tag:blogger.com,1999:blog-518890854674001092024-02-09T02:53:22.828+07:00Credit Guarantee/Insurance for People WealthPenjaminan Kredit Untuk Kemakmuran Rakyat. Risiko usaha Penjaminan lbh besar dibandingkan dengan perbankan krn melibatkn tiga pihak sehingga diperlukan Budaya Risiko yang kuat dalam proses bisnis & pengelolaan risiko korporat yang menjadi sahabat seluruh unit kerja (risk taking unit). Usaha penjaminan dapat sustain dengan cara mendiversifikasi usaha penjaminan yang menguntungkan. Sertifikasi Manajemen Risiko harus mutlak menjadi persyaratan promosi jabatan dalam jenjang karir pegawai.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.comBlogger29125tag:blogger.com,1999:blog-51889085467400109.post-8022540873728084362014-02-12T14:45:00.001+07:002014-02-12T14:45:17.572+07:00MANAJEMEN PENAGIHAN RECOVERIES<!--[if !mso]>
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<span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI;">I.<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">PENDAHULUAN</b></span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Latar
Belakang</span></b></div>
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<span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">Dalam industry
Asuransi/Penjaminan, <span style="mso-spacerun: yes;"> </span>selain imbal jasa
penjaminan (IJP)/Premi, recoveries merupakan<span style="mso-spacerun: yes;">
</span>salah satu<span style="mso-spacerun: yes;"> </span>sumber <span style="mso-spacerun: yes;"> </span>pendapatan perusahaan yang potensial dan harus
dikelola dengan optimal <span style="mso-spacerun: yes;"> </span>untuk mendukung
kegiatan operasioal perusahaan. Perusahaan Asuransi/Penjaminan Kredit yang
telah menjalankan usaha asuransi/penjaminan yang relatif baik akan memperhatikan
pengelolaan penagihan recoveries dengan manajemen penagihan recoveries yang
handal dan efektif.<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">Pada
perusahaan asuransi/penjaminan yang sedang <span style="mso-spacerun: yes;"> </span>berkembang, <span style="mso-spacerun: yes;"> </span>jumlah dan nilai subrogasi terus mengalami
peningkatan seiring dengan <span style="mso-spacerun: yes;"> </span>perkembangan
nilai klaim yang dibayar kepada Penerima Jaminan/Insured Company. Nilai
Subrogasi yang terus meningkat ini <span style="mso-spacerun: yes;"> </span>menuntut pengelolaan penagihan recoveries <span style="mso-spacerun: yes;"> </span>tidak dapat lagi menggunakan cara manual atau
tradisional <span style="mso-spacerun: yes;"> </span>namun <span style="mso-spacerun: yes;"> </span>harus menggunakan <span style="mso-spacerun: yes;"> </span>suatu system terintegrasi secara komputerisasi
dan melibatkan unit penutupan (akseptasi<span style="mso-spacerun: yes;">
</span>asuransi/penjaminan) dan Klaim. <span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoBodyText" style="margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 18.0pt; margin-right: 2.3pt; margin-top: 0cm; text-align: justify;">
<span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">Dalam
mengelola</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"> kekayaan<span style="mso-spacerun: yes;"> </span>dan
asset perusahaan yang terus berkembang terutama yang berkenaan dengan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">Hak
Subrogasi pe</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">rusahaan diperlukan suatu pengendalian manajemen yang
dapat</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">
me</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">ngurangi kerugian yang lebih besar</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> berupa
tidak tertagihnya recoveries</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">. Perusahaan Asuransi Kredit
sebagai perusahaan yang bergerak di bidang jasa</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> asuransi/</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">penjaminan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">
kredit </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>tidak terlepas
dari permasalahan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> penagihan recoveries</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"> </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">yang
melibatkan Penerima Jaminan/debitur/Perbankan</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">. Perkembangan
jenis dan karakteristik produk yang dinamis dan terus tumbuh,<span style="mso-spacerun: yes;"> </span>beragamnya perjanjian bisnis seperti PKS dan
semakin luasnya jejaring usaha melahirkan berbagai macam jenis transaksi<span style="mso-spacerun: yes;"> </span>usaha yang berpotensi menyebabkan</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>peningkatan jumlah </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">klaim </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>dari tahun ke tahun. </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">Kerugian
perusahaan yang berasal dari peningkatan pembayaran klaim ini dapat dikurangi
dengan perolehan pendapatan recoveries.</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"> </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
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<span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">Pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">penagihan recoveries<span style="mso-spacerun: yes;">
</span>mem</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">erlukan suatu sistem teknologi <span style="mso-spacerun: yes;"> </span>informasi </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">yang </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">dapat menghasilkan data yang cepat, akurat, <i style="mso-bidi-font-style: normal;">up-to date</i> dan dapat dipertanggungjawabkan. Pencatatan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> Hak
Subrogasi dan pendapatan recoveries</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>perlu <span style="mso-spacerun: yes;"> </span>menggunakan<span style="mso-spacerun: yes;">
</span>sistem</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">
komputerisasi <span style="mso-spacerun: yes;"> </span>dengan berbagai macam
program aplikasi</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">. <span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">Kompleksitas permasalahan jumlah </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">data S</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">aldo </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">H</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">ak </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">S</span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">ubrogasi (SHS)</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"> dan Recoveries </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>seperti yang disebutkan diatas diperkirakan<span style="mso-spacerun: yes;"> </span>dapat mempengaruhi kinerja keuangan
perusahaan. Peningkatan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">nilai Subrogasi </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>yang relatif tinggi ini memerlukan
pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">penagihan
recoveries</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"> </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>yang efektif,
transparan, akuntabel serta dapat disajikan untuk kebutuhan para <i style="mso-bidi-font-style: normal;">stakeholder</i>.</span></div>
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<span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">Permasalahan yang dihadapi dalam pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">penagihan
recoveries </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>saat ini adalah
pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">penagihan
recoveries </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;">harus dapat memenuhi ketentuan dan regulasi dari
pemerintah; Sistem Informasi Subrogasi yang belum optimal mendukung kegiatan
subrogasi, belum adanya pedoman baku tentang </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">manajemen penagihan
recoveries yang standard </span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>dan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;">
ketersediaan SDM yang handal.</span></div>
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<span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Book Antiqua","serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";">Maksud dan Tujuan</span></b></div>
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<span style="font-family: "Book Antiqua","serif";">Maksud penyusunan Pedoman Manajemen <span style="mso-spacerun: yes;"> </span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Penagihan Recoveries
(Recoveries Collecting Management) </span><span style="font-family: "Book Antiqua","serif";">adalah
untuk tercapainya optimalisasi pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries </span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>dan digunakan sebagai petunjuk pelaksanaan
yang baku dan wajib dilaksanakan di seluruh unit kerja terkait baik di kantor
Pusat, Kantor Cabang dan Kantor Perwakilan </span><span style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Book Antiqua","serif";">agar</span><span style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;"> </span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">efektif dan </span><span style="font-family: "Book Antiqua","serif";">akuntanbilitasnya dapat terjamin. Sementara
itu, tujuan penyusunan pedoman ini adalah sebagai berikut:</span></div>
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<span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Tercapainya
optimalisasi </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">pendapatan perusahaan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;"></span></div>
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<span lang="SV" style="font-family: "Book Antiqua","serif"; mso-ansi-language: SV; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Book Antiqua","serif"; mso-ansi-language: SV; mso-bidi-font-weight: bold;">Tercapainya target perolehan
recoveries <span style="mso-spacerun: yes;"> </span>yang menjamin sustainbilitas
perusahaan </span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 45.35pt; mso-list: l4 level2 lfo2; tab-stops: 45.0pt; text-align: justify; text-indent: -27.35pt;">
<span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">M</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">emudahkan</span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;"> pelaksanaan</span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> </span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">dan </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">mempercepat </span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">proses </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">pen</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">agihan recoveries </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"><span style="mso-spacerun: yes;"> </span>Perusahaan </span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 45.35pt; mso-list: l4 level2 lfo2; tab-stops: 45.0pt; text-align: justify; text-indent: -27.35pt;">
<span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">Mencegah kemungkinan </span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">kerugian perusahaan<span style="mso-spacerun: yes;"> </span>sebagai<span style="mso-spacerun: yes;"> </span>akibat tidak tertagihnya recoveries</span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 45.35pt; mso-list: l4 level2 lfo2; tab-stops: 45.0pt; text-align: justify; text-indent: -27.35pt;">
<span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">e.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">M</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">enegakkan disiplin dan
tanggung jawab Pejabat/Pegawai Perusahaan dalam </span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI; mso-bidi-font-weight: bold;">pengelolaan <span style="mso-spacerun: yes;"> </span>penagihan recoveries </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"><span style="mso-spacerun: yes;"> </span>perusahaan</span><span lang="FI" style="font-family: "Book Antiqua","serif"; mso-ansi-language: FI;"></span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l6 level2 lfo3; tab-stops: 18.0pt 27.0pt list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";">Konsep dan Definisi</span></b></div>
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<span style="font-family: "Book Antiqua","serif";">Konsep dan definisi yang digunakan <span style="mso-spacerun: yes;"> </span>dalam </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">pedoman</span><span style="font-family: "Book Antiqua","serif";"> pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries perlu diuraikan<span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Book Antiqua","serif";">agar diperoleh persamaan persepsi
dan tindakan yang sama dari seluruh pejabat atau pegawai yang menangani
pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan recoveries </span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>perusahaan. </span></div>
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<br /></div>
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<span style="font-family: "Book Antiqua","serif";">Penjelasan arti dan istilah tersebut
akan diuraikan sebagai berikut</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">:</span><span style="font-family: "Book Antiqua","serif";"></span></div>
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<br /></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Book Antiqua","serif";">Subrogasi
adalah hak yang timbul akibat Penjamin telah memberikan penggantian sejumlah
uang kepada Penerima Jaminan (Obligeel) karena Terjamin (Principal) tidak dapat
menyelesaikan kewajibannya kepada Penerima Jaminan (Obligee), yang besarnya
sama dengan ganti rugi/klaim yang dibayar oleh Penjamin. Atau dengan kata lain
: pengalihan hak tagihan yang semula dimiliki oleh Penerima Jaminan (Obligee)
kepada Penjamin<span style="mso-spacerun: yes;"> </span>sebagai konsekuensi
pembayaran klaim.</span></div>
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<br /></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Prinsip
<i style="mso-bidi-font-style: normal;">Indemnity</i> adalah<span style="mso-spacerun: yes;"> </span>sebagai kompensasi keuangan yang pasti dan
cukup untuk mengembalikan posisi keuangan Tertanggung setelah peristiwa
kerugian, sama dengan posisi keuangan sesaat sebelum terjadinya peristiwa
kerugian tersebut. Hal yang mendasar adalah bahwa Penjamin/Penanggung berhak
atas indemnity tapi tidak boleh lebih dari besarnya klaim yang dibayarkan.
Subrogasi membolehkan Penjamin/Penanggung menggantikan kedudukan Penerima
Jaminan/Tertanggung dalam memperoleh keuntungan atas adanya kejadian yang
dijaminkan.</span></div>
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<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo6; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Rekonsiliasi
adalah penetapan pos-pos yang diperlukan untuk mencocokkan saldo masing-masing
dari 2 (dua) akun atau lebih yang mempunyai hubungan satu dengan yang lainnya.
Dari pengertian tersebut dapat diartikan bahwa rekonsiliasi merupakan kegiatan
untuk memulihkan hubungan kedua belah pihak dalam menyelesaikan perbedaan data
yang disampaikan Bank kepada pihak perusahaan. Rekonsiliasi data SHS ini secara
harfiah adalah penetapan pos-pos yang diperlukan untuk mencocokkan data SHS dan
setoran recoveries per debitur<span style="mso-spacerun: yes;"> </span>dari
Daftar R/C Bank<span style="mso-spacerun: yes;"> </span>untuk masing-masing dari
2 (dua) akun atau lebih yang mempunyai hubungan satu dengan yang lainnya.</span></div>
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<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l1 level1 lfo6; text-align: justify; text-indent: -18.0pt;">
<span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Book Antiqua","serif";">Recoveries Collecting Management</span></i><span style="font-family: "Book Antiqua","serif";"> (RCM) adalah </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;"><span style="mso-spacerun: yes;"> </span>suatu proses penagihan recoveries yang
melibatkan unit kerja subrogasi dan unit kerja terkait dalam menagih recoveries
kepada<span style="mso-spacerun: yes;"> </span>pihak yang memiliki kewajiban
pembayaran recoveries dengan menggunakan sumber daya (sumber daya internal
(Penagihan mandiri) dan kerjasama dengan pihak eksternal seperti </span><span style="font-family: "Book Antiqua","serif";">Jamdatun/</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Asdatun/Kajati,
Lawyer dan Debt Collector) dengan berbasis sistem informasi subrogasi yang
dapat menyajikan pelaporan yang sesuai dengan kebutuhan perusahaan. </span></div>
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<div class="MsoListParagraphCxSpLast" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l6 level2 lfo3; tab-stops: 18.0pt list 35.45pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";">Pengertian </span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Recoveries</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";"> Bermasalah</span></b></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 54.0pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Dalam pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries</span><span style="font-family: "Book Antiqua","serif";">, </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">recoveries</span><span style="font-family: "Book Antiqua","serif";"> bermasalah adalah obyek pengelolaan
</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan recoveries </span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>yang harus dirumuskan dan dipersamakan
persepsi tentang konsep </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">recoveries</span><span style="font-family: "Book Antiqua","serif";">
bermasalah tersebut. Beberapa pengertian </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">recoveries</span><span style="font-family: "Book Antiqua","serif";"> bermasalah yang menjad</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">i</span><span style="font-family: "Book Antiqua","serif";"> dasar pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries</span><span style="font-family: "Book Antiqua","serif";"> adalah
sebagai berikut:</span></div>
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<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: list 9.0pt 54.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">Recoveries </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">yang memiliki kemungkinan timbulnya risiko
dikemudian hari bagi perusahaan dalam arti luas</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: list 9.0pt 54.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">Mengalami
kesulitan di dalam </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">proses </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">pen</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">agihannya yang disebabkan tidak kooperatifnya mitra
usaha perusahaan</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> atau data alamat (contact person) sudah tidak ada</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: list 9.0pt 54.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">3)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">Recoveries </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">dimana pembayarannya dalam bahaya terutama apabila
sumber-sumber pembayaran</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;"> recoveries</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> yang
diharapkan diperkirakan tidak cukup untuk membayar </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">recoveries</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> sehingga belum mencapai/memenuhi target yang
diinginkan oleh perusahaan</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 54.0pt; mso-add-space: auto; mso-list: l2 level1 lfo4; tab-stops: list 9.0pt 54.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">4)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">Recoveries</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> dimana
terjadi cidera janji dalam </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">komitmen </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">pembayaran
</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">recoveries </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"><span style="mso-spacerun: yes;"> </span>sesuai perjanjian sehingga terdapat tunggakan
atau ada potensi kerugian</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;"> berupa kehilangan
recoveries di perusahaan</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;"> </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">(Terjamin/Penerima Jaminan/Agen/Principal) sehingga
memiliki kemungkinan timbulnya risiko di kemudian hari bagi perusahaan dalam
arti luas.</span></div>
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<br /></div>
<div class="MsoNormal" style="tab-stops: list 54.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: list 54.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l6 level2 lfo3; tab-stops: 18.0pt list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";">Pengertian Nasabah dalam Pengelolaan
P</span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">enagihan
Recoveries </span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";"></span></b></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l3 level1 lfo5; tab-stops: list 63.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">Yang
termasuk nasabah usaha perusahaan antara lain adalah Terjamin, Penerima
Jaminan, Principal dan Agen.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l3 level1 lfo5; tab-stops: list 63.0pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2)<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">Nasabah
yang </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">memiliki kewajiban
pembayaran recoveries kepada perusahaan adalah </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">Nasabah </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">yang </span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">telah<span style="mso-spacerun: yes;">
</span>menerima </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US; mso-bidi-font-weight: bold;">pembayaran Klaim sesuai
dengan prosedur yang berlaku</span><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-weight: bold;">.</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 63.0pt; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l6 level2 lfo3; tab-stops: 18.0pt 27.0pt list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";">Ruang Lingkup Pengelolaan </span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Penagihan Recoveries</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";"></span></b></div>
<div class="MsoNormal" style="margin-left: 18.0pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Dalam pedoman pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries </span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>ini<span style="mso-spacerun: yes;">
</span>membahas tentang kegiatan pengelolaan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">penagihan
recoveries </span><span style="font-family: "Book Antiqua","serif";">mulai pada pengakuan
dan pencatatan </span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">data Hak Subrogasi </span><span style="font-family: "Book Antiqua","serif";">sampai pada metode pen</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">agihan
recoveries</span><span style="font-family: "Book Antiqua","serif";">.</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">
Metode penagihan recoveries yang dapat dilakukan meliputi<span style="mso-spacerun: yes;"> </span>penagihan dilakukan secara mandiri,
menggunakan </span><span style="font-family: "Book Antiqua","serif";">Jamdatun/</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Asdatun/Kajati
<span style="mso-spacerun: yes;"> </span>dan Pihak Ketiga (Lawyer atau Debt
Collector).<span style="mso-spacerun: yes;"> </span></span><span style="font-family: "Book Antiqua","serif";">Perusahaan asuransi kredit yang
berbadan BUMN, biasanya melayani penutupan produk program dari pemerintah
seperti Penjaminan Kredit Usaha Rakyat (KUR) dan non program seperti Suretyship
dan Asuransi Kredit.</span></div>
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<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level2 lfo1; tab-stops: list 18.0pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">II.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">PENGELOLAAN
PENAGIHAN RECOVERIES</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Book Antiqua","serif";"></span></b></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">2.1. Proses Pengakuan &
Pencatatan<b style="mso-bidi-font-weight: normal;"> Recoveries Perusahaan</b></span></div>
<div class="MsoNormal" style="margin-left: 36.0pt; tab-stops: 36.0pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Identifikasi<span style="mso-spacerun: yes;"> </span>dan analisis permasalahan recoveries perusahaan
dapat dilakukan mulai<span style="mso-spacerun: yes;"> </span>dari <span style="mso-spacerun: yes;"> </span>pembayaran klaim yang ditandai dengan
keluarnya <i style="mso-bidi-font-style: normal;">Claim Statement</i> dan <b style="mso-bidi-font-weight: normal;">Surat Perintah Pemindahbukuan</b> (SPP)
klaim. Berkas Klaim berupa CS dan SPP ini merupakan langkah awal pencatatan
data SHS. Secara lengkap alur kegiatan penagihan recoveries sebagai berikut :</span></div>
<div align="center" class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: center;">
<span style="font-family: "Book Antiqua","serif";">Gambar. Alur
Kegiatan Penagihan Recoveris</span></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<br /></div>
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<span style="font-family: "Book Antiqua","serif";"> </span><img alt="" 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" /></div>
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<span style="font-family: "Book Antiqua","serif";"> </span></div>
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<span style="font-family: "Book Antiqua","serif";">Alur kegiatan penagihan recoveries
dapat dijelaskan sebagai berikut:</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Pengolahan
berkas klaim. Klaim<span style="mso-spacerun: yes;"> </span>sudah dibayar<span style="mso-spacerun: yes;"> </span>dibuktikan dengan terbitnya <i style="mso-bidi-font-style: normal;">Claim Settlement </i>dan SPP dari Bagian
Keuangan dan secara otomatis akan memunculkan Hak Subrogasi (HS). <span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Data
HS dari masing-masing principal/debitur yang memiliki kewajiban pembayaran
recoveries diolah dan disajikan dalam Laporan Saldo Hak Subrogasi yang
dibutuhkan untuk melakukan penagihan recoveries</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Laporan
Saldo Hak Subrogasi (SHS) ini digunakan sebagai dasar dan informasi untuk
melakukan penagihan recoveries kepada Principal/Debitur. Keakuratan dan
kemutakhiran data SHS sangat menentukan efektifitas penagihan recoveries.</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Penagihan
recoveries dapat dikelompokan menjadi 2 (dua) produk utama yaitu produk KUR dan
Non KUR. Hal ini tergantung pada product profile perusahaan asuransi kredit. <span style="mso-spacerun: yes;"> </span>Metode penagihan recoveries untuk kedua produk
tersebut berbeda tersendiri. Penagihan recoveries produk KUR digunakan metode
rekonsiliasi data SHS KUR dengan bank pelaksana KUR sedangkan penagihan
recoveries Non KUR dapat dilakukan antara lain dengan cara mandiri, bekerjasama
dengan Jamdatun/Asdatun/Kajati dan Pihak Ketiga (Lawyer dan Debt Collector).</span></div>
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<span style="font-family: "Book Antiqua","serif";">2.2. Tahapan Tindakan Pengelolaan
Penagihan Recoveries</span></div>
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<span style="font-family: "Book Antiqua","serif";">a.
Penagihan Recoveries Non KUR (Produk Program)</span></div>
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<span style="font-family: "Book Antiqua","serif";">Dalam
penagihan recoveries, tindakan (action plan) yang dapat dilakukan adalah
sebagai berikut:</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Penyajian
data SHS</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Pengiriman
surat tagihan</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Telpon</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Melakukan
konfirmasi (dengan surat/telpon)</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Kunjungan
langsung (OTS) ke principal/debitur (jika diperlukan)</span></div>
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<span style="font-family: "Book Antiqua","serif";">Sedangkan
berdasarkan aging recoveries, status recoveries Non KUR dikelompokkan menjadi 4
(empat) kelompok yaitu Hijau (aging kurang dari 2 bulan), Kuning (kurang 22
bulan), Merah (kurang 12 bulan) dan Coklat (lebih dari 3 tahun). Kelompok aging
recoveries ini menentukan tindakan yang harus dilakukan dalam proses penagihan
recoveries seperti pada gambar di bawah ini.</span></div>
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<span style="font-family: "Book Antiqua","serif";"> </span><img alt="" 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" /></div>
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<span style="font-family: "Book Antiqua","serif";">Pada
saat aging recoveries warnna merah, tindakan penagihan recoveries lebih
intensif lagi<span style="mso-spacerun: yes;"> </span>bekerjasama dengan Pihak
Eksternal (Asdatun/Kajati, Pihak Ketiga lainnya (lawyer dan debt collector)).
Sebelum penagihan recoveries diserahkan ke pihak eksternal perlu dilakukan
seleksi target principal/debitur<span style="mso-spacerun: yes;"> </span>yang
pantas dan proses penyelesaian klaimnya secara hukum tidak bermasalah.</span></div>
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<span style="font-family: "Book Antiqua","serif";">Sedangkan
pada saat aging recoveries warna Coklat pada siklus II, tindakan penagihan
recoveries lebih intensif lagi dengan melibatkan unit kerja terkait di Kantor
Pusat dan institusi pemerintah yang relevan pada level yang lebih tinggi.</span></div>
<div class="MsoNormal" style="margin-left: 35.45pt; tab-stops: 35.45pt; text-align: justify; text-indent: .55pt;">
<span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>b. Penagihan Recoveries KUR</span></div>
<div class="MsoNormal" style="margin-left: 35.45pt; tab-stops: 35.45pt; text-align: justify; text-indent: .55pt;">
<span style="font-family: "Book Antiqua","serif";">Untuk
produk KUR, tindakan (action plan) penagihan recoveries yang dapat dilakukan
adalah sebagai berikut:</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Penyajian
data SHS</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Pengiriman
surat tagihan</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Telpon</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Melakukan
konfirmasi (dengan surat/telpon)</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Kunjungan
langsung (OTS) ke principal/debitur (jika diperlukan)</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 63.0pt; mso-add-space: auto; mso-list: l5 level1 lfo7; tab-stops: 35.45pt list 63.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Book Antiqua","serif";">Rekonsiliasi
data SHS</span></div>
<div class="MsoNormal" style="margin-left: 35.45pt; tab-stops: 81.0pt; text-align: justify; text-indent: .55pt;">
<span style="font-family: "Book Antiqua","serif";">Sedangkan
berdasarkan aging recoveries, status recoveries KUR dikelompokkan menjadi 3 (tiga)
kelompok yaitu Hijau, Kuning dan Merah. Kelompok aging recoveries KUR <span style="mso-spacerun: yes;"> </span>ini menentukan tindakan yang harus dilakukan
dalam proses penagihan recoveries seperti pada gambar di bawah ini.</span></div>
<div class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: justify; text-indent: -45.0pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 81pt; text-align: justify; text-indent: -45pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 81pt; text-align: justify; text-indent: -45pt;">
<span style="font-family: "Book Antiqua","serif";"> </span><img alt="" 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T09qc4DV1fX33//vbCwkMFg6Ovrr1mzRuquvXv3ysvLP3r0SCKR/Prrr3PnzqWPKLm5uWloaAgEgvT0dFVVVeyNxsTFxSkoKDx58oTumJub27NnzytXriCE/Pz8+vfvj6XRzc3N0NCQ3oVDZ+zYsStXrqS7+Pv7T548Wep6JpNpaGiI83Zubi7WRapx+eTJE0VFRan0TUtL6927N67y7tq1a/DgwVI9qP7+/qqqqo2H5KT4aqWRKqYxDx486NKlC87inyiNT58+VVRUvHfvntSLvLy8dHV1GQzGwYMH6UXVw4cPtbS0Ll68OG7cuBUrVuCc96+k0d3dXU9Pj94xQpfGu3fvqqqqnjp1SlNTk5JkujROmTLF0tJS6pmbN2/u378/7u0UiUS2trZjxozhcrkODg6jR4+mMqK9vf3o0aOFQuHOnTvl5eWlKhYIobi4OG1t7UePHiUmJmppaVGNrZqaGgMDg927d7u5uQ0YMADnWj6f/yFpVFFRSUxMpDvm5ub26NHDz88P/4yJienXr19qampOTo6mpmZoaCh2/7g0Xr16VUlJKTMzMywsTFVVlXpFbm7uwIED3d3dR44cSTUIUlNTf/31V39/fz09vcYN+smTJy9dupTu8urVK2Vl5cOHD0skklGjRm3atKlJP6SlpSkrK587d27+/PlTp07FI8S4lxW/2tjYWKoTHiMUCnFCJCUl9erVKy4ursnnf0ga/f395eTknj59KuWekZHRq1cvXNZPnDjxQ9L4+PFjbW1tPGiqpaUlleFPnTo1YMAALpd78+ZNHR0dPJyPEMrLy9PV1fX19TUzMxs/fjwW1I9I4+jRo+kuXC538ODBuF/h49Kop6e3d+/e7du36+np4bBLSSOHw5k9e/by5ctrampmzZplbW2New75fL6ZmdmUKVMaPxaPYqL3ZQVdGnHXt1gsxt9vXl6ejo4OJY3FxcW4e1woFA4dOnT//v3UM5cuXWpmZrZv3z4lJSXci4M+Ko1UXRBz5cqVTp06hYeHI4R27NhhbGxM75anYLFYWlpaq1evbnyKzWZLJJLDhw/36NGDqqxQ1NbWqqmp4f6egIAAdXV1SpvZbPbw4cNx9khJSVFVVf3QABCWRqmHnz9/vkePHrjbo7E0NjmCiBCytrbu37//zZs3PzJ7ACHEZDKHDh26Z8+egoKCiRMnzp49mz5w84nSSG/HI4QsLCy0tLSa7H2h8xVKY0FBgaamppmZmY+Pj7e39759+9zd3YcOHTpp0iQcHTt27PjP0ojH2/bu3YsQysvLU1BQOHr0KD718OFDZWVlPKemZ8+eAQEB+CHNKI29e/fOyck5e/Ys1csaExPzcWkMCgrq0KEDLm1fvXpF9TfGxMT06NGD6iLbtGmTsbGxs7MzAAwcOLBxhnZ0dBwzZgxCSCKR/PbbbzNmzMDuNTU1enp6+/btYzAYuJ9HIBCIxeJPl8ba2loVFRU8dCSRSOzt7SdNmoT7VSZMmGBpaYnLiI9Io0gkwmUiQkggEAwYMIAaV8vNze3fv39QUNCSJUuoJvWRI0dmz5795MkTTU3NxtI4Y8aMqVOnRkREhIWFRURE3Lp1a8qUKUpKSrm5uWKx+LfffjMyMtq+fbvLexwcHBISEtD7bzIsLCw3N1dOTs7Z2RkhVFRUpKKiggtcZWVletcxm80uLi4uLS2tqKjA0vLs2bNu3bqZm5tTz3dycvL29mYwGOjD0rh69WpjY2N8DZ3S0lI9Pb3Vq1dzudzJkyd/SBrXrl07efJkHI3Dhw+nD1VwOBwzMzMbGxuEUElJiZ6enoeHBz6Vl5enoaFx4cKF3Nzc3r1743p9eXl5k9K4YcOGIUOGhIWFhYeHP3jwIDQ01MrKqnPnzhEREQghKysrdXX1bdu20aMUN1wYDMaAAQMOHDhQWVmpo6Mzd+7c+vr6+vp6ujQ+e/ZMWVkZfw6nTp3q0qULnmaSk5Ojrq5O79eprq4uKSkpLS2trKzEvRF0aczKyurTp8+QIUNmzpxpampqamo6Y8aMsWPH/vzzz1QPytGjR/X19XHRb2trO3r0aCraLS0tZ82aJRAIzM3NjYyMsHuT0hgVFdWtW7cVK1bs37/f29v7wIEDrq6u8vLyCxYswB0bHh4eCgoKmzZtoiLE0dHx5MmTCKH09HQlJSVctjTJ+vXrtbW1G880YbPZ/fv3p5JSW1v7zz//xKfCw8N/+eUXLHgvXrxQU1ObPXs2lQOdnZ137NiB+0vj4+MVFRVXr17t4+Pj4+OzZ8+eLVu29OzZ08bGBoeRLo1eXl7y8vKOjo70UFAx+fr1699//71Tp044Wffs2dPkZCImkzl8+PDFixdPmTJFaqgCfYI07t27V05OztXVFXvYy8tr1apVSkpK/v7+UtMwG/P1SOOSJUuwNBYVFamrqyspKQ0fPnzYsGG9e/fu27dvQEAArsWj99IoVfofOHDgU6QxMjJSXV09IiKCzWZXVVVNnDhx9OjRuFzD0hgZGSkWi+3t7Xv06JGTk/Py5UsVFZXmksZevXrhz37GjBmDBg1is9lPnz79uDQeOXLk+++/x310Fy9e1NbWTk1NZbPZhYWFgwYNoqLR2dm5ffv2SkpKDg4OGhoaUtXS4uJiQ0NDR0dHDofD5XI9PDxUVFTS0tLQe2nctWsXQigsLKxr1674kzMxMflEaWSxWKqqqrhHsaysrE+fPjt37uTxeFwu99ChQ926dcMtlY9II27BHD16lMPhsFislStX9uvXD88Uzc3N1dLSOn/+fHh4uLGxMW7U/vHHH97e3m/evFFVVW0sjb///nvXrl3V1NSUlZVVVFT69etnaGh47do1hJBAIBg7dqyuru6KFSuWL19ubW1tbW09b948PNpB/yYPHTrUtWvXpKQkJpOpqqqKpVFFRQUHE+Pq6jpgwAA9PT1dXV1bW1s8vbN79+4TJ060tbXFD1+8ePGWLVtwufMhabS1tR07dmzjRkZ5ebmhoaG5uXl1dfWUKVOalMaCgoJBgwZt27YNp+z27dvV1dWpfsL4+PjOnTtfvnyZw+HU1tauXr1aS0sLN3Dz8vI0NTXxaLSHh8fPP/8cFRXF4XD09PQaS+OmTZs6duzYt29fZWVlZWVlVVVVXV3dw4cP47PLli1TUlKytramRymOMSyN+IF3797t0qULrtgZGxtT0uji4qKvr5+Xl8dms1NTU5WVlXFuzMzMVFFRoY+Lr1mzRldXV09Pb8CAATiH0ztUMzMzlZWVlyxZcujQof379+/fv9/Pz2/btm2KiorUoPuIESPmzJnD4XDYbHZYWFjnzp2p7hNLS0tc/qSkpMjJyeFed3t7+8bSGBMT06lTJ3V19ZEjRw4ZMuTHH39UUFAIDAykGjceHh49e/a0tLS0sbHBEWJhYYEnN718+ZJq2jbJhg0bRowY0didzWbjBgNCSCKRrFq1Cgs5vmXSpEm4qYClcdy4cStXrsSvXrZsmZWVVVJSEkIoISGhV69e+vr6JiYmRkZG7dq109TUvHTpEuVzujTu2bOnR48eUqHAjQoMn88PDw93cnIaOnSonJxc7969Gw/iVFdXGxkZdezY0cLCwsbGRmq4AUsjntdDkZaW1qdPH5wuPj4+33//vaGhoYmJyeDBg7t06WJqaipV/nyIL1Iap02bZmFhIeW4aNEiahqOtra2r69vTU1NTU1NeHi4hoYGHtXAODs7GxgYNJbGfv36/aM0rlq1qn379oaGhiNGjBgzZkzv3r27dOmCq1RYGh88eIAQYjAYw4cPX7ZsWVJSkoaGRjNKI55Tk5KS0qtXL2dn57i4uF69en1EGnfv3q2iooJ7IczMzH788cdhw4aNGDFi9OjRP//8s5qaGq6oOjo6du/eHXvez8/vhx9+oH9+d+7cad++/YABA0aOHDlixAhDQ0MAwKU8lkaqMbRmzZo+ffokJSWNGzfuE6WxtLSUmoR5/vz57777btCgQSNGjBgxYoSRkREA4EKBx+N9SBr37dv3ww8/DBw4EIdLS0sLAHCnEJbGs2fPVlRUaGtr3759m8FgDBky5Pnz59nZ2U1K4/Tp06dMmRIXFxcZGRkREfHixQuqUsXj8UaNGrVu3TqRSCSkgWugWBrx4GVtbe2ECRNGjBiRnJysqamJI1NdXZ0+w/bBgwceHh6+vr4mJiZDhw7Fi45wlqM/nxp7/pA0Ojs7a2lpNV6bUVBQoKKi4ufnJxKJJk2a1KQ0XrlypV27dgMHDsQpO3jwYADw8vJCCEkkkh07dgAAzjAjR47s37////73PzzB4fXr15Q0CoVCU1NTPDnC2NgY305n/fr1+vr6kZGRUVFRDx8+TEhIoK9DWLRokampKZfLpYcaRyldGiUSycqVK1VUVJ4+fTp69GgsjVwu19jY+Oeffx4zZoyJicno0aO7du2qo6PD5/OZTKaxsTFuJ+HbL1y44OXlhaNx7NixqKmxxsuXL9N9XlpaSo01JiYm/vzzz6qqqqNGjcIRAgBWVlY4gbA0YrE5ceJEr169Hj9+vG3btiY7VOXl5UNDQ1ksVnV19V9//dW9e3cnJydqhNLV1XXw4MGlpaWNs0FpaWmT48pCofDly5csFgvXt6RWECGE2Gz2gAED8AgrQig8PFxRUTEjI4PH4w0ePPj06dPY/fnz56qqqhcvXmwyh+MO1du3b7NYrJqamhMnTqirq9On79Kl0d3dXV9fv7i4uHEoampq6Ku2eDxeTk4O7udMTU2le7u6ulpfX3/atGl8Pp/NZo8ePdrExIRqE0dHR8vLy0tJY0ZGhoKCAv4Md+/eraurm5OTw2KxKisrN27cqKqqijsY/pEvUhqXLl06evRoqU6DsWPHTp8+Hb2XRvock2PHjgEANWBw4MABNTU1qcU9jo6Oampq9EzcWBoLCwvV1dXnz5+/b98+Ly8vLy+v/fv36+jo4GmTjx49UlZWxn1ECKGQkJBffvllwYIFAwYMaDzXo0k+XRoRQkFBQcrKyo6OjqqqqpQ0Sg2SiUQiY2PjefPmiUSiFy9eKCoqrly5cu/evdjzu3fvVlVVxcLj4OBgYmJC3TVjxgwFBQU8Us3j8aysrIYNG7Z37949e/Z4eXl5e3sPHz58yJAhDAaDz+fTpbG8vNzY2Hjy5MlGRkaNx+SwNEqNigUFBfXo0QNXBufMmWNgYODt7Y196OPjM2rUqGHDhgmFwrq6upEjRzZegcDlckeMGDFu3Dh6oowYMWLmzJkIofz8fC0tLVwbtbW1tbOzCwgImDNnDnpfCjSWxsbRSIGlsbHkY+jSiN6vxJg3bx418r106dJ+/fpRs4Eodu7caWxsTEmj1Iw7ClymN168ER8fLy8vT60AoTh37txPP/2EM8yECROkZj3g4CxcuNDExGTPe7y9vY2MjIYNG1ZTUyMSiQwNDSdPnox7onC6a2lp4VopXRqxH7p3725lZTVkyJDGizcajzXSWbRo0cyZM5vs4KJLI0KotLTU0NBw2rRphoaGuKf01q1bGhoamzdvxrl6796969at69q1K44NBwcHFRWVxqNKq1atmjhxImpKGqUWbxQUFFBjjTt27Ojbty/9K5g3b56SkhIeLcPSiCvcuAd7yJAh5ubmY8eObSyNCgoK9BFlb2/vDh06UDOAXF1dDQ0NP7QYesyYMdSIA8Xly5fV1NTi4uJycnJUVVWpzlKKO3fu9OrVKzg4GP+sqqqaOXPm8ePHQ0JCDA0NqQE//FHgPpLGYGmkS4uTk1O7du3wQCNqJI2DBw9u3M+P3zJ06FCpdVOZmZl9+/aVmhWPp+FQxcujR4+6dOmydu1aHPyUlJS+ffvStRkhFB0d/eOPP96/fx8h5OHhoa+vTzV4mEymiYmJpqZm41UijfkipfHGjRs//fQTfZr11atXO3TogKeq44+WHl91dXWWlpadO3fGfYCZmZlSC/tSU1N79eplaWlJnx369OlTXLmjXHx9fZWUlKTWftnb26uqqlZWVsbExCgpKeGGF2bbtlTUNVkAACAASURBVG3ff/99hw4dGi+eaxI3N7eBAwdKSaOcnByWxjt37igoKFDSyOPx5s6d+8MPP1Cj7pMnT6a3GtlstrOzc6dOnfCwjb29/YABA6gGEGbOnDlGRkYCgWDTpk3Dhg2jgp+dnd2nT59JkybV1dVlZWV16tRJalJ7ZGTkjz/+iMOlq6uL54Vj7t2716VLlw4dOtDnEGKuXbumrKxMl8awsLDevXubm5vX19dnZmb269dPqlMFh/rKlStisXjEiBGNW4137tyRk5OjRztC6OTJk126dElJSSksLNTQ0MAL127evKmtra2vr48nGT19+lRZWbnJaTiLFi1CTcHj8UaMGGFnZ9fk2bS0NEVFRXoPwaFDh/7v//6vY8eOOPaeP3/eq1cvU1NT+lQCXEyYmJhgaVRQUMBzMRrj7e2tq6vbWBrr6+sdHBx0dXXpZVZMTIy2traFhQWXy62rqxs/fnzjVmNycnKHDh3w3EKKe/fu/fjjj3gphZKSktR02X379ikrK7948aKkpERdXR1HLCYwMLB9+/bt27enekop1q5d22QvH2bhwoXTp09vcisDBoPRv39/ejP0zp07nTp1+umnn3CnhampKW7/UQiFQhMTE1xLTk9PV1NTGz9+PH2uR1ZWlqam5rhx49D7eQnYwxkZGVTXN8WbN2+0tLSOHj1aU1MzfPhwqaTPyclRUVHBBffSpUunTJlC9UVlZ2fr6Oi0a9du2rRpUh9dZGSknJwcPWLr6+snTpzYv39/XGTv2LFj8ODBTW5fgBC6fPlyz549qVXaCKHMzEwNDY1x48bhomPdunXKysqUXCGEEhMTlZWVJ02aRG9OBAYGjh07dvLkyfQFUc+fP1dWVqYUVIonT57IyclRtX+EEJPJ1NXVNTExwWu+Dx48qKOjQ03D0dfXp292QcHj8QwMDIYNG0aXqMDAQDU1NakuJSaTOXjwYPoa1gMHDnz33Xe45SMQCKZPnz5o0CBqxQ6Xy505c6a6ujr+xHbt2qWnp0dvQ6empnbo0GHZsmVf51gjl8udM2eOsrKyqanpzJkzp06dqqioOGvWLJwz8vLy1NTUpL7Ply9fysvLm5ub45ESPIQwadKkmTNnTp8+XUNDQ19fX2r7lcTExO7du1OTtQQCweTJk2fNmiXlmbCwMKzKcXFxioqK9DK6oqJi2LBhAEDX14+wY8cObW1tujQ+fvy4W7duuMfg9u3bPXr0oA9W4xkQ3333Ha6Bzpw5U1FRcc6cOb///vv06dMNDAx++eWX7du319XVcTicJqd0nz59ul27dtevX3dxcRkyZAi9ZnD16tXvv/9+8+bNu3btUlRUlIoc/EnMnj27pKRk4MCB9LwrEok2btwIAI1l7Pbt2z/88MOYMWP++OOPGTNmTJgwQV1dffTo0Tjvbty4UUtLS6rDEK+bNDU1raurGzVqVK9evX7//ffZs2fPnj178uTJvr6+a9euNTAwkJqEhhfe2NjY5OXl9evXD9eTcAtSTU0Nv+7p06e9e/eW6kBDCI0fP77xSDaGz+ePHDlSUVGR8sPs2bNnzpw5d+7csrKynJycnj170mvcPB5vxowZAEB1WIWFhampqRkaGs6YMWPmzJnjxo3Dq9Fv3bolkUiSk5N79OgxatQo+vMnTZqEax5+fn6dO3c2NTXF7rNmzZo9ezau7ZWXl5ubm/fp02fevHnu7u6LFi1SUlKaMWMGbjBxOJypU6f27t17zpw5lJ83btzo5OSkpKRE35gGP0pHR2fevHkTJ06cNm2a1FqO3NxceXn5LVu2lJeXq6mpUT0xCKG6uroJEyYAwMGDB6XizdbW1tjYuMkoRQhZWlp26tTJzMyMCvWsWbOmT5+elJQkEAg0NDSouT8IIZFIZGdnBwCurq6FhYW9evWSWhSLEHJ1de3ZsyeuUIaHh+PVrtOmTcPza/r3729oaIirRG/evOnXrx/2MJ7hIjU3G69rPHXqFBYkqcnDYrF40aJFGhoaLBZr2bJl48ePp0/uCwoKwisdpVqNDx8+7Natm1S3Xnx8fKdOnSwtLevr6728vP73v/+ZmppSEWJmZjZ16lSqEuPj49OrVy+8q4a1tbWqqqqJiQm1F09VVZWZmZmysrKFhcX27dstLCz69u07atSot2/f0t/48uXLvn37du7cmd4h+ezZsz59+hgaGv7xxx9UDpwxY4aVlVVNTc3Tp0+7desmVXW7f//+zz//vGvXLqFQeOjQIXV1dVwR8fT0xDUDqVDgLy4iIkJDQ0NHRweX4aamprijmL5fCkKIyWQOGjRo69atlAufz58yZUqXLl1wDfvevXsqKipGRkYzZ86cOXPm8OHD5eTkqOUJbm5uOjo6UkWKi4tLu3bt7t69+3F1/CKlESHEZrOPHj26cOFCc3PzefPmHThwgKoQMRgMDw8PqWlLCKHg4GAHBwe8qE4ikVy/ft3Kysrc3Nzc3Hzbtm1S+04hhAoKCpycnKh+16KiIldX1yZFzt3d/cSJEzk5OTt27JBaLhMVFbV69WopXfkQoaGhHh4e9K/r1atXTk5O+Jnp6elbtmyR8ue1a9fWr1+P8+KJEydWrly5atWqVatWWVtbu7m5USsIMzMz8cCk1Bu5XK6jo+ONGzdCQkK8vb2l8kpgYODq1avd3d2pkp3OrVu3Nm/eXFBQsG/fPqloYTAYDg4OUs0RhFBWVpadnR32oY2NzYYNG27evEmF99ChQ7jdL8XJkyd37txZUlJy9OjR5cuXr3rPsmXLDh065O/vL7VQB3Ps2LHdu3cXFRW5u7tTAT9//jz1irdv37q6uuL5BXT8/f2bDC9CSCgUBgQEWFtbr6JhY2Ozdu3aioqKqqqqrVu3Su0WlpWVZWtri6ewYvLy8jw8PObOnTt37lxLS8vAwECqMlRUVOTo6LiqIZaWlnhly+PHj+3s7KgkXrFixapVq6h9G/h8/smTJ/Fkh6VLl544cYKq6PD5/GPHjlE3rlq1auXKlS4uLrt27WpyQsf169c3bdq0YcOGxikoEom8vLwOHz789u1bT09Pqa8sLi5uw4YNjVu9ly9fpq9zkCI4OFgqSvEsJzzs5O7uTm8AIYQqKyvt7e3v37+fkJDg5OQkVeIjhAoLCx0cHKg8WVFRsWvXrnnz5pmbmy9evPjw4cPUDj5MJtPDwwM3g8rKyvBSd/qjmEymp6dndHT0rVu3tm7d2niV3v379x0cHHJzc4ODgw8fPkyvSdTU1Li6uvr5+UnV23JycpycnBpvkXjhwoX169dXVVXFxMTY2NjY2trS02vZsmX0ryw0NNTW1nbhwoULFy7ctWuXVL8ll8s9c+aMpaXlggULFixY4Ofn1+TuaEeOHJHq/X7z5o2rqyvOWvQcvnnzZhaL9fbtWycnJ2oBD0YsFgcFBW3ZsoXJZCYkJLi7u+OW4uPHj1esWNE4FFQXWmFhobOz8/z58+fMmWNlZXXlypXG+xTyeDwfHx+pAamMjIy1a9dS61xfvHjh6OiIS3IbGxt6nSM8PNzDw4O+YRNCiMFgbN26NTAw8EMLSzBfqjQSCAQCgdBCEGkkEAgEAqEBRBoJBAKBQGgAkUYCgUAgEBpApJFAIBAIhAYQaSQQCAQCoQFEGgkEAoFAaACRRgKBQCAQGkCkkUAgEAiEBhBpJBAIBAKhAUQaCQQCgUBoAJFGAoFAIBAaQKSRQCAQCIQGEGkkEAgEAqEBRBoJBAKBQGgAkUYCgUAgEBpApJFAIBAIhAYQaSQQCAQCoQFEGgkEAoFAaACRRgKBQCAQGkCkkUAgEAiEBhBpJBAIBAKhAUQaCQQCgUBoAJFGAoFAIBAaQKSRQCAQCIQGEGkkEAgEAqEBRBoJBAKBQGgAkUYCgUAgEBpApJFAIBAIhAYQaSQQCAQCoQFEGgkEAoFAQEggQNu340MijQQCgUAgIMRmIwMDfEikkUAgEAgEhDgcNGoUPiTSSCAQCF8zBQUFxcXF+Li8vPzkyZM3btyor6+nLnj16tXFixf5fD7lEh8fHxMTI5FIWtuvsoVIo0yoq6sTiUR0F7FYLBaL6S7fXF78WqivrxcKhXQXkUgklbhisZikL+EzYTKZCQkJdJf6+noGg1FXV9fk9fX19Rs3bvzrr78QQkKh8K+//tq5c+fUqVP37dtH5caioqKpU6cyGAzqrqCgoOXLl7dYINoqRBo/H7FYLBAI/vEa6uDNmzcHDx5ct27d69evqQvevHmzYcOGxMREyuX48eNubm4t4WHCpyMUCj9U0FDQRS4lJcXf39/f37+oqIhyjImJWb9+fWVlJeVy8ODBAwcONLtvCd8U5eXlZ8+epbuIxeIbN24cP378+fPn9PxGnd2yZcupU6cQQpWVla9fvxaLxVeuXJk5c2ZVVRV1mY2NzbNnzzIzM3Gxdv36dVtbW5FIxGAwGAzGq1ev6Bd/tRBp/Hyqq6vDwsI+dLa8vDwyMjIrKwv/FAgEycnJZWVlgYGB69atoy4TCoUbNmy4f/8+5XLw4MGFCxe2nLcJn0J2drZUxZxOYWHho0eP8vPzqZ9btmzJy8uLiYnZtGkTl8vF7iUlJUuWLKmoqKBuPHjw4KZNm1rS44SvmfLy8qdPn967d8/d3f358+cpKSlUp2h9fX1lZeX169eDg4MjIyPLysroN3p6emI1pepzERERbm5u9OqdpaXl7t27zczMXFxchELhzZs37ezs2Gy2i4uLj4+Pt7f3mjVrOBxOa4VVRhBp/HyYTGZwcHBj9/Ly8mvXroWGhl6/fv3t27fYUSKR4FwYHR0dHR1NXSwWi11dXbdt2+bp6RkVFYUQCggIWL58OZvNvnr1alJS0qFDh+7du9cqASL8TWpqakRERGP3kpKSK1euXLx4MTQ0lCp97ty5M3/+fD6fz2Aw5s6dGxkZid2rqqpWrFjh6+vr4eGBdTQwMHDHjh0cDickJOTp06fe3t7UxQTCP1JYWPjgwYPg4OAtW7Y8fvw4Ojpaqm+DxWKdPHly165dVL0N4+HhQW9o1tbWXrhwITMzk36NpaVlUVFRWVnZlClTiouLQ0JC1q1bJxQKPTw8Lly4gC8oKSlpweC1BYg0fg6lpaXXr18/ceKEk5PT5cuXg4ODmUwmPnX58uWgoKAnT540Wb2Kj4+fPn06zmcYiUSyceNGb2/vM2fOmJqavnz58s8//7S2thYIBMuXL//zzz/Pnz9vY2ND76YjtCgZGRnBwcE+Pj5ubm6XL1++d+8eHkGsr68/ffr0kSNHYmNjpRI3OTl52rRpL168KCkpmTt37sOHD7F7ZWWlhYXFtWvXtm3bZmVlVV1dfeLEiR07dggEgoULF165cuXcuXOLFy8uLy+XQTgJXyYSiaSgoODkyZNUbRs7slis8+fPX716NSUlhc1mS921e/fu8+fPUz+fPXuWmpoqdY21tXVNTQ1CaPXq1a9evQoNDbWzsxMKhT4+Pnfv3kUI2djYfP15lUjj5yASibhcbkFBwblz5zgcDofDocYUS0tLjx8//uDBg5ycHHpPGqa2tvb06dPm5uZUXU8sFm/atOnBgwcIofXr1586derChQvLli1DCG3evDk+Pp7NZjs6OmZkZLRi+L5p6uvrORxOfHz83bt3ORwOj8fDBZBEInn16tWxY8fu37+fnZ1dXV1N3SIWi2/fvu3m5rZt2za61FVUVFhZWTGZTC6Xa25u/vz587Nnz27fvh0htHLlytTUVIFAYGVlRR97JhA+QmZm5tmzZ0+ePLl79+6LFy9euXKFx+MhhDgcTnh4eGFhIYvFanyXRCLZvHmzr6+vRCLh8/mnT58+ePBgdHT03bt36a3ARYsWpaWlZWZmenp6slisv/76y8LCgsPhbNmy5cyZM3w+38zMLCcnp/VCKxOINH4ONTU1ycnJ9+/f9/DwSEpKSkpKkmpGlJWVXb58+fz589nZ2VL3CgQCW1tbqmAVi8WbN2/GfXe7d+8OCQk5d+7c0qVLEUKbN29+/vx5VVXVli1bqDFLQktTXFyclJR09uzZQ4cOJSUlpaWlSU0qLiwsPH369LVr1968eUN3l0gkTk5OZ86coVzKy8uXL1/OYDBqa2sdHBxyc3PPnDmzY8cOhJCtrW1mZiaLxVq5cmVBQUGrhIzwxSORSKhJzlKT2z8y81ksFl+8ePHChQtisbiqqmrPnj12dnbr16/fu3cvfc7OpUuXgoODQ0JCcIZ8+PChn59fdXX1mTNn7t27V1lZuX///pcvX7Zk+NoARBo/ByaTGRcXFxkZef/+/ZiYmJiYmMY9GAih0tJSShpZLFZQUNCZM2dCQ0Ppk24kEombm9v+/fvDw8N9fX15PJ6vr+/ChQv5fL61tfXly5dzcnIWL15Mn8JKaFEKCwtjYmIiIiLCw8Ojo6OTk5OlpBFTXFxMb+2Vl5cHBwdfuXKFvn6DzWbb2NjcunXr1KlTly5dEovFnp6ea9as4fF4ixcvDg0Nff369R9//PHixYvWCBiB8E/QVzp+o3A4aNgwfEiksTWoq6uLiYmJjY0tLCyUOlVeXp6UlJSXl4ebkrjMFQqFr169Ki4uZrPZ2dnZTfaTENoIIpGouLg4Kyurcc09Pz8/OTn5zZs3eEJ8YWFhXl4eTtzy8nIOh5OdnV1bWysLXxP+NXV1dXl5eVevXiVj//8ZBoMRHBycmZlJ316gDcHlounT8SGRRsInwWaz245CV1dXS62vJ7QFOBwOnsrxNSEUCl++fHnu3Ll58+Z16dJFVVWVjP3/Z8rLyw0MDDp27Ghqanr06NGUlBRqsVObQCJB70fHiDQSPonY2Ng5c+bs2LHj0aNHsup4KS8vv3r16tq1a52cnEhjqw0SGxtrbm7u4uLy8OHDf9wQo43D5/MTEhICAwMXLVrUp08feE/Pnj1PnDjx5MmTGMK/5MmTJ1euXFFTU6Mis0ePHr///rufn9/jx4+bHJaSIUQaCZ/EgwcPvv/+e1w0TJgwwdnZOTExsb6+nj6JvNnBD2exWLdu3Vq1apWxsXH79u0BYMKECUQa2yDh4eE//PADziTjxo3btm1bXFxcS2eSFoLFYnl6evbs2RMa0qVLl8WLF2/dutWR8C/ZunXrihUr5OTkpKK0Xbt269atazzYJFu+PGnMy8s7ePCgp6fnXkJr4ePjs2LFip9++omeoX/44Qd9fX1/f3/61osoNxc9e9ZcaZ2VlWVvb9+rV6/vvvuO/modHR03Nzdvb29ZRwzhb3x9fW1sbDp27EhPqfbt2+vr6/v5+f2LbcYyMlDDFesyQSKRVFdX5+fnX7x4ce7cuUpKSv/73/8AoHv37g8ePKiqqqok/EuqqqqePXuGW43fffednJzcxIkT/f39s7OzKysr29oQyZcnjeXl5ZcuXTp58uRpQmtx7tw5JyenDh06UEVex44dDQwMVq5cGRYW1qB/9ehR1Hx7oVVVVZ04ceKPP/7Q1NSkF7j6+vpBQUFnz56VdcQQ/ub8+fObN2/u1KkTlUwdOnTQ19dfsWJFaGjov+iE9/BAtPXpbYTi4uLjx4/PmjVr3LhxZKzxP1NSUjJjxozJkyf7+vq+fPmyLfclfHnSSJAJUVFR7dq1A4CRI0c6OzvfvXu36Vk5R46gjRub/e35+flnz55duXKltrY2AEyaNOkft/8mtD6RkZG4a2H48OHOzs63b9/+L7Nydu1C5861gO+ah4KCAtKZ/5/hcrlSC4LbLEQaCZ9ERkaGl5dXWFiY1M7F0jRrq7ExOTk5f/311/Hjx7/+nY6/QNLS0nAmof4d8L/QJluNhG+CsjK0cyc+JNJI+CSk/nrwg7SwNGK+xGkd3wKfmkk+DpFGgqzIy0MTJ+JDIo2EZqVVpJHwNUOkkSAr8vORmRk+JNJIaFaINBI+EyKNBFlBpJHQUhBpJHwmRBoJsoJII6GlINJI+EyINBJkBZFGQktBpJHwmRBpJMgKIo2EloJII+EzIdJIkBVfsTTya/mCagExKeNX8+t4rbJGvo1Jo0SCqqt51dUCYlJWU8MXiZpjrUWz83VJI18orObzZV0AtDlj8vmcNrgB/dcqjZGPI+evnG/hZLFw80JidJtnP2/NpjVFhS3/P3N+fmj16hZ/y6fB5wuOHz+8du1cJ6eFmzcTo5vF2rXzDhzY1xb/H8PZGZ04IWtPNA+5OTlbbG3t581zkn0Z0LZsy4IFtosWhYWHyzqJGvJ1SqME7fTYCXYAkQARxGj2EOA+dJ7XOexuWIunQnIyajPZ/fXrt/Pn6/z5J0RGQkQEsb/t0SM4exZmzTIoLPzo3kYyISoKpabK2hPNw6WrVxcAhAE8lHUZ0NYsCsAWYMO2bbJOooZ8ndIoRl7eXnAOABFrwhS2KUSERsg6kVqVV69K7OwGFxUBQsSkrbISbGxGFBaWyzqVvmYu3rzp9v33sv7026idBbB3c5N1EjUkLw9NmYIPvzppPCHrBG+bJgQFp29OGvPyStauHZyTI3sdaoNWUADW1kQaW5ZLN2+6fP+9SNZff9u04wAObU0a375Fdnb4kEjjf7XbAKnvj58BFAAk0VxqAS4DcAEQQBL83ZYNBXj6/jgV4GVr+ZZIY8s0vEJDQSIBhODRI7hxAx4+hBcv3p19/BgyM+HJEwgLe+eSng4JCVBUBGlp8OYNnDwJNTWAEFRVQWwsCASAENy8CXv2wO7dEB1NpPGLpxWkMRXAE6Dq/c9wgESAPABPAC8AD4B9APkA1wDcAfYDnAGIe38xG+AsAAMAARQCXH/vXg5wp+XLpLYojTSINP5XmwsQ+P7YC+A2wAGAw+9dsgFMAZgACMAWwBigAgABLAPY9f6a/QBHWsu3RBpbwBISwMoKEIIHD2DZMnj0COzs4NSpd2ddXSE4GNzd4ddfISsLEIKgIPD2hpAQOHAAIiNBUREOHgSEIDUV1q+HwkI4cwbWroWTJ+HoUViyBEJDiTR+2bSCNJ4F+B/AEwAEwACYCuAGcB1gPMAFgPMAFwFKAMwBXADOA5wAsADIB0AAVwBMAI4DIIBQAIv3z8wEWN7yZRKRxtailaVxKcBegCKAQgBXgPsAAQDH3p99BWAOIADIANgJcPh9BlwN4P3+Gn+AP1vLt0QaW8CePQNHR7h6FWxtIT8fEAJ7ezh//t1ZT0+4cgVOn4aFC2HzZuBw4Px5OHQIwsMhMBDCw2HVKrC0hOfPIS8PXFwgIQEWL4bS0ne3v34NmZlEGr9sWkcax7+vk4cCjAM4CXAFYA1AHYAAQAiAABYDRAIIAYQACwEeAEgAdgKcBtgCIAKIBJgHUARQBPAAYE3Ll0lEGluLVpZGS4DfAJYDLAOYDPAAILCRNIoA/AD2AzwAmAdQD7AaYN/7awK+RmksK0Nt5q9KW1oa09Jg3DgYNQocHd+52Nk1kMbgYDh2DG7dAjc3OHsWLl2Cw4ffSWNoKLi5waNHsGEDxMaCuztcuwY2NoAQCARw7RocOQJJSd+kNBYVoYoKWXuieWgFaTwB4AXgBMAFOAewBOASwG0AQ4AVAEsBtgOUAywCMAOYBzAWYC9AHcBTgFUA0QA2ALEAKQA6AFYAywFmANi2fJlEpLG1aP1WIyWE+wHuAQQAHAEoBeADFAIsAMgCWAvgCnAEYCLAA4D9tE7XQwBHW8u3rSaNAQFow4YWf8un0dLSmJwMEyfCixewdSscPw4IwfbtcPHiu7N798LFixAUBHfvwtu3YG0N69ZBUNDf0rh1K0gkcPw4zJsHHh7w6BFYW0NdHXC5cOIE/PEHWFi8G8j8tqRx50505oysPdE8tII0HgU4CnAc4ADAeYA/AU4BBANYA5QClAKwABDAQoBbAHEASwEiABCAP8AqgIsASwH2AzymdaK+BFjb8mUSkcbWopWlcSFA0PvjvQAhAIcBggAuAQQDJALYAlwCcAaoAeABHANYD3AbYDlAMcArgAUAka3l21aTxiNHkKNji7/l02hpaUxKgtWrASEoLIQFCyApCa5cATs7YLEgIwMWLoSICPDzg8uXASEIDwd1dTh0CMLC4PBhuHv3XVuTy4Vp02DaNCgtBXd3cHICJhPq62HnTrCz+yalcdcudO6crD3RPLSCNOIKOQNAH+AcwP33hdBCgDyANwC5ACyAhe9n3zwHWAAQDrAW4AlAPUAmwAoAX4AV75+ZDrCq5cukL0Mak5OfXr9+/cb16zduNLNdvXr10cOHQqGwxYPSytLo9X5GlwTgHMATgJsADwDyAVYBWANEAgQDXHl//RsAV4AsgJMASwAWARwFaLVp3a0mjW1po7iWlsbcXDh4EMRiQAhCQsDHB7hcCAgAW1uwsoILF0AggLNnISICEAKJBDw94cYNiI+H4GBISIDjx98pX3Q0ODlBbS3U1MDu3bBmDdjawu7dUFLSUj5v09L4FW0U1wrSeBsgBAABOAFkAjwGuA6QCDAHYDmADYAVQCKAH0DG+1vOAqwCCAQQv3c5BnAK4ND7n/kAfi1fJrVFaUxLQ9u348N30jhu3HjLZcs3bNxst8GxeW29/Sar5SuPHTsmFNa3bKhaWRrFtJwlfm8SAATAA2ADIADRexf0/ic+YL3v5mg1I9LYAiaRvNNFbHj1BUJQUwNs9rtjkajBNWLxu7uk7pVI/m4gsljAYjU4S6TxC6UVpFHSsIyhiiUBABugFqAWQNjoMl7Dn5KG5ZmEdtxy1halMT4eLVyID99J4zTT6Skv87kiVM1rZmPxUUVN3R6fgwEBAWJxS25nTJb8f8SINBIj0tjqkCX/H7G2KI2JicjKCh++k8bpM2YmvchicCRlTH6zW1WtsIzJ8/I+GBAQKJFIWipURBo/YkQaiRFpbHWINH7EvixpFLeENJYx+Qy2qJTJ3+Pt5+/vX1/fMj2rWBrPyjrB26q10h6qbUwa7ewGFxbKXofaoFVUtNU9VL8iabx48+ZOsofqB6wt7qHa+tJYxuRXYf+MXQAAIABJREFUsUXlTMFeHz9/f3+RqAVm5UiQ6y5XcAZIA0gh1tCeQqclne7fvt/80S5F25LGtxYWmjduQGoqpKQQ+9tSU+HOHfj9d/2CglJZp1IjviJpvHDlyjKAZFl//W3QMgA2Adg5O8s6iRoiE2ksY/IrWfVlTMEeb7+AwICW6Fm9ffv2GIsxYx3Gjtswjhjdxqwe84fNH7k5uc0e59K0JWlkszl797pYW492cBi3YQOxv83efuzy5aO3b9/E4XBlnUqN+IqkMTUlZeWsWWvGjLGXfRnQtmzj2LEW48cHX7sm6yRqiKyksYzJr6oVlTL4Xt4HAwICRCJR84ZLJBJVvK2ofFNZWUCsgVW8qWBWMJs3tpumLUkjQojPr3/zpvzNm8qCAmJ/25s3lQUF5RwOT9bp0xRfkTQihKpYrPyKClkXAG3O8isrS6qqWmNR379ChtKIxx3LmIK9Pn6HD7fYuCNBVrQxaSR8eXxd0kj4kpCtNJYx+VW1wnImf4+PX0BAgFjczG1Hgiw5dAitWSNrTxC+ZLZtQydPytoThG8SmUtjGZNfyRKWMfl43BGhFlvRQWhlcnJQcrKsPUH4kklNRa9fy9oThG+StiCNuGe1lMHz2ncgICCgzXU6EwgEAuGbIi4OzZ+PD2UpjWXvxh35eEVHi+8kRyAQCATCh8jORr6++FDG0vi+Z1Xg5X0wIDBQImnJneQIBAKBQPgEZC+NZUx+Va2wlMH32ncgMDCoeccd+Xw+j8flfZ1wyfzef0QsFuO4knFatUW4fB6vZbc1/uapr6/ncUne4/F4XIFAIOvU+He0CWksY/IZbHEpA++zGiBsjhJfJBIdPXrUfO48q+U2VtbLvzZbbmO5zGqJ5dKEhITPj6uvFSaTudXZeeGixdZfZR74PLNebjN3/nyP3bs5HI6sE+rrJDExcf6CBTJP6DZhy23mzpt/+86dFtxDu7lpBmksrxY0U9tRVMYU4P/o+PzdACorK21sVuz3C4qOfx4eGfeV2YPH8Q8eJ6xcbRcUFPTZeaBZefUKvXgha0+8Iz0j3Wz2nODroY9inso8ydqaRT15dvz0xUVLlubm5sg6oRqSkYHevJG1J5qB48ePL1m6PDbxhczTWuYWHffcZefuzU5OdXVfTNvxs6SxlMGvZNXjqTTNYtS4Y2DQ5/5HR0VFhd36DWGRcQIJYnDEX5kxuZJqHvLc63vkyJHmyAbNR1ta15iamrrUanluQXlt3VeYBz7TeCKU9CJrzbr1WVlZsk6ohri4oD//lLUnmoETx49v3+lRj0jeE/PF6NzFay7btgsEfFkny6fyWdLI4ovvhj0OOn6GwRbV8BGTI2ZyJAz2Z/XK4p3kPPcdCAwM/JyBECyNIeFRtQLUXMrddqy8WlBRU7/L0/vo0aPNlBOaiba0G05aWprlMuuXr942Y+3tq7EaHnqSlLZ6rV12drasE6ohX8tuOCdPnHDe7sYRfoXlz781Fh+dOnfZxaXNS6NQiPjvfPhZ0sgToeOn/rK2sX2RnpeW9eZFRt7z9Ly0rDelDN7nxCODLSpl8Pd4H/T3D/jPM02INMoGIo1fiBFpbGmINFL2xUjjgwfI1RUffpY0ckXo/KXrY8eNX7t+47oNjmvXb1y1ev3W7e7FlZyKmrrPicqqWmEZU7DH+2BAQMB/azsSaZQNRBq/ECPS2NIQaaTsi5HGO3fQhg348HOl8eSZi4strSIeJzyKeRoRlfAgMj46/nkpg/f5c3PwTnJe+w4EBQWhfz/uSKRRNhBp/EKMSGNLQ6SRsi9GGkNCkKMjPvwsaWTXSS5fv7vfL0iEUD1CNTzEEyFu82UFaie5wMDAf7uTHJFG2UCk8QsxIo0tDZFGyr45aSxj8pkc4YuXeecuXX+akl2HUOartwFHTxWW1XxmhypluFDz2nfw3+6zSqRRNhBp/EKMSGNLQ6SRsm9OGitrhW+KK+0dt5jPs9jk5HLjzl3LpTabtriUVHGbSxrxW8qY/D14J7lPHnck0igbiDR+IUaksaUh0kjZNyeNLAG6cz9y67adReW13r7+v42beOrsJSZXUsmqb96YraoVljJ4nnsPfPoKdyKNsoFI4xdiRBpbGiKNlH1z0sgRoj/PXnJ186pH6NLVO34BxxFCPFGLZAW8osPz3bjjP6/oINIoG4g0fiFGpLGlIdJI2TcnjTwxOnHqrxkzZ5/564qj0zYHx60Xr9y8cSe8pIrbXLvH0a2q9v24Y+A/7yRHpFE2HDlC5S2ZQ6TxI9Z2pXHXLiKNX5l9c9JYwxPFJqXaO25db7/ZwXGrveMW+41b9ngf/Px1jR+yqlphGYPv5f3PKzqINMoGf3+0fr2sPfEOIo0fsbYrja6u6PRpWXuiGSDSSNk3J41lTH55taCqVljDQ+XVgtyC8hOnL2zasr2onNVC0lhG7SS31zcoKOgjuwEQaZQNJSUoL0/WnngHkcaPWNuVxoICVF4ua080A0QaKfvmpLGUwavmocpaYVTcc5+DARMmTZlnsTjkQVRFTV1LdKhSxmCLSxl8z32+gYGBH+pZJdJIINL4EWu70vi1QKSRsi9GGm/cQLa2+PCzpJHJEaZm5Ttscl5r53Dk+JnFltanzwXXo9bIClW1wrJqwX6/wMOH/ZvcZ5VII4FI40eMSGNLQ6SRsi9GGtPS0NWr+PCzpLGaK0pOy11qtcJm1dpjf563sl558syl1pHGipo6Fh8FHj/j5uZOpJHQJEQaP2JEGlsaIo2UfTHSSONzO1RreKiUyX8U89TnYMDkqdPnzl/01+UbZc33/8ZNWiVLyOSKgo6d3rN3H5vNbjJgRBoJRBo/YkQaWxoijZR9c9JYWVOXnV/28tVblgCVVwveltdeu3Vvy7adzbhRXGOrqKlncsVBx057ee1hsVgfChiRRgKRxo8YkcaWhkgjZd+cNHKE6MyFqy6uHgy2iMVHNXxUW4daVIoqauqYXBR0/IznR3UREWmUFc+fo4cPZe2JdxBp/Ii1XWmMjUXp6bL2RDNApJGyb04auSL059lLi5daP4p+GhX3PDI2+VF00pPE1Gb5U6rGVsmqr+aiIyfOeHl5sVi1Hw8YkUbZ4OeHVq+WtSfeQaTxI9Z2pdHZGZ08KWtPNANEGin7FqXxr8s3ho8YabnMZqmVjeUyG4tFS7dsc22JJf+VrHomVxR0/B/6USmINMoGslHcF2JtVxrJRnFfnX0x0shiIQYDH37uRnFHTpxdaWtXWFpTXMkpLGMVlrGKymubPWYrauqquZJP10VEpFFWEGn8QoxIY0tDpJGyL0YaT59GXl748HM3iouISrhyI7Sai/BwI4uPmP9+S52PG9bFIyfOenp6faIuoo9KY3m1gLImHSn3j3QLS91OOVbU1H9Ki1nq3o//bPJ2Io3/yGdJY1OZ5EOZ598mZUVNXUVNvVT2+w9ZrsknfKIRaWxp/q00Nle51IRjo/yGc/i/LYj+8zDZFyONp04hDw98+JkbxQmYHHHSi6zwR3H5xcx9+w8vX2Ebk5BSVSv8bzHY2Kpq65lc8ZETZzw9vWpr/2F8kc6HpLGipo7JETPYoqpaIZMjqeGhho4ifArng2oeqmTVlzL4ZUx+Jau+khYuJkfMYDeILlw/eFvBrqipwzvnlTL4lax6BltUXi1gsEXUf3Xh11H5DPukkiWk8l81t8F7G8cnkcZP4b9L47uEE1fVivA+iLjCx2CLmBxxVa2oiv13PqmqFVZzET01G6Xs3//RVl5TV8NHFTV1byvY+Gm4kMKZpLxawOSIqaoV9gN1L4Mjpn+hVbXCah6iXSz8V6MYRBpbmn8ljTirVNWKqmpFVH6rZNW/c3yX30R4Y85qrqT8fVpX1QorcAZj/H09vaCg57dqLqLuwtmSwRZRj6qoqcP5sIzJL2Xw372IlpmruZIK2ns//c8HvxhpPH0aeXriw8/cDUec8vK17dr1F4Jv3Q59OHfB4sOBJ1av21BQUt0sf9lYyaqv5oqDjp/+V+1FTJPSyGALUzL/n733jI4iu/a+54PX+7y+vtd+5nmWb3C4vk7j1/bY48kDw8zAEISIAoFyzhLKOaKcE8pCOeeIUAQJhAKSUI4op5Y6d1fn6uqw3w8lmighBIwkXP+1F6vU1Nl1+uzd51d1qs6pxYycoqTr2Ump2enZhV19oyy+fHKOlJVXknw9OzktJ/l6dmpG3gKJOTm7Wlp5c5XKZfIkTJ6kq290cGwWzwwWX1ZTf7uxtYMtkD/yLB17uJSQkunk6uUXGHb7Xi+DK2HzJb1Dk60dfSQat/Veb9/wFJMnoSHiBRKjvuXu7BKVzsFoiHh2iVJWWT+/QqchYjpXMjW3Vlxeu7jGYvElDJ6kd3Cyb2iKhjzVngQat6Mdo5HFl3T2jOD5kJCcWVpZP7dCY/Jldzv74xLTUtJyU9JyElMym9u66BzsXvdQQ8s9Jk9KZYsZXElzW9fU/Boe2emF9bKq+gUSE08bGiKmc7CuvlH/oHBHF4/ouJSx6WUmX0ZFxE23OydnSXMrtPqWu0trTBoiZvIkPYMTrff61hkCKlvM4svrmu/UNd9h8eU4CLsfjNXW32ZwMRoiZvIlre29o1NL2z8rJdD4trV9NDK4koHRmYSUzJS03ITkzIzswumFdUQoH51aTErNTk7LSUnLSUjOKKuqX6Vwuh6M1ty8ReNgVLaYhmD3+8f7R6aZPAmVLSbR+VW1zUPjc3j3i6OuvXswOCza0cUzISVzdGqRyZPSOZLuvrGOnmEKS3SjsW2ZjODEHZlcbG7twnMVEcp6BibyS6rw99LTEHHPwERlTROFJcKP2zc81TMwweRtK9/+6dAokEB2fqm7ly+VjQaHRienZYtkYGltP71IeX000hAxSyBPzcgLC9/u/cUn9UI0CmWQkVP04Yd/t3Nw9Q0INreyVVI+PTGzWlXX/NcP/2Zt6+jtG+Tm6evrH7JKZde3tP/kJz+JS0zjoDJUDj5+wZExiQyuhMmTzi5TP/n086PHlVaoCJ0j4aDywbHZcyqXzK3sUtJyPH0CTp46W1bdIAWIjkvW0NIdmVpU09COTUhF5cBF4U7ngyPfH7/bNcARAV8CgSGRf/voH/FJ6XwMuGJo63jw05/+NCA4EhFKxHKIjEnwCwjFu1oCja+kHaMRBfD2Dfr+6HGvq4E+fkGX1TRNLazX6HwzC+vvjyv5B4V4ePu5uHvnFpbTOZitvcv/fv/9W3fv49E0NrNqau3kiICPgbdf8N8/+jglPZcvAQobZQvkBSXVp86cd/W4mpCcbmxqqaVrMDGzQmYKL6tpNd7u6OwdOfL98a6+EQ4KqBzCouLUNbUX11hsoXyRxDr49TcHD327SGLhp/8+fsE/+ZefVNe1cMWAysHWwaWs8iZPvN3hOwKNb1vbRCOVjbL48uDQ6E8/+yIgOMTrqv8FVTV9Y7NlMjMlPfejf3ziFxjs4e3n4uYdE5cyv0JzcvF4//3361vaRXKgssUu7j6JqVlCKQhlUFJZ99E/PrF3dMMvJZk8aXlNw4mTp909fVPSc82tbC9cVHswPM3HwN3TNyAkgspGT59V6RmYYPFlAgmUVt1U19Ah0XhMnozFF9nYOf385/9+t2uALQC2EHz8gv/1X/+1uOKGCIDOwfyDwsIi44SybeXbPx0aeRhU1DTaO7p19Y6YWVqPTC5MzqyqaWjPLFFfc0yVhmBsgfx6VsEOrhdxvRiNUkjNyLukpkVDMACQAGho6VXUNJZV1Z87r7pCRgAAAxADiORQUdv0yaefn1Q+09E7LAfwDQiNik1icKVCKSSnZesbmWpp6+cVV4pkQEUEji4edo6uQhmI5AAAZdX1uUWVIjnEJqRq6RiMPlzS0NKLT07HAPgYtHcPHDt+sr17kI/BCoV9WUPb0ydAW9dwlYoIpHDr7v3PPv/y6DGlxlsdABB1Lck/MJxA4w60czTKwc3LNzw6HvczND539LjS+PSKjb1zXnElAGAAGABfAgyu1MPb/79/8z8GxmbrdD4KYGph3dzWxZfA4hpD9ZKGp0+AvqHpGoPLReVDE/Onz6rk5JdKAMQAAgmER8cPjs2SmUJ1Td2m1s6uvtFjx0/e7x/jYYABRMYmamrrLa6xUICMnCJ9Q1MtHf2MnCKhFJg8WVjktf/+zf+oa+oskpgyAHsnt/LqBgKNe0fbRyOTJw0KjfIL3OiUx6dXvvn2cNPtzvTsQkcXTwDAACQAqByYPKnX1cBf/upXmtp6C6sURCh38/RNup6NyoElwKztnBycPTQ0dfuGpjhC+eIa6+z5i+nZhXifhsrhWuL1uqY7Qhl4evsHhkZR2eg5FdW+oSlECCIZVNQ2amrrk2g8gRTudPbrG5oaGpt7Xg1g8mRsgTwsMu7Xv/7v8yqqk7PLfAwCgiPCo+IJNG4SVERMYwuuJV4/fVYlPCpuYnbV1MzKNyCUwhK+zuQNfB04/P7izrgIm6MxLatA+fTZu539k3PLLW1dyqfPtd8frLzR/N3h7zNzi2vrb5dXN9xsvsvkSUorb5pZWPsHhukaGPNQaWBIZPS1ZBZfRueITcytOnuHa27esrhii4ikg2Ozx5WU61vuCaSwuMYcnpgfmVqcWaIIZRATn6Ktazg+vaKlo39JTSsuMS06LtnJ1ePA14c6e0fkAGVV9WYW1hOzK/qGJoWlNQBws/muvqFpWOQ1NXVtBkccl5QWEBRBoHEHeh00el4NcHB2H5lamJxdjktMO6eiOr9Ct7V3sbF3brx1r7K2qbTy5uTsKosvd3W/GhgSaW5lGxIeIwEwt7JpbuuSAxSW1lha20/MLuvoGZZV1QNA9c2WS2qaK2SEwZNMza2NTC6MTi2SaDwSlauhpdfU2tkzMPHlVwdd3X2i45LjEq+rqF7W1jVcoXAQodTS2u7WnfvNbV3GZpZUthARyv2DIjx9/B2c3T28/CQAji4eBBr3lF4JjcFhMWaW1rNLy5OzyzkFZSdOnnowNJmZU6xy8XLDrfbK2qaSirr7D8aYPKmHl5+1raO1nbPX1UBEIPfyCUhOy5ED9AxOaWnrPxiZ9vELDgiOQAFut/ecU1El0bgMruTh/Pro1NLI5MICicHky7x8AoLCohlcybETJ929fCNjE2PjU41NLfUMTNbpfD4mj45LDomIJbNE6lo6wxMLHBEEhUaZmFs5uXrZ2ruw+dKQ8NiI6IR3DY1xcZCcjG++5hqqIgYXW6PzJ+dI6wzBCgWZmF0lMwSvM9+fhuD3F/H1bpAdf8fNBlSz80v//Je/njpz7ryK6plzF2PiU7iovPJG018//JuuvtEVGwdT8yv4KyfLqxuMTCxWyIiWjkFqRl5ETELMtWSxHBpa2j/59LOcgrKk1Ky//f0f9/vHR6YWvz185HZ7j1AGzXe6tLQNzqmomphZcVB5XFKaAo0a2nqpGblJqVnu3r4HD33T1Tcqk4O9k5u2ruGt9g5tPQNT8yuoVN5w656Glt4qlWtqfiXyWlLS9eyAYAKNO9HrDKj6B4X/5a8fnr9w6fyFS+dVVKvqWtgCmZmlzVcHD9k5OFtY2RqaWNS33GUL5E4ungkpGcOT88dOKN/vH3Nwdm9u65LK4Yqto4Gx2a32jssa2lY2DpgMqm40a+no0xDxOlMYG5+qoaWnfOpMfHLGOkOgqa2Po/GrA197Xw1MTM1Kzci5rK6lrWvA4ErudvZ/+tnnaZn56dmFH/7to+a2LgnAVb+QwJCo2RXKCaVTbR193n5BZVX1BBr3jl5pQDUiOuG3v/296mWN8xdUz1+8VFp1E5XIk1Kz/vyXD23tnSysbPWNTFPSc2kczMXdx8XdZ3Ds4ffHjte3tAcGRyan5QBARk7RkaPHG27d8/YNOq6kvM7g32y+e0lNExECkyeNiUvR1jU8rqScnJ6DiMDbNwhH43El5av+wfHJGclp2RZXbPUMTGgItrTGOq6k7Oji0dzW9cWXB8Kj4qUAvoFhltb249MLx5WUy6rqY+JSImLeOTRGRUF6Or75uq8yprBENETM4EnxdzQyuK/2mNzzrtgC+fXMvNCwnV8v4tr8qjH/zDmVrt6R8emVpTUWRwRCKRSUVp85d2F6kSySAyIERAhCGRSV1egZmLB4subbnRcvqatp6qSm54kkEBgS+eWBr23snKztnD/97Mu4xLT5VfpJ5TOZucVSgHWGcH6FlnQ964TSKQZXEp+crq1rOPpwSVNbPzE1UwYglEFHz9DxE8p9Q5NTc2vffHvkvMolRxePCxfV/v7RxyOTi20dfWrq2mSmsLN3RPWyhoaWblRs0r5B4/Xr4Oy825XY0Oug0fNqgKOL5+Ts6vj0yjpTwEWBykYtrthl5BQBACIERAT4c8WOLh5RMQkygPCoOB09I3Ut3fv9E6NTSwcPfXtRVd3RxePsedWPP/lscm7tXvfgcaVTg+OzQiksk5H5FZqBkZmHt78CjV19oyeUTvUOTgpkIAOIjkvW0jWgIeKY+NTPv/jKxs7Zxs758y8PBIVFCTC5X0C4t28gACRfz9HU1tPSMaipv/0uoDEwEAoKdrsSb0CvdNUYGhFrbee0SKKNPVxao/MRIbAE8msJabYOLgCACIEjAkQIdA7m7OZlbecoA7iemX/+wiVTsytZeSVcVKahpXP4+2MOTu56BiYffPCn4oq6yVnS6TPnB8ZmeWKYW6Gv0djuXn6u7j6IEHx8g4PCoqlsVOXi5f6RGS4KYoCqumYtHQM6B2u71/vxJ5+ZW9pa2zriL41gcgSBIVEGRmYYQHFF7emzKuaWNjHxKe8aGqOj4VGP+gbQ+KaMzsHYQkjLyg8NeV0uwuZoTE7LOX1WZW6ZzhUD/qyQQAL5JVVHjyn1DU2SmYKlddbSGouDSgtKKjW19ChMoUAC8cnpP/rRjxJTMsemV04onSoqq0UEUkQoy8orOfL9selFckZO0deHvmu4dZfCFi6QGLYOrmfOqSBCeWx8qpqG9sjU4iU1zZj4FPwxnLaOvsNHjvUMTKRlFWhq6y+TEQpLRGFydPQMY+JSm1o7LqiqLZMRoRRy8sv+1//zv676BT/5TP+eRmNaGri57XYlNrRjNIrl4Ozu7esfwkWBJZDjT5ZS2aiJmVVMXApbIFxaZy2ts1apXBqC2do7h4THyADWaDxDY/Of//zfB8ZmE1IydfWNSFQuhSVaZ7A1tHSj41IYXNEVW8fL6lr9o1M0RDQ4Pqt08nRQaBSZKVC9rNlw615n78h3h4929g7jj+GERl7T1jXoHZw8c04lO68UEcrYAllhac13h78fmlgICI5w8/CRAVARsY2D889+9rOm253vAhpDQv7ZrhqZPKl/UJizm6ccgMHduMxg8WUxcalGppYs/ka+rVA4FJbI3snNwspWIAUKS2RifuWXv/xVQUn1/f4JJeXTQ+PzVBbK4Aj9g8INjM2YXKm9k/vxE8pD47M0RDQ2Pa98+pyHTwAfA3cvP7+gcCobVT597n7/OP4YTkllnZqGDonGs7xi5+jqxeRJaYj4wfDUd0eOFlfUhUXF6+gZ4RNL7BzdfvGLX15LSEUJNP4QXBRIr2fmh7wJLsImaOSJ5WXV9VdsHGYWKYxH3SUXlTff6VZSPnNJTVNb10BTW09dQ+duV39d4x0HZ/d1Op+DwtI6S0tHPzu/9E7nA0tr+1Uqly2Qs/iyVSrHxOxKbUMrD5VcS7h++qyKqpr6WRVVUwvr+/3jIqk8v7jC2dVrbHrZ0cWjoKSKJ5YjQnlHz7C5pU1Hz7CHl9/1rHyRHOgcTAyQV1xpbedUW3/bxs55mYxwRLBOFxibWkZEJ+A/mH2ARgQBOn23K7GhHaNRKJWHRcXFxKUoRkHoHIzGFgeGRh07oayjZ6Clo6+moePk6rm0zgoJj0lJyxFK5TwxtLb3njpz/k7nAxcPn+y8EvRRZLNyi80srNcZ/LkVmqOLx9nzF1Uvq19S0/QNCJ1doq4zBFdsndo6+gbHZo1NLXsGJthCOU8sz84v8fQJaGrtsrxit7TOYgtkLL5snSGwtLarqG6MT86IiIkXSuUcFLr7x04qn7nd3sMRyfc9GplMeJUZzG9Kcrl8ZmaGRCJJpdI34nD7aMSHl4LDo4VS+ZO8LKmoO3bipLaugZaOvrqmjoGxeXf/WEx8akh4DEckxyN4+sz5usa21Ixcr6uBXBQYXIlQCh09wxpaun1DU8vrbCcXz4uXNFQvq1+4pO7i7j0ytcgRySOi4uOS0/Gzvf6RGQZXwkXlNxrb7B3dltZYZpbWHT3D+EgsIpKHRV4LCotOTM3yDQhh8qRsgXx4Yv7s+YsFJZU88bbyjUDjDu3ROGpuaGg4grwBLsLmU/7JTCGZIXi+DiQab4HEmF+l40ai8chM4fqjPfGZPfgnZObjh4zwD9fofHxq/+Ias2dwYnxmhcwUsvgyKltEZgrJTAGFJSIzBWSm8HEdmEIyU0ii8Z6vxjpD8Pxxn/857VE07iW9zmo4T8bryeRZWmfNr9DnVxnzq/TFNaYilE/mwzpDQKLxnrnjTqJxyUwhztrpBXJP//jSOhvvFiksEZ5XT24o8mSzlHv+uM9XeAvbu2jcPVlaWv7qV7+ytLSsqqqamZl5TW+vNOV/s35phcJR5NvCKuOZuNM52OOe5ImXOlDZ6Bqdt84Q4Le6FkjM+/3js8s0GiLG8438RL49WQf8z3WGQDGRGl+JYo3GezIzFcfdZrLtGzQGBUH8xnPpu49GGiJmC+VpG+vA7fy5m2e0GRqpbPT5u6FUNkrnYE8anhBP7omPcjxfHP9c4QRfJEWxj2J/xW6KDxX/PlO354/7wgoTaHypXgeNL2x2fGRVYbRHE6up7MfhxpPnhZF97IQrwVdHevJDfP/N8uT5lKM+WcNHx93+F3x9NFKp1MXFxaV3QsvLy0tLSxoaGu890l//+ldzc/Ps7OzFxcWdtc8roZFALEjlAAAgAElEQVS6yc/8+X7pmczc6Kye/pD6RD7gSfuCfHvULz2fpc9kL35E6ouOu81k2zdo7O2FoSF8c5fRSOdgLIEsPbsgJDSU+ybGURUilhffj5LL5SiKvilvxPLiW9hropHNZnt5eenr65u+EzIzMzM1Nf3zn//83tP60Y9+dOjQoaqqqh2MshLLiyts36DxCe0mGjfWgcvMCw15k9eLuLaPRnxQ6/mzpCfrucVlHL5uL5WN0jkSBlfyzDO6T56I4f/7zA7PnKDhh3tp072raKRSqSoqKleuXGlubiaRSK/p7Y2gkfai8/Endnj2cu2ZP/Gy+BpyuD31v4pTew724h2evpJQpNMLBz9eyV4TjRKJhEwmk0iktXdI2traCij++te/PnnyZFxc3PDwMIPBkMvlr9pEO0Pjcwn2bEY9n2DP9CeKPu3Fvc3m3dELk4r+eGgEff5w2zQCja/W47CFcD0rPzQ0DEHeMBfhVdBIQ8TrDD6FJaKwUPxu0DOL35NZ+JD644XqmTwZgyvBh9rxu5IUlohE4y6tsRZWGTRELJDi6z6jZKYQH4igskRLa6zFNdb8KoPGFvMxoDwaxyczhbhzvDLP34B84e/nnUSjRCL58MMP8b7p73//u6ur640bN3bMyNdH4+PugPN4VWXK08R6Mj3wzxV4U9wnJjOFKxTOIom1SGKyBXLFc6RrNB6VjdI44nWGYHGNtbjGWlhlsAVyjgjIzA1vijs6eLaQaDwK+8V3oF/JiHuNz8vY2PgXv/jF+fPno6KiJiYmXtPbDtGIoDjYFG8XeNQdofif6wyBIp83TsofPZHwKC2FZIZgeZ29+Kg74mH48vfoGp1PYYloHDGVjS6ts/HuiMpG8R3WmULKc3dz1mg8PAnxGwdrNL7id7F9I9C4XaMhYrYA0rLyQ0PDOG/ouZtntB00UtkokydraetWOnm68kYTXyJncCXzK3TLK/bR15Lxe0JUtsjM0iY8Kp6HAZUtZvKksfGp9o5uG29OEMjCo+PHZ1a6H4xp6egbGJnhq3nFJaaRqFwhJiuruhkRnTC/Qo+6lqilo29iZmVkYmlobJ5bVM7gSmaXqT5+wbfv9SAiGd6l3n8w5hcYRt38nUeKmr8qGru6ugx+ABkZGRgb77i0hobG+++//8yg1kcffWRmZjYyMvKqOfCaaKRzJKsUjruXn7mFzewylcmTIkJZaVW9lrbB0NgcgythC2RjD5cuXFKvuXlLIAEWXzo4NqtnYFJeXY8IgcGV9g9PR8YmsoWygpKqy2paRiYW2rqGhsZmxRU3mDwpWyALDY9t7xp4uLDu7Oqlo2doYmZlZGJuccW2qbWTI5J1Pxjz8PGfnCMxHr28pbTyZmJKpkAiz84vjU24zuLLKDtdXmPvorGhAXp7f/jDyuXynp6e3jd36B28lIrOkVzPzL+kptXRM4wIpWyB9MHwQw0t3aobzUy+jMGVjkwumJpb5RSUcURyBleyTEYcXTxDImLwVwYtrbOjYpNmFsl3OvvVNXVNza7oG5qqa+oUllbTOZgAk+cUlGXllZCZwqhryY+7IyPz7IIyFl92v3/c0ydgbHoZ/73QuZLewUnfgFB8llp8UjpXLM8vqkzLKnhmbINA45sxOkfCFsrSsgpCQkLfyDyNF2qbaGQLIDOn+L333nPzvMoWSFEZVNY2/enPf7a1dyEzhRwUGm/d+/NfPjx+Qnn04QIHlTN5UmNTy/feey8tq4CPAU8MWroGfcMPK2ubPvviq6KymrvdfUXlNUrKZ+KT0iUAEdEJF1TVRyYXL6iqOTi79QwMdvQMXs/MP37i5MDozOQc6dvvvi8sq8FnKbH4spqbt06fPf/S4bIdoJFEIjX8ADIza1BW3nHpkpKS3/72twoo/vjHP/7tb3+rq6tbVFREo9FeNQdeE41Mnmx2iap8+uyP/98ft97r5YlBKAUjU4vf/OZ/7nUPsgRyJk+SdD3rv37xCysbBxINEUrhdnvv++//n48/+Wx+lc7HoPFWh4aWHh8DTx//k8pn6lvaW+/1xCWlHT2m1HjrnkgGlzW0SyrqegYmDhw8lJCS0dkz2NEz6OMXfElNk8nDautbDx76bmB0hiWQ4xPdgsKirGzsJQAOzh76hqZcFN5BNHp5QVbWblfiDehV0UhDxHSOxMnV67333ouMSUQBRHJIzy74yb/8JD27kMmXCSQQl5R+4OAhNQ1tKoIiQphdph04+M2//MtPWu/1ieTwcIGsrqkzOrWYV1yhfPpsc1vXna6+65l5R44er6lvBQAfv2BnN69lMnJBVd3WwQXvjjJyCo8eVxocm73d3nPw0LddD0Y4IqCwREy+rK7xzqkz5wQScPXw0dU3EcrAPyjczt7lVZd2IdC4nfBjLPz+YmgY5y2Moyq0TTSy+LKC4qrPvzygrWt4v39cKoeImITvj50Ii4wj0XgCCbh4+MQlpjm6uCddz0IBaAjm7OZ99twF1csaA2OzYgAjU8v+0ZnqupYz5y7MLlHEABKA2ITrp8+qsPiy+KSN1XC0dAyvZ+YDgBRgYGT6yNHj97qHZhYpyqfOllbdxH8/LL7sZtOdS2qabwONP5Dy8sDbe8elBQLBH/7whx//+Mcff/yxqalpU1MTm83ewW0eXK+PxulFioGR2e//8MfImAREKB+ZXDAytTh+4mRn7wgihKV1tom5ZUFxpb6hacud+xKA2+29R4+fVDp1xsPbnyeW3W7vNTQ254nBNyDUwsqWyZPhyy2ZWVjb2DuJAfQMTSpqGvuGpk6eOtPZMywHkACUVNSdOHmKwhLVt7QfVzo1ND6nQGNETIKDszsG4OHtb25lyxG9i2j8J1so7kk00hCxf1D4H//4JxMzq1UqZ43O8wsK//LAwbzCChZfxuSJDU0sMnKKdPQMq+qaJQAPF9Y1tfWPn1DWMzJdINEXVhkGRmZjD5fyiivNLW04KAilIAOwtXcxNbcSySA4LNrraiC++CW+vJwUYGh8/sj3x+/dH2rvHjiudOr+wDj+FlsmX9Z4q0P1sgYfAx+/IDMLG4EUQiNiXd193lk0rq7C+jq++YOiER9HvZ5VEBLyVu4vPqntozEzt9jM0sbMwqa4vHZmierk6unu5RcUGk1FxEMT85fUNNfo/PqWdg1tvcU1Flsgs7F3vp5VEBmTYGhshggxM0trHI2nzpwfnVpkC+Qsgby9e0BJ+QyZKUpIztDWNRyfWdHQ0jv0zWErG0c9AxNdfaPgsCgKiz82vfyuofH11lDlcDiRkZElJSVvJD3eCBo1tfVNLa4Ym1kxuNL07EJvvyATsyt3Oh7wMKisbdI1MAYA/6AIV8+rXLGstb339JnzlbVNZ85eKK9u6B2cVKDRxMyKROPRORK2QH49M19LxwAD0Dc0qahpHBybPXDw0DmVi6YW1gZGZrr6Rll5JXwM6hrvEGjcv9oZGj28/TU0dQ2Mzdu7BvqGpxycPeyd3K5n5KEyqK5r0dTWo7JEiSkZ5la2fCE2s0S5qKqenl14xdbRNyCUROUaGpuPPVzKL6kyNrWksER0DsYTQ2ZO8akz55g8WWhErNfVQBKVq6mt9/U331nZOOHdUWBIJB0RtNzp/mdHY1jYm1le/JWMzsHYAjk+T+OtXi/i2j4ar2flO7t5pWbkuXv51dTfcnH3Lqmo8/EL5ksgITnjd7//g52jq76h6f/89ne323uFUrCxc0pKy6awhOcvXMrOK7Wxd3oGjVwxNLV2Hj2mRGE9RqOaho6WrkF+YeHZ8xe//ubw7DJVDDA0Pk+g8e3pTaCRrHpZIzUjz9DYvKWt2zcwNDu/1N7RrbW9VwxgbGrxj48/dfe+evLU2c+++JLMFN7p7D+upDw8MZ9bWHH+wqWisloLK7sn0cjgSjgiiI1L0dDWU6Cxf2T64NffuHn5Xs/M++yLL/UNTVgCuVAGNxpaCTTuX+0Mjc6uXp4+AR4+/jFxKQUlVWGRceFRccnXc8RyCAiO+PyLrzy8/dU0dD759PPhycVlMnL+wqXcwvKRiXkl5TP5xdVW1vbPoFEkh4SUjPMXLrGFspDwGK+rgatUrrqmjqa2Xn5R0fkLlw4c/GZ6kSwHwEcp/qnRGBUF16/jmz8QGukcjC2UPrq/+Na5CK+CxrSsAisb+8m5lZOnzlrbORVX1JXXNPgGhi2tMfUMTOwcXEsr6yqqGy6ra7u4+zB5EjsH17jENACoqb+tdPL0wUPfTs6Rqm40nzl3YYHEkAEgQqmTq6eWrgEXlV9LvI6/r1FTWz8tuwAAFkj0S2qaQWHRKMDo1NJJ5TMllXUEGt+G3ggaL6iqZeWVJKVmnT13wd3Lb2Jm2dT8yr37QxMzS8eVlKNikwqKqwtKqr8/drygpLqjZ+jocaW+oUmhTG7n6Hr4yDE9AxOhFK76h1hescMXcV4gMS+oqvkFhj85oHri5Kn7/WMA0Nk7dOy4UnlNowTgRmPbsRPKm6HRzNKGQONe1g7R6OLp6uFzo6FN5cJlIxOL4Yk5H7/gzNzi8enlC6pqgcGRJRU38grLlU+fzcgtWlpnn79wOT27EABSM/K+/e7o2fMXHi6s5xVXWljZCaWAAdAQkYaWrruXLyZ/PKCqqa2fkp4LAItrTDUNHf/gCClAc2vnsRPKL0Sjt2/gPwUaf+CF4vB14NKy8kNCQ9/2OKpC20djQkqmlq4BAKhcvPzpZ19Q2MLM3GLfgJDy6vrvj54YHJsTSEAog/rm9kPffHe/f8LCyi4iOh4D4KDgGxj2v99/f3KOVHPz1j8++TQyNjE7v9TKxuG40qm73QMygMjYxIuXNIYm5lUuXo6JS0ZlIJBAc1vnl18dqK2/NT69fPjIseKKG4JHaKypazmpfIZA4xvR66Nxan5N+dTZ9OyCuRXaz//93z28/QVSwJf8DouKU9PQXqPzuSjwMYiMTVS9pFFbf/vb74509Y2IAQbHZj7/8qvjJ5TFAD5+wd9+d+R6Vn5Keo6Glq6mjv7MElUggYuXNIrLb9zvHz/07eGm1k6eGPgSiEtK+/bwkYmZldqG1m++OzI4NqtAY0BIpLmVjQTAwdnd0MSCQONe1s7QaG3raHHFlo/Bd0eOfXf4qBTA1cMnPasgNSPv9Nnza3SEIwIxQGJK5gkl5e4HY6fPqqSm50oBSDREz8D4f37724VVRl5x5cGvv8nIKcrIKdLRMzp3XnXs4YIcwMsnwNHFY3mdrXLxcmRsAioDPga323u++OpAbf3tW3fvf/Pdkc7epx7DUTp5mi8Bdy9fXX1joQx8A0JsbJ3+idB45uy54Yl5HgYsvvzNGlsAiBDw68UfjIuw7XmNdA52r2eotOomVyRput1RWFKNCGXdD0Zb7nR39g6X1zQyeVIqW0xDxBQ2mltU0Tc0VX2zpa2jjy2UMPnSidnVxNSshVX6xMxKZEyCt2+Q19XAwNDI+/1jbIGcLZB09AyVVtbNrdBKKm509g6z+BJ80lJBaXVt/e35FXpeUcXg+CyTJ8ErMzQ+l1tYTnnZzCECjdvRa6KRhmBL6+yCkqrewUkKG03NyL3XM8TgSarrmueWaXVNba33ell8GZWN0rmSmWVqdn5ZZ89wXlHlzBKFzpFwRHCjsbWwtJotkNzpfBAYEuntG+R1NSA2PvXhwjo+NbaorObB8MPpRXJOQdnE7CqDK6Eh2AoFSU7L6e4fH5lczC0sXyAx8GnXdA526+796roWjlBys/lubcNtfJIlgca9qR1M3qCwRDca2+qa2riotKSirqK2ERFKWu50d/aO1DW23Wy+gy/nzeBKH86vp2bkjU4tFpfX9gyMM/kSjkjWNzSZkp5DonEHxmau+of4+AV7Xg0IjYidnCNxUGALJY23O2423SHReCUVNzp6hvDuiMmTFpbV1NTfHp9ezi0sfzi/vjF5l4MNTyzkFJQzeZJbd+9X1Day+JLmtq7a+tvPL1TyzqLx6LHjXr5BcUnpMfEpb9auJaZ5ePtHRka9vXkaL9Q20UhmClkCOU8M60whRwR8DPCVwfF3rzz5ih8qG+VLgMmTclFgCwBfXZfBlYpkgM+AROWAAqAAqBzYAjnuHJ/fTUPEPDGwBHLFNG0+BogIaIgY96mYGM7gSrfzWyLQuB299pR/IZWN8jHAR1OEMmAL5GSmkIsCDRHj78/bCChTSOdI+Biw+DK+BGjIxuLL+AUlmSlkC0AMG+khlAGDK8XDzcMAX9xSIAE6Z2MRCRoiFkoBX4yXL4En1w1AhMBFN3KVi8LrzPon0Pi2tbMp/xwUOCLAc4MnBjzoLL78yYjjK5MIpMDgSngYsPgyPN9YfLlQBjjtxAB4jySSb/QwZKYQEQFHBPgcf/bT3RFHBHSuhC8BfOlwPKvxDNxIvEeV4bz60pv7Bo3Pv8q4oqIiKioq5i0oIiIiNzfnB3ju5hkRa6jujt4pNL7LRqDxbYtYQ1Vh+waNnp5QVoZvvre7NXl7ItC4OyLQuE+MQOPbFoFGhe0bNLq5QWUlvkmgcV/a3kVjSgo4Ou52JTZEoHEL27toDAiA/PzdrsQbEIFGhe0bNLq7Q0UFvkmgcV/a3kVjXh74+e12JTZEoHEL27tojIlRdE/7WgQaFUagcQ+JQOPuSCwG0V7JfgKNW9jeRSOKAobtdiXegAg0KoxA4x4SgUZCBBq3sL2LxndFBBoVtm/QaGsLRUX4JoHGfWkEGrcjAo1bGIHGty0CjQrbN2gcHoaVFXyTQOO+NAKN2xGBxi2MQOPbFoFGhe0bND4hAo370gg0bkcEGrcwAo1vWwQaFUagcQ+JQCMhAo1bGIHGty0CjQoj0LiHRKBxd9TYCJmZu12JDRFo3ML2LhpLSuDOnd2uxBsQgUaFEWjcQyLQuDtKSAAbm92uxIYING5hexeNPj6Qnb3blXgDItCoMAKNe0gEGndHxEJx+8T2LhqJheLeOds3aOzuBjIZ3yTQuC+NQON2RKBxCyPQ+LZFoFFh+waNGhrQ3IxvEmjcl0agcTsi0LiFEWh82yLQqLB9g0ZjY2hrwzcJNO5LI9C4HRFo3MIINL5tEWhUGIHGPSQCjbsjAo37xAg0vm0RaFQYgcY9JAKNuyMCjfvECDS+bRFoVBiBxj0kAo27IwKN+8QINL5tEWhUGIHGPSQCjbsjAo37xAg0vm0RaFQYgcY9JAKNuyMCjfvECDS+bRFoVBiBxj0kAo27o6QksLff7UpsiEDjFrZ30ejrC7m5u12JNyACjQoj0LiHRKBxd1ReDlFRu12JDRFo3ML2LhqvX4ebN3e7Em9ABBoVRqBxDwlHY+PtDp4YqGz0HTMaIqZzJHsRjXtJOBqn5tdYfNmuh2yvGUcE9/vH9yIa3xXhaBRI38H+51WNi+4TNBoZvftopFKptnb2zW1dIhkwuNJ3zJg8GUsAwWHRqampu93Se1ejo6P6hsYzSxQO+g7mwGuaQAK9Q1NW1rYPHz7c7UC9m8pIT/f2DRQDkXtSoRTyiiq8vLz3Ohp1deHWLXzznUUji8UyNjExs7SJjU8Jj4p71yw6PiwqTuXi5cw98waoPajp6Wnl02e8fYMiYxN3P2R7zGLiku2d3NU1tRYWFnY7UO+mcnNyTpw8HZv4LvY/r55sOvpG7u4eEgm222HZUjMzgCD45juLRplM1tLSEh0dnfiOKj4+Pjk5eW5ubrdbeu9KIBCUlZXFxcXtdqz2qGJiYmpra0WivX0iv2+1uLgYFxeXkLDbYd4DSkhIuHbtWm9v727H5BX0zqKRECFChAgR2pkINBIiRIgQIUJPiUAjoTeqigqIidntShDaz0pPh/r63a4EoX92EWgk9EaVlAR2drtdCUL7We/KlH9C+1oEGgm9Ue2lheII7Uu9KwvFEdpTksm2sVN9Payt4ZsEGgm9URFoJPSaItBI6C1oaQkcHCA8HJaWQC7fZCctLejsxDcJNBJ6oyLQSOg1RaCR0FvQw4fwu9/Be+/Bf/0XnD4NOTkwPw9C4dM7mZvDoxkmBBoJvVHlp4EPgUZCr6GgYKgg0EjoDYvBgH/8A95777H93/8LGhqQnQ0DA492sjKHnn2LxokJSEiA2FiIi3s1i46GjAygUDb1jGGQnw8xMa/sOTYWEhJgdnZTzxIJNDRAVNQre46Lg4gI2Hpaf0cHhIbCtWuvZrGxEB0NfX1beR4chJgYiInZrs+weLitntb3vWvgNWhq2srz+DjEx7+CZ4WFh0NFxebjIQDr6xAXtxPPkZFQUKBYCuMFYjIhIwOio1/Zc0wMJCYCnb6pZ6EQysogImInnq9dg61Xs6mthbCwnXiOj4eJia08V1SApeUOra5uc78RwUMuhTv2vPUF58DAzuscF/fcRcYTmpoCZ+cdenZzAxTd1DOdDt7eYGGxE3N13So9JBIIDt6hZysrePBgU88YBpmZO/RsYfGSfqm2dic+NTXh//yfp9CosP/8T7ioChGRsHraHIb2LRrj4uD99+GnP4Wf/ezV7N/+Df78Zxgc3NSzQABffbUTzz/9Kfz851Bbu6lnoRD09eHf/u2VPf/sZ/CTn8CNG1s1SHIy/P3vcOjQq9nXX8OXX0J+/laeS0vh4EE4eHC7Pj86DBF/TMv/pesHhyAwcCvPdXVw+DAcOPDK1f74Y7C13QqN4+Pw7bc78fzZZ2BgACTSpp6XluDiRfjyy1f2fOAAHDu21ZkTmw1XrsAnn+zE8zffQFfXVk3t6goffbQTz4cPv2QORWgo/PGP8MEH8Kc/vYJ98AH87ncQF7e53+jgFv3CP3wAH7yKW9x+8xu4enWrOjc2wn//9yu7/dOf4Pe/B3194HA29dzVBV98AX/4w048HzwIAsGmnikUsLICFRVQVX01U1EBIyPYYvV4iQScnHbi+eJFUFNT3JV7gTAMrl3biWdVVTh7Fjo6tgpiURGcPftqPtXVQUkJfvrTF6PxRz+Cz7+EhCRANM1hYN+ikccDCmWHRqMBtvkafnI5MBg79EylwhbrbcnlgCBApe7Q8xZnlAAgEgGCAIfzyoYgL/EsFgOCvIJzhAPCuDTUzpXN2er8GveMV2AHdebzt/Isle7cM4+31WNsMhlwuTv0zOGAVLqpZ7kc+Pyde5ZItmoQgWDnnrf4seBB5PN3YjweiMWb+w0OluYWvhXPABIJ8Hg7rLZItNU5mVQKAsEOPQsEW3kGAJkMpFKQyV7N8CJvwzNuW3uWy3foWSp9K56np+Fvf3uKiL/8JRw+DFFRMDEBQrz3tiLuNRJ6S8pMA3fiXiOh11BwMBQT9xoJvWHNz8Pvfw/vvQf/8R9w9iyEhEB//3M7EY/hEHpbIp5QJfSaIp5QJfQWhE/eiIiA+/c3H1og0EjobSkhAWxsdrsShPazfHwgO3u3K0HoXROGveQuDwCBRkJvTw0NkJGx25UgtJ9VXKx40zohQj+oCDQSIkSIECFCT8nUFHp68E0CjYQIESJEiBCAlZViTiWBRkKECBEiRAiATldMaCPQSIgQIUKECD0lAo2ECBEiRIjQU3rH0bi4CJmZkJwMqakvsJQUSE6Gjg6Qy58wADIFcnMhKenFpfCCqakwOAhyeKrgwgKkp2/872YF09NhevrpgnIYH4eUlK0KJidDdjasrj5bsLcXEhM3LZWaCklJUFQEDOZTBSVSaGuDhISXFKyqAj7/ccFtCcNessTO25FMBt3dEB+3VcunpMDSMsDTIRsehvj4rdohJQUyM4FOfzbWnZ0Qt/nh8JAVFIBA8GzIGhtfcsSkJKis3FgTRGEYBuXlLwlZYiI0NT17OB4P8vJekswJCRuLfj36dtsM9tuRWPySZXj2gKRSaG7eqlUTE6GwEBDO032L/CWlUlMhIQGqqjZW3lGYWAzV1S8pGB8PzS0gkT6VpRwOFBVt2gEqCnZ1PdsHUiiQnf2SggkJMDzyVEEAmJ9/eR+YkgJzc88WHB19QR+I93ts9i6E+B1Ho7U1GBhLw6Ow4PAXWRgWFIrV3MToHJSOoDQ2SmOjTC46No3GxGMBwZuUCseCwrDgcKzljpjJ2yiFF+wbEodHYUGhmxcMxcIisa4+MYu/UYqOoHQOerdTHByGBYdtWjAwBIu6hg2No08WpCFofYt4i3oGh2MBwVhCMjY9jyqqSuegZCZaXo35Bb2kYFoWtrSGMrkojY1S2Sibv40OKz8fAgLefmCf1dwcaGjInVwkW8Q6OAwbGEHZgscNyOSht9vFvgFbtUNQKBYRjU3NPdXyTC5aU49d9d+qYGAIFpeILa9vNOBGrBG0oATb+oh4y1NYKJ3zOGTrdDQ18yUh8w/GCkswJvdxMjO46CIJjd0ymYPDMP8grLYeU7QMlS0SY5uva/e2FRsLlZW7dvTtaWYGDn8vDwjGQiM2DWJ8Mja3gjKeiD6NjRaVYYEhWwXRLwhLz8ZWKY8LMrjoGg3NyH5JQd9ArKgMIzMfpw2Tiy6soAkpLy94o0GMd0R4QRYfHZ9Go669pKB/ENbaLmY8kW9sPto3hIZFbtUH4r/EngGUwUVpTxS80yHGO2TFniHhWFgkduy4rLFhF0L8jqPR0BDKa8RcVETnbGpURERmPmUU1lb7Py7Ifq4ge4cFqdsrSGHtpCDt+YIsEQ3ZRkFkoyCFJVpjiIpLJVNTL2vxlBRwdPwhQvu0xsbA1Ew2NIlytow15Q22/HYa8EUFt9ny5J2GbIfJ/KgggyfqGxaVV8r4vB8+jAAA4O8PeXm7dOztamwMVC/LaIiIyXsr0d/xD/aZtKGwRLRXif6e6gMZXBEXFdnYS6qrdyHE7zgaTU2hvEaMCEVU9qZGYT1rVDb6/G50jpjJkzC4GA0R458wuBI6V8LgShhcCQ0RUxExnbPxXzQEpXPEdA5GQ9AnP6GyRVQ2SudgVDb65BHpHAw/hGJ/vCyFLaIhKIOLKapKQ8SKUjQOxuBK6NzHR3lUsY1PaBwxg7dRQ7yS+LfDD7cd28uGu7AAACAASURBVDgQIiLRRRZW0q3eJYRrlxaKGx8HC0vZ4DjK3izWG82IPhtrBGXyJAyuRNH4dC6GNxoebrw9FQVpiBjfprJRBhdjcCUbjY/HF0EZXOxRnuBBQfFmp3MwOgd7lGCiJ3fAtykbSYLhza4o+ESSiJk8CZ0jprCeTKeNbTxPGFzJM9ml8IkfFP+yjEdf7flfAVcsutGIWljKt3h929vVflgobnwc1DRkOD/whsXjQueI2QIZiy+jIU9lGpkponMwtkDOFsjZAhmTL6WyUTpH/OgTOVsgo3PEDJ4EL0jnYEyeFE8DFl/GFshZfCmeMEyelMHFHmXRRt6y+DJEKGfxZVQ2SmWjDK6EwhIxuBJFV0ZDUCZPqujKFN7wyrMFcpZATudKyEwRnaPoKERUtoglkLGFcpZAxny6CF49CkvE5ElZAjmLL2cJ5Cy+DC/L5EmZPMkzv0EmT8IWbnxTCkvE4ErpHOwRhrGNL4Ifji+lslEaIkKEIms7SU3NDxJUoRAKCmBtDf/r3UdjWbWYLXgB/15oZKaQwcMDJnz6v9A1On+BxFxcY1LZKCIEGiJeJiMLq4z5Vfr8Kn2FwllnCPC8pLBQMlNIovFWKIiCRlQ2ukLhkJkiMlO4zhBQnz4uicajstF1hmCdIaCwUBqCkZlCvBSZKSQzBXivSmWja3S+om4kGm+RxFwhIwyuhCMChbd1hgCv8yqVO79CX1pnL62z51foK2QE73DXGYJnut2tDUejvaO0sfFlLb6raBwYQ1kvijUNEbME8mUywuTJng4uSmYKlsnIAomxTuezhcDkSVep3MU11vwqY36VvrjGwuNF44gpLJTKRtcZ/HWGgMGVsATyxTXWAonJ5MkYPCmFKcRDQ6Jx51cZS+ssvCuksERrdD6VjZJovDU6X3HutRFHNvo4H9goHjg6B6OwNpIBhxyZKWILgMwUzq3QaIiYLZDjCaZIWtwbHu5lMsLgSVkCueJYj/JBhFd4hcJZIDEWSMwXxpqDiupbUHsHOZX6w4cRAPYTGvGrQCZPus4QrJARGoJSmKL+kenRh0t05NkTlKV11sDoTO/g5IPhh9MLZBqCrVI5wxPzPQMTPQMTD4YfLqwyFkjMNTqPyZOs0fkjkwsUtojBlQ6Nz3U/GJuYWWHwpDREPLtMXaFw8DSeX2WsUDg0RDw6tdj9YGx8epnBlZCZwvkVOpkpnF2m4rmH59vsElWRDzNLFLynonOwFQqnd2iyZ2BiaY3FFsgWSIwVMqKo+cTsau/g5IOR6am5NZy4VDa6TGbPrdCYPAmZKRyenO8ZmBidWnwwMt03NLW4xqIh6NwKfX6FruhkyEwRSyCfW6Hd7x/vH5nG+5/ZZeoymY230uIac4XCoSHY8ORC94Px8ZkV/PSCLRDZO0m2fivfGxOCgJ4ejIzgfxFofIqLiFC+RueVV9c/XFjH82DjVBqFnIJyY1Mrv8CwpNTsusa2hwtkeyd3RxcPZzcvO0e3qrrmqrpmv8CwdaYAEcpb7/XmFpQnpmRW37zFEwMihBsNrakZeRw+NvpwycnVc2B0mi2Q4b32MhkJi4ybnCVl5hZ39AzzUJhfZXj7Bd/pGuBj0Dc05ejsPjA6zRbIF9dY8cnpDxfWmTwpnYNFxiSaWdpExCQmpmQ23e5gC4HOwdbpfA9v/4aWdp4Y6hrbXNx9rO2cbOyd7Z3c84sreRi03evz8QtepXK3T8d9jUb8JLqipsHLJzCvqGKVylN8cUQEbR195la2Lu4+8cmZuYUVCyRmZEziFRtHF3dvO0fXmPjU8ZlVZzfv9u4BRARrdH5SatbYwyUaB80tLHdx93Fw8kjNyFuhcAbHZzOyC4cnFlzcfaxsHAJDo9KzC7v7x4Ym5lLSc6hs9GpASGBIJCIEJk86OU/yuhrY/WCMj8HEzKqTq2fv4IQQg86+EW/foIVVhlAMdzr6MnOL8YtUFl8yOrUYEh5r5+AWGZM4u0y+3z8eG5/K4stYfFnv4GRaVkHf0JSdo6u1nVNYVFxmbnHv0BQNESNCWWFpjV9gGIsvIzOF0deSrWwcza1sbR1cA4Ij1uj853OAQON2pEAjWyAbmph387xaVdcikEBmTrGWjr6WjsHt9l4WX6Y4AxbJITou+fMvDhiZWljZOOgbmfUMTBSX3fj60LdGJmbaegZXbB3rGtqcXb2Gxud4qMQvMNzWwWWFgmTnlahr6Ojq6+sZmpRW3mTypBpaeg7O7hyRbI3O9wsMK6uqr6htMjQx19HTU9PQqam/PTQ+Z+/ourDKsLKx7xuaZPHlLL6sf3Ta2MySyZOyBfKy6objSqd6BsZ5KCyQmH6BYeqaOhpaeta2TgurawEhkYWlNQyuhMmTLpKYx46fPH/hkp2ji5GJRVl1PQ8DBk/q4xesrWtARwRkptA/OFxDW++rg4fOnL9oZW3X3j3Il4CuvrGZpQ1XvHG+Tudgk7Or1naOGlp6mjr64dHxk3Nr5pY2Kek5IjlQ2WhIWExeUUVdY5uWjr6uvoG6pm5tfSudK6Fz0Ft3sKWlHySoHA5YWcH4OP4XgcbHxuBKRh/OG5tZamjqTs6RWHyZ4r9QOTi4uBubWtY3t2fnl6pe1iwsrT556mxOflltw+3ymobxmYWQ8Jhf/erXhaXVGEB2fqlvQFhuYYW6lu7cCm2NxjM2tayuaxFh8uKKG7//wx+zC0oFUsCTZnGNdU5Ftbm12/KKbdWNZgAorrjxj48/CQyN4qKylrbuP/1/f7FzcBVKYXRqSUNLb2h8ji2Q0znYJTVNMwvrusa2iOiE8xcudfQOc8XQ2Tv8yaefuXr4CGTQPzLdeLtN38hMR9ewoqapq28UlYOVtf13h7+vqmt58kLzHUYjkyctr6o3MbequtFo5+ja/WCU/eiKSiiFnIKyg4e+zS0sv1HfqKVrEBufqqahbWPvfLPpTnlN493uga4HY//4+FNdfWNEKF9YZejqG3X0DGfllhgYm5VX11XeqNfWNUzPLrh19761rVNbR9+Bg4fikzOaWu/FxKVo6RqUVdWbmFmtkJFjJ04eOXp8lcrliKCgtPrjTz+70dCGSqGytvGPH3yQmpEHAI23O/7jP/4zLjFNLIXSqptmFjZrdD6TJ6VzRNa2jl5XA263tdvYOXn6BGTlleroGXFEwEGh8VaHjb1zXdOdrw58nVNQXt/SHhAUoa1nuErhcERyDS3drw4cGp9ZoXOwO519IeExH3/6+bWE1KbWDsVVKYHGVxWORhqCLZDodo5u3353pLahdXGNpa1rOLdMa7zdaWntMLNEYTwadUQBrgaEePsG4U+yuXv5unv5xsZft3dyAwCBFEQymFmk6Bua9gxMRMUmW9s6rdFYTa2dZ85dGJ9ewAButrRfUFW70/lAU1v/uyNHy6vrOSh4XQ3Mzi/TNTCuqmsGgMrappj41PbuAQND04VVhqGJec/AOI7GvuEpLV0DFl9OQ8Runr4aWrox8SkA0HCr/ez5i1Q2KpBCRExi1Y1mN0/fzNxiJk/K5EkfLqyfPqvSPzKNyqGipvG8iurEzAqZKdQzMDYxtyoqqxFIARHCOkN4WV3rZvNdMQCLLxuZXDh/4bK+oWln7ygilFFYIoEE/IMjrKzthVIgs0Runr5tHQ+0dQ1j41MAgC+Gq37BCSmZeoamtfWtAFDf0u4bGEai8ahsMUcohh/mkWkCjZsZnYMNjs+6e/lZWttPzKw+g0YnV8/QiGuIEAQyMLeyTUjJ1NDWG3u4ROdK8B1CwqLNLKy1dQzGp5dKKup8/IJpCOrtG+Ts5hUaERsWeQ0/R3N2907Lyvfw9p9ZouAXf4trLNXLGrfu9NjYOdU1trF5Yi/fwKTULBt751Uqt7m1y9zSRk1Du/pmy+wSVVfPaHhini2Q0xCxprZebEIqBoDKISo2ydXjqhjgqn9Iakaui5t314MxgQQAIDgixts3SCgFgQT6R2ds7J0TU7M8vP1wNr/baMRvrFpesYtNSC0orbrZfGeZjCgulXA0nj13cWp+DQDiktJc3b3VNLTikzPwQUsOCu1dA1Y2DmrqWnlFlatUrpmFTUllnaGxefeDcQxAKIOp+bXBsdn65rv2jm5tHX3HTpzs6htFAfqGJrV09AtLqy2v2C2tsTR19A2NzYrL6wRSMDIxV72k3nDrHg3BXNy907IK3DyurpAZjbfuXVLXMjK16OgdqWtsu2LjiKORJRBfsXX09AmYX16bXab2Dk5m5ZXoG5riaGxu7XJwdq9runNS+czU3JpQBo23O9TUtSgsUX3zPXcvv+hryaERsXwMxAAdPUMnTp7uH3kohhdHn0DjdoSjkcoWL6+zGlraHZ09aupv9Q1N6RuZUlii6QWylo7B4Ngs81EfggIEh8dcVFVPzy7KyivU0NLNyC7MzC0+e/5iTmFpYmpWdV3zzCLF0NhcTUNb5eLlFQrCE8tdPHx8A0IlAFS2WCQDr6uB1xLT3DyvRsQkGJlYDI7NBoVGF5ffSEjNUL2s4R8UerPpzjqD3zs4YWBktrDKMDG36h2cwNH4YOShnoExIoLewQlHF4+6xjZrO6d5Em1miWJsZqVvZJZ0PXtoYp7BETo6e2Tnl+JonF4kn1NR7RmY4IiAROPZOrhU3WiurmsJi4zLL66yc3SlIUK2QL5C4ahr6txobONhIJCAf1B4TkFZ0vXsoLBoPM1YfOndrn4DI1Nbe+fC0uqRyYWFVYaegckJpVOu7p52jq5Hjynl5Jcmp+VcVtfy8Qtp6+ybX6FTWCIyS8TkiuXbnTr2eiLQuJmRmUIuCne7Buyd3MYeLj+FRgB3L7+vDnxtaGyub2jq4OR+u73n4NffXrykrqmjr2do2t7dHx4Vl5KWm5ye6+zmXVhafdU/hI6IF9eYZ1UunlO5uELhcFFoau1UuXj5/sC4ysXLNxpbRTLgiGCBxFS9rNHSdt/Gzqm5rWtwfE5DW6+5tUvf0CSvqOLW3R5Pn4Ca+lsmZlbNrZ2m5tZPojEiJgERAosvLyytsXNwWVpnqqhebrjVYWltHx4dL5QBCuAfHO7u5cfgSsUAUdeSXN29S6vqL6qq9Q1NbPPCcV+jkcGTamjpmVlY5xWVa+nodfaO4EPZOBqLymr+/Je/qmvqmJhaqF5Sr7rRrK1r8M23R3T0jdQ0ta8lXm/vHnRx87nZfNfU/ErjrXsOTm6ZucWa2nqLJBaFhUbGJnv7BuUVVRSX33By9bx3f/DDv3108vS5cxcufnf4++qbLffuD5mYWS2sMiyt7cKj4929/NboPFMLaytr+8bbHfcHxs9duNTdP656WaO++V59S7uHt39twy0be+ec/FI7B1d8zBMRyudX6Z5XA85fuKypo996r6+08qbeIzS2tHU7OHs03u74wx8/uHhJXenU6RMnTzXcuofJwNnNKyQitqSi7tSZ80vrLKEEbt29f+yEcmfvMLJJ6Ak0bkdPDqiuMwRunr7VN1vuPxjXNzRdZ/Cn5ta0dQyGxueeRGNoZOxJ5bO+gSGHjxz3DwoXYNLMnKKjx5RCI695+wZl5BbNLtOOn1C+oKpuccU2t7AcEcqdXDyjryULZUBmiiQAgSGRMfEpdo6uD4YfxsSn2ju5efoE5BVVUliCxtsdIeGxmtp6YZHX2rsHjE0tX4BGfWMxQFhknKW1fXl1wzGlk4WlNVxU9nBhvby6wdXDR1VNo66p1dMn4Bk03u8fR4SwQuE4u3lX37zl5ukbGBKZfD3nhNLp9u4hgRSWyYi6pk5tQ6tQAmt0npqGTkpabkR0gpqGzuwyhSWQ4ffaR6YWM3NLrO0ctXT073UPGplYmJpbV9Y05BVWaGrppabnsnjCOx0PIqITtHT0va4GkplCKiIm0PhW9KqP4XBRaG7rsnVwGZ1a4ohA8RQWKgdnNy9bB9fOnpH7D8aobLR/dPrcedXx6WUGT0plo2IAv8Cw+KT0dTri4OJx5tyFgOBIEo0nkoGtvUt6VgEiBD4Gdo6uGtq6IRFRl9Q0HV09h8bnphfW8aHRto4HNnbO9S3txeU3Tp89HxoZZWJmaWZx5WbTXWc378U1ZnxyppaOvqaO/tj08jNXjUIpRMYkhEbEpmcXnj6rEhQaZmRqoamt/3BhXfYIjWyhnMzkW1rbGxqbhYVHnDp9Lj4pnY/B80Nq7xgaaYjYwMispOIGANg5uqZl5HP/f/beMziO5EoX/fPer/vjRrz7Yl9sxNu9u9Lu3r1vtZJW2pFdaTQacTgkZ2iGFoT33nvvvfeEN4QjvPfee++BBtCN9t1lu7tMm8r3o4Am6EmJIGc0OHEC0d3IU5WVJyu/dOdLCrBjfUILyirrL31xpbVrcGJ2dftAKEHoO3cN0rPzUQKIYRKnwdD4vIub9zZH8Li60cDQxNjUoq6pk+2zE1rQ0tnr7OZ19asbhaXVPv7Bg2Ozn1/6cmJ2ZWhs6osvr/aPTM8ubrHtlK2DS3N7X1BoVGhETFVdi7dfcP/IdEh4zL0HhrEJSfceGPkFhj1paPfyDdQAEB2f/Ic//snNw1cgU8JK7c6heHBsVgQRcoW6tWvwwUOTjJxCWwcXdsKgf3ja2dWzrXvoiy+vbe3z65o7Ln95bXFtf2tf8MDQ2MnVMywy6vNLlx9XNwIAeocmL6DxLxc9NEIKzQFf7uUb1NjWs7bFvW9gjFFgZfPQwsp+a59P6E7eL7aH6hsQSmiZrr6xW7fvL63vPSood/P0AwCQOqAB4EgAGxqZLaztTcyufnn16/HplZr6NnNLW4zUAQB2DoTGppZ1TZ12Di7jMysShHhgaPLlla9SMx7l5JXs82QAgPnVnbv3H1bWNtvYObHQuLXPZwBgAFhc3zMxt5aiuJmFTVhUQm1jq429s6uHT8/geEZ2PhvEmpNf6hcQFhoRW1xeo59QvXHrzsYuDwCwsLp7/6FRWWWdhbVdclrOk8YWdtUQJbTHYuzeA8Pmjn4AwOOqBnMr28LSqsfVtbe+uVtWWYfTAKdA1qPi9u4hFuKcXb2y84qNTS1T0nMBAIgSBIdGp2TkZmTnsw+yfSC8fvP2Plcqw9QX0Hgu8q7QiJGgq3/Mwdl9c4+/dySZnF1l90FQDHD18ImOS8EpACt1KAXmV3f+8NnnxWU1Te191fWti2vbEdEJ8UkZpA7MLm//4le/tnN0FcOkSgMcXTzKK+txilnZPLhnYLS5z1cDsMUR3LlnEBoZ6+Tm1dU3eu+B0eYe38HJvbSizsrWsX9kWgsAX4LbObi4uHv7BoRyjmUSCDMxt/rRj368fSDUrzVa2To0d/TnFpTdNzAaGp+3sXNiKyikoB4amlbWNgMAQiJivHyDKAbUNXVaWNsdizEAQFf/6ENDk5XNw7OD478+aBTDpBzXJKVl+/iHrG1zTMysGlq651d2tjlCGaYmtKCorPrK1es7hyIFDdiiuH7jG0cXj9bOgSeN7QOjM71Dkw7O7qvbR5iSdPPw/eEP/3lxbS87r+T+Q+OuvuGVrX07R1djE4uKmiZ3T9/+kek//PFPU/PrAICCkkpjM6vWzgFLa3sOT2ZsarFzIEpJz/3xT/5jbHo5MCQyr7jCzNJ2efNAC8A+V2pgaBIVl+zu5asDYPdQ/KN//8nd+w8lMIWodFyh1MjE3D8ofHOPV1xW4+Ds3j8ybWpm1djWMz6zYufoGh2X3Nze96dLX+4einUAxMSnuLh55xaWu3v5qdQAAFBYWmXn6AJjxMDozKd/+HxseukCGv8SOQuNnGOZm4fvk4Z2jGI8fQMCgsONTC0raprWd3nlVfXsBD4NQFBYlKdPIEoAnGKCw6IdXTzSM/N/+7tPA0NCvXwDfANCqmtb7Bxdpxc21AAkp+eamFlt7B6HhEc7urhHx8Vb2zpGxiRxRailtf3g2JxKC/pHZj755FdFpdUxCakPjc2iY+OcXD2ycovGZ5atbBwOBbCBoYmxmaW3X7CPf3BL54C9s3tpRZ29gytfoiB04EiIGJqYV9W2mJpbefkEhkfF2zm4dvWNBYVG6qGRw5P9+jf/ZW5p6+0XaOvg8rimMTktJywyTqUBNAC9Q5P3HhhtcYRCuermN3dbOvoJGji5eGQ9KtYAwACQnpVnbGJxKICVatDU3mtsahEcFh0QHOHo4jkytWhobJ6SnksDIEXowJDI/OKK2PhUc0vbqNhEtrEVyVUXa43nJe8KjbBSO7e8XVhaxRWhM4sbTxraZLhGglA4BQpLq5o7+tlxpFyh3T0Su3n4enoHePsFO7t5Vjxpbmzt6egZluNanAI19a0FJZUiiEBUTGFJ5dj0Ek6B/pHpR4VlPDEmwzWQQpuelf+ksT0sKs7W3rmpvU+Oa0oeP2nu6EtOzxFBhBRVy3FNc0dfSHhMTX3bAV+u0oDphY2wyPg9rpRdpExKzXZ0dvfyDfQPCh8cm9vc46dn56/v8iCFVqkGpY+flFXWKWhQVdtSXdeiUoOG1u7SiloFDWSYWiBTJqVlT82v6/ek/LVCowxTHxzLE5IznV2984sqDvjyuqbO2aUtSKFFSdA7OBETn8rhyU6DwKi4hDRHF09vv2A3T7/E1OyZxY3isurtA6FKDVa3DkMjYrc4AilKZD0qdvXwcXb1iktKX9s5XFjdKSqrXlzbC4+KX90+QggdX6pIz8qvqW8tKKkQQURKxiO+VNHWPZSa+WiPK62pbyssrSosrToSInJcg6hAbn5pUlp2UXm1ggaIimls7c7OK5ZjGglCYaRucX0vOCzazcPXxz94dGoRJXSdfaOuHr62ds4h4TEHfPnY1FJkTCLnWA4rtfs8aUpGbmFZdV1Th1INYKVucX0/ITlj60C0snkQHhm/snUIKbUX0Phnix4aZRglkCnnlre3D4RyXL1zIKysbaqsbRbKlId8aGh8jo3LkuP04tre3MqOBKEghZpzLOsfmV7ZPGhq731c01TxpKnySfP0wvri2t6REJHjNFeE9g5NimGSJ8YaWrtzC8tbOvp5YkyOa2YWNw+O5VKUluOa0amlnUPxkRCpb+4sKqtpbu87luAiiJhZ3BTKVWPTy49rGitqGiueNK1tH82v7iyu7S+s7rJr7bBSNzG7useVLm9wahs7ispr+oanIIV2cW1va19wEjkmJ7oHxitrm8urG7oHxmGlbmF1d3OPDyk1EoQWyJSjU0tcESqGybHppT2uRIzQk7Or2wdCOU5LUXrvSDwyscCGl8gw9cTsyuPqhpyC0rnlbTFMTs6z0Sa0GCaX1ve3OAKeCG3vHiqraqiubz0SwlKMlqJk75D68PCDOPV7BY0GBqCylkaJt4VGMXwSdyiGSYFMyRNjp78/E1DIKk+MHfChA76ccyzjiVChXMUmYCfxThNTQplSfBLKphBBKjF8MoEpkCrY6DQ2UIQNNxTIlGwokvg0GvJYjOnj0thgJn02BDLFkRDmHMuOxRhKANb8dIKUEspVPDHGZoCNkhScfhDDpBRTC2RK/ZXfGzRmZABHxw/h2mdlZQUYm+jmVij4Zb6W4xqBTLmxeyyBSSlK88TYaYghxRba2cQCqeJICB8cyznH8qPTuEYxTLBBYGKYFMpVkEIDKXR7XMnWPl+CUBgJxAjJFi/rVvamIojQB7yyYYii0+BXoVzFl+IiiNDXB6FMyROhApmSDaA8iR1C2DpJsv7d2D3mChFIoZViNKTUcXiyzT2+CCJgpU4oVwmkCjF8cmuhXMU/yclJXeJLFWwV1efwWwqNgYGguPgj3fttZWUFXP3qJK5RglCIimHdDSl1OAVwCsgwtRSlEQKcRqYSsJJhu6EiiGADkSGlTqkGemVD+9mmQ4apcQpIEEqGaRQ0QAigXwVACKCPe8YowLJ5KGiAkYDt9UoQCiGAGCYxEqg0JxeX41pExUAK3dmuMEoAGaaGVYxCDTASYCSQIBSsZM7GrSlooNQApQaw+YGVOkihZeuPFKVZE/Ze7NuBEkCOa9lmin1MNjibfU0wCmAkQAnARofrLwUrdSwDAPsg7HNJEPKDxjV+r6CxpJQZm6bk+DtAo56F5Dk6Ej0NytkGl512YMdwEoSWorQEodldkfogfb2hFKX1F5QglBRTSxBahqnZSF7WSorS0tNgYdaW/fEpGwumliC0HikhhZYlQHnu+me/vvjhVU/0emh0dtV2dLypxEdHQX39h3DtsyIQgJIy7RaHfJWvpSjNlvNzD84W+9mUMkwtwzUyTKNnljnrtRPmI4RiHSfHT3ynd/Spv2j2F9aDLKyeTcb+6xnPorTelS/WFjFMSTE1pNSdodSh2Bp4luToOe8/U99QtT7Za/yOUWR7D+Xk/PHYcDo6wMzMR7r324pAADJztCy92du3Le/UCslxDbuPgfXmaePw9N1naWueq8mS0wT6ZoRtJZ4LYNXX1edqwvNXO61UT1MiFDuRJoLI07r9zo/21ilJRPUB2XC+V9AIgA5WkkLoXKqvFKVl2Ak9hFyhlWJq2RncYn+HFNoXmyQpqoZOK/1pmpOuIjutp6+U0jMVXd8CskgsgkkxTOo/v9jEv88XFSUFMjI8UjMy8rH9+WphgEaMEOLz8fWzflc/B0KQQveiN6WoWo5r9b571pv0c95kf5crtPoO+9lmS5+erW/nqihB9o9QEZE6ufxje/TbLVpw8g6eQwWj5bhmeYOzsLrHQqBQrmK5mbgiVILQsFJ3wJcvbx7wxKhQ/nTOY58n5YoQto/O0h4hKmafK52cWzuW4PpNhWKYOJbgIki1z5OenTeSYWqhXCWQKlkeEva/LAHTAV/OUvDASt3GLo8rQuW45oAPHQnht4e6d1UWGl3cNS0tH8SjGAasrcHaGvvtrxwaabVOgpDnUYNRQjcxu2pobG5hZRcZm1ReVQ8piNiEVANDUwsrO1Nz64TkzPHpZVcP3/nVHUILFlZ30zIfre1wKQa09wz7BoRwjmWQQgMptPMru/7BEYYm5n6BVVgjywAAIABJREFUYWvb3D2uJCO7YHZpKzXjUVVtC6zUiWGiuLymub0PJXTHEtw3ILS1a1ClBtscgX9g2MLqrkoNljcPUjIeHQqgd2KAe3sVQSSHRxPEx/boq0VBaISvnif8yxWndB29wyZmlkYm5kYmFkYmFi0d/SQDeocmvf2Cdo8kkFILKbRL6/tBodFGxuY+/sGLa3uwUlde1dDaNZj9qLi8qp7tEpVV1Na3dLH7/v2DwhtbuxVqcMCHvP2CG9t6CS045ENZuUWD43OwSodTuqa23trGDp4YS0rLfvux/p/dHh2JCKFYq/14Z298JwRVngs0SlE1X4pHxSffvvvg/gNja1vHxbW9wbHZ2MTUksdPMrILlBqwun1kaevwqLA8LSuvsbUHUTGwUrexe2xhZdfc3kdoGYFMGRIe09E7UvL4iYGRqYGhqZmF7dDEPDv7us+TxsSnDE8sRMUktfcMsx04hGDGppdy88skKKVUM23dQ1Y2DtOLmwHBEdPzG0GhUaNTixodeFRYZmltv3MgpLUgPiXj7n1DdgX0nKriB4VGHAe+vmB7m/32PDQyDEOfj6g/xhls5weNSg2ormv94surXX2jfYNjD43M8orKzS1to+NThsbmewcnlzc5nb2jf//3/zMwJILQgPGZZVsHl4XVXZxSh0cn/NM//fPI5AKpA+Mzy/cNjNKzC0YmFqPjUmzsnCZmV13cffpHpk3MrJLSstUAoCQIj4rPyS9RacDo1OK///gnnj6BlBZs7PL+4R9/4BsQQlCa6YUNIxPznQPROVVTEUTiJP3hPfj2ct7QKMc167u8zt5RMwubO/cM+oamdo8ksJKOS0z7xx/8sG94imLA9OLG/YfGyemPRicXE5IzTM2t97iSkPCYrNwiW3vn6PgUGgCcBlGxyenZ+Uo1mJxb++nPfu7k6klomX2e9Of/+cntuw+4IpQnxlzcvOtbujAKkDqQkvEoNjHtSAgbGJqcNzSKYVKMEFrmAhjfIOcEjQoaNLf33fjm7vLmAUowMQkp1XUtXX2jHt7+qZmPouOSt/YFrh4+OfnFXCHiGxBWXF6DkgBRMcsbnM//dLmippEG4FiC2zm4FJRU3r5rMD6zjJGgtKI2MTVLjp+EZDi7enb2jbq4eVfXtbLEwgKpIi4xrai0CqOASgue1Lddunx1eGLB0tpuYGTW2tZpfGa5rrHd2s5xemFdQeuW1vacXDx/89vfj8+swG+xle/P0A8NjQwDKArodOy3Z6BRIBAEBAS4uLh4nYM4Ozvn5+Wr6Q/avJ4rNFY+abawslNpAQAgISUzNCLW3tG1vKr+WIIfHMuVatDSOWBkbP7QyLSlo392acvJ1XNj93hqft3TJyApLSc6PoXUgei45IjoBJwGSjUgdWB0cnFmcdPdy39wbM7c0tbZzbN7cKKlc8DeyTW/uIJigG9AaHp2Phv2u7XPv/HNXVt756ralsW1fTMLm3OFRgj/XkOjGCZlmBolgH9QuL2TG8EABQ0mZlfdvfxSMnLDo+NVGpCUlh0cFo1TjFINKAYMjc0eCqDQ8JjcgjIHZ3c7R9fugfG2riFHZ4/sR8U0AIEhkelZeW4evpNza4d8yNjU0tTcOjYx7VAAe/sFN7b1sNCYnl2QkJJ5JISNTC0+ADQKIYKkL6DxDXJO0AgpNJt7XCcXT2c37+y8wtHpJblC09ja4xsQkltQ5uDo9s3te/5B4QAAgUwRGBJZVlnHQuPK5sGVq19X17VQABxLcCcXj9rGjpiEVHtH18SUzIHRWSmmFsOUHNfuHIo8vP27B8Y9vQNqGzsghQ5W6pY3OBbWdkcCWIZplBpQ19T51fVbo1NLdg4uw+Pz7p6+5pY2X3x5dXnzQKEGCjUor26Iik1qbO0JCIlgVx/fe1F8aGh8Vp6Bxr6+vmtf3ygqq6mua6140vQetfJJc3V9c1hUXE5ODkWRH/ABdXL8vKCxqa33Jz/9maW1vaWNg5GJec/ghKmF9aXLV8wsbAyNzWvq2xpauz19AvqGp8wsbRtaezx9Ale3DksragOCwzk82f2HxkdCxNnVq7yqXgdAS0e/nYNLZExi98C4h3fA8MS8uaXtl1e/8vQJdHH3+er6zZKK2kO+3MjEYn2XFxQalVtQtnMocnB2H59etrJxaGrvtbFz+j5DI63ViODzhUZ2Qdc3INTO0RWnAaJiistrvHwDj4Tw/YfGe0cyT5+AwtIqBoC2nmE7R9fgsOjFtb2wyLhHheWOLh6XLl/x9Alw9fD96vqt/OIKnggyNbNa3jyIjElMz8rnSxWW1g7j08uWNvalVXWBoVFNbb3PQaOxmeUFNH5LhFCfCzSKIAIldLuH4pLHT/wCQ2/cvN3RO9LdP+YbEJpfXPGfn/zSPyjM3NJ2dYsjx9SBIZHlVfU4DTASsNBY29hOAyCUqxyc3Bpau+UKuraxIyI6wcjEPDuvWM9x8yI0zq1sG5tZsiSrBAPqm7uufX1zZHLRzsFlbGr53gPDa1/fsHN0KyqtphkglBMubt52Di65BWV/+uLK0jrnzELme3zdvjXQ2N/f5+ntByl1JHOyYfdtVQ1UWkAxgDxVigEqLVCqnyYgGSDD6cTUrKysbPpDjR35At2R8GQH/PtVpQY8aWi/fvN279Dk4Njs8gYHVjIGhib5xRWb+/yVzQMxrGxo7XZwcpNh6uxHxV/fuO3pEzg5t2pqbmVqbh0YEvH7T/9YVlkbHhWfnJYNANjaF9Q1dn7x5dWMnEJvv+DBsTkLK7vw6PhDAbS1LwgIDq+uay0oqbx85VpgaPg9AyNDE/PBsVlrOydCC3ILSm/ffWBqZrV3JDk/aESUb+E1DAMfY/8GTYNDnoYnIc5px+Dpu/oUGpUaIJApjUwsjEwtgsKiPv3sjwUllbEJqbEJaQCAnQNRQ0v355e+rKhpiohOzC0oc3R2DwyNOuBD2wfCoNDox9UNpRVPvvjyamBw2EMj0/sGRhOzK5bW9tsHou6BsRu37lhY27d0DnwUaBTBBK35eNAIwwDHP9rd305oGuwenAs04hTT1N6X9egkfCUoJDIwOKKta9A3IDQzt9DLJwAlmIiYRCdXL4FMERoRyx6nAyt1Uoy2tXNmeer3jiTGZpZZj4qT0rIwEgAAmjv6bt2+Byl0kEK3cyhy9/LrHhh39/R70tB+FhpVGlBUVr3HlbR09t+6fW9mcdPa1nFobN7MwqZ7YHxxdfub2/f7hieX1vfvPTCsbepo7RywsrGPik1Sqt+WkPldXrdvDTQODPS7uHlyRei77nU8icCT4KzypQqRnJCitD5mSwyTYoiUK7QSlE5Kzc7KyqLIDzF2tLEBdc3vEPL/9qrSgrLK+nsPjNj4eoQAKAGu3/wmMCSiub2vtrF9eGK2ur7V3NJWDJMiSPHN3Qe///SPeUWPjUwt+FKFCCZrGtpufnO3e2D8voFRelb+6ORiTX3bN3cfPK5ucHLx7BueMjA0iUlIUemAHNeERsQmp+VY2jjUNLQhKvJQIL17/2FYZJypuTVGATmuvXX73i9/9Zs9rvT8oFGG0G8mbCooAL6+H8Czz8n6OrB3eOV5je/vXaVkmNrVw8fUwoZiQGff6J37D7kiVAwTTe2912/e7hmYePDQJDk9Z3Rysa6p88bN2919YwHBkRnZBRZWdqGRcWz4WkR0QkJKprWdY3lVPUJQXBF074FhVGySsYnFwuqeSgNCwmJ++E//3NTeh9OAYkBianZUXNKhALpz3+ADQKNATijJjweNMTGgquqj3f3tZH0d3Dc4iWt8v4WPqHSzS5tWNo4R0Ql5xY/tndzae4a7+sd8A0Iycgqi41JwGhwKZCbm1hk5Bf5BYcamFlGxSZGxiUsbnKq6FkMT89yCMidXTw8v/00Oz8Xd2zcgrKa+0T8wLDOn8HTUKHRx9+7sG/X0Dqht6mShcXF9z9zSFlHR8UkZrh4+zm5ekTGJXBFqYWU3NL7AEjABAMqrGoxNLQNDIoNCo9gxT+/Q5IOHxkcC+L23PN95aJSgtAgiSitqbWwd7R3dXNy8nF29rt+4/aSxHVHpXowFlKBUYkpWVlYWef7oaGkJnjSeCzQihHZ4fD43v0xycnwxCSm1KRm59o5uLm7ejk7uLM/v4+oGMUwo1Mzo1FJaVl7FkyaW+AZWMfvHssTULK4Q6RmacHRx9/IN8vAOqKpt4RzLahs7VrcO84srOnpH5AqNCCI6+0ar6lqKyqq3OUJExag0oLK2paCkMregTK7QwkpmaHw+JiH1nU5hfKc6KpCT+UWapaU3lXheHvDyOm+3vihra8DG9tyhUQyTUpSubewoLq/BSG1r12BtYwe7o/1IiCSmZh0cywdGZxxdPbx8Aj28A8oq62Qo3dTW290/VlrxpLVrgG0+uvrHqupaCkurNvaOWW/W1LcVl1fnF1dweDJEpd3jSuKS0ueWtyGFBiN1bd1DTW29xxI8K7fovHERVpKTc1RxCYNhH96NAAAAIiNBRcVHuvfbytoauHPvXKBRBBEoCdZ2uCnpuYGhkW3dg5BCt77LGxqbm1ncHJteliAUTjHTCxv1zV3t3UMp6bnxyRlJqVnDEwuwimlq7wsMiczMKdzmCHGa2eNKcvJLI2OTHlc3srujpSjNE6PdA2PrO7zB0dnV7SM2lpovVSamZlU+aRbDqszcovSs/G2OQAyTnX2ju1xJ79Dk5j4fVmr4UkVtY3t1XcvC6q4M18hx7T5X2tjWs3skfu/BY999aEQoEUSMTy83d/R19o0Wllb9/tPPLl2+Ojq9BL+MjApSaKUYmZialZWVdd7rju9KFPeuqg83fFqz5QR7PrtAphQjpPw0PFaOa1ACiCBCPykvQSgZrhbDJE4BKUqz5EwKGkhRGlbq2FA2fUcMUmilKCXFnsbYno2TYxOwVBrn85gkX0baOWjfTEvx7SOKe+8qxzVSjBaf0OLoa/iJNzEKyDD11r5ADJOsN9lNClLsOW/SJ3Gx0FNvsn/ZYGqWqUQMkc9MvZy/4jTZ2kXZ2TGijxXy/50iinvv0CiGSbaVILSAAgCjAFvlEOKELodNAKsYnAIYCUgdIHWA0J0wAOMUoAAgtIBl55HjGpUGkDqgOHOQAEtMI8M1KAH0dRIjwdD4XHxyhgyjKebkCuzvMlSNkoCl4pKitIIGChpASh1LecMS95zh/3pvykKjo4umqemDOFUsBllZQCRiv72fCVUxTLLnH7V1Dzq6eBSUVMpxzat4q0UQASk0EpROSs3Kzs6mKer8HvZcofE5uhzxKWkFq9JT9hN94rPMOPr0px/UenIA8SlhxLOJKQlCPccnIHmW3ebsf9+vfqc5VM/D72xRv9qb9NlAftb1LD/OqyrPaYJnfnn2v9TZW5yffnyiuO89NLIKK3UYBRAVI8PY7jUhxzXsZ5QE7LlALFzJFVqW5o3lYGMJ6tjP8tO9o7Dy6QSeFFXrG2eWsEKK0pBSJ5SrDvmQFFUjKqDPg56bAlYx+iuwV3s9rdL7eNFIREV6+2neTML1XuTgAFhbg/199tv7gUYZpt4+EASGRN43MGpp7xNIlSzL7WsKTo6z6JideZ4zq+c9avye6AU0fn/0AhrfRs4bGqUovbJ50D8yPTW/fiiAUQJACs0WR7DHlQplytGppd6hydXNQ4FMiVNgY/d4aHy+f2S6b3hqYGz2gC+fXtjoH5kZmVjg8GSwipGi9OL6Pkt0LkGoIwG8vMFh5y0O+NDq9tGhANrYOxbDJEYCzrFsYnaFnRFZ3jzgSxXsiHBl84DFQpFctbTOORLCHL78vGujBCGn5tSnA7lzlqMj4OICDg7Yb+8BGtkijo5P/vu///vbdx+4uHnZObhYWNm1dQ/pOQBfqnKFVoqSCSmZ57crx9oa1DXTGElKUZYI+CVFz/7r9fpSn73RSvJnG75sm+WHN9T/V46TQoh09/y2Q+PSBoWS38YCfCfDt6yT51SZFWqys+8CGt8g5wqNEoRCCMbXP+Sr67eCw6I9vP2Dw6IValBUWlVQXLG6dfjVjVv2jm7hUQlOLp4jEwuZuYVfXvvaydXTydXLyzdodHLx3v2HpubWvv4h3n5BCcmZXBHq4e2/uc9nSXcbW3s8vQPYoWfv0FREdELPwHhCcqYMU+/zpDb2ThnZBbBSc8iHjEwsCkoqcQps7vOvfX2rpq5NoQZcEeLi5n0kREor6sZmllHiXOL9WRVBJE59qEOp3js0ihFKBBGLa3vjM8sTs6sjk4utnQORMYntPUOv37PETqlLMfJkZpV+/zOr5uagtukpNLJlfVbfsv160fAtm0vRn20IfVBD8QuGZ1tMFhpd3N6CXvwjQePaGrC20S2uP4XGD1yALxq+JVa9xzr55xu+AI3OLh+PXvwCGhEKIYCJmZWLh8/m3vHo1KKZuU1NQ3t6Vn50bPL4zMq1r28tru7xxPLUzEc+/iFRsUkm5lZ7R5IjAXwsxmYWNz/97I91zZ0yTNE3PHXjm7utnQMWVnar20eQQgsrdYXFlYbG5uwJIS2dAy7u3o2tPUGh0Ws7XG+/oPikNK4IJhlQVFZlaGxmaeMAq3Qrmwe/+OWvv7z6NYcvE0HEnXsGYpgqraiNiU8RyBT6laDzgMYPd5Tx+4dGmBTDJKEDGgBWt7mlFXV2jq4Pjcz6Rqbh144aT55coZWiJ/GO1Pted3RyAqYWmrgkdWSsOjZBPbNAI0pKjp0oqqSGxumYeHVkrDo6/uUaEaNOSlOvbj1jCCuo9m46MlYdHfdKw/BodWauevfoqSGkoKQoVdtIR8S8zjAsSl1YouaJKL0hrKQEUqq0go6IfqVVdLw6LFJd+UQtklOw4sQQUVKHx1RugfoNhlHq5g5ailKQ4mnJbO5RaZknhjEJ6rAo9ZVruuHhN5X4R4LG/X1w777O3Vsdn6QOi1IXlT1TgIiSOhZTpY/psKjXlUN4tLqqlhY/W4AcHpWbrw5/TQHGqSOi1S0dtAyjIPxpAW7s0voCfKlGxaqjY9X9w7T+duwd55bphJTX1cnIWHVsonpy7pk6iSipkQk6hr3sayvz0gaN6g1xCsKpzr6nlTkxRW1po7F3YBDkw7sRAHABjSfQaGltHxYVr6ABoQM19a1evoGZuUXxSRlTCxtXrl6vb+4amZiOTUwLCo2OT0q/cetuXVNnQ0t3/8j09ML6Z59fik1M6xserqpttnNwmZpftbSxX9vhstBYXFZjZmHDQmNb95CHt39b95C9k9u1r286u3mpAUAIIIbIgODwtu7B0IjY3qHJjd1jMwsbT5+AkPAYMUwamVgcCuB9rsTWwWVpfR96i+PQv5fQiFAShJqcXU1MyXJ28zI0Nrt5+64YJiHF25aXHNdIESoxJSsrO/v9rjsuLIC0NJCcDJKTQVo62NoCADBa3YkCwMwvgNRUkJwMUlJfrolJICcHcHlPDXUMAwAzPAKSk0FKyisNExJBcTGQyp4aMoDRaJmOTpCY9DrD+HhQXQ1wBaM3BIBREUxdHUhMfKUVa9jSAkjqGUMYYcrK32w4MAA0WoY5YygQMvn5Tw0TE0Fx8Vts6P9I0EjToK0dJCSClFSQkABqap4vQKWKqasHCQmvK4eEBNDaBij6GUMIYsrKX2uYAhITwcAgYF2sN+QLwNkCfFGTU0ByCpiZBQAwOuap4c4uyMoCSUmvNkwG6elgfQM8VycXl0BqKkh+ddViK/PBIThbJxnAjI2DJH2dTAGJiWBs7MP78FQuoPEUGkMiYmGlDiVAU1uvh7d/Zm5hfFLG/MrOL3/1GzMLGxs7J9+AkMX17YjohF//5nce3gEe3v6JKZlj08u///SPJmZWRiaWP/jBPzW29ig1wNDEfH2XB6sYhABllXVmFjYKNVDQoKN31MPbv61r6A9//JOVjcNDY7PV7SMNA0YnFy9/eS08OuHu/YfefkHbHKGltf386q6tg0te0WNLa3vOsUylAaYW1pNza+fEocpCI6z4zkIjuy0zKjbpH3/ww+S0nInZFSsbBwqAd4oAhRRaKUompmSex9jxQj6cfCRovJC/HrmARoRCCGBuaRsYGgUrdTJMHRIWnZKRm5FTGJuQNjG7euPWndWtI5FcBSl1WgB8/EMcXTxUGqABQAvAwuru55cuj00v45TOw9s/MiYRIQCLeZBCixCga2DM2MwSp4CCBpVPml09fJraeh2d3VECxCSk2No7CcVwUmq2lY19R1dXSkbu/Ycm1XWtFpa2fCnePzJ949btP3z2J54YU6o/BDQiyu/uWiNMimFyjysZGpuLik26fffB1WvXewcnDgXw2+81P1l3RMnE1Kys7Gy1+ltN13khr5QLaLyQv1AuoBGhUBLY2jt/df1WdHyqt1+wqZkVX4pn5RQmp2ZPzq09eGhycCxHVIwEoQktCAmP+eOfLoVHxUfEJMYnZXT2jX51/VZn36gagIW13Xv3DTv7Rk0trD19AiNjk2IT0uaWt5zdvKLjk3PySu/cM6ioaWxs7QmNiBXDpBSlrG0dAkMi7RxcRiYXAACEDvgHhXv5BLp5+GwfCAktiI5L/t3vPxPKVQd8uaWN/cLq7qvi9P5ylWFkU5v69Jyoc5Zzgka5QouoGKFctbTByX5UbGPn1DM0+W6csxApV2jFCJWYmp2dnf1hmOQu5D1LRgZwdPzYmbiQ77IEBoKioo+diTfI8jK4cu0cgzdkuLqzdyQ7ryQ7r6Tk8ZPdQ7FSDSZmV2aXNve50pbOATFMnAYsaocm5nPySnLyS3PyS/OLK+ZWthtaujf3juW4GiXA2PTy4NhsU1tvVm5RTn5JbkHZkRDZPRKnZeWFRsQ1tffBSt3S+v7Q+JxApkQJsLC6W1ha1djaI0VpMUKhBDM1v9Y3PNU/MsUVIXJcI5Qpm9r7UFJXXt2QkJwhkJ0LA5f4NK7RyVXT3PxBnHpO0MgqS+BCAdA3PNXc0X825v1tIRbXSFAqISUz6wIdv4uyuAgGBj52Ji7kuyzj42B9/WNn4g0ilYKqJxp29/J5oIIYJiGlDiUAomIQFSPD1CyjFhvCf3aUxob861OyidlYRnbTMqTQsgQsyGkaNlqfpX2GlSdf5afDGDmuYc9GZptulmqAJV/V805gJBDKsYSUzOGJBZx6/8TiZ6HR2e07Do0suwerNACxCanhUfHPkZm9bZ1QaKUokZCSmZ2dc65cORdyIRdyIX+e6MC5nLzxnVApSnOF6OY+XyhXnR8hzofmUD04ALa275kNR3yyy5RmlQIgLjEtKjbpz4NGlklOitJJqVlZ5xPveCEXciEX8pfIOR1l/F1RCUJBb4rN+4tv8WGhUSgE8fGAz2e/vR96cTFM1jd3BgSGBYVGBQZHhkfFf3n1q4TkTLlC+2dPQ8txrQShElIys7P/oj2rSiVAEICir9QXZ211OoDjrzNh9cVDJzUagGFvsMIwoFE/b0jTb74djgHtCycFUdSbDRUKwOieNyQIgL62WFjD76JgGEARgGFP97XRNL2+traysjw/v7a0uIsgDOsm9u/U1HJdXU1bW9P42BSPp8RxsLy83NTYWFdXW11VNT4+ThKqpaVNmZRWqcDBATw0NALDjFQKBgaGGxufrKwcKJVAKqVnZ5fYbhxJEhsbGzqtFgAwMjJaX1+zuLijVAIuF15Z2ZPJ1HNz6xCkxTCgUAAeD11b22LziePY5ubm6WewtnbU2Pikr69fJNIoFGBhYZPHQ3Ac4Djg8ZDW1vb2tubZ2VmpVKp/9qOjo+XlfYoEUinZ2dnW1NTQ1tZRX189PDyCogCGmYmJpf19me6F+qDRAAT59p+T+C0SRKGWYCRGvkkpUoY907KJIFKGv4Uh+fxCpggiIcWbb4eSL+HhgpQkRr3JkHjJ/DCieoMhTpEvMnFKEBIh3mwIK59/QAlCoqeGOEXSgPTw/lATqs/Kezt5o3tgPDXzUWrmo4LiiuxHxTn5pbNLW9K/7JgSOX7KJPfnomNNDWNmBmxsGTu7l6itLWNtzTyu1BG0hqA1KkqjojS0VrO5rfX2ZiwtX25lZ8fY2DB2dkxru47WnlipKA2l1czM6pycGWubVxpaWzOOTszouE7DnFgRtIbSaHr7dTY2J5d9qVpZMR6ezNKq9qwhQWvq6nUWr86nnR1jackEBDKcQ61ad2JIqjW4UlNYrDM3f4NhdIxOLNXqn1HzYoP67ZPISGBuwVhbM07OjFCiobUaUq3jCcQBgcF+Af6/+939f/kXV1tbjb0DsLNj7B2AjS39z/9i8d//u9E//iDtR/+e/LvfhTm7cE3N7G/cvBkeGePh5fu46gnn6PDzzx2NTRSOTugvf+n7r/+abGklvXQp8h/+p+ff/m3Ev/2bg6FRj5kZ/nd/99uaJzUAgK2dfTt7RzmCZWXn/fAHXn/7txH/639ZGBpNXL8+8sknUaZmkv/9vx0sLRX2DsDJCVz+ctbM3BMAQNC6ktLyK1evcY44CA4sLFZ+8hOn//fvov7u75w/+yzK3l714x/73Lw17uAIHJ3A9ev9/+f/8bvbd5ISk+OsrW3GJqcZAJQkbWfv/K//6uDiojC3IH7wg9T/8X9b/7f/9sn/9T+cfvLTajt7YGkl+Zu/+cWvfpU/Mwt04GnV1QHN+KTWxIQxNgGpqR/bhd8RUdLqtW2yvJoueUyXVrxcSx7TxeX0wuoJ5LDcQ3KcnF+m2P++xrCskl7feYZlSYaRY9NUyePXGRaX01W19O7RU0MWqPqGqeLy1xkWldF1zfSR4IwhQgrlZFs3XVz+SqvSCrqglG7rovnSp4xaEoTkiciG1jcZltC9QzR7I9ZQipH7PLKm7qlhRQ195Zr2uwqNYphEVLr1HZ69s5uZpU1NQxsNAAUArGTEf9kxJSKIgJVaCUokpGRk5+TQLw7T3iRmZiAiRj04RnUPvFy7+qn5VUp8pq8kRUnOMTkwSnX1v9KK1ZWtZ7p1EpRRohK0AAAgAElEQVTcOSR7h15r1U/1DFFb+890JCUIub5Lvv5eXf1U/wi1xz1jiJBimFxaJ1+fz65+amicOhI+zSpb9WeXqc6+NxiOTlPHkqfUYnwxrX5hvPutEooCv/kNU9tE9Q1TvUMnmZcgFF+q2NjjzSxu3L1vlpvfNTTO9AzS3QNU/4i2rQu7dNkkp2B0eQNMzasuXTYIDHlibGaTlvVIBwCk0GIkWFzfvXvfJq9o6/rNsKjYgrkFlZNb6e271hMz0NQ8KC7v+dMXFvHJ4z//5A8GhsYLK5tr20em5tbzK9s3v7mXkdM/twyyHzXFJDRExbUZmwbX1HOvXLVobof6hjXDEyA5fczcylENwO6R2Nbe2cTc+nF1nUoD7BzS7z1wnpqlOnuPvP2SKmu5t++6JaUODIzqBkZ14VENV65a7XOBQIak5xRaWNshKu3m/vE3dx48NPKIjO0fnwFT8yAzd+hXv75W38wZnwGDY8DJpeSbOyY3b3vPLcsQ4mnYsRwntzhkzxCVlkXfvPmxvfgdEQYwW9tMRAQTEMgEB79cg4KYgABmbp7RaHVqrU6t0ak1Oi2jm5llgoOZwFcbBgYyoaHM9g6jObVSa3Rana63jwkMZIKCXmnoH8DExTHH/DOGWp1Gq2toYAICXmfo68ekZzAQrNMbarQ6itaVljH+Aa+0Cg5mfHyY4hJGqXrGEMV0WdlMwGsNvb2ZunqGVp8x1OkEIiYx8alhYCATFAR4vI/g3/czapRh6qKy6sjYpNXtoweGJms73Pd14jPLJCdBKJZn9V3HjlZWoKWTpgGJUS9XnCIhxfN3lKIkSpL4K0z0KsdPOmV6Qxl2Mg/wOkOSlGHPG8rxN9wLp04mWM4aimESUrzhdvjpPInekF0ggZVvNkRODaUoyZeRvgHavr43lbhIpN/i9eGFJMAXlxmemCS0JEae9n9hUoJQFAB5RY+j45IwSq3UqNlnVGk1chy/b2Dg5uFeWFqUnpXh6e0zs7hoZetgaGKeV1ielJLdMzCxsct/8NDwzr0bdo42SrUGVREOznaPCooBAApaDQDw8fcvKCnw8PbLLSj38g2aXty0snHYPZIkpmZZWFvEJsbWNbciKkV7T3dASPA+j2thZSWSy5UatQaAofExO0cXCoDmjr6Q8JjB0Vl3L3+hXDG7tGBiZuof6JNfVDS/sknqdA7OTt39AxSjoxhdXWOjpbU1yQCVBkzNr5maW3OFaEZOQXllXW1jc3J6klJN6wDoHRy6cvXqNudADQBKEK4ezpt73MiY6JbOHpUG6A/YY6suCcixacrI6GN571S4XPDRqM3fTRgGUBSgSEBRr1YSvDjbotO91uRUXySB0WrfZEUCmnpJiLxG84Z8kuRLVogAAGr1mw1f2mOm6TcbajRvMCTJl6wifRh5P2w4fCmelJrd0NpDA2BhZTcwMsMebvle0FF8uu6Y+O7rjq8/lIoNNXnpqWNyXAMpdDJcw57Jx64561V/6qz+OuwVJAjFbnSWYWp2VMf+i70a+ztrxd5UitJnDyeR4xr9NWXY08/P/H56ANtpMjW7OZv9kT3OTf8vCUKz+ZHj2rMZZrN0shUbU0MKLZs96BVrwyw0Oru+Bb14Tg5wc3v3evh+hIXGnUNSjj/bgVDqNvaOLSxt27oGlWogPl0gl+MavgS/cfOOsamlh3fgP//Lvza29sBKnbGp5c1v7sYlJrPHrG9zBJcuXQkKjbRzcC4oqZQglLunX3F5DckAKUoTWuDo4pmele/s6ilBCA8vv5DwaCsbh619gUoLBsfm4pMzDI3M0rLyaurb/AJD13e4JmZWRwIYUmgVNOjqH7N1cNEBYO/oam5lm5b56Ne//a/WzgEKgH2utLC02snFw9zKdnpx09nNq6VjAFbqYKWuorrR1NxaQQOlGoxNLxkYmu4dSe7efxgUGuUfGPa733+6sslRA9DaOfDF5atL6/uUDjS3931x+cqjwvK7Dx56+QbCSuo5VmhISfYNfwugMSwMlJV97ExcyPdd3gM0yjA1V4i4efqlpOfMLG7euWtQWFo1Obu6z5O9R3SETk6wysjKzqaot413fA00sqA1v7p7cCx/bowrQajldc7IxMLq1pFQrpTjWq4Ym13aGpteHpteHplc3D0S7xyKeRKMLSieGD0W4zJcLUHola3D4fH5bY4QVjIiiDgSIkK5an2XOz69PDm3ts+TsbC0cyjmSxWHfGht+0gMk2KEkuOaLY6AcyxjAXtj75grQtlMru1wBTKl/vOxBNe37FwRMj6zurC2x+L3FkfAFSHsubi7R5IjIbKydTg2vTy9sHEogPVnKfOlis19Phs1vMURjE4uTs2vT8yujk+v7HElL3pN+vbnNeblAW/vP6sqvgd5FTTiNGjtHLB1cOFLcfb0c4FMeVKAQuTufcOB0VkAQEp6jqWNw+rW0YOHJqkZjwAA7EHqs4ub9x4YyjD14Njs5SvX5ld2CsuqLK3tBDIMp3QDo7Om5tb1zV3mlrY4BdZ2uJ/98dLVr270DU/FJaXvcSUAgMHRWQtr27yict+AkLXtIwND050DkVCughSajt4Reye3tR3O7bsPisqqmzu6vXwDXdy8M3IKG1q7GQBkuMbR2a2gtNLVw6eprY+FxvLK+gcPTSCFWoJShSWVrh6+dU0dltb25VX1Te2dD43MsvNKCA1o6ez/7I+XljY4hBY4OrsHhkS0dHbmFT2+fOWr4ckFlHwmIu3bAo1RUd9+NpwL+auX9zFqxNRCmTIuKf3OPQMTM6tbt+8ZGJo+MDBqaOt5/XmN76Qsk5wEIRNTMrOzc9Rvt+r1KmiElNotjsDNw/f2nfu2Di4tHf1nj72WorSRifn1m984uXoYmVqUVtZ19Y3+9r9+f++Boam5tZGJ+cDIjL2jq72jK6LUSBAqJT23qrYFVlLRcSmGJuYmZpb3DYwra5qWNjjhUfFTC+uWNg6XvrhibmlrZmnj6uHDk+DxSRlP6ttyC8p++h8/n5hdJTQMV4jcvmuQnJaDU8yxBLeydQiPiodVzJEQufb1rbjENJwGkELr5Oq5sLoLKbRyhXZl69DCys7Y1NLI1CIsMm5qft3QxLx3cEKlYY6EiF9gaGvXwN0Hhte+umFpbWdiZhkYEnkkQhU0GBqf/+3vPu0bnsIpkJFTYGxq8fP//MXVazfMLWw6e0cx8nnap3eAxo9KFPcqaFTQTGNrT3BYNKEDiEo3PD5fXF7D9reOxbiVrWNH7wihAVKEsndyS8vKc/Pw+eLyVSsbO0Njcx//4K6+MXcvv+0DoUoDktOyvf2C9nkyL99AGzvn6PgkY1OLmvrW7QORvZOrDNOoNCAjp+DKtes7hyL/oDBTC5uo2CRrW4fGtt6WzoGwyLi9I8n1G7cNHpoYm1qERsS2dPSHRcYVldVExiZiJNAAsLnPt3VwflzdcOeeQWhEtLunX2BIxB5P6u0X1NU3Bim0sJJpauv96c9+bm5pa2RiYW3jsLJ5EBGdUPK4Vg2ADoD27mFLa3sJQvUOTd2993BrX7Cxy3N0dl9Y3dUBoAHA2c07v+gxpHzm9fy2QON3gSjuQv4KZWsLxMYCuZz99t7iGoVy1ZEQOeBDxxL8SIgc8OV8Kf6+hoyn6Eiy04AnTHJvMbP6KmjEKKZ7YDwsMpYvxVq7B80sbBQaoIdGEUTcuHWno2cEp8Dk3JqRqWVxec2Va19v7h0rNQBRMTJMc++B4e8+/ay4vEahBoGhUY9rGkse19g6uGztC8SIamBkJjwqfnhi3tnVa2B05vZdg9zCcgoAoUxpZW1fVFYdFhmXV/g4v7jyb/7m/ymtqAMA9A1N/cM//iAt85EGgIaWbnNL23sGRocC6FAAX77y1Se/+NXcyrZKAwwMTWcWNxEVAym08UnpDk7uChoI5arQyLjmjv7PL11u7RygGMA5llvZOFTWNF37+mZja48OgJ1D0QMD4+q6FowCCcmZn/7h88SUTIxQH0twCaIyMDTJzC0SSBUCmfLFDdzfdWiUotShANriCGQYLUXpPa50Y++YHRxLUfXq1hHnWC5FaUih3eNKljb2t/b5Q+PzAyOzfUNTU/PrfKliY49/MnCHydmlLTFMShBqfGalqrZ5eZMDKbQCmXJpncOOy4Vy5doOV4ZpRBAxOrX0pLF9aX0fVjEHfGhthyvD1DOLm/0j0wMjM1Pz6xyebGPveG2He3Asl2FqCUxJEGppfV+K0lscQX1Ld+/QpFCukuOa9V0eX4qzt+BL8dHJxf7h6cHRWZZOc2Xz4IAP6VcHFlZ3hTIVX6pY3T4UylWcY9nGHk8Mk2KYkmHqLY5g51D0XLf1Ahov5Hsti4vA0RGcnlP63qBRhqn161Xs2tU5Eeux6JiQnJmdnfNGdHwVNEoQiitC+VKFSguS03ICgyP1dEdstm/dvpeUmt3VP1pQUmlpY19V2/zJL34VEByekJKZlJo9t7zj4e2flplnYmY1u7SVmJpVXlXv7Ob9+EkjBQBfqtjmCPe50tmlLTcP35HJhbv3H95/aJyamRObkGpgaDoyuRQWGVdYUplX/Pjyla/CoxKOJUhNfetPfvofhSVViJKKjE2qaWiLT0ovq6w/EsDWto4h4TGOzu4SWGlhbTe7tAUrdXJc2z8yY2hi4ebll5VbtLp9tLC6e+nylfbuIVIHDviQvaNrbWPHl1e/srJxyMjODYuKMzKxmF7Y3ONKHJ3dx2eWXdy8ZhY3cRoQWmBpbV9cXoORL18h/q5Do/j0fJhT79Nnl9meXeJVswop2cqsY+vbU1uUZqff2XViWKnTr9rqp+WlZ9JAZ9Lo86Bf3GVvLcPUUkz9XJbYiXdYqdMvAJ9dFGfZwth3jb3mi2vJz314bh36RUdfQOOFfK9leRm4u+u3gL3PUSNfqmBVIFOeK0vCCZNcckZOTs7ruXJeBY3s9CxGgpz8Mhs7522O8Om2FJSWIPT1m7eNTS28fIP8AkNnlzYbWrt/+ctfB4dFJ6ZkpaTnLqzuOji5jU0vPyooc3b1CgmPKaust3dyb2zr0QJQXlV/977hrdv3njS0e/kGjkwu3HtgaGJm6R8U/v/9248eFZUDAPyDwgtLKtOz86Pikr39guubu3LyS13cvfMKy1c2D7+5cz86LsXNw9fE3JorRCyt7acXNvwCw9Ky8uwcXeaWt2GlTgxTYpiaWdzMyS91dvWysnGoqWu99tWNrr5RigE8MWbv6FpT33b12nUHJ3dXd59/+9G/s9krKqv++vqt8uqGK1e/zi0oQwhGqQYWVnaFpVV64sS/Pmh81vukDFOjJECJk64ArHzak4MUOgly8iNGgufKRIJQsJLBSMAeR8qCn54ZhL0yrNTJcA3Lrc/+wkLgWbZ9Fi/ZbcPsXjC2YmMkgFXM2TvKT8HvOeAUQaQUVcNKhr2yPidsrpBTFk0WX9/qtVKSvUPUw4cfy3uncgGNF/JR5L1DowSlRRBRU9/mHxweFBoVHp0QGZtkZevY1T92ToeVsExyEoROTMl8fbzjq6BRilJyXJWakevg7LG5x0cJIEFONuyxE6q3bt9raOk+EiFcEaoFoKq2+drXN7c5AqUaICogw9TmlrZ9Q9MoobW0sf/Vb/6rtqkzLSvf0yeAJ0ZlmHpkcuE3//X77EclXr5Bg2Nz9x4Y5RdXqDRMbn6ppbUdpCQCgsMLiitS0nNTMnILS6ucXDzTswuSUrPSMvMqapps7Z1HJhdqGzqMTS3KK+utbR0X1/fXtzj3DYx+8h8/W9vmIiogRanouOT65k4AgBSlbR1c8gof29o7V9Q0AQCWNziGxuZ1TZ3Xb95u6RjASU1kTKK7lx+kUNrYOaVl5Q2Ozian5RgYmRzwIUIHzCxsCkoqvw/QKIIIRKXjSxXD4/OjU0tiiIQU2o3dY64IlSCUGCK29gU8CQYrdRu7vP6R6dWtQ+hMsUAK7dL6fv/IzBZHgKgYvgTf4gj4UsXWvkAgU0IKjUCmWFjd3eNKtg+EbE075EO7R2KeGN3mCMUIKUEokVy1vsvb58mkKCWGyb0jCedYjpJga5/fNzy1uLaHEPrhO7FzIOQcy065nklIod09FHNFqBSjjoTw2g6XJ8a2OQKuCN3mCAQyhQyjZZh6bnmbcyyTohSHJ9vaF7xNVxVSkr3DF9B4Id9Xef/QiFAiiOgfni4srayqa80vrvjTpS9/9Zvf9g5NvqqpfS8qx7VimGWSe+XM6qugEadAQ2v3j3/yU2cXz+Cw6IaW7v7R6ZHJBRmmlqJqEUTce2DYNzyFUUCGqVUaUNfU9Z+f/MLdyz8sMs43ILSjZ9jO0bV3aFKlAeMzyz/7+Sf5xZWHfJmVrYOzq1dhaaWnT6Cbp297z7Crh+/g2JyBoWlOfimhA0K5ytLK7lFReURMYlFZTVpWfnxyxvaB8NrXN4fH55NSsyNjEq1sHRpbe1QagJEgK7fI2dXT1cNncm5NB0B5Vf3Pfv7J6vYRu9bY1N77wMA4IiYxLind0cVj+0BYWllnbGaVlpVnaW0XEZ2wvHlw9avrdU2dbES5sZmlt1+QvaPrzqEII4Ec1xoYmXb0DFMMsLSxLyqv+T5AoxxXH/ClUbFJD43MDI3NouNSjgSwg7Nbz+AESgCBTOnm4Tu/ujs0Pmfv6GpmbmNmYV3X1MlOZmIkU9fcaWXraGpubWXrMDKxML2w4e0fPLWw4ebpu8+TQkpNRHRiUFhMWWWdp2+gGCYJHaiqbY5JSO0ZnPANCJFiajmuPRLANvbO2XklpA5IUTohJbO0om5t+8jRxcPEzMrEzKq6rpWdaBXKldFxyeVV9YiKEcMkSujmlrczcgp2DsVKDejoGTY0NhuZXAyNiOkfnvb2C1rf5ak04FFB2UMjs8XVPZIBYVHxt+88EEHkGxc4pCi5tkM1Nn1szqMLaLyQjyLnNKGKEEALwOzStpOrZ0BIxBZHcH6HlZxFRwlKJqRk5uXlEwTx4sNaWIAnjS+BRrZbnVtQlpNfmpqZ1z8yPTG7Ojm3qo9Q7Bmc2DkUSRGabUy39gWlFbVZuUWZuUWpmY8GRmeGxud3j8RSlJbhmuHx+bnlbZRk9nnS0ora5PScksdPjiX4sRjrH5nePRT1Dk7MrWyzE2urW4cDozNT8+srmwfzqzvTi5uQQtszOCGCiJmlzfHZlc6+kWMpLkVpSKHZ3OcPjM6MTC1yjmUyXCOGyd6hyUMBxOYTUuqGxufjkzOS03MW1/bYA8GbO/qiYpNKH9dyRagIIlq7Ble3juS4GlJoF9Z2q2qbx2dWhHKVFKUlKN0/Mj23vA0r1QNjMyubB69qPb9D0Pj5n94AjYQWlFbUPjQ25YmhrX2Bm6dvc3u/kalla+cAG/JoZmEzMrno5OKRnJaDE+qSiifevoEHfDmsYoRy/N4Do8onzYiKTk7PTUzJ7BuasrZ1HJlYMLey3dw7TkzN9vEP5h2LyqvqjU0tRRBBAVBQUunjF9zc1mdt68jGoR4K4PsGRnFJ6TQAUpQODI7Izivx8Q+JiEmQoZr+kWkzS5sDPsTu7gkKjSosrWLnfuU4FROfUlZZq6ABRoGWjv7LX17rH5729gvu7h+3snXY2D2uqWuzsLIbHJtDCcATI8Zmll9e+ap3aBJ5i6PYZRgJwEcKsdbLBTReyEeR84BGKUrzxFhaVv7NW3fyCsu5IkQMkwKp4ryhUQQRsFKHqDSePoGVL3udHB1Bfcur1hp1pA4QOkDqAEIANlxMn4AdL+oTy3ENoQWEDhBaQOoAogIoAWSYmuUTYVek2GQqDSB1QKUB7E4HjAQyTI1RJwnEMKk/OI3doAErGTFM4hRgN1YgKkbPlsBeUL8kJoIICUI9x6WAkoBi/n/23vM5bmTLF/wTdj7MROyLmJ0XsW9iY3fu3Hlzbd92t62kllqekihS9N5777333pOiFb333nvvvS+PQqGqUEAVqnD2AyiKsmR3i1TrNk+cD0BVHmQiE4VfZeY5vwOE6uj6XJQUy4GEowZwUVIiB4FY+bxqWqIAVAbHU0OMAESiZCMy5uDt4/vRQOOt2/TazrugUUzSXX1jT7T1AkMiWrsG51d2dg6FDx5pWNk4xCamh0TEXrl2Y2RyMTYxTVNLNyMnr3doanFtj43IeCK5QEK6efgampg/LXo2MDa7wxZ0D4ybmFkNjMzoGhibmlvrGZhwURwAcgtK9QxMGGjMflri7ulX29hpZmFzDI0aT3QiYhIZaPT2DU7LfPqsolZdQzshJWtybm1ybp2NyPiY4pAv9fEPyX5awiTkG59ZsXd0G5teQnEaI6GuqfPGzTudvaOuHr5t3UNmljbefiG37twfmVokaJApIaegNCImsbym2dMnUCI/019VQn4JjZfym5T3Do2M30pcUsbv/vO/NJ/oBofHePuF2Du5d/WPI+ez13isXJQUETA8Me/o7DoxMfH6zS4u0Ws75PmlG31FhVIVRgJGHCkTXc6kBj3ZZgb/GD8OjpBApCqeSC6U0kx5jpAQiJXMMVOYwWA+pmDSkDKvaURyjovVrw0xccAnTMyUp2eH+aDQqFLB2ITygPfuBLMkitMTs6vhUQm6esZPtPWHJuY1tXStbZ3ikzPDouKvXLvePzwtVUBNQ7uDs+fd+w/DouL2OBgz6edjisLSamtbp3tqD/MKy7r6x8wsbAbH5q5dv6nxRFff0KS+uROeQyNHSJIAuQWl7h5+NQ0dJ6FRS0c/MjZJDiAQU77+oQnJGXIaegYn3b381B5pODi57bCEAjF1EhrFJDS29RibWu5xMFwJuBLqmjqvXb/Z0TPi6uHb2Tf6+InOj7fuPtbUTst8KqUAp1SW1vZefkEFJVU/3Lg5s7CJ4m/993Osl9B4FpHLoaYGEhMhMRHycoEgaRVNUyqaUtFKFU0DXVMDcXGQkvJWjY+H8nJQ0bRS9cKQUtJFRZCQ8C7D2FhoagaAIytKRatoWiKlMzMhKeldhjExMDBInzSkgeZw6eRkSE4+xXBu/iVDAHpjk373DTL3uL3zquH0DB0T8y4rpjECAU3DUbdc0KCe015j3/BUXXNnSXldWlZ+cVltRW3L7NLWz1iY/Qn1CgmRDPpHZhydXKamJt94sypaxceIi0mrxhPJhycWGlp72nuGW7sGm9r7FlZ3+WJqfZc7PrPClOFjCqGUHplYqG/uml/ZYdx/ZhY3tw+QidnVpY0DZq65uL6/vHkoECsO+dKJmdX1XZ5Qqljb4UzMrrIRGR+jtg+FM0tbB1zJxaAjFyUOBURxGfU8Y9LbJTERrKzew2P6c4WkTiHvRSTKhtaeuuZOAKAAXD18AkIijM2sGlq6cQo4QtLIxKKmof1ZZf3mPh8AVjZZDx9ptHUPyZQwv7pX8KyKjcgAYHhi4Ym2XlFZjYWVfe/gpLqG9j5X/Kyi7tad+/tcUVl1o46eEReVA0BGTqGLu3dDS4+FlR2hAkIFGAGOrp4h4bEAwBdT9o5u6dkFRaU1i2v7SgAOStx/oN49OIHi9CFf6u0XzCyoikmob+lkoLG2qWOfi7V3Dz/S0OoemHB2827tGtQ3NB2ZXBydWvrx5p2+kemxqSUNLV3fwND4pGR1Da3YxDSZ8vSJ44eHRi8vyMn5wG04TdbX4YsvVV5+Ch9/RXi0giUgEQnJF5F8EcnHSBFOZuYq3L0UfoFvVQ8fRXK6ApGQAvGRoUBM8kRkbKLCy+ddhm6eivxihZh8Xp2IFErIPTYZHKbw9n+XoauHoqZRLj1hKJKRSxukj7/CN+Cdhp6K7n655IShmCRHp8h336BvgMLDWzE5R2InDKUk2d4jd/U4xdAvULG2TYpwkiciRVLF61yy5yLntKAqkkF1fZuFtZ2JmZWBkVlJWe3Py2N85pc1icpgYHTGycXtbbgIAHKFioteEDQiEmVaVr6VrePtu2oPHmk6u3m3dPSTAP5B4bfvqnGEhECsZAnwwNBIMwsbW3sXHT3DvMLyfQ7m4u7TMzhpbeeUlVcsBxBIlBHRCfnF5UoaRiYXP/30i+qGdhqgoaX7s8+/7OgdUQD0DU15+4csru+/YxX0/SobIQjlGTKfrK/D1NQve0J/kUhkp0CjmITymuarP9yIjIlPSskws7RpaO3R1jOqbezACDjkS/UNTTv7xnz8Q7R09HPyC109fD28/dd3uSIZtctGTC1szCxtcvKLbB1cYxPTWrsGTc2t+4am9A1NVrZYGKF0dPHw8PJf2WJZ2Ng7OHvEJabcuHknr6i8d3Dy62++d3B2t3dyy8wtrqxtUXv4ODU908HZXUNLd3HjIDI26dFjrbSs/ICQSAMjs7VtDiJVnYRGkQx6h6bMLW3nV3aDw2OMTCxMzKx9A0LnVnYcnT1aOgaMTC3nlrflACkZeYbG5uFRCV6+gUy31DR2aGrrrWwdHq9VvOVnRVCqDw2N8/Owvf2B23CazM/DY02VlJKRtEyqkHGeJ5w6VjFJyJQy/O0qU8rE8let2EJCojjNUCXDCIL1siEXJaTUu6wYQxR/1ZAnIt5txRgikpcMWQghEJ/STuYemVQKJw2FUkKmOsUQV8qYVAosASHC5W+gSz8POQ9oFMlULZ0DBoZmTe29I5Pz1Q1tmlq6tY0dYvL0nf+foVyUxAjoH51xdnF74zrqsVwkNHJRcusAWd5kGRiZBQRHHPAEBzzx9qFAS8fg+o+3G9t6cQqyn5ZYWNlNzq3vstDWzkEf/5C1bbaegUlr15C6hnZ8coYKQCCmnF08UzOfUjRk5hX95a+fBofHiKRUVV3rf/7+vwyMzNgCSXf/uIWV3ezy9jmFx7yubIRAxD85KdjFy6nQyMyzewYnsvJK4pMy+oan+JiitXNwfYfLLFx3D44f8CR7HKyitiU2MaOkvHbrQMDEICISan2HW1xeG5uYXlXXyhLgWwdI/8j0PlfcMzixxxEhUuXWAVLb1MlFydVtdl5hWf8pra4AACAASURBVEh4TG1TJwuR7bLQ4rLazJyizJzC+pYujpDo6h+LjElOy8qfXd4SSlUHPHFn70hSak5KZt7s0pZATHFQko3Iphc2lzcOGP5CPiYPCosqqajjY0R6dn5SWs7aNoeNyCZmVzf3+e09I9uHQoFYwRLgtU2dvcOTYzMrQinFE8l3WGhb99DqNvsdP20uSqzvEqPjH9pD9WOQhQV49FjFQMvF/AB/m8pFieFxOZt9IYM6OQlmZu+TDYeHKfbYIh//kJLyWpIGhgcyt7AsKS2Hi57uMv7TO+sIFx2dXcdGR999sxcJjRwhgUhpFAcbe+eElEwlgAIgI6coJiGtpXPAztGFpEHf0KSkvFamgtVt9tjMyuzS1tzStrGpZUfviL6h6WNN7diE9JDw2B9v3il8VsXiSyxtHOdWNi1tHKYWNsqrm5xdvVzcfeKS0gdGZ23tXeZWdi6h8RU5FRo5RxHxR25KTLzKSUIchvhXIKYYDymGceZFJ0iUzMTrmOOGsWWSwzAh9gwBDcNYxBESzG4xFyWP6aKYBRVmB5r/fCuajylEMuAcrbq/GNZjQgCOkMBIurVrMLeglIsSiFTFxxRMvQKJkqHgOQ75Z2rhP2cVOEkI8Panl2jvIbW1P/QQfgxyCY0XoFyUQHHC1oGqrbuQQd3agowMQFHm7D1l3mCLfPxDKmtbCRXwMUoBUPCsKiUjjyHHeq+dRaI4DIzOOjq5vmMd9YSoBOKLg0aG7svK1jE2MU1BAyImTMytDU3M/YPC//bp55Nza0amlrWNHQqAnIJSbV1DTS29ippmKxuHjt5RXQMTdQ2t+KTksKj4W3fuF5VWdw9MfPH3r7Of5n/+5d/jEtNLK+td3LwX1vaMTC0iY5NdPXwvofF1oWjqjF5XTK6S4+M3FmC43PgnWNyOs4wxnzMg9+ITMcUkMmOASiB+QeTGfMhUyjDPHR8zn/NEcs7z02NOOMbquGqeSC7EacarViBW8kQv5VN72/EZ9dfChvMxyEVC49uGknviiWKKMU/I8TPztiecIXs6ef2Tj9nx1U7a/qTj93fjBIoTVrZUTc0HGOL3s6CK4sqK2mYNLb2m9t71XW5Da5eOnlFdc5dI9j4XVLkoKZLBwOiss4vb5ORZcBFKy+jhSZL/Ttqw96gMNJpb2UXHpwBAR++olq5BflF5c0enqYVNZExSUmq2l28QF5Vt7PEqalo++dtnGTmFltb2bd3DjzV10rKeAgBBg5dvUFpWvl9gqH9QeF1LZ2Zuka6eUUZOoZ2DK4pDY2vvn/78Vz0Dk8X1/YuERgn5a4dGioKUNOUO6/28sNiIbI8jWtvhrO/yDngSRKriIDIWX8rktNraF6ztcLcOBMzraY8tWtvhrG1z1rY5+1wxG5FtHSCr25z1He4BT8yEYRynDuYIiUO+lC3AmVoOn1+T8T3mY4rtQ4RhM2cJ8GMrJpEWA7psRMZQM3JRkit6P6+kXwuH6scg5wqNjC80c8w9kVr1pDJQxDwzyHOiXeYpOuRLmaeUK5Iz6xacE9DF/Jk7QYuoFEpVzKPFOMCfxNoX1YleoO/J/23HuZXOwx+QgUYbe+p0x/hzkPfmhiNVQG1jh46+sbaugYGxeWNrr0hGv8f+Ol5HdXJxGxsbO+PtvS3k/5yUhyn4GOXg7JGYmqUCSErP8fQJpAFogMa2XmMzy5HJRSMTC1sHl7zCckdnDwMjs76hKVsHl87eUX0js6S0bJIGnkjuHxgeEZ1gZmm7vsOVAyBSlZOrp4GRmZdvEB+jRAR4+ATcf6C+us2+MGhkIcTKhlwiOYdn8P0JIYPvvjudQ/UsKpAoB0fnbty8ra1rYGxqaWphM7+ys8sWefsG9Q1Pubj7XL123dTcUlffOCOnoK6564cfbz1U19TU1nuirdfZN5aeXfDtd1d19AwMjMwsre0nZleCw6PbuoeYzNILa3v6RmYtHf04RS9vHvr4h3YNTDi7eS+u70spyMkv1TM0nVvZFpMqGzsne0dXJu7WwdndztENkSj5IkV8Uvqzirrq+rbapk6B5A25uH+GXkLj2eX8oBEjYHWb3Tc8xaRbkSigrqlzZmkLkbzYKeCK5Ac8SVximou7T3JaTkl53eo2u3942sXN28c/1MM7ICI6cXF9PyO3qLVrkMnKmVdYNr+yI5Qqp+bXI2ISd1hCnkjBE8n3OKLishoPb//g0Kih8XkxCUWlNVML6z2DE/nFFQIxhRF0e89wVX2rQEyJSSitrC8pr2Wyo6fnFDa29YhkgBF0fnHl8MT8+30dffzQiJJsRDa3vNM/Mt3ZO9rWPdTZN9o3PLW+y+W+p9XU57g46+jkcnZcBAAjowuFRuYvXt/w1MjUolCq7BueGhqbE0pVPJFi6wBpaOne3BfscbD84oqwqPjishrmX1hn3+jKJqulc2B0elkoVTJJizp7R9q6h44zGA9PLJRU1A1PzPMwBSJRrWyx2nuG99ii8/MBPqlMXKOtvbKp6bQe/6AeqoQMvr/yfqARkapa2vtv3rq7xxHtsUVhUfEGxuarW2wDQ9Om9j4tHYPQiFgV0F0D47r6xm6efrfu3N/Y5THkD4hE6e7p5+EdQANIFeDpHeDlF2Rl61jb2IlIlChOT82vf/XN9zUN7SQNC2t7VraOzR0DRqYWq1vs0soGYzOrnqExMUkPjMzeU3v03ZUf1nY4YhI0tXT/8smnJRW1hAr8g8KT03I297mOLp7zq+9nXf3XAo0fg4fqOUEjH1NMza/rGZrY2DkxawZ5hWV//eTTls5B8QnGBoFEubC698ONm2FR8UXPKk3NrZ1cvYLDotUePn5WUZOZW1xSXrfLQe89UL/2w49bBwKhVKVvZNLY0k0B+PiH/PWTzypqmzECOELC0cXDxNz6aWFZREzi/YfqY9MrTq5eFTXNeYVlBkZmiERJA2TmFjk6e6C4an2Xq2doeuvu/Y09HiJRqWto//kvn2zs8ZQAFtb2lbXNZ6SVOKN+9NDI0IvnF1dY2TrY2rvYOrjaOriYWti0dQ8Lz8BNdRYVyWBgbNbR2XX6J75238aheq7KbFCxEZlAomS4ZjhCgtklYrYHRDLASDimkH4e8q86EfJPMQsdJ1mtRTIQHPmDyBhPjQsO+T8TNH7QuMYzZt440yBKVa2dg/cfqLMRmZiE1W22xhPd/uEZc0vbls4BQ2Nzn4CQfbaguaPfyMTSJyD0+6s/ZOUVl1c3lVU17nOwkPAYLR2DhtaOmsYWS2v7iJhEG3vn+uZuBhqnFza+v3q9rqmTUMHi+r6do1t7z7CZpa1fYNjtu2qj00sEDXKAsKj4+KSMmITUpNRsmQqs7Zx8A8N09Y3nVrai41OSUrNJADdPv/qWbsH74H/4tUDjxxDXeD7QSHJRsq17yMDI1MbOWSBWLm0cxCak/XDjVlN7/yvQOL+ye/uu2tL6AQAMjs3ef/DYycXT2z8YACRyEJMgJkFH3+iJjr5fULhEDsamlq2dAzssnrmlXVhkvIu7NwkwND7/UF1zj4PJVCAmoWdwYnZ509nVq7K2peBZ1WNN7am59Y09dkR0gpuHj5iEitoWL99Ady+/uuZOnkju4Ox+5dr10IhYFYCNvXNVXeslNL6sKMlGZGPTywNjszOLm1MLG1MLG5Nz69sHyC//uTJ8NwNjs04u7pMT4z/19j4INP7j6UdEFPfeofGQL0VxennzUM/ApHdwytzSloll/OLLr/UMTDS1dPOLKp5VNvz5L59Y2zq5efq5efqt73CjYpOuXL3u4R3w2Rd/9w+J4KG4mYVNXVPXMTReu36zvrmbUMHy5qG9k3tH74jGE53bd9V09Y1zCkrlNGwf8PWNTFPS89KynmrrGQoklLmlbUfPSEJypqOLR2BIVFpWPk5BYkpWaGT8e3GC+LVA48fAhnNOs0Y2IpMooKquzdbBhSXAOUIZSYODs0d1Q/tJaEQkyuWNw799+vn9B+oWVrYPHmpExSWHRsT9v//xOwNjk4fqmt5+wSw+bm5l29DaY2hsXtPQZufg0j8yU1BS5eji0dY9/FhTe2p+NSu3WFvXCCNgcn49ISUrKi5laHzOzcO3sralvKbpv/77D9q6hgZGZl/+/WtPn0AuSnr7BccnZ+TkP7O0tt/nYrb2LrkFZZbW9s0d/a4evh89NFIUyGTwnF/gfXmoooEhUW3dQwCgBFAC0AAiAk76HfysriExAgbGZh1dXEdPi9N4o1xC43vR3yY0tnQMPFTXxJUAAEPjc2oPH0/Nr5uYWbV0Dugbmvr4h+yyOcsbh2I5lFTUX//x9i4LxSkQywGnwMc/xN3LT4rLMnKKnujo77CEVjYOnX1jKgAVwNaBQN/QpLaxAwDWdrim5jbdAxMGxmYjk4t9QxM3b98bm1mqaey8fVctPSsvNjHt7v2HVfVtDk7uTW19PIzQMzD5/soPmTlFOAUpGXmBIVGX0HjBcn57jbgSCp9VM9AoEFMkDZY2DjWNHZgcTi5HLazuXb9xKz27oL65a2h8HpFQIeGxFtb2bAGyvHGwfYiIZKBnYLKwttfS0a+lo3/rzr2ewUkvv+D7Dx75+AVcvXYjLimjZ3Disaa2iIDF9f2svGL1x1o+/iH+QeGVtS0FJZVaOvoLa3sHXG5UXLKnd8D8yu71G7ds7JwsrO2++e7qwOiMrb1LU1tf7/CUkYnFw0ca9S3dHzc09veDry9IpczZ+4HGfS5m6+BqbGaVlpWXkJKVkJIVk5DaNzLN+2VEcSIZ9I/OOjq7jo//5PkiI8bGUFErx0iCJyJ4ojdQa3LRo6/erZyfbfj6eJ/B6o2GZ7H62YZvDHg4/lYgJlgIYe/4cUDj+i4hlP7SbkSkqrauob988ql/UHhIeKyltX1RWdUeGzEyNm3p7NPS1YtJSAIAFFfKVFBUWvnHP//JNyA4Ki4xLDKuqa3X2c3bxd0HAARi0s7Byc7BSdfAwNzSOjwqNiwyZmJ2KSuv0MjULC091c7Byd7JhS0QP9J4Mre8TQGkZec/VH9ibGYZk5CsApADxCamWNs5mFla1TV3kAB9wxN//NMfo+OTFAA+/iGMuwRHSP6kJ/P1ERfiRGffJTSeSebm4Nadc4FGKQVPiyosrO1YApyPKWRKMDG3rqpvkylhemFjYXWPjykEEuXs0vb1H2/NLG5K5CCU0igOQaHR2rqGo9Oznb2j7T3D6ztcHT2j0aklBYCnb9C//l//FhGdaGBkNru8TQG0dPRraeuPTS0Zmlh4+wXPr+yOTS8/0dYPjYj19Akoq2rMLSjV1TcWiJUAkJlb5OzqFR2b7ObhKyZBKFUFhUVb2zpa2zlX1DYraIiKS/7nf/mXtu6hjxsaOzvB3h6euxq+H2g84IodnN01n+j6+od6+gR6+gQ6u3l39o0Kfj6NGYnKYHBs1tH5jPGLbxY9PSh4JueixB6H2OMQLAHBERLs58oREof8o6/era8bHpzBcJ9LMAHXx4ZshDjg/WRDjpBgI8Q+93TDA957M2QJXhge8IitQ8LcUtnYeFqPf2ho/Opren6VYAne0v/CM/XGPpfgiuRrO9ynRRXR8SlRcSlVdW0CMWwdSFo6RudWWPUtg4Njy2xEscchDgWKibmdzLzy8Oi0yNi0mITU5o6B3qGp3qEpRKoQ4srpxf3i0qby6o6YhOywqNSwqNTRqY0dFp5TUO3iHhwZkzE+syUQKxvberYPEB6mYCGykvLaytrWmcV9loDiCKnx2e2K2q665v7Z5cMDnpyD0jUNvf0jiwc8qaWNw9DEglCqYmjGOELiUPAzH2keRjS0kY8efajRey4fAzRyOJCbr2QY2t4vNGIE3dzel5KZx4RYiEmIjk/tHpiQ01BaUd/U3o8RwBPJtw4Enr6B86u7DB8FIlHWNrZr6RjYObrZ2Dlb2ji09wzHJKTMLm1hBL2yxfL0CUzNfBqXlM6k4jnkS4PDorv6xmaWNl09fMwsbOydXIPCole2DlMz8gZGZxpbe6LjkvmYQiKHmsb2rLzi8KiE/pEpRKJEcRibXgoMjUrPzu/oHcHlsHModHH36R2aet/RehcLjd3d4Oz8nqFxl4U6uXgWl9VKFcBFmWBn6mc7Tx6vozq7uI//FH/U1yUoiP78c/raD/TVa/QP1+nmViVBURIZJZZRYhmlUFIlpdTVa/S79b4aPTxKkdSRlURGEQoqKVV5qqG2Lr208sIQJymRhAoMOt3Q0kq1e0ARzw0JBcXmUQ6OqlMNvbxVfIQiFEeGciW1sUMZGp9uGBunwiQUTh4ZUkpqcpZS13hheOUq/dXX9NzcaT3+QaGRVsHt2/Dd90dt1tOnObwXN4WTlJSg7BxO7w17RxUmVRDUC+ZGCQG6+qqr1+g7d+H6DbhzD27egitXVVev0Veuqm78CA8ewsNHkJwKAKAEUNCgoIGkFKsbCnUNuHcf7t6HB4/g4SN4+Ahu/AjXroPaA7h5C+6rwc1bkJmlBACZXCXGFVJCBQDzS3DzNly5qrpyVfXjTbh7D+7cg+s3jiq9dx9u3Yavvm6PjH4mkclxUnk8cPVNpz/SV6/Rg8OUXPnit0Apqew85d//TltafqDBO5aPARoBQCxTnAeXCBclD7jiPQ52HC+4cyg84El4InJrX7DDEh5/vn0oZAlwBpu5KMkSSJc3DxdW9xbW9hZWd3dY6A4LZQlwjpBEJEqWAN/nYnucI592hqdlj4NhJHCExMjk4vTiJk8kR2X0zqGQjcj2ueJdtohZqN/nive52Oa+4PmiPclGZLssdJ+DHfAkHCHJREbuc8Xv1zHwokP+3zs0ckXyfQ5WXFYzMrmI4jQPU7AEOONg+fP2GjECBkZnHZxdR0dGfuHNKpUgQkEgAEQACALy12LWCQIQwSkqFIJC8aohjp9uiKKgfI2rWSI53RATgeplJkuaBgw73VAshldY6lUqEIlON3y+wP5CKApQ4Sll3iAfFBoBgCQBQY5GHEVf7Q2AM3Ujhr1qRdOAoqcbvh73qVKCUPjW8kIhIAggAng9DzelOPrqHbq1xReL8Tf0wGntRARveKRlOKBvetQvWn7b0MgREkxY/fEpM81gI8QrCRteoQJgvNyPlSeS87EXBRjmJj72IjiSj1HHMIniNGPCQQgmop8xP7oypmBYCE5y3zxniZK/crX3Do22DlTdxRDFvXdo5AgJRKrc44hCImK7BybECvpZRb2nd8DaDudkmOrZ+oJE8aM4jXfzhl/Kr1Q+NDReykcvHwk0iqRnhUY+phCTgBGA4rRQSjPIx3wiIoDJds5AHSoDEQFC6RFZikBMMRlXmE8EYupkACuK04hEJSZBJAOMAFQGDA0vExgmxGmGCgeRqphgMDF5VB2TzPzo4gSgOH2SOu7oIgSgOM1QLx1XITqKNyMRiYppGJM1loFtEXGUcZ0nkmNH98s04wgFmAi0nzSz5ImIrj7F7u6FZN54/7NGlOSJyMTULGs7p/UdFiJVzK9uGJtapucUoD+FEIfhgRscm3NycZu8xMWPVC6h8VJ+ofxjQaMAU4zPrtg6uJhZ2PgHhecUlO5xsNGpRWdXL3NLWysbB3NLu67+cYmcnpxb8wsKN7eyKy6tYXBran7d0yfQxt65oKRSRChrGjvKqhqf0+LT2U9LKmqbrW0drWwczS3t3Dx8+4an4pMyDI3NXD184pMyhicXEImyvLqps2+ssbXH0sbB0trBzNLWzdNvfZc3t7ztHxRuZmGbnf+MJcCZOZ9ATC1tHIZGxJla2KRmPj3gifuGpy2s7JgqnN28hsbnMRJauwbdPP3sHd1aOgd4mEIgUU4vbEbGJG4fIEKpamWL5eHtb2xq6e0blJb5dH51l9li6+gdSUjJeiPv3duUJSBwxUUlpTqPvcbtA8TD27+zb0ymBJZARgHUNHYkp+eykbNm3ji5vzg29nPiNC7lVyGX0Hgpv1A+EmgkVWeCRqFUVV7d9N331ypqmuubu7x8g3wDQmsbOr748qv07IKKmpaS8rqtA8Hk3KqegUlSWlZpVYOBsVlGbtHs0tajx0+i4lIqa1ssbR1CI2NbuwYNjMyWNg7EJL2wtmdkaunpE3hPTb2uqaOkvK6htWd6YeP2nfthkXFNrb05BaVaOgbTi5uePoHp2QXRcSk/3LhZWdtSUl7X2NqztHFgam4dEh5b39T+RFsvJSMXp2guSiISubWdU3BYdF1zh76hSUx8ampG3u0795kqahra97lYQ2v3g0camTmFOQWlDx5ptHQNqgDiUzL/9unn+SWVUgUMjM5+892V3PzShubu6LgUI1PLA55YqgAbO+fvr/zQ2TcqIs7qrcNkNaAvJpfxeew1clEiOj4lOCyapIECIGnw9AlMTM0WSs/0B+EYFx2cXEZHf+n+4qV8SElPB2fnD92IS/mYJSgICgs/dCNOEVwK49PUGaGxtLJBU0uPWU58VlmvpWtQXt3848078yu7TJwiIqGCw2Kc3X0UAFIF9I/M1DV32Tu6hUcnoDgtkcPM0tZjTZ3x2VUTc6vG1h4AiIlPiYpLSUrLsbZzkiqAce/Y2heoPXzcPTAukcP2geD2HbW27iHfgNDM3MKY+FR9I1OBRMlGZAIxtbi+r6mlGxOfcshDRiYXmtr6mM3IAx6mrqEVE5+yy+bNLG629wzHJaZb2ThIFMDMLDGCNjGzzissw0gQyaC6ob2jd4Qvktg6uAQERzq7e2Mk9I/M3FN7tLnHY7JB/PDjzbUd7sYe38jEIjAkMiQiFleeNcbj44ZGjpBAcdXSxoGFlZ25lZ2Pf5C1nZOphc3k3JpIdqbgDZEMBsdmnVzcps6WT+NSfr2SkgL29h+6EZfyMYufHzx9+qEbcYosL4Gu/pniGlGcrqpr/Y/f/d7Cyu6e2iMDI7PWrsHm9r5PP/tCW9fAzNzG1t55fGbF0Ng8JCKWAGAjhEgGcgB1Te3ewUkUB4GY2mOLHF08qmpbcgvLgkKjDnmotZ1TW/dQQUnV737/X9a2TnoGpiFhMcubh1d/uHH33kMdPSO1h49jE9MO+VIv36CsvOKk1Oy/ffq5mYWtobG5f1C4EKc7+0bMrew0dQycXD2nFzZFMiUbkYlkqtauQTNLWy0dAwdn97mV7eynJf/5+/+ysnHUNzANCo1aXN9Xe/h4YHSGcW0Vk6AEKK9ucnLxnFvZMTW37h2amprf+MMf/6xvaPLo8RNNLb3cglI5QExcSmxCWt/QtLGp5fzKrhA/E+svGyGEko8ZGjlCQiCmFtb2sp+WJKfn5hWWD4zN7nPFx2HI75gvHu8vXvrd/CMIm/3r54a+lF+17O0Bj/ehG3GKzM+D2sMzQSOzoHrl2vXOvkF3L//vr17nY4q65q5vvrtaUdPcMzTZNzzFEki9fIP8gsJVAFIFLG8cdPaNGRiZ1jd3yZQgkcPmHl9Hz7C5vW/7ELG1cy4qq7V3ctvjiNIynz54pDE6OdPePTw+s7Kxy/vx1t2UjLzisppPPv2ssq6FUIGHl39mblFcYvr9B+q9w1MdvSNjMyvru9zNfT5HKBudmgsOi7ZzdN3c5wmlqu1D4Q5LuM8Vj04tRMUlm1pYh4THPNbUGZ6cbu8eHplcRCQKHT2j9p5hkgYxCbPL2/0jU0GhUdeu/+jjH/T553/3Dw5fWN399rurNY0dMQmpf/vsi6mFDbEcDIzNH2tqu3p4/+GPfy54ViVTnWniyEYIEf7R7jVyhAQzSacBBBJlV/94XFK6lo5BRW3zuxOLM+uoDC7+PB64U4XHg/Y2aGyAxsa36sIC0EDTNK2iaRVNA9AIAh3t7zJhdGMD4GVDNhtamk+xam6G/X0AOLKiaRqA3t4+vbq2NuaN8dwQaJqmV1ZON+zuBgyjjw0BaEpJz8ycbjg4ADKCPtHU8xiiS7mUj0/OThQnlKoKn1U/UNekAIQ4befg6uUb+Kyy4bPPv6yubxuamO8ZnFje2K1v7nrwSLO9Z3h5c8s3INTJ1TMrr0TXwLhncGp2aSskPEbfyIxxZvENCP3uyrXUjDwlQHRcyu17alPzi31DU/0jM4Njc7fu3BueWACAkvK6e2qPxmeWXd18UjPywqMSbt66MzSx0Dc8NTI5X9/cbWRiUVrVsMfhJqfl2No7b+xxMYKeW94yNDEvKa/dPuAWPqs2t7L18Q9Re/B4cn6xd2iqu398a58Xn5xhbes4NLEwObfq6OJh7+SurWvY0Tuyx+HWNXVoaulmP312T+0RFyXlAKGR8ZbW9ll5JUZmluMzy/scXnJ6rp6hydoOBzkDIQxPRLR3y7d3LmRQ29rAwgLEYubsveVrXNvmlJTVenoHqD14/O2Vq7NLW6cmymFWoh2dXH9SnqmfJO7u9NffKrV0lRpab9W0TIVIKkelcqFYLhTLJYR8clZhav4uE0afVSikpByVHBmKCXl3v0JH7xQrbT1lS4cCJ4+sUIkcw+U19YpTqzMyVQ6NvzAUSeWoRJ5XcLqhtR21sCo/NsRwOQ+VxydRpxq6eVLbB3IJcWQoV33wkLdLuZRfhZwdGgViqmdwMjg8RiCmUBk9s7Tl7R9cUdti6+CiZ2BibGqpb2iaX1zBRvCMnEJHZw8Xdx8nV8/xmWWMgMSULGs7Jy/fQGc3777haSbfWf/ItL2T2/zqrkSuamjtvXv/kYmZtaGxubGZVVlVY2R00sTsCoqrhFI6PCq+rLqxoKSqsbWnvqVbV9/YyNjCwMjcwsq+u3+8qq7VysbR3snNxt65d2gSI5QcIYHiymcVdRbW9i7uPs5u3kMT821dQ/fU1E3MrAyNzQ2NzeuaOvkYFRmT5OTqZWvvEh2X3Nk3Gh2XzMSBcISyqLjk7Kcl4VEJOyxUKFXtstDg8GifgNCCkiopBRgB67tcH7+Qybn1UwGCiWu0sKaqqy9kUNfWoLoaSJI5ew/QyBAaBYfH/OnPn2RkF7Z2DZqYW1EAPNG7LoLi/vQQRAAAIABJREFUMDg25+R8vnEa+vrQ1E4CyORvV4yUsRHiWFkIwccIgn6XCaOoTMZ62RCRyMjTrEiQIVLipCEbIYT46dURtIzhMj1pKCJON5SpZDzRy4ZCQkyebohTMi5KsBCCgxKHfKKuSbG5eX5jdSmX8tHIT6IX54nkh3wpc8zHKDYiO+BLWAJ851C4c4juHArZQoIrkuMU7LLQibk1Jnifi5JMNrTphQ0mppBhUDkKeZQoOUKShyn2ueKdQ+HOoXCHJWQLZWyBjI3gTDE+pmBYddiIjI8p9jkYU5KhuRHL4YArHplcZGYpR5SKCCEm4YAnmZhd5QgJhpTuRBXoIV/KsMctrO5NL2xgMmDu7rgWjpBgC3AWHz9OxscVybcOEDYiY8oIxBRLgLME+Kn9xkCjtd3HnJSKi5ITs6vp2QUOzu7aeoZ37z1YXN9jCXCe6A2rqS/WUV3dx885TuMy88Z7USbzhs1Z8jVeyqX8BuQnQSMXJU8mWmDmEgy/DKMnOWuOWGmeFxaIla9kZuWi5PGsg4ncP3kdJvP582/lzCmj/OfFmMhIznMenNfj6/iYgqEmYPDs5SqOCjN8Z8zL/+QVmLt75ZNXuHJONvKd/fax52sUEhwhIZSq+Jhic5//rKLewsruwcPHrZ2DKP6G1WSMOOINP6f9xZNyCY3vRY+g0e4SGi/lUgDeCY0MeQ2K01IFcBg/DImSYYeRA5DPVSQDmer5KQ0oTovlgBHAQWRM9mzGUQOnQA4gUwGTFF0iBz6mQHGQA5A0yAHEJLARGTMbYz6UKUFMHpHOsBEZRgCTEIOFyEQykFLAzN5QGaD4UQsRiYqkgaSBUIFUAVyURGVHVRA0SBVHNDcoTjOVvpJhg43IBGKlTHlUjI8pxPKjWjACcCXIlEd3KgfAqSNGHp5IgSuf9wkNx1nfj/UfBBo5z6fwKE6LCBidWhyeXOA8n/4fF0BlMDg290vyTP0kuYTG96I/IV/j1BR0dl7AyF7KP6wMDMDCwoduxCnyRmjkoiRXSLZ3Dw+OzfYMThaX1aA4zccUU/Prdc2dZVWNLh4+IRGx/sHhHt4BrZ2DCSlZHt4Bnj6BvgGhrV2DlbUtnf2jQiktklE1jR3jMys8kTw9O9/FwycyNml2aUtEUKVVDYvr+90DE15+wV6+Qc6uXsXltSKCEkqpmaUtv8AwL7+gyJjEqvo2HibnihRCXNXSOVBe3cQTyTEZ1dI5UFRazRESIhnV2Tfa1T/GRUlEQo1NL0fGJPn4B4eExxSUVHJQontgwts/xMs3OCA4Mr+4cp8rFhEwMDrjFxjm5ulXUl57kvKNL6bmVnbSsvIPeBKBhFreOKyqaznkSyQKaOnoj09Kj4hO8PYLDomI9fAJiE/KqGvu6uwbW9/hpmfle/oEePoE+viHDI3PofhLxKK/Lmi0c3BmCXCRDBCJ8merUKqSyIH543NCVRh50XEal9B40dCYkAAfNHeDSgUYBpgIMOyt+jqDtlz+rvKMisVAUa8aksTphhLJq2TxACCTnW4olb5Kj07TgEtPN8TxV93dVSqQSE43JIhfPgK/WDw9ITv7QzfiFHkjNPJEcr5I4eUTGJeUnpSW/f/9x+9qmzoJGkorGwyNzXqHJpPSsv/4p78YGJkVlJTmFZb//etvc/Kf5RWWFZRUjkwsGBqb//WTT9d2OABgZeOYV1hWUFJlbmVbXl3l7RdibmUnIpTauoadfaPBYTEaWrpl1TUZ2QVt3UNCqQKn4Fll/V/++mlmbmHBs6qH6k+ynpbIKdhlo4YmFt989/3cyg4A+AdH/J//43/0j84AgG9gaFBYlEBMSRWQW1D6hz/+OSU9t7i89om2XlZukad3wL0HjypraopKq7V0DPKLK0YmF9U1tCJiErOfPtPRM4xNSMOek9rgSohPyfzDH/9UUdMspaB3YFJTS08gphrbeh5r6uQWlJbXNIZExP73H/4UEZNY39wWHhXvHxTRPzLz6PGT0IjYwmfVuQWl04sbiOSlKdmvCBrb2loNDE2mFjZXtthL6wfvV9d2uB29I86u7hewjnosl9B40dD4YZNS0WBuTn/7HX3lKv39lTfr9Rt0Q7OSycckkVFSgiIpqqRM+Q4TRu+r0YPDSuqEoZSgktOU77b6/gqtraNaWFYqnhvK5BQqpoJCVKcaWlipdvep46aSFMXiUo5Opxt6eql4CEUojgzlSmp9S2lkfLphVIwSkx6l8cJJCuA1SL8A+RiI4t4KjZjCLzAsPjmzqLT6zr0HegYmm3u8hpZuUzMrEkBCwoNHGjn5pQDQ2jl4/4H6IU/CEuDMepuLu8/X334fGBJJAbh5+hU+q4qJT3V289pl81a32DWNHWI5bWJu3TM4ERGdGBYVL5Yr2QjOrPBJFfCsol7PwERMAgAUl9Vo6RhsH/C7ByZcPX1d3H2KSmtogLCo+Ju37to7uwkl8uDwmPCoBIGYksghv7jy1l01nkgBAFFxyW6efh7eAT4BoTKlSqJQefoEOrt7O7t7xSdlSClQAfQMTKhraM8ubSISJR9THAqkTq5ekbGJ9k5uKK4aHJszMbMqLK3W0jFo7xmSKUEBsLLJuqf2aJclAoDspyXBYTH9IzPW9k5D4/M8kYInkiMSJeMK9MGgUSIBPv/47CVonJycvH//gam5lY2do7Wtw/tVS2s7W1v7C47r/5VA4/FO+BtPXy98KlXCJTS+UQgZfP0NPb1I7HGIrYO36gHv1Rvc576rPKPbh8Qh/1XDd1d0bMjkDT5WNkLssk833GERr7ws2AixcwbDXfarhiwBscM63XCPc5TWmIsS24fEzDz1+nz33OUjgcaH6m+GRv+g8ITkzLzC8qi4lMCQqJDw2LqmLgtre5EMDnmSe2qPUjLyZEpo7x7+4suvre2cbOycvfyCVrfZzm5emblFljYObd1DfkHhpZUNXBS3dXB5rKltY+9c39xF0GBiZtU7NBUZk/TVN987uni5uvv0DU8jEqVUAaWVDU+09Q94EokcRqeWre2chycXYxJS45Mzy6oajc2spAoIDotOz84PCY9JSMmKiU+NiE5koLG4rPbzL79ycfcJDInU0TMqrWwIi4z/9rurjq5ejx4/sXVw6R2ceKKj3z86wyT02D5AnFw8q+paMQJwCqob2u0dXfuHpzWe6PYOTc4sbn355Td//ssnVraOfDGB4ipErJyYXb19V21hdQ+nIDO3KCQ8dmRyUV1TW8/AxMLaPjUz/9g56INBY3U1uLsfL9S8BI1yuXxmZqa/v39wYOC9a29vz/7+/oXc4gu5MGjkYxSzbvyKuxcXJRkfMyFOIxKlQMwsONPMCjNfTDFpX066qKFMSYmS2YdnroBIVMiJT4Q4zRXJGfZ2JvXMJTQCACGDq9fojT0CxQk+9lZ9PTM7F31X+XcY8kRnMnxjl55q9Ubvx4sxFEqJkUnSwIh+PZHkucvHAI1zc3D3/rugMSe/NCYhdYfFM7eytXNwtbF3fgUaWzoGfrx5p6VzoK1rqGdw8oAnsXNwLa9uHBydNTGz0tTSLSytnl5YEYiphdW95PSc+w8fj8+uWtk69gxORkQnWlg7dPUPN3f0r2yyeCI5A43auoZclFQAdPSOGBqbDY3PP3z8xNsvJDwq4ZO/fTo2vRISHpP9tHhzHzE2s3yorpmYkvUcGms+/+Kr4LCY6PiUuuYuFKf9gyKMzax6egd0DUx8A0JlKtB4otvQ2sPslC2tH2jpGLR2DopJEOHKsMh4dQ3tpLTcO/ce+AeHzyxuffPtler6NhsHF/+gcERCoTj9OjQOjs0ZmVpm5RU3tfcNjs29PlW4aGisqgJX1zdD4z+eXAw08jHF2g63sLSqobWHc8LzSCCmFtf20rIKomKT4xLTY+JTM3MKq+vbYhPSYhPSImISSsrrZpe2mtv79zgY87vqH5mJSUhLTM2uaWgfn1llPKdnlrZTM58mp+WMTC6J5TC/ulv4rJolwEUyemp+vbGt94zO0L8RaFzdJgTi8x3xf3hFcWJwjHykTuOvZko+f/kYoBFBoLqOemVqzvyEvXyDYuNTM3KKAoIjCRW0dQ/96c9/0dTSkyjgkCf58eadhJRMQgX1zd03fry9vsvd2hds7vPXd7gWVvb5JRUqgISUrP/jn/6pvKYpLDI+ITmLLRDNrWybWdp1D4ybWlh39Y+GhMdEx6cAvMj1iFNQUl538/a92cXN1W2Wu5e/X1BYcVmtsZnV+MzK5Py6b0Aoo4mpWQBQ3dD2T//0T0EhUUIpzew1Xrl2gyMkKAApBUKpysnFy8c/BADmV3Zu31UrKKnMyis2t7SdWdxa3+FGx6eYmFtzEBwjYHRySUtHv6qudWl9q6yqQVNL72lRhYmZFUbC1MLGjZt3SisbxHIYn1m5+sON+ZVdmRJSM5/6B4X3Dk2ZW9lNL27KAd4Y/v8rmjX+48kFQKNQqlraODAysXB287axd07Pzj+eBQrE1MLqblpWvr2T+5dffR0cGp2amWdsavnjrXvxSenBYdGllfV1TZ2OLp6r22xEokRxiIpL+fzLr6LjUwOCI+6pqQ9PLvSPzj54qOHq4RcZk6Cuod3Q0tU/Mv2//v3fC55VqQBqGtrNrewPeJKT+bvfu15C429NUZwYGic1NC+h8a0iJV9NSsUTyXmoPCuvuLy6sbK2JSuvmI8pEIkqJDwmOCwalalYAtzDO+BZRb1ErhqeWFDX0H6sqf1EW09DSyc+KSMlPbe5o59Q0Rv7fFML687e0cW1fWNTqyfauppauulZ+RKSCgiOGJlYKCipKiqrEZMv4AQjVN0D49dv3tZ8oqvxRCc4LGqPIwqPSqhuaJfIQUrBwuquf1BYXGL6s8p6GaUSSlVevoFpmfkCMYURqtqmDmc3r+0DhI8pmHWshOTM5LQcnFLhFJRU1Dk4ua/vcmOT0h9r6piYWjq5ek4trAulKpFM1d0/7h8cwXC9coVEcHhMUmp2XGLaHkckkcPTonJP7wBEQs2v7NrYO69sssSkqry6KSOnaHxmJTQybnpx8220OAw0WtpcFBvObwoadXWhpOJ8oVEgpuZXdvKKyqUKKCipsrJ1fDnqlpTIoW946p7ao51DISJRGptZ+QeFA4AcQAVQ29hu6+D6HBrp0Ig4bV0DJQAF4BcYFhWX4ujqGRYZL5aDVAGtXQM6+sZFpdXfXblmYGy+sLbX1N5nYma9zxVfQiNcQuP700toPFUw/M35GvmYgvErYeZzXJREJKrjTPcC8dGeC7Mg9JKhmOI93yVhIu75mEIgVq7tcPY4GLOZwhdTjM/O6/F1DKQ9bwPFgNxxMeaY+ZCNEEwy5JPfCl5mNGUKM9Nips2Mp8wuW7TLFjHh/0xJ5kaYNx5zfLIlL9/vEaU205jj23nbQ8hAo5Mr1dBwISP6m4LG+Hi6s49EJOf4EmGCbVUADS3dn3/5VWZu0SvsFRgBvUOT9x+ob+0LEInS1MLmD3/8s52js6GxeVJadkvHgIOzx/GsMTo+5bPPv3T18HVx837wSCMzr0jf0LS9Z4iJuhXJwMjUMj4509M3MC3zqZdvUFV9q6W1/cVAo7WtsrHxtB6/hMZ/CL2ExlNFJH0zNHKfE8QcvwSOKWl4IjkPU5w4VXBF8iN9k6ce53mw+DG/DBclGQIazmt+fEclT1z/Vb8/kZzB7NereHF8sm3oUY0Mkh2T+BxjPxd9cV8nm3GSDedkLSc/fHE7L3ag3kidRozPKLjcC8ls8JuCRhGmOuQTZ8k4+rOVi5IHPPEBD1vf5VTUNFtY2QnE1Mm/YCIZ9AxO3H+gvrnH52MKUwsbHX3jwbHJ5o7+2aXNprZeRxfPHZZQSoGUguj4lCvXrqdl5qdk5HUPTKxtczS19Krq2+QAKE4f8qW6BiaJqVnObl5iUmHv5KajZ2Rj53wx0OjqrmxvP63HL6HxH0IvofFUeSM0HuMHitPHyCSUqpi5FCJRnmRce/U3ixDM0hFzetI7j4uSxy5+zDEXJfnYSwUwEgQSpRCnmaqPp2uco4msnPHjE4gpMQkSORxPH0Wyow1LvkghEDPuhKrj2o/bLJTSzAEiVTEFBGKKL1Ict4e5BYbrDpEoJXKQKIBpg5gEkQwQqQojgJksCpn+QQgepmBScDCNfKU/2QghlV9UUqrfFDSqaBUfO19oRHF6ZHLB2s5pjy3oGZhQe/R4Y4+/vsc7fmpFMugeGLt5++7GLo8nkhsam1ta2++wePOru5v7vNKKemMzq47ekcm5tZVNVkBwpLqGFsM1hREgJiEoLNrOyW1l84CNSIPCoh1dvIrLay2s7QFgYnb1//5f//7gkSaLLz1XaGSe0bklhUh0Wo//ZqCRhymO3yknekmGSFRiEjBGCRBKVSLi6JghweA/fxccPT8yEJOA4vTJ5TU+RolJEOL082sqGRot5phJDX+ud3cJjaeKgn4VGvmYYm2b3T0w3tE7kpSWc8AT80QKRKKsrGuZnFsbGJkJi4yPiE4Mi4hLTMmemt+obmg/Hkc2IhMRdF1zV2vnAAOulbUt6ztcZha4sccvrWzY52ACiWJth1Pf0s1GZFV1rUwBLioXYFRNY3t4VEJCatb4zIpQoqpp6BifWRFKKaGUamjpmV7Y7OwbjYxODI9KLC6raesaZAlwoVSxvsN5WlS+tsNBceXI5GJwWExsQlpUXHJQaHTP4ASK08XltUmp2ZExieFRCcFhMYUl1dUNbVFxyeFR8WERcclpuVPz680d/Ux0plBKjU4tRcYmxcSnPqtsqG/pZglwFKd7ByfjEtOj45Pbe4dRKT05t1ZSUcf02Oo2p7mjf2Zpa3B8jvMyexrz2kHEF5XK+DcFjXKFioueLzTyMcUOCw0Oj7Gxc7a0diiramztHKiqbz1eVkVxenh83tbBZZ+L8UTywNCoO/ce2Dq4mlva+fiH5BdVmFpYG5tZmVvaMp6rrh6+zJIFR0gIxMqtfYGPf4iDk7urh4+9k9vs8nrP4IR/UDhOAYrT0XHJDs7uPFT+7jwnv1zZCIHJ5Kf3eFoaODmd/8C+WS4GGtmITChV7bFFXf1jzL7LiYeBGp1aqm5ob2zrbWzrrWvuHp5Y6OwdrW/prm3qrKxrGZ9Z2djjzS5tc4RHiQj6RqZrGjt6ByfXtjkM+ZZIBpv7/Kr61qHxeZEMhFLV7PL28sYhiqv4Ymp2aWt+dZcvPt9/Qh8SGgMDobDwwmv9aYKJoKPnJQ9VZuUwPjmjqb3P0zfwn//5X6YXNyRyWFjb++vfPktOzw2PTvju+2thkQnBYdFxSRk9g5MaWrosAc5MlfiYYo8jfKCu+e33VxGJUkTA4yfaI5OLQiktlKom59Z+uHFrdmlLQsHg2Jymlu7mHl9L13BkchHFAZEo65u7Hz1+EhYV5+MfqqmlO7+yo6mlV1BSJVMCoQILa/uSijpzS9sbN+/EJSYFh0WrPVSvrGuRA1TUNP/rv/5bQUmVEqB3cDI4LPKbb7//+9ff+gaE9g1PbR0IDIzMGOaBf//3/8fRxaOgpFRLx+Crb74PCY8JCovOyM5vaOnW1Tfe2OMLxBRBQ2JK1u9//799A0Oi4+Ku37z9rLyupXPwofoTH/9gv8AwdQ3t6vq2wmfV//G735eU18oBmtv79QyM13dZvgGhI5OLGPEKO+slNJ6PXAA0Mn/kOUKirWtwaHxeIoe1Hc7yxuHJhfU9jmhxbZ/JQ7K6xR6ZXOwfnekfmRmZXFzdZk8trPePzPSPTE/Ora1ssZbW91+5+CFf2j0wUdvYcciXSOSwfShcWj/giZh9ctnGiRnqed4mgYjPAI2ZmeDmdv4D+2a5GGgUSpUzi5s+/sF2jm6evoErW6zjuSOKQ1FptY298/0H6nfuPfDyDUpIybrx421DE3MnV08zC9uK2ubq+tbw6ASWQIpIlPtcscYT3Yfqmv5B4dZ2TuFRCTgFtY3tJmZWdg6uphY23v7BLAEeEByp9khjn4spaYhJSEvPLsCVZ0qS/rP1Q0JjaCgUF194rT9NFhdA48lLcY18jJpe3NQ3MhWT4OUX9NU336VlFcgB4pMzv/j71/nFlaGRcV4+gRI5MHzfyxsHmiegEaegqLTG1cPHzNK2tWtQSoGOntHo1BIDjVPz63fuPZhb3pYoYHhiQc/AZGtfYGBsPjq1xIRBR8clm5hZ8zA5KoOKmuaVLZaOnlFxWS1OgUwJtg6upVUN5lZ2weExAIARYOfoGh6dgJHg5Rvo4ubt7Re8xxZiJACAo4uni7sPSYOUgqdF5UWl1RTAyhZL7eHjfa4YAOyd3BycPUQywAggVNDVN65vaLq5LxCIKZkKEpIzH2tqs4UEAPgFhrm6+xiZmJdVNdAANMCzynpjM8uUjFyNJ7rqGk/mlzf7hqb0DU1xCuKTMhJTs3mil/ZQ2QghlFwuqJ6D0HDuC6ocIcFGZDyRHCMBlQFHSDDpZk4W4InkyHMHZYFEKZIBo8wyGorTzKlQqmKi+1+5Ph9TiAgQy4HBwuekSkfp0C4g5J9zdmjEMECQ8x/YNwvDhrOydb7QiCshr6DMytZxc49taW1fVFotkh0BFRcld9mizX2+o4ung5O7SIR19o58/c33bV1DmAxYAlwoVWXmFnl4BxzypYhEtcMSXr9xKy0rHyOpwfG5x5o6nb0jBkamzyrrd9no8sa+kalFYkpWSHjMv/3P/5mRWwQAgaFRMQlphOofFxpRFCSSC6/1p8n8PKg9fAkahThdUFLp4x9MqMDTJ9A/KMzG3hkjld5+wRpPdEsrG2ISUv/0l7/qGZhqPtENCI4YnljQNTBmoJGLyoVSpYu7T2Jq1tPicmtbR0IFuvrGJ6Hx9l21N0Ij42i6x8G8fINu3rmva2D8rKL+gCvW0jE4CY1l1Y32Tm6ff/mVrr7R1998r6tvNL24PjG3qq1rODa9rKNv1NIxwOxB2tg72zm6MS80O0fX0akliRwmZlZv31VbXN+XAzg4uf/v//6jjp6Rlra+b0BoQ2uPiZkVA42EClIz8j7522ce3gFBoZEP1TXzCsu0dA3Wdrl8jEJlMLu0Zefk5ujiGZeUHhYV7+zu3d0/bmJmJRBTg6Mztg4u67vckysibIRApZfQeA7CYqt22QTnNRKTS/2pelZo/KBCEvBEm17ffTMBzftSMQn9I9PqGk/sHFzv3n84ND538t+MQKIUk+AbEMpETI9OL33x5Ve+/qF5haUZOYVTC+v5xRU+/iEMNO5yRD/evGPr4FLT2JySkaerbxybkGZqbrPLEWEESBVQ09hhbGbpHxju7uVnbGo5u7QVHZ8Sn5x5MdD4WONDQOPHIK9zqKI4pKTnBoZEEipw9/LPzC3y8Q9JSstOyy7wD44oKKkMi4o3MbcanVoaHJ1b2WItru1p6ejzMIUQp3EKxmdW7qk98vIN9vELvfbDj+MzKybm1pNzawz7zNT8+v0H6iubLCkFk/PrevomG7u8I2jEaY6QGBid3T4Ubh4IikqrH6pr1jZ0mFvalVU3ESpQATg4e5RU1FnbOTk6e/QMjNxTU4+ISQKAoLBodQ2t5PTcO/ceePoE8kRyGXUEjXxMwUFkvgEhc8s7YvIFNJIAdo6uhsbmw+PzQ+PzSxv7HT0jRiaWu2wMI0ABkJKe+/evvolLysjIKewdmlzf5d1/8GhsZhmTgUQOwxML+kZmnr5BkbHJG7tc8/+fvfcMqiNL87wnZvfDbGxsxMTsRuy8uzExs++8Gzs7s9sd3TPT1V1d3dNdRmVUJZW8wQlvhBEIIawQCCckECAQIBAghBDeG+EEkkAY4Z0Q3lyuz8zr0pvn/ZDogpAEqpYEVZC/eD6QefOfee45yf3fc26e53icOePj53raS6Nnh5/NnbS0GZtaWvtdX6Mny6qYZxNb0qgFBeDpuVusMSwc6proDzp5Y5eEAiEN5I/dGnkehka5Zc1rMrq9x8Bwoai81snV41pi4pmzfgWlVXpy9XFEsU8fcjEyODQCALr6x37z8Sfunj5RsfFhEZcfdw3kFZSFhkcrEBIjQKY2frN333f7DvicCzzrF1jX1JaTV+Ts5rmo1CEmHiOgrvHhSUvbgOCwrNyCqvoHXj5+IRcjk9NubYE1dvRQhw5L1vh6XmuNN7PyQi5GkgL4ng8qLKtpbH3yv//xn4or6pLTsrJyCyJj4tw9fSbnlBMz8mfT8sGxmcNHTwyMTo9MLEzOya/fyPTy8VtUaKcX5P5BFyNi4hxd3Gvut41PL48+XxybXDxl53S3qILgITPn3klLG8RIWIm/NRKg0TMXwqL9Ai4sa3A5gju7edY2PIy5mng+KFRH8L1Dzw4eOV59v9XRxT08KhYAOnqG9x88XF7daGfvXNf4cE6GtnX07j9wuH90mgI47entceacgRJKK++nZtxe1pgwXHg6MPHNt/tHJxcpAA+vs86uns+ml59NL88tIy0Pu4+ftHrydGRkYkGu0SemZBw8fGxRqcdZwHBQ66iwiMsubp6LSr2OFM75B/ueD8rKLQy5GKkjhc7ekd98/Ml3+w/oSWjvHnRx85ycV66ZMUliOOnsxpaWbkmjTk7Co0e7xRq3YMr/bggVRi5ryPxCZnx8u1t0Mxie/aC+aHa+8MgrAHDnXqmXj5+e4uVafO0BgSHhgcFhANDePfjZZ3vauwZ5ACMNJgZuZuUFBIfNy1ElSk4vqvd+u/9mVp74iA0D0N49dODQ0ZZH3QYKtEb2fOCFiJi44NCI5LQsSoAL4VH/6x/+ISP77oe2RrWefD5HVtVwr67DJQGvs0bEyIkrTuhIIS4hpbG1Y+T5gqWNXc/gs8yc/MLS6py7xZ998aWVjb2lta2dvXNbx1M7B5cTJ60tre1Oe/j4B10sq2ogOKAEqG9+HBwacdrD5/DRE5bWtvaOLqOTiw/an9o5uFjZ2Fva2NU2PsRZ8A+6ODA6jRg5jYEdnVxbdqilAAAgAElEQVT08Qs8dsLS6pTdlbgkmdo4taA8dz7Ywcnt6HGr1IzbMrXhfOCFlPRsnAU9KWTnFlidso+MiVtQYDoCDBT4BVwor2kiOIiIiQuPjMVZSLqRUV7TqCdBa2CHns2d9vR5PqsgOLh8NemLPV9bWdtaWJ1ydvUor248fsLq+EmrY8ctL0VduZmV5+l9bnpRI3b+tAZ2VqYNCYu0dXB2Oe0VcjFiXq4uLq+NS0iRa3EjDdeS0z3OnCN5SMvMjU9MVaKEOJ9S+aNalGrn8SNZeeOnHj9gyv92YyQ+7KObSpTUk3xtY5uDk1tK2i1v34DKuuaahtbHXQPit13xd+XImLiwiMsCQM/Asz9++pmzm+eFsCifcwEllfX3SqqOHDt5PvBCYEh4+q07hw4fu3Ov1LQyA4xCcS41I8fWwTk7tzDq8jUbW8dnM7LLcUmpN3N4gOFnc7//t0+z7hQSH/gxHCVKqjCS5iRjfD2vWqNaR8u1eFhkbFNbp1yLy9RGuRZfVOiUKLmg0C0p9Usqw9jk4uDYzODYzND47JJKP72oHhibGRybGZ6Yn1nUKLS4EqVUGLWsMc3KkOlF9dD47MDY9ND47LLGhJj4iVl5d//4xIwcMXJKlJpfRs1fyBAjt6jU9Q497xuelGtMGj2DmoQFOdY79Hzo2Zw4G2RWhiwq9UqM0uhpFUZNzMoXlTpzc8/L0Xk5psKoBTk2L0dVGDW3jMrURnE4RK7F55YRBUKIv6aPTS6Z38iCApucUw6OzQyMTo9NLS0osDkZsnZyEWLk5Fq8f2Sqb3hSpjZguLCo1M3LMSVKig9pL6r0yxqdf2BoU2uneQ1IpWSNHxTJGt9LiNbo5c3V1W13i27GFlijONu6raMvKvZafdMjAwWPOgcGx2fNz6lqDOzToYn27iEdwc0tI8XldbfzS27fLcnMyW9t7x2bWiooqcrJK8rJK77f3F7b8HD42dzalF2IkW9sfZJwPT0zJ39OhuhJeDo00Tv0HDFyOgKeDj57OjiBGLfi2SuClqzx9bx2vUaNnhkcn62qbxEn3ZszqIm5Y9Q6GjXxiBhGXnx1ZY+RE3MCmO8BjZ5d8+rKNDDti0V7xM21U/7Fq6MmHjXxa2f6i2dYmR9iYNUvZ4ZbOytXo2fN00hWMgDoX0qdsyYLHbPmjXDiMIl4aa2BVb/yEKISJdW6FYl45nUZ7PQkPB2cqKxtWdaYXk6sI1njB0OyxvcSPyCH6qNHUFKyFU37Bgj6g1ujGKiJN9Ig5i5Z9ymjRElx9THxW7aeBHOIU/7Nm6iJx17JGyDmtzRQK+sqKBBSa1id5i8mIvnQU/7FwKntsMbaWtjC1c7/NF5rjUqUFLPGbE3r7JhQIIRGz2A4bPN6jS8jWaMUm8cPsMakJDh9eiua9g3oTFtkjbshtscag4IgK2sbrvtDeJM1SvEeQ7LGD4ijI9Q20jwQBE8QHKE1kgqEVKAvAiFRE0lwK6++PngCZwmNfo0QIRUIiRHkRiqOIHnCxBBq3UtCJUrqyc2FRppUYS8LMdJAby7UU6QSfUmowkgTs+Eb5AiSJ3TEeqFGT+LsipASCAND+Pn/2FfeYBi4fJWfW5Y+sN5DqHUkwHZY408hUZxkjVsQW22Ny8swM2Pe2uHWaGEBp+zZ6zeYuEQmIZnpGaC1BlKNrQRqIh910teuM3GJTHzS6+NqApOSxoxMUIjxhVBHag3k/RZ6A1V8EnPlGpORzUzOrwo1elKFkmXV9NWEjYSx8UxuPr0gp8xF1RrIJRV5t4i+cm1DYRxTXE7LNaRZiBjJ2SUqK5fZRBjP1DbQKpTU6FdrZnyKSstkxKImJDOX45jPPuc3Xx1mu3OobsGU/90Qah05vUg+bOc4bstb8adgjSMjcPjoemtUYZvHmzzgJyF8G9V7FKowUkdsoTWmp6/97Nrh1tjQAGFhEBUJEREQEwPDIwLH8wy7EjzwnV1CdDREREBU1Ovj0iWIj4eZWYETXgg5nuP5pmZhA1VUFISHwY1UkCtWhSzPUwxfXiFcurSRMCwMcnIETLdaVI7nDSb+Tt5mwotQXCzgBG8W8gKv0Qo3b8KmV6yvFyiGZ18IBeAXFoWk6yvC6Gi4dAni4mB5ebMa325rlFbeeC+B4eSTXsrSSkov/npGR+HIMV6ufTG6g5AqjNQaNg/z8eb4k4Xid/RNQ4n+KUIxacZLQpTU6P8UofLthGrd6picuWaMNOnlw1ZUbEmjZmVBUJB5a4dbo8RWI1njjghxyv/RY5I1vh69HtoecyqMUusoNUYhBmrsOZWVS9+4Saffen2kZdJpmXRXP63Rr6hEYe8QnZFNp2a8UZiaQWdm00PjNGJYUYnC9q6V075JeOMmnZNHT8yuEeoojZ5qatvocum36BvpdH4RPSejzEKNnlIgVHX9Rm8w/RadkkaXVdFLKkprWC3nkooqrthcWNtIKxBKo18VzixRBaX0F3veYrDqvZCVBcHB5i3JGiXeK5I17oiQFqV6CwSWWwkAYWJSuBQhnPcXAoNeHwGBQkCg8KRT4EFg+VXh017hQqjg/2ahf4AQGiqMjArrrvjggRAYKAQEvlHod16Iihbm5leFHC/wglBRKfj7C4FvFp7zExISBJV6VcgLAkkLd/IEv/NvVAUGCb6+QkamoDcIAqyWU6cXUtM2FxYUCCQl8GuEcqVw5aoQECgsLGxJe0rWKPEBkaxxR4RkjRK7DskaJT4g222NX34lLCpJnCX1JImJj92+/KGP4qSe3CTQl2f7iL+XYMRmQopETOTaNfzE30t0byHUGtYL1brNy6knSfHZ6bVCjf6thOKz02uFWsPqq5RA9o9QJy0ka5TYNdy6JVmjxAdjW62RIuFffyWUVlFtHVRjK/W4i3op1ThGKlGys5dqaqOaH74xGlqpzj7KfLzyRQrZR12bCR9QvcOUClsVqnXkopJsbd9cOPxsXV4VcmaJbHm0kar5IdXYSj2bWS+cmCU3vlzzQ6qpjZpeXC8cniAbW1cOeNRJZebQX38jEMSWt6JkjRLbwrVrcPGieUuyRon3yrZaoyCAuztYWwtOzoLNKSE4WNCiHMmwOMXiFEvQLE6xl2N5WzvByemNYWUtxF7hTcTK8TjFkgyrxdigYMFuQ6GFpZCRyVPsqpDm2AUZd8ZbcHDYRFhaxjP8igqnWBbYoVHOxUVwcNxIaGMjtD58ScgD+/Axb2e/kdDBUXBwEAaGOJp7SVheyducEhydBCcnwdlFOHFCCAgAafKGxG7h6lXJGiU+GKmp4OOzjddnGEBRQBFAENDrX3OAwQAIAij6xkC0YDC8Rigu0ryBUKuFV4cfBR4wbHMhSa4Xciyg6GZFRYB+ZaEwhgYE2UgovvrqkhokuUaFAIoCw7xttb9PwsIgN3c7Liyxu4mLk6xR4oNx5w6Eh293ISR+yly7Blu0QJ+ExBoka5T4gDAMUNR2F0LipwxNb1N3VWJ3I1mjhISEhITES0RGwvnz5i3JGiUkJCQkdj3Pn8PoqHlLskYJCQkJCYmX2PnWSFNgMgGOvzFe/V1DEIAgNpKI8eozfjwPxGYqgnjNA/Ecu/nlCAIEfr2QfQshSQIIr1QL/XbCnxSbviP+tRW44e2xUvOvVCDDbHJficJXoajNr/jamifJzd6g6TUPrAK81c0s/bonIbGWHW6NlZWCqyt4eAienq8JD0/h9GmhoFCgGI5kOILmCJpjOO75JBcYJLi5vV7l6Sm4ewienkLdfZ7hV1QEzdEc19vH+5wV3N3fLDwtePsIHZ08J6yoSIajWe5BK+/usXLa14abm+DvLwyPchysCMUyl1fwrq5vVInCi2HC3ALHvrgixXJGnLudKzi7bCKMvSKoNBzDmWvmFWP50WA0QmIiODgIXl5vbDIPT6F/kONhteZZgWto5B0dN6oHd3fB95wwM8+tbTKG4woKBQeHjYSnTwshFwQ1wtHcapNRDJeaJmx8RbHmTSRHsatNpjdyMTEbNZmHp+DiKqTdFBhu9WamWU6p5oI2vJk9PAUXF6GwWFitGZoTXv0yJSGxm9jh1njKFgIvMDUNVHn1a6Ksmiqtojp7qbWrhal15PQCWXOfKq18vUoUlldTfcOUuAKLWTg+RVXUUmVVbxZWURW11MjzVaEKI9U6cnCcKntx2tdGaRVVVU89nyM1hlWhCiN7BqiSN5ezvJoqraTqmqhZGbn2igqEbO+mSio2ETa1UUvKlZwpCpTU6OhXO0/rqa2FjIytaNqXefYMjh7lb9ykN2jrsmrq2QypNa7Wg0ZP9o9QxeUb1UNZFVVZR828XIFqHdnZRxVtKCytomobqSXVatIZscnaOja5oljzYpI5s1CuJRsfbNRkZdVUSSXV9oRS6166mReVZE3DJjdzSSXV2UeZa0auJXBy66f6vyA/H1patu3qEhIAsOOt0cEBquppBkgj/cZATS+l2RTTVxoo0shspDLSJGJ8TfrKjSVivJowU2vYXGWgXkqYKZYZMW1WTobUUy8lzFzJCIpvLtSRKz4qZkpLusE+fbpZjScng4fHVjTty4yMgNtp/tkMRW/Y1q9mHEWMpGmzhjbQr8k4ipreQkitVKC5yRQoiRGbCRlSR662lPkPPbl5k2HEa5K4bn4zMyT6IvsraiIfd1E3UnkM2/pmBACAkBDIzt6ma0tIrLDDrdHREYrKaezlbNFS/NBQ60iZhnT35GprN6vxbUoUNzoKLq583wiFSm39bqGnyJoGyt1DUCq3vhkBQEoUJ7FNjI7CwIB5S7JGKTYP0RrP+HD19ZvVuGSNP/HQU2RtI3XGW1Cptr4ZAUCyRoltIiJi7WeXZI1SbB6SNe6ekKxRYpeyq7LhSNb4XkKyxt0TkjVK7FIka5Tih4ZkjbsnJGuU2KVI1vguodbRWgO7bqcKo8w7VRiFGHkVRilREjFyGC6IL6kwCjFyKowWD9MaWBVGaw0shgtiaPSMRs+odbRaR4t7ECOv0TNKlNToGdS0ck4lSmoMrNbAis8TIkZOPGalGEYOwwXEyK0r1Tu/611mjRiFGDmtgXv1JY2BVevMjciJNazW0SguoCZBraMVyEs3idjKSpRETLzYrKiJNx8g3gCoSUCMnFpHizePRr/2XuLEdl/7txIl1XoGNa25op7R6Jm1z6ZK1igh8cOIi4PQUPOWZI0/zBdVGDW7pDV/QomfWcsa0/SiRoEQGj2tNbBDz+YWlXo9BWOTi119YzOLGj0JyxrT5JxShVFqHaVAiJklrUxtnFpQPR2c6Oof6+ofez4rn5ejSyrDksowMDrd1Tc2OD67oMBQkzC3jEzMLKswSolSKoxaUOhmlrSqlfNoFhQ6tY4SPzon55SdvaPPZxUYLphLJVnjDwoVRqEmfmJG/mxmWUfCuraelWkXlXolSuoImF5Uj00tYTiv1tFPByeeDk6oMArD+QWFbkGBIUZOiVEytWF2SatEybGppe7+8a7+sd6h5wsKnbhzelH9dHCiZ/DZ2OSieIln08sLCp1aRytRSoEQUwvqZY1JhYl/q0RX1hhYuRbvHXreO/RchVFaAzMvx+aX0bVFlaxRQuKHcfXq2gX1JGv8AZ+YOhKycwtCL0WbGDDvR018d//4Of/gWZmWFCD1Zo6zm+fkvLK0st7e0dXOweXM2fMd3UODY7NHjlsUl9cZGVhQYEEXLrU86g4Nj973/SEbW0cLK9uSivr4pNTaxocVNU1/+PRzW3tnv4ALwaERA6PT+YUVn32+p+VRt47gFQjhFxByITyK4mFRqTty3OJqQgrBA2Lkmto6XU57Wtk4OLq4tzzqfjYjO3sucGpBZe5WStb4Nq2sNbBNbV1u7mf8g0IbWtoRI79qGyRExsQVlNZQPIxNLp6ycywoqV5UItGx1yyt7WxsHa/EX19SobWNbcdOWj6fVZAsPHjcc/FSzIIcO3HS+sixk9anHNw9fZrbOgNCwpaU+nP+wV9+vdfF1TMgOCw+KW3o2dzR4xYBwWFKlDTS0Nj65ODhY4NjMzgLja2dR46d7B4Yx3B+QYFFxsSdsnOysLaNjb+uw6nc/JLk1FsEB+/y3iVrlNjVREdDUpJ5a4dbo709FJa9H2tETfzQ+OxvPv7EzcObFFY/g3QEPO4asLKxX9aYcu+V2jm49A2PNbd1HTh0tKruwfwydvtuyUlLm4bWJ3u/O/D5nq9nljQylcHe0bWytjnowqU790pkKsPUvAojWJ9zAYWlNRlZdx2c3dQ6fEGuDYu47H0u4HZ+yS/++V+CQi/RAMsa0y9++c/Obp48wJOnw7/66DduHt5zy8iyBnd0OX05LgkxkKkZOWfPBQ6OzVhYnno+p3j3YdUfvzWOjICT83uwRsTIjU/JLG3s7xVXPXjUc+ToyYkZufm7hZEGL5/zdwsrpueWnFw9ElMyURMfFXvN0fn0+NT8s+klD6+zsfHXyyrv/9f/+tcXwqJIFu63tLt5eE/OKU9a2HQPjM/LsbllrLN31MLKdnZJa23rkJ6ZK1MZhsZnDxw6Gp+YamFt+8nv/jA4NgsACdfT/5//9t/6R6YAICzi8tfffHclPpng4V5x9eGjJ0cmFsamlk5Y2gyMzqSkZ4dFxlKCZI0SEn8qu8oanZ2huOI9WKNaRysQIiY2wT8o9KxfIA0vWWNHz5C9o2t0bML+A4dHJxcBwN3r7LWkdBMLGA6oiT/rFxQaHnM+MNTOwSXyctyS0uDi5lld/yDowqX4pNT2rsGO7iFSgHP+wcXldVm5hScsrHv6x9q7By5eigmLjC0srTlhaWPv5KrWk80Pu/d+972n9zkWIDQ8qrC0Ojwytqi8DqfYK/HJFlan8gtLuvrHhp/NPx2csLKx32prTEkBL68taNl1jI2B2+n3YI0YLnT1jR0+cmJ8SibX4oePnKioacZwwWyN5wMuhEdeOXbc8tr1NAAYGJ0+ePhYy6MeSgATC8PP5k7ZOV2JT3Zx83Ry9aiqb33cNehxxndqXnXipHVZVUNbe+/ErPzp4ISNrcOcDLF1cImMiWvvHmp9/NTCyjYtMzcoNGLPV3vrmh4uybVRMfH/+qtfD0/MT88te/v6l1U1ePv6y9SG7v7x4yetLkVffdD+tKtvDDWR11MzI6Kv7hBrDA2F27e36doSu5hdZY0Dg8LEDGVOKfmnhQqjdCR/NSElNDz6dn6JvZOrRm8yP4uhI6BvePJff/VrSxu7/d8fanjwBACc3Tyr6loMFKh1tEpHRcbEeZw5FxAc1tbRd9rD++atPB/fgNrGhz7nAvZ89Y2NnaOXz3k5YvQPCi2pqM++U/S//uF/O7uc/j//9+dOrh5qHZ19p+h8YKivX2B1fWtc4o2o2Gtn/QJRnPlm777mti7f80FePuc0OgojuLKqBld37+8PHrlxM7t3aNL6lMN7tEbX01x19WY1XlIC8fFb0LLrMBrhaT87t7yasPRPC42eWdaYLsclBgRfvJaU9u2+70sq6jFixXJwFs76BX7yu387YWFz9nwQzvEdPcNHjp0cHJtFTYLWwM0samxsHYNDI8IiLjc9fOLgfDonr9jnXMDskvbrb/YdOWZhbWOfcD29vWvQzsFlfhk9Ze/85Vd7T1ic+viT39+8dWfo2dz5wNDQ8JjLVxPLa5pi4687upweeb5wt6jCysa+oaXj4KGjmTn3OIDRycVLUbEnLGzsHJxnltQp6dnvyxoNNFlVT7m4bl82nIwM2DzrkoTE+2ZXWSMv8Br9SylS/yRjoDV6JvpKQnBohLdvwKef7+kdniI4QE28aI1Pno58f+DIwOh0SeX9vd99v6DQRMdeCw2PMjJA8jC3jFqdsk+6keHtGzA2tdTa0bfv+4P7vj9U3/w4ODSysKwGwzm5FicFOOsXVFxel5l1183Dm+G5vMLy7/YfnJpXZd8pvHItOSMn3+OMb1xiSs7d4sAL4YWlNcdOWF2KuhIeGbPv+4MND54UldXK1EYeYGh81sHJ9XZesaPz6fdijSqMXNaSidfZnp7tbtE3QzKsAn3XZ47EJ1l6h58Xl9dV1Da7e50dfb5oZECjZxQIYWLgzFn/y1cTF+Sa4yctk9NuLSr1tvZOhWU1AoAAUNvQZmvvnJSScfZcIANwLSnt3/7wmdhrtLS2G3m+oNEzWiMnduhnZYitg3NeQblGT/meDw4IChuZmPf2DahrfOTudTYs8nJhac2Zs+cfPH56ITz6lL1TXGLiSUsbL2+/moa2h0/6CR5ogIjoq4nJN5NuZEbGxL0Xa8Rw8lEndT1Z2LYcqhIS20JUFCQmmrd2uDXSDK/C3tUaRXdc1phkKn1ufomtg4ueZGsb2xoedGj0jI6Ax539ltZ2s0taAw2BIeEeZ3x7h57b2DqGhkffK650dvXwCwjt6Bl2dffuHZ4kWIiIufr//v3/19jaGRgcXlRea6RBraMpgDNn/QtLa9Iz77ic9mIAdIQQGh7t5uF9/UZmbNz1rv6x3/3bH+8VV9U3t7ufOet+xreyrkVcH8E/6GLwxciA4DA7B9f8ohL/wFC/gJC2jj5La7uJWfl7mcKhQEiFhn51icofD0aClb/z47hqHS1TG5NSMmLjktIyc33OBSgQorC0ZmBsBjFyRho8vf2ycgpogMddA3v3fd/c1lVSef/4Sevk1Iycu/csrE7dK6osqah3cz9jYmFJZfj0sz2OLu5T86oTFtbj0zIMFzASegaenbCwmZUh1rb2d/JLcRZmZYj1KftLUVe8fM63dw+FXIw8eOS4CjO4nPZMy7htbeu4qNQBwOS80srGPiD4opWNfXzijVs5+ScsrB896b+emhkWcXntOP+7hExN6AyctCyVxO7i0qW1I16SNf6AD00dCWOTi42tTzCC7+wdfTo4IXYoJ+dVDa0dci2OmripBVVeYfmCQjf0bC4lPTs+MbWwrGZ2STsnQ9q7h+aWUczELip1lXUt49Oy7oHx8WmZRk8rURI1cU1tnUPjc4NjM/eb2xEjixi5qQVVSWX94+6B/pFpJUrWNz9+Pqd4Pqeoud/a8KBjYlauNTAaPdM/MtXwoGNWps0vqoyIjkvLuD06uSgev6TSm8d+39Eadfjr1sn90fBerFFs6L6RqeuptzJy8ocn5tQ6uuFBx+jkotbAag3Mg8c9w8/m1DpGR0D1/dYHj3swXLjf0n79RmZcUlptY5sSpSZm5c0PuzR6Rmtgu/vH7ze3KxDifku7OCtDraNnljT3H3QoUbLmftvIxLxax6C40Ds0UVRW++Tp8NwyMvJ84X5Lu4ES6pseP3k6Ut/0CDXxKozW6JmGlo6ewYmuvtH4pLSYKwm1DQ91JHT3jT960o+aXjMR809pa5RgXl1uW0JiZyOTgUJh3pKs8Qd/bmr0rAIltQZ27Vz7lenYCCl+ICoQAsMFjZ5d1ph0BIivIiZehVEKhNQaWIwAUbV2ZoU45V88gxIRV7litUZO3KPCKBQXxLmVGj2rNXCrc8/FY4wchsOyxqg1sGKKAHHu//v5uERIxLArrFGJkoiRU+locYKjCqM0esY8ZXBtu5tTK+gIUGG0AiF0BKh1zMqM/pU1nnix7dZO2Ddvrj0bauI1elac+681sIiRE2+VlxMIUIiRU+sZHQEqjJJrcXHmpXjbvK+2liMESUvWKLGr2eHWCMBrje/TGpUvfo7aYOfaT8A39dg2PskrZzNvrh6w7gzmnCmid25wlT8tfvzWyArv4bfGNfX5+mpc9/eb2vpVyZvaa+O7SIVRypfbejUhjo5eveIr98O7hGSNEhI73Borq4Sng5R5fXYp/uT4kQ+oqtVQXsVNzpNSW7+HtkYJlpesUWJXs8Ot8T1O+d/loUBImYpmmM1qvLgYrl7diqZ9mZUp/8NSevF3DRVGLqkIBON4fuubEQAA0tOhpmabri0hsYJkjVK8xceljlzWkDFX2I6OzWo8JQXOnNmKpn2Z95UNRwqMIFvbqdgrPIpufTMCgDTlX+JHwQ63RmlRqvcS4pR/d09u86nYP/EcqlLoKbKmgXL32L4p/1KiOImtRxCgtRWGhsw7JGuUYvP48edQlazxfcX2J4qTrFFi6xEE8PODzEzzDskapdg8JGvcPSFZo8RuRBAgLAzy8sw7dr41FlfQOoJUYeRrM6mK+zeNXS7U6MllLel99sdujf2jFLZr2voDXc5Ak3VNkjVK7DJ2mzXa2kJROa0nSbVuJfG0AnkplNjKSxvHq0LVhxSqXhWibyfESMXLQiVKqt6inCrslZpBV1/VGkg5Qnp4/Xh/axwZAUcnvn+U0pE/xgr8EMIPdDMbWbK2kfLwlH5rlNhN7DZrPHcOPvqN8OXX/J4v+a++5usaOIJhDDijxxk9ztAsk1/I7vmK3/PlRnHwEP+kmyWZFZUBZ3CaSU7lNlbt+ZK3suHHJlaFRpLBjEx4xObC0+7cvIwlXghxmpGrGG/fzYXBIZxKy+D0ipBimak5xt5xc2F8AqczMiZqRciwTN8ge+zEqvCLPfxHHwlPnmxW49tkjUtLcOAA/NsfebGtPby4eRljrnmCYZYUb1WBIRc5Ncrg1GoFPp9m37IC9SbGSK7eWj397LETm6j2fMnn3OFwavWepFim6QH73febqL7ey1fVsBS7ek+SDFNYwn35Fjfzow6WfiE0EoyRZNJurr7Br77mP/4t7+oKJtPWNyMASNYosR3sNmvEcVhagvk5mJ+H+fnX/Lfr9SsvbRCLi0CS64UourlQJoN1EwEFATSazYUKOazLYcnzoFRuLlSrYN10NJaF5eXNhQgCwsvppCkKlpZeOkalWl+q17BN1igIgKKwsLDS1grF+qJy3NtVoBr4l+uBYd62AtfxagW+NnS69UIch4WFTVQL82A0rhcaDG91MxPEeiGGrR4wNwdLS2Aw/Cmt8H6QrFFi69lt1iix1WyTNUrsHCRrlNh6JGuU+LBI1ijxjkjWKLH1SAtEb3QAACAASURBVNYo8WG5fh08PLa7EBI/ZUJCIDt7uwshscvYhdYoCNDXB3fz4E4uVFcDRQsCCBwvcLwgCALHCfX1cOfOJtHSDLx4PC9wvAAg4IRQVra5sKsTAAR+jRBBoeDe5sKRkfVCmWxz1Z07MDMDAALPrwqfP38roVIJ8KJmRGF/P+TmQmEBPH/+1tVdXw+3bn2gppTYFRQUQGvrdhdCYpexC61xeRn2f8+ftGKd3diQMEahoTETjRhoxEBjRlqroy9FMY4u7MZxNZ4RjxeFepxelNN+AZsLM3MYPUGjL4RGkh6fot29NheWVTJGclVoIunOp/SmKkcXtuUhYyRXVKKwvumthH1DtOFlYX4Rc9qT/WwP5+q63a0oISEh8eEQBAgNhdxc846db43j42Bjx8nUJABB8sSrk7oInmBhk8BZYq1EjpAqjKQ2U7FAGGlC/rJQrSfptxDqyPVCrZHcVMUCgZrWCzH8rYTi5MW1Qj1FABCVdZSb23a3ooSEhMSHQxAgIgLy8807dr41TkyAjS038pxCjNufhesnFyaWzCukT5/e7laUkJCQ+KBg2NrpfZI1roZGz+AcEDyYGFDraAWysmS8AiEQI6cnQdw0UGCkwUgDhoN4jI4E8QAjA+LxOgJQkyD+jeGCgQIMFwz0yquoidcRgBg5nF25kMbAGmlQIIRaR5sYIAUgecBwUKKkEiHUOhpnQWtgFQihNbBmlVrPGGlQIqtL2+sIIAUgBdCToEQpAwWkAJQAlAAkD4iRQ3HBfMDbrAsvWaOEhMQuRLLGVV8cn5FFX0kIuhAeG399ck6hNbDiSyjOPnk6XFxRp8IoHQF3CyuS07Mys+/eb2nXGlkFQpRVNXT0DJdU1mffKVTraB3BVtY2P3j8VK2jESPb2Pokr7CssfVJTl6REqV0JNvW0VtV39LRM5ycniXTmDCCGxybycot0FP8gkJ3PfWWxxnf84EXGh90qPWMWs/MypD4xNTB8VkU53qHniemZMzLMQznn00vZ+Tc1egZJUqqMArFher7rWfOnvfy9issq0VMfGZOvqe3r1/ABZ9zgWf9gtu7hx4+6T9z9ryXj19BSbWokqxRQkJCYh2SNa4EYuRqGx/a2DklpWTk5BXPLGlEy1GiJM5Bdm6Bh5cvahKKymotrE6V1zQeOnws6vI1PQUKhDgfGHq3sOJ84IW/+7v/0TP4jAfwORdw/UYmYuQMFMQlpp6wsLmWlGZpY69EKQbg+o1M/6CLpZUNf/O3f5uakSMANLY+OWlpQwEEh1465x9SVn0/NeP2CQvr7v5xnIO7hRW/+ug3UZfjGYD7ze1/+3f/I+ZqAgvQ1Td2+OgJxMSrMMpICxW1TQcPH8vOKywqq7Wxc0zNuN3VN1RYWvP5F1+5e51tbm4uqbhvfco+Mye/vKbR1sGlqLzWxAjv2Rpp+jWpgyQk3h6KWp9ESkJiy5GskRQ7T4iRD4+M9Tjjm5F9t390ytxlVKIkzkJufonv+eDM7Hx7J7f+kSkDBcdPWl+9lqInQYEQFy/FFJXVhkVcPn7Syuecvw6nAkPC0jJyxFHW5LQsG1vHlPRsZzdPJUrRADfSs0MuRtbcb/v6m33Wto5dfaOdvSOnPX0edfZbWNuOTi6Kqco6e0cnZuQYwfr5Byckp3uc8V3WGNvae7/Zu8/CyrblYef41JKNnSNi4hEjN72gcnA+fSsnnwPgAOoaH1pY2U7MylkAFzfP23dLAODB455DR46XVNQvKZFHnQPtPUOoiX/P1pibCxcvfpiWlNgdxMdDScl2F0JityNZo9kaufik1POBocGhl5zdPAZGpzGcN1tjcXntx7/93d5v99vaO6t1NGLkjhyzWGuNhaU1F8Ki7pVUhYRFpdzMiYi+mp6ZqyNAtMZTdk7JaVlOrh6iNabezLlwMbK04r5/UGhWbqG3r39TW+c5/+DUjNuu7mc0eqZ/ZCrmSsK1pNSHT/oedw26uns1P+xydvPML6rs6Bn28jmfV1jhctrrUWe/o4s7YuJ1BDzpHfnqm287e0d1BGgN7LIWt3d0bWrr1JPg4OR2MyuP5AE18WVVDfZOrrb2zqFhUSMT86iJfc/WmJoKPj4fsDkldjzh4XDnznYXQmK3I1njaigQXBzHcffyvXW7wMiAOKaKs1BQUv35F1+1tj91dT8TFXsN58DDyzfhejrJA2LkL16KuVdcFRR6qby6cXRyyd7J9bv9B2/l5M/KtJQAqRm3rWzs0zJz3b3OIkYeANIzc4NDwksr7nuc8dURzDn/4FN2Tt6+/mXVDbYOLssa08SsPP3Wna/2fufu5ZN6M+fQkRM3buYcPnbSyc2jrvGRi5snamJDLkbaObicsnfCcAE1CSMTC9an7OsaH5ICEBx09o4ePWbR1TeqJ1askRWgZ/BZ/8i0gYKegWEHJ7fQsGgMZ1UYvbE15t6jnZzeurqlRHES74iUKE5i6yFJKCmBoSHzDskaV3qNWiPnH3wxJ6+4q2/U0tquuv7B9KJqVqZV6yicg6zcAs8z54w0dPePfrf/YEVtY3ZekccZ36Hx6QePeyyt7XoGxrzPBdy5VyoA3Cuu/Ku/+qvo2ISwiNiK2qawS5cjoq82tz6xtLarud86MjHj7OpxIz279n6bvaMrzsHY1OLPfv6Lo8ctTBRt5+h6KerKyMT81IL6zFl/GztHZ1ePu0UVszJ5a3vPSatTl6KuOLt5YDg/s6T9+JPf7/nqGwMFah2DmLjElJsOTm7d/WODYzOe3udCwqJQnNHoGEsr25T0bACoaWizd3Jt63i6qFDEXE2Mjk0Qf6fcwBqNDFlcQQcGvnV1S9Yo8Y5I1iix9RgMcOYMVFSYd0jWuPoYTkllvbWtg42tY25+yYJCdzMrr/XxU9TE6Ui+qfVJ+q07CoQgOCgur70clzS1oI6MiTtpaWNheSox5SbO8Cnp2fdb2k00r9Ez4VGxZVWNpVUNR46ddHHz7B16jtPcvZJqR5fTFla2vueDn88q2rsHU9KztEYOw4WcvMLIy/EkB/0jU77ng6xO2Vva2F2Ou15zvzXmSsKyxqQngQJIy7ydnJZ1MztPiVJ6EorKakMvRSNGToVRWgMjUxnjE1MdnU/bO7iEhsc8n1PoSEGJkpevJlbUNOEMv6wxpWfdcXHztLS29QsIGZ1cRIzcJj1plFQgpBHfdDGqF0jWKPGOSNYosfUYjRAYCHV15h073xrHx+GEBTc8sfmAKmrixbmDGA4qjNIaWLWOVqKkAiE1Btb8xApq4hETr9bRehLm5diy2qQjYY2cVGGUngTEyGG4sKwxKVFSa+CUKIWaBMTIzcsxHQFqHa3RM+LcRyVKYriA4aBASK2B1ZOwrDEta026Fycxd+xQk4Ca+LUl0RFgLr9aR2M4IEZ+WWPCcNDoGXHJeAwHc8EwfKUM4gEbV4hojWodyfKSNUpsFZI1Smw9u9Aa5XJIvsFNzpMawyY2II6sqvWM2YpUGCX+Lf6xdr/omho9ozGw68YkVRileXEStY4WjzTv1xpYJUqZzWwl9Ix4mGiZmheb5guZj19XtnWlEkOtY9ZedO3fYmjWvMdNrVGFkRQjWaPEViFZo8TWswutURAAM7By7eY2sM7VxI6juEejZ9QrrkZq9AyGC3ItLuamQUy8es2TLOLDrmodY6BAfChUgRCIkdcYWLWO1hpYrYHFuZWEO1oDK7qg2WgRI6fGaNTEEzyI/cV11iiWQYGQosuKZxA3daSYnYdS6xjEyK/0GjESwwWx16jW0VojJ/Yd36Y2JGuU2AYka5TYenahNQIAwbDi0OKmgZr41vbex10DGM5p9ExRWW1H99Dg+Gxd06Omtq6HT/oxnFfr6PSsvPKaJq2Bnl9GUzNyxqaWzK65pNLfuVcWfCHiZtbdtMzckYl5PQktj7oHRmcePH4afOFS1OX4zJz80qqGORmSkp4VHBpxISwqICisqLz2+Zw8PinVP+hifGJqzp3CkYmFrr7x8upGHcEpUVJHcOXVjc1tnVoDi5q4moa27v6xx12D91seG0lOraNv3Mxpbus0MdAzOJGZk7+sMekIrntg/GZWnkxt0ONcZ99oTUPbxKyio2f4bUZTzdZIs5I1SmwVkjVKbD270xqN5FtZI2rihyfmQ8Iiu/rGDJSgREkLK9us3ILC0pqA4NCI6Lir11J0pHDteprVKYeOnmEGIK+g7Je//JfUmzniszCoiR+fku35aq/1KYfs7Bw3d28nV/fxqYXQsOi8gvKY2IR//ejXicnpKekZ+w8cTr+V+8nv/+Dmfib91u1rSWmt7T1l1Y3//C+/ioiOy8q96+3r73s+6GZWnrevPw2gREka4IyPX2h4NGLkSR58/YJupGfHxl2/GBEDAJGX4+0cXftHnmMmKjQ85lcf/abmfisAVNQ2/eVf/mVm9l0BIDe/5LSnz9D4rI9vwPjUkka/yaRGJUrKEVJrIAWQrFFiq5CsUWLrkaxxg6FUFOez8wqDQy+R/MojKvaOrrn5JaWV90PDo65eS7l6LeVy3HXvs+dlGtTIwLLGEBgSnpx6y839zIIC0+gZ1MSPT8v27T+UX1wJAAYK7B3dMnPy4xNTC0qqY+OS7BxdNXoGAHx8A4JDI/Z+931JRT2Kc3ItriOF4vK6L7/aOzIxj7PQ8KDD6pT9jZvZ/kEXKQGUKEkJ4BcQEhkThxh5goPAkPCMrLyklIzIy/FxiTf8Ai4sKnQmFp5NL5/1C4q5khgRc5UWhLLqxr3f7nc57fVsdrmkst77rL8CIa7fyLhxM8ecMH2D0FNkbSMdFy+8bV1L1ijxjkjWKLH17E5rpPnNu0dqHS1TGcIiLmfnFeEsYAS8bI3R166nff7FV3/44+dhEZdJHkw0tD5+etLyVH3z45NWpwqKq/QkmK3x1u17OAccQHhUbHLarfjE1ILS6rjEG7/5+BO/wAuBIWEWVqeq6h989vmXX3z5tc0phxMWNveKK+uaHn3064+PHDvx5dd7f/f7P5ZU1OUXVfgFhJit8Zx/cET0VbM1ZmbfvXEz519/9euPP/n9zVt5pAAYLmRm53v5nK+oaTpyzGJyXlladf9CeFRhaU1gSHhOXpH3WX8dAQ0t7b7ng0zs5taIc2TOXdre/q3rOikJpGTkEu9CUBBkZW13ISR2GbvQGmkaJmdZmZpUYRt5gEbPLCiw84Gh90qqFuTY81mFRs/YO7rm5BWZe42WVradvcPHLayLymsZgMyc/O8PHklJz7Z1cHZ1P6MnBQwXRGvMySviAEge/AJC0jJvi9Z49Vryl1/vzb5TeLewYvjZ3Pi0bM9X39y6fW9iZnlwbEaOmEor73/51d629t7Um7cPHDo6K0OKy+v8Ai7wAIiRYwHOB164ei1ZRwALcCEs6uatO9GxCcdPWj/u6j9x0qq1/SklgOtpL++z/smpWV99821ZVUNJRZ1/UCgtQGBI+KHDxwOCLupJqG965HLaC+c2t8YfnCju8WMoK/twrSmx86mvh56e7S6ExC5jF1rj7Cyc8+fGpynthpM31Dp6SWUICgm/c6+sq2/sYnjM4Ni0lY1dadX9wtKa4NBL0bEJ11MyGYDi8tqjJyyb27qdXD1qGx8qUby9a+j7Q0fqm9tJHsamlvZ+931MbMLkrOzOvTIbW4eOnuGImPj8osro2GvWtg4aPWNiwEjDyMTCHz/9PP1W7tjk4tPBiTmZtris9rPPv5ycU7IAwaER/kGht++WODifHp+af/J0ZHZJnZVb4Oh8enxa9nxOdvDQ0fLqxsTkjKjL8QCQm19sY+eYm1/q6OzWNzwp15ruFVe5nvZKy7x9zj8YAPqGJ//xH/+PrYOLgYKKmiYvn/MfxBolJCQkfnIYjeDnBzU15h073xrfcsq/+BBNdm7BxYjLBpIJDo04cOhI9JVriyp9bdPDtMzcnLzivMJyxMjqCC42/rp/8MWQi5GIkcNwXmtg45NSb92+RwvC1ILK88y5/QcOW59y8Djj2/KoW2tgk1NvVd9vvX23JDg0Ykll0OgZrZGbXtTYObocPnLCxtbx6HGLy1eTqutbvLzPPZ9T6khhdkkbGBJ2Iz37yLGT1qccj5+wupGegxjwq9eSrU7ZHzlucSX+ugIh8osqb2blkaygwqjLcUkHDx29c68UMfEoLsi1eFjk5Yyc/JT0LJwRDBTcun0vPOqKWkddvZaSmnFbT0nWKCEhIQFgMkF0NLS0mHfsfGt8+/TiGC70j06FXooZmZhX66iJWblci2v0jFyLm0OJkho9rUTJ+WV0WWMyT8xXIIRMbRTHbGVq48ySZnJOuaDAxCdXlzUmUb6sMa694pLKMLOomZxXTc4rZ2WIXGsSs+coUVJrYJc1piWVYV6OTs4rJ+eV83JUnCLyfE4xMSsXJ1yaS6XCaAVCzMoQ5YsFitU6elljWtYYXxxAafSsWkcPjEz7nAuYWlS/zfwNyRolJCR2BQwD3Oqj+JI1vhRaI/eos7+zd1RHCOZEceK8e9WaTDRizpp1k/HNm2sn45tfVWGUCqPXSsxHagys1sCKWXjW2pV4To2eFc9mTpezdnNtTgDx4LVpbszZdsw9Y62BHRybaW7rUr/dvEbJGiUkJHYhkjWuD9QkaI2cAiHe5uCfYmgMLIZvPpQqWaOEhMSuRbJGKd6rNep0oNF8wOaU2PEgCBgM210Iid3OzrfGZ8/AzoGbl1MsEARPGGhShZEKZDWUKGmgSIIjNgqe0JOkEn1JqMJII7OhiiMIntARK0s7mUOjJ03sZkKOQE0vqRQIqTWQ+GZCnCO0xvVCxETim10OZwmNfr2QA7K85odY482bcP78B2xOiR1PVJQ05V9i29n51jg9DX/8lPc9z0ZdZi6EMRlZzIKcQoyUWkepdRRipJZU1K0c5uIl5lLUG+NCGHO3kJFrKMSwIsRM1PQilZy2mTCcKa9h1DpK+0Kow6mRCSouYSNheBRz8RLT1EprDZRG/0JIUN39dMwVJizizcJIJiKa6eihEeOqEMOpB4/piGgmLPKNwrBLzOU4ZmCUQk0rKo2eQoxUYyv9/SHO1vatqzs9HXx9P2BzSux4Ll2CvLztLoTEbmfnWyNBQHExXLsGSUkQFwfFxaA3CLwgsJzAcgIvCCZcKCmFa9fgetIbIy4OamuBoATOLARBiwp5eZsI4+OhtRVYTuD4FaEAgmxZyMzcSJiUBNeuwdOnAscL7Brh5JSQmgoJCW8UJiZCcjKMjwu88JJwYFBIvg6JiW8UJlyD9HSYm1+tGZYXeEF43C5ciYWHD9+6uqVEcRLviJQoTmLrwTBIS4OxMfOOnW+NEluKZI0S74hkjRJbj1IJ7u7Q3m7eIVmjxHtFskaJd0SyRomtR6UCX1/o7DTvkKxR4r0iWaPEOyJZo8TWI1mjxIdFskaJd0SyRomtZ+dbo0YDbW3Q2go8v91F2ZVI1ijxjkjWKPHe0WqhpASGhoBlX3/AjrVGgoCmJggPh88/hz//czh6dLsLtFvJyJCsUeKdiIyE/PztLoTEzmJiAv7iL+Cv/xqsreHmTRgZWX/ATrNGloX2dggMhD/8Af7qr+DP/mwlfsBEPIn3SlYWBARsdyEkfspcvgxFRdtdCImdxfz8SwbxP/8nHDkCKSkwP79ygF4Pvr7w5IlZ8dO0RqUSWlogMBD+5V9eesPm+O1vIScHbt+GnBwpti4KC8HCAj77DIqKtr8wUvwU484d+O47sLOD3NztL4wUOyPu3oWYGPiP/3G9Tfy7fwf//b/Dd99BRga0tIC7+0+/11hbC599Bv/pP73GFMX4L/8FPvoIfv1r+OgjKbYuzBUu1bwUUkjxI4nf/hZ+/nP49//+jX7x938PdnZw+zbI5WaT+WlaIwCYTNDQABcvwhdfvOY9HzsGajVotaDRSLGlodVK1S7FO4V0C0nxfgPDoLsb/vIv19vE3/wNWFtDWhoMD7/qMD9ZazSj1cLjx3D5Mnz0EfzFX6y8ZwuL7S6WhISEhMSPg9lZ+A//Af7sz+DP/xz+83+G48chNxdGR9/4wOpOsEYzej309kJQEPzsZ+DhIU3e2DGwLMuyLMdxOI6LexiG4TiOZVnzHjOCIMzMzCwuLq7daTQaZ2ZmCIIQD2AYRhAEHMdNJhP/4j4RBGFqasrw8nJIPM+zLMvzvKgVC8NxHM/zZjnLsjRNry0twzBr98jl8unpaZIk154Zw7CpqSmdTrf2PfI8v1a4QW2YC8ZxnCAIFEW99mCCIARBMG9SFLW2bBzHmaviTWdYVxtihdM0ba6QTZHJZDKZbIMDBEGgaVp8F+bSmvcYjcZXJRqNZmpq6tXWl5B4PdPT8E//BHv3QnY2zM/DZv9lsKOs0QxJwvw8cNx2l0Pi/UCSZEVFxZ07dx49epSbm6tWq41G47179woKCtra2vLz8+UvfiGYm5vLy8urqKgoKiqqra0VP2cXFhZycnIqKyvz8/O7u7s5jnv06FFBQYFSqVxYWLh//75CoSBJsrCwsKSkRLwQ++K7JMuyLS0t2dnZDx8+zMrKWlpawnG8qKiosLBQoVAMDw9XVlaSJNnQ0FBRUSFKjEZjZWXl8vIyABAEUV9fX1hYWFZWVlJSUlZWJh7T0dFRVFRUUlKSn5/f29trfo+3b982vLJU4fLycmFhoXkTx/GSkpK8vDyTyUTTdGVlZUZGhtli1Wp1U1OTyWQSN1UqVXp6ekdHh7i5tLRUUlKi1+vFTZqmGxsbMzIyOjs7GxoacnJy5Gt+awGAnp6egYEB8W+NRtPY2Nja2pqenl5bW9vW1tbZ2Sl+seB5vqmpaZ0WABiGaW1tzcnJqauru3fvnlarFfeLTTA1NSVu8jzf09OTlpYml8vN31SWlpbS0tIaGho6OzsLCwtbW1vNBzc3NxcWFhYXF5eWlk5PT29880hIAACYTDA394MUO9EaJXYcMTEx3t7ecrn84MGDFy5cAAAXF5fAwECVSuXg4ODs7CwIAoqi7u7u9+7dAwCapkNDQzMzMwEgIiIiKysLANra2u7cuQMAhYWF9vb24pm7u7vn5uZqamp8fX0BYGFhwcPDY213JCMjw8nJaXl52dbW1t3dHQACAgLEP2ia7uzsBIDS0tKf/exnxcXFAMDzfGpqqtjXiYuLi4iIEN2uv78/Pj4eAB4+fGhrazs7OwsAExMTdnZ2ov1ERUVZWVm9+t4LCws/+eSTiYkJ8x4/P7/TL5bQTEhIOHDggPmlvr6+Tz75pH1NlmRHR8df/vKX4+PjAIAgSFxc3NqTJycnHzp0aHl5eXp6OiAgwM7OzvzeCYL46quvIiMjxc2JiYnW1taZmZkvvvgiPz9fJpNVV1eLHVCDwXDo0KErV66sK/n8/LyNjY3oxMnJyWIZAEAul//617/Ozc01H/nkyZO9e/eu7YnqdLr9+/ffv38fQZDGxsb9+/eL1VtZWeno6KhUKsUiubm5mS1WQuI9IlmjxE+AlJSUiIgIAPDx8bG0tAQALy+vmJgYAAgPDz969CgAlJWVHT582Nxh6uzs/Pjjj3U6XVpa2v79+4eGhgBAHNWsrKx0cHBAEGRhYWFsbAwAqqurf/WrXzU2NgLA4uIiu+YXiNzc3ICAAACIjo7es2cPAMTExLi5uaEoiqKoaIHNzc1paWl79uxpbm4GgKKiIkEQent79+zZI1ogx3EURSEIQhCEo6PjzZs3zef38fE5e/YsACQlJTk5Oa174wzDJCQkODo63rhxw7wzJCTEz8+PpmmWZTMzM62srMTOFkVRFRUVXl5eISEh5pHJ3NxcFxeX7777Tq/XkyQpfkswk5aWZmdnJ46mMgzz7bffmh2rr68vICDgxIkTCwsLACDWiclkOnDgQH19vXi8eJXm5ua4uLhjx46Z+4UiarV67969CQkJYi2JTcPz/OPHjz09PR0dHVEUFY8cHBw8ceLE2sFkgiCsra37+vrEzYSEhH379ikUiiNHjtTU1JgPO3bsWEhIyOtuGQmJd0KyRomfADdu3AgKCpLJZN7e3uXl5QDg7e3t4+MTFxfn6ekp2o/YATJ3ekwm09dff93Z2UmSZGBg4EcffRQQECAOPFZXV3/77belpaXXrl1LTEwEAIZh4uPj//CHP5w6dWpdL+TOnTtnzpyZnZ09f/682CWNiorat29faWlpbGys2Gusq6uTyWS5ubmffvrp8+fPxcHV1NTUX/ziF6JbGAyGrKysyMjIkZGRTz/99O6aRGgFBQWOjo7wBmscGhoaGRl58uSJjY2NSqUSd164cMHd3X15eVmj0cTHx1taWooWJZPJ6urqZmZmjh49OjMzIx5879692dnZ06dP+/n5GY3GtX01AEhLS7O1tTVXmpOT07lz58S/MzIyGIbx8vJaK8Ew7MCBA7W1teY9BEGUlZUpFAp3d/e1A78ibW1te/fu/fTTT8UvDQCg1+uzs7MZhrG0tGxpaRF3DgwMHD9+fO3vnTiOW1lZ9fT0iJtjY2MnT57s6ur63e9+Zx4fhjd3tSUk3hHJGiV+AqSmpp49e3Z4eFitVot7fHx8goKCAgICIiIiRGNITU39/vvvzU9tqFSqgwcPzs7OchwHAA0NDV988YWzszPDMNXV1eKApF6v7+/vBwDxDCMjI/v37//d735n7s0AQF5enpOT08DAAIIg4p5Lly6J/TylUqlQKACgpqZGtOeIiIgjR46kpaUBwN27d3/+85+bO1I1NTUWFhY8zx88eHCt2aSkpLi5uQFAYmLiq9Z49erVwsLC5ubmr7/+uq6uTtwZEhIS8CLlUHZ2tpWVlVj+lJSUW7dudXR0HDhwwNwxvX37NoZhGo3m6NGjYWFh4pCymXXWaGtre/XqVQDo6+uLiopqb28PCgo6duyYeajzVWtsamqKjo7u7Ow8d+6ci4vL2rFoQRAEQUAQJDo6+pe//GVDQwMAtLS0xMbGtre3Ozk5W5yavQAAFjRJREFUmYeFRWtc22tcZ42NjY0nT55cXFz85ptv1g4XBwcH+/j4gITE+0ayRomfAAkJCevGzdzc3OLi4oxGo62tbXZ2tiAIg4OD3377rfkHrXv37nl5eXEc19XVJQ4JDg4O/vGPf9RoNLW1tWJHDQCUSuXS0pJMJhP7ZGJfc3Bw0Hyh7OzsdR++Fy9e9PT0FP/W6XQzMzN1dXXib4F6vd7KyurTTz/lOE6j0Xz77be3b98Wj2xtbT1x4gQA3Lhxw9/fn2EYACBJ0tnZOTs7GwDi4+NtbW0BQBAEg8GwuLg4PDxcUFDQ2dk5PDwcHh5+6tQpcUwyICBA/GUUADIyMo4fPw4Ay8vLycnJT548GRgYSE9P37dvn/gtISsrS3xAdGpq6je/+Y2Li8va95KSkmJpaYnjOM/zjx492rdv37Nnz3iev3XrVn19fX9/f29v7/79+82ujGHYt99+W1VVJW6K3dCqqqrBwcGmpqY9e/as9S2dTmfuF/r6+vr5+fE8f/369cePH/f19T18+PCbb74Rf2cdGBg4dOiQONyN4/jo6CiO48ePH+/q6gIAiqKcnZ2jo6N5nr948WJUVJQ4gIzj+IkTJ8RhcAmJ94tkjRI/dliWDQkJuXTpkvnxRZZlXVxcwsPDAaC3t9fCwkIc2CwoKEhJSVEoFN3d3YGBgWJPLj09PTY2VqVSFRYWpv7/7Z37VxNZtsf/nPlpHq7umXGW/ViznFYc2tGeFnGAdtEiL9GGHh+wcHj0dCvYDQbsREReATFEIEKiGCQhJASEACZCgDwQAiEvEkkISSpVSarO/LBXnxW93rn3B7vvePt8fkpVKlWnKmvVt86uvb+7qSkWiw0ODubm5j579gxU5OnTp8vLy//85z/NZrNKpaqursZpoizLXr9+/fz587j0IpFIfP3118XFxSaTSafTNTc3+/1+mUwml8th6uZyuXJzc0GWdDrdmTNnlEqlw+Ho7Oy8fPkyQigSidTU1AwNDTmdTrFYXF9fzzBMIpG4fv16Zmbm4uLi9PR0c3Oz0+lsbGxUq9VwXKPRuG/fPoVCkUgkLl26dOHCBaghaWxszMnJYRhGJBJhkQiFQp9++undu3djsdiNGzdMJhOsl8lkMN/FZ8fj8T777DODwaBUKs+ePQvCNjc3x+Px8EyxrKwMHjIQQoFA4K9//Ss8i8AJwhQZKC8v//LLL3Fc1OPxFBUVTU9P22y2q1evzs/PazSa5O1zcnJqamoSicTExMTx48dVKtXi4mJbW9vo6Oj6+np6erpEIjEajfX19VeuXIE/xel0VldXq9Vql8vV3t7e1NSUXJ1CILwpiDQS/tOhKMpisSSXBu7u7sIaCN85HI61tTUQTqfTOTAwMDExgW/Qfr9/fX390aNHOp0O1tjtdovFYrVazWbzxsYGlEgGAgGlUjk2NpYc1mMYxmKxWCwWXPAQDoefP3+Ofw7HXV9fX1lZwcq9vb2d+KF2iKbpqakpkUi0sLCQXEP57Nmzvr4+q9UKd3aKolZXV81mM+wWTm15ednj8cAG29vbRqNxc3OToqiVlRWr1QrFG6urqxaLxev1rq+vb25uwsbBYNBsNq+vr+/s7FitVoj6AsklFjRNw8/NZrPD4cAn7vF4TCYTzGtpmrbZbGazGSassGebzQZZOS6Xa2VlBX5I0/Ta2prJZMJ/Uzwed7vdBoNBKpXCGDY3N/GFghOB8kSHw2EymSw/AHNuWGO1WnEUHYBij/v3779SvUogvEGINBIIBAKB8BJEGgkEAoFAeAkijQQCgUAgvASRRgKBQCAQXoJII+GthGEYKLqAREqPx+N0OpOtqLe2tnAuDMdxsEE4HOY4bmNjw+VyJV522TUajTKZbG1tLRQK0TTtdDo3Nzch+4aiKIfD4ff74QMcF+e2RKNRp9Npt9tXV1exlymwubkpk8mUSiX26AGsVuvg4ODExASulQSwfzfGbDbLZLLFxUWGYViW3dra2tjYCAQCr1wNGIPD4YBaFKfTyTCMx+Ox2+2Q2AkZMW63OzmfE4+K4zifz2e323HWD0IoGAziXSGEAoEAXBz88+SN4R9Rq9UKhcLr9VIUtbu7Cz/H+VBwVe12+9ramtPpfCWz9BWz+O3t7XXcgR2hQCDw2hMnEH4kiDQS3koSicTt27crKiogVVImk128eBHfWzmOO3/+PK6x4zju8ePHFy5cYFnW6/VWVlbq9frkW7NSqeTz+aurq/39/bdu3YrH40KhEDuZxePxlpYWh8MRj8fLy8uhiJ7H4/H5/FgsFo/Hv/nmm/r6+rGxsYKCApVKBfuUSCSNjY0rKyvT09NXrlwBkx2WZVtbWzs6OqxW6/z8/MWLF6HmEuDz+d3d3XhRrVY3NjY+f/787t27t2/f5jhOrVYXFBS8krEJIxQIBP/4xz9CoVAgEGhra3vx4oVSqTxx4gRO4xQKhWq1Gp+1WCxuaGjA12dhYSEzM3N2djZZGvPz8/l8PjxDrK2tJVuEezyeM2fO4EcBiqJaWlqkUqnNZmtoaBgdHWUYpqSk5Pbt2/gRJB6P19TU1NTUGI3Gu3fvFhUVYcse2GF5ebnVaoXFaDRaVlZWUlIC6axwwf+r9zqB8CNBpJHwttLW1oZL75VKZVZWFvY+ffr06ZEjR5JL9R8/fpyTkxMKhfr7+zUaTfzlPm3nz58HF5hEIiGRSBBCfD4/KysL1yF0d3fDDLKgoKC3txchZLPZPvroI+j8cOHCBfA4bWhoAENXvV5/4sSJxcVF+HljY+OZM2dYlhWLxcXFxT6fD9abzWZwykYIBYPB1NTUnJwcfNCamhoohQwGgyDzarU6IyPjtY2rampqwFUHIbS5ucmy7MbGxpEjR8bHxxFCFEX19fVhD7x4PJ6bm5uamoq1zWw279+/H7vPIIRoms7KysLy+eLFi/HxcTxr7Onp+dWvfgWXAiFkt9uPHTsG1aVWqxUq/TMyMpqampIHWVZWxuPxYHJcV1d39OhRUDuwnN2/f39y1WNDQ8Mvf/lLGADDMDdv3oz/9931CIQ3C5FGwttKd3d3QUGB3+/f2dmBZhpQiocQkslk/f39WVlZeM40Pj4OVtfQBOoVVCrV3r17y8rKcKBVIBCcPn0aq1Rvby9IY3FxcVVVlUajAYM3mFaWl5fzeDyr1VpUVMTn8xFCPB4vOzsb7//p06cpKSlLS0uZmZnYaNTpdOr1+sXFRTjigwcPhoeHMzIycAOmmZmZ9957r7S01GKxwBq1Wv3555+/Vhrr6+vT0tI0Gk1HRwd28/nuu++gxn9mZubBgwd449HRUblcnpeXhyepFoslNTV1dnYWbxONRk+fPi0QCGBxe3t7amoKpNHr9crlcuhJArNMhmGuXbu2d+/eO3fu4JaQ2dnZLS0tyYOsqKjAPukvXrx47733YJINDw1isTgzMxMHmQcGBkQi0fvvvz88PIwQam1txf8vgfBjQ6SR8LbS3d1dWFgYDAZhLoil0Wq1SiSScDhcWloKfaAQQk+ePNm7d++ePXv6+/tfuzcwwv7oo49gxsPn83Nzc/F7snv37mFprK2tnZuby8/Pxy2cKioq/v73v+fm5lZWVkIAsLy8HKaPgNvtzsjI0Ol0Bw8exAPY2trKyckRiUQsy0ajUYFAkEgkrl27dvHiRWwOALPPd955B7zZoKHVa6Wxrq7ub3/729zcHJ/Px/ZsRqPx8OHDNpttbGwM6yXEor1eb19f38mTJ+Fl7WulMScnByuZ3+9/8uQJSKNcLlepVNFo9NixY9jsG4K6v//97/Pz8yFK/FppxFqLEDpx4gRY0BkMBplMFggEsrKysCmdWCx2u93Dw8MHDhwwGAxisZhII+Eng0gj4W2lu7sbW4lqNJqcnBwIuGk0mqqqKqlUWlVVlZ6eDjFDtVqdl5fX09Pzu9/9DkKmyUBOTTgcrqmpOXjwIMdxXV1dp0+fxiLU1tYGE8Ti4mJo/UFR1NGjRyFgWFFR0dLSMjg4mJeXB5v19fVlZGTgAKBWq/344499Pl92dvalS5fwcXNzc6HFkkKhqK2t7e/vb2xsTElJgZdw8GKPoqimpqZ9+/Y5HA6dTnfq1KnXKsR3331XUlICnzmOwyMvKyvLzc0VCoX4JaLBYPjmm2/u3bvX2tp64MABrVaLELJYLB9//DGYrSOE4vF4NBo9e/Yslsatra2xsbFoNMowTHt7u0AgkEgkWVlZ0NCRoig48Y2NjU8++aS6uhohlJ2dDS0zMVVVVTjEOj8/n5qaCrk2PB6voaFBKpUWFBQUFRXBk4FYLLbZbAihW7duHTp0CHeOJBB+Aog0Et5WeDweNsuWSCRpaWksy9rtdh6PFw6HaZre2to6ePAgTBzv37+fnp6OEBoYGPjFL37R1NSEg6UIod7e3idPniCElpeXs7KyWJY1mUyHDx8Gbzmz2VxXV7e7u8uy7MmTJ2/duhUOh+fn5w8dOgT9pwoLCyGOWl1dXVxc7Pf7XS7XuXPnQERDoVB5eTm8RdNqtX/5y1+g3yHHcZ9++qlcLg8EAjdv3jSbzTRNJxKJU6dOgZe6VCqF6KvFYoGEmsnJyaNHj1IU5fP5tFpt8ilcvXr15MmTPp8vFApNTEwYjUbQwunp6T179igUCtgsFAp1dHQ8efKEpul4PF5ZWZmdnc2yrNVq3bt378jISCQSMZlMarU6Eol0dnYWFhbu7OywLNvV1QUNN5RKZXNzcywWo2l6enp63759BoMhHA63tbWBj3lTU9PXX3+NEDp+/PiNGzfwCDmOO3fu3NWrV0Oh0PLycl5eHvRVnp2d7erq2tnZoWnaarV++OGHEFJuaWnBL2tLSkpSUlLwZJpA+LEh0kh4K2EYRigUtrS00DTNcZxUKq2vr/f5fLOzs0KhEN7esSzL5/O//fZbiqKGhobq6urgPda33377xRdfmM1mfKtVKpX37t0bGxvr7OzEEUKFQtHR0SGXyzs6OqBBxPb29vXr10Ui0dzcXEdHB7RvDIfDDQ0N9+7dYxjG6/XW1taCyq6srIjFYqVS+ejRo/v372MZ0+l0AoFgdHR0ZGSks7PT4/EsLy8LhUKIVSYSiZ6entraWoqixsfHm5ubtVrt3bt3YW6n0+lqa2u9Xu/z58+zsrKgMQVCiKbp/v7+GzduTE5OTk1Ntba24uaOsVistbUVH319fb2lpQVyfziOGxkZqays9Pl8Vqu1srJSKpXq9fquri7IxwkEAq2trUKhUCKRiMXijY0NlmUlEgluvuh2uysrKx89ehQKhXp7e4eGhoaHh4VCoc1m293dvXHjhkQiwfPXUCj0/fffC4VCnU43ODjY398PDulyuRxHgBmGqa+v7+rqgiA5TiT2er1CoZCk4RB+Mog0Et5K4vE4TdMMw0B0kaKoWCwWjUZDoRDDMHAPTSQSsR+ASCDoKMuyLMuGQqFXSuuWl5eTOzUihAKBwMLCAk7LhCNSFBUIBJINxGmajkaj+MadXGOwuLjodDpfGTzLsktLS7h0gWGYSCQCO0weM3xrtVpxFms0GoXpGk3TDx48gNYiCCE4wVgsFgwGd3Z2/o2ExONxiqJgA5ZloekHRVEURSUSiXA4vLOz80oVJview2eO4yKRCB5bLBZLJBJ4TTgcXlpaggcOuODJlwWuP03Tfr8fP5SwLEvTNEVR8F/QNI3/LxgVHgbpsEH4KSHSSCC8fUCrkP/rURAI/28h0kggEAgEwksQaSQQCAQC4SWINBIIb4x/8z4Mf8UwjN/vx8kpr7wXZFmW4zjIT8GLsAYhhNcDiUQCnF3xb+FDcnUHPm48Hn8lwxPvHBahAOO1RZMEws8NIo0EwhuDYRitVouL1hFC8Xh8ampKrVZjO4KBgYE7d+5IpVJIz/H5fHK53Gg0wva7u7vj4+Ngw93f328ymYLBoEKhmJqaGhgY0Ol0CoUCLH4cDodUKu3u7pZIJFD/F41G1Wr10NCQXq8fGhqCJFUY0uPHj30+39zcnFKpxDk4BoPBYDDAotFoHBwcvHPnzsOHD41G4yve6wTCzw0ijQTCm+T27dt79uwxmUyw6Pf7f/Ob34ARqNVqLSgoWFhYQAjp9fqzZ8+CyDU2Nr7zzjvgBseybEdHBzTQ2L9/v1arjUQiCoViZmYmJSXl2bNnExMTq6urgUDg7NmzGo0GIWSz2b744gsoL6mrqysqKtra2iopKcnOzgY9vnXrVl5eHkLIaDT++te/xg41Wq0WDAdGRkYKCwvBwsZisdy8edPlcv3UF45A+E+CSCOB8CZ58OBBYWFhWVkZ+qHjxyeffNLe3o4QOnfuHNjEAKWlpeXl5Qgho9GYmpqamZkJSadSqXRra8vtdh85ckStVsPGLpcrLS0N99y4du0aqB0gEAhOnTpF03R7ezvYBYjF4gMHDoDRXU9PD/iwx+Px4uLiDz/8EJxLl5aWVCoVx3GZmZngUwoEg0FsgE4g/Dwh0kggvEkePXqk0WjS09OXlpYSiYRAILh8+TL4pb377rvY0xUh1Nzc/Oc//zkWiy0uLmo0mkuXLp05cyYejw8NDXk8nlek0W63p6Wl4clcamrquXPn8K7kcvkHH3zgcrlEIlFRUdHDhw/z8/Oxn7hIJAJp3N3dHRoa6u3t/eMf/2i1Wm02m0ajWVlZeffdd6HIkuO4sbGx+vr6ZDNVAuFnCJFGAuFNIpVK3W73tWvXampqRkZG9Hr9V199BTHM999/n8fj4S0FAsHx48dZltXr9TMzM7FYLD09/fr160NDQ16v999L47Fjx4qLi/GuHj58mJKSsr293d3dXVJScvXqVWyhh5KkMRgM9vX1IYT4fH5GRoZKpZqcnLTb7b/97W/n5+dh45mZmQMHDuB3nwTCzxMijQTCm2RgYGBnZ2dxcXH//v2lpaWxWOyrr74CT+0rV64ke4uXlpZ+//33CKG5uTnoqmg2m//0pz9BMyy323348OFkaTx27Bi2xens7Pz8889xxmljY+Ply5c5jmtpaamqqqIo6tSpUyKRCL4ViUQwxdzd3QVT1lgs9uWXX37wwQfQYfH48eMwEoTQs2fPDh48uLy8/KNfKQLhPxgijQTCG4PjuPb29uXl5UQiUVFRAZ1+L1y4UF1dzXHc1tbWxYsXNRoNNBYuKyuDriDDw8M4qbW/vz8/P5+iqI2NjUOHDuHejSaT6Q9/+AM4qSKEIpFIVVXV/fv3KYpSqVQlJSWbm5sIoYqKitLSUoQQuJ9PTk6yLNvc3JyXl8eyrMfjuXnzJlRr2O32zz77DCR5dnb25MmTMpmMoqjR0dG0tDRsYkcg/Dwh0kggvDEYhllYWABdCYfDDMOEQqHp6enp6Wkw+A4GgxMTE2KxWKfTQQPIeDy+tLRktVpxvYTdbo9EIi6XS6vVrqyswHqHw6FQKLCXKUIoEok8ffq0p6dHq9WCbTpFUTqdbm5uDiodV1ZWDAZDMBhcWFiYnJwMBoMej0ev10OPSYTQ9vY2noa63W6VStXT06NQKBwOByneIPzMIdJIIPzUvEHh+R93hSv6/zf23EQRCQSASCOBQCAQCC9BpJFAIBAIhJcg0kggEAgEwksQaSQQCAQC4SX+BfeAbu8ZmZgxAAAAAElFTkSuQmCC" /></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 81pt; text-align: justify; text-indent: -45pt;">
<span style="font-family: "Book Antiqua","serif";"> </span></div>
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<span style="font-family: "Book Antiqua","serif";"> </span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">2.3. Sistem Monitoring Penagihan
Recoveries</span></div>
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<span style="font-family: "Book Antiqua","serif";">Salah
satu faktor penentu efektifitas pengelolaan penagihan recoveries adalah
kegiatan evaluasi dan monitoring dari setiap tindakan (action) yang sudah
diambil. Keberhasilan sistem evaluasi dan monitoring penagihan recoveries dapat
diwujudkan dengan bantuan sistem informasi berbasis komputerisasi. Untuk
kebutuhan evaluasi dan monitoring penagihan recoveries KUR dan Non KUR (Non
Program) antara lain dapat menggunakan tabulasi seperti di bawah ini.</span></div>
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<span style="font-family: "Book Antiqua","serif"; mso-fareast-language: IN; mso-no-proof: yes;">
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<span style="font-family: "Book Antiqua","serif";">4. <b style="mso-bidi-font-weight: normal;">Gerakan Sadar Subrogasi</b></span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Dalam penerapan manajemen penagihan recoveries
perlu digalakkan Gerakan Sadar Subrogasi di dalam proses bisnis mulai proses
akseptasi/penutupan penjaminan/asuransi sampai pada proses penyelesaian klaim.</span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Gerakan sadar subrogasi pada proses
penutupan asuransi dimulai dengan memberikan persyaratan agunan/colateral jika
memungkinan sesuai dengan fitur produk asuransi kredit dan melengkapi data
keterangan tentang SPKMGR dan agunan dalam sistem database.</span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Sedangkan gerakan sadar subrogasi
pada proses penyelesaian klaim adalah memastikan bahwa principal yang
bersangkutan memiliki kemampuan untuk membayar recoveries dan memiliki komitmen
untuk pembayarannya.</span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<span style="font-family: "Book Antiqua","serif";">Dengan menggalakan gerakan sadar
subrogasi ini diharapkan dapat mendukung peningkatan perolehan pendapatan
recoveries yang pada akhirnya akan meningkatkan kinerja keuangan perusahaan.</span></div>
<div class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: justify; text-indent: -45.0pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l0 level2 lfo1; tab-stops: list 18.0pt; text-align: justify; text-indent: -27.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">III.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Book Antiqua","serif";"><span style="mso-spacerun: yes;"> </span>Penutup</span></div>
<div class="MsoNormal" style="margin-left: 22.8pt; text-align: justify;">
<span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Kunci
keberhasilan penagihan (Key Success Factor) recoveries</span><span style="font-family: "Book Antiqua","serif";"> adalah sebagai berikut</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">:</span><span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 44.6pt; mso-list: l7 level1 lfo8; tab-stops: list 44.6pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Kesediaan
Sumber Daya Manusia yang menangani penagihan recoveries. Kompetensi dan jumlah
SDM merupakan kunci utama suksesnya penagihan recoveries.</span><span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 44.6pt; mso-list: l7 level1 lfo8; tab-stops: list 44.6pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Ke</span><span style="font-family: "Book Antiqua","serif";">ter</span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">sediaan data
subrogasi dan recoveries yang lengkap, valid dan <i>up to date</i>.</span><span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 44.6pt; mso-list: l7 level1 lfo8; tab-stops: list 44.6pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Kerjasama
dengan Pihak Ketiga (Jamdatun/Asdatun/Kajati, Lawyer dan Debt Collector)</span><span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 44.6pt; mso-list: l7 level1 lfo8; tab-stops: list 44.6pt; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: "Book Antiqua","serif"; mso-bidi-font-family: "Book Antiqua"; mso-fareast-font-family: "Book Antiqua";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="EN-US" style="font-family: "Book Antiqua","serif"; mso-ansi-language: EN-US;">Sumber
daya lainnya yang dibutuhkan untuk kelancaran penagihan recoveries.</span><span style="font-family: "Book Antiqua","serif";"></span></div>
<div class="MsoNormal" style="margin-left: 14.2pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: justify; text-indent: -45.0pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: justify; text-indent: -45.0pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 81.0pt; tab-stops: 81.0pt; text-align: justify; text-indent: -45.0pt;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-51014896654915319652013-12-09T09:33:00.002+07:002013-12-09T09:33:41.321+07:00PENERAPAN MANAJEMEN RISIKO DENGAN METODE FOUR EYES PRINCIPLES (FEP) DALAM ASURANSI/PENJAMINAN KREDIT<br />
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<div class="MsoNormal" style="margin-left: .25in; mso-list: l4 level1 lfo3; text-indent: -.25in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">I.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">Pendahuluan</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></b></div>
<div class="MsoNormal" style="margin-left: .75in;">
<br /></div>
<div class="MsoNormal" style="margin-left: .75in;">
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Perkembangan industri khususnya industri jasa asuransi saat ini
semakin dinamis mendorong perusahaan jasa asuransi untuk meningkatkan
kinerjanya agar dapat mempertahankan sustainbilitas perusahaan dan berkembang.
Agar dapat menghadapi persaingan pasar yang semakin tinggi, perusahaan dituntut
melakukan berbagai perubahan dan perbaikan pada seluruh komponen perusahaan. Perbaikan
dilakukan dengan terlebih dahulu mengukur dan mengevaluasi sistem atau
manajemen yang ada. </span></div>
<div class="MsoNormal" style="margin-left: .25in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Perusahaan asuransi yang dapat menjaga sustainbilitasnya dalam
menjalankan usaha adalah perusahaan yang dapat menerapkan manajemen <i style="mso-bidi-font-style: normal;">assurance </i>dengan baik yang melibatkan
pihak-pihak internal seperti manajemen risiko, manajer dan internal audit
(SPI). Pengelolaan risiko usaha asuransi menjadi mutlak untuk mengendalikan
risiko dalam penutupan asuransi suatu obyek asuransi. Analisis underwriting
yang menjalankan prinsip kehati-hatian (prudential priciples) dapat mengurangi
kejadian default yang menyebabkan klaim dan risiko lainnya.</span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Pengelolaan risiko ditujukan pada risiko-risiko yang
akan dihadapi oleh perusahaan yaitu antara lain risiko strategik, risiko operasional,
risiko bisnis, risiko keuangan dan risiko eksternal.<span style="mso-spacerun: yes;"> </span>Secara umum, risiko korporat di bagi atas 2
(dua) bentuk risiko yang didasarkan pada jenis kegiatan yaitu risiko non
transaksional dan risiko transaksional.</span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Dalam pengelolaan risiko transaksional,<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">four
eyes principles</i> diimplementasikan dengan cara unit manajemen risiko ikut
andil dalam memberikan opini risiko (risk review)<span style="mso-spacerun: yes;"> </span>selama proses pengambilan keputusan yang
dilakukan oleh Komite-Komite dimana persetujuan transaksi baik untuk penutupan
asuransi kredit/suretyship dan transaksi non operasional<span style="mso-spacerun: yes;"> </span>lainnya yang menjadi fokus penerapan four
eyes principles dilakukan minimal 2 (dua) orang pemegang kewenangan pemutus
yaitu 1(satu) orang dari unit operasional/bisnis atau non
operasional/supporting unit dan 1 (satu) orang dari unit manajemen risiko atau Risk
Officer (RO). <span style="mso-spacerun: yes;"> </span>Peranan orang dari unit
manajemen risiko dalam membantu Komite tersebut <i style="mso-bidi-font-style: normal;">bersifat tidak mengikat</i> dan hanya memberikan rekomendasi dan opini
risiko agar pengelolaan risiko berjalan sebagaimana mestinya. Fokus penerapan <i style="mso-bidi-font-style: normal;">four eyes principles</i> (FEP) dalam
pengelolaan risiko untuk <span style="mso-spacerun: yes;"> </span>sementara ini
dalam perusahaan asuransi/penjaminan kredit yang memiliki produk suretyship dan
asuransi kredit <span style="mso-spacerun: yes;"> </span>adalah:</span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">1.<span style="mso-tab-count: 1;"> </span><b style="mso-bidi-font-weight: normal;">Transaksi
operasional/bisnis pada produk perusahaan Suretyship dan Asuransi Kredit</b>.
Sasaran FEP pada transaksi<span style="mso-spacerun: yes;"> </span>bisnis ini
adalah bersifat <i style="mso-bidi-font-style: normal;">optional</i> dan fokus
pada nilai plafond/nilai penjaminan dalam jumlah relatif<span style="mso-spacerun: yes;"> </span>besar/bersifat corporate atau transaksi
bisnis yang diperkirakan memerlukan pengelolaan risiko yang lebih intens
melalui mekanisme keputusan komite penutupan bisnis baik di kantor pusat maupun
kantor cabang. Selain akseptasi/penutupan bisnis tersebut, RO juga berperan
aktif dalam Komite Penyelesaian Klaim. <span style="mso-spacerun: yes;"> </span>Dalam penerapan FEP dengan mekanisme komite
penutupan bisnis di Kantor Cabang masing-masing ada 1 (satu) orang dari unit
manajemen risiko yaitu Risk Officer (RO) yang telah ditetapkan. Sedangkan
untuk<span style="mso-spacerun: yes;"> </span>penutupan bisnis dengan nilai
plafon/nilai penjaminan besar atau bersifat <i style="mso-bidi-font-style: normal;">corporate</i>
dilakukan di Head Office dengan membentuk komite penutupan bisnis dimana salah
satu anggotanya adalah dari unit manajemen <span style="mso-spacerun: yes;"> </span>risiko atau dari unit kerja lainnya yang
berfungsi sebagai RO yang disesuaikan dengan batas kewenangan pemutus yang
berlaku.</span></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">2.<span style="mso-tab-count: 1;"> </span><b style="mso-bidi-font-weight: normal;">Transaksi pada pengadaan
barang dan jasa</b>. Implementasi FEP ini dijalankan dengan menggunakan Komite
Pengadaan Barang dan Jasa<span style="mso-spacerun: yes;"> </span>dimana minimal
ada 2 orang yaitu ada 1(satu) orang dari unit Manajemen Risiko (RO) dan 1
(satu) orang dari Divisi SDM atau ditambah dengan 1 (orang) dari unit kerja
terkait sesuai kebutuhan perusahaan. Komite pengadaan barang dan jasa bisa
dijalankan pada kantor pusat atau kantor cabang sesuai dengan kebutuhan
perusahaan agar <i style="mso-bidi-font-style: normal;">comply</i> dengan
ketentuan/peraturan internal dan eksternal.</span></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">3.<span style="mso-tab-count: 1;"> </span><b style="mso-bidi-font-weight: normal;">Transaksi pada kegiatan
Investasi</b>. Implementasi FEP dilakukan melalui Komite Investasi yang
dibentuk minimal 2 (dua) orang dimana salah satu anggota Komite Investasi
tersebut berasal dari unit manajemen risiko (RO) <span style="mso-spacerun: yes;"> </span>sesuai dengan batas kewenangan pemutus dalam
kegiatan investasi yang berlaku.</span></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 94.5pt; text-align: justify; text-indent: -22.5pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Pengelolaan risiko juga dilakukan pada kegiatan non
transaksional seperti antara lain<span style="mso-spacerun: yes;"> </span>pada
risiko strategik dan risiko eksternal dengan menggunakan program aplikasi
berbasis Web. Pengelolaan risiko pada kegiatan non transaksional ini dilakukan
oleh <i style="mso-bidi-font-style: normal;">Risk Contact Person</i> (RCP). </span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Berikut ini akan menjelaskan salah satu contoh mekanisme
penerapan <i style="mso-bidi-font-style: normal;">four eyes principles</i> dalam
pengelolaan risiko transaksional di perusahaan asuransi/penjaminan kredit.</span></div>
<div class="MsoNormal" style="margin-left: .25in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">II. <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Tujuan
Penerapan </span></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Four Eyes Principles</span></i></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></b></div>
<div style="margin-left: .5in; mso-list: l3 level1 lfo4; tab-stops: list .5in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penerapan
manajemen risiko sebagai salah satu pilar penerapan <i style="mso-bidi-font-style: normal;">Good Corporate Governance</i> (GCG) harus dilakukan perusahaan agar
dapat memenuhi ketentuan perusahaan dan regulasi. Penerapan <i style="mso-bidi-font-style: normal;">four eyes principle</i> selain untuk
mengelola risiko juga bertujuan agar pelaksanaan penutupan/akseptasi asuransi
dapat berjalan sesuai dengan ketentuan perusahaan dan regulasi dari pemerintah
(compliance).</span></div>
<div style="margin-left: .5in; mso-list: l3 level1 lfo4; tab-stops: list .5in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Sebagai
salah satu cara pengelolaan risiko terutama pada proses akseptasi asuransi yang
sesuai dengan prinsip kehati-hatian yang dapat mengurangi risiko klaim dan
risiko lainnya yang merugikan perusahaan. </span></div>
<div class="MsoBodyTextIndent3" style="margin-left: .5in; mso-list: l3 level1 lfo4; tab-stops: .5in list 58.5pt; text-indent: -.25in;">
<span lang="IN" style="mso-ansi-language: IN; mso-bidi-font-size: 11.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="IN" style="mso-ansi-language: IN; mso-bidi-font-size: 11.0pt; mso-bidi-font-weight: bold;">Sebagai alat bagi manajemen </span><span style="mso-bidi-font-size: 11.0pt; mso-bidi-font-weight: bold;">untuk mengamankan pelaksanaan kebijakan dalam bisnis
dari risiko-risiko yang merugikan. </span><span style="mso-ansi-language: IN; mso-bidi-font-size: 11.0pt; mso-bidi-font-weight: bold;"><span style="mso-spacerun: yes;"> </span><span lang="IN"></span></span></div>
<div class="MsoNormal" style="margin-left: .5in; tab-stops: .5in; text-align: justify; text-indent: -.25in;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: 27.0pt; mso-add-space: auto; mso-list: l9 level1 lfo1; tab-stops: list 27.0pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">III.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Ruang Lingkup
Pekerjaan Risk Officer</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; tab-stops: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pengelolaan risiko transaksional melalui
mekanisme pengambilan keputusan dalam Komite-Komite dilakukan pada <span style="mso-spacerun: yes;"> </span>Head Office dan <span style="mso-spacerun: yes;"> </span>Branch Office dengan ruang lingkup sebagai
berikut:</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 49.5pt; mso-add-space: auto; mso-list: l3 level2 lfo4; tab-stops: .25in; text-align: justify; text-indent: -31.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada Kantor Pusat
(Head Office), <i style="mso-bidi-font-style: normal;">Risk Officer</i> berada di
luar <span style="mso-spacerun: yes;"> </span>Komite pada Komite Penutupan
Bisnis, Komite Pengadaan Barang dan Jasa dan Komite Investasi sesuai dengan
batas kewenangan pemutus yang ada dalam Komite-Komite tersebut. Risk Officer <span style="mso-spacerun: yes;"> </span>hanya memberikan rekomendasi dan opini risiko
(Risk Review) <span style="mso-spacerun: yes;"> </span>yang dapat mengendalikan
risiko dalam kegiatan transaksional yang diputuskan dalam Komite-Komite tersebut.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: 49.5pt; mso-add-space: auto; mso-list: l3 level2 lfo4; tab-stops: .25in; text-align: justify; text-indent: -31.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Kantor Cabang
(Branch Office), Risk Officer juga dapat memberikan rekomendasi dan opini
risiko untuk pengelolaan risiko pada kegiatan transaksional yang akan
diputuskan dalam Komite-Komite tersebut. Kontribusi Risk Officer pada kantor
cabang dalam Komite sesuai dengan batas kewenangan pemutus dalam Komite yang
berlaku.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: 49.5pt; mso-add-space: auto; mso-list: l3 level2 lfo4; tab-stops: .25in; text-align: justify; text-indent: -31.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Risk
Officer yang berposisi mendampingi (bukan sebagai anggota komite) komite
melakukan pekerjaan untuk mengecek azas kepatuhan unit operasional dalam proses
underwriting dan akseptasi (Complaince) dengan system <i style="mso-bidi-font-style: normal;">check list</i> dalam formulir yang sudah disediakan dan melakukan
analisis risiko untuk mengidentifikasi dan mengukur risiko yang <i style="mso-bidi-font-style: normal;">inherent</i> serta memberikan suatu
rekomendasi dalam kegiatan transaksional/akseptasi yang sedang diputuskan dalam
Komite tersebut. </span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l9 level1 lfo1; tab-stops: .25in list 110.8pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">IV.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Tugas, Tanggung
Jawab dan Wewenang Risk Officer</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></b></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span></span></b></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span></span></b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4.1. Tugas dan
Tanggung Jawab Risk Officer</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Menjadi pendaping atau pembantu Komite yang telah ditentukan baik
di kantor pusat maupun di kantor cabang. Risk Officer merupakan perpanjangan
tangan dari fungsi dari unit Manajemen Risiko Kantor Pusat <span style="mso-spacerun: yes;"> </span>untuk menerapkan <i style="mso-bidi-font-style: normal;">four eyes principles</i> dalam pengelolaan risiko khusunya risiko
transaksional.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Memberikan opini risiko yang didukung dengan hasil analisis risiko
dan mitigasi risiko untuk mendukung setiap keputusan kegiatan transaksional
pada Komite-Komite yang ditetapkan oleh perusahaan.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Merespon secara positif terhadap setiap peristiwa risiko<span style="mso-spacerun: yes;"> </span>yang menjadi ancaman bagi perusahaan melalui
proses identifikasi risiko, pengukuran risiko dan pemetaan risiko pada kegiatan
transaksional yang dibutuhkan dalam pengambilan keputusan Komite.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">d<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mengidentifikasi area-area risiko transaksional korporat yang
paling mudah terulang atau terkena dampak risiko dan bersama Unit Manajemen
Risiko (MR) mencari solusi agar situasi ini tidak terulang kembali.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">e<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Melakukan
verifikasi dan meneliti <span style="mso-spacerun: yes;"> </span>data yang
digunakan serta memelihara data secara risiko secara konsisten.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">f<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mengembangkan isu-isu terkini di bidang manajemen risiko dan
mencari solusi untuk menyelesaikan suatu peristiwa risiko.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">g<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Melakukan monitoring terhadap isu-isu terkini di bidang manajemen
risiko dan <i style="mso-bidi-font-style: normal;">trend</i>nya ke depan di unit
kerja dan Komite-Komite yang melibatkan Risk Officer.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">h<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Memberikan pelaporan data risiko (hasil analisis dan mitigasi
risiko) dari kegiatan proses manajemen risiko baik dalam Komite-Komite atau
kegiatan manajemen risiko lainnya kepada Manajemen secara berkala minimal 1
bulan sekali.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l5 level3 lfo6; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">i<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mengembangkan pengetahuan dan meningkatkan pemahaman mengenai
manajemen risiko </span></div>
<div class="MsoNormal" style="margin-left: .75in; tab-stops: 1.25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 40.5pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">4.2.<span style="mso-tab-count: 1;"> </span>Kewenangan<i style="mso-bidi-font-style: normal;"> Risk Officer dalam Komite</i></span></b></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l7 level5 lfo7; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Memberikan rekomendasi dan opini risiko
secara independen dan profesional<span style="mso-spacerun: yes;"> </span>yang didukung
dengan hasil analisis risiko dan mitigasi risiko yang dibutuhkan sebagai salah
satu keputusan dalam komite.</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l7 level5 lfo7; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Mengusulkan strategi pengelolaan risiko
kegiatan transaksional kepada Komite. </span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-list: l7 level5 lfo7; tab-stops: 1.25in; text-align: justify; text-indent: -13.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Memilik akses data dan informasi yang
dapat mendukung kelancaran kerja dalam Komite</span></div>
<div class="MsoNormal" style="margin-left: .75in; mso-layout-grid-align: none; text-align: justify; text-autospace: none; text-indent: -13.5pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 40.5pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">4.3.<span style="mso-tab-count: 1;"> </span>Tugas-tugas <i style="mso-bidi-font-style: normal;">Staf Manajemen Risiko (Risk Officer) </i></span></b></div>
<div class="MsoNormal" style="margin-left: 40.5pt; tab-stops: 1.25in; text-align: justify;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Secara umum, tugas Risk Officer adalah menerapkan
pedoman dan pelaksanaan manajemen risiko korporat yang ditetapkan manajemen
serta mendukung penerapan four eyes principles dalam pengelolaan risiko.
Tugas-tugas lainnya yang disebutkan di bawah ini mengacu dan berpedoman kepada
pedoman manajemen risiko.</span></div>
<div class="MsoNormal" style="margin-left: 63.0pt; mso-list: l8 level4 lfo8; tab-stops: 1.25in; text-align: justify; text-indent: -22.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Melakukan
identifikasi risiko atas aktivitas transaksional yang berlangsung pada
pengambilan keputusan di Komite sesuai kebijakan dan panduan manajemen risiko.</span></div>
<div class="MsoNormal" style="margin-left: 63.0pt; mso-list: l8 level4 lfo8; tab-stops: 1.25in; text-align: justify; text-indent: -22.5pt;">
<span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Menyusun<span style="mso-spacerun: yes;"> </span>rekomendasi,<span style="mso-spacerun: yes;">
</span>hasil analisis risiko dan mitigasi<span style="mso-spacerun: yes;">
</span>risiko dalam setiap keputusan Komite.</span></div>
<div class="MsoNormal" style="margin-left: 63.0pt; mso-list: l8 level4 lfo8; tab-stops: 1.25in; text-align: justify; text-indent: -22.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">melakukan
verifikasi atas hasil analisis underwriting yang dilakukan oleh unit
operasional agar sesuai dengan ketentuan dan SOP melalui sistem check list. </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
<div class="MsoNormal" style="margin-left: 63.0pt; mso-list: l8 level4 lfo8; tab-stops: 1.25in; text-align: justify; text-indent: -22.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">d)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Melakukan
input data hasil analisis risiko dan rekomendasinya ke dalam program aplikasi
four eyes principles berbasis Web/jaringan yang telah disediakan.</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
<div class="MsoNormal" style="margin-left: 63.0pt; mso-list: l8 level4 lfo8; tab-stops: 1.25in; text-align: justify; text-indent: -22.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">e)<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="NO-BOK" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Melaksanakan
sistem dokumentasi dan kearsipan berkenaan dengan<span style="mso-spacerun: yes;"> </span>hasil pekerjaannya dalam Komite-Komite.</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
<div class="MsoNormal" style="margin-left: .75in; tab-stops: 1.25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Untuk mendukung <span style="mso-spacerun: yes;"> </span>tugas, wewenang dan tanggung jawab Risk
Officer, maka pegawai yang ditunjuk sebagai Risk Officer harus memiliki
kriteria sebagai berikut:</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l2 level2 lfo9; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Minimal
pendidikan adalah pendidikan Strata 1 untuk jurusan Ekonomi, Akuntasi, Hukum
dan MIPA.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l2 level2 lfo9; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Memiliki
kompetensi di bidang operasional dan berpengalaman minimal 3 tahun sebagai
analis underwriting.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l2 level2 lfo9; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Memiliki
integritas yang tinggi dan independensi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l2 level2 lfo9; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Memahami
penerapan manajemen risiko korporat</span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l2 level2 lfo9; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mampu
menggunakan sarana komputer (MS Office dan pogram aplikasi four eyes
principles) untuk menunjang kegiatannya dalam Komite </span></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Peranan Risk Officer
dalam Komite yang bemitra dengan Pejabat di unit operasional harus memiliki
kedudukan yang sejajar, setara dan independen agar rekomendasi dan analisis
risiko yang dihasilkan dapat memberikan kontribusi optimal dalam pengelolaan
risiko. </span></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 27.0pt; mso-list: l9 level1 lfo1; tab-stops: .25in list 110.8pt; text-align: justify; text-indent: -27.0pt;">
<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">V.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">Mekanisme Pe</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">nerapan Four Eyes
Principles (FEP)</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></b></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Secara umum,
mekanisme penerapan <i style="mso-bidi-font-style: normal;">four eyes principles</i>
yang dilakukan oleh Risk Officer untuk membantu memberikan opini risiko kepada Komite,
<span style="mso-spacerun: yes;"> </span>namun memiliki tugas dan tanggung jawab
tersendiri yang mewakili kepentingan pengelolaan risiko secara korporat. </span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penerapan four eyes
principles (FEP) pada Komite Penutupan Bisnis mencakup seluruh produk perusahaan
asuransi/penjaminan kredit baik di Kantor Pusat maupun di Kantor Cabang sesuai
dengan ketentuan Batas Kewenangan Pemutus yang berlaku. </span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Alur kerja Risk
Officer dalam komite penutupan bisnis untuk masing-masing kantor pusat dan
kantor berbeda sesuai dengan struktur organisasi dan batas kewenangan pemutus
Komite, namun secara umum alur kerja Risk Officer adalah sebagai berikut:</span></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="mso-list: l6 level1 lfo5; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Permohonan
penutupan/akseptasi dari nasabah perusahaan asuransi/penjaminan kredit yang
direspon oleh unit kerja operasional dianalisis oleh analis underwriting sesuai
dengan prinsip kehati-hatian (prudential principles). Hasil analisis
underwriting ini akan dianalisis kembali oleh RO yang hasilnya akan diserahkan
ke Komite untuk mengambil suatu keputusan akseptasi berbasis risiko. Seluruh
anggota Komite menerima hasil underwriting tersebut untuk dianalisis lebih
lanjut berdasarkan kompetensi masing-masing.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l6 level1 lfo5; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Risk
Officer sebagai pihak independen membantu Komite untuk melakukan pengecekan
hasil underwriting tersebut agar sesuai dengan ketentuan analisis underwriting
yang berlaku dalam SOP serta melakukan analisis risiko atas berbagai
kemungkinan risiko yang muncul dari permohonan akseptasi yang diajukan oleh
nasabah</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l6 level1 lfo5; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">RO
<span style="mso-spacerun: yes;"> </span>memberikan rekomendasi dan hasil
analisis risiko kepada Komite dengan menggunakan formulir analisis risiko yang
telah disediakan untuk masing-masing produk Askrindo agar perwakilan unit
operasional yang melakukan proses akseptasi dapat mengambil keputusan menolak atau
menyetujui permohonan akseptasi tersebut.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="mso-list: l6 level1 lfo5; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Sifat
rekomendasi dan opini risiko yang diberikan oleh Risk Officer adalah bersifat
tidak mengikat dan independen.</span></div>
<div class="MsoListParagraphCxSpLast" style="mso-list: l6 level1 lfo5; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">e.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Risk
Officer melakukan input data terhadap hasil kegiatannya dalam Komite tersebut
ke dalam program aplikasi four eyes principles yang telah disediakan secara
lengkap dan benar. Proses input data hasil kegiatan Risk Officer dalam Komite
di seluruh kantor cabang dan kantor pusat dapat disimpan dalam suatu database
sehingga dapat dilakukan monitor dan evaluasi oleh unit manajemen risiko di
kantor pusat.</span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Alur kerja Risk
Officer dalam Komite terkait dengan unit kerja di Kantor Pusat dan Kantor
Cabang <span style="mso-spacerun: yes;"> </span>adalah sebagai berikut:</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Alur Kerja Risk Officer di Komite Kantor Pusat</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"> </span><img alt="" src="data:image/png;base64,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" 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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Alur Kerja Risk Officer di Komite Kantor Cabang </span></b></div>
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" 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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Untuk alur kerja Risk
Officer pada Komite Pengadaan Barang dan Jasa dan Komite Investasi akan diatur
kemudian secara terpisah pada pedomannya masing-masing karena berbeda fitur dan
proses bisnisnya.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">VI. Sasaran/Target
Penerapan <i style="mso-bidi-font-style: normal;">Four Eyes Principles</i> (FEP)
Berdasarkan Klasifikasi Nilai Pertanggungan, Plafond Kredit, Limit Credit, dan
Limit of Liabilities</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dalam jangka
panjang, penerapan FEP<span style="mso-spacerun: yes;"> </span>diarahkan pada
seluruh unit kerja baik di kantor pusat maupun kantor cabang. Penerapan FEP ini
juga difokuskan pada klasifikasi nilai pertanggungan, plafond kredit, limit
credit dan limit of liabilitas tertentu yang dianggap besar dan berisiko pada
masing-masing produk sesuai batasan klasifikasi nilai pertanggungan yang
tercantum pada ketentuan internal perusahaan tentang Pendelegasian Wewenang
Untuk Mengusulkan, menilai, memutus dan Menandatangani Polis/Sertifikat seluruh
produk Perusahaan yang diperkirakan membutuhkan pengelolaan risiko secara
intens melalui mekanisme pengambilan keputusan di Komite-Komite khususnya
Komite Penutupan Bisnis. Klasifikasi nilai pertanggungan, palfond kredit, limit
credit dan limit of liability yang menjadi fokus penerapan FEP ini akan
dievaluasi setiap tahun sesuai dengan kebutuhan dan tuntutan perusahaan dalam
pengelolaan risiko transaksional. <span style="mso-spacerun: yes;"> </span></span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">V</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">II</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">. </span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Formulir Analisis
Risiko yang digunakan dalam Komite</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Setelah menentukan
sasaran penerapan FEP berupa nilai pertanggungan, plafond kredit, limit credit
dan limit of liability pada masing-masing produk di masing-masing kantor cabang
dan kantor pusat seperti uraian di atas, maka Risk Officer memberikan
rekomendasi dan opini risiko dengan menggunakan formulir rekomendasi dan<span style="mso-spacerun: yes;"> </span>analis risiko seperti<span style="mso-spacerun: yes;"> </span>terlampir untuk masing-masing produk.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">VIII.</span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Cara </span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">Pen</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">gisian Formulir
Analisis Risiko</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Formulir rekomendasi
dan analisis risiko yang diisi oleh Risk Officer sesuai dengan jabatan dan
batas kewenangannya dalam Komite. Formulir tersebut terdiri dari tiga aspek
utama yaitu aspek kepatuhan terhadap ketentuan analisis underwriting
(compliance), Prinsip Mengenal Nasabah (PMN) dan Analisis Risiko.</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 27.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Untuk aspek
kepatuhan pada ketentuan analisis underwriting dan PMN diisi dengan menggunakan
form <i style="mso-bidi-font-style: normal;">check list</i>, sedangkan pada
analisis risiko diisi dengan melakukan proses manajemen risiko secara singkat
dan sistematis yang terkait dengan obyek penutupan.</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 27.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pengisian formulir
yang digunakan Risk Officer dalam komite Penutupan Bisnis untuk masing-masing
produk berbeda karena sesuai dengan fitur dan karakter produk masing-masing.
Namun secara umum,<span style="mso-spacerun: yes;"> </span>salah satu contoh cara
pengisian formulir tersebut<span style="mso-spacerun: yes;"> </span>dilakukan
dengan langkah-langkah <span style="mso-spacerun: yes;"> </span>sebagai berikut</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">:</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 27.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 27.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 27.0pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isilah
nama analis risiko yang dalam hal ini adalah nama Risk Officer <span style="mso-spacerun: yes;"> </span>dan dokumen hasil analisis underwriting yang
berasal dari unit operasional. </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isikan
isian tersedia dan berilah tanda check list (V) pada isian yang berisi
pertanyaan mengenai fitur produk yang akan diakseptasi, keterangan tentang data
penjaminan/pertanggungan, dan informasi lainnya sesuai dengan dokumen hasil
analisis underwriting dari unit operasional yang melakukan proses akseptasi
dari permohonan debitur</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Berilah
tanda check list (V) pada isian mengenai prinsip mengenal nasabah (PMN) dengan
memilih pilihan Ya atau Tidak secara benar dan sesuai dengan fakta/keadaan yang
sebenarnya. </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isikan
isian pada blok <u>Rekomendasi dalam analisis underwriting</u> sesuai dengan
isian yang ada dalam dokumen hasil analisis underwriting dari unit operasional.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Berilah
tanda check list (V) dan isikan data/informasi lainnya jika diperlukan pada
isian blok kelengkapan administrasi dan analisis underwriting sesuai dengan
fakta dan SOP yang berlaku.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isikan
isian pada blok <u>rekomendasi dalam analisis underwriting</u> jika memang ada
dalam dokumen hasil analisi underwriting yang dibuat oleh unit operasional
termasuk rekomendasi peristiwa risiko dan mitigasinya.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isikan
isian blok <u>rekomendasi Manajemen risiko</u> jika memang diperlukan
berdasarkan hasil pengamatan dan analisis dari keterangan dan informasi
sebelumnya. </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">8.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Isikan
isian pada formulir <u>Register Risiko Komite Penutupan Bisnis</u> dengan melakukan
proses manajemen risiko dimulai dengan mengidentifikasi risiko, mengukur risiko
dan memberikan usulan mitigasi risiko agar risiko inheren pada permohonan
penutupan asuransi/penjaminan kredit dapat diminimalisir pada tingkat risiko
yang dapat diterima oleh perusahaan.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">9.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Periksa
kembali seluruh isian yang sudah dilakukan pada formulir analisis risiko dengan
seksama dan teliti.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">10.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Setelah diisi dengan
benar maka serahkan formulir analisis risiko tersebut ke Komite untuk dijasikan
sebagai bahan pertimbangan untuk pengambilan keputusan penerimaan/penolakan
permohonan penutupan dari nasabah.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">11.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Jika <u>program
aplikasi <i style="mso-bidi-font-style: normal;">four eyes principles</i> berbasis
Web/Jaringan</u> sudah berjalan baik, maka input data dari formulir analisis
risiko yang sudah dibuat ke dalam program aplikasi FEP berbasis WEB dengan
benar.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal" style="margin-left: 45.0pt; mso-list: l0 level1 lfo2; tab-stops: list 45.0pt; text-align: justify; text-indent: -27.0pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">12.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dokumentasi dan
arsipkan dengan baik seluruh formulir analisis risiko yang sudah dibuat sebagai
bahan arsip Komite.</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"></span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Cara pengisian pada formulir analisis risiko
pada kasus penyelesaian klaim juga secara umum tidak jauh berbeda namun harus disesuaikan
dengan proses penyelesaian klaim yang tercantum pada SOP penyelesaian klaim
yang berlaku.</span></div>
<div class="MsoNormal">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">IX</span></b><b style="mso-bidi-font-weight: normal;"><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">. Penutup</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .25in; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">Tujuan akhir dari pen</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">erapan
FEP dalam proses penutupan bisnis dan penyelesaian klaim yang dilakukan oleh
unit operasional/bisnis di seluruh unit kerja adalah agar ada pengelolaan
risiko yang efektif dan efisien yang dapat mengurangi risiko yang dihadapi
perusahaan. Disamping itu juga, penerapan FEP diperuntukan agar penerapan <i style="mso-bidi-font-style: normal;">Good Corporate Governance</i> (GCG) berjalan
dengan efektif yang pada akhirnya akan meningkatkan <i style="mso-bidi-font-style: normal;">value</i> perusahaan. </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">Dengan demikian, peran
aktif seluruh jajaran di perusahaan baik di kantor Pusat maupun di Kantor
Cabang terutama</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">
</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Risk
Officer </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">dalam </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">penerapan FEP</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"> sangat dibutuhkan
dengan </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">karakter</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"> yang</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">
memiliki integritas yang tinggi, profesional</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;"> dan </span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">comply</span></i><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"> dengan ketentuan
dan regulasi yang berlaku</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IN;">. </span></div>
Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-37410403441543342802013-11-21T16:29:00.002+07:002013-12-09T08:59:39.804+07:00Rekonsiliasi Data Hak Subrogasi<br />
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<br />
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Pendahuluan</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Latar Belakang</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Pertumbuhan
keuntungan (laba) perusahaan asuransi/penjaminan kredit tidak hanya tergantung
pada pertumbuhan premi belaka, namun juga harus didukung dengan pertumbuhan
pendapatan lainnya seperti hasil investasi dan pendapatan recoveries. Potensi
pendapatan recoveries suatu perusahaan asuransi/penjaminan kredit
diperkirakan<span style="mso-spacerun: yes;"> </span>relatif besar dan tersebar
luas di seluruh kantor cabang dan mitra usaha di Indonesia. Biasanya potensi pendapatan
recoveries ini belum dikelola secara optimal sehingga pencapaian recoveries
setiap tahunnya kurang memberikan kontribusi yang besar terhadap total
pendapatan perusahaan.</span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Pertumbuhan
hak subrogasi setiap tahunnya ekuivalen dengan pertumbuhan nilai klaim yang
telah dibayar oleh perusahaan asuransi/penjaminan kredit kepada mitra usaha untuk
seluruh produk. Pertumbuhan hak subrogasi yang relative cepat ini harus diikuti
dengan pertumbuhan perolehan pendapatan recoveries untuk mengurangi kerugian
perusahaan dalam menghadapi risiko bisnis.</span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Berbagai
cara dapat dilakukan untuk meningkatkan perolehan pendapatan recoveries dari
nilai hak subrogasi<span style="mso-spacerun: yes;"> </span>seperti menggunakan
jasa Pihak Ketiga (Jamdatun/Asdatun/Kajati, Pengacara dan Deb Collector) dan
melakukan penagihan secara langsung atau mandiri dengan menggunakan manajemen
penagihan subrogasi/recoveries (Collecting Management).</span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Untuk
mempermudah melakukan penagihan recoveries secara mandiri dilakukan <span style="mso-spacerun: yes;"> </span>rekonsiliasi data Saldo Hak Subrogasi (SHS)
dengan data hak subrogasi dari mitra usaha. Agar Penyaluran rekonsiliasi data
SHS dapat berjalan baik dengan hasil yang optimal, perlu disusun suatu pedoman Penyaluran
kegiatan rekonsiliasi data SHS dan mensosialisasikannya kepada petugas rekonsiliasi. </span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Tujuan</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Tujuan
penyusunan Pedoman Kegiatan Rekonsiliasi Data SHS Penjaminan KREDIT adalah
sebagai berikut:</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l4 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Memberikan panduan tahapan Penyaluran
rekonsiliasi data SHS dengan Bank Penyalur KREDIT yang sudah menerima
pembayaran klaim KREDIT.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l4 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> M</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">enyamakan persepsi tentang kegiatan
Rekonsiliasi data SHS agar optimal dan standar serta mudah dipahami oleh
petugas Rekonsiliasi</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Sementara itu, kegiatan Rekonsiliasi Data SHS suatu
produk asuransi/Penjaminan kredit bertujuan antara lain untuk:</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Menyamakan atau mengurangi perbedaan data SHS
per debitur yang dimiliki perusahaan asuransi/penjaminan kredit dengan data
Subrogasi per debitur<span style="mso-spacerun: yes;"> </span>yang tercatat di
Bank Peneriman Jaminan</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan identifikasi setoran/angsuran debitur
penerima KREDIT<span style="mso-spacerun: yes;"> </span>yang dianggap
sebagai<span style="mso-spacerun: yes;"> </span>recoveries untuk Perusahaan
Asuransi/Penjaminan Kredit dan Bank Penyalur KREDIT terkait sesuai komposisi
pembagian recoveries yang diatur dalam PKS Penjaminan KREDIT dengan Bank Penyalur
KREDIT bersangkutan</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan pengecekan data kerugian yang dialami
oleh Bank Penyalur per debitur dengan nilai klaim<span style="mso-spacerun: yes;"> </span>per debitur yang telah dibayar oleh Perusahaan
Asuransi/Penjaminan Kredit.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Memperoleh data Setoran debitur dari Daftar R/C
(Rekening Koran) yang dianggap sebagai recoveries Perusahaan
Asuransi/Penjaminan Kredit sebagai dasar pelimpahan recoveries oleh Bank Penyalur
KREDIT yang bersangkutan dan penagihan recoveries.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Cakupan
Rekonsiliasi Data SHS</span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Cakupan kegiatan rekonsiliasi data SHS Penjaminan KREDIT adalah <span style="mso-spacerun: yes;"> </span>:</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l6 level1 lfo3; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Rekonsiliasi data SHS untuk produk Penjaminan KREDIT</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l6 level1 lfo3; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Daftar Debitur yang telah melakukan penyetoran recovery
kepada Bank Penyalur KREDIT yang telah menerima pembayaran klaim</span></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Bank penerima jaminan klaim KREDIT yang berada
di wilayah kerja Perusahaan Asuransi/Penjaminan Kredit</span></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Rekonsiliasi data SHS diadakan setiap sekali
dalam setahun</span></div>
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<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;"> </span></div>
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<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;"> </span><b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Konsep dan
Definisi</span></b>
</div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Subrogasi adalah hak yang timbul akibat Penjamin
telah memberikan penggantian sejumlah uang kepada Penerima Jaminan (Obligeel)
karena Terjamin (Principal) tidak dapat menyelesaikan kewajibannya kepada
Penerima Jaminan (Obligee), yang besarnya sama dengan ganti rugi/klaim yang
dibayar oleh Penjamin. Atau dengan kata lain : pengalihan hak tagihan yang
semula dimiliki oleh Penerima Jaminan (Obligee) kepada Penjamin <span style="mso-spacerun: yes;"> </span>sebagai konsekuensi pembayaran klaim.</span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Prinsip Indemnity adalah<span style="mso-spacerun: yes;"> </span>sebagai kompensasi keuangan yang pasti dan
cukup untuk mengembalikan posisi keuangan Tertanggung setelah peristiwa
kerugian, sama dengan posisi keuangan sesaat sebelum terjadinya peristiwa
kerugian tersebut. Hal yang mendasar adalah bahwa Penjamin/Penanggung berhak
atas indemnity tapi tidak boleh lebih dari besarnya klaim yang dibayarkan.
Subrogasi membolehkan Penjamin/Penanggung menggantikan kedudukan Penerima
Jaminan/Tertanggung dalam memperoleh keuntungan atas adanya kejadian yang
dijaminkan.</span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Rekonsiliasi adalah penetapan pos-pos yang
diperlukan untuk mencocokkan saldo masing-masing dari 2 (dua) akun atau lebih
yang mempunyai hubungan satu dengan yang lainnya. Dari pengertian tersebut
dapat diartikan bahwa rekonsiliasi merupakan kegiatan untuk memulihkan hubungan
kedua belah pihak dalam menyelesaikan perbedaan data yang disampaikan Bank
kepada pihak Perusahaan Penjaminan/Asuransi Kredit. Rekonsiliasi data SHS ini
secara harfiah adalah penetapan pos-pos yang diperlukan untuk mencocokkan data
SHS dan setoran recoveries per debitur <span style="mso-spacerun: yes;"> </span>dari Daftar R/C Bank<span style="mso-spacerun: yes;"> </span>untuk masing-masing dari 2 (dua) akun atau
lebih yang mempunyai hubungan satu dengan yang lainnya.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Tahapan Kegiatan Rekonsiliasi Data SHS</span></b></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Secara lengkap, tata cara kegiatan rekonsiliasi
data SHS dapat dilakukan dengan langkah-langkah sebagai berikut:</span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Langkah pertama
adalah mengirim<span style="mso-spacerun: yes;"> </span>Surat Konfirmasi data
SHS yang berisi lampiran tentang Laporan Mutasi Data SHS per debitur <span style="mso-spacerun: yes;"> </span>kepada Bank Penyalur KREDIT yang menjadi
target kegiatan rekonsilisiasi. Dalam Surat tersebut, Bank target kegiatan
rekonsiliasi diinformasikan tentang posisi terakhir data SHS dan nilai klaim
yang telah di bayar per debitur. Setelah dikonfirmasi Bank yang bersangkutan
telah menerima Surat Konfirmasi Data SHS dari Askrindo, maka Bank tersebut
diminta untuk menyediakan Daftar R/C per debitur sesuai dengan daftar debitur
yang tercantum pada lampiran Surat Konfirmasi data SHS tersebut. <span style="mso-spacerun: yes;"> </span></span></div>
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<br /></div>
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</div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Kirim<span style="mso-spacerun: yes;"> </span>Surat melaui Faximili atau Pos tentang
rencana kunjungan ke Bank bersangkutan untuk melakukan kegiatan rekonsiliasi
yang sebelumnya telah dilakukan komunikasi secara informal untuk memastikan
kesiapan Bank yang bersangkutan. Setelah memperoleh Daftar R/C per debitur <span style="mso-spacerun: yes;"> </span>dari Bank, maka dilakukan rekonsiliasi data
SHS seperti pada langkah-langkah point 3 di bawah ini dan seterusnya.</span></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Dari tabel mutasi
saldo hak subrogasi per debitur, pada <span style="mso-spacerun: yes;"> </span>kolom <span style="mso-spacerun: yes;"> </span>tanggal<span style="mso-spacerun: yes;">
</span>dokumen Surat Tagih Ganti Rugi (STGR), tanggal STGR tersebut merupakan
titik awal identifikasi adanya setoran dari debitur yang sudah dibayar klaim
yang dianggap sebagai recoveries. Tanggal STGR ini <span style="mso-spacerun: yes;"> </span>menjadi acuan untuk melakukan rekonsiliasi
data SHS, data setoran recoveries yang merupakan hak perusahaan asuransi kredit dan Bank Penyalur
KREDIT mulai diambil dari data transaksi sesudah tanggal yang tertera pada
tanggal STGR. </span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Langkah berikutnya
adalah melihat nama debitur pada table mutasi data SHS yang sudah dibayar
klaimnnya. Nama debitur pada table mutasi SHS harus sama dengan nama debitur
pada daftar R/C per debitur yang diberikan oleh Bank Penyalur KREDIT. <span style="mso-spacerun: yes;"> </span>Contoh<span style="mso-spacerun: yes;">
</span>nama debitur di SHS adalah “Ade Putra Agung” maka di daftar R/C dari
bank <span style="mso-spacerun: yes;"> </span>namanya juga harus sama “ Ade Putra
Agung. Jika di tabel mutasi data SHS ada nomor rekening debitur maka harus sama
dengan nomor rekening debitur pada daftar R/C. </span><br />
</div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Setelah itu lakukan identifikasi
transaksi setoran recoveries dari debitur pada<span style="mso-spacerun: yes;">
</span>daftar R/C di kolom tanggal transaksi <span style="mso-spacerun: yes;"> </span>dimulai dengan tanggal transaksi sesudah tanggal
<span style="mso-spacerun: yes;"> </span>STGR pada table mutasi <span style="mso-spacerun: yes;"> </span>SHS. </span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Jika sudah diperoleh
ada transaksi setoran recoveries setelah tanggal <span style="mso-spacerun: yes;"> </span>STGR, <span style="mso-spacerun: yes;"> </span>maka data transaksi setoran debitur yang
diambil adalah data pada daftar R/C <span style="mso-spacerun: yes;"> </span>kolom Kredit yang memiliki <i style="mso-bidi-font-style: normal;">User Id</i> pada kolom User Id. Harap
diperhatikan pada kolom <i style="mso-bidi-font-style: normal;">Baki Debet</i>,
apabila nominal yang terakhir pada R/C adalah .00, maka debitur tersebut sudah
lunas atau debitur tersebut sudah membayar lunas kewajibannya. </span><br />
</div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Pada contoh gambar di atas terlihat <span style="mso-spacerun: yes;"> </span>nominal pada kolom <b style="mso-bidi-font-weight: normal;">Baki Debet</b> terakhir sudah berangka .00, namun ada setoran
recoveries<span style="mso-spacerun: yes;"> </span>dari debitur <span style="mso-spacerun: yes;"> </span>yang sudah lunas, <span style="mso-spacerun: yes;"> </span>maka data nilai transaksi setoran
recoveriesnya <span style="mso-spacerun: yes;"> </span>yang di ambil berada pada
kolom kredit yang memiliki <i style="mso-bidi-font-style: normal;">User Id (</i>
misal dengan user Id 7199051). Cara perhitungan setoran recoveriesnya
adalah<span style="mso-spacerun: yes;"> </span>data transaksi setoran dengan <span style="mso-spacerun: yes;"> </span>nilai nominal yang diambil adalah Rp.
450.000,00 + Rp. 1.522.500,00 = Rp. 1.672.500,00. (untuk pencatatan sementara
dapat dilakukan pada kertas R/C dan kertas laporan data SHS dengan menuliskan
total nominal setoran recoveries <span style="mso-spacerun: yes;"> </span>yang
diambil).</span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Arial; mso-hansi-font-family: Calibri;">Setelah selesai identifikasi<span style="mso-spacerun: yes;"> </span>setoran recoveries<span style="mso-spacerun: yes;"> </span>per debitur<span style="mso-spacerun: yes;">
</span>di daftar R/C<span style="mso-spacerun: yes;"> </span>sesuai dengan
daftar debitur<span style="mso-spacerun: yes;"> </span>laporan mutasi data SHS, <span style="mso-spacerun: yes;"> </span>maka langkah <span style="mso-spacerun: yes;"> </span>selanjutnya<span style="mso-spacerun: yes;">
</span>adalah melakukan rekapitulasi <span style="mso-spacerun: yes;"> </span>transaksi
setoran recoveries <span style="mso-spacerun: yes;"> </span>seluruh debitur dalam
bentuk laporan hasil rekonsiliasi data SHS. Data yang akan direkapitulasi adalah data debitur yang melakukan setoran
recoveries, sedangkan debitur yang tidak menyetor tidak direkapitulasi dan
dilaporkan.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Laporan Hasil
Rekonsiliasi</span></b></div>
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<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Laporan hasil rekonsiliasi dibuat setelah dilakukan rekapitulasi data
dari hasil<span style="mso-spacerun: yes;"> </span>pengolahan data SHS dan
setoran recoveries seluruh debitur pada <span style="mso-spacerun: yes;"> </span>daftar R/C yang akan diserahkan kepada Bank
terkait untuk diketahui dan disetujui pelimpahan recoveries yang merupakan hak
subrogasi perusahaan asuransi kredit. <span style="mso-spacerun: yes;"> </span>Data<span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>rekapitulasi
berupa lampiran data SHS<span style="mso-spacerun: yes;"> </span>dari hasil
rekonsiliasi disusun dari data <i style="mso-bidi-font-style: normal;">debitur
yang teridentifikasi<span style="mso-spacerun: yes;"> </span>ada setoran
recoveries</i><span style="mso-spacerun: yes;"> </span>dan <span style="mso-spacerun: yes;"> </span>dapat dibuat dengan menggunakan media <span style="mso-spacerun: yes;"> </span>program Excel dan disusun secara
berjenjang<span style="mso-spacerun: yes;"> </span>mulai dari Kantor<span style="mso-spacerun: yes;"> </span>Cabang sampai pada unit/KCP sesuai dengan
struktur organisasi perusahaan Bank bersangkutan</span></div>
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<br /></div>
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<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Buat 3 (tiga) rangkap dari Lampiran tersebut dengan distribusi sebagai
berikut:</span></div>
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<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">1 (satu) rangkap untuk Bank bersangkutan
setingkat Kantor Cabang.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l7 level1 lfo6; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">1 (satu) rangkap untuk Bank bersangkutan untuk
jenjang di bawahnya</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l7 level1 lfo6; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">1 (satu) rangkap untuk perusahaan asuransi kredit.</span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Berita
Acara Hasil Rekonsiliasi<span style="mso-spacerun: yes;"> </span>Data SHS </span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Setelah membuat <span style="mso-spacerun: yes;"> </span>Lampiran data
SHS dari hasil pengolahan data SHS,<span style="mso-spacerun: yes;">
</span>langkah berikutnya<span style="mso-spacerun: yes;"> </span>adalah
membuat<span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Berita Acara</b><span style="mso-spacerun: yes;"> </span>yang berisi
hasil rekonsiliasi data SHS secara umum yang harus diketahui oleh Pihak Bank
untuk ditindaklanjuti lebih lanjut. Berita Acara ini <span style="mso-spacerun: yes;"> </span>berguna untuk mempersamakan persepsi dan sudut
pandang atas hasil rekonsiliasi khususnya hak subrogasi <span style="mso-spacerun: yes;">perusahaan asuransi/penjaminan kredit</span> yang belum di limpahkan oleh Pihak Bank. Berita
Acara ini dibuat 3 (tiga) rangkap dan <span style="mso-spacerun: yes;"> </span>salah
satu rangkap Berita Acara diserahkan ke Bank dengan dilampirkan Lampiran data
SHS hasil rekonsiliasi. Format atau isian bahasa yang digunakan<span style="mso-spacerun: yes;">
</span>dalam Berita Acara dapat disesuaikan dengan tujuan dan hasil
rekonsiliasi data SHS yang ada.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; text-align: center;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Laporan
Monitoring <span style="mso-spacerun: yes;"> </span>Hasil Rekonsiliasi<span style="mso-spacerun: yes;"> </span>Data SHS </span></b></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Untuk kebutuhan pelaporan hasil rekonsiliasi data SHS ke Manajemen dan
kebutuhan lainnya, diperlukan bentuk tabulasi laporan rekonsiliasi data SHS. Sistem monitoring dan evaluasi hasil
rekonsiliasi data SHS merupakan salah satu kunci keberhasilan kegiatan
penagihan recoveries pada mitra usaha yang harus didukung dengan
kualitas data SHS.</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; tab-stops: .25in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-tab-count: 1;"> </span>Tindak Lanjut Hasil Rekonsiliasi</span></b></div>
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Hasil
Rekonsiliasi data SHS harus ditindaklanjuti dengan melakukan beberapa kegiatan
yaitu:</span>
<br />
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l3 level1 lfo7; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan penagihan hak subrogasi
kepada Bank yang bersangkutan secara kontinu</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l3 level1 lfo7; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan pencacatan akuntasi atas pelimpahan
recoveries yang dilakukan Bank</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l3 level1 lfo7; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan up dating data SHS ketika menerima
pelimpahan recoveries dari Bank</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l3 level1 lfo7; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan komunikasi dan penagihan recoveries
secara terus menerus <span style="mso-spacerun: yes;"> </span>kepada Bank
bersangkutan sampai data<span style="mso-spacerun: yes;"> </span>SHS-nya tidak
ada atau Nol (lunas).</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; mso-list: l3 level1 lfo7; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Melakukan rencana rekonsiliasi data SHS setiap
tahunnya<span style="mso-spacerun: yes;"> </span>terhadap Bank Penyalur KREDIT
yang telah menerima pembayaran klaim. </span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; tab-stops: .25in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-tab-count: 1;"> </span>Sistem Monitoring dan Evaluasi Penagihan
Recoveries</span></b></div>
<div class="MsoNormalCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Efektifitas
dan efisiensi <span style="mso-spacerun: yes;"> </span>penagihan recoveries yang
menggunakan data hasil rekonsiliasi data SHS ditentukan dengan kualitas<span style="mso-spacerun: yes;"> </span>kegiatan monitoring dan evaluasi penagihan
recoveries kepada Bank. Untuk melakukan monitoring dan evaluasi penagihan
recoveries dibuat suatu sistem monitoring dan evaluasi dengan menggunakan
lembar kerja bantu berupa tabulasi monitoring dan evaluasi seperti pada gambar
di bawah ini. <span style="mso-spacerun: yes;"> </span>Bentuk kertas kerja bantu
untuk <span style="mso-spacerun: yes;"> </span>monitoring dan evaluasi ini bisa
dimodifikasi sesuai dengan kebutuhan monitoring dan evaluasi di lapangan.</span></div>
<div class="MsoNormalCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Berikut
contoh format lembar kerja bantu sistem monitoring dan evaluasi <span style="mso-spacerun: yes;"> </span>yang dapat digunakan<span style="mso-spacerun: yes;"> </span>:</span></div>
<div align="center">
<table align="left" border="1" cellpadding="0" cellspacing="0" class="MsoTableGrid" style="border-collapse: collapse; border: none; margin-left: 6.75pt; margin-right: 6.75pt; mso-border-alt: solid windowtext .5pt; mso-padding-alt: 0in 5.4pt 0in 5.4pt; mso-table-anchor-horizontal: column; mso-table-anchor-vertical: paragraph; mso-table-left: center; mso-table-lspace: 9.0pt; mso-table-overlap: never; mso-table-rspace: 9.0pt; mso-table-top: .05pt; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td rowspan="2" style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.1pt;" width="33"><div align="center" class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">No.</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.25pt;" width="64"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Bank</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.7pt;" width="64"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Unit/KCP</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 36.25pt;" width="48"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">SHS</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.9pt;" width="73"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Setoran Recoveries Debitur</span></div>
</td>
<td colspan="4" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 131.4pt;" width="175"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Action</span></div>
<div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">(Minggu)</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.15pt;" width="72"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Contact Person/HP</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 40.9pt;" width="55"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">Respon</span></div>
</td>
<td rowspan="2" style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 33.9pt;" width="45"><div align="center" class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">TLR</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">1</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">2</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">3</span></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<span style="font-size: 10.0pt; mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">4</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.1pt;" width="33"><div align="center" class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">1</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.25pt;" width="64"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">2</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.7pt;" width="64"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">3</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 36.25pt;" width="48"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">4</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.9pt;" width="73"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">5</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">6</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">7</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">8</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" width="44"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">9</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.15pt;" width="72"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">10</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 40.9pt;" width="55"><div align="center" class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">11</span></b></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 33.9pt;" width="45"><div align="center" class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: SimSun; mso-hansi-font-family: Calibri;">12</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.1pt;" valign="top" width="33"><div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.25pt;" valign="top" width="64"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.7pt;" valign="top" width="64"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 36.25pt;" valign="top" width="48"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.9pt;" valign="top" width="73"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" valign="top" width="44"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" valign="top" width="44"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" valign="top" width="44"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 32.85pt;" valign="top" width="44"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 54.15pt;" valign="top" width="72"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 40.9pt;" valign="top" width="55"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 33.9pt;" valign="top" width="45"><div class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4; mso-yfti-lastrow: yes;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 25.1pt;" valign="top" width="33"><div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 48.25pt;" valign="top" width="64"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.7pt;" valign="top" width="64"><div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin: 0in; mso-add-space: auto; mso-element-anchor-horizontal: column; mso-element-anchor-vertical: paragraph; mso-element-frame-hspace: 9.0pt; mso-element-left: center; mso-element-top: .05pt; mso-element-wrap: around; mso-element: frame; mso-height-rule: exactly; text-align: justify;">
<br /></div>
</td>
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<br />
<br />
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Dalam melakukan penagihan recoveries kepada Bank
yang perlu diperhatikan adalah komunikasi yang intens dan membuat hubungan
bisnis yang baik dan bersahabat dengan mitra Bank yang akan ditagih
recoveriesnya. Sikap yang professional dan bersahabat dapat menjadi kunci
keberhasilan dalam penagihan recoveries.</span></div>
<div class="MsoListParagraph" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: 22.5pt; margin-right: 0in; margin-top: 0in; mso-add-space: auto; tab-stops: 63.0pt 1.0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-size: 12.0pt; mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Penutup</span></b></div>
<div class="MsoNormalCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; mso-add-space: auto; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Potensi recoveries Perusahaan
Asuransi/Penjaminan Kredit yang relative besar dan tersebar di seluruh kantor
cabang dan mitra perusahaan <span style="mso-spacerun: yes;"> </span>dituntut<span style="mso-spacerun: yes;">
</span>suatu sistem penagihan recoveries yang handal dan didukung dengan
kualitas data Subrogasi dan recoveries yang <i style="mso-bidi-font-style: normal;">valid</i>
dan <i style="mso-bidi-font-style: normal;">up to date</i>. Kunci keberhasilan
penagihan recoveries dapat ditentukan oleh beberapa faktor yaitu:</span><br />
</div>
<div class="MsoListParagraphCxSpFirst" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l5 level1 lfo8; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Kesediaan Sumber Daya Manusia yang menangani penagihan
recoveries. Kompetensi dan jumlah SDM merupakan kunci utama suksesnya penagihan
recoveries.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l5 level1 lfo8; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Kesediaan data subrogasi dan recoveries yang
lengkap, valid dan <i style="mso-bidi-font-style: normal;">up to date</i>.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l5 level1 lfo8; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Kerjasama dengan Pihak Ketiga
(Jamdatun/Asdatun/Kajati/KPKNL, Lawyer dan Debt Collector)</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-add-space: auto; mso-list: l5 level1 lfo8; text-align: justify; text-indent: -.25in;">
<span style="mso-ascii-font-family: Calibri; mso-bidi-font-family: Calibri; mso-fareast-font-family: Calibri; mso-hansi-font-family: Calibri;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Sumber daya lainnya yang dibutuhkan untuk
kelancaran penagihan recoveries.</span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="mso-ascii-font-family: Calibri; mso-hansi-font-family: Calibri;">Untuk
penagihan recoveries yang dilakukan secara mandiri melalui proses rekonsiliasi
data SHS dengan mitra usaha, diperlukan suatu pedoman/SOP yang standar
yang dapat memberikan petunjuk Penyaluran rekonsiliasi data SHS yang efektif
dan efisien. Kunci keberhasilan<span style="mso-spacerun: yes;">
</span>rekonsiliasi data SHS ditentukan dengan ketersediaan data subrogasi dan
recoveries, SDM yang menangani dan system monitoring dan evaluasi
penagihan recoveries dari hasil rekonsiliasi data SHS. </span></div>
Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-287843325130627892013-06-11T15:17:00.001+07:002013-07-01T07:46:01.776+07:00Metode Penetapan/Perhitungan Tarif Premi/IJP Pada Asuransi Kerugian/Penjaminan Kredit<br />
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">BAB I</span></b></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">PENDAHULUAN</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">1.1. <span style="mso-spacerun: yes;"> </span>Latar Belakang</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada
perusahaan Asuransi dan Penjaminan Kredit (Credit insurance and guarantee) <span style="mso-spacerun: yes;"> </span>dikategorikan<span style="mso-spacerun: yes;">
</span>dalam asuransi kerugian, variabel determinan yang menentukan besaran
tarif premi dapat berbeda dengan penentuan tarif premi di perusahaan asuransi
umum.<span style="mso-spacerun: yes;"> </span>Untuk menentukan variabel penentu
(determinant variables) perlu dilakukan pengkajian yang mendalam berdasarkan
data empiris atau statistik perusahaan yang menceritakan perkembangan kinerja
asuransi/penjaminan dari<span style="mso-spacerun: yes;"> </span>jenis produk
yang dipasarkan perusahaan dan data pendukung lainnya.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penentuan
tarif dasar premi dilakukan hanya pada suatu periode tertentu karena tarif
dasar premi akan mengalami koreksi atau evaluasi baik dari segi keuntungan
maupun daya tariknya. Faktor-faktor yang mempengaruhi atau mengkoreksi daya
tarik tarif premi baik dari sisi perusahaan maupun pasar asuransi antara lain
adalah variabel makro ekonomi seperti tingkat inflasi, suku bunga, dan nilai
tukar rupiah, serta variabel eksternal perusahaan seperti perkembangan tarif
premi perusahaan pesaing yang memiliki jenis produk yang sama. </span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Kebijakan
penentuan tariff yang meliputi penghitungan tariff premi, komisi, dan fee
collector/collecting fee merupakan kebijakan strategis perusahaan yang harus
ditetapkan secara komprehensif dan penuh kehati-hatian dengan mempertimbangkan
berbagai factor ekonomi dan non ekonomi. Untuk mendukung hal tersebut perlu
suatu kegiatan rutin, sistematis dan dapat dipertanggungjawabkan untuk
mengelola kebijakan tariff agar<span style="mso-spacerun: yes;">
</span>perusahaan memperoleh suatu pedoman atau tolok ukur yang akurat, dapat
dipertanggungjawabkan, dan menguntungkan perusahaan.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Sebagai
suatu pedoman, buku ini merupakan alat bantu yang fleksibel dan dapat dilakukan
penyesuaian untuk mengakomodasi seluruh variabel biaya yang mungkin kurang
sesuai dengan asumsi-asumsi yang ditetapkan dalam pedoman ini. Namun demikian,
penyesuaian yang dilakukan agar tetap mengikuti prinsip-prinsip perhitungan tarif
(premi, komisi, dan fee collector/collecting fee) dalam pedoman ini. Dalam
rangka itu perlu ditetapkan pedoman penetapan tarif khususnya tariff premi/Service
Charge asuransi dan penjaminan kredit untuk dapat digunakan baik bagi pembinaan
maupun penyelenggaraan bisnis Asuransi dan Penjaminan Kredit.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">1.2. Tujuan</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Penyusunan dan penggunaan buku pedoman yang menjelaskan
konsep dan metodologi penghitungan tarif premi/service charge untuk
masing-masing jenis produk dalam bisnis Asuransi dan Penjaminan Kredit <span style="mso-spacerun: yes;"> </span>diharapkan dapat menghasilkan :</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">1.<span style="mso-tab-count: 1;"> </span>Adanya kesamaan cara
perhitungan tarif <span style="mso-spacerun: yes;"> </span>premi/service charge
untuk seluruh jenis produk bisnis Asuransi dan Penjaminan Kredit.</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">2.<span style="mso-tab-count: 1;"> </span>Ditetapkannya tarif dasar premi
untuk paket bisnis Asuransi dan Penjaminan Kredit <span style="mso-spacerun: yes;"> </span>yang memiliki <b style="mso-bidi-font-weight: normal;">asas kompetitif</b> dan <b style="mso-bidi-font-weight: normal;">asas
menguntungkan</b> untuk seluruh kantor cabang/pusat dalam kurun waktu tertentu.</span></div>
<div class="MsoNormal" style="margin-left: 27.75pt; mso-layout-grid-align: none; tab-stops: 28.05pt; text-align: justify; text-autospace: none; text-indent: -27.75pt;">
<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">3.<span style="mso-tab-count: 1;"> </span>Ditetapkannya kesepakatan
tentang tarif dasar premi yang dipasarkan yaitu tarif premi yang dijual ke
pasar dapat berubah sesuai dengan permintaan pasar tetapi masih berdasarkan
pada tarif dasar premi yang telah ditetapkan yang dapat disesuaikan dengan
varibel-variabel yang relevan dengan tarif premi.</span></div>
<div class="MsoNormal" style="margin-left: 27.75pt; mso-layout-grid-align: none; tab-stops: 28.05pt; text-align: justify; text-autospace: none; text-indent: -27.75pt;">
<br /></div>
<div class="MsoNormal" style="margin-left: 28.05pt; mso-layout-grid-align: none; mso-list: l12 level1 lfo15; tab-stops: list 28.05pt 74.1pt; text-align: justify; text-autospace: none; text-indent: -28.05pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Disepakati dan dipilihnya
metode penghitungan tarif dasar premi/service charge yang efektif dan efesien
serta memiliki kaidah-kaidah ilmiah yang dapat dipertanggungjawabkan.</span></div>
<div class="MsoNormal" style="mso-layout-grid-align: none; tab-stops: 28.05pt; text-align: justify; text-autospace: none;">
<br /></div>
<div class="MsoNormal" style="margin-left: 28.05pt; mso-layout-grid-align: none; mso-list: l12 level1 lfo15; tab-stops: list 28.05pt 74.1pt; text-align: justify; text-autospace: none; text-indent: -28.05pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Disepakati dan
dipilihnya metode monitoring dan evaluasi tarif yang didasarkan pada
kaidah-kaidah ilmiah, mudah digunakan, dan dipahami dengan tujuan agar
kebijakan tarif yang dihasilkan dapat menguntungkan perusahaan baik secara
finansial dan non finansial.</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
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</div>
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<div align="center" class="MsoNormal" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="mso-ansi-language: SV;">BAB II</span></b></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="mso-ansi-language: SV;">METODOLOGI PERHITUNGAN</span></b></div>
<div align="center" class="MsoNormal" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="mso-ansi-language: SV;">TARIF DASAR PREMI</span></b></div>
<h1 align="center" style="text-align: center;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> </span></h1>
<h1>
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 12.0pt; mso-ansi-language: SV;">3.1. Landasan Teori</span></h1>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Penentuan tarif dasar premi<span style="mso-spacerun: yes;"> </span>secara umum perlu memperhatikan beberapa<span style="mso-spacerun: yes;"> </span>aspek<span style="mso-spacerun: yes;">
</span>yang fundamental seperti (1) dapat memenuhi biaya klaim yang
diperkirakan akan terjadi dan (2) menyediakan keuntungan untuk mengkompensasi seluruh
biaya untuk memperoleh modal yang digunakan untuk biaya penjualan. <span style="mso-spacerun: yes;"> </span>Menurut Harrington dan Niehus (2003),
variabel penentu yang digunakan untuk menentukkan tarif premiun (fair premium) ini
adalah terdiri dari <span style="mso-spacerun: yes;"> </span>Ekspektasi Biaya
Klaim (Expected Claim Cost), Pendapatan Investasi (investment income), Biaya
administrasi (administrative costs), dan Margin keuntungan perusahaan (fair
profit loading) seperti pada gambar 1 di bawah ini.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> </span><img alt="" 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" /></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-no-proof: yes;"></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"></span></div>
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<div align="center" class="MsoBodyText2" style="text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Gambar 1. Komponen
determinan Tarif Premi</span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dan menurut Nelson, Caroline & R. Beauchamp (November 2002)
tentang tariff premi adalah </span></div>
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<br /></div>
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<i style="mso-bidi-font-style: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">The cost
of product provision is referred to as the pure premium (being the claims
costs) plus expenses. The required premium is generally formulated as: </span></i></div>
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<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: none; margin-left: 42.55pt; mso-padding-alt: 0in 5.4pt 0in 5.4pt;">
<tbody>
<tr style="height: 14.45pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: none; height: 14.45pt; padding: 0in 5.4pt 0in 5.4pt;" valign="top"><div align="right" class="MsoNormal" style="mso-layout-grid-align: none; text-align: right; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Premium
required</span></i></div>
</td>
<td style="border: none; height: 14.45pt; padding: 0in 5.4pt 0in 5.4pt;" valign="top"><div class="MsoNormal" style="mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">= Pure
Premium + Expenses + Profit Loading </span></i></div>
</td>
</tr>
<tr style="height: 14.45pt; mso-yfti-irow: 1; mso-yfti-lastrow: yes;">
<td style="border: none; height: 14.45pt; padding: 0in 5.4pt 0in 5.4pt;" valign="top"><div class="MsoNormal" style="mso-layout-grid-align: none; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">or P </span></i></div>
</td>
<td style="border: none; height: 14.45pt; padding: 0in 5.4pt 0in 5.4pt;" valign="top"><div class="MsoNormal" style="mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">= (1+λ)
E[X] </span></i></div>
</td>
</tr>
</tbody></table>
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<br /></div>
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<i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">where: </span></i></div>
<div class="MsoNormal" style="margin-left: 78.0pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">E[X] is the expected
cost of losses and expenses </span></i></div>
<div class="MsoNormal" style="margin-left: 78.0pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">λ is the profit
loading </span></i></div>
<div class="MsoNormal" style="margin-left: 78.0pt; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">P is the required
premium </span></i></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada
perusahaan Asuransi dan Penjaminan Kredit (Credit insurance and guarantee) yang
dikategorikan<span style="mso-spacerun: yes;"> </span>dalam asuransi kerugian,
variabel determinan yang menentukan besaran tarif premi dapat berbeda dengan
penentuan tarif premi di perusahaan asuransi umum.<span style="mso-spacerun: yes;"> </span>Untuk menentukan variabel penentu
(determinant variables) perlu dilakukan pengkajian yang mendalam berdasarkan
data empiris atau statistik perusahaan yang menceritakan perkembangan kinerja
asuransi/penjaminan dari<span style="mso-spacerun: yes;"> </span>jenis produk
yang dipasarkan perusahaan dan data pendukung lainnya.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penentuan
tarif dasar premi dilakukan hanya pada suatu periode tertentu karena tarif
dasar premi akan mengalami koreksi atau evaluasi baik dari segi keuntungan
maupun daya tariknya. Faktor-faktor yang mempengaruhi atau mengkoreksi daya
tarik tarif premi baik dari sisi perusahaan maupun pasar asuransi antara lain
adalah variabel makro ekonomi seperti tingkat inflasi, suku bunga, dan nilai
tukar rupiah, dan variabel external perusahaan seperti perkembangan tarif premi
perusahaan pesaing yang memiliki jenis produk yang sama. Untuk mengevaluasi
tarif dasar premi pada suatu periode tertentu agar tetap kompetitif dan
menguntungkan perlu dilakukan suatu evaluasi tarif dasar premi (insurance
pricing evaluation) secara berkala sesuai dengan kondisi perekonomian nasional
dan persaingan di pasar asuransi (insurance market). </span></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.2. Tujuan Penghitungan Tarif <span style="mso-spacerun: yes;"> </span>Dasar Premi</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Tujuan
penghitungan tarif dasar premi adalah menentukan suatu tarif dasar premi <span style="mso-spacerun: yes;"> </span>yang memiliki <b style="mso-bidi-font-weight: normal;">asas kompetetif dan menguntungkan</b> (<i style="mso-bidi-font-style: normal;">competitive and profitable premium</i>) untuk setiap jenis produk
asuransi/penjaminan kredit yang dipasarkan perusahaan berdasarkan data empiris
atau statistik perusahaan <span style="mso-spacerun: yes;"> </span>serta data
pendukung lainnya. <span style="mso-spacerun: yes;"> </span><b style="mso-bidi-font-weight: normal;">Asas kompetitif</b> berarti bahwa tarif premi<span style="mso-spacerun: yes;"> </span>yang dijual memiliki daya tarik dan dapat
bersaing denga tarif<span style="mso-spacerun: yes;"> </span>premi di pasar
industri jasa yang sejenis atau perusahaan pesaing. Sementara <b style="mso-bidi-font-weight: normal;">asas menguntungkan</b> disini adalah bahwa
tarif premi tersebut dapat membiayai seluruh biaya yang digunakan dalam
memproduksi jasa asuransi serta memberikan keuntungan pada perusahaan.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Tarif
dasar premi ini akan digunakan sebagai dasar pertimbangan penentuan tarif premi
produk asuransi/penjaminan kredit dalam memasarkan produk asuransi/penjaminan
kredit tersebut sehingga perusahaan memperoleh keuntungan (profitable premium
rates) dan terhindar dari kerugian. <span style="mso-spacerun: yes;"> </span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Disamping itu, tarif premi yang ditentukan juga harus dapat mengakomodasi
pembayaran resiko yang akan terjadi di masa mendatang.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Metode penghitungan tarif dasar premi disusun berdasarkan
gabungan dari<span style="mso-spacerun: yes;"> </span>pengalaman para pakar
asuransi (insurance expert adjustment) dan teori penentuan tarif premi (theoritical
insurance pricing). </span></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.3. Ruang Lingkup</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dalam penghitungan tarif dasar premi ini diperlukan
berbagai instrumen atau data yang <i style="mso-bidi-font-style: normal;">up to date</i>
dan lengkap yaitu meliputi:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">1.<span style="mso-tab-count: 1;"> </span>Data <i style="mso-bidi-font-style: normal;">Non Performance Guarantee</i> (NPG) yaitu
rasio antara net klaim dengan nilai plafond kredit dalam bentuk persentase (%).
Data NPG yang diperlukan adalah data NPG seluruh jenis kredit/produk selama <span style="mso-spacerun: yes;"> </span>5 (lima) tahun terakhir. </span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">2.<span style="mso-tab-count: 1;"> </span>Data Laporan
keuangan yang dapat mengambarkan perkembangan biaya usaha, pendapatan
premi/service charge, komisi, biaya overhead, cadangan resiko, biaya
reasuransi, dan lainnya.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">3.<span style="mso-tab-count: 1;"> </span>Data tarif premi
pesaing yang memasarkan produk yang sama dalam suatu industri asuransi yang
sama serta data variabel makro ekonomi yang dibutuhkan untuk mengevaluasi
perkembangan tarif premi. </span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">4. <span style="mso-tab-count: 1;"> </span>Penghitungan tarif
dasar premi ini menggunakan data nasional <span style="mso-spacerun: yes;"> </span>yang berasal dari unit operasional yang
direkam dalam database perusahaan. </span></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.4. Konsep dan Definisi</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Premi</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah <span style="mso-spacerun: yes;"> </span>Suatu
balas jasa yang harus dibayar oleh pengguna <span style="mso-spacerun: yes;"> </span>jasa asuransi/penjaminan kredit kepada perusahaan
asuransi (<i style="mso-bidi-font-style: normal;">insurer</i>) dalam suatu nilai
untuk mendapatkan hak penggantian kerugian dalam jumlah yang telah disepakati.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Cadangan resiko</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> <span style="mso-spacerun: yes;"> </span>adalah Sejumlah <span style="mso-spacerun: yes;"> </span>nilai yang diperoleh dari bagian premi yang
digunakan sebagai cadangan dana untuk pembayaran klaim.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya reasuransi</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah biaya yang
dikeluarkan untuk mereasuransikan kembali produk asuransi untuk tujuan
memperkecil resiko (<i style="mso-bidi-font-style: normal;">risk sharing</i>)
kepada perusahaan reasuransi lainnya.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya<span style="mso-spacerun: yes;"> </span>Pemasaran</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah<span style="mso-spacerun: yes;"> </span>biaya yang digunakan dalam
kegiatan pemasaran produk asuransi ke konsumen.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Komisi</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah Biaya yang dikeluarkan karena menggunakan jasa
orang lain/broker dalam memasarkan produk asuransi</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Overhead Cost</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah Biaya awal yang dikeluarkan
perusahaan sebelum produk asuransi mulai dipasarkan.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Keuntungan (profit loading)</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> adalah laba
bersih<span style="mso-spacerun: yes;"> </span>yang diperoleh dari hasil
penjualan produk asuransi dalam suatu periode tertentu.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya hubungan relasi</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> <span style="mso-spacerun: yes;"> </span>(Maintenance Cost) adalah <span style="mso-spacerun: yes;"> </span>Biaya yang digunakan untuk memelihara hubungan
baik dengan konsumen/nasabah agar tetap menjadi konsumen perusahaan. </span></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.5. Metode penghitungan tarif premi</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Berdasarkan data empiris dan pendapat para pakar
asuransi/penjaminan kredit dalam memasarkan produk asuransi/penjaminan kredit
selama ini, ada beberapa komponen yang membentuk tarif premi dari masing-masing
jenis produk tersebut yaitu:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Cadangan resiko</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya akuisisi</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Overhead cost</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Profit loading</span></div>
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" /><br />
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"></span></div>
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<div align="center" class="MsoBodyText2" style="margin-left: .25in; tab-stops: 28.05pt; text-align: center;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Gambar 2. Komponen/variabel tarif premi</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dengan demikan, apabila komponen tersebut dibuat dalam
bentuk formula adalah:</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="21" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image006.gif" width="241" /></span><span style="mso-spacerun: yes;">
</span>......................................................................(i)</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image008.gif" width="239" /></span><span style="mso-spacerun: yes;">
</span>........................................................................(ii)</span></div>
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<br /></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Persamaan (i) dan (ii) digabung<span style="mso-spacerun: yes;"> </span>menjadi persamaan (iii) yaitu:</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="21" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image010.gif" width="380" /></span><span style="mso-spacerun: yes;">
</span>....................................(iii)</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Keterangan:</span></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">P<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Tarif premi</span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">CR<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Cadangan resiko</span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">BA<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya Akuisisi</span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">OC<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span><i style="mso-bidi-font-style: normal;">Overhead
cost</i></span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">π</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span><i style="mso-bidi-font-style: normal;">Profit loading</i><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">p<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya pemasaran</span></div>
<div class="MsoBodyText2" style="margin-left: 65.45pt; tab-stops: 46.75pt 65.45pt; text-indent: -65.45pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">mc<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>biaya
hubungan relasi<span style="mso-spacerun: yes;"> </span>atau biaya yang
dikeluarkan untuk memelihara hubungan baik dengan para nasabah/konsumen
(maintenance cost)</span></div>
<div class="MsoBodyText2" style="margin-left: 65.45pt; tab-stops: 46.75pt 65.45pt; text-indent: -65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">k<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya komisi</span></div>
<div class="MsoBodyText2" style="margin-left: 65.45pt; tab-stops: 46.75pt 65.45pt; text-indent: -65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">r<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya reasuransi</span></div>
<div class="MsoBodyText2" style="tab-stops: 46.75pt 65.45pt;">
<br /></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya akuisisi yang digunakan dalam model persamaan
diatas meliputi biaya<span style="mso-spacerun: yes;"> </span>pemasaran , biaya hubungan
relasi, biaya komisi, dan biaya reasuransi. Biaya reasuransi selayaknya digunakan
dalam formula tersebut apabila suatu jenis produk asuransi kredit perlu
direasuransikan lagi untuk menyebarkan resiko kepada<span style="mso-spacerun: yes;"> </span>reinsurer.</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dengan menggunakan formula komponen determinan tarif
premi diatas, ada tiga cara pendekatan dalam<span style="mso-spacerun: yes;">
</span>menentukan nilai variabel tarif premi yaitu:</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2" style="margin-left: .5in; mso-list: l5 level1 lfo2; tab-stops: list 18.7pt; text-indent: -.5in;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Expert adjustment</span></b></div>
<div class="MsoBodyText2" style="margin-left: .5in; mso-list: l5 level1 lfo2; tab-stops: list 18.7pt; text-indent: -.5in;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Statistical approach</span></b></div>
<div class="MsoBodyText2" style="margin-left: .5in; mso-list: l5 level1 lfo2; tab-stops: list 18.7pt; text-indent: -.5in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Combination of expert and statistical approach</span></b></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Expert Adjustment</span></b></div>
<div class="MsoBodyText2">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pengertian
<i style="mso-bidi-font-style: normal;">expert adjusment</i> disini adalah
nilai-nilai variabel penentu/komponen tarif premi<span style="mso-spacerun: yes;"> </span>(Cadangan resiko, Biaya akuisisi, Overhead
cost, dan Profit loading) ditentukan<span style="mso-spacerun: yes;">
</span>berdasarkan pendapat para ahli atau praktisi yang memiliki pengalaman
lama dalam menggeluti <span style="mso-spacerun: yes;"> </span>bisnis asuransi/penjaminan
kredit. Pengalaman dan keahlian para pakar tersebut bisa dijadikan masukan
untuk memberikan suatu nilai dari variabel determinan tarif premi karena
berdasarkan pengalaman tersebut perilaku variabel determinan (<i style="mso-bidi-font-style: normal;">determinant variable behavior</i>) dapat
diperkirakan dengan tingkat akurasi yang dapat dipertanggungjawabkan.</span></div>
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<br /></div>
<div class="MsoBodyText2">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Statistical Approach</span></b></div>
<div class="MsoBodyText2">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penggunaan
data empiris atau statistik <span style="mso-spacerun: yes;"> </span>menjadi
dasar utama dalam<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">statistical approach</i> ini sehingga hasil metode penghitungan dengan
metode ini diharapkan lebih realistis dan tidak ambisius. </span></div>
<div class="MsoBodyText2">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada
pendekatan ini, ada 3 (tiga) metode yang dapat ditempuh untuk menentukan tarif
premi yaitu:</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l9 level1 lfo6; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Pure Premium Method</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">, yaitu suatu metode penentuan tarif dengan cara merasiokan variabel loss
dengan exposure seperti pada formula dibawah ini:</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">P = L / E , <span style="mso-spacerun: yes;"> </span>dimana L adalah
Loss dan E adalah Exposure.</span></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Metode ini sebenarnya dapat disamakan dengan formula dalam menghitung <b style="mso-bidi-font-weight: normal;">Non Performance Guarantee</b> (NPG) yaitu</span></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">NPG = (Claim/ Credit
Plafond) X 100 %</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Secara konseptual, NPG adalah rasio antara net klaim dengan nilai plafond
kredit dalam bentuk persentase (%). Indikator NPG digunakan sebagai dasar untuk
menentukan batas yang aman (<i style="mso-bidi-font-style: normal;">safe line</i>)
tarif dasar premi yang dihitung berdasarkan data historis klaim dan plafond
kredit dari setiap jenis produk asuransi/penjaminan kredit. Dengan demikian,
tarif premi yang menguntungkan adalah harus diatas nilai NPG atau<span style="mso-spacerun: yes;"> </span>tarif premium > NPG. Namun penentuan tarif
premi dengan menggunakan indikator NPG ini harus melihat struktur pasar dimana
jenis produk asuransi/penjaminan kredit tersebut dipasarkan.<span style="mso-spacerun: yes;"> </span>Dalam pasar yang bersaing, maka penentuan
tarif ini harus melihat tarif premi pesaing agar tarif preminya nanti lebih
kompetitif dan menguntungkan. Kondisi yang menguntungkan adalah berada dalam
pasar yang monopolistik sehingga perusahaan dengan leluasa dapat menentukan
tarif premi di pasaran.</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l9 level1 lfo6; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Loss Ratio</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">, yaitu secara konseptual adalah suatu rasio antara klaim yang terjadi
dengan jumlah premi yang diterima dalam bentuk persentase. Formula untuk
menghitung loss ratio ini adalah</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Loss ratio = (Claim / Premium value) X 100 %</span></div>
<div align="left" class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: left;">
<br /></div>
<div align="left" class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: left;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Loss
ratio ini digunakan untuk mengukur loss atau kerugian yang dialami jika terjadi
klaim. <span style="mso-spacerun: yes;"> </span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Berdasarkan formula loss ratio tersebut maka ada 3 kemungkinan<span style="mso-spacerun: yes;"> </span>yaitu:</span></div>
<div align="left" class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: left;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 18.7pt 46.75pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>1. <span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span>Loss
ratio ≤ 100 %, berarti bahwa premi yang diterima<span style="mso-spacerun: yes;"> </span>lebih besar </span></div>
<div class="MsoNormal" style="tab-stops: 18.7pt 46.75pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span>dibandingkan dengan klaim
yang dibayar</span></div>
<div class="MsoNormal" style="tab-stops: 18.7pt 46.75pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>2.<span style="mso-tab-count: 1;"> </span>Loss Ratio ≥ 100 %, berarti bahwa premi yang diterima lebih
kecil</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 18.7pt 46.75pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span>dibandingkan
dengan klaim yang dibayar <span style="mso-spacerun: yes;"> </span>atau dengan
kata lain timbul </span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 18.7pt 46.75pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span>kerugian.</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 18.7pt 46.75pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">3. <span style="mso-tab-count: 1;"> </span>Loss Ratio = 100 %, yang
mengindikasikan bahwa<span style="mso-spacerun: yes;"> </span>jumlah premi
yang</span></div>
<div class="MsoNormal" style="margin-left: .25in; tab-stops: 18.7pt 46.75pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>diterima sama dengan klaim yang<span style="mso-spacerun: yes;"> </span>dibayar.</span></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 18.7pt; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Namun pada kenyataannya, suatu<span style="mso-spacerun: yes;"> </span>tarif
premi biasanya digunakan antara lain sebagai cadangan resiko, komisi, biaya
operasional, dan keuntungan perusahaan dengan besaran jumlah yang bervariasi.
Dengan demikian, berdasarkan pengalaman bisnis (<i style="mso-bidi-font-style: normal;">business experiences</i>), jika loss ratio sudah melebihi angka 20 %
dapat dipastikan perusahaan akan mengalami kesulitan dalam membiayai
operasional,<span style="mso-spacerun: yes;"> </span>cadangan klaim, komisi,
bahkan kesulitan dalam menghasilkan keuntungan. Untuk itu, berdasarkan
pengalaman bisnis sebagai batas aman (<i style="mso-bidi-font-style: normal;">safe
line</i>) angka loss ratio untuk keuntungan perusahaan adalah tidak boleh melebihi
20 %<span style="mso-spacerun: yes;"> </span>(≤ 20 %).</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3.<span style="mso-tab-count: 1;"> </span><b style="mso-bidi-font-weight: normal;">Financial tracking method</b></span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Metode ini dihitung
dengan cara menelusuri penggunaan nilai premi yang diterima secara finansial
mulai dari produk tersebut dalam proses pengembangan (<i style="mso-bidi-font-style: normal;">product development</i>) sampai produk tersebut terjual dan memperoleh
premi. Data historis keuangan yang berkenaan dengan premi produk tersebut
sangat dibutuhkan di dalam menentukan struktur biaya tarif premi. Struktur
biaya atau komponen determinan tarif premi seperti disebutkan diatas <span style="mso-spacerun: yes;"> </span>dalam bentuk formula:</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="21" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image006.gif" width="241" /></span><span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>Keterangan:</span></div>
<div class="MsoBodyText2">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>P<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Tarif premi</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>CR<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Cadangan resiko</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 46.75pt 65.45pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">BA<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya Akuisisi</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span>OC<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Overhead cost</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">π</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Profit
loading<span style="mso-tab-count: 1;"> </span></span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada metode ini,
data penggunaan premi secara finansial untuk menjalankan kegiatan bisnis
diperlukan untuk masing-masing jenis produk asuransi/penjaminan kredit. Setelah
itu, nilai untuk masing-masing variabel determinan dikonversikan ke dalam
bentuk persentase sebagai besaran kontribusi atau bobot sehingga apabila
dikumulatifkan akan menghasilkan tarif premi.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Pada kenyataannya, tariff premi perlu
ditetapkan dengan memperhatikan biaya resiko yang akan ditanggung jika terjadi wanprestasi
(default). Hal ini perlu diperhatikan karena pendapatan yang diperoleh dari
produksi premi jika tidak mencapai hukum bilangan besar (the law of large
number) tidak akan dapat cukup membiayai resiko yang akan terjadi. Dengan
demikian, perlu menetapkan suatu tariff dasar premi yang mengadopsi biaya
resiko dan biaya lainnya yang melekat pada biaya produksi dan biaya pemasaran
produk asuransi dan penjaminan kredit tersebut.<span style="mso-spacerun: yes;">
</span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Indikator yang dapat digunakan sebagai pendekatan biaya
resiko adalah NPG atau loss ratio. </span></div>
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<span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Tujuan akhir penghitungan tariff dasar premi <span style="mso-spacerun: yes;"> </span>ini adalah untuk memperoleh tariff premi yang
dapat dijual ke pasar (market premium) yang memiliki asas kompetitif dan
menguntungkan. </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Tarif
dasar premi<span style="mso-spacerun: yes;"> </span>merupakan suatu tariff awal
atau dasar sebagai tolok ukur tariff premi<span style="mso-spacerun: yes;">
</span>yang didasarkan atas variable resiko (NPG/Loss ratio) dan komponen
tariff premi (seperti cadangan resiko, biaya akuisisi, overhead cost, dan
profit loading). Tariff dasar premi<span style="mso-spacerun: yes;"> </span>belum
di sesuaikan dengan variable lainnya yang relevan seperti tariff premi pesaing,
karakteristik produk yang secara signifikan disinyalir berpengaruh terhadap
tariff premi, dan variable ekonomi lainnya. Dengan demikian, tariff dasar premi<span style="mso-spacerun: yes;"> </span>benar-benar tariff dasar yang digunakan
sebagai <i style="mso-bidi-font-style: normal;">premium base</i> yang dapat
mengadopsi variable resiko (NPG dan Loss ratio) dan variable komponen tariff
premi. Sementara itu, Tarif premi pasar (market premium) yang dapat dijual
dapat dihitung dengan menyesuaikan tariff dasar premi dengan variable lainnya
seperti variable tariff premi pesaing, karakteristik produk (produk pemerintah
dan non pemerintah), dan karakteristik bisnis (ada agunan/tdk ada agunan,
condition/unco, dan ada reasuransi atau tidak). Variable lainnya ini harus
dapat terukur sehingga dapat dilakukan proses penyesuaian secara kuantitatif atau
kualitatif dengan tariff premi dasar yang sudah ditetapkan.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span></span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Alur Proses penghitungan tariff premi yang
dijual ke pasar berdasarkan tariff dasar premi seperti yang nampak pada diagram
di bawah ini adalah sebagai berikut:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Menghitung Tarif
Dasar Premi. Tarif dasar premi ini dihitung berdasarkan variable resiko yang
didekati dengan indicator NPG atau Loss Ratio dan Variabel komponen utama
tariff seperti cadangan resiko, biaya akuisisi, overhead cost, dan profit
loading. </span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Metode penghitungan tariff dasar ini akan dijelaskan pada
uraian berikutnya. Pada tarif dasar premi ini berusaha agar tarif premi yang
akan dihasilkan memiliki sifat yang menguntungkan (profitable premium) karena
telah mengadopsi resiko produk dan variabel biaya dari komponen tarif premi.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"> </span><img alt="" src="data:image/png;base64,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" /></div>
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<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l0 level1 lfo16; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penyesuaian dengan
Variabel lainnya</span></b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">.
Tariff dasar premi yang telah dihasilkan harus diarahkan agar tariff premi
tersebut dapat diterima oleh pasar (<i style="mso-bidi-font-style: normal;">accepted
by market</i>) yang memiliki sifat kompetitif. Untuk menyesuaikan tariff dasar
premi agar lebih <i style="mso-bidi-font-style: normal;">marketable </i>maka
menggunakan variable lain yang secara signifikan berpengaruh dalam menentukan
tariff premi pasar ini. Variabel lainnya yang dilihat pengaruhnya antara lain
variable tariff premi pesaing, karakteristik produk, dan karakteristik bisnis.
Pengukuran pengaruh variable lainnya ini dapat digunakan metode kualitatif atau
kuantitatif sesuai dengan kebutuhan penghitungan tariff premi pasar.</span></div>
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<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l0 level1 lfo16; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Menghitung Tarif
Premi yang dijual ke pasar (market premium)</span></b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">. Tarif premi ini ditentukan dengan
menyesuaikan tariff dasar premi dengan variable lainnya yang dianggap
signifikan mempengaruhi asas kompetitif tariff premi di pasaran. </span></div>
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<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l0 level1 lfo16; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI;">Kebijakan Penentuan
Tarif Premi oleh manajemen</span></b><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI;">. Setelah menentukan
tarif premi pasar, maka manajemen perusahaan menguatkan tarif premi tersebut
dengan mengeluarkan suatu keputusan hukum yang mengikat pada seluruh pengguna
tarif dalam memasarkan produk ke pasar. Keputusan manajemen tentang tarif premi
ini bersifat sementara dalam periode tertentu dimana tarif premi masih dapat
menguntungkan dan bersaing di pasar. Kebijakan penentuan tarif premi ini bisa
dilakukan perubahan sesuai dengan kondisi pasar dan perekonomian secara
menyeluruh.</span></div>
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<div class="MsoBodyText2" style="margin-left: 18.7pt; mso-list: l0 level1 lfo16; tab-stops: list 18.7pt; text-indent: -18.7pt;">
<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Monitoring dan evaluasi
tarif Premi</span></b><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">. Perkembangan ekonomi dan pasar asuransi dan penjaminan
kredit relatif dinamis yang menyebabkan supply dan demand pasar bergerak dengan
dinamis. Disamping itu, dengan network perusahaan yang semakin luas tersebar di
seluruh daerah di Indonesia, penggunaan tarif premi resmi yang telah ditetapkan
oleh manajemen perusahaan perlu dilakukan pengawasan dan monitoring sehingga
sesuai dengan tujuan kebijakan tarif premi tersebut. Untuk mengantisipasi
keadaan tersebut perlu dilakukan monitoring dan evaluasi tarif secara periodik
sesuai dengan kondisi ekonomi dan pasar asuransi dan penjaminan kredit agar
tarif premi tetap dapat bersaing dan menguntungkan. Periodisasi evaluasi tarif
premi perlu ditetapkan agar tarif premi selalu <i style="mso-bidi-font-style: normal;">up to date</i> dan sesuai dengan persaingan tarif premi di pasaran.</span></div>
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" /><br />
<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;"></span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Adakalanya tarif
premi yang dijual ke pasar lebih rendah daripada tarif dasar premi yang
ditetapkan. Hal ini <span style="mso-spacerun: yes;"> </span>disebabkan antara
lain karena adanya tingkat intensitas persaingan yang relatif tinggi, permintaan
pasar atas produk asuransi dan penjaminan sedang lesu dan memiliki historis
resiko yang relatif tinggi, maka agar tarif tersebut tetap menguntungkan perlu
dilakukan<span style="mso-spacerun: yes;"> </span>kiat-kiat strategis yang dapat
mereduksi kerugian yang lebih besar lagi jika terjadi default dengan
memperhatikan hukum bilangan besar (The Law of Large Number) dan mengoptimalkan
manajemen resiko.</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Ada suatu
pandangan umum yang mengatakan bahwa semakin tinggi resiko maka tarif premi
yang akan dijual ke pasar (market premium) cenderung akan semakin besar. Hal
ini terjadi karena untuk membiayai resiko yang memiliki peluang paling besar
terjadi dan kerugian yang lebih besar. Untuk dapat mendeteksi produk yang
memiliki<span style="mso-spacerun: yes;"> </span>tingkat resiko yang berbeda,
maka perlu suatu tolok ukur atau barometer yang dapat menunjukkan perbedaan
tingkat resiko produk. Pohon Resiko (Risk Tree) dalam diagram di bawah ini
memberikan arahan suatu resiko dari suatu produk berdasarkan karakteristik
produk, bisnis, dan struktur pasar. </span><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI;">Pada diagram pohon
resiko, semakin mengarahkan ke kanan, maka tingkat resiko semakin tinggi. Angka
peluang terjadinya resiko atau peluang besarnya kerugian yang terjadi seperti
angka 0,7 dan 0,3 pada diagram tersebut dapat ditentukan dengan data statistik
resiko suatu produk atau dari pendapat pakar/praktisi yang berpengalaman
(expert adjustment). </span><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Angka peluang pada akar pohon
tersebut masih merupakan angka perkiraan dari pandangan pakar semata. <span style="mso-spacerun: yes;"> </span>Pohon resiko tersebut dapat memberikan
petunjuk bahwa jika suatu produk memiliki tingkat resiko tinggi harus
memiliki<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">market premium</i> yang lebih besar dibandingkan dengan produk yang
berisiko rendah. Begitupula sebaliknya. Jika ada kasus suatu produk berdasarkan
pohon resiko memiliki resiko besar namun market premiumnya rendah perlu ada
alasan yang kuat menjelaskan kasus tersebut. Dengan demikian, pohon resiko
tersebut dapat digunakan sebagai <i style="mso-bidi-font-style: normal;">control
tools</i> dalam mendeteksi kewajaran dalam menetapkan tarif yang dijual ke
pasar (market premium) yang <i style="mso-bidi-font-style: normal;">reasonable</i>.
</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Pohon resiko digunakan
untuk menggambarkan dan memetakan tingkat resiko dari produk asuransi dan
penjaminan kredit yang diproduksi oleh perusahaan. Ketelitian dan keahlian
dalam menentukkan dan memetakan (mapping) peluang resiko produk untuk seluruh
produk dituntut relatif tinggi dan didasarkan data historis yang akurat dan <i>up
to date</i> agar tidak memberikan gambaran resiko yang salah terhadap suatu
produk.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Suatu resiko
produk asuransi dan penjaminan kredit<span style="mso-spacerun: yes;">
</span>dapat dipengaruhi antara lain variabel karakteristik produk,
karakteristik bisnis, dan struktur pasar. Resiko produk juga dapat dipengaruhi
oleh kualitas dan kuantitas mitigasi resiko yang baik sehingga kualitas dan
kuantitas mitigasi resiko dapat dimasukkan dalam variabel yang mempengaruhi
tingkat resiko seperti yang nampak pada diagram pohon resiko di bawah ini.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Pengertian <b style="mso-bidi-font-weight: normal;">variabel karakteristik produk</b> disini
adalah meliputi produk yang mendukung program pemerintah seperti produk
penjaminan kredit KUR dan produk non program pemerintah yang merupakan produk
yang bukan mendukung langsung program pemerintah seperti surety bond, customs
bond, asuransi kredit perdagangan, dan reasuransi. Klasifikasi produk ini
berdasarkan data historis memberikan suatu tingkat resiko yang berbeda. Produk
yang mendukung program pemerintah cenderung lebih berisiko dibandingkan dengan
program yang tidak mendukung langsung program pemerintah atau yang dibutuhkan
oleh masayarakat atau swasta.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Sementara itu,
yang dimaksud dengan variabel <b style="mso-bidi-font-weight: normal;">karakteristik
bisnis</b> adalah yang berkenaan dengan kebutuhan dan keinginan<span style="mso-spacerun: yes;"> </span>konsumen/pelanggan terhadap produk sehingga
menimbulkan suatu kesepakatan bisnis yang menguntungkan kedua belah pihak
antara terjamin dan penjamin. Contoh variabel karakteristik bisnis ini antara
lain adalah masalah agunan, masalah pola penutupan condition atau uncondition,
dan masalah reasuransi produk. Variable ini secara signifikan akan meningkatkan
tingkat resiko suatu produk karena akan memperbesar kerugian yang diterima
apabila terjadi suatu wanprestasi. Karakteristik bisnis ini bisa berkembang
lebih variatif sesuai dengan hasil kajian yang mendalam tentang karakteristik
bisnis yang mempengaruhi tingkat resiko produk.</span></div>
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<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Struktur pasar
industri asuransi dan penjaminan kredit <span style="mso-spacerun: yes;"> </span>seperti persaingan sempurna, persaingan tidak
sempurna, monopoli, oligopoli, dan kartel, juga dapat mempengaruhi tingkat
resiko suatu produk. Industri asuransi dan penjaminan kredit pada struktur
pasar yang monopolistik memiliki kecenderung resiko yang lebih rendah
dibandingkan dengan struktur pasar persaingan sempurna dimana pasar memiliki
banyak pesaing terhadap suatu jenis produk asuransi dan penjaminan kredit. Pada
pasar monopolistik, perusahaan asuransi dan penjaminan kredit dapat memberikan
suatu <b><i>bussiness condition</i></b> <b><i>term </i></b>yang mengarah pada
usaha memperkecil resiko yang akan terjadi serta memiliki kebebasan dalam
menetapkan tarif premi. Hal ini tentu akan memberikan suatu cadangan resiko
yang lebih besar sehingga jika terpaksa terjadi suatu wanprestasi maka kerugian
tersebut masih dapat jauh dibawah kapasitas keuangan perusahaan. Hal yang
sebaliknya terjadi pada struktur pasar persaingan sempurna yang menghilangkan
fleksibiltas dalam memberikan <i>bussiness condition</i> <span style="mso-spacerun: yes;"> </span>kepada nasabah/penerima jaminan karena
dikhawatirkan kehilangan pangsa pasar. Disamping itu juga, tarif premi pada
struktur pasar persaingan sempurna ini relatif lebih kecil sehingga memerlukan <i style="mso-bidi-font-style: normal;">effort</i> yang lebih besar untuk mencapai
suatu kondisi <b><i>hukum bilangan besar</i></b>. Kondisi ini tentu sangat
rawan dan membawa keuangan perusahaan yang tidak menguntungkan jika terjadi
suatu wanprestasi yang tidak didukung dengan produksi premi yang <span style="mso-spacerun: yes;"> </span>besar <span style="mso-spacerun: yes;"> </span>atau kekurangan cadangan resiko.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Salah satu
faktor yang dapat memperkecil tingkat resiko adalah mengoptimalkan kegiatan
manajemen resiko. Suatu manajemen resiko yang <i>briliant</i> atau efisien dan
efektif tentu akan berdampak pada usaha untuk memperkecil resiko secara
signifikan. Begitu pula sebaliknya jika usaha manajemen resiko yang kurang
optimal atau gagal tidak memberikan pengaruh sama sekali terhadap tingkat
resiko yang akan terjadi. Disini perlu mengkategorikan suatu manajemen resiko
agar dapat memetakan resiko dengan tepat dan memiliki keakuratan yang relatif
tinggi. Kategori manajemen resiko yang bisa dimasukkan dalam pohon resiko dapat
berupa; sangat baik, baik, tidak optimal, dan tidak berhasil, dimana kategori
tersebut memiliki peluang atau tingkat resiko yang berbeda sesuai dengan data
historis atau pendapat para pakar. Variabel mitigasi resiko yang merupakan buah
akitivitas manajemen resiko perlu dijadikan variabel yang dapat mempengaruhi
tingkat resiko seperti halnya variabel lainnya <span style="mso-spacerun: yes;"> </span>yang masuk dalam pohon resiko.</span></div>
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" /><br />
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<b style="mso-bidi-font-weight: normal;"><span lang="IT" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: IT;">3.5.1. Rumusan Penghitungan Tarif Dasar Premi</span></b></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Tarif dasar
premi diharapkan dapat mengadopsi biaya resiko yang berdasarkan <i style="mso-bidi-font-style: normal;">risk historical statistic</i> dan juga
biaya-biaya yang dikeluarkan untuk produksi dan pemasaran produk asuransi dan
penjaminan kredit. Biaya-biaya yang dilekuarkan untuk produksi dan pemasaran
produk dikelompokkan menjadi variabel biaya, dengan demikian rumusan
penghitungan tarif dasar menjadi; </span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Tarif dasar premi (P)<span style="mso-spacerun: yes;">
</span>= variabel resiko + variabel biaya<span style="mso-spacerun: yes;">
</span></span></b><span lang="IT" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: IT;">................................(iv)</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Atau</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image018.gif" width="535" /></span></span><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;"><span style="mso-spacerun: yes;"> </span>.......(v)</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Atau</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image020.gif" width="443" /></span></span><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;"><span style="mso-spacerun: yes;">
</span>..........(vi)</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Dimana;</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Variabel
resiko<span style="mso-spacerun: yes;"> </span>=<span style="mso-spacerun: yes;">
</span>NPG</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Variabel
biaya<span style="mso-spacerun: yes;"> </span>=<span style="mso-spacerun: yes;">
</span>f(CR) + f(p) + f(mc) + f(k) + f(r) + f(OC) + f(л)</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Metode
penghitungan tarif dasar premi dikenal dengan nama </span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Financially Weigthed Risk Method. <i>Metode ini berusaha
untuk menghasilkan suatu tarif premi yang profitable karena sudah mengadopsi
biaya resiko yang akan terjadi dan biaya-biaya yang menyangkut biaya produksi
dan pemasaran produk.</i></span></b><i><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"></span></i></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Kualitas hasil
penghitungan tarif dasar premi dengan metode ini tergantung pada kualitas dan
kuantitas data indikator resiko (NPG dan Loss ratio) dan data keuangan yang
mencerminkan data komponen tarif premi seperti yang dijelaskan sebelumnya. </span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.5.2. Penyesuaian Tarif Dasar Premi (TDP) Dengan Variabel Lain</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Seperti
dijelaskan sebelumnya, tarif premi yang dijual ke pasar diperoleh setelah tarif
dasar premi (TDP) disesuaikan dengan variabel tertentu seperti variabel
karakteristik produk, karakteristik bisnis, dan struktur pasar. Variabel
lainnya yang dapat juga digunakan untuk menyesuaikan TDP ini adalah kualitas
manajemen resiko yang diusahakan perusahaan.</span></div>
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<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Metode untuk
melakukan penyesuaian TDP ini dapat menggunakan data historis yang relevan dan
juga pendapat koreksi para pakar atau praktisi yang berpengalaman. Metode
penyesuaian yang baik adalah metode tersebut terukur dan menghasilkan angka
penyesuaian yang konsisten, sesuai dengan kaidah-kaidah ilmiah, dan dapat
dipertanggungjawabkan. Untuk memperoleh hasil penyesuaian yang optimal
diperlukan suatu kajian yang mendalam tentang pengaruh variabel tersebut
terhadap TDP sehingga Market Premium yang dihasilkan memiliki asas kompetitif
dan menguntungkan.</span></div>
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<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Proses
penyesuaian TDP ini dengan menggunakan variabel tersebut dapat dilihat pada worksheet
yang ada di lampiran atau secara umum dapat dilihat pada tabel di bawah ini.</span></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
<div align="center">
<table border="0" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; margin-left: 4.65pt; mso-padding-alt: 0in 5.4pt 0in 5.4pt; width: 593px;">
<tbody>
<tr style="height: 11.25pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td colspan="9" nowrap="" style="height: 11.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 444.55pt;" valign="bottom" width="593"><div align="center" class="MsoNormal" style="text-align: center;">
<b><span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Proses Penyesuaian
Tarif Dasar Premi (TDP) Dengan Variabel Lain Menurut Produk</span></b></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 1;">
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 2;">
<td nowrap="" rowspan="3" style="border-bottom: solid black 1.0pt; border: solid windowtext 1.0pt; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" width="29"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">No.</span></div>
</td>
<td colspan="2" nowrap="" rowspan="3" style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 12.0pt; mso-border-left-alt: solid windowtext 1.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" width="191"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Produk</span></div>
</td>
<td nowrap="" style="border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" width="64"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Tarif Dasar</span></div>
</td>
<td colspan="3" nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 164.8pt;" valign="bottom" width="220"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Variabel yang
digunakan untuk penyesuaian TDP</span></div>
</td>
<td nowrap="" style="border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Tarif</span></div>
</td>
<td nowrap="" style="border-bottom: none; border-left: none; border-right: solid windowtext 1.0pt; border-top: solid windowtext 1.0pt; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">usulan</span></div>
</td>
</tr>
<tr style="height: 12.75pt; mso-yfti-irow: 3;">
<td nowrap="" style="border-right: solid windowtext 1.0pt; border: none; height: 12.75pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" width="64"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Premi</span></div>
</td>
<td nowrap="" style="border-right: solid windowtext 1.0pt; border: none; height: 12.75pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Karakteristik </span></div>
</td>
<td nowrap="" style="border-right: solid windowtext 1.0pt; border: none; height: 12.75pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Karakteristik </span></div>
</td>
<td nowrap="" rowspan="2" style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.75pt; mso-border-left-alt: solid windowtext 1.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" width="78"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">struktur pasar</span></div>
</td>
<td nowrap="" style="border-right: solid windowtext 1.0pt; border: none; height: 12.75pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Pasar/</span></div>
</td>
<td nowrap="" style="border-right: solid windowtext 1.0pt; border: none; height: 12.75pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Tarif</span></div>
</td>
</tr>
<tr style="height: 12.0pt; mso-yfti-irow: 4;">
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" width="64"><div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">produk</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">bisnis</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">pesaing</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 12.0pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Premi</span></div>
</td>
</tr>
<tr style="height: 8.25pt; mso-yfti-irow: 5;">
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div align="center" class="MsoNormal" style="text-align: center;">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="height: 8.25pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 6;">
<td nowrap="" style="border: solid windowtext 1.0pt; height: 11.25pt; mso-border-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">1.</span></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">PKK</span></div>
</td>
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<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-left: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 7;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">PIR
- Trans</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 8;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">b.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KKP</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 9;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">c.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">LPKD</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 10;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">d.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KUK
Bad Debt</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 11;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">e.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KUK
Konvensional</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 12;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">f.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">BPR</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 13;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">g.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">PIR
Sawit</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 14;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">h.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Kredit
Serba Guna</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 15;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">i.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KUM
Pegadaian</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 16;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">j.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KUR</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 3.75pt; mso-yfti-irow: 17;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 18;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">2.</span></div>
</td>
<td colspan="2" nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 11.25pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid black .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" valign="bottom" width="191"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">PKM</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 19;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="right" class="MsoNormal" style="text-align: right;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KI
/ KMK</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 3.75pt; mso-yfti-irow: 20;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 3.75pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 21;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">3.</span></div>
</td>
<td colspan="2" nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 11.25pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid black .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" valign="bottom" width="191"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Surety
Bond</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 22;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Jaminan
Penawaran</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 23;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">b.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Jaminan
Pelaksanaan</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 24;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">c.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Jaminan
Uang Muka</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 25;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">d.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Jaminan
Pemeliharaan</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 26;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">e.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Jaminan
Pembayaran</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 27;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">f.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Kontra
Bank Garansi</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 28;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">g.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Penjaminan
Tiketing/Cargo</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 6.0pt; mso-yfti-irow: 29;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="right" class="MsoNormal" style="text-align: right;">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 30;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">4.</span></div>
</td>
<td colspan="2" nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 11.25pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid black .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" valign="bottom" width="191"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Customs
Bond</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 31;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">KITE</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 32;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">b.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">OB</span><span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;"> 23 </span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 33;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">c.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Voorvitslag</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 34;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">d.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">BC
12</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 35;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">e.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">EPTE</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 36;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">f.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Notul
PIB</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 37;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">g.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">PPJK</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 6.0pt; mso-yfti-irow: 38;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 6.0pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 39;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">5.</span></div>
</td>
<td colspan="2" nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 11.25pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid black .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" valign="bottom" width="191"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Askredag</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 40;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Contract
Cover</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 41;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">b.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Askredag</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 5.25pt; mso-yfti-irow: 42;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 5.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 43;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">6.</span></div>
</td>
<td colspan="2" nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 11.25pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid black .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 143.35pt;" valign="bottom" width="191"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Reasuransi</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 44;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">a.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Reasuransi
Askred</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 45;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">b.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Reasuransi
Kerugian/Umum</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 46;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">c.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Facultative
Surety Bond</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 35.35pt;" valign="bottom" width="47"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 47;">
<td nowrap="" style="border-top: none; border: solid windowtext 1.0pt; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 21.7pt;" valign="bottom" width="29"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">d.</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 118.5pt;" valign="bottom" width="158"><div class="MsoNormal">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Facultative
KBG</span></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 47.9pt;" valign="bottom" width="64"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 53.05pt;" valign="bottom" width="71"><div class="MsoNormal">
<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 58.7pt;" valign="bottom" width="78"><div class="MsoNormal">
<br /></div>
</td>
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<br /></div>
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<br /></div>
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<tr style="height: 11.25pt; mso-yfti-irow: 48;">
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<br /></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">e.</span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Treaty
Surety Bond</span></div>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
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<br /></div>
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<br /></div>
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<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 49;">
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<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">f.</span></div>
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<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Facultative
Askred</span></div>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; mso-border-right-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 31.45pt;" valign="bottom" width="42"><div class="MsoNormal">
<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 50;">
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<br /></div>
</td>
<td nowrap="" style="border-bottom: solid windowtext 1.0pt; border: none; height: 11.25pt; mso-border-bottom-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 24.85pt;" valign="bottom" width="33"><div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">g.</span></div>
</td>
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<span style="font-family: "Arial","sans-serif"; font-size: 7.0pt;">Treaty
Askred</span></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
</tr>
<tr style="height: 11.25pt; mso-yfti-irow: 51; mso-yfti-lastrow: yes;">
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
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<br /></div>
</td>
</tr>
</tbody></table>
</div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 0in;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.6. Tahap Penghitungan Tarif Dasar Premi</span></b></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dalam penghitungan nilai komponen tarif premi ini digunakan gabungan metode
penghitungan atau modifikasi rumus-rumus (modified method) seperti di atas agar
dapat sesuai dengan kenyataan dan kebutuhan perusahaan.</span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Penentuan tarif premi dasar dapat berupa satu titik (one point) atau
interval, namun<span style="mso-spacerun: yes;"> </span>lebih baik dalam bentuk
interval agar dapat fleksibel dalam memutuskan tarif dasar mana yang akan
dipilih. Ada beberapa cara untuk menentukan dasar pembentukan interval antara
lain adalah menggunakan indikator NPG dan <i style="mso-bidi-font-style: normal;">loss
ratio</i><span style="mso-spacerun: yes;"> </span>dari masing-masing jenis
produk. Pada penghitungan berikut ini akan diuraikan metode penetapan one point
tarif dasar premi yang berdasarkan <b style="mso-bidi-font-weight: normal;">indikator
NPG</b>. Formulasi yang digunakan dalam menghitung tarif dasar premi ini
disebut sebagai <b style="mso-bidi-font-weight: normal;">financially weigthed
risk method<sup>*)</sup> </b>, yaitu suatu metode penghitungan tarif premium
dengan menggunakan suatu ukuran resiko yang tertimbang dengan dasar indikator
keuangan yang relevan dari suatu jenis produk asuransi dan penjaminan kredit. Metode
ini merupakan metode baru yang dikembangkan secara mandiri berdasarkan
pertimbangan dan kaidah-kaidah ilmiah serta praktek bisnis sehingga memudahkan
dalam mengaplikasikannya.</span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dalam metode ini, apabila ada kesulitan dalam menelusuri penggunaan premi
secara finansial atau keterbatasan data untuk membiayai kegiatan bisnis seperti
biaya <i style="mso-bidi-font-style: normal;">overhead</i>, biaya pemasaran, <i style="mso-bidi-font-style: normal;">maintenace cost</i>, dan lainnya, maka
dilakukan pendekatan atau estimasi. Metode estimasi ini <span style="mso-spacerun: yes;"> </span>menggunakan data historis laporan keuangan
dengan memperhatikan nilai NPG atau resiko (klaim) untuk masing-masing jenis
produk asuransi/penjaminan kredit <span style="mso-spacerun: yes;"> </span>yang
dihitung dengan beberapa tahapan yaitu:</span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 37.5pt; mso-list: l13 level1 lfo7; tab-stops: 18.7pt list 37.5pt; text-indent: -19.5pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Tentukan andil (<i style="mso-bidi-font-style: normal;">share</i>) klaim dari
masing-masing jenis produk asuransi/penjaminan kredit secara proporsional dalam
bentuk persentase (%) selama periode tertentu.</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 37.4pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 37.4pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-text-raise: -30.0pt; position: relative; top: 30.0pt;"><img height="67" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image022.gif" width="136" /></span><span style="mso-spacerun: yes;"> </span>...............................................................
(vii)</span></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 37.4pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 37.4pt;">
<br /></div>
<div class="MsoBodyText2" style="tab-stops: 18.7pt 37.4pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span>Keterangan:</span></div>
<div class="MsoBodyText2" style="margin-left: 130.9pt; tab-stops: 18.7pt 37.4pt 102.85pt; text-indent: -93.5pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">S <sub>i</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Andil
klaim jenis produk asuransi/penjaminan kredit<span style="mso-spacerun: yes;">
</span>ke i pada periode n</span></div>
<div class="MsoBodyText2" style="margin-left: 130.9pt; tab-stops: 18.7pt 37.4pt 102.85pt 130.9pt; text-indent: -102.75pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>C <sub>i</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Nilai klaim jenis produk
asuransi/penjaminan kredit ke-i pada periode n</span></div>
<div class="MsoBodyText2" style="margin-left: .5in; tab-stops: 18.7pt 37.4pt 102.85pt 130.9pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: .5in; tab-stops: 18.7pt 37.4pt 102.85pt 130.9pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Penggunaan klaim sebagai dasar untuk menghitung andil ini adalah bahwa jika
suatu produk asuransi/penjaminan kredit mengalami default (wanprestasi) dan
timbul klaim maka akan lebih banyak membutuhkan biaya dibandingkan dengan jenis
produk yang tidak banyak mengalami klaim. Data NPG per jenis produk juga dapat
digunakan untuk memperoleh andil tersebut karena NPG dan klaim memiliki pola
yang sama dalam menggambarkan kebutuhan biaya suatu produk karena terjadi
default. <span style="mso-spacerun: yes;"> </span>Periodisasi yang digunakan
dalam menghitung andil ini dapat tahunan atau bulanan sesuai dengan
ketersediaan data yang ada. Dengan demikian, data klaim tahunan untuk
masing-masing jenis produk dibutuhkan yang kemudian dikumulatifkan sehingga
memperoleh nilai total klaim dari seluruh jenis produk.<span style="mso-tab-count: 2;"> </span></span></div>
<div class="MsoBodyText2" style="margin-left: .5in; tab-stops: 18.7pt 37.4pt 102.85pt 130.9pt;">
<br /></div>
<div class="MsoBodyText2" style="margin-left: 37.5pt; mso-list: l13 level1 lfo7; tab-stops: 18.7pt 37.4pt; text-indent: -19.5pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Setelah menentukan andil klaim masing-masing jenis produk, maka langkah
selanjutnya adalah menghitung nilai masing-masing biaya secara finansial dengan
cara mengalikan andil tersebut dengan rata-rata biaya yang dikeluarkan untuk
membiayai variabel determinan premi yang ada dalam laporan keuangan dalam
periode tertentu. Data laporan keuangan yang digunakan adalah rata-rata dari
biaya-biaya tersebut selama periode tertentu untuk memperoleh pola besaran
biaya dalam waktu tertentu. Untuk menghitung bobot tersebut digunakan rumus dibawah
ini :</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span><span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="24" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image024.gif" width="162" /></span><span style="mso-spacerun: yes;">
</span>.........................................................................
(viii)</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>Keterangan:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>W
<sub>nit</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Nilai jenis produk ke-i dari biaya
variabel determinan ke t yang tertimbang dengan klaim pada periode n</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>E
<sub>nit</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya variabel determinan/komponen tarif
premi ke-t untuk jenis produk ke-i pada periode n</span></div>
<div class="MsoBodyText2" style="margin-left: 140.25pt; tab-stops: 37.4pt 102.85pt; text-indent: -140.25pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>S
<sub>ni</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Andil (share) klaim jenis produk ke-i
pada periode n</span></div>
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<br /></div>
<div class="MsoBodyText2" style="margin-left: .5in; tab-stops: 37.4pt 102.85pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>Penghitungan bobot untuk masing-masing
akun biaya pembentuk premi ini digunakan untuk mengetahui struktur biaya (<i style="mso-bidi-font-style: normal;">cost structure</i>)<span style="mso-spacerun: yes;"> </span>dari variabel determinan tersebut sehingga
dapat mengetahui pola besaran biaya yang dikeluarkan untuk masing-masing jenis
produk berdasarkan klaim yang dibayar.</span></div>
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<br /></div>
<div class="MsoBodyText2" style="margin-left: 37.5pt; mso-list: l13 level1 lfo7; tab-stops: 18.7pt list 37.5pt left 102.85pt 168.3pt; text-indent: -19.5pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Menghitung <span style="mso-spacerun: yes;"> </span>struktur biaya (WC <sub>it</sub>)
(cost structure) yang tertimbang dengan NPG masing-masing jenis kredit/produk.
Sebelumnya menghitung NPG dari masing-masing jenis produk. Tujuan penghitungan
struktur biaya yang tertimbang ini adalah agar struktur biaya tersebut dapat
mengadopsi resiko yang timbul dari jenis produk sehingga lebih realistik dengan
pengalaman resiko dari produk tersebut.</span></div>
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<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt 37.4pt 102.85pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span><span style="mso-text-raise: -12.0pt; position: relative; top: 12.0pt;"><img height="41" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image026.gif" width="237" /></span><span style="mso-spacerun: yes;">
</span>....................................................(ix)</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2" style="tab-stops: 37.4pt 102.85pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>Kemudian mengalikan NPG ini
dengan nilai<span style="mso-spacerun: yes;"> </span>biaya yang telah di bobot</span></div>
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<br /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span><span style="mso-text-raise: -31.0pt; position: relative; top: 31.0pt;"><img height="68" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image028.gif" width="143" /></span><span style="mso-spacerun: yes;">
</span>...............................................(x)</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>Dimana:</span></div>
<div class="MsoBodyText2" style="tab-stops: 37.4pt 102.85pt 121.55pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>NPG <sub>ni</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Non
Performance Guarantee jenis produk I periode n</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>W
<sub>nit</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Nilai jenis produk ke-i dari biaya variabel
determinan ke t yang tertimbang pada periode n</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>WC
<sub>nit</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Nilai jenis produk ke-i dari variabel
determinan ke-t yang tertimbang dengan <span style="mso-spacerun: yes;"> </span>NPG
periode n</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2" style="margin-left: 37.5pt; mso-list: l13 level1 lfo7; tab-stops: 18.7pt list 37.5pt left 102.85pt 121.55pt 168.3pt; text-indent: -19.5pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Menjumlahkan nilai<span style="mso-spacerun: yes;"> </span>WC <sub>nit</sub><span style="mso-spacerun: yes;"> </span>diatas dengan nilai NPG masing-masing jenis
produk tersebut sehingga diperoleh suatu total komponen biaya yang tertimbang
dari komponen tarif premi yang telah ditentukan. Hal ini dilakukan agar biaya
komponen tarif premi diatas dapat menyerap resiko yang digambarkan dengan
indikator NPG. Dengan demikian, formulasi ini memberikan <i style="mso-bidi-font-style: normal;">safe line</i> yang jelas agar penetapan tarif premi dasar sudah
mencakup biaya-biaya komponen tarif premi yang telah disesuaikan dengan resiko
yang akan dialami oleh jenis produk asuransi dan penjaminan kredit sehingga tidak
mengakibatkan kerugian yang besar bagi perusahaan jika terjadi wan prestasi
(default). </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Nilai
ini dapat disebut sebagai Biaya (Cost) yang sudah disesuaikan<span style="mso-spacerun: yes;"> </span>(Cost <span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">adjusted</i>).</span></div>
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<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt 102.85pt 121.55pt 168.3pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -8.0pt; position: relative; top: 8.0pt;"><img height="30" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image030.gif" width="170" /></span><span style="mso-spacerun: yes;"> </span>.......................................(xi)</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span>dimana:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2" style="margin-left: 140.25pt; tab-stops: 18.7pt 37.4pt 102.85pt 121.55pt 168.3pt 196.35pt; text-indent: -150.0pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span><span style="mso-tab-count: 1;"> </span>C <sub>(adjusted)it</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya jenis produk i pada variabel determinan
t yang telah</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 4;"> </span>disesuaikan.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">5.<span style="mso-tab-count: 1;"> </span>Menghitung Rata-rata Cost (C <sub>(adjusted)i</sub>)
yang disesuaikan dengan resiko (NPG) yang dirumuskan seperti pada rumus dibawah
ini:</span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt 37.4pt 102.85pt 121.55pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt 102.85pt 121.55pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="68" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image032.gif" width="159" /></span><span style="mso-spacerun: yes;"> </span>.............................................<span style="mso-spacerun: yes;"> </span>(xii)</span></div>
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<br /></div>
<div class="MsoBodyText2" style="margin-left: .25in; tab-stops: 18.7pt 37.4pt 102.85pt 121.55pt 168.3pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span>Dimana:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 2;"> </span><span style="mso-text-raise: -7.0pt; position: relative; top: 7.0pt;"><img height="28" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image034.gif" width="61" /></span><span style="mso-spacerun: yes;"> </span><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Rata-rata
<span style="mso-spacerun: yes;"> </span>Cost (adjusted)i yang tertimbang untuk
jenis</span></div>
<div class="MsoBodyText2" style="margin-left: 37.4pt; tab-stops: 18.7pt 37.4pt 102.85pt 121.55pt 140.25pt 168.3pt; text-indent: -19.4pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 4;"> </span>produk
i</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>p<span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Banyaknya
variabel determinan tarif premi/komponen tarif</span></div>
<div class="MsoBodyText2" style="margin-left: 140.25pt; tab-stops: 18.7pt 37.4pt 102.85pt 121.55pt 140.25pt 168.3pt; text-indent: -103.5pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 3;"> </span>premi</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">Contoh Penghitungan
Tarif Dasar Premi.</span></b></div>
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<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">1. Berdasarkan <i style="mso-bidi-font-style: normal;">Expert
adjusment</i></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Misal (menggunakan
angka data fiktip) dalam memasarkan produk asuransi, jumlah nilai plafond
kredit yang diasuransikan adalah sebesar Rp. 100 juta dengan tarif premi yang
biasa diterapkan adalah 1,3 %. Maka nilai premi yang diperoleh dalam bentuk
rupiah adalah 1,3 % X Rp. 100 juta adalah Rp. 1,3 juta.</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Premi sebesar
Rp. 1,3 juta itu, menurut pengalaman dan pendapat para pakar
asuransi/penjaminan kredit atau praktisi, ukuran atau nilai yang digunakan
untuk membiaya variabel :</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Cadangan klaim = 15 % atau 15 % X Rp. 1,3 juta = Rp. 195.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Biaya
reassurance = 10 % ate 10 % X Rp. 1,3 juta = Rp. 130.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya pemasaran = 25 % atau 25 % X Rp. 1,3 juta = Rp. 325.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Maintenance
cost = 10 % atau 10 % X<span style="mso-spacerun: yes;"> </span>Rp. 1,3 juta =
Rp. 130.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Komisi sebesar 10 % atau 10 % X Rp. 1,3 juta<span style="mso-spacerun: yes;"> </span>= Rp. 130.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Overhead
cost = 10 % atau 10 % X Rp. 1,3 juta<span style="mso-spacerun: yes;"> </span>=
Rp. 130.000,-</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level1 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Profit
loading<span style="mso-spacerun: yes;"> </span>= 20 % atau 20 % X Rp. 1,3 juta
= Rp. <span style="mso-spacerun: yes;"> </span>260.000,-</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Untuk mengkonversikan
nilai variabel determinan diatas dalam bentuk persentase dapat dihitung dengan
cara:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .5in; mso-list: l8 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -.5in;">
<span lang="ES-TRAD" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES-TRAD; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="ES-TRAD" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: ES-TRAD;">Cadangan resiko<span style="mso-spacerun: yes;"> </span>= Rp. 195.000,- atau<span style="mso-spacerun: yes;"> </span>1,3 % X (195.000/1.300.000) = 0,195 %</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Biaya
reasuransi =<span style="mso-spacerun: yes;"> </span>Rp. 130.000,- atau<span style="mso-spacerun: yes;"> </span>1,3 % X (130.000/1.300.000) = 0,13 %</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Biaya pemasaran = Rp. 325.000,- atau<span style="mso-spacerun: yes;">
</span>1,3 % X (325.000/1.300.000) = 0,325 %</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Maintenane
cost = Rp. 130.000,- atau 1,3 % X (130.000/1.300.000) = 0,13 %</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list .5in; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Komisi = Rp.130.000,- </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">atau 1,3 % X (130.000/1.300.000) = 0,13 %</span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"></span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list 37.4pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Overhead
cost = Rp. 130.000,- atau 1,3 % X (130.000/1.300.000) = 0,13 %</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l8 level1 lfo5; tab-stops: list 37.4pt; text-align: justify; text-indent: -18.7pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Profit
loading<span style="mso-spacerun: yes;"> </span>= Rp.<span style="mso-spacerun: yes;"> </span>260.000,- atau 1,3 % X (260.000/1.300.000) =
0,26 %</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dengan demikian,
maka secara keseluruhan nilai variable dalam formula diatas menjadi:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="21" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image010.gif" width="380" /></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1,3 %
= 0,195 %+ 0,13 % + 0,325 % + 0,13 % + 0,13 % + 0,13 % + 0,26 %</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoBodyText2">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Financially
Weigthed Risk Method</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Penghitungan tarif premi dengan metode ini
merupakan gabungan dari metode <i style="mso-bidi-font-style: normal;">expert <span style="mso-spacerun: yes;"> </span>adjustment</i> dan <i style="mso-bidi-font-style: normal;">statistical approach</i>. Hal ini dilakukan karena selain menggunakan
data historis yang berkaitan dengan perkembangan resiko suatu produk dan
indicator keuangan, adakalanya diperlukan suatu <i style="mso-bidi-font-style: normal;">adjustment </i><span style="mso-spacerun: yes;"> </span>atau pertimbangan
dari para pakar asuransi dan penjaminan kredit agar tarif tersebut lebih
realistic berdasarkan pengalaman bisnis. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dalam formulasi tersebut (nomor formula (vii)
sampai dengan (xiii)) diharapkan memperoleh suatu tariff dasar premi yang telah
mengadopsi biaya komponen tarif premi dan resiko yang telah terjadi.<span style="mso-spacerun: yes;"> </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Apabila berdasarkan data historis ditemukan
nilai NPG yang sangat besar maka perlu dilakukan suatu <i style="mso-bidi-font-style: normal;">treatment</i> yang dapat menjadikan tarif premi nanti lebih kompetitif
dan menguntungkan dengan jalan merubah periodesasi data NPG atau disesuaikan
dengan tarif premi pasar serta kondisi ekonomi makro yang berlaku. </span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Maksud metode
ini adalah menentukan suatu nilai dimana tarif premi tersebut dapat membiayai
resiko dan variabe biaya yang digunakan dalam memproduksi jasa asuransi dan
penjaminan kredit untuk masing-masing jenis produk. Dengan demikian, formula <i style="mso-bidi-font-style: normal;">financially weigthed risk</i> <i style="mso-bidi-font-style: normal;">method</i> ini dapat secara ringkas <span style="mso-spacerun: yes;"> </span>di gambarkan <span style="mso-spacerun: yes;"> </span>sebagai berikut:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Tarif dasar premi (P)<span style="mso-spacerun: yes;">
</span>= variabel resiko + variabel biaya<span style="mso-spacerun: yes;">
</span></span></b><span lang="IT" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: IT;">................................(xiii)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Atau</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image018.gif" width="535" /></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Atau</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -5.0pt; position: relative; top: 5.0pt;"><img height="23" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image020.gif" width="443" /></span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Dimana;</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Variabel
resiko<span style="mso-spacerun: yes;"> </span>= <span style="mso-spacerun: yes;"> </span>NPG atau loss ratio</span></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Variabel biaya <span style="mso-spacerun: yes;"> </span>= <span style="mso-spacerun: yes;"> </span>f(CR)
+ f(p) + f(mc) + f(k) + f(r) + f(OC) + f(л)</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Tahapan
penghitungan dengan <span style="mso-spacerun: yes;"> </span>metode <i style="mso-bidi-font-style: normal;">Financially Weigthed Risk</i> <span style="mso-spacerun: yes;"> </span>dengan menggunakan <b style="mso-bidi-font-weight: normal;">data fiktif</b> sebagai contoh adalah sebagai berikut:</span></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level2 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">I.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Menghitung nilai variabel determinan yang diperoleh dari laporan keuangan
selama periode tertentu. Laporan keuangan yang digunakan ada dua cara yaitu di
pilih laporan keuangan dengan predikat minimal ”sehat” pada suatu periode
tertentu<span style="mso-spacerun: yes;"> </span>atau merata-ratakan nilai
laporan keuangan tersebut sesuai dengan jangka waktu penutupan produk asuransi
dan penjaminan kredit yang paling lama agar dapat mencakup klaim yang terjadi.
Periode yang digunakan dalam penghitungan tarif premi ini adalah tahun 2002 –
2006, kemudian hitung rata-ratanya seperti pada worksheet dibawah ini:</span></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Worksheet A</span></b></div>
<div class="MsoNormal" style="tab-stops: 18.7pt;">
<img alt="" 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" /></div>
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 18.7pt; mso-list: l4 level2 lfo4; tab-stops: list 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">II.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Pada worksheet<span style="mso-spacerun: yes;"> </span>A, kelompokan
akun-akun yang termasuk variabel determinan tarif premi/komponen tarif premi
seperti pada worksheet B di bawah ini. Untuk variabel cadangan klaim/resiko,
burning cost, dan biaya reasuransi, apabila tidak ada nilainya dalam laporan keuangan,
maka dapat diestimasikan dengan cara:</span></div>
<div class="MsoNormal" style="margin-left: 37.4pt; mso-list: l4 level3 lfo4; tab-stops: 18.7pt list 37.4pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Variabel cadangan klaim/resiko (CD) untuk masing-masing jenis produk,
diestimasi dengan menghitung:</span></div>
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<br /></div>
<div class="MsoNormal" style="tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="tab-stops: 18.7pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="44" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image038.gif" width="273" /></span></span></div>
<div class="MsoNormal" style="tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .5in; tab-stops: 18.7pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Contoh: diketahui<span style="mso-spacerun: yes;"> </span>(nilai klaim /
plafond kredit)<span style="mso-spacerun: yes;"> </span>variabel cadangan resiko/klaim
ditetapkan berdasarkan pendapat pakar asuransi & penjaminan kredit adalah <span style="color: blue;">0,15,</span> maka nilai CD <sub>est </sub>adalah 0,15 X
206.078 = <span style="color: blue;">30.911,68</span>.</span></div>
<div class="MsoNormal" style="margin-left: .5in; tab-stops: 18.7pt 37.4pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: .5in; tab-stops: 18.7pt 37.4pt; text-align: justify;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>Pengertian total pendapatan disini
adalah nilai total pendapatan yang diperoleh dari hasil <span style="mso-spacerun: yes;"> </span>laporan keuangan seperti yang tercantum pada
worksheet A diatas.</span></div>
<div class="MsoNormal" style="tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 37.4pt; mso-list: l4 level3 lfo4; tab-stops: 18.7pt; text-align: justify; text-indent: -18.7pt;">
<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Variabel biaya reasuransi dan <i style="mso-bidi-font-style: normal;">maintenance
cost</i> (mc) dapat diestimasi dengan cara mengalikan factor pengali (<i style="mso-bidi-font-style: normal;">multiplier factor</i>) yang berasal dari
data empiris<span style="mso-spacerun: yes;"> </span>atau<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">expert
adjusment</i> dengan nilai total pendapatan yang ada di laporan keuangan.</span></div>
<div class="MsoNormal" style="margin-left: 37.4pt; tab-stops: 18.7pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Nilai variabel mc dan
biaya reasuransi ini idealnya dihitung secara akuntansi dari indikator keuangan
yang ada</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">. Seandainya ada keterbatasan dalam memperoleh data
tersebut dari laporan keuangan, maka nilai kedua variabel tersebut dilakukan
dengan pendekatan (estimasi) dari pendapat para pakar (expert adjustment) untuk
menentukan berapa besar persentase pengeluaran untuk kedua variabel tersebut<span style="mso-spacerun: yes;"> </span>terhadap total pendapatan. </span></div>
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<br /></div>
<div class="MsoNormal" style="margin-left: 37.4pt; tab-stops: 18.7pt; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="margin-left: 37.4pt; tab-stops: 18.7pt; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span>Worksheet B.</span></b></div>
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<br /></div>
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<img alt="" src="data:image/png;base64,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" /></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Pada worksheet B diatas adalah contoh penghitungan tariff untuk jenis
produk <b style="mso-bidi-font-weight: normal;">Jaminan Pelaksanaan pada Surety
Bond</b> dengan nilai NPGnya adalah 1,20 %. Secara lengkap tahapan ini dapat
dilihat pada lampiran.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">III.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Hitung
W <sub>nit</sub>, WC <sub>it</sub>, dan C <sub>(adjusted)it</sub> <span style="mso-spacerun: yes;"> </span>seperti yang terlihat pada worksheet B
diatas.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Contoh: Nilai S<sub>ni</sub>
adalah andil klaim produk asuransi & penjaminan kredit ke I pada periode n.
Untuk melihat penghitungan S<sub>ni </sub>digunakan suatu contoh pada produk
jaminan pelaksanaan Surety Bond seperti tertera pada worksheet B diatas, dan nilai
S<sub>ni</sub> untuk produk tersebut adalah 18,07.<span style="mso-spacerun: yes;"> </span>maka untuk menghitung W<sub>nit</sub> untuk
variable cadangan resiko/klaim adalah</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -30.0pt; position: relative; top: 30.0pt;"><img height="67" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image022.gif" width="136" /></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dan</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="24" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image024.gif" width="162" /></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Dimana</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-tab-count: 1;"> </span>E <sub>nit</sub><span style="mso-tab-count: 1;"> </span>=<span style="mso-tab-count: 1;"> </span>Biaya variabel determinan/komponen tarif
premi ke-t untuk jenis produk ke-i pada periode n</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Misal untuk biaya variabel cadangan resiko (E <sub>nit</sub> ) seperti pada
contoh worksheet B di atas adalah 30.911,68</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Sehingga </span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -6.0pt; position: relative; top: 6.0pt;"><img height="24" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image024.gif" width="162" /></span></span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">= 18,07 X 30.911,68 = 5.585,65 </span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Sedangkan untuk menghitung <span style="mso-spacerun: yes;"> </span>WC <sub>nit</sub>
cadangan resiko/klaim adalah</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -31.0pt; position: relative; top: 31.0pt;"><img height="68" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image028.gif" width="143" /></span></span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">= (1,20 X 5.585,65)/42.827,10<span style="mso-spacerun: yes;"> </span>= 0,1559538</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Karena WC<sub>it</sub> menggunakan data NPG, maka pada penghitungan diatas
diasumsikan nilai NPG suatu jenis produk berdasarkan data empiris adalah 1,20 %.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Setelah itu
menghitung Biaya (Cost) yang sudah disesuaikan<span style="mso-spacerun: yes;">
</span>(Cost<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">adjusted</i>) (C <sub>(adjusted)it</sub> ) dengan <span style="mso-spacerun: yes;"> </span>cara menambahkan nilai NPG <span style="mso-spacerun: yes;"> </span>dengan WC <sub>it</sub>. Contoh menghitung C <sub>(adjusted)it<span style="mso-spacerun: yes;"> </span></sub>untuk variabel resiko/klaim seperti
pada worksheet B adalah</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -8.0pt; position: relative; top: 8.0pt;"><img height="30" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image030.gif" width="170" /></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">= NPG <sub>i</sub><span style="mso-spacerun: yes;"> </span>+ WC <sub>nit</sub>
(cadangan resiko) = 1,20 + 0,1559538 = 1,35</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Kemudian menghitung Total Cost (TC <sub>(adjusted)i</sub>) yang disesuaikan
dengan resiko (NPG) seluruh variable determinan seperti terlihat pada worksheet
B diatas yang bernilai <span style="color: blue;">9,47</span>. setelah itu,
hitunglah rata-rata cost<span style="mso-spacerun: yes;"> </span>(C <sub>(adjusted)it</sub>)
seperti pada worksheet B dan diperoleh angka sebesar <span style="color: blue;">1,35</span>.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dengan demikian,<span style="mso-spacerun: yes;"> </span>tarif dasar premi
yang kompetitip dan menguntungkan adalah ekuivalen dengan Rata-rata<span style="mso-spacerun: yes;"> </span>Cost (C <sub>(adjusted)i</sub>) yang
disesuaikan dengan resiko (NPG). Untuk menentukan nilai variabel biaya dapat
dilakukan dengan cara:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-text-raise: -14.0pt; position: relative; top: 14.0pt;"><img height="68" src="file:///C:\DOCUME~1\ADMINI~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image032.gif" width="159" /></span></span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Dimana<span style="mso-spacerun: yes;"> </span>jumlah variabel adalah
7,<span style="mso-spacerun: yes;"> </span>(p=7), maka</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Rata-rata Cos(C <sub>(adjusted)I
</sub><span style="mso-spacerun: yes;"> </span>) = (C <sub>(adjusted)it</sub> CD
+ C <sub>(adjusted)it</sub> Reas + C <sub>(adjusted)it</sub> MC + C <sub>(adjusted)it</sub>
BP + C <sub>(adjusted)it</sub> OHP + C <sub>(adjusted)it</sub> Profit + C <sub>(adjusted)it</sub>
Komisi)/7 = (1,35 + 1,32+1,20 + 1,22 + 1,51 + 1,65 + 1,22 )/7 = 1,35 </span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Jadi <span style="color: blue;">tariff dasar premi</span> di atas adalah 1,35
sebagai rata-rata C <sub>(adjusted)I </sub><span style="mso-spacerun: yes;"> </span></span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">Dengan demikian, untuk menentukan variable biaya<span style="mso-spacerun: yes;"> </span>seperti pada rumus (x) di atas adalah</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">=<span style="mso-spacerun: yes;"> </span>NPG + variabel biaya<span style="mso-spacerun: yes;"> </span>= rata-rata NPG <sub>(adj) </sub>= tarif
premi</span></div>
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<span lang="IT" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: IT;">= 1,20 % + variabel biaya<span style="mso-spacerun: yes;"> </span>= 1,35</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Maka<span style="mso-spacerun: yes;"> </span>nilai variabel biayanya adalah</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 14.0pt; mso-ansi-language: SV;">Nilai variabel
biaya<span style="mso-spacerun: yes;"> </span>=<span style="mso-spacerun: yes;">
</span>1,35 – 1,20 = 0,15</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Aplikasi dari metode penghitungan tarif dasar premi dengan metode <b style="mso-bidi-font-weight: normal;">Financially Weigthed Risk Method dapat
dilihat pada lampiran makalah ini. </b><span style="mso-bidi-font-weight: bold;"></span></span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.7. Kebijakan Penentuan Akhir Tarif Dasar Premi</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Tarif dasar premi yang digunakan untuk memasarkan produk asuransi dan
penjaminan kredit pada akhirnya harus melihat tarif premi pasar/struktur pasar
industri jasa, karakteristik produk, karakteristik bisnis dan variabel<span style="mso-spacerun: yes;"> </span>ekonomi yang relevan ( seperti inflasi &
suku bunga). Ada beberapa skenario yang akan muncul dari hasil penghitungan
tarif dasar premi yang menggunakan data empiris tersebut yaitu:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Skenario Pertama</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">, jika berdasarkan data empiris NPG terekam bahwa nilai NPG-nya relatif
tinggi dan ketika digunakan sebagai dasar penghitungan tarif dasar premi
ternyata menghasilkan tarif premi yang tinggi dan tidak kompetitif, maka perlu
dilakukan penyesuaian kembali dengan jalan:</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Jika struktur pasar produknya adalah persaingan, maka tarif premi tersebut
disesuaikan dengan tarif premi pasar namun masih dianggap menguntungkan
perusahaan.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Jika struktur pasarnya monopolistik, maka gunakan hasil penghitungan tarif
dasar premi tersebut<span style="mso-spacerun: yes;"> </span>dengan melihat
kemampuan debitur/konsumen produk asuransi dan penjaminan kredit serta
keuntungan perusahaan.</span></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Skenario kedua</span></b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">, seandainya berdasarkan data empiris NPG menghasilkan tarif dasar premi
paling rendah dibandingkan tarif premi pasar sebagai akibat dari kebijakan
manajemen resiko yang baik, maka perlu dilakukan beberapa penyesuaian dengan
memperhatikan tarif premi pesaing dan keuntungan yang akan diperoleh oleh
perusahaan.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">3.8. Monitoring dan Evaluasi Tarif Dasar Premi </span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Tarif dasar premi seperti halnya harga produk perdagangan <span style="mso-spacerun: yes;"> </span>lainnya di pasaran cenderung mengalami
perkembangan yang fluktuatif sesuai dengan pergerakan indikator ekonomi<span style="mso-spacerun: yes;"> </span>yang dinamis, kondisi permintaan masyarakat,
dan perilaku dari para industri pesaing yang memasarkan bisnis asuransi &
penjaminan kredit yang sejenis. Untuk menyesuaikan pergerakan tarif dasar premi
yang dinamis di pasar tersebut, perlu dilakukan suatu kegiatan monitoring dan evaluasi
tarif dasar premi secara rutin pada periode tertentu. Kegiatan monitoring dan evaluasi
tarif dasar premi harus di dukung dengan instrumen informasi dan data yang
relevan dan <i style="mso-bidi-font-style: normal;">up to date</i> sehingga
penentuan kembali tarif dasar premi tersebut tetap memiliki asas kompetitif dan
menguntungkan. Kebutuhan data tentang data tarif premi yang berlaku di pasar,
indikator ekonomi, dan potensi pasar sangat diperlukan sebagai dasar melakukan
evaluasi tarif disamping ada kegiatan <b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;">marketing research</i></b> yang memadai.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;"><span style="mso-spacerun: yes;"> </span></span></b><b style="mso-bidi-font-weight: normal;"><span lang="SV" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: SV;">Daftar Pustaka</span></b></div>
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<span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Harrington &
Niehaus. 2003;<span style="mso-spacerun: yes;"> </span><i style="mso-bidi-font-style: normal;">Risk Management </i></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">& Insurance<span style="mso-bidi-font-style: italic;">.</span></span></i><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"> 2 nd Edition. Singapore; McGraw-Hill Book Co.</span></div>
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<div class="ReportTitle" style="margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: .5pt; margin-top: 0in; tab-stops: 37.4pt; text-indent: -.5in;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Nelson Henwood,
Caroline Breipohl and Richard Beauchamp, Nov 2002: <i style="mso-bidi-font-style: normal;">Profit Loadings in General Insurance Pricing (A Critical Assessment of
Approaches)</i>. <span style="color: black;">New Zealand</span><span style="color: black;"> Society of Actuaries Conference November 2002 </span></span></div>
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Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-67292019634863865882013-04-11T10:04:00.002+07:002013-04-11T10:14:22.371+07:00Metodologi Pengumpulan Data Loss Event<!--[if !mso]>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">BAB I</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">PENGUMPULAN DATA LOSS EVENT</span></b></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">A.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Latar
Belakang</span></b></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Perjalanan bisnis
perusahaan sering diwarnai dengan berbagai kejadian terkait dengan risiko
operasional dan risiko keuangan termasuk diantaranya perusahaan
asuransi/penjaminan kredit (asuransi kerugian). Peningkatan kasus klaim,
masalah investasi dan sengketa (dispute) hukum dengan nasabah kerap terjadi.
Kasus-kasus tersebut telah membuat Perusahaan Asuransi/Penjaminan mengalami
kerugian secara finansial dan non finansial.<span style="mso-spacerun: yes;">
</span></span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Database kejadian kerugian
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klasifikasi tertentu.Pencatatan data tersebut dapat menjadi data statistik yang
selanjutnya digunakan sebagai dasar untuk menentukan estimasi risiko empiris,
sebagai penghubung antara pengalaman kerugian, dengan keputusan pengendalian
risiko operasional dan risiko lainnya, dan sebagai alat validasi input dan
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data internal yang dijadikan acuan dalam memperoleh <i>loss event<span style="mso-spacerun: yes;"> </span></i>dapat berasal dari hasil audit intern
maupun ekstern, hasil identifikasi risiko maupun sumber-sumber lainnya. </span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Data kerugian yang
dimiliki perusahaan harus komprehensif dimana data tersebut menjangkau seluruh
aktivitas dan eksposur yang material dari seluruh unit kerja. Unit Manajemen
Risiko <span style="mso-spacerun: yes;"> </span>menetapkan kriteria spesifik
untuk menetapkan data kerugian yang timbul dari suatu kejadian, atau suatu
aktivitas yang melibatkan berbagai lini bisnis. Kriteria dimaksud termasuk
menetapkan batasan tingkat materialitas kerugian yang dianggap layak untuk
dicatat secara internal. Batasan ini bisa berbeda dari satu perusahaan dengan perusahaan
lain, ataupun pada lini bisnis yang berbeda dalam satu industri yang sama,
namun batasan tersebut secara garis besar harus konsisten dengan yang digunakan
oleh perusahaan lain yang sama bisnisnya.</span></div>
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Data Loss Event merupakan salah satu perangkat penerapan Manajemen Risiko. Perangkat manajemen risiko lainnya adalah sebagai berikut:<br />
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<span style="font-size: x-small;"><span><span><br /></span></span></span>
<span style="font-size: x-small;"><span><span>1.</span></span></span><span style="font-size: x-small;"><span style="color: black; font-family: Tahoma;">RISK
CONTROL AND SELF ASSESSMENT (RCSA</span><span style="color: black; font-family: Tahoma;">)</span></span></div>
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<span style="font-size: x-small;"><span style="color: black; font-family: Tahoma;"><span> </span></span><span style="color: black; font-family: Tahoma;">adalah</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">salah</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">satu</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">cara</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">untuk</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">mengidentifikasi</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">risiko</span><span style="color: black; font-family: Tahoma;">, </span><span style="color: black; font-family: Tahoma;">pengukuran</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">dan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">mitigasi</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">risiko</span><span style="color: black; font-family: Tahoma;"> yang </span><span style="color: black; font-family: Tahoma;">melibatkan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">seluruh</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">komponen</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">perusahaan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">dengan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">menggunakan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">fasilitator</span><span style="color: black; font-family: Tahoma;">.</span><span><span> </span></span></span></div>
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<br /></div>
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<span style="font-size: x-small;"><span><span>2. </span></span><span style="color: black; font-family: Tahoma;">KEY
RISK INDICATOR (KRI)</span></span></div>
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<span style="font-size: x-small;"><span style="color: black; font-family: Tahoma;">Suatu</span><span style="color: black; font-family: Tahoma;"> KRI<span> </span></span><span style="color: black; font-family: Tahoma;">menyediakan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">informasi</span><span style="color: black; font-family: Tahoma;"><span> </span></span><span style="color: black; font-family: Tahoma;">indikator</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">terdepan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">mengenai</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">risiko</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">genting</span><span style="color: black; font-family: Tahoma;">/</span><span style="color: black; font-family: Tahoma;">darurat</span><span style="color: black; font-family: Tahoma;">. KRI </span><span style="color: black; font-family: Tahoma;">merupakan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">suatu</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">matriks</span><span style="color: black; font-family: Tahoma;"> yang </span><span style="color: black; font-family: Tahoma;">digunakan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">oleh</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">organisasi</span><span style="color: black; font-family: Tahoma;">/</span><span style="color: black; font-family: Tahoma;">perusahaan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">untuk</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">menyediakan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">suatu</span><span style="color: black; font-family: Tahoma;"> signal </span><span style="color: black; font-family: Tahoma;">dini</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">dari</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">peningkatan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">eksposure</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">risiko</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">di</span><span style="color: black; font-family: Tahoma;"> area </span><span style="color: black; font-family: Tahoma;">perusahaan</span><span style="color: black; font-family: Tahoma;"> yang </span><span style="color: black; font-family: Tahoma;">bervariasi</span><span style="color: black; font-family: Tahoma;">. </span><span style="color: black; font-family: Tahoma;">Pada</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">kondisi</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">tertentu</span><span style="color: black; font-family: Tahoma;">, KRI </span><span style="color: black; font-family: Tahoma;">dapat</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">mempresentasikan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">rasio-rasio</span><span style="color: black; font-family: Tahoma;"><span> </span></span><span style="color: black; font-family: Tahoma;">kunci</span><span style="color: black; font-family: Tahoma;"><span> </span>yang </span><span style="color: black; font-family: Tahoma;">mengelola</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">seluruh</span><span style="color: black; font-family: Tahoma;"> track </span><span style="color: black; font-family: Tahoma;">organisasi</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">sebagai</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">indikator</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">dari</span><span style="color: black; font-family: Tahoma;"><span> </span></span><span style="color: black; font-family: Tahoma;">risiko</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">dan</span><span style="color: black; font-family: Tahoma;"> potential
opportunities yang </span><span style="color: black; font-family: Tahoma;">memberikan</span><span style="color: black; font-family: Tahoma;"> signal yang </span><span style="color: black; font-family: Tahoma;">membutuhkan</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">tindakan</span><span style="color: black; font-family: Tahoma;"> yang </span><span style="color: black; font-family: Tahoma;">perlu</span><span style="color: black; font-family: Tahoma;"> </span><span style="color: black; font-family: Tahoma;">diambil</span><span style="color: black; font-family: Tahoma;">.</span></span></div>
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<span style="font-size: x-small;"><span><span><br /></span></span></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Database Kejadian Kerugian eksternal</span></b><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Pembelajaran juga dapat
dilakukan dengan mengumpulkan data yang terjadi di perusahaan <span style="mso-spacerun: yes;"> </span>lain yang sejenis atau satu industr, atau
disebut dengan data eksternal. Cara ini lebih murah karena perusahaan <span style="mso-spacerun: yes;"> </span>tidak perlu mengalami sendiri kerugian
tersebut. Perusahaan asuransi kerugian pada umumnya memiliki eksposur yang
jarang terjadi, namun berpotensi menimbulkan kerugian yang sangat besar. </span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Data eksternal dimaksud
dapat berupa data publik atau data kelompok industri yang relevan. Sumber data
eksternal dapat diperoleh melalui data publik seperti berita surat kabar. <i>Recovery
</i>atas kerugian dapat bersumber dari data klaim asuransi lain, masalah
investasi, ganti rugi atau penjualan asset yang bersumber dari pihak selain Perusahaan
Asuransi/Penjaminan, atau sumber-sumber lainnya. Tapi cara yang paling efektif
adalah dengan upaya agar semua perusahaan dalam suatu industri secara kolektif mengirimkan
pengalaman kerugian operasional masing-masing dalam satu wadah terorganisir,
untuk dapat digunakan bersama dalam upaya menanggulangi kerugian akibat risiko
operasional dan risiko keuangan.</span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Beberapa contoh konten
data kerugian yang diperlukan antara lain: informasi yang mencakup nama unit
kerja, nama event risiko, uraian singkat event, jenis risiko, nama
produk/jasa/aktivitas, pihak yang terlibat, estimasi kerugian langsung dan
tidak langsung, penyebab event, tanggal kejadian, sumber informasi, tindakan
korektif manajemen, tanggal pelaksanaan tindakan korektif, jumlah dan jenis
recovery yang diperoleh, atau yang diperkirakan akan diperoleh. Cakupan hasil
evaluasi minimal mencakup: Mengapa kegagalan terjadi. Apa yang salah,
pengendalian apa yang sudah ada, dan mengapa gagal, bagaimana agar peristiwa
tersebut dapat dihindari dikemudian hari, langkah yang harus dilakukan untuk
mengurangi dampak.</span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
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<span style="font-family: "Tahoma","sans-serif";">Sebagai
suatu entitas Perusahaan Asuransi/Penjaminanjuga tidak terlepas dari peritistiwa
kerugian seperti yang diuraikan diatas dan agar kejadian kerugian tersebut tidak
terulang kembali <span style="mso-spacerun: yes;"> </span>yang dapat menghambat
pencapaian tujuan dan sasaran perusahaan perlu melakukan pengumpulan data Loss
event. Berawal pada kesadaran akan pentingnya<span style="mso-spacerun: yes;">
</span>Loss Event Database (LED)<span style="mso-spacerun: yes;"> </span>sebagai
salah satu alat manajemen risiko untuk mengurangi tingkat risiko dan pada akhirnya
akan meningkatkan nilai <i style="mso-bidi-font-style: normal;">stakeholder, </i>kegiatan
Pengumpulan Data Loss Event <span style="mso-spacerun: yes;"> </span>di Perusahaan
Asuransi/Penjaminan harus dilaksanakan.</span></div>
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<span style="font-family: "Tahoma","sans-serif";">Kegiatan
pengumpulan LED ini dilakukan dengan mencatat seluruh peristiwa kerugian yang
pernah terjadi di seluruh unit kerja di Kantor Pusat dan Kantor Cabang. Pelaksanaan
Pengumpulan LED<span style="mso-spacerun: yes;"> </span>ini merupakan langkah
awal menuju terciptanya budaya sadar dan peduli risiko di perusahaan.<i style="mso-bidi-font-style: normal;"> </i></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">B.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Maksud
dan Tujuan</span></b></div>
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<span style="font-family: "Tahoma","sans-serif";">Pengumpulan
LED ini merupakan salah satu aktivitas Manajemen Risiko Korporat. Maksud
dilaksanakannya Pengumpulan LED ini adalah </span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Mencatat dan mengelola
data kejadian/insiden kerugian (Loss Event) yang telah terjadi dalam financial
dan non financial atau dengan kata lain operasional dan non operasional
perusahaan. Tujuan pencatatan data loss event adalah dasar untuk perkiraan
risiko empiris, sebagai alat untuk memvalidasi input dan output dari sistem
pengukuran risiko korporat, atau sebagai penghubung antara pengalaman kerugian
dengan manajemen risiko serta keputusan pengendalian agar kejadian kerugian
tersebut tidak terulang kembali. Dalam melakukan perkiraan risiko empiris
tersebut, perusahaan <span style="mso-spacerun: yes;"> </span>dapat pula
menggunakan data eksternal guna melangkapi data internal perusahaan yang telah
diorganisasikan.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">C.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Ruang
Lingkup Pengumpulan LED </span></b></div>
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<span style="font-family: "Tahoma","sans-serif";">Ruang lingkup pengumpulan LED di
suatu perusahaan asuransi/penjaminan (asuransi kerugian) misalnya terdiri dari:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">I.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Materi
LED yang dikumpulkan mencakup:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Loss
event dari bidang operasional ( mulai akseptasi, kasus klaim dan penagihan
recovery)</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Loss
event dari bidang Investasi</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Loss
event dari bidang umum (antara lain tentang asset perusahaan dan pengadaan
barang/jasa)</span></div>
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<br /></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">II.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Obyek
LED yang akan dikumpulkan data loss evennya, mencakup:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Kantor
Cabang </span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Kantor
Pusat (unit kerja supporting seperti Divisi Keuangan & Akuntansi, Divisi
Suretyship, Divisi Askred, Divisi Penjaminan KUR, <span style="mso-spacerun: yes;"> </span>SPI dan Divisi SDM)</span></div>
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<br /></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Data
LED yang akan dikumpulkan dari Obyek LED adalah minimal data 3 tahun terakhir
dari tahun 2013 atau tergantung kemampuan perusahaan untuk mengumpulkan data
loss event. Apabila ada data LED yang urgent dan memberikan dampak kerugian
finansial relatif besar yang berada lebih dari 3 tahun terakhir, maka data
tersebut perlu dicatat dan diolah oleh Obyek LED.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Disamping
pengumpulan LED berasal dari unit kerja operasional, sumber utama yang
dijadikan acuan dalam memperoleh data <i>loss event</i> adalah hasil audit
intern maupun ekstern, hasil identifikasi risiko maupun sumber-sumber lainnya.</span><span style="font-family: "Tahoma","sans-serif";"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Pekerjaan lapangan yang dilakukan
oleh Fasilitator LED yang dilakukan oleh unit Manajemen Risiko. Lingkup pelaksanaan
Pengumpulan LED<span style="mso-spacerun: yes;"> </span>meliputi pemahaman
tentang bisnis perusahaan, pemahaman loss event, pengolahan & kompilasi
data dan pelaporan data. Dalam<span style="mso-spacerun: yes;">
</span>pengumpulan LED ada tiga kegiatan yaitu Perencanaan, Pelaksanaan dan
Pelaporan.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";"><span style="mso-spacerun: yes;">
</span></span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">D.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Konsep
yang Digunakan</span></b></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; tab-stops: .25in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Dalam
pelaksanaan pengumpulan LED perlu dibuat konsep dan definisi yang berhubungan
dengan LED agar terdapat persamaan persepsi yang dapat mengurangi bias atau
error data <span style="mso-spacerun: yes;"> </span>loss event pada saat
pelaksanaan pengumpulan data.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Peristiwa yang dikategorikan sebagai kerugian (loss) adalah
peristiwa yang masuk kategori <i style="mso-bidi-font-style: normal;">down sides
risks</i> yaitu peristiwa yang telah memberikan dampak kerugian baik secara
financial maupun non financial. Peristiwa yang mengandung unsur <i style="mso-bidi-font-style: normal;">opportunity of income/loss </i>seperti
piutang usaha tak tertagih dan kerugian suku bunga karena kebijakan investasi
“sweetener” <i style="mso-bidi-font-style: normal;"><span style="mso-spacerun: yes;"> </span></i>tidak termasuk dalam kategori <span style="mso-spacerun: yes;"> </span>loss event. Namun dibeberapa perusahaan yang
memiliki kemampuan pengumpulan data loss event yang cukup besar data <i style="mso-bidi-font-style: normal;">near misses</i> atau yang masuk kategori <i style="mso-bidi-font-style: normal;">up sides risks</i> tercakup dalam loss
event. Dengan demikian, semua ruang lingkup data loss event tergantung pada
tujuan dan kemampuan perusahaan.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="color: black; font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Upaya pencegahan potensi kerugian dengan LED memerlukan pencatatan
data kerugian internal, artinya kerugian tergolong risiko operasional dan
keuangan yang terjadi pada perusahaan. Pencatatan ini dilakukan sebagai bahan
pembelajaran agar kerugian yang sudah terjadi tidak terulang, dan sebagai dasar
menetapkan tindakan mitigasi risiko.</span><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Kejadian kerugian</span></b><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">
adalah suatu kejadian yang memicu terjadinya kerugian. Suatu kejadian kerugian
harus dapat didefinisikan dengan jelas, dan harus dapat dipastikan bahwa
kejadian tersebut sudah teridentifikasi dan sudah dilakukan rencana tindak
lanjut yang diperlukan. <span style="color: black;">Contoh peristiwa kerugian yang
ada dalam perusahaan asuransi kerugian atau penjaminan kredit antara lain
adalah masalah fraud (misal pencurian, penyalahgunaan asset dan penipuan),
kebakaran, klaim, recovery yang tidak dapat ditagih, investasi yang
rugi/hilang, pengadaan barang/jasa yang merugikan, kehilangan/kerusakan asset perusahaan
(misal gedung dan kendaraan) dan kehilangan arsip/dokumen penting.</span></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: "Times New Roman";">Pengumpulan
data <i>loss event </i>internal yang berasal dari operasional merupakan
prasyarat penting untuk pengembangan dan berfungsinya sistem pengukuran risiko
operasional yang dipercaya. </span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; tab-stops: .25in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -.25in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">E.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Langkah
Kerja</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Langkah kerja yang dilakukan dalam
rangka Pengumpulan LED di perusahaan (missal perusahaan asuransi kerugian) ,
adalah sebagai berikut:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; mso-list: l8 level1 lfo3; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Sosialisasi
Pengumpulan LED</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Untuk memberikan pemahaman kepada Obyek
LED mengenai konsep LED dan metodologi pengumpulan LED, maka Tim Fasilitator Pengumpulan
LED Perusahaan Asuransi/Penjaminanmelakukan langkah berikut:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .75in; margin-right: 0in; margin-top: 0in; mso-list: l0 level1 lfo4; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Penyusunan
pedoman pengumpulan LED dan form isian pengumpulan LED</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .75in; margin-right: 0in; margin-top: 0in; mso-list: l0 level1 lfo4; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Pemaparan
metodologi pelaksanaan pengumpulan LED ke seluruh unit kerja yang menjadi obyek
LED </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .75in; margin-right: 0in; margin-top: 0in; mso-list: l0 level1 lfo4; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Melakukan
verifikasi data loss event yang berasal dari Obyek LED dengan dilengkapi fakta
dan bukti yang dapat dipertanggungjawabkan</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .75in; margin-right: 0in; margin-top: 0in; mso-list: l0 level1 lfo4; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Diskusi
untuk menyamakan persepsi tentang langkah kerja yang akan dilakukan oleh
anggota Tim Fasilitator LED</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .75in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Tim Fasilitator LED berasal dari unit
Manajemen Risiko.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; mso-list: l8 level1 lfo3; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Pelaksanaan
Pengumpulan LED</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Setelah pedoman dan form isian LED
disusun, maka langkah selanjutnya mengirim form isian LED ke seluruh obyek pengumpulan
LED agar diisi secara benar dan akurat data LED tersebut oleh Obyek LED yang
bersangkutan. Untuk memastikan data LED benar maka dilakukan proses editing
(pemeriksaan kebenaran data) dan verifikasi/klarifikasi oleh fasilitator LED
dengan melakukan kunjungan langsung ke obyek LED. Kemudian, setelah LED <i style="mso-bidi-font-style: normal;">clean</i> dari kesalahan/error dan didukung
dengan fakta/bukti otentik maka form isian LED dibuat 2 (dua) rangkap yang satu
rangkap dikirim ke Bagian APRN-Divisi PAMR dan rangkap lainnya disimpan oleh
Obyek LED bersangkutan. Data isian LED tersebut diolah dan kompilasi untuk
dapat menjadi bahan pelaporan LED. </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; mso-list: l8 level1 lfo3; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Pelaporan
LED</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Data LED yang sudah dikumpulkan dari
seluruh obyek LED, diolah dan dibuatkan tabulasi untuk keperluan pelaporan LED
ke Manajemen. </span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .5in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -.25in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">F.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Tugas
dan Kewajiban Obyek LED</span></b></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l13 level1 lfo13; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Memahami
konsep dan metodologi pengumpulan data Loss Event dengan baik</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l13 level1 lfo13; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Mengisi
isian Form LED yang sudah disediakan dengan data dan informasi<span style="mso-spacerun: yes;"> </span>yang benar dan dapat
dipertanggungjawabkan<span style="mso-spacerun: yes;"> </span>sesuai dengan fakta
dan dokumen yang valid dan dapat dipertanggungjawabkan</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l13 level1 lfo13; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Melakukan
verifikasi/klarifikasi dengan Tim Fasilitator LED dan menandatangani Form LED
yang sudah diisi dengan data dan informasi yang benar</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l13 level1 lfo13; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Membuat/menyalin
form LED menjadi 2 (dua) rangkap. Rangkap pertama untuk dikirim ke Bagian
APRN-Divisi PAMR dan Rangkap yang lainnya didokumentasikan dengan baik oleh
masing-masing Obyek LED. Kirim <i style="mso-bidi-font-style: normal;">hardcopy</i>
dan <i style="mso-bidi-font-style: normal;">softcopy </i><span style="mso-spacerun: yes;"> </span>dokumen Form LED yang sudah diisi benar oleh
Obyek LED<span style="mso-spacerun: yes;"> </span>ke unit MR.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l13 level1 lfo13; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menggunakan
kejadian kerugian dimasing-masing Obyek LED sebagai referensi risiko agar tidak
mengulangi kejadian kerugian tersebut untuk kedua kalinya.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l3 level1 lfo2; text-align: justify; text-indent: -.25in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">G.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Perkiraan
Kendala Pengumpulan <span style="mso-spacerun: yes;"> </span>LED</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Beberapa kendala yang diperkirakan
akan dihadapi oleh Tim Fasilitator LED Perusahaan Asuransi/Penjaminandalam <span style="mso-spacerun: yes;"> </span>antara lain sebagai berikut:</span></div>
<ol start="1" style="margin-top: 0in;" type="1">
<li class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l11 level1 lfo5; text-align: justify;"><span style="font-family: "Tahoma","sans-serif";">Kualitas SDM di unit kerja/Risk
Owner yang memahami pengumpulan LED masih relatif kurang memadai. Kualitas
SDM ini sangat menentukan kualitas hasil LED. Walaupun sudah diberikan sosialisasi
pengumpulan LED di seluruh Obyek LED di Kantor Pusat maupun di Kantor Cabang,
perbedaan persepsi dalam pengumpulan LED diperkirakan masih terjadi.</span></li>
<li class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-list: l11 level1 lfo5; text-align: justify;"><span style="font-family: "Tahoma","sans-serif";">Keterbatasan waktu dan Tenaga
yang terlibat dalam kegiatan Pengumpulan LED yang terbatas.</span></li>
</ol>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
</div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">BAB III</span></b></div>
<div align="center" class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">METODOLOGI <span style="mso-spacerun: yes;"> </span>PENGUMPULAN LED</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l7 level3 lfo1; text-align: justify; text-indent: -.25in;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">A.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Jadual
Pelaksanaan LED</span></b></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Pengumpulan LED di seluruh Obyek LED
di Kantor Pusat dan Kantor Cabang serta pengolahan datanya dilakukan pada periode
tertentu dan biasanya memakan waktu sekitar 5 – 7 bulai. </span></div>
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<span style="font-family: "Tahoma","sans-serif";">Kunjungan Fasilitator LED ke unit
kerja yang menjadi target pelaksanaan pengumpulan LED dimaksudkan untuk
membantu Obyek LED (OLED) di kantor pusat dan kantor cabang untuk melakukan <i style="mso-bidi-font-style: normal;"><span style="mso-spacerun: yes;"> </span>Pengumpulan
LED</i> secara mandiri (Self loss event Collecting) tentang kejadian-kejadian
kerugia (loss event) <span style="mso-spacerun: yes;"> </span>yang sudah terjadi
dan dihadapi <span style="mso-spacerun: yes;"> </span>oleh Obyek LED selama
periode 5 (lima tahun) terakhir.<span style="mso-spacerun: yes;"> </span>Tim
fasilitator LED<span style="mso-spacerun: yes;"> </span>dalam menggali data loss
event menggunakan antara lain metode diskusi dan wawancara langsung dengan Obyek
LED.<span style="mso-spacerun: yes;"> </span>Berkenaan dengan hal tersebut,
maka perlu kunjungan Tim Fasilitator dari unit Manajemen Risiko ke kantor
cabang dan Kantor Pusat. </span></div>
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<span style="font-family: "Tahoma","sans-serif";">Kunjungan langsung ke Obyek LED dapat
juga dilakukan dengan menyelenggarakan verifikasi/klarifikasi LED di kantor
cabang dengan mengundang beberapa pimpinan kantor cabang berdasarkan
wilayah/Pulau atau kunjungan ke masing-masing kantor cabang sesuai dengan
kebutuhan pengumpulan dan klarifikasi data Loss Event.</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">B.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Proses
Pengumpulan LED</span></b></div>
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<span style="font-family: "Tahoma","sans-serif";">Kegiatan
Pengumpulan LED dapat terdiri dari 3(tiga) kelompok kegiatan yaitu kegiatan
perencanaan, pelaksanaan dan pelaporan <span style="mso-spacerun: yes;"> </span>Pengumpulan
LED seperti pada bagan di bawah ini. </span></div>
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<span style="mso-no-proof: yes;">
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<span style="font-family: "Tahoma","sans-serif";"> </span><img alt="" 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" /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Tahap
kegiatan pengumpulan data LED seperti gambar di atas adalah sebagai berikut:</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Tahap Perencanaan</span></b><span style="font-family: "Tahoma","sans-serif";">:</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l1 level1 lfo10; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Penyusunan
pedoman pengumpulan data Loss Event (LED). Penyusunan pedoman LED dilakukan
oleh unit Manajemen Risiko (MR).</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l1 level1 lfo10; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menyusun
Formulir LED yang akan digunakan untuk mengumpulkan data. Formulir Led disusun
oleh unit Manajemen Risiko.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l1 level1 lfo10; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Membentuk
Tim Fasilitator yang anggota berasal dari unit Manajemen Risiko. Tim
fasilitator ini bertugas untuk melakukan sosialisasi dan verifikasi/klarifikasi
data LED yang diisi oleh Obyek LED. </span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l1 level1 lfo10; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menyusun
rencana kunjungan verifikasi ke unit kerja Obyek LED untuk sosialisasi dan verifikasi/klarifikasi
data LED yang telah diisi oleh masing-masing Obyek LED.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Tahap Pelaksanaan</span></b></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l4 level1 lfo11; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Setelah
formulir LED dikirim ke seluruh Obyek LED, maka Obyek LED mengisi formulir
tersebut dengan benar dan dapat dipertanggungjawabkan sesuai dengan Pedoman. </span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l4 level1 lfo11; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Dilakukan
verifikasi/klarifikasi data LED yang sudah diisi Obyek LED oleh Tim Fasilitator
LED dengan cara pembahasan secara langsung dengan Obyek LED. Setelah LED
dianggap <i style="mso-bidi-font-style: normal;">clean </i>dan benar maka form
LED tersebut ditandatangani oleh Risk Owner/Kantor Cabang</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l4 level1 lfo11; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Setelah
isian formulir LED dinyatakan benar dan ditandatangani oleh Pejabat Obyek LED
yang bertanggung jawab maka <i style="mso-bidi-font-style: normal;">hardcopy</i>
dan <i style="mso-bidi-font-style: normal;">softcopy</i> dokumen tersebut dikirim
ke unit Manajemen Risiko.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l4 level1 lfo11; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Data
isian formulir LED yang dikirimkan oleh Obyek LED diolah dan dikompilasi oleh unit
Manajemen Risiko.</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<br /></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Tahap Pelaporan</span></b></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l10 level1 lfo12; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menyiapkan
konsep Laporan LED. Penyiapan konsep Laporan LED disusun oleh unit Manajemen
Risiko agar sesuai dengan kebutuhan pelaporan LED Manajemen</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-list: l10 level1 lfo12; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Evaluasi
Laporan LED. Proses tabulasi laporan LED dilakukan evaluasi agar sesuai dengan
kebutuhan pelaporan LED perusahaan</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Finalisasi
Laporan LED. Draft laporan LED difinalisasi dengan <span style="mso-spacerun: yes;"> </span>Direksi dalam Rapat Pembahasan/Workshop. Selanjutnya
mendistribusikan Laporan LED tersebut kepada Direksi/Manajemen. </span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">C.<span style="font: 7.0pt "Times New Roman";"> </span></span></span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Dokumen
Yang Digunakan</span></b></div>
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<span style="font-family: "Tahoma","sans-serif";">Dokumen yang digunakan pada saat Pengumpulan
LED adalah Formulir<span style="mso-spacerun: yes;"> </span>LED yang terdiri varibel-varibel
yang dapat menggambarkan data loss event yang berasal dari bidang operasional
dan non operasional <span style="mso-spacerun: yes;"> </span>yang menjadi target
pengumpulan LED. 1 (satu) dokumen Form LED digunakan untuk mengisi 1 kejadian
kerugian. Formulir isian LED terlampir pada buku Pedoman ini.</span></div>
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<br /></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">D.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Area
of Improvement</span></b><span style="font-family: "Tahoma","sans-serif";"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Berdasarkan
hasil Pengumpulan LED, terdapat <i style="mso-bidi-font-style: normal;">area of
improvement</i> yang perlu dipertimbangkan manajemen untuk mewujudkan
implementasi manajemen risiko di Perusahaan Asuransi/Penjaminanyaitu perlunya
perusahaan secara eksplisit menetapkan target perbaikan eksposure dari kejadian
kerugian (loss event) agar hal tersebut tidak terjadi kembali, sehingga pengendalian
risiko dapat berhasil secara optimal. </span></div>
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<br /></div>
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<br /></div>
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<br /></div>
<div class="Default">
</div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">BAB IV</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">TATA CARA PENGISIAN FORM LED</span></b></div>
<div class="Default">
<br /></div>
<div class="Default">
<br /></div>
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<span style="font-family: "Tahoma","sans-serif";">Berdasarkan ruang lingkup pengumpulan
LED yaitu pada bidang Operasional, Investasi dan Umum (termasuk pengadaan
barang dan jasa), maka Form LED disusun untuk mencatat data kerugian pada bidang-bidang
tersebut. </span></div>
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<span style="font-family: "Tahoma","sans-serif";">Tim Fasilitator <span style="mso-bidi-font-style: italic;">Pengumpulan LED dan Obyek LED<i> </i></span>dapat
menggunakan atau menggabungkan beberapa teknik pengumpulan data LED. Beberapa
teknik yang digunakan dalam kegiatan pengumpulan LED adalah sebagai berikut:</span></div>
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<span style="font-family: "Tahoma","sans-serif";">a. Pengumpulan dan Reviu Dokumen</span></div>
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<span style="font-family: "Tahoma","sans-serif";">b. Curah Pendapat (<i>Brainstorming</i>)</span></div>
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<span style="font-family: "Tahoma","sans-serif";">c. Workshop yang Difasilitasi</span></div>
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<span style="font-family: "Tahoma","sans-serif";">d. Wawancara</span></div>
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<span style="font-family: "Tahoma","sans-serif";">e. Survei/ observasi</span></div>
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<br /></div>
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<b><span style="font-family: "Tahoma","sans-serif";">Variabel/ Field Data yang dikumpulkan
(kasus perusahaan asuransi kerugian)</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Variabel
yang dicakup dalam isian data<span style="mso-spacerun: yes;"> </span>untuk
mencatat LED mencakup antara lain; bidang operasional untuk produk suretyship,
dan Askred; bidang investasi dan bidang umum. Variabel Daftar pertanyaan pada
Form <span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>yang adalah sebagai berikut:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Nomor</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l6 level1 lfo9; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Peristiwa kerugian (nama kerugian)</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Sebab kerugian</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l6 level1 lfo9; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Tanggal dan lokasi terjadinya kerugian</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Mitra usaha/Principal/Obligee/Kustodian/Vendor yang
terlibat dalam kerugian</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Dampak keuangan (Rp)</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Dampak non keuangan</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">8.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Tindakan korektif yang sudah dilakukan untuk
menyelesaikan kerugian tersebut</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l6 level1 lfo9; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">9.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Keterangan</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Selain
variable isian LED, isian data LED harus ditandatangani oleh verifikator Tim
Fasilitator dan Kepala Kantor (AMD) kantor Cabang/Kepala Divisi (Division Head)</span></div>
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<br /></div>
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<b><span style="font-family: "Tahoma","sans-serif";">Tata Cara Pengisian Form LED</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Untuk
mengisi isian-isian yang ada dalam Form-1 agar memiliki persamaan persepsi
adalah sebagai berikut:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Variabel
Daftar pertanyaan pada Form<span style="mso-spacerun: yes;"> </span>yang adalah
sebagai berikut:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Nomor. Isikan kolom nomor secara berurutan. Cukup
jelas.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Peristiwa kerugian (nama kerugian). Isikan kolom ini
dengan peritistiwa kerugian atau nama kerugian. Contoh-contoh peristiwa
kerugian: kerusakan dan kebakaran gedung kantor, kehilangan mobil operasional,
pencurian uang kas, penggelapan premi, klaim dari penutupan seluruh produk, agunan
(collateral) fiktif, kerugian investasi, kerusakan/kehilangan hardware IT,
kesalahan proses pengadaan barang/jasa,<span style="mso-spacerun: yes;">
</span></span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Sebab kerugian</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Tanggal dan lokasi terjadinya kerugian</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Mitra usaha/Principal/Obligee/Kustodian/Vendor yang
terlibat dalam kerugian</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Dampak keuangan (Rp)</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">7.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Dampak non keuangan</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">8.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Tindakan korektif yang sudah dilakukan untuk
menyelesaikan kerugian tersebut</span></div>
<div class="MsoListParagraph" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; margin-left: .25in; margin-right: 0in; margin-top: 0in; mso-layout-grid-align: none; mso-list: l5 level1 lfo14; text-align: justify; text-autospace: none; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">9.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif"; mso-bidi-font-weight: bold;">Keterangan</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0in; mso-layout-grid-align: none; text-align: justify; text-autospace: none;">
<br /></div>
<div class="Default">
<br /></div>
<div align="center" class="Default" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">BAB</span></b></div>
<div align="center" class="Default" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">V</span></b></div>
<div align="center" class="Default" style="text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">PELAPORAN</span></b></div>
<div class="Default">
<br /></div>
<div class="Default">
<br /></div>
<div class="Default">
<br /></div>
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<span style="font-family: "Tahoma","sans-serif";">Pelaporan hasil <span style="mso-bidi-font-style: italic;">Pengumpulan LED </span>merupakan kegiatan
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<span style="font-family: "Tahoma","sans-serif";">Kegiatan pelaporan dilakukan mulai
dari penyiapan laporan, termasuk kegiatan reviu laporan, <span style="mso-spacerun: yes;"> </span>pengendali mutu/pembantu penanggung jawab dan
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<span style="font-family: "Tahoma","sans-serif";">Uraian lebih rinci mengenai proses
dan tatacara penyusunan Laporan Hasil pengumpulan LED dapat dilihat pada buku
Pelaporan Hasil Pengumpulan LED. Pelaporan hasil <span style="mso-bidi-font-style: italic;">Pengumpulan LED </span>merupakan kegiatan terakhir dari <span style="mso-bidi-font-style: italic;">Pengumpulan LED </span>setelah kegiatan
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Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-6262797536577826582013-04-09T13:25:00.003+07:002013-04-09T13:39:11.884+07:00Perhitungan Ganti Rugi Dalam Usaha Penjaminan/Asuransi Kredit<!--[if gte mso 9]><xml>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: IN; mso-no-proof: yes;">Metode perhitungan ganti rugi berbagai
perusahaan pada industri penjaminan dapat berbeda satu dengan yang lainnya
tergantung pada perjanjian atau kontrak penjaminan. Namun berikut ini metode
perhitungan ganti rugi dapat dipaparkan sebagai salah satu bentuk prakek
praktis yang dapat dilakukan oleh Lembaga Penjaminan Kredit (LPK)/Perusahaan Penjaminan Kredit (PPK).</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-no-proof: yes;"></span></div>
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<b><span lang="SV" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: SV;">Prosedur Pengajuan
dan Penyelesaian Tuntutan Ganti Rugi</span></b><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%;"></span></b></div>
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formulir Surat Permintaan Pencairan Penjaminan.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 42.55pt; mso-list: l0 level5 lfo1; tab-stops: list 42.55pt; text-align: justify; text-indent: -21.25pt;">
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akan segera meneliti kelengkapan dan kebenaran data tuntutan pencairan
Penjaminan dan apabila data yang bersangkutan belum lengkap dan belum memenuhi
syarat, Penjamin wajib memberitahukan kekurangan dokumen secara tertulis kepada
Penerima Jaminan </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: IN;">misal ditetapkan </span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%;">selambat-lambatnya
15 (lima belas) hari kerja sejak diterimanya Surat Permintaan Pencairan
Penjaminan yang diajukan oleh Penerima Jaminan.</span></div>
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<span lang="FI" style="font-family: "Trebuchet MS","sans-serif"; mso-ansi-language: FI; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: FI;">Dalam
hal Penjamin menyetujui tuntutan pencairan Penjaminan dari Penerima Jaminan,
Penjamin akan menerbitkan Surat Persetujuan Pencairan Penjaminan Kredit.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 42.55pt; mso-list: l0 level5 lfo1; tab-stops: list 42.55pt; text-align: justify; text-indent: -21.25pt;">
<span lang="FI" style="font-family: "Trebuchet MS","sans-serif"; mso-ansi-language: FI; mso-bidi-font-family: "Trebuchet MS"; mso-bidi-font-weight: bold; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: FI;">Penjamin melaksanakan pembayaran pencairan Penjaminan </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: IN;">misal ditetapkan </span><span lang="FI" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: FI;">selambat-lambatnya 7 (tujuh) hari kerja sejak tanggal
Surat Persetujuan Pencairan Jaminan diterbitkan</span><span lang="FI" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: FI;"> melalui Surat Permintaan Pemindahbukuan.</span></div>
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<br /></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%;">Perhitungan Ganti Rugi dalam
Penjaminan</span></b></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%;">Perhitungan ganti rugi dalam penjaminan
dapat bermacam cara tergantung pada kesepatakan penjaminan antara Penjamin
dengan Penerima Jaminan</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: IN;"> pada kontrak
penjaminan</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%;">. Namun secara <i style="mso-bidi-font-style: normal;">best
practise </i>dalam usaha penjaminan, ganti rugi penjaminan dapat dihitung
dengan beberapa metode yaitu:</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="DE" style="font-size: 11.0pt; line-height: 150%; mso-ansi-language: DE;">Sistim <i style="mso-bidi-font-style: normal;">Proportional Basis</i></span></b><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> adalah penjaminan atas
risiko kredit dengan ganti rugi yang ditanggung Penjamin sebesar persentase
tertentu atau proporsional dari kerugian maksimum sebesar plafond kredit (model
proporsional umum).</span></div>
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<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 35.45pt; tab-stops: 35.45pt;">
<u><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Contoh
perhitungan ganti rugi:</span></u></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 35.45pt; tab-stops: 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Plafond
kredit <span style="mso-tab-count: 1;"> </span>Rp. 1000,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 35.45pt; tab-stops: 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">First
Loss/Pengurang<span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span>0</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 35.45pt; tab-stops: 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Ganti
rugi (%)<span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span><span style="mso-spacerun: yes;"> </span>85</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Bagian
yang dijamin sebesar <i style="mso-bidi-font-style: normal;">proporsional
kerugian</i> :</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Kredit macet</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Ganti rugi Penjamin</span></div>
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<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 200,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .3in; mso-list: l0 level4 lfo1; tab-stops: .3in; text-indent: -.25in;">
<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 500,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .3in; mso-list: l0 level4 lfo1; tab-stops: .3in; text-indent: -.25in;">
<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 900,- </span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .3in; mso-list: l0 level4 lfo1; tab-stops: .3in; text-indent: -.25in;">
<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 1300,- </span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">(melebihi
plafond kredit)</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 171.0pt;" valign="top" width="228"><div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x Rp. 200,- = Rp. 170,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x Rp. 500,- = Rp. 425,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x Rp. 900,- = Rp. 765,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x Rp. 1000,- = Rp. 850,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;"></span></div>
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<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; mso-list: l0 level1 lfo1; tab-stops: .5in; text-indent: -.25in;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">2.</span><b style="mso-bidi-font-weight: normal;"><span lang="ES" style="font-size: 11.0pt; line-height: 150%; mso-ansi-language: ES;">Sistim <i style="mso-bidi-font-style: normal;">First Loss Basis </i></span></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Full Coverage</span></i></b><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> adalah penjaminan atas
risiko kredit dengan penggantian seluruhnya dari Penjamin terhadap kerugian
maksimum tertentu yang terjadi diatas kerugian pertama yang telah disepakati
sebelumnya yang menjadi tanggungan sendiri Penerima Jaminan (Bank) dengan maksimum
kerugian yang dijamin sebesar selisih plafond kredit dengan kerugian pertama
yang telah disepakati.</span></div>
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<u><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Contoh
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<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; tab-stops: .5in 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Plafond
kredit <span style="mso-tab-count: 1;"> </span>Rp. 1000,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; tab-stops: .5in 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">First
Loss/Pengurang<span style="mso-tab-count: 1;"> </span>Rp.<span style="mso-spacerun: yes;"> </span>600,- (tanggungan Penerima Jaminan sendiri)</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; tab-stops: .5in 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Ganti
rugi (%)<span style="mso-tab-count: 1;"> </span><span style="mso-spacerun: yes;"> </span>100</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Bagian yang
dijamin sebesar <i style="mso-bidi-font-style: normal;">diatas first loss basis</i>
:</span></div>
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<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 200,-</span></div>
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</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 500,-</span></div>
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</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 900,-</span></div>
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<span lang="IN" style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 1300,-</span></div>
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0 karena kerugian </span><span lang="IN" style="font-family: Symbol; font-size: 11.0pt; line-height: 150%; mso-ascii-font-family: Tahoma; mso-char-type: symbol; mso-hansi-font-family: Tahoma; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;"></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> =< Rp 600<rp .="" 600="" span=""></rp></span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">sebesar
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% x (Rp. 900,- – Rp. 600,-) = Rp. 300,-</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">100
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3. <span style="font: 7.0pt "Times New Roman";"> </span></span></span><b style="mso-bidi-font-weight: normal;"><span lang="ES" style="font-size: 11.0pt; line-height: 150%; mso-ansi-language: ES;">Sistim <i style="mso-bidi-font-style: normal;">First Loss Basis P</i></span></b><b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">roportional</span></i></b><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> adalah penjaminan atas
risiko kredit penggantian sebesar persentase tertentu dari kerugian yang
terjadi diatas kerugian pertama yang telah disepakati sebelumnya yang menjadi
tanggungan sendiri Penerima Jaminan (Bank) dengan maksimum kerugian yang
dijamin sebesar selisih plafond kredit dengan kerugian pertama yang telah disepakati.</span></div>
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<u><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Contoh
perhitungan ganti rugi:</span></u></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; tab-stops: 35.45pt 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Plafond
kredit <span style="mso-tab-count: 1;"> </span>Rp. 1000,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: .5in; tab-stops: 35.45pt 171.0pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">First
Loss/Pengurang<span style="mso-tab-count: 1;"> </span>Rp.<span style="mso-spacerun: yes;"> </span>600,- (tanggungan Penerima Jaminan sendiri)</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Ganti
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Bagian yang
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</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 200,-</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">b.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 500,- </span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">c.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 900,- </span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">d.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;">Rp. 1300,-</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">sebesar
0 karena kerugian </span><span lang="IN" style="font-family: Symbol; font-size: 11.0pt; line-height: 150%; mso-ascii-font-family: Tahoma; mso-char-type: symbol; mso-hansi-font-family: Tahoma; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">=<</span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> Rp. 600,-</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">sebesar
0 karena kerugian </span><span lang="IN" style="font-family: Symbol; font-size: 11.0pt; line-height: 150%; mso-ascii-font-family: Tahoma; mso-char-type: symbol; mso-hansi-font-family: Tahoma; mso-symbol-font-family: Symbol;"><span style="mso-char-type: symbol; mso-symbol-font-family: Symbol;">=<</span></span><span lang="IN" style="font-size: 11.0pt; line-height: 150%;"> Rp. 600,-</span></div>
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<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x (Rp. 900,- – Rp. 600,-) = Rp. 255,-</span></div>
<div class="MsoBodyTextIndent" style="line-height: 150%; margin-left: 0in; tab-stops: 35.45pt;">
<span lang="IN" style="font-size: 11.0pt; line-height: 150%;">85
% x (Rp. 1000,- – Rp. 600,-) = Rp. 340,-</span></div>
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<br />
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<br /></div>
Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-87307613007760206262013-04-09T09:00:00.002+07:002013-04-09T09:00:54.535+07:00PENERAPAN FIVE LINES DEFENSE DALAM MENINGKATKAN KINERJA PERUSAHAAN<!--[if gte mso 9]><xml>
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<span style="color: #404041; font-family: "Tahoma","sans-serif";">Sebagai lembaga non
perbankan, sektor asuransi <span style="mso-spacerun: yes;"> </span>memiliki
posisi yang strategis dalam sistem perekonomian, sehingga perlu senantiasa
meningkatkan kualitas pelaksanaan <i>Good Corporate Governance </i>nya. Selain
itu, perusahaan Asuransi dituntut untuk mematuhi ketentuan-ketentuan yang
secara dinamis terus berubah dari waktu ke waktu. Peningkatan kualitas
pelaksanaan Good Corporate Governance yang konsisten akan memperkuat posisi Perusahaan
Asuransi Kerugian dalam industri asuransi yang semakin kompetitif dan kompleks.
Pelaksanaan Good Corporate Governance (GCG), Perusahaan Asuransi Kerugian
didukung oleh komitmen yang tinggi dari Dewan Komisaris dan Direksi, yang
terdiri dari individu yang memiliki kompetensi, integritas, reputasi dan
pengalaman serta keahlian di bidangnya, dengan bantuan kelengkapan komite dan
satuan kerja pendukung. Komitmen Dewan Komisaris dan Direksi dituangkan dalam
pedoman dan tata tertib kerja Perusahaan Asuransi Kerugian serta pernyataan
tertulis yang diperbarui setiap tahun.</span></div>
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<b><span style="color: #4f81bd; font-family: "Tahoma","sans-serif"; mso-themecolor: accent1;">Manajemen
Risiko dan <i>Risk Appetite Statement</i></span></b></div>
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<span style="color: #404041; font-family: "Tahoma","sans-serif";">Perusahaan Asuransi
Kerugian harus memiliki komitmen yang tinggi terhadap pengelolaan risiko
melalui pendekatan pertahanan lima lini (five lines of defence). Pendekatan ini
digunakan dalam merancang dan menerapkan kerangka manajemen risiko dan kontrol
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<span style="color: #404041; font-family: "Tahoma","sans-serif";">Seiring dengan
perkembangan usaha dan peningkatan risiko, Perusahaan Asuransi Kerugian selayaknya
mengembangkan <i>Risk Appetite Statement </i>yang menjadi acuan jangka menengah
ke jangka panjang dalam menjaga keseimbangan antara risiko dan pendapatan. Risk
appetite/tolerance yang sudah dibuat adalah risk appetite untuk pengelolaan
risiko non transaksional yang dirinci menurut korporat, kantor cabang/Kup dan
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usaha (<i>sustainability</i>) dengan memperhatikan pemangku kepentingan (<i>stakeholders</i>).</span></div>
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<b style="mso-bidi-font-weight: normal;"><span style="color: #4f81bd; font-family: "Tahoma","sans-serif"; mso-themecolor: accent1;">Penerapan Pertahanan lima lini (five lines of Defense)</span></b></div>
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<span style="font-family: "Tahoma","sans-serif";">Gambar 1. Penerapan GCG</span></div>
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<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Pengertian Five Lines
of Defense</span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Adalah
suatu pertahanan organisasi dengan menggunakan lima lini pertahanan yaitu
Manajemen, <i style="mso-bidi-font-style: normal;">control mechanism</i>, <i style="mso-bidi-font-style: normal;">quality assurance</i>, <i style="mso-bidi-font-style: normal;">internal audit</i> dan <i style="mso-bidi-font-style: normal;">external
audit</i> untuk mengantisipasi dan mengelola risiko dari berbagai tantangan,
hambatan atau ancaman yang dapat mengganggu pencapaian tujuan perusahaan dari
lingkungan internal dan eksternal sehingga penerapan <i><span style="color: black; mso-themecolor: text1;">Good Corporate Governance</span></i><span style="color: black; mso-bidi-font-style: italic; mso-themecolor: text1;"> di
perusahaan dapat berjalan secara optimal. </span></span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; mso-bidi-font-style: italic; mso-themecolor: text1;">Unit Kerja Yang Terlibat Dalam <i>Five Lines
of Defense</i></span></b><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Tahoma","sans-serif"; mso-themecolor: text1;"></span></b></div>
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif";">Untuk
menerapkan pertahanan lima lini melibatkan beberapa unit kerja yaitu:</span></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: .25in; mso-add-space: auto; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Satuan
Pengawas Intern (SPI)</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Manajemen
Risiko</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Kepatuhan
(compliance)</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: .25in; mso-add-space: auto; mso-list: l1 level1 lfo1; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Hukum</span></div>
<div class="MsoNormal" style="text-align: justify;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif";">Manfaat<span style="mso-spacerun: yes;"> </span><span style="color: black; mso-bidi-font-style: italic; mso-themecolor: text1;">Five Lines of Defense</span></span></b></div>
<div class="MsoListParagraphCxSpFirst" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Mengelola
risiko bisnis dan non bisnis secara optimal sesuai dengan tingkat risiko yang
dapat diterima oleh perusahaan.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Memastikan
sistem pengendalian manajemen risiko dapat berjalan optimal dalam
mengoptimalkan risiko</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menghindari
perusahaan dari kejutan risiko yang dapat merugikan perusahaan</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Memastikan
penerapan <i><span style="color: black; mso-themecolor: text1;">Good Corporate
Governance berjalan secara optimal</span></i></span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; mso-bidi-font-style: italic; mso-themecolor: text1;">Dapat meningkatkan
kinerja perusahaan <span style="mso-spacerun: yes;"> </span>dan kesinambungan
usaha (sustainabilitas) </span><span style="font-family: "Tahoma","sans-serif";"></span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">6.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Tahoma","sans-serif"; mso-bidi-font-style: italic; mso-themecolor: text1;">Meningkatkan nilai
perusahaan di mata stakeholder</span></div>
<div class="MsoListParagraphCxSpLast" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo2; text-align: justify; text-indent: -.25in;">
<br /></div>
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<span style="font-family: "Tahoma","sans-serif";">Untuk
meningkatkan kinerja pertahanan lima lini di Perusahaan Asuransi Kerugian, ada
beberapa hal yang harus dilakukan yaitu:</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Membentuk
unit kepatuhan yang bertugas untuk memastikan bahawa proses bisnis dan
pendukungnya <span style="mso-spacerun: yes;"> </span>sesuai dengan ketentuan
perusahaan dan regulasi yang berlaku. Unit<span style="mso-spacerun: yes;">
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</span></span></span><span style="font-family: "Tahoma","sans-serif";">Meningkatkan
sinergi dan koordinasi antara Manajemen Risiko dan unit SPI</span></div>
<div class="MsoListParagraphCxSpMiddle" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -.25in;">
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peranan Komite Manajemen Risiko dan Komite Kebijakan/Pemantauaan<span style="mso-spacerun: yes;"> </span>Risiko dalam mengoptimalkan penerapan
manajemen risiko korporat<span style="mso-spacerun: yes;"> </span>sebagai salah
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</span></span></span><span style="font-family: "Tahoma","sans-serif";">Membuat
prosedur bersama (SOP) antara unit-unit terkait yang terlibat dalam penerapan
pertahanan lima lini di Perusahaan Asuransi Kerugian</span></div>
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<span style="font-family: "Tahoma","sans-serif"; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Tahoma","sans-serif";">Menetapkan
<i style="mso-bidi-font-style: normal;">risk appetite/tolerance</i> pada tingkat
bisnis di kantor cabang dan KUP sesuai dengan kemampuan penerimaan risiko oleh
korporat</span></div>
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Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-46688608103582250312013-03-27T11:39:00.000+07:002013-04-02T14:00:50.033+07:00PENJAMINAN PEMBIAYAAN SYARIAH, BISNIS MASA DEPAN Indonesia, Negara muslim terbesar di dunia terus mengalami perkembangan ekonomi yang relative tinggi setelah Negara China. Kemajuan bisnis berbagai sector ekonomi terus berkembang tak kecuali bisnis syariah yang menunjukkan peningkatan volume usaha yang signifikan setiap tahunnya. Bisnis syariah yang memiliki peluang dan prospek yang bagus antara lain adalah bisnis penjaminan/asuransi syariah. Peluang bisnis penjaminan pembiayaan syariah kedepan relatif baik dengan indikasi rata-rata pertumbuhan 27% pertahun dengan total pembiayaan perbankan syariah sebesar Rp 130 triliun yang dilaksanakan oleh 35 (tiga puluh lima) bank syariah. Dari potensi pembiayaan syariah tersebut potensi pasar penjaminan diasumsikan sebesar 20% (Rp. 26 triliun), sedangkan jumlah pemain di bidang penjaminan baru satu perusahaan (dalam bentuk unit usaha syariah) yaitu PT Perum Jamkrindo. Disamping itu, dengan peluang pasar bisnis syariah relatif tinggi ini, perusahaan BUMN lainnya yaitu PT Askrindo pada bulan Februari 2013 telah me-<i>launching</i> Perusahaan Anaknya PT Askrindo Syariah yang bergerak di bidang penjaminan pembiayaan syariah.<br />
<br />
Latarbelakang pendirian perusahaan anak PT Askrindo Syariah adalah selama ini PT Askrindo memperoleh permintaan bisnis syariah dari perbankan namun tidak dapat dipenuhi karena memerlukan bisnis khusus syariah. Menurut informasi Askrindo selama ini telah menjalankan Asuransi/Penjaminan pembiayaan syariah yang berbasis konvensional dan ke depan akan ditata kelola lebih lanjut serta diarahkan pada bisnis Askrindo Syariah sehingga penerapan prinsip bisnis penjaminan syariah dapat berjalan sesuai ketentuan yang berlaku.
<br />
<blockquote>
</blockquote>
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<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
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<br />
<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: none; margin-left: 69.2pt; mso-border-alt: solid black .5pt; mso-border-insideh: .5pt solid black; mso-border-insidev: .5pt solid black; mso-padding-alt: 0in 5.4pt 0in 5.4pt; mso-table-layout-alt: fixed; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="height: 1.0pt; mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">No</span></b></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Nama Bank</span></b></div>
</td>
<td style="border-left: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Status</span></b></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 1;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; tab-stops: 1.7pt 72.55pt 80.05pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">1.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">
Muamalat Indonesia</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"></span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 2;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">2.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
Syariah Mandiri</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 3;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; tab-stops: 1.7pt 72.55pt 80.05pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">3.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
Syariah Mega Indonesia</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 4;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">4.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
BRI Syariah </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 5;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">5.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Panin Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 6;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">6.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Victoria Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"></span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 7;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">7.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BCA Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 8;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">8.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
BJB Syariah </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 9;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">9.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BNI Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 10;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">10.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Maybank Indonesia Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 11;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">11.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Bukopin Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Perusahaan Terpisah</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 12;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">12.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Bank Danamon</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 13;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">13.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Permata</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 14;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">14.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BII Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 15;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">15.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">CIMB Niaga Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 16;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">16.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">HSBC Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 17;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">17.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Bank
</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">DKI Syariah</span><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;"> </span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 18;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">18.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD DIY Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 19;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">19.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Jateng Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 20;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: -5.4pt; text-align: center; text-indent: -7.1pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>20.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Jatim Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 21;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>21.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Sumut Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 22;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>22.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Sumbar Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 23;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>23.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Riau Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 24;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>24.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Sumsel Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 25;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>25.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Banda Aceh Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 26;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>26.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Kalsel Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 27;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>27.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Kalbar Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 28;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>28.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Kaltim Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 29;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>29.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Sulsel Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 30;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>30.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD NTB Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 31;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>31.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BTN Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 32;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>32.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BTPN Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 33;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>33.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">OCBC Nisp Syariah</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.6pt;" width="166"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.25pt; text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
</td>
</tr>
<tr style="height: 1.0pt; mso-yfti-irow: 34;">
<td style="border-top: none; border: solid black 1.0pt; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 42.55pt;" valign="top" width="57"><div align="center" class="MsoNormal" style="line-height: normal; margin-left: 1.7pt; text-align: center; text-indent: -14.2pt;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>34.</span></div>
</td>
<td style="border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.0pt; border-top: none; height: 1.0pt; mso-border-alt: solid black .5pt; mso-border-left-alt: solid black .5pt; mso-border-top-alt: solid black .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 233.85pt;" width="312"><div class="MsoNormal" style="line-height: normal; margin-left: 1.65pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">Bank Sinarmas Syariah</span></div>
</td>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"><span style="mso-spacerun: yes;"> </span>35.</span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;">BPD Jambi Syariah</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt;">Unit</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; mso-ansi-language: IN;"> Usaha/Divisional</span></div>
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Menurut salah satu sumber dari PT Askrindo, dasar pertimbangan pendirian perusahaan anak PT Askrindo Syariah adalah sebagai berikut :
<br />
<blockquote>
</blockquote>
1. Jumlah pembiayaan syariah 5 (lima) tahun terakhir terus mengalami peningkatan dari Rp. 26,15 triliun pada tahun 2007 menjadi Rp. 130,50 triliun) pada tahun 2012 (rata-rata pertumbuhan 27% pertahun) yang dilaksanakan oleh 35 (tiga puluh lima) bank syariah.
<br />
<blockquote>
</blockquote>
2. Dari potensi pembiayaan syariah tersebut potensi pasar penjaminan diasumsikan sebesar 20% (Rp. 26 triliun), sedangkan jumlah pemain di bidang penjaminan baru satu perusahaan di Indonesa (dalam bentuk unit usaha syariah).
<br />
<blockquote>
</blockquote>
3. Tingginya permintaan bisnis syariah dari perbankan kepada Askrindo namun tidak dapat dipenuhi karena memerlukan bisnis khusus syariah.
<br />
<blockquote>
</blockquote>
Sedangkan dasar pertimbangan lainnya yang terkait pendirian perusahaan anak PT Askrindo dengan regulasi sebagai berikut:
<br />
<blockquote>
</blockquote>
1. Pihak regulator sudah menyampaikan informasi bahwa kondisi darurat akan dicabut pada Desember tahun 2013, sehingga diharapkan semua bisnis syariah pada tahun 2014 menggunakan prinsip usaha syariah secara utuh (Full Pleged).
<br />
<blockquote>
</blockquote>
2. Biro Penjaminan BAPEPAM-LK (Sekarang OJK) membuka peluang bagi perusahaan penjaminan kredit/pembiayaan untuk membuka bidang usaha penjaminan pembiayaan konvensional maupun syariah.
<br />
<blockquote>
</blockquote>
3. Pihak Dewan Syariah Nasional sangat mendukung pendirian usaha dimaksud.
<br />
<blockquote>
</blockquote>
Prospek bisnis yang baik dan terbuka antara lain karena belum ada pemain pada bidang penjaminan pembiayaan syariah sedangkan kue bisnis relative cukup besar seharusnya dapat menarik perusahaan asuransi/penjaminan konvesional masuk dalam industri penjaminan pembiayaan syariah. Kendala pendirian dan hambatan masuk ke industri tersebut masih relative rendah bahkan Pemerintah mendorong agar industri tersebut berkembang dan memberikan kontribusi ekonomi yang nyata.
<br />
<blockquote>
</blockquote>
<b>Modal Pendirian</b>.
<br />
<blockquote>
</blockquote>
Dengan potensi bisnis yang relative besar, pendirian bisnis di bidang Penjaminan Pembiayaan Syariah sangat menjanjikan dan prospektif di masa depan. Berdasarkan Peraturan Menteri Keuangan (PMK) nomor 222 tahun 2008, dengan modal setor Rp 100 miliar, perusahaan penjaminan pembiayaan syariah dapat didirikan. Secara umum investasi pendirian (initial investment) meliputi biaya persiapan pendirian usaha baru dan modal disetor sesuai dengan kapasitas yang diinginkan. Biaya persiapan pendirian usaha baru adalah biaya yang dibutuhkan dalam rangka kebutuhan persiapan pendirian usaha untuk memperoleh perijinan.
Modal disetor adalah modal yang harus disetor yang dibutuhkan untuk menjalankan usaha skala nasional. Sesuai dengan ketentuan yang berlaku minimal modal disetor adalah sebesar Rp. 100 Milyar.
Dalam hal ini besarnya modal disetor yang ditetapkan perusahaan adalah tergantung kapasitas usaha yang diinginkan oleh perusahaan, mengingat adanya ketentuan batasan Gearing Ratio sebesar 10 kali modal disetor.
Dalam rangka pelaksanaan usaha penjaminan Syariah yang baru ini tentunya perlu dilakukan kesiapan infrastruktur tersendiri baik hardware maupun software yang terpisah dari infrastruktur untuk usaha konvesional. Untuk itu kiranya perlu dilakukan perencanaan dan persiapan pelaksanaannya sesuai dengan kondisi yang dimiliki perusahaan.
Perusahaan perlu memilih Dewan Pengawas Syariah melalui pendekatan kepada Dewan Syariah Nasional (DSN) yang ada di Majelis Ulama Indonesia (MUI). Hal yang perlu diperhatikan adalah dapat memilih DPS yang kompeten dan memahami bidang usaha yang dijalankan perusahaan mengingat sifatnya yang spesifik. Selanjutnya diharapkan dengan DPS yang kompeten dan memahami bidang usaha yang dijalankan perusahaan, kekhawatiran kendala pengembangan usaha dari sisi DPS dapat diminimalisir.
Disisi lain, biaya pelaksanaan untuk menjalankan bisnis tersebut adalah biaya yang dikeluarkan dalam rangka operasional pelaksanaan usaha di awal pelaksanaan usaha (tahun awal) antara lain meliputi biaya over head, biaya jejaring dan sebagainya.
Disamping biaya pelaksanaan, hal selanjutnya yang perlu diperhatikan adalah biaya pengembangan untuk usaha syariah dimaksud untuk tahun-tahun berikutnya secara jangka pendek. Biaya pengembangan adalah biaya-biaya yang dikeluarkan dalam rangka meningkatkan operasional dalam pelaksanaan usaha antara lain meliputi biaya pengembangan jejaring, biaya pemasaran dan sebagainya.
<br />
<blockquote>
</blockquote>
<b>Kunci Keberhasilan</b>.
<br />
<blockquote>
</blockquote>
Saat ini, dalam menjalankan bisnis penjaminan pembiayaan syariah menggunakan skim penjaminan kredit konvesional. Hal ini dilakukan karena bisnis tersebut merupakan bisnis baru di Indonesia bahkan konon di dunia yang belum memiliki standard skim penjaminan pembiayaan syariah sehingga dianggap dalam keadaan darurat. Selama proses pematangan industri dan bisnis tersebut serta belum ada larangan dalam bisnis syariahnya, maka untuk sementara skim penjaminan kredit digunakan. Perbedaan antara penjaminan kredit konvensional dan penjaminan pembiayaan syariah adalah antara lain bahwa di penjaminan pembiayaan syariah tidak boleh melanggar MAGRIB yaitu Maisir (gambling), Maksiat, Gharar (uncertainty), Riba, Riswah(bribing) dan Dhulum (Un justice). Sementara itu di bisnis penjaminan kredit konvesional masih ada yang melanggar prinsip MAGRIB. Disamping itu perbedaan lainnya adalah pada penjaminan pembiayaan syariah sistem akuntansinya berbasis Cash, sedang penjaminan kredit konvesional adalah Acrual.
<br />
<blockquote>
</blockquote>
Agar perusahaan penjaminan pembiayaan syariah dapat berhasil dan menguntungkan, maka pada saat pendirian harus melakukan beberapa hal yaitu:
<br />
<blockquote>
</blockquote>
1. Mempersiapkan SDM yang kompeten di bidang penjamian pembiayaan syariah. Keahlian dalam bidang penjaminan pembiayaan syariah di Indonesia masih sangat langka. Untuk mengatasi hal tersebut maka dapat diambil dari SDM yang mempunyai pengalaman kerja di bidang penjaminan kredit konvesional.
<br />
<blockquote>
</blockquote>
2. Melakukan pendekatan bisnis dengan perbankan syariah
<br />
<blockquote>
</blockquote>
3. Membuat infrastruktur yang dibutuhkan dalam menjalankan bisnis penjaminan pembiayaan syariah
<br />
<blockquote>
</blockquote>
4. Memiliki Dewan Pengawas syariah yang memiliki kompetensi di bidang penjaminan pembiayaan syariah.
<br />
<blockquote>
</blockquote>
5. Menciptakan budaya syariah di lingkungan perusahaan.
<br />
<blockquote>
</blockquote>
Berdasarkan data empiris NPL untuk perbankan syariah selama ini menunjukkan angka NPL yang relative kecil dibandingan dengan bisnis perbankan konvensional, bisnis penjaminan pembiayaan syariah menjadi lebih seksi dan menarik karena menjanjikan loss ratio yang lebih kecil dibandingkan dengan penjaminan kredit konvensional. Dengan demikian, proses bisnis penjaminan pembiayaan syariah kedepan sangat baik dan patut untuk mengambil bagian di industrinya.
<br />
<blockquote>
</blockquote>
Keunggulan bisnis penjaminan pembiayaan syariah saat ini adalah sebagai berikut:
<br />
<blockquote>
</blockquote>
1. Memiliki NPL atau loss ratio yang relative kecil
<br />
<blockquote>
</blockquote>
2. Baru ada 1 (satu) pelaku bisnis di bidang penjaminan pembiayaan syariah
<br />
<blockquote>
</blockquote>
3. Potensi bisnis atau Kue relative bisnis yang besar yaitu dilihat dari portofolio penyaluran pembiayaan syariah yang dikucurkan oleh perbankan syariah
<br />
<blockquote>
</blockquote>
4. Ada kecenderungan bisnis syariah kedepan lebih baik dibandingkan dengan konvensional. System ekonomi syariah telah teruji lepas dari krisis ekonomi global dan orang bahkan berbagai Negara di Eropa/AS berbondong-bondong mulai menggunakan syariah sebagai basis bisnisnya.
<br />
<blockquote>
</blockquote>
5. Potensi masyarakat Indonesia yang merupakan mayoritas muslim relative besar dan menjanjikan.
<br />
<blockquote>
</blockquote>
<b>Syarat-Syarat Kelangkapan Pendirian </b>
<br />
<blockquote>
</blockquote>
Dalam mendirikan perusahaan penjaminan pembiayaan syariah diperlukan beberapa syarat yang harus dipenuhi. Proses pendirian perusahaan penjaminan pembiayaan syariah jika dilakukan oleh perusahaan BUMN yang akan mendirikan Perusahaan Anak harus memenuhi ketentuan pada Bapepam-LK Depeku, Dewan Syariah Nasional dan Notaris. Untuk perusahaan swasta, pendirian perusahaan tersebut barangkali lebih mudah dibandingkan dengan perusahaan BUMN yang akan mendirikan Perusahaan Anak.
Berikut antara lain syarat-syarat kelengkapan administrasi yang harus dipenuhi oleh perusahaan BUMN yang akan mendirikan perusahaan anak dalam bidang penjaminan pembiayaan syariah.(Bisa berubah sesuai dengan perkembangan regulasinya)
<br />
<blockquote>
</blockquote>
<b>Daftar Kelengkapan Dokumen Izin Usaha
Perusahaan Penjaminan Syariah kepada Bapepam-LK </b>
<br />
<blockquote>
</blockquote>
1. Akta pendirian Perusahaan Penjaminan termasuk anggaran dasar yang telah disahkan oleh instansi berwenang.
<br />
<blockquote>
</blockquote>
2. Daftar susunan Direksi / Pengurus dan Dewan Komisaris/ Pengawas, disertai dengan :
a. Pasfoto 1 ( satu ) bulan terakhir ukuran 4x6 cm;
b. Fotokopi identitas diri berupa Kartu Tanda Penduduk ( KTP )
atau paspor;
c. Daftar riwayat hidup;
d. surat pernyataan :
i. tidak tercatat dalam daftar kredit macet di sektor perbankan;
ii. tidak pernah dihukum karena tindak pidana kejahatan;
iii. tidak pernah dinyatakan pailit atau dinyatakan bersalah yang mengakibatkan suatu perseroan/perusahaan dinyatakan pailit berdasarkan keputusan pengadilan yang mempunyai kekuatan hukum tetap;
iv. tidak merangkap jabatan pada penjamin dan/atau penjamin ulang lain kecuali jabatan sebagai komisaris/dewan pengawas/badan pengawas Penjamin Ulang bagi Direksi/Pengurus;
v. Tidak merangkap jabatan lebih dari 3 ( tiga ) Penjamin dan/
atau Penjamin Ulang, dan/atau badan usaha lain bagi komisaris/dewan pengawas/badan pengawas;
e. surat keterangan atau bukti tertulis berpengalaman di bidang
penjaminan atau perbankan atau lembaga keuangan lainnya
selama 2 ( dua ) tahun bagi salah satu direksi atau pengurus;
<br />
<blockquote>
</blockquote>
3. Data pemegang saham atau anggota dalam hal :
a. perorangan, wajib dilampiri dengan dokumen sebagaimana dimaksud dalam angka 2 huruf a, b dan huruf c serta surat pernyataan bahwa setoran modal tidak berasal dari pinjaman dan kegiatan pencucian uang ( money laundring );
b. Badan hukum, wajib dilampiri dengan :
i. Akta pendirian badan hukum, termasuk anggaran dasar berikut perubahan perubahan yang telah mendapat pengesahan dari instansi berwenang;
ii. Laporan keuangan yang telah diaudit oleh akuntan publik dan/atau laporan keuangan terakhir;
iii. Dokumen sebagaimana dimaksud dalam angka 2 huruf a,b dan huruf c bagi pemegang saham dan direksi atau pengurus;
<br />
<blockquote>
</blockquote>
4. Struktur organisasi yang memiliki fungsi pengelolaan risiko, fungsi pengelolaan keuangan, fungsi pelayanan dan pengembangan informasi/database terjamin.
<br />
<blockquote>
</blockquote>
5. Sistem dan prosedur kerja Penjamin
<br />
<blockquote>
</blockquote>
6. Rencana Kerja ( business plan ) untuk 3 ( tiga ) tahun pertama yang sekurang-kurangnya memuat :
a. Studi kelayakan mengenai peluang pasar dan potensi ekonomi;
b. Rencana kegiatan usaha calon Perusahaan Penjaminan Pembiayaan Syariah dan langkah - langkah kegiatan yang akan dilakukan dalam mewujudkan rencana dimaksud, dan;
c. Proyeksi neraca, laporan laba rugi dan laporan arus kas bulanan selama 12 ( dua belas ) bulan yang dimulai sejak Penjamin melakukan kegiatan operasional;
<br />
<blockquote>
</blockquote>
7. Daftar sumber daya manusia yang memiliki pengalaman di bidang penjaminan.
<br />
<blockquote>
</blockquote>
8. Fotocopy bukti pelunasan modal setor minimal dalam bentuk deposito Berjangka atas
nama Penjamin pada salah satu Bank Umum di Indonesia Dan dilegalisasi oleh bank menerima setoran yang masih berlaku selama dalam proses pengajuan izin usaha;
<br />
<blockquote>
</blockquote>
9. Bukti kesiapan operasional antara lain berupa :
a Daftar aktiva tetap dan inventaris;
b Bukti kepemilikan, penguasaan atau perjanjian sewa menyewa gedung kantor;
c Contoh formulir, termasuk Sertifikat Penjaminan yang akan digunakan untuk operasional Penjamin;
d Nomor Pokok Wajib Pajak (NPWP);
<br />
<blockquote>
</blockquote>
10. Rekomendasi DSN dan daftar Dewan Pengawas Syariah yang direkomendasikan DSN
<br />
<blockquote>
</blockquote>
<b>Daftar Kelengkapan Rekomendasi Dewan Syariah Nasional (DSN)</b>.
<br />
<blockquote>
</blockquote>
1. Surat Permohonan Presentasi di DSN mengenai Pembentukan Perusahaan berbasis Syariah.
<br />
<blockquote>
</blockquote>
2. Presentasi persiapan pembentukan Perusahaan Syariah dan Standar Operating Procedure (SOP)
<br />
<blockquote>
</blockquote>
3. Rekomendasi kegiatan operasional dan penetapan Dewan Pengurus Syariah
<br />
<blockquote>
</blockquote>
4. Pembahasan bersama Tim Pembentukan Perusahaan Syariah dengan Tim Asistensi DSN mengenai produk dan SOP.
<br />
<blockquote>
</blockquote>
<b>Daftar Kelengkapan Pendirian Perusahaan di Notaris</b>.
<br />
<blockquote>
</blockquote>
1. Persetujuan Prinsip Pemegang Saham
<br />
<blockquote>
</blockquote>
2. Persetujuan Komisaris
<br />
<blockquote>
</blockquote>
3. Surat Pernyataan Modal Disetor
<br />
<blockquote>
</blockquote>
4. Surat Keterangan Domisili Perusahaan
<br />
<blockquote>
</blockquote>
5. Penandatanganan Akta Pendirian
<br />
<blockquote>
</blockquote>
6. Pengesahan Kementrian Hukum dan Ham
<br />
<blockquote>
</blockquote>
Potensi bisnis yang relatif besar di bidang penjaminan pembiayaan syariah ini seharusnya menjadi trend bisnis di masa depan dan daya tarik yang besar bagi perusahaan/industri yang sejenis untuk masuk dan membesarkan usaha bisnis tersebut. Kapan lagi? sekarang saatnya investasi dan "bermain" di bisnis penjaminan pembiayaan syariah.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-75372922045809603462012-03-07T16:34:00.000+07:002012-03-07T16:34:37.593+07:00PROGRAM KPR FLPP: RAKYAT DILARANG MENJADI TUNAWISMA<i>Impian masyarakat berpenghasilan rendah (MBR) punya rumah segera terwujud dengan program KPR Sejahtera FLPP yang pro rakyat. Program KPR Sejahtera FLPP yang akan dijalankan Pemerintah pada bulan awal Maret 2012 dan didukung dengan proteksi kredit macet, Jiwa (Meninggal dunia ) dan kebakaran serta dengan suku bunga KPR yang relatif murah yaitu berkisar 7,0 % - 7,25 % per tahun semakin membuka peluang besar rakyat untuk memiliki rumah yang layak. Menurut Kemenpera, target rumah KPR setiap tahunnya sebesar 130 ribu – 250 ribu unit yang tersebar di seluruh Indonesia. Kemudahan Program KPR Sejahtera FLPP ini diyakini dapat berhasil melarang rakyat menjadi tunawisma. </i><br />
<br />
<b>Belum bankable</b><br />
Dalam rangka meningkatkan kualitas hidup penduduk Indonesia, penyediaan rumah layak huni menjadi suatu kebutuhan yang tak dapat dihindarkan. Kenyataannya pada saat ini kepemilikan rumah menjadi suatu hal yang sulit untuk direalisasikan karena adanya kecenderungan kenaikan harga yang terus meningkat setiap tahunnya seiring dengan perkembangan bahan bangunan dan barang kebutuhan hidup lainnya. Salah satu cara untuk memiliki rumah adalah dengan melalui mekanisme Kredit Pemilikan Rumah (KPR) dari perbankan atau lembaga pembiayaan dengan cara mengangsur pinjamannya selama jangka waktu tertentu. <br />
Untuk mengatasi kesulitan kepemilikan rumah bagi masyarakat, Pemerintah atau Kementerian Perumahan Rakyat (Kemenpera) telah mencanangkan program rumah sejahtera dengan pembiayaan FLPP (Fasilitas Likuiditas Pembiayaan Perumahan). Pemerintah telah berupaya untuk memperkecil gap keterjangkauan bagi Masyarakat Berpengasilan Menengah (MBM) dan Masyarakat Berpenghasilan Rendah (MBR) dalam mengangsur cicilan KPR-nya kepada perbankan melalui program bantuan pembiayaan perumahan dalam bentuk subsidi perumahan. Permasalahan muncul ketika masyarakat tersebut bahkan tidak dapat memenuhi persyaratan uang muka KPR dan ketentuan perbankan lainnya sehingga akad kredit tidak dapat dilaksanakan. Dengan kata lain, individu tersebut feasible untuk diberikan pinjaman, namun belum bankable.<br />
Salah satu cara untuk membantu masyarakat yang feasible namun nonbankable dalam mengakses KPR Sejahtera adalah dengan menggunakan mekanisme Asuransi KPR Sejahtera yang diperuntukan bagi Masyarakat Berpenghasilan Rendah (MBR) Tetap (fix income) maupun tidak tetap dengan penghasilan paling banyak Rp 3,5 juta per bulan. Kriteria MBR yang menjadi target penyaluran KPR Sejahtera FLPP tercantum pada Peraturan Menteri Perumahan Rakyat RI No.05 tahun 2012 tanggal 8 Februari 2012. Mekanisme Asuransi KPR Sejahtera FLPP ini telah didukung oleh PT Asuransi Kredit Indonesia (PT Askrindo). PT Askrindo selama ini merupakan perusahaan milik Negara yang memiliki pengalaman panjang dengan total ekuitas per Desember 2011 sebesar Rp 3,5 triliun telah mendukung program pemerintah terutama pengembangan UMKM sejak tahun 1971 dan saat ini juga mendukung Penjaminan Kredit Usaha Rakyat (KUR). <br />
<br />
<b>Manfaat Asuransi KPR FLPP</b><br />
Manfaat Asuransi KPR Sejahtera FLPP bagi Pemerintah adalah antara lain dapat mengamankan kebijakan pemerintah dalam bidang perumahan, mengamankan dana FLPP yang disalurkan, mengoptimalkan target penyaluran KPR Rumah Sejahtera, serta sebagai alat kontrol dan monitoring pelaksanaan program KPR Rumah Sejahtera. Manfaat Asuransi KPR Sejahtera FLPP juga dirasakan oleh Bank Pelaksana KPR Sejahtera dan Masyarakat. Selain memperoleh KPR Sejahtera dengan biaya yang relatif murah dan terjangkau, masyarakat juga memperoleh proteksi jiwa (meninggal dunia), kebakaran dan kredit macet. Dalam hal terjadi kerugian yang disebabkan kebakaran atas rumah debitur (minimal 75 % bangunan terbakar), maka masyarakat atau debitur akan memperoleh ganti rugi sebesar nilai pertanggungan polis asuransi kebakaran dan sisa kredit akan dibayar berupa santunan sehingga kredit dinyatakan lunas dan rumah menjadi milik debitur. Demikian pula jika debitur meninggal dunia, maka kredit debitur dinyatakan lunas yang dibayarkan dari santunan perusahaan asuransi (Penanggung) dan rumah dapat dimiliki oleh ahli warisnya. <br />
Disamping itu, dengan mekanisme asuransi KPR Sejahtera FLPP ini, suku bunga KPR (lending rate) menjadi lebih murah yaitu dari 8,15 % per tahun menjadi sekitar 7,0 % - 7,25 % per tahun atau sama dengan cicilan sekitar Rp 500 ribu per bulan. Hal ini memberikan kemudahan bagi masyarakat untuk memiliki rumah tinggal yang layak karena dengan biaya cicilan yang murah dan tetap selama 15 tahun, sedangkan pendapatan masyarakat cenderung meningkat dan nilai agunan rumah KPR cenderung mengalami apresiasi setiap tahunnya serta nilai riil Rupiah cenderung turun selama 15 tahun sehingga program KPR Sejahtera FLPP diperkirakan dapat mengurangi jumlah tunawisma atau bahkan melarang rakyat menjadi tunawisma. <br />
Pemerintah juga telah meluncurkan program KPR Murah untuk rumah KPR senilai Rp 20 jutaan yang dikenal dengan KPR murah yang telah dilakukan di beberapa wilayah di Indonesia. Program perumahan murah yang semakin terjangkau oleh masyarakat ini telah benar-benar membantu rakyat memiliki rumah yang murah dan layak.<br />
<br />
<b>Target Pemerintah</b><br />
Komitmen Pemerintah untuk menyediakan perumahan bagi masyarakat sangat tinggi dan dibuktikan dengan rencana penyediaan rumah layak huni dengan fasilitas KPR Sejahtera FLPP setiap tahunnya menunjukkan peningkatan. Sementara ini Pemerintah bekerjasama dengan 4 Bank Pelaksana (Bank Mandiri, BRI, BTN dan BNI) dalam penyaluran KPR Sejahtera FLPP dengan nilai Rp 80 juta/unit dengan target setiap tahunnya menyalurkan 130 ribu – 250 ribu unit KPR setiap tahunnya. Realisasi penyaluran unit rumah KPR Sejahtera diperkirakan melampaui target dengan melihat potensi kemudahan fasilitas KPR FLPP bagi masyarakat dan prospek peningkatan pendapat masyarakat yang setiap tahunnya mengalami peningkatan.<br />
<br />
<b>Solusi Kendala Uang Muka KPR</b><br />
Kesulitan masyarakat dalam membayar uang muka yang rata-rata dikenakan oleh perbankan dalam penyaluran KPR sebesar 20 % sebenarnya dapat dipecahkan melalui berbagai cara yaitu: Pertama, Kemenpera membuat skim asuransi yang mengandung unsur tabungan seperti Asuransi Dwi guna (Endowment Life). Kedua membuat skim tabungan yang memberikan proteksi jiwa atau dikategorikan sebagai Bancassurance dalam tabungan perbankan pada debitur yang memiliki tabungan uang muka di perbankan. Dan ketiga, membuat skim Asuransi Kredit, dimana debitur KPR diberikan kesempatan memperoleh kredit uang muka oleh perbankan yang sudah disubsidi oleh Pemerintah dan kredit uang muka tersebut diasuransikan dengan memperoleh perlindungan jiwa dan kredit macet. Program Pro Rakyat ini perlu didukung oleh regulasi dan ketentuan Bank Indonesia sehingga perbankan tidak kesulitan memenuhi Asset Tertimbang Menurut Risiko (ATMR) dan Loan To Value (LTV) dalam penyaluran kredit KPR Sejahtera yang pro rakyat dan dapat mengurangi tingkat kemiskinan. Hal ini perlu mendapat perhatian serius dari Pemerintah karena ketentuan BI mengenai ATMR dan LTV bagi program pemerintah yang pro rakyat berkaitan dengan penyaluran kredit disinyalir kurang mendukung. Gairah perbankan nasional khususnya Bank milik Negara dalam mendukung program pemerintah yang pro rakyat ini semakin tinggi jika didukung dengan ketentuan perbankan dari BI dan potensi penyaluran KPR sejahtera diperkirakan relatif besar seiring dengan peningkatan pendapatan per kapita masyarakat Indonesia setiap tahunnya.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-60624444910194429852011-04-28T13:22:00.000+07:002013-04-09T11:36:58.654+07:00SEKILAS RISK BASED AUDITMateri yang relevan dengan RBA adalah sebagai berikut:<br />
<br />
1. Audit Internal Berbasis Risiko<br />
2. Perencanaan Audit Berbasis Risiko<br />
3. Pelaksanaan Audit Berbasis Risiko<br />
4. Simulasi Perencanaan dan Pelaksanaan Audit Berbasis Risiko <br />
5. Pelaporan dan Tindak Lanjut<br />
<br />
<br />
<b>Audit Internal Berbasis Risiko </b><br />
Perkembangan risiko usaha yang terus berkembang dan dapat mengancam sustainbilitas usaha perusahaan memerlukan pengelolaan risiko yang efektif dan efisien. Pengelolaan risiko yang efektif dapat diwujudkan dengan pengendalian internal efektif yang dilakukan oleh unit satuan pengendalian intern perusahaan. Salah satu paradigma baru dalam salah satu pekerjaan unit pengendalian intern adalah melakukan audit internal berbasis risiko. Paradigma pengendalian intern yang berbasis risiko dilatarbelakangi oleh beberapa hal yaitu:<br />
<br />
1. Standards for Professional Practice of Internal Auditing tahun 2001 dan diperbaharui pada IPPF 2009 pada butir 2100, mengharuskan auditor intern, untuk menggunakan suatu pendekatan yang sistematis dan terdisiplin mengevaluasi efektivitas proses : <br />
• manajemen risiko, <br />
• pengendalian intern, dan <br />
• corporate governance <br />
<br />
2. Peraturan Bank Indonesia (PBI) Nomor: 1/6/PBI/1999 tanggal 20 September 1999 tentang Penugasan Direktur Kepatuhan (Compliance Director) dan Penerapan Standar Pelaksanaan Fungsi Audit Intern Bank Umum.<br />
<br />
Berdasarkan IPPF 2009, pendekatan auditor intern dengan berbasis risiko merupakan suatu paradigma baru yang berbeda dengan paradigma auditor intern yang lama yaitu control based audit. Perbedaan kedua paradigma lama dengan baru dapat dilihat pada tabel di bawah ini.<br />
<br />
<br />
Tabel 1. Paradigma Audit Internal<br />
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" /><br />
<br />
<br />
<b>Peran internal auditing</b><br />
Pada paradigma baru peran internal auditing adalah sebagai berikut:<br />
Internal Auditing didefinisikan sebagai suatu kegiatan penjaminan (assurance) dan konsultansi (consultancy) yang independen dan objektif yang dirancang untuk menambah nilai dan meningkatkan operasi organisasi. <br />
Kegiatan ini ditujukan untuk membantu organisasi dalam mencapai tujuannya dengan membawa pendekatan yang terdisiplin dan sistematis untuk mengevaluasi dan meningkatkan efektivitas proses-proses manajemen risiko, pengendalian dan tata kelola (governance). <br />
<br />
Internal auditing yang berbasis risiko memiliki rangkaian kegiatan assurance dan consultancy, dimana keberhasilan dari rangkaian kedua kegiatan tersebut sangat ditentukan pada hasil penerapan manajemen risiko, pengendalian internal dan GCG seperti pada diagram di bawah ini.<br />
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<img alt="" 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" 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Gambar 1. Hubungan Risk Management, Control, GCG<br />
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Pengelompokan kegiatan assurance dan consultancy pada suatu perusahaan terutama pada penerapan manajemen risiko dapat diukur dengan menggunakan indikator Risk Maturity Level (RML). Berdasarkan RML, suatu perusahaan dinilai dari penerapan manajemen risiko dengan skala 5 yang dapat mempengaruhi langkah risk based internal audit seperti terlihat pada diagram di bawa ini.<br />
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" /> <br />
Gambar 2. Tingkat Kematangan Penerapan Mr Vs Peran Audit Internal<br />
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Manfaat penggunaan Risk Based Internal Audit (RBIA) antara sebagai suatu sistem yang memastikan bahwa seluruh strategic respons (mitigasi risiko dan action plan) dilakukan sesuai dengan perencanaan dan ketentuan yang berlaku sehingga seluruh tingkat risiko inheren yang berada di atas risk appetite perusahaan dapat diturunkan menjadi risiko ridual yang berada di bawah risk appetite. Kondisi ini akan memberikan tingkat probability dari pencapaian tujuan perusahaan semakin besar sehingga akan memberikan peningkatan nilai perusahaan ( corporate value). Manfaat RBIA dapat di illustrasikan seperti pada diagram di bawah ini<br />
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<img alt="" 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" /> <br />
Gambar 3. Manfaat RBIA<br />
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<b>Assurance</b><br />
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Pemeriksaan secara objektif suatu bukti untuk tujuan memberikan penilaian independen atas governance, manajemen risiko dan proses pengendalian bagi organisasi. contoh mungkin termasuk keuangan, kinerja, kepatuhan, keamanan sistem dan keterlibatan due diligence. <br />
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<b>Consultancy</b><br />
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Pemberian Pelayanan secara profesional audit internal melalui evaluasi yang sistematis dan disiplin dari kebijakan, prosedur dan operasi manajemen yang dijalankan untuk memastikan tercapainya tujuan organisasi, dan melalui rekomendasi untuk perbaikan. <br />
Pekerjaan konsultasi tersebut memberikan kontribusi pendapat audit internal pada: Manajemen risiko, pengendalian dan tata kelola. <br />
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Peran Internal Audit (I/A) Dalam Risk Management (RM)<br />
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Memberikan keyakinan atas Proses MR <br />
Menerapkan pendekatan Risk Based Audit dalam perencanaan dan pelaksanaan proses audit internal. <br />
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<b>Peran Internal Audit dalam ERM</b>:<br />
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Kegiatan Internal audit yaitu, melakukan evaluasi tingkat efektivitas dan memberikan kontribusi terhadap pengembangan proses manajemen risiko organisasi. <br />
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Yang wajib dilakukan oleh Internal Auditor (QA) pada RBIA:<br />
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Memastikan/ meyakinkan atas proses pengelolaan risiko <br />
Meyakinkan bahwa risiko telah dievaluasi secara benar <br />
Melakukan evaluasi proses manajemen risiko <br />
Melakukan evaluasi laporan risiko utama <br />
Melakukan reviu pengelolaan risiko utama <br />
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Auditor sebagai pengaman (safeguard): (Consultant)<br />
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Memfasilitasi identifikasi dan evaluasi risiko <br />
Membatu manajemen dalam melakukan respon risiko <br />
Mengkoordinasikan aktivitas ERM <br />
Mengkosolidasi laporan risiko <br />
Memelihara dan membangun Kerangka ERM <br />
Meneladani/memperjuangkan pembentukan ERM <br />
Membangun strategi pengelolaan risiko untuk disetujui oleh top manajemen.<br />
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Tidak Boleh melakukan hal-hal sebagai berikut:<br />
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Menentukan Risk Appetite <br />
Memerankan dalam Penerapan Proses Manajemen Risiko <br />
Pengelolaan risiko <br />
Pengambilan keputusan terhadap respon risiko <br />
Mengimplementasikan respon risiko yang dimiliki oleh manajemen <br />
Bertanggung jawab atas pengelolaan risiko. <br />
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<b>Internal Control</b><br />
Internal Control : Sekumpulan Prosedur, sistem dari suatu organisasi yang diperlukan untuk memberikan keyakinan memadai bahwa tujuan organisasi akan dipenuhi/ dicapai. <br />
Internal control merupakan suatu proses yang dilaksanakan oleh komisaris, manajemen dan pegawai lainnya, dirancang untuk memberikan keyakinan yang memadai (reasonable assurance) dalam pencapaian tujuan. (IC:COSO) <br />
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Tujuan Internal Control yaitu memastikan :<br />
1. Efektivitas Operasi <br />
2. Ekonomis dan efisiensi dalam penggunaan sumber daya <br />
3. Integritas dan dipercayainya laporan keuangan <br />
4. Ketaatan terhadap kebijakan, peraturan dan perundangan <br />
5. Perlindungan terhadap aset dan sumberdaya<br />
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Hasil Yang Diberikan I/A (Public)<br />
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Reviu Budaya Pengendalian Organisasi <br />
Analisis sistematis proses bisnis dikaitkan dengan pengendalian <br />
Inventarisasi aset dan nilainya <br />
Sumber informasi kemungkinan kecurangan dan penyimpangan.<br />
Reviu atas hal-hal yang harus ditaati <br />
Rekomendasi tujuan untuk efisiensi dan ektivitas penggunaan sumber daya <br />
Penilaian pencapaian target dan sasaran organisasi <br />
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<img alt="" 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" /><br />
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Gambar 4. Paradigma Audit Intern<br />
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<b>Tahapan Pelaksanaan RBIA<br />
</b><br />
Sebelum melaksanakan RBIA perlu disusun perencanaan RBIA dengan tujuan adalah menghasilkan “risk and audit universe” yang merupakan daftar seluruh risiko yang dimiliki perusahaan, serta audit yang akan dilaksanakan untuk memastikan bahwa proses pengelolaan risiko telah dilaksanakan secara efektif serta menghasilkan rencana audit tahunan (PKPT), yang disebut Audit Plan.<br />
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<img alt="" 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" /><br />
<br />
Gambar 5. Tahapan RBIA<br />
<br />
Seperti pada gambar tahapan RBIA diatas maka secara garis besar tahapan RBIA ada tiga tahapan yaitu:<br />
Tahap 1 : Assess risk maturity<br />
Tahap 2 : Periodic Audit planning<br />
Tahap 3 : Individual audit assignments<br />
<br />
Sedangkan langkah-langkah perencaan RBIA dilakukan dengan cara:<br />
1. Melakukan evaluasi tingkat kematangan (maturity level) atas penerapan manajemen risiko.<br />
2. Menentukan Auditable Unit/Unit Layak Audit (ULA)<br />
3. Menyusun Audit Plan (PKPT)<br />
<br />
Pada tahap I, dilakukan penghitungan RML yaitu tingkat kematangan penerapan manajemen risiko pada suatu organisasi. Evaluasi Maturity Level MR dilakukan dengan suatu scorecard khusus (seperti scorecard GCG) yang akan menghasilkan suatu skor untuk menentukan predikat capaian penerapan MR organisasi tersebut. Hasil penghitungan RML ini akan menentukan pendekatan audit seperti pada kriteria di bawah ini.<br />
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Tabel 2. Tingkat maturity level dengan Fungsi Auditor Internal<br />
<img alt="" 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" /><br />
<br />
<br />
<br />
<br />
Tabel 3. Pendekatan Audit<br />
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<img alt="" 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7cZWPDU35i0Ba5/nwG+isFV+JxQMbgKnwd/B4Mj7jx5+vTFy9j+2YP5LXH9s09evLz909Oj5QidfLBpCcyyHGFQ2KqTD/ZtH++ick9WdZiXtpmVwIHVYbMSuGkJ7FAxzLwUDpzCYVYCz5nAOkEGj1e2T3LENo29luWII+UIoLlDxVDLsrY/3e+jYnAVPidUDK7C58HfwuDS+69/8md4SQh8EN97aFYCD+mapMjXWKt3e2g8B/AA7879lz//zF6724ChwYisZhzDCNTaQ+eVzZEuN/QQpCtgHFN092HqyGIfnR8/MNdN562vr3PW7pFkqxT5WvUC5VAxbJovHWDyTYph755dUTG4Cp8TKgZX4fPgb2DwCoT8wU9gPHOKJ11fX5/iSiB4puz+I/MSeFDnRO4kboApWF9f94CPTHDEzJU73m2jNo29cwLZBEdsCGoly9c6yZxrzX3r6+urPz0ZZ4vjB+YUD34CTREKUPgnL16GIVGO4AEogXX7pyc5k7j19fWSGeKfxomKwVX4nFAxuAqfB38Hg7cvP3qcOrJoVgKvmqeYlcDTRhcVD3+yLGvzahsdYPDZa/ceP395thYJJSwtCOV7Mxv2ZTZO86QDTIFmbjNWvAwnLl1t6nv56ue8SZxadqNlWZv8wU+Z4+jQLtSDZ8+NQNCtabUX63vuP3325MVL6f1Hp6s7//TcKxWDq/A5oWJwFT4P/hYGv/f0WcEUTiO3WSu3RSO3GTRFuPP46fGKdvry7duPn4wuidbX17MnsN003sNnz2P7ZwM7J8Y5ItG9hykjC89evoITl+xa+p+/euUOG9HOa7EsR9x5/DR3Egecllcwhb/RN2NWAu+m8dbX16sWqMqThd8BFYOr8DmhYnAVPg8+MYMbgVotyxEY8XLC4JxOARhIJUwYnEeLFBZlbaWzJNbK3XG2mKa4jaRyfRBjBMkK/8796gWKX/s4c+UuQbpCla8VTxMuN/RQ5GtOkEHdAohlWRtapEgcmj9c1jbAFIjuPpzhS02LYTAC6+GzF5caet4nJVHF4Cp8TqgYXIXPg79lR8/h0jbT4l9/qMW0GHa4tM24CGpQ2Ar8zJJpCcy4CKqTDz5UDD1SjjhUDNXNBwNZKEDyyaFi6OHStkMblRwubTMtgQGJg0fKEcZFrda1yPtPnw8wBe95yK+KwVX4nFAxuAqfB38LgyuTtZVtKM80AP5ksCmbW3kx8BNfm/PBleklymsMQa16hZCD+eCKOfLPv/zijRjVLXivPUEqBlfhc0LF4Cp8HvxTz0XxgI8EdI4bF0Hfc4umisFV+JxQMbgKnwf/VAbXyQdr5f6F35xWMbgKnxMqBlfh8+CfyuB/FSoGV+FzQsXgKnweqBhcBRU+PVQMrsLnwV9gcCSFq50POZDTrPEPxL7MRl/EWPoYem9G/RcXRoWvHvsyG73aRrPGMXszVf6mwt8I9ewm49I2nHjlzxkcL12OH5yP6Z+N/Qciqne6AU3rofEie6a/uDAqfPWI6p2uQ1P76LyoXpW/qfA34kbfTOoYhr92/88Z/Jdffnn7S1VRFVVRFVX5suVtcv4dBn/x8uVPz549evL0n4iHT54+ef782YsXD7+0JCr8N+Dhk6dPnqn8TYXPgcfPX7x69erPGfz2w0dkoRTPFf0TgeMIOfIVydpdLEf4xYVR4asHjiPkyFYka3dxKn9T4W8GXbL88Mmz92JwklCK54j+icCxhVyAwdnCLy6MCl89cGwhG2Bwlb+p8DeD9v4MThZKCVwRACJPzJSvMeVrVJFc+Q2RJ1ZeQOCKaJJlilC2+RsCV0QVyakihfK/ZKGMJlneXC1VpKAIZW/f+DHAc14zOI4j/FU8sYIlv82SrwFgyFZJfMnmu+jSlTe+oUmWye8hGJEnZshW39DGB+N3ayPxJXTpysdXThUrqGLFB99OFkjpm8z3SUAVK6giOdDfN9zjT0ERymjivywPXbJMFkj/6l3vAH5jDI7f5G9kgXSzbFSxgvYRmv9d0P5qRzhCIB5JfAld8oHuRPxtjHwqz/z8YEhXPlXMAtTxqWr7k7Y+gMGJPDGayWlqR1aBYZM40h9RAHJsahxD3EyCJL5kYHp+HEMAfJfIl4xjicgxlLLaBTq7e2xqeA4zPId5gz0/Bm8zOJEn7hyeKG8E10DgdTBERROkHt6BXeIDSifyxDi2ADEwMkdlbTYDcgw1jiES3ykYkSfGsHjQ3kEsi/fxJiTyxFgWD9Y7iGFylbUReeI5ChMxMIpjCz6mCYpQNjSLRgyOflglRJ54mkjrGB7fzFMfCRJf0jc1Nzi7SOJLSL91j/e5d2wR3z0+9Ze6g+cIO4fHpwjUTxhvbzM4kSeexJEHZxeBYCELZWOL+J6J6U8b5F2jk5NYEpH3voFD4ksGZxYHpufnKMz2oTE8R0j4OHmIPPE8ldU2MPKRnvmZQeSJcUt8eP/wAp39kWK/po7B0TkK838vg5MFsoHp+f/597/VNbVMzC1gfUMM2WpRdX1VC5QqkpP4UuD5c/bCpbTcArrk15EsU77mGRCkpaM7hadQRXK6ZDm9sPj0uQsErogskFKEstFFfGzKreLaxqLqeoDlgaqIPDFZICVwP1AjbzM4RSgLiY7T0D64Zdv2//c//9I8qHP01Okbiand41NkgZQskC7S2boGhtDeQapITha87tGZ8xdv5YPokuXNTxdANqW1KCI5Ck/ZtWfvJI4MVPWGMMCXm61L2vgvQFubn94UoWyGRN+zb//IAhYQg8SXUITy1u4BXQPDOSpLKZuyTppYQRMrAAnJf1wzWSCdwJKsLlwurm0ARFJ2CpCHuKkG4E/K24k8MUkgpYoVlS2tZpZH0BtPF+KvF7y2Gmmj+6RN9SiV9oYeCDzx0vIdZ0/vwMjo0vpmCLIvu6T8zPkLm5v+3R4BNdOlKzdvZV6wvUrd6P5mtfyuBigiOY7NP3zkWHkj+PVdPDGJLyFu3P7GLe/vb28wOE2yDKqq27VnT9fIJFO2il3i6RsZX7ZzoIrkhI1W3m5Rqa43dPV2v8gCKZ4jPGllnVNSQdvwz80Kf0P/wF1M+ZpPcLi7X0Brd/8hM/NFOpu0yZ0IG/UTN8T71WM3Gl2gLUXEJc6SGSS+hCSQUoSytv5hbT39WQpzs0dt1v9mwd5hoI2Q3xQ1QtkmP3yXut5RLU28rIyOzZXPU1ka2geRoyiKSK6kmt/t+2tl/rYjm/0TzeQYHDJpbOu6eStzDI2nS1Zov2WMT4sPZPDu8am9ampEnviKg5Objx9LcXtodnFkAcuQruA5QopQRhJIT1lZp2TlsVfuYVg87BKfwBUx5WuuPv579qkFRd4gcEVM2VpafuGx01YUoQzPERJ5IppYgWML8BwhhsV7zWu81wGAZnDoH/qa87uzKGgmF8cRxKbcOmF1dpHBXmRwusempok0mlhBlyxPYIga2gehvYMM6QqawWHKVkl8yYkzZ1Nz8tkrd5U9IvLEFKEMzeTQJStEnpgmVlBE8sGZxS3btqPwFIpIhmHx3nipxLEF81QWRSijS5aJPDFDuoJmcqkiBRCEJL4EzxHSxAqgNqpIPjyP3bZj58gChilfA2pgKe5AkH2aB3XmaUs0sWKRwaYIZYB+yEIZchzV1I7ELvEpIjmayaGJl4E6SQIpniOkSZYBHVLFivT8otPW55myNZb8NvD+wZCuAOoCbvk1hnlilvw2ji2gihUUoYzIE2OX+OzVe+VNYCNTMyWDY1k8JaXi2QISX4Ld6D5QJ4ErBoiSLl1ZoLPRTC6gRqAVhmyVJJBeu+7iHRw6iSPNkui3CoqOn7EC+AvN5DKkK2gmhybe0JVAiucImbJVYGqLvXovNuXWucu2OLYAmO96rRbJaw2QN2mAIVvFsHgYJneOyjQxsyitb15avoNmcEh8CYbFA+bxlHqgvhXzf+pvbzN4QWXN9z/+ePma/SKdnZiR/f2PW2zsHakiOV22imMLiHwJVazAc4RK69ClKzi2AJikwi7x56ksmmSZKpKT+BK6ZBnN/LVfStmOnjiVVVS2tHIXzeSS+BKyQIZd4r92P85rO1JFCrJQBoyRebcfeAYEO3v5gLt69Y2MMUwuRaxYZHAAl2ZIVwlc8WbP2dxBoGkcm98+NIZb4tMlK1gWjylbhfUOqWtpz1FZNPHyAp29+RayQIpjC1jy2wClAvOlaAaH9paBgMcDmskFQp4hXUUzuYsMDobFY0hXsUt84OmrFIMuWaZJlvFsAXAvXbKCZr5ZLV2yTBbKOofHwV29Sq8jcIVUkYImVoyh8XvV1JFjKLp0Bc3k/BoIAilgPmVHKCL5Zg8BTAx8oIjkdMnyJI6kravf1N7VMzmDYfH6ULMNbZ3YJd7/LgbvQ81++/0PTh5ex89Y1UIRS4rbcWkZGYXFsN4hO2fX8LiEeSrT6sLFrKKyXtRscFTMPJUFTJ07e3r7hYan5RXeSE5lr9xLLyg+c/5iH2rWNyTc2ctnYHoho7AkLjU9KSu3vBHMkK4ERka3dPak5ha4+vjllVV92KPsdxmcxJcsLd9Jyc4/e/EyYGzvoBBwV+80keYbEm7r4LRl+3Zoz0BWUam9s2tGQQmBKzplfT6npLxnYiY4OmaeygL8I6ek3N7ZLSkrl8gT90/Pu3j72tg7/vDjluE5TFxa+jVn15K6RsAPiDzxAn3p3GXb8zZX/EIjukYnaWJFUU29m49/XFo6gSO6lQ9ydPfwDQ5LyswFpjjc/QJs7B2//e77SRypZ2LGOyjULzR8YGYB3jeko2+AYXITM7JL65uyisrsnd3SC4pnKQyTwxYHtLSzi8vKGlocXT2iElKIfHFiRvZ1Dy+foNBb+UXAwAHN5B4yM1fT0MSyeMV1Tdc9vV29/cDIPhxbYOfsejM9Kz4tcwJHsr5sE52Yct3DC1Rd5xMcFp2YMkWgRick2zm71sM7aiBwk8MWaCaXyJdQhLL8ipqUnHymfC0xIzu7pDwuNd3O2bWyuRXL4l1zcg6PS3By90QMjuLYwrjUW1YXLx0/YwXrG1KueaTmFNg5u6lpaIbGxCVm5YCq63NKK6zOX8Sx+SE3YtsGRgora119/JKyckh8SUJ6lqO7p09wWGxK+q08kL2L2+DsYkpOgbqm1nUPr5AbcQu0JVBVrb2rW3xaJpEnvpGU6urj5xkQlFtaSRHISuubbR2um1oeScsDWRw7UQtDtHYPxCSnNSK6XL39fIJDZ0j0ajDs2nWXgPCosNh4DIv//qOH32Xw3LKqU9bnM0Glp6zPXbhyLSjqho29I0O2Cusd9AwICoy8MY4hQHsGL121C4mO9Q0JL6ysdXL3KqlrmsCSLI4dv+J4PTQmbnQBR+KL0wuKXL19M0GlJL4kNCY+ODomIj5pZB570soaVFXXOTIREZ84OLMYGhPv7h/Y3NmDZnIu2F6NSkxxdPPsQ832T837BIe5ePkMz2P8QiNcffwgyL5DZuYYFi829VZlc+utPJCds2t2cRmBK/IOCvEPj3T29K6BwAFLUcWKG0kpfmER0Ykpbf0jtvaOE1hSVELydQ/vajAMMTiqpauHZnITM3NK65rIQhkwIg65EefhH+TuF5ick5eQnuXs6T00hy6qqbd3cYtLyyDyJTeSU129/TwDgnLLKnBs/s1bmXbOrgUVNSS+JK+86tI1O1MLy/KGFgiyz90vICwmfpbMqIHAbR2dAiOigyKj88urHVzdqyFwskCaCSp18fa9lQ8i8SVRCUnufgEe/oGFlbWzFKbBoUNaOjq5ZZXAU58skI4s4LwCg20cnH7YurVzZCItr9DO2TWnpILAEXoFBgeERzl7etdC2ygb1zd3dDt7+fqGhM9RmCX1TQERUQSuyNM/qKGtY4bM8AuNsLV32rZjRx2s3dnTu2t08vgZq33q6ql5hW+vFH5JBu+fmvvm2+/Mjx47fe4ChsVfWr5z1dHZJzgsMiHJ4viJls4eLItnfelyQHiUh18guKsX0BfA4J4BQXTJiqu3Xx0UkZoF6ZUAACAASURBVF9edfrcheF5zMgC1sbeycMv0D8s0t7FrbK51dbBCTmGOmV9PvJm0tGTp7OLy9Q1tVs6e5Rrpx/J4ASuiC5dScrMtbpwCRgdGJuZg6rrvQKCAsIjB2YWDmhpt3T29E/N10Lbtu3YOY4lnr1kExgR5e4fCEH2Aa6JYfF6JqabOrp37d3bNYo6d9kmNbegc3hi246dg7OLfai5TFCJhrbOAp0NvI7Nkhk79+xtaOssrW86efZccztSV98wq6jU4tiJlJw8/7DI46etukYndQwMu8ZQNvaOcWkZ3eNTO3btHpieP3LyVEh0rHdgyMmz1pDufh0Dw+TsvICIqBkyvXdyph7Wvn3nrqFZ9LHTZ6ISkhcZ7N7J2bb+YTUNTXjfkKu3r9WFix3D41o6uoMzi2SBlCpWRMYnnr14GYLsO3LiVO/kTE1r25GTp/tQc/sPaGQVlU5giBNY4nc//NDU3uUbEmZmcaRnYtrYzLysoWV4DnMzPcvksEVJfZOphSUwBicLpF2jk+ZHjg3MzB85cQrePzQwvZCSnadnaIzCU/apHyioqIlJTrN1cKoCQ80sj7Z292se1Jki0kh8CU2sKK5tOHrq9DiGcOmafXB0zDVnl7C4hIKKmuOnraITU5OycuvhHfrGh3JKKg6ZH84trXT19rO+bIscnfxhy9aa1raQG7EuXj5JWbkWx06MLeIvXb0WfytjeA4N6e7fu1+tawx11cnZ1sEJ3jekeVCnf2r+gJY2tGfA/MixsobmY6dORyUku/r4dY1ODs9h+lCzJuYWqbkF2cVluoaGPePTh8wPV4Fh7+94f8Tgx06dIQukYbE3EUNjcWkZNvaOcxSG6WHLG0mp9i5uV52cyxpa1DW1eidnzY8c9Q4MAXf1aevqt/WPbN2+o29qLjbllpO7Z0Fljclhy9zSCh19w8rm1gu2V508vMbQ+Hna0smz54KjY939AtoGRlx9/K44Xr95K1PXwKh7fGrb9h3VYFhQ5A1HN48xNGFkHnvpqr1XQHBgRDTA4IYmpgkZ2aE34uYozJ6J6WowdOv2HSgC1fzIsfC4m8W1DSaHD2NYPCJfQpeu2Ng7XrpqN4EhDcws/LhlK3IMpaahmZCRPTiziBgY0dLVS8nJ9wuLWKAvARNrFKHszLkLbr4BkO7+/3zzDWJw1MnDyysweAgwkJpa1+jktesuNvaO8P5hDe2DI/PYnsmZ4pr6vWrqHcPjB/UMoD0DxuaHQdV1JoctEtKzL9he9Q4KzSgs1jM06kPN6hoYRiUkl9Y3Hz56LL+i+pD54dyySn0j45K6xisOTnbObtDewQNa2hNYovnR4/FpmRgWj7AxGXjtuktY7M0+1NxeNTXE4Ggfaq4SDN22YycKTzG1OBJ5M6mwqs7UwhJY1iLyxP1Tc72TM0amZlmg0tTc/JNWZwlckZnFkfzyKr/QcJ/gsMGZRW0dvaoW6H4NTcTg6NmLlwPCo4AW/w58IIP3TEyra2gSeeLk7LzI+CTe7QeObp6+wWE4ttA3JMzexW0cQ7x45aqZ5VG/sAj2yl1g7AwwuLtfAHftPgpPcfb0dvXxO3vx8hyVFZ+WYWZxxNnTOywm3tHNgySQWl+yMbM8mpKT7+4XcMj8cFjsTQ//QEh3/wekqbwng1seP5lXVmVqcaSls4chXdU1MIT3D9fD2z0Dgr/74YcJLOmC7VXzI0cDwqOUPSILZQ1tnV5BwVt37AB39e5TU58m0rAs/o5duydx5KLqensXt/3qBxbobNIGgx/Q0h6aQxO4or1q6lEJSXv27Q+JjvUOCilvAvuHRbp4+VLFCl0Do8qWVs2DOsNzGCJPvGe/Wvvg6A9btnoGBAVGREfEJzZ3dKtpaJ46d75tYIS7dr8GAvcMCPr+hx/H0IQzFy5mgkpED57A+4f9QsN37dkDRvZ5BgR5B4VQRPL9BzTaB0cpQhldupKUmWPr4JScnW9j7yC6/5gmURibmlc0QQwOmcB6B1nLd6YI1N379s2Q6Km5Bedtr1DF8iMnT+WUVhRV19vYOxocMi2pa9o8D04Vyb2DQg8fPe7hH0gVyfPKq644Omvp6KLwFF0DQ+QYqrwRbHn8ZPf49KWrdq7efjZ2DsDrPLBA4uzlc/vVuquPX2BE9HVP7+ik1MKqWj0Do1PW5zAs3q180D71A6Ex8V6BwbVQhLtfgG9IGFkgU9PQHJnH5pZVnr1wOTY1/bKdg/zxy4i4hOue3oiBEZ/g0G07dnYMjzu6e4bFxhN4oh27d/dNzbl6+3r6Bx07bYUcQx07fcbi2IkbSan8u4+G5zHhcQka2jo307Pyy6usLlyiiuQnz55LLyh6/6yYP2LwoydPA6/znJV7UQnJVxyv96Hmfty61Sc41D8sMiEju6imweLYCapIbmPvGJ+WgWbxtu/aDe7qPaChTRZIkaMoQxNTVx8/HX3D8LgEz4CgpnakrYNTbMot7uo9Ald0+tx586PHQmPiWYrbxmaHL9heDYmO9QkO6xpFqWtqTWCIWcVlp86em6Uw41MzTA5buHr7BUfHuvn4tXb3H9DSPmV9rnt8mr1yt7wJ7OEf9O33308RqCesrItrGvqn5tQ1tWbIdGAGzM7ZNSjyBv/Owykidceu3RNYIhjZd/bi5ayiUsTg6D61A6etz8N6B9krdwGiJAtlF2yvJmblLNDZO3bvxnOEkfGJVxyvIwZGfILDtu/c1T405uThFRoTR+CJd+zePTi7WNYAdvHy2b5z19gi3sHVw9034OzFy4XVddt37vIPi/QLDc8oLEnLKzx78RJVJD917nxeRfXQ7KKOvoG7f6C2rh6gnwZEp72LW3RCMo4j3Lp9x9gi/viZswWVtbw7DwlcEZEvWaCztfX0O4bGKCL5AS3t7vGpKjDUwy/wux9+nCJQj5+2Kq1v6pmY1tA+qJzrH5hZCIuJ19DSTs0pyCgsPnfZhi5ZPnHmbHZx2eFjxxvgHSz5mqGJWVUL9KC+Qff41KVr9jdvZQnvPf6bFjY/kMGRY6gftm6dpTAxTO55myttAyPXrru4+fh3jkw0tSN19Q2LaupPnj0Xm3IrOScv/lYmEOQsxe2rTtcd3DyYitt0yXL70Nj2nbuOnjxdXNNgeMjMyd3zlPV5B1d3GzsH/p2HiZnZ/+9//jWBJVU0gi9esWsfHG3t7u+ZmP6AxK93MHhsSvqRE6cABtc3NgFV10cnpvgEhbZ09mzdvqMR0WVgfCg6KfW7H35obkceOXkqLjU9OSsvIT0LmGrEc4Smhy0DI2/s3LO3pK7J2csnNjW9prXtX//+T8fwhJqG5o2k1K3btneOTADrMLNkhpqGZn55VXxa5hVH597J2eNnzja0dbT1D3ePT7v5Btg6OBG4on1qB1o6enyCQyPiE+vhHf/zr38NzqIdXD2SsnK7x6dbOnrqYO37NTTAyF6vgOCWzh4D40NRN5N++HFLE6LLycPL3S+gY2j8zPmLrt5+OvoGmaASexd3J3dPPEe4dccOxMAIwOA3klJPnrXumZw5aWVdB0XklFacu2w7NIver36guaObJllG4Snffv/9OIYYm5p+/IwVgSsyMbcIi4nX1tUPj0tQ09CMSU7TMzLazOAdI+P/3//9v4jB0XE0Yb+6RuTNpF179sJ6h9QOaLT1DRVU1hiZmJEEElsHJ/+wSGDJhMAVUYWyxrZOqwuX2vqHj54+4xscdsXpemhMfFZxmeXxk/XwDt+Q8NKG5tPnLjR39kB7B/tQc3bObs6e3ji2YMv27X2oudS8whNnrOPSMkwOW8J6By9esStvbDltfd47KFRNQxNUVXfpmp1vSBiayfnmu+/GMcTs4vLT5y4MzqIpQrmeoVFWcfmNpNS8siq/sEirC5dOn7vg4uWbkp1ncfwkgSsytTyallf4kQyeASo1NjPHsQUkvoQpWwuJjrW6cAm3xL98zT6zqBQ5NtXaM5BXXqVnaETgik6fvxgRnzBDZnzz3fcQZN+uPfsa4B1egSGBkdFN7UjrSzbwviFoz0DP5PSZC5fCYuNZ8jU8R2hqYZmYmZuQnnUrHxRyI9YrMLhncrqpvat3cmbrtu1DM4vJ2bknrawLKmuMzcwdXN3PnL9o5+zq4Ore3NGtravX0tntFRgCQfZpHtSNv5X572++gSD7TC2O5JSUd45M7Ny9R8ngF69c8wwIZq/cncSR/vPNtz3j03Ww9uSsXANjk6Z25D41dQiyzzMgGILsf70uKpSdtLKOSkyeItL+8823iwxOQHjUeRtbqwuXvINC1TW0CitrL9vZ+wSHopnc7374sX14bL+6xs30zG+//757YiouJf3SVbtJPBnN5FpdvFxYXdc5MtE2MJKQnm1x7DiBKzI/cjS9sLh7fGr33n0VTRDrSzbQnoHWnoHeyZkLtleDIqIX6Ox//ec/ExjiNWdX76BQxNAYsPBDEcr8wiICIqKb2pHf/fAjtGdA86BOQnrWv7/5BoLsNzlskVdWiRgc2b13H8DgNMmyb0iY9SWbE1bWrt5+9bAOE3OLpnbkfvUDBRU1canpngFBLV09O3btLm8E79mv1jky4R0U4uDqDu8bxnyK5LRPw+AkvmQcQ/ALjVigLdGlK03tyNK6pryyyuLahvahcZ/gsKTMnAXaUlJmTktnD1kgTczM7p2YIfGlVLEip6Q8v7wKyKmiS1fKGloS0rMnsMTwuIRMUElUQnJSZk52cRldsjyOIYKq64HnXmFVnZO7V3xa5tgi/gOmwv+IwSkieT28IzEzB+DiG0mpQCJUQka2o5uHvbPryAIur6wqJSc/NCa+CgxNzMgGd/WSBdLEjOzeyVmSQEoSSEHV9QnpWZE3k0rrm2dI9Ij4REc3D2dP71kyIykrL72wOCgyBtzVp2Tw/Rqa9q7uwdGxExgiXboCRva5+fiHRMd2j08V1zZkl5QTuKKQG7ED0wsL9KWoxBRHNw8HV/d5KmuKQA2KvOEZEFTRBOmbmguJjiULpIiB0YzCkpyS8pTsvLCY+GowbGQB5x8WkZiRXdXSGpOcFn8rM6+8KqekoqCyBs8RBoRHjSxgSXwJRSSvgyKSsnKpYgW0Z8AnOCwkOnZwdhHPEYZEx/RPzZOFsnnakk9w6CyFWQ/vSM7OI3BFsSnpLZ09iZk56YXFoTHxmUWlMclpynUhqkhRC2u3vmRD4kuxS/yb6VkZhcXBUTHNHd3hsQnDc5i2/pG4tIzeyRlTC0tbB6db+aDFjfwtilBW1QJ19vK54ni9qgWaU1JeBYZBewYS0rMY0pVqMKysobmpA+ni7RsWe7N/ej6/vKqwsgbPEfqHR07iyC2dPUmZuX2o2bCYeE//wPJGMFUkL29siUvLiElOA1XXZRSWlDU0Y5d4viFhows4Jw/PIydPhcclDEwv3EhKRY6hsCxeUmZOZTM08mbSrTxQXGp6TSs8MTOHwBXF38oEd/a8/8vf2wxOFsog3f2xKbeAb6gieWVLa2peIU2sGJ7H+IWEeweFNrR1IgZHoxNTCFxRal5hDQS+yOD4hoR3DI1t3b7Dwz8wJjltnrZEFSvKmyDXPbxuJKUOz2Fu5YOqwTCqSI7nCONS02G9gwSuKCkzBzmOSsrMcfH2zSoum8SR/cMipwjU5g5kUlbuGIYQHnczE1QSlZicmJFTUFHdPzUfEZdAEcpauweyissyCotv5YGCo2NrWtvib2VCewfHFvGBkTcWGRwiT0wRyTNBJcW1jXTJ8jyV6R0UOokjpRcUeQUEg7t6h+cwQVE3SHxJ+9BYWl4h8I5F4ktScvJroW0LdLZ3UAiGxStvbMkqKq0Gw+JSNwwEKimtb8Iu8X2Cw1B4clpeYXpBUciN2LKGZhs7x1PW56MTU6aItN7JWa/AEP/QCEh3f3NHT0J6NoErunkrE4Lsm8AQAyOisEv8agjc2dM7KiF5aBadCSqpaIJgWDyvgOB5GmtoFu0bEpaYmYNj8wEqm6ctxaWmO7p5OLi4T2CJWUWlt/JBwdGxtVBEfFoGrG9oZAEbHBWDZnCAqULE4Gh43M20PFBMctoig5OUlRedmBoUeQPeP4znCJKych3dPOxd3JBjqOCo2NFF/CSWFBgZHZWYjGFx/7cwOAHYZiJdJWyMvEh8KVUkB0CXLAO7Y4B8AODD6xs5QmC/BmHDs+nSFWAbAkO2ypCuMmSrdMkysChPEkiBZXSgLZpYQZeufNjOiz9icIA4lOIBOztIAilDtkoVKYBe0KUrdMkKS36bKpLTJMtkwW97xBXRJSt06QpTvgbkaTCkK8C9RL6EIVulS1dY8ttA8AMMvk/9AHJsir1ylyKSA43SJMt0yTJFKKeK5MpnG5BLwJCuUkVypmwVGC+81gOw4C5dAZQPpLUADVFFcopIzpCuAJcBgtEky6/VDmxb2HgEKve/0CUrwMWbW1dqHmh648plQAxlzfTfbsi64nC9tL6JKlYA+R4b3Zdv9Ei6tHzXxcvXOyhkdAGnratfDYYCghF5YjogtnSFIpIDyiQLpICqgQwwIDELkAFwNgJXBEhIFsiARCCmfI0mVgC7M2hKDYgVwF8JXBF39X5pfbOJheUUkXrZzsEzIJizeg94GFPFCopQzpCtAt5IEclfty5ZJgv+wtzdH+3o2awrilBOEysIHCFVpAA6DuTY0Df6C/jM0vKdPtTszj17F+hsluI24P8b9l0hC2XKK391YL6EJla8dmOxAtA8oBCyUEYTvxVuQH4L4E6ADIDPK5Q+L93IU3pNQECWFJA5sylMlt/wzM3b32ji1/v7GLJVAldEEclpYgVN/BsDbTKohCFdpUuWBXcfpRcUnzxrPUdlHj9zNjz2JnftPl26QhMvU8UK5YYvwECAkBuOtEyXrFCEMuqG3RmyVSJXTN2IDmVfyAIpEGVARxjSFbpkGeg7oE8iX8LYlE5GFckB1TGkq0ACFU2yzJStApr/lToEUiCRZiNsl/8XzaIow3XzZ+VK6+YPf3Tl2/VsvvfXC3574wdvN3gHg/+BnL8R4909eqNTb6hi88UkvmSOwjQ0Me0anaQI5W/f/rsN/a4kv3vN7wr8RzUD6n13zW93+c1/N91FFkj7p+ZOn7uwQFtSZsu+rQSKUN7UjrRzdr3u4e3uFzCBJW1+qXotxls6fMND3mGUNxzs7evJAtk4huji5Xvd09vexa2lq1dpi809+l3h39/f3mbwtxX7DuUrvZ0ilA1Mz+sYGAJv8b/bLwLvTcP96Ye3w+1NYd47it/nw2Y532HHt3QuJgtl/VPzTh5eLl6+Dm4eiMFRIIPgd7vzO73445h6wy6bvvyTvr/Z6BuU9X4tfkJ8OIP/g/BuBv/MksyQ6Lhf01G/KqAZnDkq8917VglcEVWsmKOyBqYXCFzRp93O/p4ABtQD0/PztKXNZzx8KvwRg38YcGzBNIn2CTe+/rNAEcqwS/z+qXk0k/sBeWhfPVQMLgLelzd/w5St/X3MQtk49GMzSHwJS7729qOeJV/7mN1cxE3b8DYakhK4Irp0ZfNc1qcCkSd+n3NjCFwRWSADXt7/JiX/KUh8CfX17rtPX/m7GZwhXQH6vtncTPkfuhyRJ1b6J1kgVW7s+lT4JN4OpFqx5LffGI1+gInf0AyBJwZmF9nLdz+JvRiyVYpQ9mYrb+mcpbj99w2cPyFUDC4CI/sGZxaUM784tqAe3jmJI382fiHyxLMUZg2kbfNRKkSeGMPi1UDgc9QPP2ABy+KhmdzN3yzS2QSuCNozAKzEfnHTfJV4B4MTeWIIsn9geh7D4uHYAsKvLtfxpy5H4ktQeEo9vAO39Be2F70LPDGOLWho63xjLusD+otmcOYozBoIfHPGBY4tWGSw/2ptaAZn055JEZ4jXGRwADk/PirxHGFzZ8/wPHaz/t+20QKdXdUC/ZvWHj8t/qsZHFiAPXX2XEpOPkO6AuyUXaCzdQ2N6mDttI0d5ASuCFjhVB4S8sZYAEjt2HxyhfJEFCJPDCx+/npCCF9CEcmBVR1gKyNVJO8cmdyrpj5DogNXkoUyskA6TaTt2a+GHENRN0lC4kt+I9VbwhC4ImABmS5ZrgbDcksrgcEmWSDFsHiR8YkoPPnClWvRCSkM6QogM5EnpmwcOqHCx+OPGBxYYzxz/mJSVu6t/CLE4ChZIANmCfQMjerhHZtdDniheW3oDYM2IpAH9fQXaEvKUeTbzvDGKJgilG+uc7Ohge31BodMqiHwzU0rAUTE5vNGfvXDjYggCaQzZEZ4XEJb//De/WrTRBpFKAOONOgen4pNuQU0pPRSoC9vOC2RJwbkp4jkaXmFLZ09FJEcqGRsER91M2mWTNc3PlQLbQPWewm/DYTN+G3oSZWaUX6wPHEqp7QyOTsPOYpibGRSbK4B2GS/fedOFJ4C9OXd4aY07us5eq5Yef7BGwYibmwi+YTO9t/L4GShjCpWTOLIx06dScsrZMhWpwhUikiOZvH0jIzr4R1UkXyKQAUsgWZycUv8eSqLIVvFsngYFm/zlByGxUPhybNkBpAXQZMsL9DZC7Ql4KwGDJOLZnJxbAFA1ni2EIUnTxGowC7NKQKVJV9Djk3tUz8wQ6Iz5WtoJhf4MEtm7FVT75mYJgmkUwQqkI+BXeJPk+jAEjxwrsginb35eEhgQIRd4qOZXBSePLqIA06VAbK2+6fm8RzhedurNxJTOav35qkswuvTuMgkvuRjTppVYbMJfjcXhSpWoPCUE1bWSZm5kzjyLJkB8NHQHFpH36AR0UUVyacIFMDlKEI58ETHc4RoJgfD4hE4wqb2bh19AzSDQxZI5yhMAlcEOAaRJ37torSlzUbEsQUzZMYkjkwRyigiOeBvALUBFDk0h9EzMq6FIjZ7+8btwnkqaxxDJPLEgO9RRPIpAkV5TA1wwg9VpMAtCQZnFpGjk3v3q82SGTg2f5bMoEuW52ks4O12gb40D4QDR4hmcDBvRRCOLcCweIDfjsxjp4k0mmR5jsLEc4QYFndgZnGetqRvfKgOhmDJb8+SGQAtovAUICNls5JnyQwsi0cVK3BLfDSD8zpMWDwg+sbQhMNHj+eWVo5jiIsMNnIMVVBRM0tmELgb2XGSZTxHiBgc3bFz5xSBBixcbYQb5+1wA0DiS7BLPOBKEl9S1tgM7uoBWt9kIA52iY/nCBcZ7E84gflfyuAkvmSWzPQLi7Cxd9izTy0TVFLeCHZwdfcPj5zAkoxNzWtb2zKLSq85u0QmJOM5Qk//IAdXdxcvn7CY+JiUNFsHp56JGeBpTJcsh96IMzhk4urtl5pbQBHK4P3DHv6BXgHBbQMj/VPz5keOhsbE27u4jSzgBqYXXLx8zY8ctbp4eXAWHR6f4Obrn1NagRybUtPQWqAtNSK6nDy87F3cUrLzpok0NQ3NjqHxhIysq07OiRk5cxRm5M2kK45O2cVl2CW+9SUb/7DIKw7Xa6EIZcIiCk82OWyRmJGdWVR6Mz0rPPYmrG/o0lW7oKgb3eNTZy9eHpxZuGznkJiZ0z0+7R0UMjC9EBR1w8HV3d0vYGB64dMOEP478TaDk/iSOSorIDzK1t5x73711NwCz4CgiubWSRzZ1dvPxs5x246dDW2dmaDSa9ddohKS0UxuQHiUg4tbYVXt8DzG/Oix+FuZ2cXlzR3dBsYmC3R26I240vqm1JyCa9ddgDTz6x7eLl6+Dq7ueeVVQKhSRHJwV6+OvoGds2tgZPQkllzZAnVy93T3C5gm0ccxRDcffxt7x+07d9VCEdnFZdeuu0TEJQDTIIAjHdTTt7Fz8A4KAc74TcjIcvXxjUtNx3OEARFRV51cXL19U3MLUHjysdNW0J6BA5raQGq5rYNjUU0DuKv32nWX3smZgPAoWwenhrbOaSLN2NQc2JCJHH+9O48ikjchuk6fuxCTlFbW0OIbEp5bVllS13Tpqv2NpLT2oTGri5cmcWQjU3MIsq+8ERydmIwcR3n4B9q7ugdGRs9RmMBThyKUQXsH3X0D7F3celGzzR3dl685ELgir8CQ9IIiNJPrFRhiY+ewe+++3LKq6x7eDW2dNvYOW7fviE5KwbH5wOsyvH/4qpPzpat2W7fvGJxZjEpItnVwyimtwLB4VhcuBYRHXXFwamjr2Lw5AMgSjohLsHVwyiuvGphZ2L5zp5nlkfJG8K180DUn55iUW3iO0MnDq7i2cWQBe/TUGaXMH4//UganiuSR8UnXrrvM01jHTp1JzS2YIdE7hsb2H9AoqWsytbCsgcBReHJTO3LL9u2DMwvWly77h0V2DI//+9tv+1Bzrt5+ngHBQOouQ7py1em6m2/AHIV59OSp0vpmc8uj3kGh7n4Bxmbm0J7BHbt2D84u2jo4RSemhN6Ic/cLyCout7F3DIuJP3z0eEJG9j519fTC4oP6Bj0T05bHT7Z09qAIlJNnz2UXl2np6HYOj09giJXNrT9s2TKGxk9giRmFxeqamig8WUtHF1RVl15QfMLKmrDx2jiGxv/7m29hvUNYNt8nONTRzSMTVKJnZAxB9o1jiHv3qyHHUFccrzt7env4B3aOTARHx3gHhWJZvNjUdFsHp3ev8Kjwnv72BoNTxYroxFRbh+sLtKWTZ88lZeacPHsuq7jMwz8wKCpmikDV1Teshbah8JSmduTW7Ts6Ryb1DI3D4xJGF3F9qLnvf9yCGBhdoLObO7p1DYwibybFJKdhmNyxRXwtDPH9j1vGMcRjp89ExCc2Ijp1DAyBc3ioYkV5E1jX0GiGTA+IiHb3C5zEkftQs5o6ugWVNd5BIQHhkVNEmp6RcWULFIWntHR0b9m+vXt8CsjEH13Aff/Dj6OL+NzSynM2V3JKKnT0DdPyCg9oH8wtrbRzdnX29O6ZmFbT1OwYGtu+a1dLZ88BTa2RBdwEjnzzVqahiSmous7IxGwcQ0DhKR5+gWfOXxxDE7797vvu8Wl33wB3vwBgbEsVK8obqIXKdgAAIABJREFUWtQ1tQZnFhZoS1YXL8WlpvuGhp05d6FzZBIxOLpXTX0cQzS1sAyJjvP0DxxdwF68ci29oBjN5F738IqIT1BuKZjAEiewxKOnTvuHRdRBEQaHTAlc0XnbK1GJKVEJydc9vecozMPHjmcVlZpbHq2GwF29fR3dPJSzLmgm7/DR48W1DT0TMzt37xlZwE5gSWl5hRraB1E4soaWdkldU2puwelz5wm83yQLLtLZY4v4tNxCzYM6o4s4LR3dOigCu8QfXcTVQdt/+HHLGBp//IzVrfyi/un5XXv2Am9Xn8TZ/nsZ/OJVu/i0DOlPz60v2aQXFEOQfZ4BQXvV1Evqm8wsjjQiusoamj38ArZs2z40h750zS45O2+Wwti5Zy+eLQiLibe1d1QyuIOre8iNuOVnv1y8ci04Kmb33n2B4VHACYut3f1aOnpkoczDP9DV1x/eN3Txqt25y7Zp+YXXrrscPXU6IT07JjkNVF1/UM+gqQNpcMiExJfIHr9wcPPw8AvU0TfonpjOKalw9wv4YcuWaSItNbfA3sX9gJbWFIFqaGIK7xuqhSIOmVsoj5caQ+N37No9TaJz1+4HhEfZu7jRxMupOQXWl2waEZ3aunrd41PXrrsAp5cw5Wvnba4UVNQonrxCDIzoGhguMjh/mg6owp/629sMbmPveCMpVfb45cUr1xIysq0v22SASo6dPlMNhrFX7hqbmje1I8vqmz38An7ctm14DjM0h77ieD0sJr5ncma/+oE5KoslX2vp7FHX1Dp78TK8b4izei+3tMLDP/D7H39E4clnzl/MLa0cnscCh/MAc2KVLa1mlke5a/dB1fXHz1hBewa8g0MPaGlnl5SfOnuuvBHMWb1nctiiHtZR3gj28Avcsn177+QMwOBji/idu/cQeeLB2UUdA0PfkPCDevqJmTnhcQnQngF7F7eom0k4tmDHrt2w3sF96gfAXb0HNLUmsMTEzBxbB0cjU7PS+ibzI0dROHLkzeRT1uetzl+cwJJ27dmL4wgj4hJs7OyVDF7RBDa1sCRwRXTpynnbq3GpGQSuMCjyht1115pWuLau3jiGaHbk6Akr6/hbmTSxQkffsH96Xv7kZVoeyPqSzesFKoF0cGYxOCpG38jYPyyiEdFlanGEIVu96uQck5x22c4hvaBIdP/JqbPnMotKjp483dDW6e7r7xkQJHn0DMilmSJSd+zePU9dWqSzd+/dN44hpuTkX7vuqqmjM0Wg6hsZtw+NVbZATS2PYH6bdIBd4idm5ly77qqloztFoGrr6nUMT3DXHuSWVbr7BX7/45ZJHOmU9bm88upxDEFNQ1PF4H85ot78hQeRvKyh5dJVu+LaBjUNzZScfFsHJ3tXdz0j48CIKA2tg5UtUFMLy8CI6G07dhbXNp6wOhudlDqJJ//rP9+g6Wyf4NBzNrbATi2GdNXJ3dPqwqX88urjp636p+d9Q8Ii4xNbunpqW9taOnu279yF5wjtnF0d3DxwbIHFsRPZJeW8Ow8rmiA2Do718I56eEdJXdO2HbvGMUQnd6+ohOT8ipqzFy83Ibq279wJ6x1Q19SMS0n/z7ffFlTW7lNTj7yZtHXb9kYE8oC2dnM7sqy++aCeAeBSZIF0dAH7P//69wSWxF656+EXePmaQ9vASFlDs6mFZUR84p59+7tGJs5cuBQelwCqrguNiUvNzbd1cKpoBF/39L6RlPJpf9/uvxNvMzhFKK9sbr145VpJXeMBrYNxaemWJ05mgkqyisocXN0Lq+p+3LqtGgw3OWwRGBG9dceOrOKyour6xMwcbT39tv6R73/cMkWgMqQrdbAOdQ3NjuFxz4DgyuZWbT29yPjEb777rhoCNz96LDW3sBc1u2XrViWDV4NhBzS1QdV1F65cyyuvdvH2vWB7zezIUe+g0PSCYnsXd1BV3ZZt2yuaW82PHPMPi9i+c1deeRWwXjeOJvy4ZWtuWaWLt29oTHzH8MR5myuVLa21UETP+PR52yv+YZELtKX/fPNta3f/dz/82ITo2rZjJ6x3cL+6RsiNuL1q6mGx8YYmpjUQuIa2jldAkK6BIbir95tvv12gs/1CI6wvX6ZtbAQtrm3Q0tEFJsdPnDkbFnOzuR0Jqqo7qGeQkJG9e+++0UWC5kGdsoaW+LSMpMyc4KgYD//AsoaW87ZXS+qagD1ZdOlKQnqWmeXRS1ftTpw52z48Zmx2uLCy9qC+fmRCUlVL62U7h6Kahr371dLyQUYmZpXNrcnZecdPW1W2tE6T6MDbp1dAcHB0THp+0b/+/e/2obF96gfC4xK27vj/2XvL4LiSbN/3y30RJ+Lc8869J9450z0zzW4zthlkEoPFzMySZcmSbMmyJYuZmZmZJUsWM5agVMzMXCVwvQ9pazRtD7Rb457uqYhfOKyqrNwJK/87d+bKtb8pb2o9cfpMdXt3WkHJD1evzh9wB1rBEAem578/dsI/JOzLr7+p7ezV1jf0CQwurW8+c/5CQOjz333+eXFdo5d/oLmtQ3h80me//wPooEMxtn9RBV9C4VexpPzKWjdfPxdv3+b+ocaegcjktMSsvOTcguexCX2Ts8V1TQlZuZFJqaX1zUk5+VWtndMbsMCw8HkYuri2Ma2g5N0RZ7q1o8ttZZWgsPDG3sENAnV6Ax7yMto36GlxXdPgzEJoZMwiAptTVpVbUZNeWHJHWdXayRUEd84tr3bzfZSYlds+NBbyMnoejhlbXg+LiX8U8qylf3gJgX0SHjmyuJpVWpGaX/QiNrGqtSs1rwiM7brO3oiE5P7JuY7h8ZeJqfuuUROQzcfPXkytba3hKYXV9VnF5X2Ts4HPI2LSMkeX1kIjY14vrKTkFVW2dEBJ9ISs3M7X44XV9b6BT1LyipaQWMUSyqHY2wd2MrGkguo6d99HLt6+9V19CZm5jb2Dqxhicm6Bq4+fm++jgen54rrGhMzcyKTUwpqGzOLyh8Ehjb2DY8trwS9ezmzAVzHEnvGZsJh4CJbUPjyWkluQXVqZnFsQEZ9c0dwen5Hd0DMwurT2NCIKBDBZw1MKquuOnzr9MOhpan4xBEtqHXwdHp+UmleUmJW7iMCm5he5+vi5+fr1T86VNjTHZ2ZHJaUV1TQsIfFAwf/wxZe+gcGRiSlzUOQ6gVrd1uXhF/AiLnFwZjGjqLSkvnl+CxX0PGJweuFJeGTfxOzTiKjJNWhidl56YUl4fFJGUVl0SsbE6mZUclpWSfmL2ITWwdfBL17Ow9AldU1pBcVvvUowxPah0YiEZBD2Kyknv7Klo6l38NGT0OzSSjCCJiHQ8PikvsnZBTgmJjVjcGYxOSffN/BJYU0DBEfef6XO4OxiRHxSRmFpRELy1PpWXkXNi9jE57HxFc3tG0RadmmFq89DV5+Hzf1D0SkZ7UNj8zB0RGJKyMvoidVNsPo/swF/Hpvg5vvIL/jp1DosObfw7XDr6guPTxqYXmh7NRqZnAaG276YLMAxSTn56QUlYTHxra9e90/M+gU/zSmryi2vTs4pCI9PqmrtGF2ChL6MTsrOfxIeCaKsHIqx/asqOBK3jMJDSXQ4jYNi8tZwlHU8FUZhwSgsKJkBp7FXsaRNEn2LzITT2CBOAni3C4LOXULiQDAHMD43iTQTKxsv/8dEgQysq4DoH3Aqe4NAW8UQETTOEhIHJTPX8ZTL12+m5BaWNbZ9e+To8MIKnMqG0zhQMgOCIyNoHOB7BKOy4FT2u8txVtAE8FJpBI2zjqduUZhQEgNO47w740ACPzlYLwSdu4zCLyKwm0QalMRYxZJgVBaMylrFEOE0Djh5AYoKLr1JosNp7J95ekjBQXt7X8GBvSFoHBSTt46nbFGYIHrMFpkBPgThSt6aHJEGOgW8pBBB54AOXcWSQMhWEHwDGAacxt7PcD/xElhfLq+8cuPmOoEKo7CApsOorC0KE7woB/qnS5M2SfQtyttLAxsenF74wxdfzkERIG4MMHs4jQPCs0DJjA0ibQmFR9C5qxgigs4B/66gCTAKC0piwGnsTRIdRmWtoAkw6tthBcGREXTOj0bQEgILwZHhVDZoKDDW1nAUOI0NJTMgWBIYGnAaG7g2bpEZECxpi/z2EgelcBVLglHZW2QGuC6UzHhbqXfWjng33mFUFgRLBmU7eHhnFUOEUVkIOgfJ4K6gCX823Ghs4MNzcLi9BYUHtUbQOBAceQ1HhtM4oI5QMgNO4wBnTTiVDSUz9jvoUPjXVfBDbEHvgMCnEZGbRPpfT7mKIWYWlVk7udg4u4IZh2LC+5vkcE/VfzQQHLmsqVXf1Pwj4pquoAmv51du3bl3iM/7Cv4RKBT8EJiDIv/Od3BsEGnT67DxlfWPfuengn9+/kkUfOntqUjER9diegP+i1dBwV9HoeCHwMqfv5b7rwPeuq2Q798wH1BwBBaCJSEZPAAIzbqffovC/LgN5E0SHcXkwaist17878WlWcWSQMDhLQrzI/JXbGv/86NQcAUKDpkPnOjBEHvHZ55GRPkGPvENfNLcP7SvuQswdGZRWf/U/MHD63/PVVYwxNKGlkdPQuMysqfXYStowgIM/XphdfHAdv3E6sb0BrxnbDqnrFIxm/5NolBwBQoOmQ++ZS0pp+D//td/qWpqq2nrlDa0gPCQKxjizAb8wsVLuRU14N0LECxpDUdZw5H349XsB9YAbtr775pYx1P0Tcy+PfL97fsq+iZmS0jcyCLk0ZPQ2U0EOEO/TqCm5BYW1jSkF5ZcU1Kah6EPRFMhfzCoiIJfHQoFV6DgkPmggidk5alqasOoLCSDu46nTEKg/VNzazjKLBR59cbNguoGKIkxurTWPzUfEhnTNjiyiMCuE6ivZpeG55eBY9IkBDq1trU/y17DkQ3NLJ5FxY2vbHzx1dejS2uLCGz/1PwyEje/hRqcWVhC4kYWIdMbsLSC4tvKKiDa5QRkc51AfTWz+HphBWT7izeXgp+DQsEVKDhkPqjgaQUlv/vs8/vqmiqa2tllVYFh4YbmFk8jomahyGu3lCqa21NyCwNCwwLDwv+///4fSwen8dXN8LhECzt7U2vbqOT0BThGVUvH/aH/42cvwIm+NTzF1MrmyLHjl6/fCHj2HIIj94xNX715q3d8xtjCysLOobi20dP/8eNnL3LLq5XVNcdXNmydXataO1/EJljYOZha28akZv4ib9hQcIgoFFyBgkPmgwqeklf0/fETj548Cwh93tg7OLUOS80r/O7o0dcLK0r37rt4+7p4+c5Bkan5RbfvK6+gCdVtXbfu3puAbA7NLd26c7emo+fqLaXYtMwlJA4cJ1nDkU2sbG7fVzY0t4zLyN6iMDuGx78/drxl4PUPV66GxyfNbaGsHJzd/fzzq+pu3L7j4u2bUVRW3dZ1577K1PrWwNT8DaU7LQPDiu3KXzUKBVeg4JD5S6soalo6cBobzeKvYAj+Ic+sHJyOnTw1uryudO++pp5B0PMIJJ0LFBzF5GWXVqpqaiPoHCiJcee+SnpByR0V1byKmo13b919u4oSHbuOp+gZm7YPjfZNzB49fmICstk9OqVvahYaGWPr7OoVEFhQVXfh0mV9U/Pu0ams0goNHV0kg7dBoN28fbeguk7x6rJfNQoFV6DgkPmggsemZ99QurMAx6xiiKNLkGMnTgaEhv3xy68KquouXb2WV1kblZwWFBZR2dp54/adiPikmvYuQ3PLkJfRgWHhpla2I4urF69eyywq2w9OvYYj6+gb+jwORjH5+ZW1Zjb2zX1DX3/7XevgcExqppOnj5G5pYmVjZvPw+ySipu373aNTDq4eWaVVOibmIdGxgSEhJnZ2E2twRSBzH7VKBRcgYJD5n0FX8UQ24fG0gtLFxHYZRR+GYkrqm0oqm1IzS9uHXydml80ML2wgiakF5a8Xlitau0Mi44bmlsaXV6PSk6LTcscX9lYRhNS8gp7xqYPvuwpv7K2tqMHeJVkFpV1j07GpWdPQqB5FdUR8ckji5DShpbKlo7e8Zm0gpJ1PKVrZKKopgFETI1Lz5pY3VCEg/+1o1BwBQoOmQ+e6Fn782M1UDJjk0iHUVlrODKMwgIqDN53vEmiw6hs4FkIo7D2z/vAqKwfrVlDyQzwThnwWwiWBKexV9AEEFMFgiVtkugbRBoESwKXXsNRNog0CI58MFsFv2oUCq5AwSHzz3OqXsFvHoWCK1BwyCgUXMEnQ6HgChQcMgoFV/DJUCi4AgWHjELBFXwyFAquQMEho1BwBZ8MhYIrUHDIKBRcwSdDoeAKFBwyCgVX8MlQKLgCBYeMQsEVfDIUCq5AwSGjUHAFnwyFgitQcMgoFFzBJ0Oh4AoUHDIKBVfwyVAouAIFh4xCwRV8MhQKrkDBIaNQcAWfDIWCK1BwyCgUXMEnQ6HgChQcMgoFV/DJUCi4AgWHjELBFXwy/l4FZ/D4y2jCAhz7a2QehoaTqHg6axaG/sULo+A3zzwMDSNS8XTWvMLeFPyDWcNR/i4F54klaBoTSab9GkGQaGQWh8EVwEnUX7wwCn7zIEg0EpPD4AkQpF++MAp+2+AYHIlM9rcVfHtnRyTdFoglv0b4YolYui2R7fBFv3xhFPzmAfYm3d7h/9IlUfCbR7K9s7u7+7cVXCSVMXgiCov7a4TM4rL4Qq5QQmb+8oVR8JsH2BtPLCH/0iVR8JuHLZDItv8OBZfItpl8EZXN+zVCYfPYAhFPJKGwfvnCKPjNA+yNL5ZQfumSKPjNwxF+rIIzeEIGT0jj8P9S1nSu4IPf0jj8v/KrfwQfVHAah/83q/Bx/KWK/+Ogcfh0ruBTXvHTw+AJfy3N+EEF/1HmNK7g0LvsIwyPzhWAX/2kwtC5AjB2PkGnfMrW+Pl8hAn9TKv7eAWnsnkUFlcg2wWrK2yRlC2UUFjcgyX74CWZfDFLIP6UzfpX5uBkJocv3Tnc8vyj7YbOFfAk25/4or8UTL6IK5YdVgVpHD5PuvNXsjqUq/ylOThbKAGSR+PwWQLxoXfZx2TI4VE5/J/6WxqHT2FxyUwOmck53CpwRNKPHoxcyfbBO8ovNSL++nXpXAFPsvOTfvI3WuwjFJzBE67DkRqaWnfu3QsJe44mUlgC8dDoxPj03H4L0jj80OfhDS2tbKHk4PXYQklcUkp2fiFHJP1kbfq+grMEkq7+wTv37ivduePj92gLhT2sCRGNw3/2IqK2qeVHFT8saBw+AkdsbO0gMzmg41kCcXf/YEDQk/1P/tlg8j9SrRhcwdL6Zs/Aq00E2tbBAUUgv5cPn/l3D3gah0+gMeuaWrFk2vvlYfJFQ2OTPn6PiHTWz2zG9xWcJRB39g34+D0i0JgMnpAllDyPiIyIij6slUkgqcEhoa3dPX+/AnJEsqzc/JSMzKn5Je+HfgQa8++pOFskTU7PvKmkdOv2HXVNzffHDoMnpHM/Zm5O5wp6Xw3PLq1+xNSexuG3dfVCthBg6o2j0F09PKcXlxmfcO2XyRdNzC64e/ngKPS/tPyAwpMaWtpJDDZIwOSL+odH/AICSXT2x1ndxyg4ky+aXlr+/PPf5xUW372vHBkXL9ze6xkcGhqd4Iikop03fOkOnSvQ0nmQnJ4hkO3y38166DwhEk86c/bc1es3CDQGky8SyHapbB5bKOHLdqlsHlcs44ikXPG2aOcNuJxo5w1XLONKtmkcPlcsE+28YQl+sjK+r+AckSy3sPjM2XMVNXUGhsbBIc+4km3B9h5ftgueEEU7b3iSHVByGlfAl+1K3shFu3I6V8CVbAt33gDhEG7v8SQ7gu09lkDMk+4IZLsMnlBHVy8tK+eNXM4SSqhsHk/yp+oId97wJNuC7T1go1yxTLwnl+zJ2SKpQLYrAFfniw5efb8WfNkuT7LNl+3CsYSKmjrw9CDc3hPIdosrKm/fvUdisHnSnf32oXMFol05+AlLIBZs73FEUhqHz5fuCLffgOUj8a6cK94WyHZpHAGdKxRs7wlku2CZiy/dkbyRi0GV37a8mMrmCbb3+NIdwfYeSyjhSbZBIelcAV+2K9jeo/OEdK5AvCvnSkC2fJZAjCKQeZKdg8OSL93hS3cFsl22UMIVy0BKtlAi2nnDEcmobB4wJJ5ke24Z0tLZvQjZ+Pqbb7BkmmhHflAvmHwRikDmy3ZpXAFLIBbuvOFKtqlsHkcsE8h2eZJtBk/IFcukb+SC7T22UEKgMUsrq9FECugUlkBM5woEsj2BbJcrltW3tF29fp3BEwq33/wcEX9fwTkiaUll1b/927+FR8WId+WDI2P/8R//YWZuwRJImHyRcHsPNCOTLwLDhyfdYQnEwu09UELQEVzxNigVaBy2SApakifd4ct2aRy+sqpaTmEhX7oDBiBPuiPc3mPyRTQOX7QjBxYOlk0Esl3B9p5o543vw0cu7h49g8OXrlzFUeh86Q5bKOWIpKIdOZiCgPEr2N5j8t/eGLhima2Do7aObk1jU0VNHZZMe2sSsj2WQMzgCQk0Jkj2ztj2gLGJduUckZQrltG5AskeqJEM1Fq4/YYr3uZJtlu7eidmF0AFwbMXgyfcH5gH7edtvXbldK6AyRcJZHu1TS3L61DQnnSu8Oy5c31DIxyRFFjmQfPjvut9oDCSPTlfuvN2ROzJxbtynmQbNJRoRw5EaV9/uGIZlc1n8kXCnTdvn+fefSXaedPVP3juwg8UFk+482cmxJfu8iTbAtkuCk8qq6ol0tlgGPKlO5V1DTduKRFoTJ5k+yOmfR+p4LNLqydPnV5eh9o7OkfGxgtkuwOvR0cmp3EUelFZRVtXD5nJMTQ2yc4vYPKFNQ1NYPbEFctKKqqc3dzNraxbO3tQBHJ9SxuTL5pfWWvr7mULJUNjE0Oj4+09fdn5hQgckczklFfX9Q+PtHR0MXjC1xPTmTn5kC3ET525fFDBC0rK1DW1EFiCu5e3p89DGodfVlVd29hM5/DX4aiyqtrG1vb2nj4wm2hsbY+OS8jKK6CwuP3DI9n5hVtoLI3Dr6pvbO3qKa+u3URi6ppaugdesQRiEzNzNw+v3MJiyBacxuG3dvVk5xUisAQKi1tRU9fR019eXYuj0FkC8fjMXEx8Ykp65uvxqdLK6trGZiqbtwZDllfXNrS0t/f0H7Ta5vbO7v7Bhtb21U1YfXMricHuG3qdX1wKx+Ir6+rVNbXA/Xx0ahZMQ+BYQnF5RXNHV1N75wYCXVRaPre8SmKwq+ubisoq8FQGnkIvKCnr6O2vbWymcnhwLD6/uLShpZ3K5tE4gtaunqi4hPTsXCKd9Xp8KjM3fx2OovOEdc2tLR3dZVU1G3BUU1tHa1cvMP3axpaSymoSg40lUQtLy9u6e+ubWxk84dDYhKq6emRM3P5kjcbht3b2NLV1llZWr0JhnX0DdU0tNA5/cm4hNTN7amGJJRDPrUCy8wunF5fnlld7B4eX1jZOnDhZ09gMKg7GBoMn7OjtV1XXiE1IwlMZW2hsVl7B4MgYVywbHp9sau9sautYgyEHR8YjY+Pyi0s3EWgKi1tV24Cj0CfnFrPzCxcg60g8qbC0vLaphSkQtXR237ylVF3f2NHbD25LH7eW+kEFL62sVlXX8PD2Sc3MtrK1M7e0snN04opleBqjuKyisbWDwROubGyVV9fWNrX0DAytbGzlF5duIFBYMi01Mzs+ObVvaITOFbBF0pnFlYzs3LnlVbZI0t7d29k7UN/ShsARHujpF1dUUtm82qYWPJXR3tOXX1yKJlLITE5JRVVn70BFTR2JwcYQKSUVVZV1DRyRNDD4qfdDv/7hUaU7d2kc/sjk9KvR8aGxidTMbAgURucKGts6Wjq7SyurYRg86D6uWObs5v7QPwBDomJIVDpX0NLR3dzRVVpRvYXG4ih0R2cXeyfnwZFxjkja1N5ZWFqBo9CJdFZRacXg6HhHbz+KQAY16h8eYQnEkC14VX1DR0//2PRs39DI1PwiikDOLyrt7BukcfhEOqukoqq+uZX6bv2dxuE3tLRBUVgqi1tWVUOkMxE4Ym1jc3NH18rGFlso6eobiI5PPHHy5PD4FFsoqW9uLamoItCYdK6AyuaTmZyOnr7M3HwYGkdl80orq2PiExtb20kMNonBzs4vjElI6ujtp3MFSDyptLK699Vw39BrllAyODKWmpn1enyKLZKuQmGZufk9A0MMnpAlEI9MTKekZw6OjPUODl+5eq26vrG1s2ffHmgcfmtnd1ffYENLOwQKr2tqIdFZA6/H8opKttDY+pY2ZVU1Bk/4amT89cTUT10M+EgFX1hd/7//9V//87vfqWloEmgM4faeg5NL4JOnsQlJGlraaZk5SBzR2NQsKzc/PiklOi6BwuKCwWBpbds7OFxaWe3s6o4mkFXVNRYhG16+D0+cPIkl04xNzYrLKwpLy/0DgxxdXFEE8vHjJ17GxFU3NLV0dNs6OCYkp1rZ2EGRP23R44MKXlZV8+//+39/+913Onr6k3OLoS/Cnz57/tA/IDkto2dg+NvvjqRn52poafUMDmcXFNra25uaWZhbWtU0Njs4u8QkJDq5um0g0D9cuhT4NMTN01tDSzsrN19NQ3NobNLc0srUzOJlTJyJmfnc8mpuUcnj4Cf2jk4oAvnEqVNh4S/tHByj4+In5xZ0dPWCnob+cPFSSUVVUVmFobFpVl5B76vhb48cSc/OUdfU6ujtBwumNA5fQ0vb2dW9vLq2tbP73IULQ2MTl65ciYiO7Xv1uraxWUdXb2B41M7RaWkdyuAJwQPd7//wh4ycPE1tHUcX19iEJH1Do4HXowUlZY4ubk/DnkOR6P/+7/9JzcgyMDIuLq8cGpvIKyrR1TMoLq8sq6oxt7K2sbPXMzBsbOuwc3CMT061tXfYgKOU7tzx9vV76B9wX0U1O79QQ0u7s28gOS3TL+Bx6IvwJ6FhS2ubv/vss7TMbD0Dg4qautLKmj/88YvUzGzviYhFAAAgAElEQVQ4Bg9sgMET6hkYWFhZv4iMunrtenZ+oZ6BYUFJaXV9U3Jahpq6xsLquqqaul/A4/rmtoTkVH1Do5WNrS+/+iohJe2Bnn5BSRlbKKWyeSyhJD4p5bvvjmTnF65CYXYOjgkpqTb2Dn1DI88jXt6+e6+orGJ5Herp7at0+056dq6lje3I5PR3R76fmlu8fPVa6PMXja0dgyNjecWlBkbGuYXFva9eHzt+Ijk9U1lNvatvkCuWMfmij3ii/6CCF5dX6uobbKGwahqaKRlZSanp1nb2dK4gICg4LPylp8/DnPzCpraOo8ePZ+bk3bl33/9xUFj4Swtr25nFlc8++zwxJc3F3SMrr2BmccXK1i45Ld3SxnYRsm5maWVhZV1UVrEOR+oZGBaWlkfGxqVm5uQXl7p5eL2MjvV5+GgDgf7mm2+j4hLMrayT0zPHZ+bzikpMzS0zcvKePnsOFPy+ssrw2KS9k/PriemCkrLYxCQ1DU0MiaqqruHk6u4fGOTq7gHskCvZ9vD2/X//8z+/+vprR2cXGpevo6tnbWf/JDTMwdkFAoUfP3HSxd1jcn4pO7/Qw9vnxcuoR48DN+Cozz//fWpmdl1z69TC0meff56Ymubi5pFXVNLZ23/s+ImcgqK+odfmllaRsfFPnz03MDRKz85DEUjBIc9Cwl74+D1KSE4Fq+Rcscw/MCg+OXVkcuZ//a//Z2B4NCMnz9PbV1lVrbq+say61tTCMjEl/eixY6NTs6kZWb6P/J+9iAgIekJl8+hcIQyNy84vDA55ZmVjiyZSzp47/+hx4JPQsKCQUCgK+/nvfx8ZE+frHxCTkDSzuPLFF19m5ua3dfcWl1fZ2Dtm5RWYWVjWt7S1d/dl5RWoqKn3D4209/QZGpukZGQlp2e2dfcePXYsOT1DTUOzsa2DLZSAqcADPX17R+fSqpquvoFTp0+PTE5funIlPDKqe+BVU3unhqbW4Mi4naPT/OraT7W3j1TwmaWVU6dPD49PPfQP6OwdkMnlru6ewSGhg6/HtHV0K2vr6VyBmYWlhpb24+Cn4JGEJRBPzC58/vvfK6uo3lK6/ccvvtxCY2MTkzy8fR/o6Ws9eBDy7LmJmTmDJ9xEYvweB166fBmKxFz44eLo1My2XO7g7HLj5q2H/gHnzl9o6ez+SY8bf2kOrqahuQZDsARiKAr7xZdfOru5m1pYPNDVb+novqV0myuWubi5P38ZGR4ZFRYe8TwiMiAo2NzS6r6yiref34UfLnb2Dty5e29obLKzb0Dp9h2uZNvGziEmPtHazj6vsFgml6tpaDa0tCHxpICg4As/XNxEYi5duTKztFrb2Kyjp9fU1mlgZNTa2XP77j0ykzM5t3D3/n1PH9/BkbGbSkpcsczJ1S0k7MX+ztsDfYPM3Pw9uXx0aubipcuQLbizm7tfQCCaSK5paLpy9ZqRien8yhpYRmDyRZNzC2fPnWcLJf6Pg9y9vHnSnQsXL45MzkCgcCsbW50Huutw5JHvv6ewuJExcTb2Dlzx9ujUzPWbNwOfhCSmpPkHBsUnpXj5PnR0cb2ldPuhf8D5Cz80d3RpaGm3dnaPTc9evHyFK5a5e3r7+PlfunzF0trG0cX1yrVrY9NzJ0+donEEYeERbh6ewxPTt+/cZQsloMtoHD6dJzQ2NcvMzUcRSN8eOULnCp69iHBydaNzhYWl5V9+9dXQ2GR0fIKFlc0iZCMjJ9fU3GJpffPkyVNgj8HRxRXUkS2S1jQ0aWnryOTy2qaWr77+2i/g8T1llbAXL8Ojom3sHSR7csme3M3TKzjkmVwut7F3CA55dv7CD0vrm4+fhDg6uy6ubTD5orGZudt37vr6+fcNjdy5e48rljk4u0RExaRlZiurqkbGxP3UmfhfUnAtnQcMnhCKxHBE0ui4BDtHp8W1jS+/+trNw9PA2NjUwrK6vlFFTZ0n2ba0sY1NSCIzOd8fPdY/NHLu/HmWQDw8MX1fRTUgMPjMuXOPg59cunylsLTM3sk5MjZuRy6ncfgGRkZa2jqhz8O5Ytk9FVUdXV13L+8fLl0aHps8d/78BhxVUFKmZ2DI5IumF5bVNTXdPL1Cn7/wfvhocGTswsWLxmZmI1Mzwu09FIGckp7xP7/73SYS80BPv7K2fhGycf7CDygCGSypObm6+QU8xlPpODKNxuWD+x8UjT116jQUiVFRU+8bes2T7ly5dt3AyNjVw/Pi5cvjM/PfHz26AUdJ9uQziyvAMl+NTty9d7+uufWm0m0KiyvaeWNlYxsTn9jW3aulo9vS0bW6ufXlV185u7mbmJkbGptk5earqKkFPQ2ZmJnX0tH18Xukrqnl/dBPS+fB64lp7Qd6JRXVmto6ze1dfOnOjZu3OvsGfrh4ydzSysnV7cIPF5F4Iniu2kJjn4Q+O33m7CYSc+OW0uTcIoXFvfDDxYHXoydPn8ZSaFto7Jmz5/qHR8+cPYslUTkiqbqmVltXr1wuL6+uNTAyprJ57d19Z86eTc/OtXdyzi0o2pPLBbK93lfD167f4Iik7l7ej4Of7K8xGhqbJKdl7Mnl0wtLZ8+fh2zB3Ty9fPz8EThiY1vHpctXjE3NpheW39/k/Ecp+PTi8vETJ0kM9vTCspmFJYnBcnH3fBQQSGFxx2fmL1+5Ut/SZmZh5fPQLzgkdHJ+kSUQc0TS4NBnFlbWyWkZyWkZyqpqcUnJcCz+62++cfP0rm5o+vd///eahiYYBq+uoRUY/PTqteurUNj5Cz+MTE7zpbtPw547OLusbsJmFlfWYIifPwfPLSzWfqDLEojZIikMg79+81ZtY/PqJnx2abWpvfP6jZtUNs/eyTn0+YstNFZDS9vH79EmEuPrH+Dj5w+BwmcWl5fXoTdu3Ox99bqpvfPuvftUNs/S2jYqNt7YzDwlI4tAY6ppaNY1tWrr6gY9Db105eoqFP7DpUsTswvl1bVqGpokBtvJ1d3cyurV6ERDS5uBkbGJmYWbp1fv4NCNmzepbJ6do9OT0LB9BdfW1cvKKxDtvHk9MXXu/PlNJAaBI/g+8rexs6+oqbtz7354ZHReUQmYKDH5oonZ+VOnz5CZHF8/fw9vHyqbd/Hy5ez8Qh1dPXdP7we6esvr0G+/+w5HoT+PiHRycausqTezsNQ3NPJ+6IcikHT1Ddw9vSBQ+NOw586ubqtQ2OziysrG1n0V1YaWtoHXo1euXaeyeU6ubo8eB+oZGGbnFUCg8MnZhZnF5e+PHSPQmE9CQl3cPV6NTly6fAU8y+8ruKGRcUpG1gYC9TZlaJiDs4unj69/YNDps2e7+gYxJGpRafn1mzcjoqJNzMwX1zaOHTtOpLOCn4baOznvK3hVXcOdu/eobF5X/+CNW7dGp2YX1zbWYIinz8LsHJ24YqlAtuvh7fPQP4AnkekZGiWlZZw8dXoBsoHEkxJT0pRVVEsqqozNzIxMTD19fLv6B5Vu36Zx+Lb2DmHhL3sGhiKiYxpa23+q/+sHFbywtFxNQ5PM5LCFEoFsNyIqxsrGdguNvXHrVlN75+ombH5lrbym7p6yMpXNM7eyjk1IQhHI3313pH9o5MzZsxgStaKmzsjENCU9U9/QaGltc24ZsraFsLCyjo5NEMh2KSyutq4umE4urKzZOjiGRbxc20JMzS8ur0NPnDy1srGVlZtvZGLa1tWrq29gZWPr6u4Z+OSph7dv//DI1evXI2PjMnPy8FSGrr5hRFTMF198uboJ09J5UFpZPTW/dPbceSSeBBTc3snZ95E/kcaEYwkUFlfPwCArt2Blc+vEyVMbcNSdu/fqmlvoXIGeoVFsQtLaFnxybmF5bfObb7/bgCE5IunM4srpM2exZFpZVY2hsWlTe+dNpdt4KoMjklpYWYdHRpMY7FejEz9cvFRd33Dn3v265tZVKGxmaaWjt/9ldGxZVQ2TL7Kxs//uyJHZpZXjJ06amlvQOHxVNY3y6lprO/uCkjIKi3vx8uW+oeEHuvrp2bkQKHx0ahZPZTB4QigKq6ah+fTZ8/MXfliFwm/eUuofGplfWbuppDQxO3/i5Kk1GLJ/eOTO3XvD41OnTp9B4klMvtjC2ia7oFC08yY+OcXFzSM6PsHeyfm+ikpyeob3Q78XLyM5IimdK+geeHX5ylUah+/s5u4fGLSv4AaGRikZWaKdN5NzCydPn95EoBE4YkBQsJmlZW1Ti9LtOy+jY7PzC6nsn+xp/ZEKPrcCuXLtOhJH5Et3ouMT84pKA4KePI942dLR7f3wkaW17eTsgq29Q0lF1crGlpuX1yJkA00kG5uZL61t7sjlu3L5q9FxU3NLMpPjHxhc29gMRWFMzMyxZNoWGvtAT//Zi4jbd+81tLTfV1YZm57liKTrcJSHt6+rh9fziMjphaWf9KzxQQUvLq8yMbegsLg0Dp/BF9U0NFnb2T8KDMotKm7v6VPT0KSyeZ4+vjHxCXPLkCvXrucWFtE4/OV1qIu7h4e3T0R07NT8koaW9uDIeFt37wNdPSqb5+zmkZyWERUbr29k5OHtk5KRBUPjdPUNwsIjlO7crW9pU1FVm5pfqmloMjYzJ9KYKmpqQSGhSByxs3dA39DIx8/fyNi0orZeU0ubyuZ5+Pi+jI7lSd7uX5lZWeeXlAlku2PTs3fu3Z+cW3z67Lmtg2N6dm5tU4uRiSmFxQ2PiskpKAZ7O9MLS9dv3CIzOU9CngUEBVPZvHvKKqWV1fqGhsGhz9Q0NNu7ey9evoKj0GPiE339/BvbOoxNzT19fE3MLYbGJm/cUkrLyiEx2JsItJuXt5uXV3hk1MTsgr6RUUtH99D4pIqaOpXN837o9zImbnh8ysbOwS/gcUJy6szi8uUrVwk0ZnhkFHDtcPPwsnd0ApsEQMFt7Oyz8ws3kehLV64QaMzwyGgfP//AJ08fPgrQ1NaOjImLjktw9/T2DwpOyciyd3Re3oCCPF+8jPLy9QMKTucKN5EYeydnF3ePV2MTccmpjs4ugU+edvT0R8XGe3j7cERSgWzXx8//6rVrrh5eT8OebyDQl69cnVlafR4R6ezm8exFeENLm6GxifdDP2NTs7LqOu0HulQ2z83LOyouYVsul76R86Q/eVr0voKzhdLy6lojE1PgL8STbMcnpzq5unHFsrKqGms7e//A4OLyyrqm1gf6BuC+mJKeiSZSLl66/Gp04ptvvvXw9rGysRkam8RTGQFBT5zd3EPCnr+emHJ190xMTedJtiksrrGZeU1j89wKxOfho7qmVidXN1+/R9FxCXPLkOs3bq5uwgpKyuwcnHpfDevqG/g9DjQ2NXNydQt8Gjo4OqGhrU1msBNS0hJS0swtrV+8jL5240Z5da2phWVVXcPM4orS7TtoIgUouN/jwP/+n//5+ptvTp89u4lE29g55JeUrUJhV69dx5Co2fkFRqZmmbl5/a9H7Z2cHj4KiElIXFhdv3Dx0gYcxRFJ55YhX339tYeXj6W17dj0bM/gkLqmFp7KYAslzm7uCSlp1fWNXr5+1nb2y+vQ2qYWMDAzc/OZApFULgcb4G1dPR5ePky+yPuhX3N7J4Mn1Dc0amhtn1lcdnRxdXB2OXrs+OTcwuDIuI29g5//4+j4RCyZxuAJEViCrr5BWETkrdu365pbb95SsrS2sbSxrayrRxPI3373nauHp7mVdVf/4CJk49r1G0g8iS2STszOu7p7enr7uHv5rG7CMrJzrWxs7Ryd3Dw855YhLm7urh5eKRlZ3QOvlFXVqGweWLoBg5fOFVjb2mflFQhkuzOLyzeVlKbnl0LCXtg5OCanZzS3d+oZGJKZnKi4+MzcvE+xDk5l80gM9gYCTWFy6FwBicGGojAIHBFFIFFY3LllCBJPYvJFMDQOQ6JyRFIYBo8ikEkMNhSF3b/D0LiCTQSazOSQGCzgRQ6cmcAGAhyLh2PwGBIVisQQ6Swqm8cSiAk05vjMPBSJ+am3qfcVnMbhY8m0LTTuTw0hkkKg8KmFJQKNQaSzoEgMlc1D4olbaJyFlU18curL2Dg9A0MKm4enMsZn5mEYPI3DhyIxBBoTT2VsobBUNg+OJaCJFCqbt7S+ubS2yRJIGDwhCk+CY/Bw7J+qg6PQkXhSbEKSs6t7QUmZhqbW6NQsAkdAE8hbaCyWRIWisFQ2D4ElHPSf20LjsCQq2NvZRKKpbN4mErMI2WDyRTgKfQuFZfCEFBZ3bQvxto/orA0EGtQCiSdS2bxNJJrM5MAxeCSeBDadNhBoCouLJpDhWAKdK9hEYjAk6iYCbefoFBEdE5uYrKOrh6cwSAz2+Mw86L4tFBZPZRBoTNBECBwBRSBxxTIoEjM5t4AlUclMzgYCRWXzUAQSAktg8kUEGnNmcQUUHpQNhsFj/jwlEk8i0VmbCDQKT0LiSRgSZWZxmcrm4Sh0GAZPYrDfpsSTEDjCfj4MnhBHoc8srhBoTJZAPLu8ughZp7B4aCIZgSXQOHy+bNfT29fJxXUNhgSLIRtwFIXFReKIs0urYGcMikSjiRTQ8n/qxw94Ln68glPZfNwBe6Nx+GgiBY7B0zh8tki6srE1s7BMpDMJNOa7AuDRRAqFxd1C42aXVo6fPDk0NonEEdlCCYMvorC4k3OLa1sIGocPx+DRRAoo6hYahyXTOCLpFgpLpLNQBPLEzDwST6KyeRsINNhkBhuSUCQGTSBvoXEwNA6JI4LepHMFNA5vHYYE7YDEEdEEMgyNw1HoJAZ7E4kB4xT4sy6ubcwtQxYg6yQGG4bBY0nUt5rA4jL5okXIxgYcxRHJ4FjCxOwCikCmsLgbcBSZyQFrsCdPnR4em0DiSRyRFE9lQFEY0DKg4iQGe3ZpFUOiMvkitki6CoVPLyzjqYyDPQJ8Q2kcPoHGeFd9LI5C44ikSDxxbHpueR1KpLM4YhkUhZ2cW8C8Mz86V4AikGEYPBJPhKKw12/cLK2s2USiuZJtOAZ/9Oix7v5XW2gcRyTdrxGVzWMLJRgSdWp+EU9lsIVSCou7DkdiiJQtFBZI09T84iYCfWBcEJF40o8MnsbhgzypbB4UhV2ArDP5IlB9INxrW4iDR2r+gQoOfL/A/+lcAYMnYvJFDJ4IfA5SMgViMFNm8kVg8Bw8xQD+BIPwrWvBgTk+ky8CflQHf8LgCTki6Ue40H7wRA/I/GCNWAIxWyihcwW0d1+BOhoamcQlpaRkZmlqa+OpDLAiBIrxdlL5Lj3Y+KJzBWyhhCWU7Lt8/qg6dK6AL92JjI1zdHapqKlTUVN/PTEFHKT2k+3ntl9ClkBM3z8PIpSApZL9rRLwEzD7/lEfgQJQ2TyWQAJS7l8IJAA7n6AFQGIrW7vwyOjMnDx1TS0UnvSjKu/35sFCgvUo0JsHswX/YQulf+YFKBC/n5LBEzIFYvAVgydki6RAYYE7+Y/y3IfxrhFAGtAy+8kE23sOzi5ePg9l8rduiOx3Cd729bta/5WWPwwF/7G97ZcQ9CYozPsF4Et3ZpdWv/nmWwyJyn53hILOFYA9PWAD+0UFVdgfcUy+iHOgR8DTD1MgPlhl0N37vQl+9SeL5Qn/1N0Hdp5AzgAah88UiOkHevPPROC9MjD5oqn5pe++O4J9V6ODLQOqczCHgwPzYCODTjwoIAerv1828Dkow8HygzRYMu3cufP9QyMC2S6DL9pCYf/4xZfrMOT+IbKD+23AjEE+++MIOFkCc2XyRbSDPXjAUPfF8GA7/JXB+/fzs85k/lr4OXFR6FwBDIPLyS/MzM3fRGIO8eAPmcGua26NT0oZO3AS6p8BOleAxBHzi0vTs3MgWwj6P1PZfiosgbijp6+rf/BTHgM+xLgodK4AgSXkFhb/aAb664XOFcCxhLyikl+8RuBxtri8cu3AOaDs/EI08eMfvz49CgX/27AEYukb+f4RgMMCnIIR7crBDf8DCXjCXyraCTgWIdp58w86WfrJoLC4POkOWCb+dBc91MhW4ITUJ9CUQ4wR9DcjJoGTYu9PXPZn1j/9ch8zUmgc/v5pO/CneE9+WIPuHxFz6X0UCv4WnuQvV5DFJdCYn1ICAEQGi8Rg//U0DJ7w/RgpCn5ZfqWxCQ/RyIk0JoXFBUdD/2IrsbgEGpPOEx7cKyYzOWDf66ddjs469AgtPwdQ8R+1J43D50t3D13TFQr+NlZiVV3jwur6+/d/OleAwBG1HzzYgKP+ijnur8EdFmyhJCTsRVpWNucvzNBB2VY3YeXVtdTfbmSrXyP/zAr+o7Xdtx9yBRgS1cTMfHp+6WcGEqFx+Hgqw8beoW/odWVt/QYcxRR8IJIdgy+aml80s7SaW4aUV9cBlzC2UFLf0urh7QP+/DsvR2XzvHx8axub2R8baon9bsvqUJqXzOSUVdfOr6yZmJvvx3gBe9cFJaWHvnb0L6rgFBaXLZRsy+XiPTlPskPnCrr6Bte2EDzJtmRPzpVsg9gR4j052Mv+6uuvoWicTC4/GLqLL9uV7MlZQgmTL95C4+g8AVcs44q3JXtyILtgFYLBE0r2/vQUTOPwpW/k0jdygextrAaOSCrek/OlO1Q2jyfdEe684ct2BbJdK2vb5xGRcrmcK94GX0n25CAiGEckk7yR78rlaCKlvaePzhUIt/fEe3KwKyWVy/nSHdGO/Fe9hP3r5X0FB/Ym2ZMLtvdAgBrxrhzYhmjnDQj2whSIJXtygWxXuL0Htu/Ee3LB9h5YWBDtyrflctHOGzpXKNzeE+/KwU6m9I2cL90R7crZIqlw+w2IL8Tki8S7cuH2Htglk+zJBbK9/aAoGwi06EDUDrCmweAJz5w7NzQ6IdqVS/beruwJd94It/f2Y6QA3ma+8wY40gh33oCUbJGUxuGLduQckez6zZtN7Z09g0NIPInEYCOwBNHOm4M5bMvlM4vLZ8+dW4BsdPYOUNk8tlDyRi4vq6lVVdegcfiiXTkoFSgeqAtHJJXsycFDp0C2J5Dtgc/VNbWy8gpAVB+WQCzaAQ31Z3U/qJt/1ux80TocBQKUCrb3xLtysCEp2pULd94cHO+SPblULgehZqhsHlsoFe/J9wM6gUKCUdzR278I2Th1+vTo1DSIu8KTbGPJtOb2ThKDLZDtSvbeNql4Ty6Q7Yp25R+trv+iCs7gCafmF4NDnr2Mju19NczgCavrG+dWIHMrkJiEpNbObjSRUlhaHp+csoXGIXDEo8eO5RaWZObmoQgksOmBpzJKK6uj4xPX4agNBEpVXcPRxfXV6Hhbd294ZPT0whKNwy8sLZ9eWNpEoNOzc4HnE3B+ik1MfhIaVlJRhafQOSLp1MJSdFxCe3cfVyJr7eoprawuraxehyNd3T0NjIxiE5OHxycZPGFtU0tEdOzcMoQtlEzOLYaFvwwOeVZYUl7b2AzH4nMLi5NS0xE4Ao5Ci0tMrqpvyCko+sU3i/41eV/BGTzh5NxienZubmFxXVPr6NRsfHLq8jp0E4lJTE3PKywhMdiLkI20zJzC0vLKugY6VzA1vxgZG1fX3MrgCdFESnp27uPgp5m5+QQas6y6JjE1HYrCkhisxNS0yrqGzJy8+ZW1jJy81s4ejkgKx+CT0zOLyisoLO78ylp6dm5BSVlNQxOTL8orKrl5SykmPhE44QHzKK+ufRIa9v3RoyMT0519g+GR0eMz83SeoLSypqSiKjUja2ltc9/xYxGyHpuQVFpZQ+cKRqdmSyqqqGxeSUXV6PQsSyCubWx++uz5ydOnWzq6K2rrIVtw/6BgDS1t8KQIcsAQKalZOe5ePpcuX55eXCmtqqFx+GswZEJyqrGZuZ6BIQyNy8jJS8/KwZCoWDItO78gp6AIgSX0vhoOj4weHBljCcQ1DU1VdQ1FZRVbKKyegWFReSWBxiwur5xZXElMSSsoKaewuLNLq+nZufnFpTUNzQfvWOswZFJqel5hMZnJaevqvXb9RkjYi0XIRm5RSXJaBgJHJNJZeUXFmbl5m0g0GO9EOislIzs45FlBSRmKQOaKZQuQ9ZiExMbWdrZI2vfqdU5BUVZeQffAEIXFLa2snl5cvnjl8ujUTEdPf3hk9OT8IpZMyykoQhFIVXUNUbHxy+tQCoubmZtfUVuflpUNw+A/LqDjv6iCc8Wy7PzCEydPllZWW9na1TY2K6uoFpSUWtna2Tk61TY2zy6t1jQ0P/QPcHH3gGMJ33z7bWpGtoWVdWRMHFgw2YCjKusanoSGWdrYzq9Avvzyq8jYuMn5xer6xozsXKU7d1F40u27d0sqKkcmpo8dPw5OJNO5AgSO8Ps//iE2MSksPCIg6MnS2qaRqWlaVraZhWXPwJCvn/99FZWG1vYNONLF3UPf0CivqERDS3tybqGqriE+OVVdU2tpbVNTWyc+KfX8hR98/B7dUlKanFuobWpx8/R6GPB4E4H+z//zf/KLS43NzFIysn7tW5G/Rt5XcK5Yll9cevzEidLK6us3bwWHPnsZHWdmYTk4Ml7f3KpnaJSWld3R3ffNt98WV1Sqqmu0dnb3vhquqKm7e1+5u/9VcMizR48DdXT1vB8+SkpLd/P0joqNd3BygUDhv/vss4ycPGtbOz1Dw8KycmVVtdcTUx7ePuGR0R7ePgnJqXVNLUe+/764vFJZVa1/eDTk+YtLl6/UNbeSGCww009KTbexd8grKjl24kT/8Gh9c2tWXsEtpdsoPElFTd3ZzT08MtrMwgqcRWLyRX2vhqvqGjW0tKrqG3MKilXU1KhsnoqaWk5+YWlltbmVdX5x6dnz52ubWs6ev9AzMKSrp29gZDw0NkFl8+hcAZnJ8fT2CXwaEhkTd+XatZqGpgs/XFyHIy2tbWITkjy8ffUMDCdm5+ubW23s7COiYkrKKy9duVJYWjGzuNzQ2p5fXHrr9p0NBMrE1Nzcwqq+uRWKxBgYGWfm5oeFv8zOLxgcGa9tbHmgq59bWFzf3Pr90aPF5ZX3VVR7Bl/t+/kNj0/VNQIouroAACAASURBVLUYGBmnZGSVVlZ/d+RIWXXtyOR0XVOLq7tH4JOQhtb2c+fP5xWXTM8vMXgiOleAIVGPnTgZ+jw8MjbOy9cPAoWZWlgmpWVY2dg2tra/eBl19dr1gpJSVXX18em5cxcu1DW1XL1+Y3BkrLaxJTM3//bduxOzC3/84ovZpdXq+sYXL6MMjE2QeNLxEyfDo2I8vH38A4M/ziHtX1TBOSJZXlGJobHJG7k8NSvb1NxCV9+goqauobXdyMS0oaWdyRdNzi3aOTrdU1bZRGKOnziJJdEysnONzcyB2zuDJ5xbhnj6+F65ehWGxl28dHl5fVO8K1+Ho6Ji4z/7/HMoEqOprVPT2DQ9v3T56lVwng0o+Nnz56FIDInOOnX6dHRcwtFjx/wDg1XVNVIzsoOehrh7ee/K5XzZrr2jc1RcvFwuNzG3yMkvhGFwoS/Cvz1yZHJu8YGefnl1rbqmVlpmtrKqGonBHpueM7e00tHV20Cgjh47RuXwo+Lire3sP3pxUMHPtLf346I80NPnSXaMzcyz8gqROOLxEycQWELfq9c3lZR8HwX0vRq+p6zCk2zbOzm/iIxmCcXl1bWnTp/JKyoJehoam5Bk5+gUl5h8X0VVz9DI08f3vorK6NTsmbNnkXhSTn6hkYkZX7oDzjMf+f6oh7ePmaWVk6tbVV2DuqYmT7JtbWuXlJaRU1BkaW0jkcuBpwSBxlS6fad7cIgn3bl89ero5AwCS4hLTP7d7z7bgKMMjU1KKqvXYIjTZ8+CoCI0Dp/C5Da1d168dCk6PrGkvMrAyJjJFxmamObkF+oaGFY3NEn25PdVVGoam2/dvj02Pevq5h4dn7Anl1PZPAZPuLwOPXb8BIXFXYCs37h5q765TVlFtbqh6e69+5I9eU1Dk46uHo3DfzU6rqOra2ltA9lCWNnYRsbE4ih0JJ6Ympn1xRdfTi8s2Ts6R8bE7crldK7A0MREVUPjybMwyZ6czhV09PZfvX4jKCS0tatHXVNrP84M992eP43D7x4YuqV028fPf/D16H0VFa5YxpNsv56YMjW3eKCnDw61PXsRgcC9DaWCIVGv3bg5ObfI4AkvXr4cHZdw5PujfgGPtR48eBkTGxkT5+TiypPu3L2vXFlbf/f+/aa2jivXrk3MzcMx+NiEpM8++3xkcubkqdMIHHFlA/roceCZc+egSMyNm7cmZxeaO7qUVVX3g27+JP51FTy/uBSc5fXy9Xsa9lxL50F+cSkMg2/p7D53/kJFTZ2yiqq3r9+du/cWIOvfHjkCQ+MSklMNjE3A8aWl9c3bd+76BwZfvHx5aX3zwg8XeweHYBjcnfv3I6Jifv+HPyytbZiYmWfk5rV19pw5d+6AghNPnT0zOjXb2dOvoqbe1N55T1llfHpuZnF5dRPm8/CRq7uncHuPI5ZZWFr7BwZhKXRNbZ3Gto57yiphEZHffPvtJgIdl5isZ2DYMzjU3N5559793ldD95RVXD091TW15lfWvv7mGxyFHhbx0tLGVqHgv5S9/UjBQSQ1KpunZ2iUlpWztoU4dfpMcnqGnoGhgbGxi5t7a1fPTaXbVDbPysYuIjomIirGxs5B6fadlIysiblFVXX1xJQ0Ip1p5+T87EUEBAofmZhehGwc+f7oBgyZkp5pYGRCZfPUNDQTUlLVNbXqmlqW16FT80tlVbUgaI+puUVCSlpBSZmmtg6aRMFR6ECRre3sM3LyUATy2XPn+odGtB/oPnsR8Yc/fjGztKKjp59XVDK3Ajl+8iQCRwBH6uOTU41NzTS0tJ+EhjW0tKuqqW+hsHfvK+cVFj8MeBwdn4ij0K7duFFV33jl2rWRyWlXd0//wCACjUlisMGh9jv37o9MTL8aHb94+XJtY8uNW0qvRsdV1NXXYcjcwiIdXb22rl5lFVU7B0cDY5M1GHJ5fVNZVS0yJtbGzv7R46Cjx44PvB6ztLGNiIoB687aD3SDnoY+exE+OjWbV1Sib2isq2/g5etX19RyT1mFyuYZm5lHxyW8jR0vkhaXV+o80DM0NnFydesZeHX1+nU4ltDR23/vvrKLu4eGlvbyOhQChevo6gWFhIKAJxgS9er1G+3dfa9Gx5VV1Fo7u+/cu/dqdHxuGbII2Qx9EW5tZ09l824q3S6vqbtx61ZDS9uFixcHR8Y0tXWev4z64xdfdPb2Hz12fHJu8c69+8Ehz86cOTu/unb5ytXhscnqhsa7ysoKBf8bI+pHCl5UXnny1GkXdw+/gMcwNM7e0bm6vqmwtNzVwysg+On4zLyltc2Ll1G6+gZt3X3KqmoILCGvqMTD2wecGNxCYS2sbcKjYrR0HvQPj+QUFJlbWeUUFju6uEXFxqmqqze0tLV0dlvZ2AWHPNPSeYAlUYGCI/GkEydP2Tk42do79L16zeSLktLS7Z2cHwc9GRwZexkd+/TZc55kmyUQZ+XlGxqbenj7ZGTnEmhMW3uHyNh4dQ2t5o4udy9vMwuLkYnprr5Bc0vrqflFc0vr5xEv9Q2NO3sH7t5XxlMZyekZfgGPFasov5S9/XlcFElNQ7OtgyOVzXP18Cour9pEoNU1tWoammzs7B8HP7Wxd6iuazCzsKSyeX4BgenZuUXlFU6ubu6e3oFPnlbVNdy4cbOorIJAY84tQ9w8vdy9vOMSkxfXNpRVVaEobFFpubunN5XNs7Gzb2rvbO/us3VwfPgooLy6tqmj08LahsrmeT/0y84vROKIji5uHj4+M4sr4Fzo7NKqh7ePla3dDxcvTc4tej/0e/EySkNLu6yqxsnNvaquYXkDqqahCZYB2UJJZW29rYPjQ//Hjs6uGwiUm6dXUEiots6D2sbmTQTax++Rta3dpUtXOnr7DYyMx2fnh8YmLa1sgkNCMSQqjStg8kUdPX2Ozi76Rkaa2todvf2GxiYkBqukosrB2UVFTd3JxXVses7UwiL0ebiphWVJRZX/4yAHZ5f+4ZGnYS+CnoYaGptm5xf6PvJPy8oBu5oOTs71za3rcGRA0JPUzGw7B6eAoGB7J+fyqhprW3sqm+fp+zA7rwD4F7AE4s7eAStr28dPnlpY2yyubQYEBTu7uhWWllvZ2oWFvzQ0MS0ur3z85Km9o1N7dy844Iol0y5fvWpuaWVr79DS0cUWSrLyCuwcnf0Dgzv7BlIyMh89DqSyeabmFk3tncZm5p19Aw/09CdmFzy9fSKiYjS1dZLTM5VV1ZbXoTZ2Di+jYzW1tRta2oxMTCdm5lu7ui1tbBQK/jdG1Htz8BJNbZ11OBLYMZZMBc7Xmwg0jcNnCSQEGpNIZxFoTDKDgyFSgPsqjkwDOYCAMEQak0hjgYBzUBQWT2VQ2TwQR4JIZ7GFEjSRjKfQsWQa8AwFqyinzpzpGxoh0Jjg9s4WSTcRaASWwOCJwIsXwCXA22220DiuWAZinuCpDCZfVFhabmJm1tU3oP1ANyMnj8LighejkBhsPJVBZnJAbBYCjYl7l5WCT8kHvQmJdBaWTKOyeTgyjUhnUVhcNJFC5wpxFDqFycFTGSQGC0umUtk8HIUOXsYGJA+yBVdT16isawgJe25mYcUUiElMDgQKBwMehE8h0pg4Co3K5mHJNBKDzRXLkHjiBgJF5wpITPbBbJkCMZnJ2Q9yQmXz2EIJkc5a2dgCgQZBSjKDTaSzcBRQVA6GRNlPz+AJgT2DUH8UNheJJ+GpDCKNyRZKyEzOysYWHIMnMdgYEpXEYIOIInAsYb8pOGIZikBe3YSBECgYEhV8CEPjIFtwLJnK4AnxFDqZycFTGeAMJ4j3AlqPzOQQ6UxQHZAhlkwDww1HpgGzB8X7U5tTaPuJqW/D6dDe5S+kcfggVsn+IALPyhgiBUyA9ufgDS1teCqDI5bROHyOSAZFYWFoHBh9YKxhSVQSnQWixGBI1P32JDE4BBoTQ6QAd0OgLSANmckhMdjYd8LyU/nXVfDcwmItbR3Gu7ASB4O3AM9u4MnE4IvABg713StCDtoBnScECfZ/SH/7Dm8RjSugvYvzsN90dK4AgcMfP3lybhmyfxRzP04FyPOgA9N+2Ir9r3iS7ZbObn1Do4KSMkNjk6q6BvAgCUrLfFta8fulVfDJ+EtxUfa7eD98B43DZ/BFoKd+lOBt7wvEWDLNyMQ0LinlcfATd28fGofH4IkOxgChHuhrYMbgP8z/n733imozydqFL89a/7k653yTp7udM87YxjhhksnZZJNzzjlnMDnnnIMACQlJCAmBAEkoJ4JyJDrg3N0z/V+UrWFsd093jzvMNGs9y8uIompXvXs/qrd2qHd3g7w3rroMjlq2rafPd569UhftAZqmlkrdAwD4UT0iUHj1uJtPnqm7Uo+irsyjxvbui53nr7b3GJe6VMhbacEQ7xps7ZnmXtneyv9u9L2/+nBJ905ha+8UnjwDa/XPRvRir9mKFOuXNK8gp3FP9xymb78z2/fWX93De+u518a39rTZePxjKqIA/EYZfOvpcwqTA0WgfuZMy43Hu/LN7b7hEcGeumU/FMDLWlXfiJ8n7nP0rxCfNqNn6+lzvlTR0tHVNwyRb+78UoUWfsvYeLyr2Ho0NApVFxH89eA3yuCqnSc7z17u/vDSz/8+Nh7vgjSEf6eHxy9eP//yb+Ci2F98effxHv4lg3/41NR71Y8+0O3dF+DG4e/zhb33Ne47oN41/0QAR5GP3pVd/CRDg4qSe1fpo8v13kvDp5oOuMf8p1uxH4ffKIPvYx8/Hf4lg4NsTPWPINtw/dFT9U1G/w6k65ti5cYOyGX/9ldMkWL9R1Qg+f5QbD1aFcu4a0LOqkCs3NhLtT9u6I3Hu9L1TS5fJJSr1HuXx/+8idnefbHz7JVi6xFwBf0WsM/g+9jHJ8a3MTg4ld588qylo4tAWnp7Dv70OYO7UtvYLJAqDIyMZuaJ32eP+W3/2X39VXZeYUx84iQGC0ImHr14vfFBZW3V9mMHJ5feweFHz1/v7WTjY/fJqT8EafTq7fN3iLHz7CUKO/PFgQMHDx06cPBgdX3jk1dfgn6U24+dXB909g2A+t0f9vltc999/VVqRtbv//CHy5pXSiqqwOUeJRVV4IILsO+eQE1BoPCpmTlTCwsQLrn+TvL/1rfVfQbfxz4+MT7K4Nu7L3bffP3k5ZtHz19PzxI4a8InL9/svvn66euv+FLF1MysQKY8d/7CFA4PintsPX2++/qrp6++VF+zt/7o6eaTZ09efbn7+isQI/HszdfADQ7ca09evvn6m28SU9JBuiaRSt959nKRSt/rxwMFfx49f2Vwz6ilo+vl19+A6rvrj54+fvF69/XXT199ubfc8dbui6evvtx98zXwyS9S6cAj9+TVl7uvvwYey2df/m3j8dNHz1+p//DR81cj4xOXL2suMdnsVYFYuf701ZdgOsrtxwb3jOqbW59/+Tdw8cIilQECbR89f7X7+qunr78CbyRPX3355OWXT16+AZVjd9987RsQ6OMfgJ2dP3HyJJXFVe08gaMxso3t3ddfgc6XmGwynQVDoq9c0xIrN8C506Pnr57u6fa/DPsMvo99fGJ8yODbuy+mZwn5D4urG5rg6Ommtnbs3PwckRyflNLe3UtmsEorq1aEEs0rV+dIS4sUekNLm1CuKq2qjoqNHxodV0drCOWq8qqa+KRkMp0l39hOSc9cFcuQ07iKmrpHz1+hsfi4pGTtm7eCQ8NHJxCDkLH+YYjG2XMh4ZHLAnCJ2u7G493m9s7gsPDTGhrd/QOIqenImLi+oZFHz1+1dnYXFpdm5eYj0Ji3VVCePGPwVtKzcnIKikRy1dAo9IzG2eCw8HkSpaS8MiktncFblSg34pOSZRvbEBi8rqkF/OGj56/G4JMaZ8+1tHd19Q2QaMyuvoHImFjkNG7j8a6JmXlHT9+KSFpd39DR03dG42xgSBhPKKZzeOlZOUmp6XPEpZ1nLytq6hpa2kqrqlfFUlBMPzgs3NzKuqq+wcTMfFUklao2M3PyhHJlz8BQfFIKBj8HgcL7hyGIKaz2zVuqnac9A8Nw9DSVxU3LzEpOS58nU37Oiz5+Huwz+D728Ynx0ZzM+pbW0xoa0EkUkUo3NDIur6719PZx9/SCIdFD47Bz58+zV/ha17V7B4f9g0LgKExkTFxKRhZ0EmVr7zAwMvquGg9/AolOy8q2c3BcEUkOHDxIZXHLqmqMTc1IVIaRsckgZMzlgXt4ZHRoRKRfQFDPwNCZs2fHEUhQ42zn2cv65lYHJ+dRGFzrunZLR9fUzOzQGFTruvYSg+3u6WVpbdvVN3Drjg64N3Xr6XMCcQmJnXF0ds3IzhkcHT9+8uQ4ArmwRENgsFGxcV4+fjy+6Pd/+L1QrkpJz7C2tQO33D16/go6ifqf3/1O67r29Rs36ptbEejpjp6+y5qaaxK5hZV1WVVNTFxCz+Bwd//giZOnxhFIJm/lvoNjY2tbV9+AqbkFg7eib2AYEh6JnJ4Bd5buvvk6Ijrmz3/+y+EjRxtb259/9XfumvCPf/rTPJly5uzZotJyApkSHhXt7uU9NTN3W+du3xAkMCR0Zn7Rzt6hpaOro7fPxMyCvcL/cQWkfrXYZ/B97OMT49vqohiZmD56/urxi9eW1ja1jS3YuQU7e8eGljYYEn3j5i3OmlBLW9vY1KyuqXXn2UuNc+fWxLJvvvkmr+ihu6eX+ppQ1PSMu6fXjVu3uHzRaQ0NzqqgoaXNycW1qKTM3sn5m2++Sc/OCQmPjEtMCo+KhqMxd/UMHr94o76S0dLaprax+atvvjE1t+jo6VsVy/KLig8eOgzqYaVmZG09fX7s+AkKkwMKp6i2H/cNjdzW0QkICsbOzd+4dWvn+csnL78cRyDvOzgamZpy+aJDhw8rth7lPSx2cXNXMzgEBgfX2yu3H288fkaiMpLTM/705z8tC8U2dvf19A2S0zP+/s03E6ipm7duP3vz9QRySt/QaPf1V199842NnX11Q6OdvUNdc+urv38DzvF333wdEBwaFhlNZXF9/AJWRNJVsezosWOcVX51Q6O9oxOOsJiQnBIYEorBE85fuGBmYUlhcuAojJGJ6fOv/v7mm2/MLa2a2tr/y85S9hl8H/v4xPh4XZTmVl19A9XOk80nz4xNTUsqqmgcHnQSfe78+YLikmtaWuwV/vkLF2samhJT0lDYGXtHp/rm1lWx1NXd42FZBYiiW6DQrl7TioiOuXRZk8LkaF3XHoNPJqWmW1hZA6paFkpCwiP8g0IiY2IDQ0Ix+LkrV6+R6Uywp9559jItMzs0InJFJL11+05LR5eLm0dQaNjpMxqDkDEPb5+Y+ETZxvaBg4cAgz9+8aa1s1tP38De0cnByRk5jbt0WXOJwR4eh2nfvBkYHHpbR4fK4mqcO48jLASGhN53dHr0jsGHxqBXr2nJN3fAbfRa2jcysnP/8Mc/zpHIRsYm6dm5aVnZ43AkBj938fJlMoOFwRMMjYymZmaJNIauvgEahzcxt6h6lwq//ujp7puvvXz9gkLD//7NNyXllYkpaSsi6V8//3yJyV5YohWXVdy+oxMcFu7rH4jCzlzWvNLc3pmelTM5hTU0MsISFhaWqHd19bCEeZDv9l+DfQbfxz4+MT5aF2V4DBoUGgZunwmPigEHCP5BwRnZubBJtIeXz4pQ4uzqRmPzFin0xNS0aTwhKjbOxz+goLgEFJfffPJsRSTxCwjKLSxycnHFzs139Q/6B4eER0VHxcZtPX1e19Ti7euvq6dfVFpeWlGVW1C08Xg3NTPLy8cXjZvdfvZy88kzgUyZkp7p4uauo6sHR02VV9fEJSX7BQZV1tanZ2VXVNfKN3esbGzZK3zgscQRFnz8/NOzcrx8/GgcXk5+oZePX0dPX2BIaE5BkfMDt3kypaGlLSQsIjAkNDktExw07zx7icbhPb19ZOtboKJsdFx8XuFDe0fnnoGhsIhIKAK1KpLGJSUvLNGy8ws9vLynZmbHEcjA4NCA4JDO3v7t3RehEVHggB6s4ZOXb7LzCvIfFu+++Uqi3IiOi8cvEK1s7RjclZz8Qt+AwNaOrtKKqpz8wjnSkruX99bT5+09fZU1dQOQsaCQsIDgkK6+gf9cEvs27DP4PvbxifHRWBTVzmP1raeKrUfg1h6xch0kvID4aMXmDvgc1OvY3n0hkque7knk2Xr6fPPpP7K0H798A6qjgH+fvv5KJFcJZErl9mNQbQNEYogV6+polu3dF49evAaVRtYfPVETLuBZEI0u39xRB5Jv775Yf1cxAvytSLG+vfv2R3BW/uTlG/nmDhBjz3yfqH8ElR5AGjooKKTcfrzz7KVi65FsY/vxizdAwqevvwKf7L75GvT2XnS8WsKtp8+VW49k61ugyvn27guxcgMEuoC1BQsCSrI8efXl225ff/2L68Ynxz6D72MfnxgfZfCNPbewq28xB/9R/+qDz599eN85CCkB0YEbeyqBqHsGxAqgHndvJ3vr7YCu1H2qq4t864jvenvvw82nz9V//uF8QSfqgdTyqMNj9n7y4Sq918leqdS3UKornHz88++Xp/qfiH0G38c+PjF+zTcd7+O/DPsMvo99fGLsM/g+fjbsM/g+9vGJsc/g+/jZsM/g+9jHJ8Y+g+/jZ8M+g+9jH58Y+wy+j58N+wy+j318Yuwz+D5+NnxfBn/x+u1Vjf+JUO482dl9/uT5K+X2Ly/MPv7rAfTt6ctXyl9akn381+PRs5ffi8G//OrrF6+/2n3x6j8RT1+8evH6zas3Xz79pSXZx28BQN9ef7mvb/v4yfH6y799/fXf/jWDP3v1Wr7zRLq5858Iyeb25pPdR89eSDa3f3Fh9vFfD8nm9sa+vu3jZ8H6k2ev3rz51wy++XSXKpSSV0X/iSCtCFfl65LNHeKK8BcXZh//9SCtCFdk65LNHdK+vu3jJwZTotx9+fpfM/j27jOGWE7lS/4TQVkT85Ubsq1HS2viX1yYffzXg7ImXlNsyLYeUfb1bR8/MTiy9X0G38c+PiX2GXwfPxt+JIPThTLB9lPB9u6yapsmkFLWxEyxgiFS7O16WbXNlqr2KjFlTcyVbwq2dwXbu/ytJ8vKbbpQ9qFMTLFiZX2HI9+gCaT/cgKUNTFXscmVb36HtfzUDE5ZE/MUWxz5xk9kscvKbbZsXd05ZU3MlW9wFd815R8ElkRJF8pX1neYYiVLoqQJpDzFpno6dKGMJVF++Fc0gXR14xFD9J/6vf7T4UMGp6yJWRLlyvqOWqWXlds85db37JAjW19Wbn/0V0yJki6SLyu32VIVU6z8qEG999TYUtVHZf6eOvw9nztdKGNJPjLQvw8gwL+c6acCQyRnihU/9Sg/Gj+GwWkCGZ7G8g0JtXN2LatvBk9rkkBELy7tXdaCiuresYm9tM6SKOs6e53cPa3sHT38gyqb2sAC/dODF8kxJFpiRnZTz8Aid/VfkjhLoqxqbq9p6/ooywD81AzOEMlLG5obewaY4m+V4UeDJpAWVdV1jowz3qkRU6Ks6+ypaGr9VIo1jp3FUZmZRSVjGDwUO0vkrZU3tjZ09TElSppAOkNlQbFz7z0ImkBK4vGTs/OQBNLPZkv/KfiQwRki+dDkVH55FVOsABxa2dz+sKb++ywdXSTvn0Cm5hWSlgUfPoUJ/Dx2iVFYVdszNgHHL+BpbLpQ9q3dCqTkZcEwcpq8InzvVwyxoryhBTz07xCGJpASeWuJWTnvGfuHzQhM3hhm5pOvLU0gXeSuJaRnTZNpP4Pi0YUy9CJlcm7xu1b1F8WPYXCGSDE+jf///vf/tnNyPX9Js6Cielm1XdXS0dgzwJaqOPINtmydJpDe0tFNzsrlyrfYUhXQvGXVtpO7x4FDh128fJzcPa9q37BxcCIvC2gCKVOi5Mo36CI5R77hHxbpFxoRl5aJnCdx5BtsqYojWwdETxNIObJ10D+VL2GI5OInLxwfuDt5eC6rPr5JoX4LgzNEcp5iiyvfVDMjC8gglFH5ErZsnSlRsqQqmkAK3gYYIgXYvLDfCcAQybmKTaZYwZatm9rY+IWFC3d2gZxMiZIr36SL5O91y5GtsyRKzjv5AZhiBWhAE8o4snXwJ0yJEmzcVtd39I1NolPSllXbXPkmS6JcVm27+fjZODgJdnb3kjhDJAeyMSVKhkjOeTcoQyTnyjdBS5ZEqV5PpkTJkW3QBNKckvJBBPqC5pWKprackgoshWFl7+jlH7Ss3OIpNoeRmLyyyvfUF2zWjhw/2T40ylVschWbYOIsqYolVXFk679Odf958CGDs2UbRVV1/+t//a+i6nr+5pNJAvH//J//e8/cgiVR0oQyjmwDqBZdKOPI1tlSFUuiBLbAFCtIywJDE7Pi2gaWRMlVbIKFZUlVHPkGS6J8WF3fC0XoGholZeUW19RDUFjQhiPboAtlwHzeGo58gy1bJzB58WlZC+yVvRrIEMmFj57Z2Dt5+Aetru9w5RssqYrKlzDECrZ0nS1bV6sZXSibZXAOHDrcMw5nS1XAQNiydaDSNIGUI9tgSZQc2cYEfj4tr5DGl3Llm6x3s+PKN8BO6z1bU+sMW7oOGgAL+nCnz5VvkHiCz784MDQ5xZIo/2lo+QZLqlK/YbCkKp5iC2gmR74BXgiYH8zorT7LgI3L2e9MHnTOkiib+wYrmtp4yi26SM6WrdN+ZYr94xn85BkNpkTp4uHtGxLGU25NzhHRC0t0oawPihjHztIEUiNzi6yikmXV9ghqepGzShNIecotVy+fwMjojTd/F+08m2ct6xmZ5JVXrazvoBeXWvqHqXzJxAzh5BmNkrrGSQJxgb2CnCfBcHO9UMQid40hkrOkqv4J5MAEiilWMiVKInetCwK9Z2ruExz6He+kHzI4TSDF09htg5Cm3oE5Bhc8+EkCsW0QQlkTU/nSsemZyTniCHKatMwfQWFIywLsEgM2Q2CID586SAAAIABJREFU5KNTuP4JJGVNjKMwmnsHZ+kcnnLb3tXNNyRsBDW9wFlliOSI2YXW/mHyipAulI1P4zuGxyh8CWVNPDqFg+HmBuFoukhOFUiBWs9QWe1DkDkGd4GzCkHjqHzJJIGImidzZOtzDG5Tz8BNHd3UvELyirC5bwhDoq1tPvYLi7B3dYOgsXgaW/3dhqMyx6fx/bDJaTKdwOR1j8IoqyK2VDXPWm7qHZyhsVhSFWJuEYqd7R2Hk1eEiLnF4UkMU6yA4eYwJJr2bZ2a9i44fn5pVeTo5hEUGc3fejKGmYHjFyZmCHvXky1bR82TK5vbT57W6IUisBRGc+/gImeVLpJP4OdhuLk+KGJpVfR9DsH+K/ExBl8vrm28cFnT0s6hfQji5uN3VfuGnbMrW6piSpTdo7DRKSxbqpqlc8YwM4NwNHphaZG71gWBUtbEtR3dn39xYIpImcATOobHKGsSpliBJBC7INBF7hpidgG7xDCxtE4veIhaIM/SOY09/d5BoZ0j44uc1Y7hMSh2DnBiLxQOxc6SlgXDSAx5Rah+OkyJcoGz2j40pm9kHBIdRxNIWweGkQQSW6qaJtGguNl+2CSOwgQbHbpQNsfkapy/MIhA04WyEdQ0U6IcRKD7YJMsiXKRuzY6hYPNECbw82APPs9eaRuEwGcXWBIVZU3cPQqbmCHQBFIYjvDO1iRjGDx0enYAjqILZQNwFGqBzJIoEbOLLf1DwIL2Kh5ibrGisfXIseOjU7hl5dYQAt0LRbAkSiKPD0FhR6dmxqdnmWIF6KGxp79jeBRLprcNjIAZYT6YEU0gXVoVQdDYRe7aDJUFw82RV4TDSAwUOwtBY9lSFXpxCTlPguMXPPwDyxtbCazlX5Vi/0gGn5gh/N//+Z+TZzS07+hMLVJWVDtuvv5hsQmFlTUGJmZRSSl4GtvE0iq/orqsoSUgPIrE4wMGf+Dt6xkQBNh2RbWTX1Ft4+A0Po33CggOi0uISUmv7+z962efx6Vm3NHT759AevgHGpiY+oaEufsFUAWSktoGv9AI/7CIsoaWedayi6e3Z2Dw2QuX/MMifhCDs2XrxbUNR0+c9A+LdPbwQswuDk9OeQYEhcTEx6ZmEJi8K9e1Q6Lj0goeohbIp8+emyJSsovLrB2c2gYht3T1IhKSB+Gowsoa35AwW0eXefaKs4fXrbt63kGhbj5+BCY3Pj3L3dffJyh0mkSLTc1wdPMIj09a4KxeuKwZEB5pbnu/oLIGnFoSWMv6xiZeAcFVLR0DE8jLV69R+RIP/4DAiGg8jWXn4urpH3TyjEZ6flFNW1dAeJS57X3sEiMkJu7yVa2A8ChbJ5d51jLYuxVW1V7QvBKZkKxvZBKTku7wwD0qMWWWzvYPj4xISPINCcfT2K5ePoamZv5hEcYWVklZucbmltWtnSYWVg+r63QMDMsamm/p6vVNIF29fCISktqHRn1DwhIysi1s74NtDjD4juExC7v7ngFBXxw61Dk8nlVU6hUY4ujmSeTxzW3sbBycXL19Q2Pi6ELZr0rXfzZ8lMGLqusNzcyHEFNXtLR9Q8ISs3KsHZzYUlXWw9KAiGjvoJDWgZHm3kGN8xeiElP0jU0iEpIe+Pj6h0cmZOb8v//5XWNPf2JmtqObR2RiChy/cEfPICA8qm0I4ujmkZSVZ+3glJZfZGnnUFzb6ODmcfTEycyikobu/tCYOFMrm56xiayHpYam5jEpaWPT+BOnT2OXGIAZ6UIZjsJ0dPf0DAjSOH8hIiG5pX84KDLGxNJ6Aj+fXvDwqvaNkJg4K3sHHJUJThLmmNxzFy4OIzHRyWlZD0vLG1v8QsMDwiJL65ug2NkTp88kZuaWN7a09g/f0TOobGkPiY4zsbIZmpxKys4zsbSKTc1AzpPi0jKdPbyDo2IXuWuaWto+QaE2js4unt6RiSnGFlYQNC4xM9fdN8DDP5DybivAkiibegfN7e57+Af99bPPYbi56tZO35CwgPCo4toGOH7h8LHj0cmpRuaWPePw7lGYtYOTgYnZHT2DgsqakOg4E0trxOxial7htRs3Q6LjrO0dZ9QzYnDPX7oMxc6W1DYaW1hNk+kHDh2KSU4ztrDsHBkPj0/0Cgguqq77f7/7nW9IOIb0c5zefH/8SAaHYmcPHDqcmlvg4OYxMUNY23zs6OYRGB71sLpeR9+wexTGEMrMrG0s7zt4+ActcFbAPhEwuFdgMPCErG0+ScnJd/bwdvH0vq2rH5eWcfzkqS4I9K7hvaqWdk2t671QhJO7h39YBGlZcOT4iVEM7vipU74h4Q98/LRv68SlZppZ20p3X3kGBHkFBv9QBs8trdA3MRVsPw2PS3Lz8bN1ctE3MolOTj1+6nQXBHrhsmZjd//K+g6Oyjx05OgUkZJRWGxmbdsxPKZ181Z1ayeRyyfx+N2jsC8OHhqYQDl7eAWERxJ5/MNHj6EWlkg8fnFN/V8//wJHYRJ5a0nZuafPnp8m00+fPTcIR5fWN+kaGlHWxAyRfJ69rGtoFJGQNMfg9o5PnDl3niaQunr5BIRHhcUluvsFiB8/t7SzT8rKpYvkI6jpE6fP1LZ3h8bG2zm70gTSc5cu90LhTImSI1vPKam4rWfAkihv6+pnFpXAZxcual6JTk47ffZcal7B2fMXc4rLnTy8gqNiySvC3//hjzNUVlJWnrntfV1Do4KKasDgV65r94zD3f0CDE3M3Hz8CExednGZgYmZmsGpfLG+sWlBRQ1Htn5R80oXBLq0Kmrs6f/DH/+EnCfdM7NIy3+InCefOHV6jsH9Ven6z4ZvY/C7BvdYEiXYO8elZ9k6uaAWlg4fOxYSE2d538HIwqqypf2q9g2GSGFsaRWRkDTPXj5y/MTwJOb02XN4GpvIXUvKztU4fwGCxt3U0c0qKiFy1yzv28emZgIGv2dqXt7QEpmU4urlI3r8nLQswBCp12/eDo1NKKis0TW41wdFYEi0zw8cUDM4V7EZlZRqdd9Btvva1dMnICKaKVZMzCycv3Q5p6Q8Na/QyNyCIZJfv3W7tr2bJVHShTICk3f+0mVXb9+opBQij3/y9BmvwGDPgKBLV672QhFHjp/AUZjLyu2G7v7L17TmGBzUPFnzmlZ8RlZmUYmBienABJLKlyxwVjILS46dPDVNpp+/rNk9Cqvt6L5w+QpDpDC1sk7JKaDypaV1jX/562fgZB/slG/p6Fa2tDNEijNnz/XBEGcvXPTwC/QJCj1/6fLABPLIseOkZYFPUKhfaERMSrq7X0BJXaO1vePSqmhiZv7cxUu5ZZUpOfnGFlZ0kVzrxq36zl4wo1k658TpM+PT+KKqOv17xhgS9a+ffU5g8SITU9x8/IOjYl29fPugiKvaN5gS5a/Nq/kjGXwMM3Ps5CmGUN7SN+zg5sGRbzh7ePkEh3Fk67XtXddv3uoZm7CwvW9mbRsQHjXPWgYvLOAUxd0vgKfcoqyKesYmLl291jow7OzpbWZtW9/ZW9veBcXOat++A6ikD4pw9vAMjYknrQgPHTk6PIk5cep0YmZOfWdv68BIWGzCfZcHm19+4xUY7OEf+EMZPL+8ytDUTPToWUxKuqObh7WDk62TS0NXX01bFxQ7d/HK1c4RKFe+gaezjx47PkNjZRaVGJlb0gSyQThaR9+wsKo2OSff3df/6IkTI6hpJ3fPsLhE8rLgwKHDEzPzngFB3kEhR44dRy8uPfD2c/b0vqh5FUdhnr1wEYLGltY3376rB84ZaAIpjsL09A90dPPsHps4d/ESW7bu4uUTGBHtHxYZHBWrePGllb1jSm5BcW2Di6fPmfMXGrv7g6NjXbx86ELZ2YuXOobH1Ayub2xKE0gNTMzyK6rhswtnL1wKi0u4onW9pr2rurVzfHrW3tUtIj6JyON/cfDwLIObnJ1vZGEJGPy2nn5pfdNV7Rs943A3H39dQyOf4NA5Ji+npNzQ1ByICgzpjr5BbXv3smr7oubVrlFoWFyCT3DoZ198MUWkGllYZZeUo+bJh48dn6Gy9hlcrW+FVXV39AyWVkVcxebK+qPo5DRrByfkAvnoiZMZhcX1HT3tQ6NlDS037tylCaSW9x0SMrIJrJUvDh3ugkBPnD6DmFt84O3r4uF98fIV0rJgkkC0sLOPSEi2dnCMT8+yuu+QmldoZGZR3tASEhvv6OYhf/amqWfA0d1D68at0NgErmKjurVD+9ad6tbOw0eP7WXw4KhYJw+vzS+/eeDtGxwdV9/V5+zudfHK1YKK6rS8Isv79jSBVPuOTnljC1uqAnvwsxcuOnl4JmfnzbNXTmpoxKVl1nf2NnT19UERpzXOzTF5XPlGY8+A9m2d0vomZw9vTa3rCRnZbNl6aV3T9Vu3e8YmPPwC3Xz8Nc5fwFFZl65c64Miatu7b+ro0gRSSzv7qMQU/7AIn+DQA4cPE5g8wODkZYHWzVvtw2Mc2fqZs+d6x+Ea5y9GJ6fVd/bWd/YOwtHHT51eWhP7Boe5ePpMLVJMrWxMLK0bu/srm9uc3b0ual4trKpNzcm3tnekCaTXb92pbG5nSVXgO+m0xlnE7EJxTYO+kQmGRP3i4KFF3lp0cpqju2dIdNwDb78uCPTilasMseI7IiZ+Efzoc/CZI8dP4GlstlTlGRBU1dLu5uPnFxbZ2N0fl5Z5W0+/pW/I1Mo6r6yybQji4Rc4TabThTKecsszIOj3f/yj9u07127cunDpcmJmDle+0TMGt3F0TsktSC94OIKafsvgb/fgniFRsUQe/+CRI6h5cnph8QMfv8yikryySjh+/r7Lg+jktPOXNcFZ/HdY1IcMXlRVe/KMRlRyqomF1QhyumN43NbJJS2vML2gGILGXdS80j40xpKqqGsShwfuPsGhlnb2Zja2XRBoYmausYVVWl6hjb2Tu1/g+cuaqXmFds6uobHxRO7awSNHR6dmLl65GpWUevjoseyHZZevaYXGxB8/dbqus/fCZc0RJKakrgkYM0Mkn6WzY1Mz/EIjwPGIkbllVHKq1s3bgRHRk3NEawfnqKSUU2c0MgqLfUPCbZ1cb93VDY6K9QkOdfbwpvIl5y5e6hwZVzO4npEJlS/RNzbNK6+awBNOaZyFoHGObh6xqRmpeYX9sEmHB+5hsQmL3LXPDxzC0zlJWXnGltYfMrizh1dYbMIoGucVGOwfFmFsbqneg7MkyurWTlsnl/D4xM8OHOgcGdfRNwyJjjt87NjDmvp75hbZxWVIAuno8RNg9/SLq/jPj+9mcJpAypVvRielWtjZMyXKqKQUr8CQjMKS8oaWsoYW7Vt3qHyJhZ19fHrWHJN34PCRLgj05BmNocmpS1evhcbEnTx9Jre0IiW3wOGBR0B4lOV9h7j0LMt3DF5c29jSP6Sjb5hRWOwXEm5oamZ53+GemUVRVW1CRvYdPYPi2oZDexicLpIj5hZtnVyik9POXrwUmZgSk5JuamVzz9Tcyd0zNjXDwu4+lS/RvqNT0dSqZvDTZ88B/3ZEQkpKTsEDb7/MopLc0orecfjJMxqzDA5Htt7YM3BD525wdKyxhZWplY2ZtW1hZU18RtYdPf3qti7Na9fD4hKPHj9R296tqXW9Z2yipq3rxp27VL7EwtY+LDbhmvbN6OS0Lw4equvoYbyLCCitb7Jzdg2LS/jzX/4Kxc7llVW6ePpkFpXklJQPTKCOnTxFXhH6BIU+8PZd4Kxq3bz1sLp+beNRSHScmZWtoamZi6d3dHKa1X0HKl9y/dbtqpYO4ImlCWRuvv7uvv73XR7oG5lgSLTPDxxc4KxEJaU4eXiFRMU6e3jhKEy9e8ZBkTG94/Bf1Tb8x0UTSgksXmN3P2lZwBQrpkm0/gnk0OQUBI2bY3DLG1sG4WiGSN49CkPMLXLlGz3j8EkCkS6UMURyCBqbX16VWVTysLoeSSBxFZs0gZQlVUGxc7mlFX1QBGlZ0D40il6ktA1C8HTOIAI9NjWztCpq6Opb5K4xJcqm3sGi6jr47AJLqsJRGAUV1bmlFWOYme8IUP0ogxdW1ly5rl1cUw/Hz7OkKpZEBUHjcksrBuEo0jK/dWB4hsqkCaTgJauuo6d7DNYHRRC5a3UdPa39I3ShDDVP7hyB9k+gRqdwA3DUGOatnEQef3QK2z+B7IJAkfOkocmpQQS6c2QcOU9qHRiZY3DRi0udI+OUNTHgxEEEurS+aY7BZUqUkwRiQ3d/x8g4BI3lKjYnCcSckorCyhrkPAm4XoeRmCEEegQ1PYhAU/mSlv7hGSqLJpCBgM6uURiVL+kehSEJpAX2SlPPAE0gw1GYBRU1zb2DRN7aABw1No1fWhXVd/WRVwQTM/M94/AuCBRJIHWOjKMXKW1DEDydPYRAA0/RCGq6sae/dxy+dz1ZEuUgAp31sLS0vonA5IFOesbhMByhZ2xico64wFlt7BkgfxD99hvBhwz+TlvG34bYi+RQ7GwfFMEQyWkCaW17d0ltI4ZExZBoHcNjVL6kD4qA4QjkFWFDdx+eymrsGSCvCAfh6EEEuhMyjpwnd46M17R1kVeE/bBJKG6uDzoJxy/0jE0gCSSWRNkzNlHV2oGjMNqHRiFobNcoDEOilje2DE1OkVeE9V29RB5f/WhYEiWGRMsvr8orr4Th5uZZy60DIxA0tg+KAEJS+ZKO4bEpIuXtXnhF2Nw7SGDymCJF68DIIme1dWCksKoOPrtAYPKaegfIK0K2VNXSP6ypdX2aTG8fHoWgsd1jE1NESml9EwSNZYoVQ5NTA3BUFwQKwgfwNDaGRAVz74UiJvDz4xg8sKDJOeJeUXuhiMyHpWUNLQvsFZZU1TowUlhVC8fPz7OWG3sGKGtiCBo7jMQkZeXaObt6+Ad6BYWgFyntgxAIGtsHQ4xPz/bBJql8SfvwKIZIVTsDCExeXWdvz9hEz9gEkbtW39W7tCoax84C/hmAo9hSFWJ28WFNA1iHX1zH1PjxGT085RZNIKWuiZliBUuqYsvWwVc0T7nFkW9Q+RKOfAPElqpjASlrYrZUtbrxaHXj0cr6DutdlCGVL2FLVSuqHRClx1VsMsQKnmKTLpSBSCMqX7Ks3AbbQK5ic1m5DXpmihXLqu3VjUfvpQ59aFEfMnjWw9Kbd+9yFZsggI/Kl7Cl6yALiSaQ8hRb9HdfCUyxAmS4cOQbNIEMBM/RBFKWRMmRb3DlGyyJivPPcoKQRxBryJFtqP/PU2zRhTKmWMFVbKrFY0tVy6rtt9F+UhVXvslVbLKlKipIA1HtrK4/YooVDLECSMuWrrOlKrZsncqXgCAntZxc+QaVL+HKN5hiBU0g4ym3qAIpWCWufAMI9lZO1faeKWwCkZh7lh0sKVuq4io2wQNVA/Szsr6zsr5DF8pAeCJXscmUKDlvh5a+VY9fWr9/EXw0J/OfHvqamCVRgVWlC2U8xRZPucUQKUB8KrAdlkRJ5UuXldt0oRwsJggHfKdU6zzlFogaBA8RxOMCLQIJX2BEtmydK99giBQ85RaI2AMquldgpkQJ7IglUQIZ2LJ1dc9UvgSY5Nv2AikYGohEF8m58s1l1TZTolTTAkuqSs0rNLGyYYgVPMUWW7bOkW8wxAqecgvo7T8bxSbY3u2dO3uPBf2z4m0AxaMJZOBtZu/Q4M/ZUpWOgWFmUWnH8Njpc+enSbQV1TaIO1QvO1exuTdVhSF6a+PATEBoMkuiUkc6AttcVm3/2lLYfqNZ9UyxomNoNDYtYz/veR+fHPtZ9XSRvK6zZwQ1/YvwHUMkH8PgAyOiPQOCWvtHfm0R3J8Wv1EGp/IlDJH838n6/Sk2mHviPT5Zy58XP0B+6re0/AE9/PLz/Tj+axj8By3ye41Bvs8vJSp4SVW/Q6jb/FC1+f7tf4qW3we/XQb/N0mQI1unf7r9BTiAYkqULImK+p1m//1b/nQAxywffs4QKz5ac+Ojs/g2dxBIJnw7kEj+Ni1Wtr6X8cHpwS8y9++D/zgGZ0v/KYeW/i41kfv9ahNR+ZIf1PiTgylWgBPO90R6/7Doe+vnP1bm3Qnwd66eCqRrflvLvTnYIIX1Ey7Ub5fB/x0srQhjUtIGEWjGp/BK0wTSATiKwFwub2zJL6/+jnAldcuyf9Xyu4f7blcMTSClC7/1WdME0jkGtw+KeI+emGJl68BwSk7B9xEgLa+wuW/wvRIcNIGUyOOHxsTD8fN0oZwmlGHJ9KHJKdKyoHsUpk4jZIjkY9P4iPgk0jL/01LGd0/8++M/jsH7YIhZOgcsJk0owy7Rh5GYOQbXJziUwOL9y0UGaUF+oeHzv0S+Il0ow5BpoTHxEDT2oxwKFJ4pUTb2DKTnF31/P+TSqig2LbMfNvkdwSc0gXQIgcaQqPHpWf2wyfcIATh+u0dhRN4a+EYh8taSc/K/u6rMD8Jvl8GBnwf4PYDj9G1JE7GCp9wC5Ag8MOqiIgyRnKfcWtt4TBdIL1zWLG9s4Sg2wRcsW6pS/xVTrAQ9s6QqtaOG/s5RA17uGKJ3o8vWaXxpYWXtFJHqFRBs4+AEPE4MkZwjWweeT+o73xRdKCusrJ0iUjy/pSVwIbKlKq58c68t0YQy3jtRwVyA7wsIwBDJGWLFsnILHCsxxAoKX8xTbFL5EpZEyVNuqae/rNzibz6ZoTKzi8uWVkXq/ukiuWjneWZh8W09A+BTAs5e4KbjyNY5sg0qX0p9Z066hkZx6VnA6U0TytjSdbB6c0ze0eMn+ieQa5tPWBIlBI0rrm1YYK+k5BYSuWs85RZXvsmWrjf1DJzW0JhnLwNvG0uiXFZuq+cF3KrvGTP4UF1UBHgOwcICTyxNIGWIFVS+mKfYpIvkYG1/tL59yOCMf+jbulrfgGee+7bwjhx4qsG4QNnAuw5otrK+w1NsgjcS3ru5vH3cik2GSM6V/6O+ylv/8z+63fin16Y1MThhAL7NnJIK5DwJ6DBHtj46hSupa5papPz+D3/ALtHZUpW6WghPufXewtIE0hXVzjSJ/qe//BVHYXLlm+o2b/2o70QFYEmUXPn71vGepgGFeVt0SKoC68MUK5aV2+8ZJkOs4Mo3w+IS/cMjl1ZEK6odcHQDGoPSbKBPwc5uTEq63j1jxruCM0DrwJs0T7HJlq5zFZvqQ3NAvpevaZXVNwu2n4IZqR3IQNPAsj+sqR9GTl/VvlFcW6/e4zPECtCAtCxIzS1Y5K6BeqvTS/QrWtcn54jLyu1P8hL/G2VwulCGXlzqgsBaB0ZgMwQchVHf2bvAWWXL1nEUZllDM2qBzJGtDyMxfdDJpt5BPJ3DFCuI3LWKpraHNfVdEOhNnbt1Hd0MkbxjZJwmkI5N40vrmlALZI58Y5JA7B6FtfQPT84tYojUhq4+8ooQT2N3joxT+ZJhJGZihoAhUbvHJtoGRmA4AkOs6Ich59nLAeGRzh5e/K0n/bBJ1AK5EwKt7+oFqZu9UASoPTIwgZxnr/h/pGUfZU1CXhG29A2B4MV/mI1ASlkTt/YPg51sal6ho5tn9yhsco7YP4HsHoVNLVKmiJTShmbkPJkpUeaUlN93cWvtH2ZJlJNzxLKGllk6hyVRLbBXyxtbi2sa2gZGesfhagZniOTkZUFDV5/DA3cTS2vyirCxp799aJQhks/SOR3DY92jsEE4Sl2Ggi6UmVrZpOYV8pRbHcNj5BUhBI2taukgLwsWuWvnL11OzS1s7Bmg8iUYEnUQjiby1jqGxwis5Yauvs6RcY5svXVwRPOaFmVNjCSQICgsDEcorW+epXPoQln/xOTABLKpd3CRu6a2RlDBo76rl8DkcWTrcPx8eWPLHJNHF8p6oQgICts5AiUvC/PKKu+7PGgdGMHTWJXN7SOo6R8X+fvRaMIpIqULAm0bGIHi5maorLqOnkXuKonHr+vo6R6FMSVK3BKjc2S8c2R8BIVlSZQ4CrO8sXVsGg8CLdoGRgqrahu6+0Cpwtr2bsqqeGlV1DowMgBHtQ+NkleETb2DcPwCS6qi8SX1Xb3dYxMsqWqaTO+CQDuGx0ancHsKVMlhOMLABLJ7FIZeXOqFIuYYXDyNVdXSjpwnTREpw5OYqUXKwcNH5hhcPI3dB5tkiBWdI+OVze3z7GV1DU4QztQFgabmFhw6emyGxhpCTFW1dBB5fMqauHNkfBCOaukfpvDfBs7ShTL47EL36ERL3xBynoReXGro7ictCziydfTiUllDM3aJwZQoB+CoPthkY8/AAntlEI4C6zNJIJbWN00RKSyJchiJ6YNNNvUOLLBX4LMLpzXOJmXlztI5ZQ3Nk3NEUBSltL4JpKGk5OY7uXsOwtHJ2XnmNnY85dYIaho+u9A/gaxu7SQtCyhr4o7hsUEEqnVghPrunBow+B09g9TcgrZBCJG7RuVLukbG6zp7QCZH/wSysWdggbM6NIlGEkh39PRB0hOYJoZEHUJMtQ4MT5PpQwj0NJle1tAygZ8fQU7f0Lm7tCLsHoN9ksDE3yiDs2XrhZW1GufOx6dn3dC5Gx6f6Ort6xsSjiFS3X3949OzXL180ItLzh5eekbGQVGx913cFjirTu6engFBJ0+fyS4uu6NvUN/ZG5+WlZpXWNXSYefsGpWYYmlnD0Fjs4vLzl/SjE3NuHnnblRiqqObR3h8YtsgRFPrOpUvsXd1i0pKLW9q1bhwMTY1Q9/YBIab07tnXNPWFRIT5+Ef1DE85ubj1zsOT87Ov+/yIC4ts3t0QlNLOy4towsC1TN629Iz4G3LnnctY1Mz8DT2n//y17i0rHvmFmX1zW+jOeUbWUWlt+7qJWbmTMwQtG/fuap9o6l3MC2v6Kr2jfSChx3DYyV1jRHxSUbmFpNzRH1jk3MXL1c2tw8hMa5ePnFpme6+AdNkmqObh4d/0Omz57wCQzS1roN6LDSBlLQscPPx8w4KMTAxM7OxG5hAJmbmmFnbFlXVDSJQh44ejU/P0jcyAbmjagbPelhaUFETHpcDW8qjAAAgAElEQVTY2NPv5uMfmZgSHB2Lp7PPnL/g6unj5OYZk5yeU1JubGGFXlg6fvJUbUdPUlauqZVNSV1T1yj02o2bMBzB4YFH+/BYVlFJcHScuY3dIndN39jUztn1gY+/b0g4TSgDW7AR1PTV6zfC4xPbh0YhaJyLp3dsaoZHQNAsnXNbV9/TPyizqBRPYxsYm569cLG8qbWmvTM2NUPfyLR7FPYjSPzbKludPnsuPj3rps7dsNgEd98An+DQLgg0ISPH2MKysrm9fRBy/OSpuLRMPSPjocmp2o7umOQ0fSNTCBqbXvDQ3tVN6+Ztd7+AypZ2D//A8PikqKTUGSrr4OHDUUmpppbWjm4eUUmp90zNUQtLCRlZoTFxXgFB1a0dDd19J89oxKVl6t4zGkFPq3fHEQnJN+7czSwq6Rgeu3bjZuvAsKWdvauXT2ldY9bDUiNzy6lFypHjx5EE0gNvv/rO3qSs3AfefsFRsQ6ubu8SgqQMkTyjqNja0dknOOzg4SNQ7GxKbr67b4BnQNA8e+XshYsB4ZFW9x1ScgsA6XPlGwmZ2ZeuXI1JSb955250Spqds2tUUipijujq7RufnvXA2w9HYZrb2Jnb3vcLjdDRN0zJyTc0Natq6XhY0xAWl2hsYTlL5zg8cDcwMQ2KjHby8OqfQB46cjQ0Jr6iqTUyIdnIzAKKnc0vrw6LSzC1tEEvkLVu3rp241Zz31BSdq6to/MAHOXo5tEHQ6Tk5Lt6+4LDn5NnNEKiYy1s72cUljDVFa9WhDfv6No5uzo+8AiOikXNk5Oych0eeEQlpfRBJ69oacempHeOjBtZWOaUlOsbmagZnC1VFVbWXNS8kl7wsBcKv62rf/3W7bDYhNTcgtr2Llsnl7zyqgc+fp8kafm3y+B5ZVU6BoYc+YbuPaPMotIpIuXcxUvh8UmnzpyNSUm/cPlK1sNSFy+fkOhY6pr48JFjkCncuYuXB+HoO3oGbYMQvXvGZta2YbEJdKHstq5+a/+w/PmblJwCZw+v9IKHRmYWHPmG9m2d0rrGMczMpavXqlraNa9p0QRSwOAldU06BoYc2bqBsWl2cZm+sWl1a2dEfNL1W3ecPbymyTSmRImjMB/4+N/W1R+dwt3W1c8pqZhnLd/RM6hu7Qz/sKW33y1dvWky7bMvDixyVuPSs6ztHd9W8pSqaju6b9/Vq2nrYktVdk4uSdl5qpd/S8nJ17tnDIKFScuC5r7BLw4d6hmb8AoIComJV736m4dfwJXr2pGJKSdPn8mvqL58TWsQjtIxMEzLL7p05SpgcJZEVd/Ve+3GTZ5is6CyxsjcksqXTBGphiZm9q5uA3CUxvkLTLHSxdPbLywCBAvThXILO/t7ZuZegcFUvsTE0lrfyCQ4MubkGY1OCPTSlWsQNHaevXLhypXQ2ARjSyv0wtLBw0ewS3QMkXrX8J6Lp3c/bFLj/AVbR+fmviGufHORs1pS2/A/v/sdhkTTMzIpqKxFzC6eOnMWJGQzRHLUPFnfyCQ+I4vI47t4+Wrduh0Rn3T81OmGrr47egYPq+vWNh+vrO888PELioiRPn1FWRMPI6bOnr+QmJX7Xiz8j2bwoqq6W7r6HPmGgbFpal4hjsI8evzEDI2FXly6oXMXfHNrXtNiSVQ2Dk7RyWkc2XofbPLkGY280kp7V7fc0kqvwKCoxBRdQyMzazv/0IhTGmcHEeijx4/jKMzMohLde0Yc+YaOgWFMSvrR4yf8QsMtbO+bWFpXNLVp3bzFlqrMbewSMrO576KhQ2MTzKxt1zYfE3n8i1eutA1C/MMi77s8QC8u5ZZVGpiaTRGpB48ccXT3KK5pwJBol69em6VzxI+fWzs4JWTkgNrFswzusZOnkATSHIN75PgJHJU5z16JSU47eUZjmkw7d/HS0ORUdWvnbT19yhpIRt2ITc0ws7blyDeuaGnXtHX1T0xev3XHJzjswmXN6KS002fPldY1WtrZp+cXzdI5f/nsM8qaOCQ6ztHNgyFS1HX2/vXzz4cRU/aubuFxiZQ10ReHDs3Q2GZWNoWVNUyxoqV/+ODhI/WdvTSBtKat689//WwMM2Pv6paSW6B6+bfU3IJrN27ZODlPzBDYsvVZBicsLuHshYvTZPopjbNQ7GxpXZPuPSPqOy8oeUV4U0e3qrl9aHLqwuUrC+yVWTrHKzDk+q3bY5gZkPi6wF7RNzbJLi7by+Ac+UZARJSzh7f48Yv6zt67Bvdu6eql5RexJMrs4rI//unPLp4+IB3y3ye33zKDV+reM6IKpIamZjklFQgC8cy58zEp6Vo3b3VBoN2jMPjsgr2re2hsPInH/+LgIfTiUkZh8V3DexEJyXMM7s27ui6e3qGx8XgaS8/IpKGrT/7sTWJmjrOHV1p+kYmlNU0gvaNnUN7YMoycOn9Zs7a9S1PrOkuitHFwikpKKalr0jMypgmkhqbmaflFgMFDYxN09A39wyKGkRj0wpK5jZ3DA4+7hvdIy3zUPNnIzCIyMeWuoVFNW1dobLy6JeptS3c9I+NpMu2zAwcX2CsxqekWNnYgK4QmkJJ4/AE4SuvmrZq2LltH55iUdPnzL5Oyck0srRliBUOkCItN9PAPPHXmbC8U4erp7RcaoXj+xi80wsjcsg822QWBIuYWk7Pz7hoaxadntQ6MnLt46R2DK5t6B7Rv6yyrtgsra0wsrbtHYZb3HYwtrJw9vQfgqHOXLtMEUmcPL6+gEDWDm1rZ2jg6+4dFYsg0OycXFy+fgQlU58g4DEc4c/b8+PQsjsq8euNGZGKykbklemHp+KnT5U1tto4uhiZm7r4BoKqRX2h4cW0jXShzcvMMiY77y2efYZcY+kYmhVV1UOzs8VOn5+gculBGFUjJK0IMkWrr5BIQHuUdHGZuY9cHm+yGQGE4wq27emUNLeB809HNwycoVP7sTW5ppaOb51Xtmyk5BXtzr/4dBi+sqrujb0gTSI3MLTMKi9FEyvFTp0vqGu1cHujeM/IJDu0YHruqfYMmkNo4OkclpeSXVzl5eF26eu1hVV0fFKFjYOjm4wfHL+gbm/qHRQzCUR3DY3D8/OFjx6bJ9LT8IlNLK5pAqmNgGJOcdv7S5aLqOlCHubSuSfu2Dk0gtbC9H52cpmbwkJh4WycXrmJzgbN6QfNKS/8weVmQWVRyW88gLj3rnpnF1CLli4MHg6NjM4tKELOLV7SuY5cYokfPLO3sEzKyQXVvAoN7SuMsaoFMYPGOHD8Bw81Z2zt5B4Wcv3gZu8Q4d/HSIAJd0dR2Q+fu0qoQMHhMSrql7X2aQKp9+w5Idb6qfSMwIvqu4b3ecTgoP2tqZZOWX4Qh0Q4fOUpeEQRFxti7uoXFJXoHhRw7cRKCmrZ3dYtISCZy1z47cAC9SDEwNs0vr4pPz3L3Czh97nxz72BARJRvcNiRY8fHsbOW9x3i0rKAwt+4c9c7KKRjeJzA5Fna2Xv4B2le08IuMU6fPTeOnS2qqrujbwCSpQGD39C5W93a2Q+bvHBZE4LGWd53cPbwunlXl8hbQy8umVhZh8UlGJqaZxeX6RreK2toBgzOkijvOz94WFPP33ySmlvg5O45Q2WaWdsmZuVEJaYYmpq7+fhNEamfpMTKb5fBCyqqDU3NqHyJiaVVXlkVYm5R4/yFCfy8h39gQERUTGpGHwzh6uUTHp9E5K4dPX5yhsqKTc3QMzKG4xcYYsVNHd3mvqGWvkG/0IjSuiYHV/fgqFh7lwcT+Pmsh6XmNnZUvkTvnnFFU+swEnPp6jUkgWRp5xAaG3/95u349KyyhpZ7ZuZUvsTE0hq8tIKKg54BQTNUlod/YHZx+a27egHhkVe1b+SWVcakpIPqRQYmZntaMj38g962DIu8oqXd3Dd07MTJedZyXHqmraMzYHCWRFnX0RMWl2hkbtHcN1jW0HLPzCIltyAuLdPC9j5DJGeI5C6e3g98/G7c0YlNTa9qbjc0NYtLz+yDTTq7e4XExMdnZE/MzEfEJ90ztZhapA5PYtR7cJpAurQqCoqM9g4K0btnbHXfAWxs3Xz8dQzuVTa3XbmuTeVLQNmcdwwuM7exyy2pGEZiPPwDyxpbHNw8IhNTkrJyodhZQ1NzZw+vBz5+hZW1+eVVJlY26IWlE6dP55SW690zdvXy0b1nXNbQon37DoG1HBGfnFlUqnfPODIh+cSp02X1zUbmlg+r66HYWY0LF0FxRIZIPj6Nj0xMue/yICYlY2KG4ODqFhabkJiZM4zE6N4zLm9sZUtVLImqurXTwMQsISPHPyzC0s7ewva+tYOTuvjBv8ngD2saQNUaM2vbrIel6MWlcxcvZRQWG5iYOXl4GpiYldQ23tTRpfIl9q5u8emZsakZ1g6OxhaWnv5BLf1Dl65ca+odXN141Nw3BMoBJefkQ7GzJ89oYEi0jMJiC1s7Kl+iZ2Rc1tCcXVzm4ukTm5pRUtdU0dh6W0+fypfYODjFp2epGTw8Psne1Y0j31jgrF7VvtHYM5Be8DAgIsrGwTkpO8/UymZqkXLsxMk5BjetoCg+PSstr9DF08cvNNzdLwBPZ6vjgh5W1zk8cHfz9T987NgoZubGbZ3wuESN8xdq27uvat8YRExVNrffNbynZvD49CwbBycqX3JbV6++s7dnfOLajZtQ7Jyrl29wVGxcetYAHGVl75hRWIwh0U6cOk1a5ofGxDt7ejt5eHkFhlzR0k7LL7J3dYtOTlvkrB45fnyKSDW2sCqsrPUOCnHx8rmlqxcaE29pZ+8XEn7pytWsh6VF1XVG5papuQUxqem2Ti5zTK5PcGhuaeWNO3dDYxPOXbxU19lz6eq18Wl8cU2DgYnpXga/o29Q09bVD0Ne1b7ZD0PeuKMTFBmtqXU9t7QiNjXD2sEpKSfPxNI6t7TS0MQMlI4BFmFiad06MMJTbkXEJzm5e8anZ5lZ26bk5nsEBJbWN3eOjD/w9gXH9PsM/mMYnCaQYsn00SkclS8Zw8xMk+lE3trABJIulC1wVmvaurrHYOQV4cQMATlPoqyJhyan+qAIcxu72NQMy/sOD2saxqfxeDqbI98A91dMzi3Wtndhlxgc+cYUkTo+jafyJRA0bobKXGCvDCLQYMQuCBSCxqIXl3AUpnp0DIk2hpnB09jIedLEDIGr2EQvUiZmCOPT+IkZwjASM0NldY9N9IzD6UIZZAqHp7HetpRvoheX9rbEUZj9MOTSqgi9uATFzqp9Mouc1Za+IcgUjilWAL9o1ygMvbg0Po2nva39wh5EoCdmCFDcHFOsGESg2wYhDJF8hsqsaGobncL1jMPNbezi0jIt7ezzy6tHp3DqOxwYIjllTdzUM1Dd0gEmPjQ5hZhdGEFOY5fow5NTVL5kAj+PmCMCfaUJpOMYPIZI5So2wTIi58kVTW3j07M0gXSGymro6huEoziydewSA4qdxZBoBw4ewi7RR1DTiNnFEdT0NJk+PImhC2WkZf7wJAa1sARBY8cweNQ8aQwzg11iLHLXBuCopXcBiJQ1cf8Esn1oDGj8NJle0dQ2gppeWhVD0FgclQmaMcWKIcRU+9AogbU8CEch5hZHUNM/IiLwQwanCaRYCgNc3zGGwWPINNIyf2ACSeLx364VahpDoo2gpql8CQw3h15cIvL4/RNI5Dypdxxu5+QaGpvg5uMfGBHNlm1AsXOVze1w/MLSinAAhiQvCzAktcphZ6gsllTVOTJe39mDp7Fn6WzQLRQ7qw5iowtlyHkyDDdHF8ooa6LhySkCi4deXKrr7CGwlnFU1hhmhrQs6INNAjobgKOoAunABOptNST15lEgZcvW+2GT5Y0t3WMwypoYjl8Yn8ZD0FgMkTqMxMyzV2aoLAgaq75zFWgmlS8ZQU3jaWwCkzc0OcUUK2YZ3KqW9v4JJGVVND49iyFRycuCfhiSsiZGEojw2QU8jT00OQXDEeCzCzDcHGqBTFkT98EmScuCMcwMjsIkMHmDcPTEDGFihoClMIaRU1DsHHx2gSFW9ELh3e8Uni1dn6GyxjAzEzPz4BoHDIk2NDm1yF3FUhjAKtXPEYLCztBY86zlIcQUlS8Zn8bDcIQR1DSOygJGRBPKAIGMTuFm3inS0qpoEIGeZy/ThTIodhY1T4agsf8/e28VXVdypY8//38vMw8zmcwk3TG23WZbMojJYmZmZmZmZpbFzGgxM15mZhSzqeP/Q1k3akq6O2pIWmt9y8u699w6Vbt2fedU1a5v13f1gRwvIGKnd2JmagP+zwdf/k4ZHHqWkwz6KWifA14QoGfZ10B4GYrJA85KEu5WtrRLysm3DY4amln4hUYQBbsgGAgcsUExuLgzDQfRwQEQqAejssBaKlAQxLD4gEb/dnc6B32W9gzF5EFIdJCBCM3kA8UVEC8Ikr39wytBK75xeAFOZWHZAlFoGggiPH8NqAPIcQXi1UAsGoitJPK3i2sbZJVedgyP6xoah8TEk4R75y0MwtdAvl3w87/VnC2AkhkoBu/8nFF0ogfF5CFobBBJJorFxHGEojx2eN5WWX2zjILSOp6C5QjPGeSTqAiKyROljkOeWRK0UXQ7YDcs+1PgGpLOBUF4InuKLgNxbMDgqDPxmZ/gb98RTSjqcSYfQeeAGsKpLGAr4IQi/Q0knQNOLWHYgkUkTvyFRFl9c0RCioqGFoREx7AEOO4m2BYWRdp9zeUoTFGsG2gL9FunqIALnbGAAMj14DhCxJlzwihMLFsIpTBBsCw4xvXtME1gNPxZ/Cj6LM0e6CMwBzpvRlFVwZk40eEs5JlqCigEqOtgzwYOisEDnStKf3i2NSoUdeKnLINMHorBPZdNjftthwcisV+r6llA5zd6HHwLp7JEo0/kgUBwBkZhgg79xokeUaJB4PlA7wiICCHO8cY/T26/Xwb/0aAwSuoa3Xz9k3MKltC/rUxLv4QNyYyi6no3X/+0/KJlzD/OQH1RgFNZbYOj3WNTvylBuH9gqws90QOnsjqHJ3xCwkJi4kcWV39rykqX+HVxyeDfge88cA+jMHEcIZ67hf/WoYYLBPxbmcl+I8wFozBxnE08b+u8GuKPLeGn8T5QqvvVLfDDceFnMjEsPp63hedt/dbSC/zz+MlecR7fHjV/v9h/8qa/kSEJcMngn6xwnpQvvIdQn2as/3g8fweD/8u+cyEZ3G+s5PxOJi7/cqfq/yG+0ZX/bGl0Dlj1gtPYMCrrnx9u3/ne83eKBQcFUOfWkX7c7X5LQ/KSwRkwCrOus298eUO0SBqfkV3Z8k3VjvOlgVUt0Sd47veqBgPR4e7RqY7hcXCI/PtGNTga4+zl2z40Bg58wyjMRSTOzMbut5Zc9YcAQWP3Tc62DY6KtAqqWjsTMnN+U94vApzKAoLpF1Lab4fBv30I/ifgG135z5qaxn49u9jSP1Tf2beAwCZl58VnZP+TcyzfkPDKlg7RBAXN4selZyVl5X5nsWgmL6OoNDolfWB6oWN4/Ec1CkZhLqHwlvZOo0vrvxFP/v0yOIzKwnO3QC6FgsqawdklknAXx9lE0NiaegZ55VUk4e75RzScxsayBUTBDoYt6JucbewZAPmaISR6eUPLIgqH42xCzxZbcJxNGIWJYQkaewbGlzeael839Q0Ozi23DAwj6RygHXFethhGYWK5mygG75H4s9K6Jjx3i8DfxrIFMxDkn/782eDsEo67SeBvg4cKkAcBe1lgw+o89eA4QlFDQLVBM2F/S/UgxJ7t8mFYfMJZcgmgiQGESrBsARCzh1GYICMH2MkBmicgKBBsM2K/qwJYtgDP3WruH6ps6SAKdvHcTRx3MyAixsHdk8jfEd0dSqKjmXwcR4jjboK9KQJv+7w6DcggAdRCRMonCBobxxEC46MYXKJghyTcw7AFCBoHz9tCMz/tD2NFxTI+FQvURUQRjXjuJggDR9I56wRKeWPr2gUlFfo+BodT2Ri2ACRSQDF5IMkJks4h8LaBeUFCj7MsDUI8bwvIPRL42ygGDwG6ki3AsgXA+KizE4AE3hZ46oNNeGArNItf3doFHv8QEh3F4OJ5W0AvBaR0QNA5wA7AJt9wD8RZxZB0Tkv/0KvmdiSD+6lWNDaMwgRCH8CAOI5QtLcs8jfE1wr8ZFgEjd05PF7e0FxYVTsHQ1s7upjZ2oOKAakiPG/rG+8rmDNvBK0GxgEdjWELCPwdeWXlxMwcIn+bwNsGK06m1ra2Lm6M/ZNvTB2QdA5j/9Q7ONTQzLJjeKy2oxvD4oPzXJ82Oc+8GhgWKPyIQgDwvC0IiX712o3usWkcb4vA30Z9fUgC6QgUg0vk75CEuyjG38s8cyH4nTI4jMJcRhNeNbVVtXb0jM+0DAyNLKzmlldWtrTPQJAKyqr9k3Ntr0daB4bPXsw5a3hKZUt7QmbODATpHx4lo6BYUtsIJdGX0cRHYuLewaG9EzNIBhdBY79qaqtoakPQ2DUdPX+5ejUmNWNwdqmypeO5pLSeiRmGLazt6Cmpa4SeUwpGMbhtg6NRyWlf3ntQ1do5OLsIsk0uILA3b385NLfcMTyenJM/A0HAKMyKpraa9u7CqtpZKKqqtbOuo/d8NEV1a2dkYkpRVd0yhohicNfwlNzyqsqWDiSdM7a0XlLbUNHY2tw3COivY3g8Lb8YnO4tb2xt7huqbOkAlskufbWKI68TqOkFJVFJaY29Awg6ZwmFzy2rLG9sgVNZk6vQopr6yub2hu5+UQUgJHptR09dZ29Dd3/PxEz/5FxVa2dOacUyhmjl6Jyckz+9gShvbAVujaCxu0enatp7iqrrRuZXhudXsksqFpA4DEswA0HmVVRnFpfNwzH1nb1tg6P5lTWzUCSGxV9E4oprG1JyC2ehqIlVaGxaVkxKRnVb5xIKn1Vc1j81h2byOkfGa9t7iqrqRhfXBueWsksrltAEJINb3dZVWtcEp7IWkbiKpraGnv5Xze0rWJJPcNjnV65c1D7h9+XoWSdQq9u6EjJyhudXQP68nrHpeQQmq7isqrUTRmWNLa2lF5bMbCCQdE5z32BqftHEKnRkYTU5p6B7bHpqDVbR1FrZ0tHcN7iAxGWXVAzNLWPYgoGZhYzC0kUUHkpm1LR1tb4eKaisXULhS+qa/vDHP+aUvUIz+Qga+/XsYmldU0ldU8fw+OjSWk7ZqwUEdhGFyyqpqGxpR9DYo0trIvdA0jljy+spuYUgwVjX6GTrwDCayavr7M0uqVjBkjaItPxX1fVdfcW1jQtIbFF1XefwBIrJWydQ8yqqK5vbEXTO+MpGcU3Dq6a2pt7XIsMiaOzeiZnGnoGaju4FJNbRw8vO1Z0k3K1q6RiaXy5vaMmrqDr/KIVRWJ0jE5nFZVPrsMk1aGldE5TMqO/q6xyewHKEvROzsakZT54+yygqnViFJOfk905MEwU7ti6upla25Y2tQ/PL55NYzUCQmcVlKppaVg7OfVNz7UNjMxBkQkZOQmZO78QMmsmbWIGk5hWCxnaNTlY0tpbUNvRNzoIkWfWdvREJyVev3+ibnOsanUzKzpteh8MozMrm9tqOnoLK2gUEFsXgji2vx6VnxaRmdI5M/Nw7z79TBkfS2P1Tc1euXQ+NTeganVTR1JKUlbOwc4hLz65p69LUM0gvKDGysOqfmgexRHNQlLWTS2hsgoKySlh8krmtvYmltb6JWUBEdMfwxGPxZ35hEdIKiv1T84nZubYurrrGJtklFWX1zZ9fuVLf1evo7uXs5fPg8ZOopNTMolIrBycjc8v4jOxPp94Z3OKaBnUdvbC4xJu3b5c1tGSXVYTFJSooq/ZOzN6+e697bCoxK9c/LFJVS3sJTXghLWPt6GLv6i4jrxiXkS33Urm6rRN1JjmirK6poaMXFBVrZmu/gMR5BAT5BIdZO7mkF5SU1TffuHUrOjldVlGpa2QCJHcOjU0ws7Gb2oA/lZB09vLNLC7vGB5LzMqzsHNw8/Gfg6H/8D9/DIiItnFyjU5Jb+kfTsjMVdPWScsrqu/qu3r9enRKmpySskjzZBVHfiYpZeng1Dow7O4X+ExCSklNPS49s6ql08zGPj4j28zGrqy+6VMgJovv6uv/SOypd3CYgrJaVFKqlr5haGxC39ScmY1dREIyyOMsraBo7eRiYmXt4u03urRmYecQkZDyXEo6Pj3bwNTCzsXjL1euFVTWWtg5+IaEK2toTa3Dnb18xZ698AoMUVRVi0pO09DTj0pKyy6tsHJwNjSzSMsr6h6dunr9ZkhMnIyCUklto4Wdg7ScAjiFfyH+9m1lqwUE1t7VIyg6VkVDy803QEJGNiQmPj4jW9vQyNrROS49q6q109jS2iMgyMTKurK5/amEZGxaZmJWnvgLiZCY+OTcgoLKms+vXA2MjFFQUfUODnX28jE0t2x9PWJobunmF2Bh67CIwom/kHB099I1NvUJDssoKr124yaY9mFY/JScgi/v3Y9JzXgqIekVFOLg7mnj7Frf1ZeYmausoZVb9qqisfXGrVvRyWmyii/bXo+W1jXFpGTIKCj1Tc55Bgab29oXVNZY2jsGhEc5e/pMbcA/v3IlKCpW29BIS98oKilVXkl5YGbBOzjMOyjU1tktJa+wsqX9+s0vopPT5JRegqcC9EySRVNXX1pB8VVzu6uPn7OXT3Ftg6OHV9vrkcTsPGNLa6+gUPAyC6exx5Y3Hj4R8w4OrWzpqG7tfPL0OZTM0Dc19w+P7ByeUNXUCYtLvPvgYVp+UXFNQ2Riiqziy/FliJOnt4S0bGBkzEt1zQUkFqy2z0JRGnr6QZHR8soqDu5erj7+Ns6uDT0Dn1+5GpGYYmBmXlrXVN7YGpuWIaug1DUyGRwd9+Tps/D4JEVVtRkIMjW/SNvQKCQm/vMrV9uHxlJy8oOiYpRU1ZfRBBkFRXNbeztXdwc3j8k1mJq2rptvwBdf3qnr7P25N59/pwyOZvKKqusUVdWQdM48HCRnmyoAACAASURBVPNI7Kmzp4++qfkiEtc9NvnH//0/GQWlGQgSzJ5QDK5/eJSrjz9168DWxS08PkldR6+hu79rdOqZhFRmUZmqlg5RsGtiae0bGvFITFzf1Fz+pbKts+vrmQVldc11AlVZQyu/olpTT79vcu65lLSGjp6yhpaeiRmMygJrKcrqmlnF5UTBjqSs/KvmdgiZnlFU+n9//nNdZ+/tu/eG51dWsMTIxJT/+9Ofp9bhsopK5Y0tXSOT9x49wrD4lvaO7n4BYN0GRmGqaetmFJaQhbvyL5XD45OuXr9h4+ymoauvbWBYUFkjLa+IYQv0TMwiElLMbe0lZGSdvXzu3H9Q2dwuLa9YXNtAEu4haOzxFYi5nb20nMLUOvzq9RvreMr4ysatO3cXkbiB6XkJGTk7Z7fG3oGnEpIYFt/U2sYnJAzLEcKp7Kl1+P1Hj8eW17EcobaBkY2Tq4KKWtfo5Dqe8uTpsxtf3Krv7sdzt6Bn8QD6puZJ2fnTG4hH4s8WkLiwuEQ7Vw9DC6vC6josWygpK9/SP/RQTHxyHZZdUmFkbmnn6h6TmkHa3NMxNPYNjVBUVZ/eQIg9e55RVPrZlSt2ru63790vqq43NLdKLywZX9l48uz5EgofHB1n5+ouIS2rqW/4Uk3D3NY+vbBUS98QxeDqm5oXVtUFRkaHxiaCGfrPweAoJg+c+aZuHTh7+UQkJOsam4THJ8GpLO/gUGNLq3U8NTAy9tadu3Yubrfu3qtsaZdRUCpvaNkg0tS0dcPjEtFMfnhCsomlNZYtkH+pUt7Q0jE0pqqpbe3o/FjsqbWj851798FZ2QUENjY9y9rJpan3tZ6xKYLOhpEZGBY/OadAWV0TyxG+VNdMzS+aWNm4defuAhLXOzEj/kLC1ce/qqVDSk4BwxboGZuGxSViWPyKprYbX9wqrKoLiIgytrRWUFZV0dS2c3G79/BR2+uR23fvTa3DU/OLXqppYDlCZQ1Nv7DIazdu2ji5aukbaujoFdc0SMjIYVgCQ3OLwMhosHWE5QgDI2N0DI3llVUqWzo8AoKfSUhZOjitYkkoJm9kcc3A1FxBRRW4B4zCXMYQzGzt7N085uGYV83tzySk4FSWqbVtUGSMtYNzSEwCY+9YTUc3Na8ISecUVtf95eq1hu5+Rw8vZy8fFIN7687dnvEZBJ2DYfGTsvNUNLVYB2+Co2LtXNzd/YPs3Tzqu/okZeVIwt2sknIVDW0omVHT3nXryztZxeVh8UlGFlZYtuCFtGxxTb2krHx9Vx+Kybtz/0Hf5OwqjhyXlvXf//M/U+twRRW1gsragen5R2LijT0DsoovG7r7n0lIja9Afu7l8t8tg/Ojk9NcvP1w3M3OkQkJWTmg0a6soVlUXa+kquHg5gl0oMD6oIGZRWhswgaBKiOvWNPWpWNoNLq0Fp2Sbu3oXFBZY+/muYojK6qoFdc0PHwiXlLXODi7uIDAZBaVGZpZzsMxSmrqBZU1iqpqE6vQpxKSGYWlg3NLEysQ6JnaqqG5ZXx6NorBfS4lXd7Yamnv6OYbcPPW7erWri9u3+kZn1HV0g6IiPrL1WsTKxAZBcXi2obmvsFH4k+hZIa5tZ2rj6+IwdV19BIyc9YJVEk5+ZzSV08lJEvqGofml/un5nPLKqVk5aFkho6RSXh8kmdAsLmdw9Dccs/49MjCygtp2dL6Jhxns39qTklV3cbZVVbx5fgK5NqNm7NQVFPvawkZudzySm0DI3UdPRsn1/quPvEXElAK09jC0isoBCTD7RqdlFN6CSUzFpE4uZcq9d191W1dj8We1nf2ySurOHl4RyQkg0gAcFJUSU29Z3y6pr1bTVsXwxZYOThHJaU+k5RqHxztHZ+RkpVv6R+SU1JG0jk+wWG+oeHKGpoFlbUTq1BJWfn2wTEtAyMtfYPAyJjCqtrnUlI941ODs4uTazAlNfWB6fmKxlYtfUMMS2BmY5eQmftCSia7tGJwbmkOjg4IjwqMiN4g0BRV1TqGxvRNzfMqqr5v7/pCGNzM1t4nJAxOZcsoKJU3ts7CUGrauj7BoSsYondwmK6xqXdQqJ6J2fDCyuDs4gwE2T069eCJWEld4xwMraqlExaX6ObjH5uWuYTCyygqTa3DUvOK7F097N08bJxch+eXR5fWG3oGVDS10CyBg7snmMXbOrt9Wi9m8ZOy85XUNKBkBmDwwdnFew8eJmTm6JuYK2toOXv5vGpqkwTuYWgcHp8YFpdobucg/lwir6LaPzzKws7ByNzSJyRsZGGlc2RieH7lxq3bo0vriVm5alo6UDJDSVU9JCbuuZR0UU398Pxy/9RcQWXNC2kZKIWpZ2LmHx4pYvCgqFhdIxNZJaXKlg5XHz91HT3fkPDm3sHeyVklNQ0Le0clNXXRid81PGUWivLwC9TUM6jt6HkmIbVOoOoYGgdGxngGBPsEhxJ4W8oamql5RV4BwXYu7vcfPa7t6LFzdXfy8IKQ6Ddv3+4emwbbCfmvapTU1Am8bd/QCGtHFze/QFsXt4bu/udS0nAaOyIh2czGPjQ2wdzW7rmUdHpBSUhMvKG5JZTMfCYpXVLbqKatW1zTACHRb9252zE0rqlnEBgZ86c/fzaxAlFQVs0tr+oanbz74OEymuAdHKqkqp5bVvkLBF/9ThkcxeD6hISFxiUQ+DtlDc2aegYhMXFmNnbu/oHx6dmuvgErGKKNo0ttZw9Y/6rt6FHX0Q2Kin0mKdU+NPbwiZiBmaW5jd3Y8npMavpj8WfmtvahsQkIGjs+PdvIwjI6OW0RiatobJVTUs4sLtPUM2gZGFZQVs0urcgoLDEwNQ+PT5pYhYA1MgSN0zM+bWZrZ2HveP2LW7UdPdaOzi7evlJyCoGRMQ+fiPdPzatp6QRGRj8UE89/VaOqpVPe2NL2ekRSVg5KZtg5u/uEhOHOMipo6OorqKiZ2dgHR8ch6Jz0whIjS2t3/8CskvKi6rqXahpQMsPEyiY2JWNqA25u52Dv5hEUGdszPq2kpl7R1IplCwemFxSUVT0CgiVl5CtbOq5cu27r7KprbFLT3v2quU1VU9vWxU1dRy+3vFL+pTKUzLBydAqMjMFyhCgmr6y+2dDMAkFjjy9vKKlphMUlOnp46ZuYVTS1ahsYrWBJARHRCZm5MAoLTmXNwlDK6pozEGRuWaWdqzuayTOxsqlp60rKzjMys3Tx9tUzNi1raDGysELQ2C7evtmlr4qq67UNjLyDQl+qqfdOzD55+tzB3WudSFvDk60dXexc3Iuq6qbW4SqaWvNwTHphiZOHN5rJMzS3aOwZyCwqNTC1iEhMmYEg3Hz9U/MKF5BYVS3tyTWYg7unpYPTHAz9M62iIOicpt7X6jr6wdFx4s9fVDS1eQeFauoZxKZlhsUlGllYeQeFvp5ZNDCz9PAPbOp9XVbf5Orrr6qtk1dR5RMcpqGrl136yt7No6S2YXhhVUNPfxVLikhICYmJ75uc1TUy9QkO6xmbLqyqs7RzRDK41o4u5Y0tOWWV8sqqXaOT4A00vaBES98ISmZoGxhlFpcNzS09l5JOzinQ1DOwdnTW0jfMLC5T0dD85B5pmZGJKcYWVtoGRh7+gR7+QdaOzr3j0yZWNi7evqFxCQPT84/En44tb6TmFekZm0LJDA1d/dzyqvzKGiMLKw+/oIyi0tK6JkUVVSiZYWZrHxaXcJ7BdQxNVLV1atq7PQOC3f0DVzBER3evhMzcl+oa7n6BUrLyPeNTYKN1ah3uHRRqam3rHx6xiMSZWtm6+QZIyytGJCTPQlFWDs6W9o5ffHkHGMrK0VlZXTM0NsHR3dMjIGiDSHsk/rR3chYcgl0nUD0DQ2ycXJ5JSrn5+PuGRrj6+DX1vr5246adq7uhueXg7GJUUqqBmbm+iZmjh1dQVKylgxOUzJBTUq7t6Gl9PWJiaWNh53D1+o2e8RlNPYPAiOgHT8TyKqo0dPWLquu6x6afSUmv4sjGltYmVjYji6u/QPz+75TBYRTm5Cp0Do6GU1lzMPTUOnwOju4anYSQ6DMQ5PQGHM3kLyCwE6sQ8BRFMbijS2tjy+vTG4jW1yNySsot/UNrODJJsGvv6u4dHDqyuAqOySJo7J6J6cHZJQiJDqeyRhfXptZgY0vrMApzah0+uQZDMbj9U3MD0wvnc9ygmbxZGLqp93XvxMwqjryMIY4urc9AEFPr8JHF1Q0ibQGBnVjZmFqHzcHQEyuQZTRhFUsaW1qHkhnT6/BZKEo069TQ0fcODh2cWwIr+Cgmb2B6vn1obAVLXMYQx5c3oGTG5BpsHo5BM3mLKHxz3+D4CgRKZowvbyyjCeAxMLkGm96AT67BRpfWrly7XtXaObECASeeR5fWZ6Go8RXIAgILSptah8/BPlVgDoaeXIOBBfHRxbVlDLF7bGoBiVvFksaW10FQxPD8MlDbWCdQx5bWoGTGPBwzA0HCKMzxFcgqjoygsV/PLE6sQqc3EPNwzOQaDNR5CY1HMbhD88sTK5Dpdfir5nZ3/0AzaztDcwuw6do2ODoLQa4TqGPL61AyYw6G/lTs8sYajoykc/sm517PLEBItIlVyCISt0GkgStXcWQgM3JR/vbtnUwUgzu+sjG6tD6+vLFBpI0uroLkHjMQJFBfQTN5MxAk0NPYINKAYA6SzhlZXH09uwinsiZWoSsY4iqOPL6yASUzZiDIORgazeJPrEK6RidWcWTgyVAKc2IVCs7NDi+sLKLwoGsWkbiJVQiUzJhYhS4icWt4ysji2gaRDjp0YgUyj8ACT5hcg80jMBtE2vDCyhwMtYTCewYEG1vakIS70xuIlv6hGQgSQqKPLK6uE6gLSOzkKhRKZkysQJZQeDSLPzCz0D40toIhrmCIY588BDYH+ySGheNuBkXF6BmZzkAQyxjiDAQ5vYFAs/jzcMzUOnxyDToDQY4tr69gSaKhOrEC6R6bArPhJRR+YHp+YhUyB0OjmbwlFL6p93X32NQyhrCGp4wurs1CkdMbiOkNxAwECSUzRhZX1/Bk6Fl+CRiZ0T401j40NgNFzkJRCwhsZXP7k2fPm/uH5hFYNJO3TqQOL6zMwdCTa9BZGGpqHQ4lM8aWN5bRBDSLP7kGa+p93T81t0GkLSCx4ysbU+vwORh6YhWyhMav4sjTG4is4nJdI5P0gpKX6prlDc0/d7rn3ymDQ8kMIE4CIdHhNDaIIUGz+ICCkXQOlEwH0UvnRyCSziHwt/MqqrUNjEAQFZzCVNfRLatvJvC3RTJSQF0E/F+k+wFixUAYFpBu+MYMC2RrxbA+6TMgGdwzeYdPKzlIOgfF4MJpbBSDC44wiBJKidLfwChM+ZcqYKX4XH14oGlAvwVKZoD2QskMBI2DYQmQdA6UwkQx/ibUAG6NYQtmIIj//sP/TG8gwAsUaMWnmlDZICsbks4BoWxQMgMYU9R2IAQBVD7AreFU1tczvHwK4UKehWHBzpqGpHOQdK6oQFAI+AqoZOgamXj4ByVk5sjIK85AkCgGF3OmCvIdxZ7pe4jUV8ACpejKC3xd+r5owk+mAx3K4IKeFTkeaCP4/1kzueevRNLP+p3BBX2H+NSEvxUFbIs85yGiPoWftRH0HbAGjMr6W4eeXQDcA4i/A6c1NLdMys4DnYI50xECNxV1EHBLKIWJ+pq/8c77G/BJMxu7mNR0EDUIHBskogK9IDLR+aEhMhGCxhHVCnQcUI8RuTeSwUXQOaBYKJmB/npRQN0FhEgi6Bwcd6uktvHhEzEomYE6S68DvAt4NbCnaGgg6Z9S050fkohzQ5Io2EnOyVfX0atsbldUVcuvqL7Ak1Dfid8vg/80IOjsloHh0romOI0NozA3CNSMotLRpbXfzomb/FfV7Wcpzf5JwCjMZQwxJjVj8dfIYPuP6sYaX4Ek5+RHp6QPzS3/duwP/S2d6LkIOzPXcOSW/qFV3AXklQYTr5b+oZVfUFrn7wBOZQ/NLacXFK8TqNCLO89V3tgaFBVb3db1CzThksF/dFEgzl/0CYG/fSG5Ni4K4FTLRXEHjMIkCfdg1F9/sH0bSAaXwN8m8nd+7tecH4tfgMHBVOMfXgbekb/5yY992p3JKP69u3z9WzAh+L7rRSdfLtYgP+2HSDqHyN+5wJrAKEwcd5Mo2MF9/aTbz4RLBr/EJS4YvwCDbxCp5wuHUZh47ua3+QJCop/fbvnOTy6kvT/qLhtE2oVbZp1ABQeGfyaD/2ZxyeCXuMQF42dlcHCcWN/UrHdiVrS4vIwmZBWXr2JJX1s+ZnAbewYs7BxERxzRTF5ueaWbbwCMcmGLTmgmL6fslZtfgOg1HEnntA+NGVtar3y9PqCqEBLd3s29vKEFLJH/8wBZI7T0DEYWVvIratYJVCSdA6f+q5LVj8Ulg1/iEheMbzM4kCUhCnbw3C2QXILI30Gd5WQAsjNQMgPH2STwt/G8LQxbgGELiPwdsDsHpuRQMgNGYRL5Owgq+/bde839QwT+Nkmwi2ULVjDEoqq680vVSDqHtntU09715OnzNTyFwNsmCnYI/O3whGRlDS0kgwv+BFv3JOEujrsJhFYI/O1vCEIR+NtAqAfN4uM4QiABBrTACPxtPH87LD5JRUMLyeSBMjFsQXVr5/2Hj5bRBDx3E6w6gt0/yuY+lEyXlldIzSvE8bZAOACBv03gbYMdWqJgRyS8I6oAiskjCnZBwlIcZxOIlpCEu2D3kry5N7OB+Mu1q4OzSyDH8RIKDyHRsd+vIvfvhEsGv8QlLhjfEQ9OY/dNzqbkFWYWlb1qauuZmIlNyxxZXMOwBT3j0+HxSS39Q1i24FVTW2ZxeUpuQefIRE17d3JO/iqO3DM+HRaXWNveDda+i2vqfUPDr9242T441tgzEBKb0D81t4ojpRUUi955ETTOPByTkJlrYm0rKSs/C0VlFpfFZ2SvEyixaZnahsZzMHRiVm56Yck6gTq+AknMys0tryyqrns9sxiXntU3OXte6Ca3vDL/VXVSTv7gzGJBZW3+q2oYhQkh0bJLK5Ky8jaItJjUDB1D4zk4JjErN6OwBEpm1HX2ij9/ASXRQdLwsvrm5v6hNTwlLi1zCYV7qaaeU/ZqDU/JLa98PbMYm5aZV14JozD7p+dT84uyissrGltFb/QwCrN9cCw0NqGp9zWaya9obK3t6Nkg0hIycxYQ2A0iLa2g2M034PoXXwzOLua9qp5ag2npG+qbmDX2DFzUEa3fMi4Z/BKXuGB8Z6bj9IKSG7dupxeWiD+X8PAP8guN0DM27Rmf1jE0jkvL1DYw6hgeN7Wxk1dWjc/I/vLuveTcAl1j09DYhMqW9vSCYgkZua7RqaTsPH1Ts8Ss3Os3v2jsGSiorIlLz5KUleudnP3DH/8XZM6FUZirOJKZrZ1XYIizl6+krHzP+HReRZWFnYNnQFBsWqausWnnyET+q2pNPf2opNSm3sE/ffZZRmGJtLyCtaNzZGKKkooayEIFozA3iLSnLyRtXdw8A4PFn0tkFpUpKKuW1DaGxyc5uHn6h0U4e/lEJqbomZh1Dk/kgTKT05r7h55LyzR0D5ha2Q7NLWvpG/qFRSyicP/9hz9MrEJUNLXS8ot8QyOSsvMaewZyyyqVVNWzS8oLKmuuf3ErLb8IqCkA/t0gUItrGlJyCySkZUeX1kysbBzcPdfxlD9/9vnA9IJXYIiti1t4QtLN27er27pu3r7dPT59/eYtR0/vvonZn7y9+S+ESwa/xCUuGN/J4JnF5UpqGliOUENXPzErdw6OvvvgoWdg8I1bt9x8/J5JSiXn5Nu5uvuEhCEZnKs3bszB0cm5Beo6eusEanZpxbWbN3PLK2UVlWraurAc4SMx8fah0UUULjIp9Q9//GP70Nj1m19MbyDgVBaSwW17PfLg8RMUk9fQ0y8hI7dOoPZOzOoamahp6cSkZmgZGCHpnNaBYSk5eUsHp7bXI+LPJbBsgaW9k2dgMJLOuX7j5tDcMuIsXlZOSbm0rql/au7ew0cYtsDO1d3a0fmx+FMdQ2MLewdpOQX/sEgdIxNQpqSsvKWDU/vQ2J37D9R09DqGxylbB7qGxmFxias40tXr1yfXoOo6enIvlb2DQ4mCHTiVVdfZ80hM3Ds4rKy+SUFFFcsWahsYRiWlgpUlOJW1jCak5hd9duVqc/+QtaOzh38QlET/8u795v6h61/cWkTh5hGYO/fv17Z3P3j8ZGod8UJatnVghCS4yAiT3ywuGfwSl7hgfPc7eGGprJIylMxQ1dKJS88aX9n44ss7idl58soq/VNzfZNzEysbZjZ2bn4Ba3jylevXJ9egsWmZGrp6jh5elvaOj8WfZhaVGVlYJeXkr2CId+8/aOwZUNXU9g0J/9Nnn9d19n7+lyuAwRE09tDcsoS07MjCallDs4SMbENPv7SCoqWDk4qmdnB0nK6RSUlto5KqurahkYmldUN3/yOxp1Ayw9Tazt0/cA1HvnL12nkGl5ZXLKiobh8au/fwEZTMsLR3snfz0DUyiU5OG1te752YATonxbUNSqoa2gZGJlY2Dd39D5+IRSWnRSQkQ8gMKwcnr8CQ4YXV//3TnybXoC/VNNz8ArwCQ/qn5lNyCzT0DJQ1NF28fAsra2QUlaBkhrqObkRiikiS3szG3tbF7c79B1WtnW6+/rYu7pOr0L9cvdY1MiEpK98yMDw8v3Lj1q2a1q479x9MrcPFX0gW1zSs4SmX6+CXDH6JS/xofAeDM3n5r2p0jU2hZIaptW16QcnkGvS5pPTMBiIoKtbIwtrNN6Dt9Yibb0BQVOwanvL0hcTUBjytoNjS3iEsLtHKwUnfxNwnOKxnfNrS3knfxOz2nXtdo5NWDk6+IeEyCkpRSWlPnj0HOu9QMgNJ5+SVVxlbWMm/VFHT0ukZn9bQ0fcOClXV0nHy9LF1cW/oHtDUM3Dx8dPSNyyq+qSW4+zpExwdt4Yni7+QGF1c+8TgRJq2gVFZfXP32JSckjKUzHD19Q+MjOmbmjOxsrF1do1JyYhOTrNxcmno6dfUM3Dx9tU2MCqsqlXR0IKQ6AmZOTEp6Y09A9oGRv7hUfcePZrZQOibmpXVN48srDp5+kQlpeqbmju4eRpZWGUUlQITmdvYJeXkAxUHOJXlExxm5+quqWcQGpvQMTSuY2jiFxrx8LHY+PJGY8+AkaW1pp7BY/Gnzb2vpeUVVzDEtPwiTV39uPQskTzWvzEuGfwSl7hgfGc04RqesoTCQ8mMJRR+FUeGkOgLCCw4Vj66tDYLRYLlghUsEUpmLCCwEBJ9FUcGSjULCOw6nrKMJqCZvFUsaXBuaWYDASHRISTaIgq/hiMvY4jgJ+BeMAoTzeJPbyCG51cWkFg4lbWMIYDSljGEJTQeTmMvovBreMoSmrCGpywicVAyYxlNAGokYIdQVPNFFG4NT9kg0hbAZRjiMoaIZvGX0ISRhdV1AhU0DfGtMsG5nhkIEkFjLyCxiyg8qOQSCr+GI6OYvEUkbhVLWkThQetWcWSQpwJojIjaAiUzFpDYNTxlGUNAMrhLKPwCAgtkbTAs/jwcMzS3NA9HrxOoCwgslMxAMbhT67AFBPaijln+lnHJ4Je4xAXjOxkcTmUhPmWJ44hENqBnUjNnX7Hhn5LMfdKQQdDYMCoLQeeIVHoQNLZIMgVcADT8RGozAEC4AyiZQMkMBJ0Dp7G/Vs7ZJzAqC/mtu59/dQXXgALBZX+rCYMLQvq+USb8rMxPhzMpTCBDBDYnwQWf7khlffrV2f9Fn3/NdDSOqHqgFaJKIkAzgYbM2U1FSiz/9rhk8Etc4oLx76SLconfOC4Z/BKXuGBcMvglfjFcMvglLnHBuGTwS/xiuGTwS1zignHJ4Jf4xXDJ4Je4xAXjksEv8YvhksEvcYkLxiWDX+IXwyWDX+ISF4xLBr/EL4YfweBwGgtCov8rYoNII3EFrM2ddSLtV6/MJf7tsUGkETkC1ubOxqW/XeJnBpr5wxh8++AIyeCIEqL/awFKZlB4QvbmDuQsHfAlLvHzAUpmkLlC9tYO9NLfLvEzA8sWHJ7+AAZ/++794embvaPjf0XsHh0fnb45efN299euySV+D/jkb28v/e0SPzuO3757/+HDD2Lw3aPTzb3Df0UI9w73jk8OT94Id3/9ylzi3x7A345O3wh/7Zpc4t8eBydvfhCDn759t3VwzNvZ/1cEd2d/5/B4//iUu/3rV+YS//YA/nZwcsr9tWtyiX977B6dvn33gxmcv7P/rwjeGYPztn/9ylzi3x68Mwbn/do1ucS/PX4igwv3Dk+/+nj61497p+8Euwf8nf3N/SPh3uH5og/eftg5OuVt74k+4W3v7Z282zt5B/4U7B4cvftq5+jN+Wt+Mnjbe9uHJ4dvP3zHV99icHDxm79+fPPXjwdv3oMm/GQIdg+O3v91c//oV+/OH4Uf+Ej+gZcdvHm/e/y3ruRt7+2dvN0/fXchnfujcPj2w/bhyY+67+b+0dG7r/5JNxDh+xl8b/vo9ODN+7/78739N+93j98I9w6/MaB+AQh2D867MW97b/f4zf4/qPBvEVsHx0fvvvrVq/Ft8Lb3di90XPwUBhfsHlBY3LyikqTU9OmF5a2DY8HuAZXFpbF558dAd//g8gbsvENsHRyPTc/Or6zvHr8Bf7Z39y6srm9exNv95v7RBgLV0dP3bdN8m8E3948gSExGdm5cYtLg6IRw7/Anj17B7gFLsFXX3EqgMf55CrgoEvmH4G7t4qkM7tbuD7iM/o3Lvl1Jwe5B3+DI/MqaqCu3Do4nZhcGxyZ+4Qcbb3uvo6d/HY764fcV7h1iSNTG1na2cPtC7P99DL65fwTD4EcmZ/4ONQv3DgeGx2YWV2gcHoMnFOwe/GIuwd/ZZ/E3iXSW6M+tg+PZpZWB4dFf/lnyA/GdxhHuHSJxxJaOLs7mzi9pvR+CrYPjybnFwdELyy4RygAAIABJREFUGxc/hcG3Do7XYIj/+I//UNfUEnv6tKO3//DtV9X1Ta2dPTvHb7YPTwCna2rr5BQU7p++A3/yd/YP335w9/K5fuMGikA++fBxZGL6//t//y8jJ/fgzfutg2NQvmD3YPvwZHP/m3+Kbr1zdLp9eMLf2d/cP9o+PAElg9f5moYmxZfK3K3db3Tbtxl89/jtq5q6//qv/9LR0xd7+qy6vnHn6HTr8ER0062DYzCrEO4dgg+3Do4B0W8fngDrgwps7h+RGOwv796dX1ndP5uRnG/ON4oFJX+jU8EFm/tHu8dvQKM2D45FrQPtFdVEBFAB4d6R6FvRTEhkKOHeIfgXXH9WgWMqmxsRE0tlcbfObgSadt7s24cnNA4/MiaOzOSIxvD5Sop+snVwbGhsnJSSBt5/N/ePDt68DwgOtbV3PH7/EdRQBHAB8AqRNc7fHbTlvKG+r9+3vl7U1sExd2tXSVmlsrb+6N1fz2aHX7MkuF7Ulp2j08O3H4bGpx49eUJl80Q2FBkNmEvkwz8E38fgu8dvvX39r167zuAJRb4EqgFaKtw7PHr3lYWVTVxCUkV13cjkzN7pO1HDP5ni8GTn6FTUBNAi0c9FzgmuPD9mt0RGO/hmc0Crd4/fLKysp2fnivri4M376PgEU3OL7cNT4P/8M4oUdRC4+Kzkc65+eLJ5cAxG7vlR83d68/sc42vFHpyIvjpfjgiC3YPDtx96BoaevZBg8oXggu/sfZEPgLacDfaT84NLZDFRxUDzd45Od45OwU/A/zf3j8BvQXd8Y7CLLHDw5n1wWISVrd3uyVvgaX/HP39GBl+BwO4/eLh7/MbNw8vbz//w7Qc8lUGkM7ePTvBUBpXNE+4d6hsaFZSUHn/4SKQx2cJtwOA+/gGPnjzxDwpG4okWVtZ3793Lyss/fPsBS6KS6Kydo1PO5g6VzSXRWXSuAMyFkXgigycEvUVmchBYAopA3jo4ZvCEKDwJmH73+A2Zyc7OK1DT0PyBDF5WWa1vaPTh48f45BRrO/vDd1/hqQwinbVzdMoWbtPYPDKTQ2Pz2MJtKpvH39mnsXkswebWwTGWRKVzBcK9QzKTgyZSdo/fkJmcx2Ji4zNzVBYXjHwsmUqks7aPTgW7B2gihcLibp8VS6QxmfxNkTGFe4dYEpXEYO0evyEx2Jm5+XPLa5zNHRKdhSXTto9Oedt7ZAabt73H5G/SOHxRo4CtYGgcd2t35+iUJdiic/hEOpPOFYCiEDgChkRlCbbgWAJve29z/4jO5dM4fByFtrl/xNveg2PwvO093vYeikAGRkMTyFQ2D4xeAo1BYXF423sILIGzuSMaHmQmJzM3b255lS3c3j1+gyaS6Rz+/ul7MwvLtMzs3eM3CCyBI9w+/vAxJDzSycWNxubztvdEg5+3vUdhcqgsLonB3j15iyVRuVu7m/vHO0enWBKVzOTsHJ2yBVs0Do9AZbAEW5ug3xlsBI6ABv3OFaDwJDBuKSwulcUl0ll7J29xZBpohbqmVkFxKZHGPHu+srAk6vbhCX97j8LiUNk8Ep0F2sjd2oGhcXgqo+f18HMJCSZ/k7+zT2KwmfxNOJYAxiGNA4xG/+Ek/p0Mvrl/RKKzVNU1ZOXlmzu6do/fcLd2yUwOf2efwRXQOXzgyWgi2cjENCE5lcbm0Tj8dTgqp6AQhsaJZpZkJgeKwpKZnN2Tt6BFdK4ANJa/sw/D4FiCLUDxJAaLRGcJdg+Ai2JJVPA5lc3DU+iitvC296hsHiiExuGjCeTN/SM6V4Aj0w7evI9PTrGysT1484HOFVDPJtnAk/FUBlu4Ldw7xBApoPIYIoXM5ABXp7J5RDqLwROCUYzAEYHb7xydAudEE8lbhyd0rgBFIJ/vTRKdtXfyFkumcTZ3tg6Od47f4Mg0EoO98/URtHN0CkPjsvIK1uFIkXFAYyksTkV1rYycPFu4RWKwcBQ6GEcUJofC4lKYHBHpC3YP6FwBjcPHkWmAUoAltw9PWIItBI74aYGBzaOxeQQqA3iUYPcAjsGj8CQGT8jf2YehcWgCmcLiUlhc/s4+nStgcAWczW0ah0egMViCra2DE+7WLgJLYAu3Tz58DI+KsXdyPv7wkcbmMXgCEoOFJdO2Dz/VkMrmkRjs7cPTn5fB1xGo//nj/6qoqSurqC6ubhy9/yowJCwxNa2jt1/f0Cg8KobEYBuZmFZU1wyNT/oGBNE4fOHe4cHbDx5ePiHhEWWV1U/ExDJz8+0cHLPy8tfgSP+gYHNLq6HxqeUN6LPnLyJj4yysbCAoTN/gsLunt429AwyDG5+es7azl5SWtrSxXV6HBgSHevn6lVfW7Bydlr6qsrC2eamsoq6p9QMZvLqh8f/+9CddfQMx8ad1TS19QyOePn4+/gFT84sTswvyCopJqRlN7Z3NHV2m5pb8nX17R+fyqpqyympjU7PktAwYGhcdF29hZV36qorBEz549MjHz9/E3Lx7YHAZAg8IDjG3tB4cm5xaWPT2D7CwspldWhmemJKWkQ2Pira2tUfhieBFZnZp1S8w2NzSenRqpqGl7T//8z/tHZ0HxyYiY+LMLa3qmlspLO6zZ89JDHZBSZmji6voDWUdjvTw9nF2c3f38kETyS2d3WoamgkpqT0Dg0Pjk9a29hJS0ta2doWlZY4urj7+gZzNncCQUEMTU08fn/jkFByVLiEphcASnFzdHF1cWzq6xmfmvH39La1tF1Y32rt79QyNIqLjVqFwSSlpDJECXiW2D0/qW9r+4z/+08bOHorC1jY2e/r6+QeFrCNQ1nb26Vk5HT19zm7uzq7udC4/Jj5RSlrGxz/Axy+Ayd8U7B4I9w5JdJbY06dRcfEmZhbJ6Rl+AUHunt4s/mZzR6enj69vQODSOqR3cFhWXiE0MsrG3oFIZw1PTFnb2klISdk6OC6sbfgHhXj5+lXVNTB4All5heDwCHNL6/iklKDQcAdnFyKdpamto6Wta2Ftk5WXjyFSIqJjLaysq+obaBz+8xcSkTFxxqbmI5PTOArdw9tHVUNDTkGxtKJKVl6BwuQGhYY3trbnFBTZOTpFRsdxt3Zt7BwcnJ0dnFzyi0rA6P1pDL5z/Kaiui4iOnZkYtrCynrn6HQVipCRk+Nu7UbGxAaHhfN39gOCQ23s7O/df5CWme3jH1D6qiokPPKzzz4PDA5l8oSb+0dM/uZLFVVtXT13L+/Wrm4am/dcQiI1MyszNx+FJ/sHBju7ujm7uq1A4a9HxnUNDEMjIlF40vTCkrefv7dfQFf/6xUITM/AICA4ZGZhGdAugydU09CMio3LyMmtrm+0srFd3oAaGpv4BQbNr6ynZGQ6OLtgyTQXd4+lDRiYtXT1D8jIyoVFRltYW2fl5tvaO+bkF84sLvsFBllYWU/Mzk/NL0lISkVEx1rZ2iJwhM7eATcPT1sHRzSRPDg6YW1rJyEp5ejsOr+y7h8U7O3rX9PQROcKpGRkwiKizCwsE1PSAkPCHF1c6VxBZ++Ap4+vj3/AzNLK6NSMlLRMeHS0ta09lkSNjkv43//7Pw9vHzqHL5ow1TW1mFtaa2rpyCsqLm/AwiKjzS2tWjq7yAzOg4ePYhMSTcwsJucWAJvtv3kfGhGpq2/g6x/o5uGVkZ1jZGI6ND6JI9OCQsK8ff0KSspYgi0tHV0wihta2pj8zeCwcF09A7Gnz5raOvyDgjW1tKVkZKrqG1+qqPK290Ijo6Ji4kanZmTk5MMio2zsHbBkWlN7h4u7h5OrG43Ni4qNd/PyQhMp7p5e/cNjn0Z6UyuVzX0i/jQmPtHY1Gx0auYHvon/1FUUOPLzK1c8vH0sbWzxNMbxh4+OLq4h4ZE5BUWqquozi8uC3QNjM3M3Ty9vP38EFg9+CxjcPyh47+RdWWU1k79paW2Tnp3D2dyhsnm29g4Ojs7zq+tf3r1LpDMdnFwiY2K5m7toAklWXj4zN8/D2ycjOyclI9MvIMjVw9PQ2CQlPePBw0cNLW3yikpIPKm6oemHM3hVXcOdu3djE5LGZ+ZJDLaY+NOI6FgnVzcNLe2+weGHjx6j8CTh/uGrmjpVNTX+zr6BkXFuYXFweISJmcUyBMbkb1KYnOy8gucSEjgK/dHjx8MTU/nFpSZm5lQ2j8bh2Ts6W9nYMvmbZCZHV8/ALzB4aGxS/OkzEoNtbGqWlVewd/IWvNJSWVwrWztHF9ep+SXxp89oHD6TL6SwuNHxCS9VVDEk6tVr14l0Vnp2rpGpGWDwzf0jO0fH7PzCvdO3Sanp3n4BNQ1NUtIyZAabu7VraW2TX1waE5/oHxTM5G/OLq9+cfv29OKyi5uHp7cvhkR58OjRzOLy9Rs3V2EISWnp9OwcPIVOZXNJDLaGlnZoRGRhabmSssrM4gqWTL1y9RoSR/w0bz08GZ+Ze/xEjMETrkIRDx89TkpLNzA2sXdytrK1S8vMZgu31xHox0/E2rp7YxOTzMwtiTTm8xcSYMwI944INMaVa9dWofDElDQ1DU0qm/tSRbW4rOK5xIvYxGRLG1tTc8umtg4JKWkyk6NnYFheWe3s5pZTUBSfnBIYEubk6mZiZp6Umn7/wYPphaUHjx6NTc0WlpTJyMlT2Tx1Te3q+gY9A8PSV1V4Cl1OXmF8eo7BEySlpsspKODItBtffDG/sp6WmeXk4vqqps7A2Hhsek5FVW1geOy5hGR4VExecYlg94DEYA+OTfz5s89QeJKuvkF6Vs7M4jLomh+yIvxtBgddpq6p5eTilpWX/+fPP4OiMCtQ+O07d7hbu74BgT7+/oUlZZbWttuHJ1a2dkmp6ZY2tnlFJdl5BaYWlqDThXuHdK7g2fMXg6MTq1C4nLzC/Mr69Zs3x6bnBDsHQaHh4ZHRu8dvKqrrLKxtisoqZGTlxmfmGDyhirq6q4dnZEzcE/GnLe1dT5896+5/TePwRGWKiYvXN7duHZxU1TWoaWgOjk2KiT9t6+rlbu2mZGRq6+r5Bwb1vh7aOTrl7+zvHL1pbGuXkJKmsrhaOrrRcQlQFPbe/ftwDJ7G4ZuYm3t4+0zMzj989JhEZ1na2CalpnOE23AsXkJSqrC03MHZpaCkLDouISQ8ws7RydTCMjEl9f6DhzOLK3fv3Z+aX8zJL1RQUqKyeeoamgUlZRKSUlExcfZOzjp6+l39r8WePiMx2KbmFgXFpeVVNbp6Bvyz1fDN/SMYGiclLb0GQ3YPDMrKKxCoDBqbFxIeoaWtgyVR//zZZ3AsISwy2s3DE7Tl4O0HF3cPJ1d3Ip119eq12cXl7PxCa1s7v6BgTW2djOzcu/fuDY9PycjJN7S2N7d3amrr9LweVlB6uQpDSMnIFBSXaunozi2vycorjExO33/4iLe95+nj6xsQ1Dc08vyFBJnBNjAyzi8uYQm2NpDoJ2LizR1dSSlpegaG/kHBr8fGuVu7YKQrq6hiybQrV6+uwRBxSSn2Ts7fWB26YAZfgcIfPHy0dXhS39zqFxh8/OGvru6eQSFheydvi8oqtHX1ljdg5pZWWjq6IeERovXNg7cfPDy9ffwDjt7/9eDN+52jU1MLy4ycXCKN6RsYpKqu4ezmvrQOEX/2bOvg2MvX3zcgaGFtw9vP/9nz59n5haNTM8YmZgZGxu09fQZGJlY2tmWV1aUVlZW19fKKiscfPrb39P1wBi+rrDYwMj796uPxh49oAvn6jRuJKanFZRV1Ta1d/a9lZOVYgq3Dtx+q6ho0tbT3T98bm5nnFRYL9w6T0tJNzCzWEajYxCRrO3tpWVkCjfFETByCxNQ0NGnp6CJxRL+gYHVNLQcnFxgG7x8ULCMnHxQaPjo5I6+otHlwbOvoFBUXv3/6bnP/CI7B+wUGqaiqu3l4zS+viYk/BTO40IgoEzNzDU1tPJVx4+YXLMFWTkERGMzCvUPu1q6ahmbP66GPHz+2dHbr6RtWVNdq6+iCWWRbd6+xqZm+kVH/8GhDa7unj+/t23fmV9bcvbyjYuN423tf3rkzPj33xa3bBCoDjsXbOThGxcYtrkL8g0KkpGWDwsIP331V+qpKV9+gf2jk9p07KDxJxOBT8wuPHj/ZO347t7x26/btzJy8wtLytu5eU3OLzNy8ofEpT2/fh48ed/b2xyQkunl4bR0cv5CQHBgZA0v2BBrj9pd3iDRmflGJqYXl5v6RprZOdHzCvfsPUjKyikrLWzq66ppa1NQ1NvePLKxs0rNyXo+OG5maGRiZdPYN6Ogb2No7lFVWF5aWr0Dh4k+frcOQtY3N2rp6m/tHhsamOQUFegaGbV09h+++Unqp3NnbH5uQaG5p9VJFlUBj3L1/H0uiFpdVGBqbwLF4Gzs7Y1OzlIys8Zn5R4+fWFrbDo1PHb//a25hsbev/+d/uYIj04xMTCqqahBYwt2794h01k9j8O3Dk9mllXv3779UUVVWVf3i1q3YhKQNBBosRQaFhgUEh4RERAaGhH38+NHJ1S0xJc3G3qGwtDw7r8DC2ubtx4+g3+lcgZS0zMzismDv8ImY+PDE9P0HDxBY/P7pO0trm5LyVx8/fpxbXnv2QoLBE9Y3t2rp6vYNjTyXkPQPCi59VVVQXMbkb/YNjmjr6DW3dWwdnoAyJaWlh8anTr/6WNfUoqquwd/ZHxqf1NHVb+3qSc/OkZaVc3ByxpJpeydvAYM3tXeqqKlv7h9Z2thm5ubTOPybX9yamJkLDAlVVHrp4x8wNb8kJS2zeXDs4u4RFhk9vbDs5esnJv609FVV/9CosamZgbFJz8CgpraOg5Mz6M1VKPzxEzEYGveqpk7f0HBz/0jf2CQyJu7e/ftJqelFZRUNLW3t3b3yikqb+8cOji6JKWmvaur0DY2O338E9LJ9eDKztCL+9NnO8ZvxmXl5RSUUgRQaEWlobKJnYIin0m/e/IIt3E5KzQBzIMHuwcHbD26eXkGh4YKdwwcPHyGw+Fc1dXoGhhbWNoYmJuWV1YUlZUvrEAWll4Njk0Pjk7Jy8igC2c3Ty8TcIiAkFIEl2No7mJhZxCUmzy6tPnoitnfyzi8wyD8opH94VFlFdXP/yNrGLjktY2RyxsPb9+Gjx21dvclpGdKyss5u7mQmmyXYCo2MNjEzV9fUwlMZt27fpjC5OfmFRiamP3DV7icy+NIG9MrVayQGW7h3aO/o3Pt62MnVzTcgcGhsoqyyWkpGtq2rV9fAMK+ouLGtIzgsAlx5+O4rBycXVw/Pw3dfgTUEXQPD9Oycrv6BF5JSzm7uikov27p6796/z9/Zd3Jx8w0ISkxN09U30NU3sLazX4ch5RQU+4fH3n/8WNfU4uDk0tLZVdvYvApFOLu6p6RnOrq4ysor/EAGLyqrUFJWAUu0vO29oLDwqNj4tq6etu7e9u7eJ2LidA5/5+h0cQ2ioKhUUlH5WEwsIzu3o6e/qKxCSlqmprHpsfjTiOjY21/e6R8avXPv3vIGrKyyWkNLu6Wj64WEpKuHp5KKSmxCorKqmpWNraaOTm1j8wsJSf7Ovqm5RUR0DAi/q2tulZSSdnJ1U1B6OTW3qPhSOTuvoKS88umz50GhYQ8fPZ5bXjUwMk5OyzCzsNQzMAT9unN0WlFda2vvUFlbb21r19zeWVXXoKCkxN3a3T1+s7gGkVdQHJmcPv3qo56Boae37+MnYvnFJdZ29kGhoSzB1pWrV0cnZz777PMVCKz0VVVkTKyuvn5qZpaquoa5lbWmjm5zR1dFda28gmJ+celfrl4VvYNv7h8hsHh5BcW0rJzhyWlPb9/UzKzWzu7ugUFdff2UjExvvwBLG1sFRaWI6Fj/oBAbewf+zv7DR4/7h0cBg+Op9D9/9jmWRE3PytHRN+Dv7MspKFZU1QSHhccnp7R2dnf1D1bWNsjIyvF39vUNjVIzs+FYgpy84uDY5PuPH6vqGhxdXFs7u2ubWlY2YF/eubO0BimvqlFSVuHv7Gtoamfn5RuZmLq4e6RmZrl6ek3MzD9+IhYSHnn/wcOBkfHrN28gccSc/AItHR3h3pGOnn52XsHx+48jkzOPnzzZQKADQ0IbWtslpaRj4hM/+/wvzR2d6ppahaVlGwj0tes3fhqDg10sL1+/5LR0sAk8ObcgLSO7DkepaWjmFha/VFZ19/RahsBMzS3LKqvFnz2PT0oxNbfIzMl7PTKu+FK5tLIahsFtHZwweMIXkpJhkdHBYRHe/gFYEvUvV66sw1F7J287+wbMLSwrqmudXd3yi0uHxicrampfKquUvqrKK/7/2Xur6Da3LGv0rcf9X27/3TX6dldXHcqhMDMndpzEsR0wO2Q7ZoYkZmZmZmZmZpZtSZYsi5mZZYruw05cqeRUKieVk9SpaIz5IMtb36a157dhrbmz3Ty965tayyqrO3r7i8oq7hkZBwSHgrM4Ip116MiRtu5e+eaLotLyK1rawxNThaXlphb3g0LDwiKjze8/nJxbcHJ1m5xb4IplApmqrLr23IULLIH4rpFxZGw8hkT9bteuuKTky1palk9srt/UraytP3rsOEsgfmhp5RsQFBAUYmhiqqunb+foPDkPuXxVq3dodFOtzisqsbV3rG1qKa2smV2E/vTz7vlleGZu/o2bN1kCsc6Nm6mZ2f7BIUFhEXVNLfUtbdX1TSdOnmIJxOYWD4JCw4cnpy9fvZqVlw9cj4BXmJOra2hklLun96nTZ9p7+o6dOOnh/ezEyVM9A8N/+vOfiXRWUGiYsakZYHDpxraVja2zmzuDK9z1/Q8Q2EpGTt4tA4OG1vZHVtZVdQ1l1bVTC4unzpxt6exp7eo5cfIUSyi2trH18Q/kSeTS9a3bd+/FxCeJlRs4Cl1b53paVs4VLW03T++Wzq6zZ8+xBGIjE9OImDh3r6cWDx5paV/z8Q98+tzX0tpmbGbO3dO7uLzy2ImTT318Dx892tU/+M0336IJ5Oi4hNt37/2GDM4RSTEkSlZeAThPmF2Etvf0tXX39gwMwVDo5PTMxtYOJl9UXd80ObcgUqxXNzQtwFbAQXlrVw8YzOA5dU0tI5PTVDavpKKqo7e/tLJ6ZhGaX1zKEojbunq7+gZReGJxeWVbd29lbX14VLSxqZm9k3NWXgFXLGvp6AqPjm1q72TwhBgiJTUjKyA4tKyq5j29CafmFytq60FijkhKYXGz8grjk1MnZuehq+jC0nI6hw+WmR29/YVlFUVlFROzC7OL0ISUtO6BISZfVNfU2trVU1JRNQNZzi8uxZCoM5ClqroGEoNdUlnd0dtfUlENgSFKq2rae3orauqm5iAlFVUsgbixtaN/ZGznkKSkoqqjp7+kvIpAZYxNz8YmJk/NQ2qbWtq7e4vKKhBo3BJiNTu/sLK2vr6lFTAIWJV39PTHJiZ19w8J5aoZyHJ5TR2oXWhEJGiowtLy8Zn5qrrG2qaWnsHh5o6u3qERBk+YlVeAwOAzc/LwNEZTe2diajpsdQ1DopZUVLV191XU1M1AllMzs+tb2og0Znp27ut+olyxbGx6NiYhaR66QqAyktMzUzKy5pZh9c2to1MzywhUSUVVc3tXS2d3V/9QS0c3SyAuKCmDoTDA+4LM5GTk5JEY7LGp2drGFpZAXFZVC4EhyExOelZOUmr6DGR5AbpSWlXDEojrm1uHxqei4uKNTc3sHZ1zC4u5YllTW0dEdGxrVzeeysgtLMYQKTOQ5YraepZAXF3fODG7MLsETcnIyi0sxpFpbKGkuqGpraunuKJybgmWU1BEpDHHZ+brm1ubOrr0b9+2d3IOCY+cWVgqLC3nimUwFLqmsbmzb6Chpa28unZkcrq6oWlyHoKn0LPzCsFu/gcwOJMvKq+pQ2Lx4CiMI5KWV9ei8MTJOUheUUlJZXV7T59EtTk6NRseHRscFjE6NdPY2jEyOcOTKhpa2lIystbwJHDUdvb8ec9nz3MLi0kMNp3Dz8zNA55CfKlicHQiLjGpqb2TJ5Ej0Lj07JzK2nrgUVdWVRMdl9A7OIwmkPOKSgpKyoh0FvAmonH4BSVlMBSaL1XOLUHLa+qwJFphaXluYTGZyRkcm2xoaZOubw2Mjnf2DQBHiwUovLSyGnTQyOQ0hcXNzMlDYvGlldXtPX1lVbXTC0tFZRUsgbi5o6tveBSBwb0cxXUNQWHhJmbm9k7O+SWlXLGsobU9IiaurauXQGPmFBThyLSp+cWqugaWQFxZ2zADWaJx+Jm5+QkpqZNzC8sIVFFZJUsgbmzr6BseE8iUrZ09SWnpCAxux9sKT2Vk5OQFBIcWlJSRmZzK2oaOnr7i8koIDJGRk0fj8AdGJxpa23fOdVq7ejr7Bph8UXZ+IZ5Cn5yHVNU18KWKzr6BsMjohpY2PJVRXFEFXUVDV9FlVTX9I2N3DY3sHJye+/kXl1ca3Lnr4OTiFxSMI9PGZ+byi0tLKqq6B4agq2slFdUsgbi+pW14YhqKXCspr2ru6Gru6OoeGGpu75JtbPcOjXT2DdQ2tbR195ZUVM0vw7NyCyhMzsjkTF1jy3t6cH54RI9iSw1MUyBXiRTrYtWmSLnBk8jlmy+k61vAp0cgU7EEYuAsyBKImXyRWLX5uje7dH0LBC/INl+IlRuyjW2+VCHfUrMEYpCSJ5HLNrZlG9tskWT/gQPdA0MVNXWHjhyhsDiyjW3Flho48IF8VS/Uv+jG/4sRPQKZ8vXEXLFMtvlCvvkCnNfLN1+wXo1ViWpTur4l33whkKlA8cSqTVBBsXJDvvkCfAn8isDy4lV1XvClCtnGtli1Kd3YFsiUss0XLIFYotoSKdZ3Xh6yzRdi5aZs8wVHJBUp1uVbaoFMKV3fBg8HZ0eyjW3p+vbr8UpsoUSs3JBvqcXKDZZQwpcpZRvbwPVi7759/SPj+cWlJ0+dBvWSbmyLFOsS1SYIp1JsqblimWJbzRFJxcoNxZYauEPJNrYlqk3pxjZfqpBtvpCub+0ke709RYp1xZYabI7fgcKIAAAgAElEQVTJN9WyzRcglgpMMGUb25L1LbFyQ6zcANErO+tcUGzFthrs9oDqgE7nimXyzRegMflShWzjBfghjcPfs3dv3/BocXnlseMnqByedGNbsaUWKTc4Iilodv6rrpSubwtkKqFcJd9Syza2wTtSurG9002KLTXwXFJuqx88tvQPDJ5dhB48dHhofGpDrQZDWqzcFKs2JapN0OPS9W0wVwUG/z6D6hdPMqXrWzueasD5lSuWiRTr0o1t2cYLMChAw66r1UK5SqLaAmET0vUt2eYLjkgG5svHjp/oHxnbUKvBrHOnd9hCCTAeEKG20+/A4026vi3fUgMPNunG9usBaGyhBHQQCHOTbWxzRFJg8FyxTKhYl6xvgbKB8rxMtvliZ/yCYoChKlZtyja2+TKl/KWpb4oU6zyJQraxLdt8QecK9u3fPzA6nldUcur0GTpXIHutNxWvDSKWQAyGzC8MzFePBUNJ/tfBdDyJXLb5QvVCLd98AbwzQe/zJApgeKJXNQJ1kag2xcqXg2IndzC4FNtqsXIDjFDgGrilVj/z9Xtsbb2KJZy7cOGrr7/2CQhchCMPHz3a0dOn2FJL17dlmy8AE74c7G+Oi02RckOi2gRNKlKs74x0vlTxxtD4DRn8EwNMFqobmpzd3F3cPeuawVT01/nnfiFR9WyhpLymzsnNzdXds6m98582FuP96iJmi6SVtfXOru6u7p6NrR0fqzpcsWxidt7z6XN7J5fUzCwqi/cRQz9+o6h6tlBCYXGf2NqNTM18xsH4D1ahvLrWydXN1d2zueP3Z5xcsWxpZdU3IMjeySUmIXFwbOKpr5+9k0tiajoIv/r0Rfp9MDiARLVJ4/DpXMGvDfP9ohgcNBSVzWPwhGBy8XvHX/pd+THDu8Hij8Rgi1WbH5dKflNdFAZP+OmFCj4iftfGyeSL+DIliHQDi1quWEais8BU/bMU6ffE4KzXotd+Xbu/k8FlGy9eF/T4LcAWShRbYCfh4+QCgrgkqk2wHPvFhgIm9XdTfmKAHdtf+yuuWMYRvxnYuTPlYQslyhdvbvW8Z2He08X7V+FtBge7dmAH4N3lATEv70j5WxT4bbwegcl6dRj7mhn/Qw9/W0PpfRuWLwIbEa/L7wgV679WAgXsyXzwcACbVDvxmb+qR7himXL7r7bjPmxE7OB3xuAfhnczeGlVzejUzE7g/kcHOCzKzi9cRqA+1ot6aWWVxuE1d3Q2t3e+u/sXV1ZpHH5Te1dze9c/Yihv4MMqwhZK8FTGMhL1D+bO5IsW4UgSgw2218gMdlJaOo5C/yzL2F8o3lsMzhXLpuYhRWUV72ANtlBCpDFhKMzUPKS4vPIzvm7ZQgl0FY0l09ivJCsoLM4iHEll87LzC6HItc813+RJ5A0tbW3dvbxXlsyTyAdHJypq6t6/6xk8YUFJ2RuSTZ8GHJF0DU9KzczeORIHnb60svrBz/yiGZwvVYiVGzd0byWmpkvXt0SKdd4rCZQdrYOdxOBEERynABGJneNvkWJ952ibL1UIZC//BU4mpetbNA7/4KFDLR3dQvk6mMvwpYqdX3FfZbfzZOADA4IOdoQvXqaRKlgCcXJaJgKDt7V3tLGzByeBID34LUsgFsiUArmKLZQkpWUgMXgbewdbO4e3U4JjE75UAfJ6w9rAv96oO0sg5suUXIkcnGu9XX2+VAn8HYGmx055eBK5SLkxMbuQnpWzoyaxIwex056vfwYAydhCieBVjjyJLD45dWlllSuWCZUbRBrzf//0p8WV1Z2O+7xU/jaDixTrOQVFly5fAX39snlf2Rv4LJSrZheh2XmFOQVFly5f3XGKfTvlXz6/6iCOSCqUv/weKIEAIwQ9stOMgnd2OugU8H12ftHQ2KRAphTK14Vy1coaNiEpFUehHTx0uK2rd0cY53Uzfn1Y7dgDUBfZMcs38uVJFSLlhkix/leqO4p1MKvd0b/bMcINtdrS+omzmztYN/OlCrFqMzImTt/gtli58bZACjjWZr+myiJSrNO5grPnzheVVYCfANt+WVqJnCOSipQbwr+u1OuEACx/Ry9F+Krwv9jsXIl8p32A78P8MuzbXbswJKpQrgJsMLsITUnP/GBj+3IZXCBTkhjsvuHRazrXs/ILGDzh0NgkjkLnSxWrOCIchZmBLFFYXM6r1gfSHDOQJQKNQWKwp+YX2UIJX6YkMzmDYxNkJpsvVSAwOPgaZnphEeiQsATi4Ynp0anZ2cXl8xcvdfYNCOWqBdgKT6JYxRIGRifITI5ArsIQKeDJJAYLT2VMLyxxxTIinQVdXWMJxAg0Dkum4ih0OAozu7iMp9C5YhkEhmALJS7uHq4enutqNRS5hqcy5pdgM5BlcGi+jETNLkIZPCEEjmALJS5uHm4eXutq9fJfp6Rz+IsrSChybRmJen0AAAeG0akZBBonlKuwJCochZlZXMZTGQKZsq27NzgsYmJ2gSeRkxjswbFJIHmxgsYisYS5ZRiVzYOtovuHR+eX4WB4QJFrSCwBAkdgSNSllVWuWA5bRc9AloADOxKLH52aYQskPKkChSdOzC5Q2TxQEgZPuAhHsgRioNACFjTLSNQCFE5isEWK9RU0rrm984cff4SuoiWqzdkl6NwS9COuNj7Y3l5ncKFcVVRWoaunPwNZRhMpYCN1aGwSR6bxpQo6VzA2PYcmUog05goaV1harqunDxgcCLMMjU3iKH9JuYYngW2l0alZBBoHWnhybgGBxrEEYjgKA1tFzywucyUyCAyBQOP4UoVAroTAEFPzEPCQRfibnQ4cW+EozNLK6hqeBEWuYUhUtlAyObeAxOIpLC4EhiDQmGfPne8eGBbIlAvQFb5UgcQSBkYnKEzO6zoeMBQaCBmhcEQMkbIAXZleWORK5MAaYavoxRUk4Dg0gTwwMj46NUOgMsCshcLijk7N4Cl0Bk8IgSGYfBGaQAZVoHMEE7PzhsYmz/0C+FLFyOT0KpYg33yRkJxqYmY+vwzHUeivO9jwpYqZRejY9ByNzUegcVgSlcETLq4gqWyezo2bFbX1EtUmBI7EkmkvBxoGjyFRiHTm6NTM4NgEcJVmCcRskRSFJ8JW0dOQJRqbhyZSZhehgPexZNrg+CSDJ+SIpHAU+mWzi182u0CmXCOQBscmaBwBeN0uIVaLKyoPHDwE9J3GZ+a4YhmRxoTAER+85PpCGRx4/lrb2tk7Oe/bfyAnv6iyrt7N0/ux9RMijekbEHjzlp73c19Xd08qmwc8kLLyCi5euhwQHGJoYhqTkPTgsWVyeiaOwvANCPINCPILDCbSWTb2Dqbm953dPPyDQ+gcvm9A0CNLqyNHj2XlFVzR0u4fHk3PyolLTO7sHbCxc3Dz8LJ1cMKQKMnpmVe0tPwCg41NzWITk8zvP8wrKm3u6Lqlb8ASiK1sbNOzcwrLyi9dueobGPTY6gkSg9e/fadncNjD++kzX7+J2QVnV7eu/sHgsAiLBw/Lq2uHJ6Zu3tILCA4ZGJswuHO392VK/4nZBSc3d5DS/MHD0qoaBAa/Z+/esIhoIxPT3sGRHXc3lkCckJL2zNff3evpAhSek1946coV38Cgx9ZPsGSaxYOHe/buTUrLWEHjfPwDfQMC/YNDSAz2IytrOwfHqLh4GAoN4rBcPTxTM7PITM6FS5eDQsPTsnJyCoosHjwcmZy+eUvPNyBobGp2BrLk7uX9zNc/JSNrGYG6ffeeh/ezlo4u5bZ6Q62WqDYfWz3p7BsYmZz5affuVRwxO7/Q1cPzxk3doYmp7oEhiwcP7Z2c//zVV0gMrq6p1dP7mdfT5zWNzZ/RXH+Rwcuqag4ePOQbEGRoYrqCxpZV1bp7eT+2foLE4H0Dgh48sszMzauqazAyNcstLNYzuM3gCdkiKUsgLi6vdPfyBv3uExD44PHjlPQsKoublJb+zNffw/vp9MJScnqmoYlpREwsjkLTM7jj4ORibWvn6OIaHhVjZGq2AF1p7+lz9/J+6uNXXl27gsbt2bsvLDLK8LVOF8hU9S1tFy5eik1Iamhtt7KxzczNT07PNDEzj0tM7hsevXz1KhKLP3/x0sDoeGpGdnxySkdvv42dg5unl52jE3ztZcyXQKYMjYiKiksQyJSPLK3yi0rDo2LuP3qcX1yKJdN+3r07LCrayMSke2BodhFq9cTW4M7di5cvw1FonkTO4AmtbWxtHRwLSsrga5iDhw+TmZzw6FgHZxcqm+fi7uHg7Hrk6LHA0LDOvgGvZ8/NLB4sIVDpWTnHjp947udv8fARmkjeWf4mp2U8tn7i6uHZ1t37xM4+NSMLQ6IePnJkFUe4eUuvvrmtqKwiLCq6qa0ThKHaOTolJKdW1jXsP3DQ3eupi5sHDIXmimVi1aZfUPD1m7o+/oGmFvfjElOMzcwqa+tX1rBeT5/7+AeGR8VQmBz923fsnZyf2No7OLuER8cYm5qPTs2mZGQ5uri6uHsy+aLK2nqLBw8fWVnvO3BgfhkWHh3z2PpJclpGU3unnsEdwDMfYGxfJIMLJQKZ0tP7uefTZ7LN7XtGxunZuSyBeHIOsm/fgc6+AQ/vZzb2DjQO//CRo1PzizyJXKRYT0pL1zMwYAnEFy9fyS8pHZ6cvnxVKywy+sTJU6kZ2UeOHisqq3hsZR0SHokhUvbs2Ts5Bzl+/MTsIlTnxs3u/iHtazrObu6+AUFkJuemrl5rZ4/qhdrHPzAgODQmPtHI1IzJF506fbqmoamjp1/n+o3SqporWtdYQrHZ/QeJqWlZeQV6+gYMnvDa9RtlVTXaOtc7evuf+vjdvnPXxd1zfhnO5IuIdJaLu+c9I+Ou/sFz5y80tbbjqfRLV6509vY/9fE1uHPXxd3jZUoay8Xd446hERS5tuv7H/BUxnM/f0dnV+Bjy5cqBscm9uzdFxUXr2dw29XDMyU9U//2HSDc2t7d6xsQ6OTqplarI6JjT50+k5yeCdRpzO4/CA2PECs3aBy+ts712sZmIp118fKVnsHh4ydOtHR0yTdf5BYV6d++2zc8evb8+ZrGZiqb9+CR5R1Dw4jo2IOHD9c2NV+9qpWVV0Cks+qb2575+lXXN5VX1VrZ2IaER3773XepGVkmZuatnd3nLlxs6+rRuXmzsbWDyubt3bd/amHx0JGjT338nF3dz52/QPvQIfGx7O0NBi8ur7yqrU3nCvTv3M3OL2QJxNMLSwcOHqppbHL18HxiY7eyhq2ub7p+8+ZfGFwoYfJFJAZ7emHxwMGDtQ3NLu6e1rZ2cBRmeHxqz959UbHx+rfvODi5RETH3jU0mpyH0LmCy1e1Kmvr+4ZH9x04QOcKrG3t/AKDtbSvObq4+vgHHjl6dGoe8v0PP+Ip9Od+AQ6vOl0gU1XVNZw6fYbMZHPFMkNjk+S0jIjoWCMT07ll2Mjk9JGjx5BY/OWrWs7uHn6BwWQW5/pN3faePtUL9XM//6fPfcG+Ck8in5yH3DE0Kq+uNX/wEAj1PfP1u3Hr1iqW8PU336AJ5JCISCdXt5T0zMfWT5o7ugzu3GULJByRlM4V3DE0fObrj8KT4CjMd7t2kZmcwNAwO0en9KwcU3OLDbUaBMFzRTLYKvrMufPp2bmZufkGd+7SuQIt7Wt1TS1gv25yHnLx8mUkFs8RSwl0prGpWXxSCoZI+eHHH5FYvP7tO7YOjl7PnjN4wuaOrnMXLrKEkkdW1lGx8SCqXr75Arwdgfiwu6e3tY0dky/avXfv4NhkSUWVobGJu5e39jUdoJ3S2tWjc+NmeXXtwMj43v376VyBlY1tQHAoWyhp7+n905/+PL2wdPzkyRnI8hJi9eDhw2t4EoXJiU9KOXv+fGll9ZWr2hoG/9UMbm1rFxUbr1arjU3Ns/MKy6pqHJxdDhw61Ds06vn0uZunF1soOXjoMLjCQqRYT07LMDY144ikunr6lbX1U/OQc+cvPPPxu3T5SlVdQ2ll1czC0sPHlnGJySQG67tdu1axhPCoGIO791zcPVaxhEtXrj549DgmIYnG4V+4eGlyDqJWq+OSUuydnKPjEx9ZWnNE0qta2i2d3X3Do5cuXympqNLWuS5Wblg8eJiUlp6VV2BiZg5yzykouq6r29Hb/9TH96r2NXevpxgiBYUj2jk6GZmYGpmYgvC8W/r6uYXF167f6OodePrc96q2truXN4ZEReGIdo7Ohsamphb34SjM7j176VxBQHDIY+snOwzePTC0b/+B7PzC8qra/uGxhORUU4v7HJH0xo2bdU0tz/z8HV1c1Wq1f1DIFS3tqrqGsqrq6YUlU4v7SWkZ0o1tOldw/aZuY2u7QKY8f/Fic0fX2fPnB8cmFVvqvOISsLYYnZrVN7idW1RsanH/8ZMn1fWNpZXVSAweAkeYWtyPjI1Ly8rR1dOPio0nMznnL146e/58dX3j7r17LR48JDM5Z8+db27vPH/x4tQ8hCeR7923f2J2Ye++fTHxCZW19VV19R88JH4jBi8sLb+lb8ARSY1MTFMzsipr6x2cXA4dPlLf0sYSiKPjEozNzLPyCm7pG+QUFN3SNwAMzpPIC0vLHJycDx0+3NDSzhKIouLijUzMqusbDxw6lJ1fWF5d297dR+fwcwuLr9/UnZqHXL+p29DSNjQ+eebsOY5Iau/k7OrueeHipYDg0Kq6hoqaupnF5d179tA5/IDg0J1OBwyurXOdyRfypQpjU7PElDS+VJGRk6dncLuiuu7k6TNILP7S5SsPHlvGJibROPxzFy5MQ5bUanVsQqKl9ZOdKHCBXOXjH/jtt9+VVFThqQwHF1dTc4vbd++t4Unf//ADhcmJjIl78NhyBY27//DR7buGuYXFYB3AFkpwFNpzP/8HjywhcOSPP/3EFklDwiMdnV3Do2LsHJ3UarWLu4ePf2D3wJC9o/OpM2dzCooycvLMLB5wRNLr12+UVFSB/fGegeFzFy+yBKJ1tVqs2jQxM0vNyCLSmD/9/DMSi9czuG1qbhEcGi6Qq9q6ei5cuixWbjy2ehIdl1BUVmFkYrqtVodFRj+xtQcM7uH11MnVnSOSHj95cnIOUlnbcEvfwMbO4a6hUXVdQ3l17Sxk+fpN3brm1pGJ6dNnzoJm937mE5+U4u7l/d13380sLO3bv5/MYCOxhEOHj0CRa57ezyyf2F7R0qqoqdPS1tEw+K9hcIGYJ5EPjI6b338Qm5i8/8DBnPxCO0cna1u78xcuhkfHODi7OLu6M/miffsPjE7NAgZPTEm7c8+QJRCDWfD4zNzR48dHp2YeWVklp2dk5OSNTE7ff/goKjaeQGN8/fU3RDorLDL6saU1cJk4eep0V/9gXnFpaGRUakaWtY1tQkqqiZnF5BwkMjbe/P4DlkB88dKlxraOrv7Bc+fOzywu39DVjUtMPnX6DHj+XUMjlkCsc+NmTkGRlo5Oe0+fq4enh/fTGciyi7tnTkHR2XPnXdw9z54/n1tUnJ6Vc8/YJCwy+qr2tY6e/lcpl1w8PHMKis6ev+Di7nHm3PmWju6ffv6Zyub5+AfsDGa2UEJhcp1c3YLDInIKiprbu+ISk+8Zm7AEYu1rOlV1DdUNTTd0b2Xk5LX39D2yskrJyMrIyRudmjE2NYtLShGrNulcgc6Nm9Y2dp5Pn7u6e2LJtCPHjvUNjco2tnMKi27pG/QNj6ZkZAKd3tbO7keWVjkFRVl5BW3dvclpGTb2Dg7OLuAyKoFMKVSsR8TEGZuZM/miS1euVtbWM/mi4ydO9g2P5haW2NjZh0fH/M///BG+ho1LTHb18MwrKsnJL6J8pggL1t9g8IKSUp0bN1kC8R1Do5SMLCdXN0vrJ5euXHX39M7MzY+OT9S5cSMhOfWm7q2svILrN3XB7ipXLLO2tbW0trl0+Yq719Os3IKY+MQrV7Vml6Bunl7BYeE5hcVV9Y1FZZUJyalXrmj1DAyB1c/AyNjxEydZArG1rZ2Pf2BBSZmDk0t+cWlWbv7UwuL3P/xIZXF9/QNfZ/DK2vpLV67SuXyeRH7PyDg2MamqriE+KUXrmk5mbv7xEycRGNypM2d6BofzCktCI6NT0jOtbe0SUlJNzC0GRyd2+EGkWG9oaTt85AiVzRsanzx56rS799MTJ0+19/R9t+t7Ep0VFhl9/+FjOlegc/1GXlEJkHhjCyUkBisxJS0sKvqqljaaQDY0NgkJj9QzuG1tY7eCxlk8fBSfnAL0gcOjYu4ZGd2+c9faxjYmPtHIxJQlEGtpXyutrAbHjFQ2z9HF1d3TOyk1fXJuITM3/56RSUxC0ldff43EErR1rlfVN1bW1vsGBM0uQnVv6cUmJp05dy4mPrGsqubI0WOxicl3DY0GxyZ5ErlkfcvV3dPO0ZklEB86cmR8Zr60qubmLb3eoZEHjx5n5uRl5uaPz8xr61yvbmgaGps8dvwESyC2sXdwdfe8flM3MCT02+++K6+pjYyJc/XwfObn//PuPSOT0ydOnfINCDp0+PBz/wAt7WsaBv91DM4SiIGiS3JaZnp27jIStYLGtXb1DI5OjEzNDI5NDo1PMvmimoZmIGbEFctmF6GdvQMsgbi1qweKXMOSqLVNLRyRFIZCp2fnNHd0kZmcnsHh6YVFGodfXd84Pjv/4JElGKhd/YMtHV3gloDmji4cmTY0NpmTX7gIQ4iVG5PzkJ7BYZZA3NzeuYLGoXDEhtZ2tlAyPb9Y39La3NE1twRbgK509r3MHQJHtHZ2r2IJwxNTQ+OTso3t0cmZ0amZzr6Bsem5lo7ulTVsbWNzY2sHjcNvbu/8q5RTf5USjsJU1zcyeMKx6dm+4dGdgyCuWEZmcgpLy0sqqtYIpLklaFf/IEsgbunsXkageBJ5e29fWXUtky9aRq6lZeW0dvaQmZyu/sGXB6RcwQ3dW57ez6rrm8DlHnVNLUDZAwJHtHf3khnsuqaWuqZWOlcgkCmHJ6ZTM7OHxicpLG57d19ZdQ2JzuKIZUBKhS2S4ij0BegKVyyfhSyTmRwGT1jf0orCE/lSZUdPX0JKWn5RCYXF5Ypldc2t2QWF88vwz25vb3gTLq4gW7t6WAJxZ+/APBSOxOJbOrsHxyYHxybml+F5RcWLcAQCjWvt6oHAEG1dvUy+CBzuwdcwrS9TTs4vw/OKSuahK+AIvbCsoqSiahVHRKBx+cWlY9NzbKGkuaMLjsKsEchgdt8/MjY2PSuUq1o7uzNz86chS0Q6q7K2gcETjk/P7XQ6RySFrqKb27uA1ltn38DcEhQ8dnIegqPQ6ppayExOQ2vbGoH80owp9MGxiZyCosUV5OtuLSLlRnB4ZERMnFi1yeSLOnr7R6dmWju7V9awQKdlah7SNzxWWFJmam7h6Ozq9fQ5nsIA+9cTs/O5hcXgKo8VNLa6oam9u69veEykWIejMOnZuclpGUCmprm9c3RqpmdgeHp+8S/GiUTteIjROPzaxpbC0rJVLIHJF9e3tPUNj1bWNVCYnNbObhgKLZSr2rp7kVj83BK0rrm1paMLAkPkFZdevHQ5r6hkbgkGKsWTyIcnpgZHJ4AZY0nUZeRaa2fPKzeSrJ7BYQqL29LZDUNh0ARyffPLZh+fmZtdhPYODnf0Dswtw4FxJiSnllfX0rmCvuHR4fGp9p6+wbGJls7uv3vf4d/Cl8vgLIFYKFfJN18ottXgZBwosQjlKqBXwBKIgUYE61VEBogFlag2eRIFkFoE7ihABQVojABXNqCid+36DRSOaGJmHhgSuvlKyALMOESKddnG9o7gMohPk6xvAYdCICwjlK+LVZuS9S0QBgYiEiWqTb5UAYLBQDnBdbQCuQqIHYKHSFSbkvUtcKvGu1OCaAihXCX669tXgYAGkEYRyJQ7ufMkOyFCW8BrUP7X1WcJxHSu4MKly5W19aDWLIFYurENLgYCheeIpEBtBjSvSLEu23wBnAhFyg2Q+PWe4krkwJVQKH/pvCVd395pT/mWGoiWsEVSiWoLOE1+dnt7I6IHVJwlEItVm8DegCKHSLEORDMEMhXouJ2UAG+n3PHjfNVBcp5EDqRv2ELJa1a0zRKIRYoNMC0FiiVA4wXIzrzR6WC+CT6LlZtgQ1m2sb2jpgL84f6WGQNwxDL4GvaG7i0IHAH2VSSqTaF8/aWxbb5gCSVCuUqi2jQ0MYlJSBqfmTty7Bg4bWIJxEACiA/c+2RKEIkGCsmXKmWbL5TbaoFcxRXLgDQKMLmXw0e1xXut30EaYCdgIIgU6+DuvR2lJlALcJuzZH1Lua1OTs/U1dOTb74ADMB6dWc3+POVqOrLDgIE8rLZVW80+7pQrgJkIlnfAl68EtWmYkst23wBGlCoWAcSSRLV+6qgvI0vmsF/O7CFEjKTk5qZbefgFBkbv0Yg/e4kIP6RujN4Qv/gkN7Bkc/LpJ8Lv2lU/T85eBJ5//BobGLyu+mCK5bNLkGf+wU4urgCJUL25y45SyDmSxUtHd2hEVGfvSTvDw2D/1bgimVi5QZTINoJFPqiwBXL2MIv5aX1Br5kBmcJxEy+6H20rYHSJ5iN/pME07JeRcl/9mK8PzQM/psArJRZAjHYyX3jvzvxli+LxxeB9exnb6iPiF+s+BeCL5zBQSDSe6b8Z1ub/hMW6d3QMPhvgoycvL91VylbKEUTKSCkE3zDlyqa2joKSsp+O22WfxC/L5v+7PjCGVyDT4kvl8E5YplEtSl4pb0g3dgWqzZf6tzLlOBaALCeAqd/O3Il4teUHMAZyE4YGLjTgCOWaetcT8vKXn91jgcgUqwLZEqJanMGspxbUAxUU0SKDen69nN/f2MTM6FsHZzSgPRcsUyk2BAq1oEgw47TFSgAWyjhiGQi5QY4MHmjRiCOFNQCSEyIlS/LKVZuCGQqUAVQJNar+yKEivWX+So3QK1ZAjHQOfmnWur+k0PD4Bp8MnyhDM4WSvAUekNr+wJsRShXIdA4cBEfgcoQKTaWVlarG5wqaoIAACAASURBVJqaO7pobB5fppxdhM4twfpHxoBYR1tXb+/gCFcsB8ohrV09YOMP+GC19/SRmJx7xiZRsfEDoxMUFhfwJoMnHJuem4fCRyankVjC1DyEK5ZNzC109Q/yJPKQiMjHVk/kW+oZyPIKGgdkSdYIpNHp2b7h0WUEikBjtnX30tg8Bk/Y3t03PDHNlyqwZNro1OzQ+CTwfMJRaA0tbRAYgi9TAof36oamjt5+nkQ+tbDY0tnFEoiZfNHQxNTkHGRgdIIlEHf3D8FQGPCG6OztH56YEspVGBJ1bHp2cGxiAboilKt6B0ds7Byq6htpHL6GxN/f3jQMrsEnwBfK4ByRtLaxOTgs/J6R8QJ0JSU98/CRI4EhoXaOThgS5Zmv/5mzZ4NCw13c3Il0lqW1zUNLq4SUNAgc4f3cx9vH18nVLSwqemUNE5OQaGvvGBIewRZKfAOCHJxdffwDOnr7jU3NTMzMHVxcvX18wNkIic46ffZcQHBobmFRdl6hobFJ79DIFW3tsMjoyTlIRHSsnaPT6NSsrb0DuBheKFdV1TUcPXY8IiZWV08/ODzCydXtuW9A/8h4RHSsiblFXXNL3/DogYOHImLi7twznJhdaGhtDwoNv2dkDO7ttLS2uaKl5eDs0tLR7eH9LCQ8MjYhCUum7j9wICg03NTcwtHFNSQ80sjEFInBp2fn+geHeD173tja0dHbf+jIkYjo2Dv3DOehcN+AoF3f/xAZE/eet0RqoGFwDT4ZvlAGZwnENI5gBrJ87PiJ3MKihOTUx1bWarXaxc0jJCLS69lzr+c+arXa1MIiNTPb8olNQEjoC7W6uqFRT/+2dH2byuZdunwFzMqDwyPOnb/Y3tN3VUubzhVIVJskJuf23XuZOXmwVfTBw4fwVAZPIifSWUePHW/v6dtSqwtLy/X0DcamZrWu6RSWlnNEsojoWO1rOjb2jvNQuPCl47OqrKrmqpa2UK66e88oJiERR6H/vHsPCk/CECl6BrcdXVz7R8ZOnT7DkyoeW9uEhEcKZMppyNKx4ycyc/Ke2Npl5Rc89wsICY+8c8/I1Px+QHAoEAnYv/8AHIXJKSjUuX5DqFjX078dFZew/8BBH//Ah5ZWd+4Z1je3nr9wkS9V3H/4KDkto7C03MziwYddofBlQsPgGnwyfKEMzpcqCkrK7Bwcz5w7X1BanpSaDhjc2c0jOCziqY+v57PngMFTMrKsbGwjY+NVanVFTZ3+7TuyzRcMnvDyVa2q+kZbBydbByfta9eb2zsvX9ViCsSqF2quRG5w525uUcnSyure/fsxJCpg8JOnTvcNj8o3XxSWlt/QvUXj8BdgCIM7d9Oz86Li4rR1dNy9no7PzL/O4Nev32ALJabmFsnpmWsE8p49e2sbm61t7XT19N29vAdGxs9duMgWSqye2ASFhlfW1ts5Op45dy6/uHRofPKWgcETW7vphcXbd++5uHt09Pa3dHQtwFb2HzgAW0Vn5RbcMzJmCyUGt++GRkQdO34iIzuvo7e/b2i0qq7x8lUttlDy4LFlTHxiTkHRnXtG4CLmz96VvwtoGFyDT4YvlMEFMmVgSKjZ/QeGxiYOzi4xCUknTp0KDAm7//DRGoH81Mf3/MWLgcGhlk9sCFTGg8eWkbHxEtUWmcF2dnP38Q9w9/IODo+YX4ZfuHjJPzD46PHjPYPDz3z9XTw8I2Pjx2fmjExMcwuLF+HIg4cPY8k0wOCnz5ztHRqRbWwXlVUY3Lk7MDoeHZ9o/uBhenZueHSMrb3jKo7o6OIGnFiEclV5de2Nm7osgdjM4n5yeiYKTzp46HBqVvYtfX1be0c9fYOy6ppLV66wBOIntnZhkdGRMbEWDx7cMzJ2dHbtHRo5f+FSZ++Aclvd3N5p9cQmITk1JT1rdgl68NBhKHItK6/A0NiEJRDrG9wpLC1Pzcx2dvNITE0vrayuaWi6qqXNEogfWVlHxyXML8PBNs7M4vI/rbfMPxU0DK7BJ8MXyuBAz753aGRuCTa7uBwVl3D9pm5dU8sqjriuVrt5et0zMm7p6MZR6AKZcnxmfnEFCbaz6RxBQ2t7e08/0I2bmJmfmocMjU1iiBS2UNLW1VPb1IIlUcemZ1fWsGQGu3tgGBwAMnjCvuFRLJnKFcsQaNzIxDSNw+/o6+/s6+eKZRA4YmJ2QazcgK6uTcwugJNMJJYwND7FEojHZ+agyDUam9fVP0hmcgZGx+eWYEPjU/A17MDoOEsgnpyDQGAIMoPdOzSyAF3pGxq1d3T2evbcwdklKCxCKFdNzS8Wl1XOLi7TOPzugSEykwNfw4xOzbIE4uGJaSQWz5cqWrt6K2vrV3FENJE8MDbBEognZhcW4Qhwd0xNQ9M/zzVm/+TQMLgGnwxfKIOzXsVMCuWqdbU6OCzcyMRU9UINZBme2NnZOzm/UL+81FWoWOdLFUA+Aii+71xNLVKsC+Qq4Of3F29CkRTEYQIFhh3WEys3OSIZcFwB7oAixYZYuckWSvhSJbhtmS9V8HfuoJLIQZgPKAB4GlAOEchVIAugCCGUq/ivPA7Fyg0yg33y9OnWrt707Jxr128wuAKRckO6vgU0W0CRQBlAFUBRxcqNHW2HvzxWqgAfJB/7Qvd/YWgYXINPhi+XwXfAlyqa2jozc/N3LhkpLq8sLq98++rI3ws4IunQ2OQzP//A0DBwI9RnL9IXBQ2Da/DJoGHwl7px4PyQ9VKGUCWQqT7jZeH/OICamli5IXhVLw0+GTQMrsEng4bBxay3lBzeX9jhnxn/GrX4PULD4Bp8MmgYXAMNPjI0DK7BJ4OGwTXQ4CNDw+AafDJoGFwDDT4yNAyuwSeDhsE10OAjQ8PgGnwyaBhcAw0+MjQMrsEng4bBNdDgI0PD4Bp8MmgYXAMNPjI0DK7BJ4OGwTXQ4CNDw+AafDJoGFwDDT4yNAyuwSeDhsE10OAjQ8PgGnwyaBhcAw0+MjQMrsEng4bBNdDgI0PD4Bp8MmgYXAMNPjI0DK7BJ4OGwTXQ4CNDw+AafDJoGFwDDT4yNAyuwSeDhsE10OAjQ8PgGnwyaBhcAw0+MjQMrsEnw/syuFy1zhXLmHzR7xEMvogvkYlkSgbv8xdGg395AHsTK5SMz10SDf7lIZAq3ovBNza35OubErny9wixXClXrSvXN8SfuyQafAl4aW8bGnvT4DeHanNra3v77zO4VKmiCUQUDv/3CDKHxxFJBFI5mcP77IXR4F8eZA6PLdTYmwafAiyRVLW+/vcZnCOWLBEoCxji7xHzaAKGxiJz+HNowmcvjAb/8phHE9BUFpnDn9fYmwa/MeBkhkSh+vsMzpNIYSTaEo78e8QiloRjsKlcAQRL+uyF0eBfHotYEpbOpnIFixp70+A3BpLK+kAGh5PocBJ9GU/5W4+GEWnLBOobX0IJVPBDOIm+9Ld/+/LnrxIs4ykw4t98f7ye8hfxiwy+jKfASXTY363CW/+F/vWXfzf3Tw8Yif4+yaAEKvRvt+pHzBpGpH3EVoISqNC37OpdRXora+gvWeZHxDsYfBlP+buFhxJov6qCf9UyH7tD/zUAI77XiPj0eDezvQ8+kMEXsaRZJGZ6ZW2VxoaT6ItYEoLCXKEwXzfZ+TU8BEN8I78FNGFqZW0StjoFR717hjKHwu0kgGCI82v490n5i/hFBodgiNMI9OwqFsXgggGzSmO/0Zq/+GQImrBCYS7hKEs4MpxEh2CIi29V83MCS5pD4ZbeY/b37lb9KFnDSXQ0i7+AJsyhcGsM3gqZ8Y9PSxfQhAX0ryj2/FudOL+Gh2AIv10XvIPBoQTqMoHy7pfZ/Bp+AU1A0tjwd76JYUTaKo39Rst85A79V8HfpYjPBQiGOI/C/SNP+BAGhxJp/dMLB48c3Xfw0H0rm1EIHEFhFtc1VrZ0gCnYMp6yjKdY2Tum5hUiKKy/ZEZj+4ZFfv/Tz7v37T9y4mTv1Nwvvn+W8ZRZJMbA0KSuqx9Ooq9QmFklFQ+sbRexpDdMfxlPmUFiDAyN67v63zHxfJvBVyjM/Mran/bsOXripLuPH3hyan5R9/gMYPNlPHV6Ze2mwe32ofGdQi7jKYtYkoWldWRS6iqNg6CwWgZGTp0739g7+J7T3o8IKIEKJzPe/nIEArusrTO+jHj3PA5BZSVk5T5xcoESqG+06gqZ+QHzZSiBOra0cklLe2xpBWQNJ9GnV9acvZ6dOnf+1Lnz961tmnqH/u5saIXyrtyRNLZvaISnbwCSyvq7RXrbPJbxlGUC1drROTE7D/EeT/gw/C0GR1CYidn55o+t3tE1cBLDycM7KjmtsLq+ZWAETqKvvNXLoLW7x2dS84vAWFvCkZFUVmRSmoO757t5/3NhGU/5xYr81oASqBNQ5FWd64Nzix+2svntACcxypvbDc3vz6NwH7xC/RAGhxHp7UPjf/rq65L65ivXrrs9811j8hp6BloHRpFUFpYjRDP5UAJV6/rNkOi4NQZ/jckD5UMxuPetnujeudvcP1zd1jWDRKNZfDSLj2EJANGjGFwsR7hKY0+vrB04dLi2o48klKFZ/OiU9AtXtRexJCSNjeUIUQwuMFwMWwAnMw8dPVra0PI2ne3gbQZHUFkxKRnHTp0qqW/ed+hQdmklgsIsbWgZmltapXOwHNEagzsJW/1x9576rj4Ug4ticIEVLmKIZy5c3PXDj3VdfUga+66J2b/9279VtXauMrgYthDN4i/jKQgqC8sWrjH54FcICgvLEaLo3CUcGU5mYNlCAl+yxuDBiDQ0S4BhCWBEGpRAxXFFKAYXzeIjKEwMWwCmVysUJpYtXGPwlvEUJJWFYQvRTD5YNCygCaOLMCxH+BdjJdLwPPEMEv2/f/5qBAJDs/hYjhBBYS7hyOAhGLZgZ3gjaWz/sEidW/pwEh3Pk4CswR7X4NwSis6FEWkrZCaW81ruLAGKwYWT6Kt0DoYtQLP4q3QOeBSWI0IxeUPzy3/83/8dml8GG00QNOGeqbmOrl5mSXlhdb13QHBOedUKhblKY2M5wjUmD+yH4Ljit3LnwEl0LEe0SuOg6JxlPGWVzgElQbP4VvaOpo8sUXQO6BE0i49hC2BEGoLCQrP4SzgymiUArwFgHgePHi1taEGzBViOCEXnQAnUa7p6IbGJFInyNyLxX2RwsH9yTVfvv/6//+4cmYST6FAiDccVLeHIKDoHxeAuYcmrNA5ZpDA0v+/h69/YO9g3PQ8j0YfmljAsARhBy3gKhi1E0TloFn94Ybm0oQVKoGLYAgxLgGYJPHwD9O8aIijMNRYfdPQilrRCZmA5ojUmb43JQ1BZGLYAQWFCiTTQblACFUai47gi0LbLeAowUTSTBxb4GJaAwJeAlGtMHoYtXCEzlvEUHEeEYnDB09BM/hqDt4Qjw0h0YBigK7Ec0RqDB9gASqQOzi2CLHbaBMsW4nliNJMP9mOxHNEqnYOic5fxlFUaZ8dIAE/tEMsKmYFlCwGrwMkMLEcECAGwx+vvCSiBiuUIF9DEr775pmdyFsPiYzki0OkYtmCNycOwBTvpwUYCyPRVWwlXKMxXFi5cpXGWcOQ1BhewFpLKXsKRwU8IfMkqjYOgsnBcEYEvWaWxsWwhGEGgyjiuGEXnvmxwIg3DEmDYAiSNk1NWeezkqblV7BqDj3g5NERgdoJm8d8o4cdk8I6RiV0//lha33zH2DQ4On6NySusri9vahtbWgmIjEnMzp9fw980uBOVnLaAJsSkZk7BUaCJH9s5GBgaN/YOdoxMwIi0tILiuIzsoOi4jpGJRSwxNa/oaUBw7+TsPAp/9MRJG2c3v7CI8WVEYnae1g1dGIneMTLxLCg0r7IW7F+n5Rc7enp//+NPlS0dv5bB4zKyT5+/UNrQcvGqdnljG4xIS80r6hqfbhsafx4cVlTbMAFF7j90uH1ovG9qLjm3YBFDXMZTIBjiNd1bjp7e9y2f2Di7PrZ1OH7qTFVbV8/k7LOgsOTcQhiRVtvZG5GQEpmUml9VCyPRq1o7Pf0CSuub4WTG8Pyyb2iEg7tXSm7h7Co2IjElLD5pBokeW1rxC49KzM6LS89uGxoPiIipautC0ti9k3O+oeEZRaUrZEZ1e3dEYkpEYkpRTQOMSPPw8T938XJ0SvoCmrCEp0AJ1HkULjIx1d7N46tvvh2cX0ovLPUOCO4en1nEkiMSU5JzC4Kj40YgUCiBBowyKCpW/57RBBTpHx6dnFsQk5q5hCMX1jYcOXHS0dN7Aobsm5r3CQnPLCpbITOq2rri0rMTs/M6RiZL6pqjktPCE5IqWzpgRFphdb2nb0Bj79DoIvzbXbuGF6BQIm2Fwswuq7x4VRuMFhSDi2EJYCQ6nMyoau308g9MyMxZxJLGlxH+4VHJuQWxIPfq+iPHTzp7Pe2fWQiOic+vrEvNK4IRaaX1zZ5+gan5hSg6x87V/cETW8DsC2hCck5BYFTswAykvqsvKSd/CUeOy8hu7h+Gk+hp+cWOnk+BeZQ1tXr6BtR39cNJdP17Ro/tHELjEtuGxv7BXcj3Z3A4iVHX1ad/z8j1qY+Hj/8qjT0CgQVFxy1iSflVtTllVSgGt6K53cM34MiJk89Dwovrmxp7B6NTMo6fPuMbGjGPwkEJ1IU1fGRSak5ZVUpeYXPfUFpByRwKF5+ZExITP76MeB4cZmhmgaJzUvIK24fHoQQajEjrGJkIjomPSc1IKyxp7B3yDYvsHJ0aXYQHRcVGJKbMoXD90wtB0bHxGTlJOfnLeErb0NjToNC0/GIogTqDQIcnJNu7eQbHxM+jcKn5RX5hUYNzixAsKSg6LiWvMDQ2sWNkMjwhOaesaoXMnIAhg2PiYlIzIWhC7+RccHR8XHpWSl4hjEhLys47dvK0p2/A7CoWkDgEQ4xISHb08I5KThtfRkAwxOCY+LzKmpS8QiiBWt7Y5uUXmJxTsIghIqis5v5hr4DgiMSUGQR6cBbiFxqZWlAMJVD7pxd8QyPTCooX0ISC6nqfkPCmviFA+mCWE5OW6eDu9eevvu6dmsspq/LyC2wfnljCkWPSMpNy8oOj4wZnF4ENwIi0pr6h0LjEqOS0rJKK+q4+v7DI7vFpJI1d19nrHRBc0dyOpLKzSipiUjNDYhKa+oZWyIyu8Wkv/0BHD6+Cqrq2oTG3535Onk8Lqusik1KHF6CtA6PxGdnTiDXf0Ij0gpLwhOR5FG5obsk/IjoqJX0JS86vqj1z4SKUQC2orq9obs+vrPX0DWgdGF3GU+IzchKz8oKi4/qm599hpR/I4F1jU//xhz98/e13l7SuLWKIa0z+PVMLGyfXZ0EhF65oJWblTcFRt+7cDYmJ9/QLDI6OX8SRlvAUFINr4+z2H//5n3sPHARryWu6egaGJoGRMdo3dYcXltMLS70DgnRu6U/CV48cP+H6zMfDN8D8sVVEUup1PYO+6YWbBndCYhMMDI1zyqujk9PvmpjHpWf9uHtPRXP7r2XwpJyCf/+///fPX3/9yMZ+jcFdQBOOnzqTlJ2vd8/I9JFldlnlCAR66Oix4trGB09scsurwW4DBEO8cu16Vkl5XkX1VZ0bPZNzJ86cq2rtrG7rTi8svXDlal5FTWhcwt4DBxOzcs9dvNzQ3V9YXZ+QmXvy7PmWgRFD8/te/oEnz557FhTq7PXUwd3Txfv5E0fn5v7hP/zXfyXl5F+9ftPQ/H5UctolrWstAyN3TEwDIqLvmVmk5hf7hUUeOHwkITPn3KXLnWNThmYW5y9frWhuh2CIYH7n6OFlaecYkZjy9bffdY5NZRSVPQ0MuaarNwlb/WnPHncff0s7B2tHJ3DYBRj8tpFJ5+jUf/znHxIyc6/f0o/PyE7OLfjmu13JuYU9EzO3jUwCIqPvmVqkFRT7hEYcPnY8q6Sif3rB2tH55NnzsWmZ569c7R6fzi6tjEpOP3nmXNvg2K4ffgQMvkrnuD33fWRjh2HxdzpihcwormvSv2eUnFto5eDs6RvQPjz+n3/4Q0Jmro6ufnxmTlJO/jff7UrJK+ybmv/vP/4xNC6xuK4po7jsjrFpan7RfesnobEJjh5egMHhJEZ1W9ePu/eGxSe1DY0FRcVevqazhCOfPnchPjMnNi3zrolZXHrWT7v3FNc15VZUR6eknzhzZmxpRf+ekaH5/efBYdd0by2gCR/9IPoXGRxBYdq6uAdFxXaMTp44c3YOhWsZGPnz119DMMQHT2zNHlk19Q3q6OrFZ+acvXjJJzTi1p17/uFRrk99Dh8/kVtRA0EToATaDAL94+49Hr4BJfXNkUkpZy5cLKiu2713X3RKeufolG9ohPH9h6n5RdYOzhNQJJRARVCYafnF33z3fUpuwamz521c3AIionVu6dW0d+eUV+ndvecXFlnV2vnHP/0pMTvv8jWdrOLyqrau9MKSc5eu5FfVefj4W9o76t6+Y25pHRqXaP7Yyick3NDsfv/Mwp+++iowMtb0oeVVnRtJ2flnL16ubu+2tHd09/GzcnDy9g8qqmn481dfJ2XnXdLSLqptfB4cuu/goYyi0oU1PFhAz6Fw+w8etnN19w+PsrC0Hpxb/NOfvwqMii2ua8wurbhtZJKaV/Toid3zkLCO0UmdW/qRiakRiSkN3f2G5vdBTWPSMp84uejo6qXmFXWNTf+8Z9+zoJCyxlYYkbaEp8CINA/fAAsr6+iU9K+/+bZ9eCK9sCQoKvb85auT8NVDx47Zu3nYu3mYPbYCQxtBY0clpf748+6U3MKjJ066Pn3u5R9028ikvqv/1p174QnJurfv1HX1GZrf1755Kzw++ZL2NbBjGRgVu//Q4YCIGK0buv4R0bv37UvLL/55796Gnv6EzJwzFy4OzS39v//+7zGpmfqGRkFRsc39w1mlldf19INj4ksbWi5cuVpU22D+2KplYDS9qDQsPvnk2XOT8NUTZ89Z2jm6PH1+z8xiCf83z04+dBdlePznvXs7R6ecvZ9lFJXh+ZL7VjZOnt5tg2O37tyLSEyBYEgGhsYXrmjZuXlg2AJw9I9icB/Z2FnaOyKoLLACMjAyCYlNmEfhvvlu1/gyondqztbV/ee9+0Yg0BOnz4KZ1NGTJ12e+ugbGsdn5nz93S5bF7er1294+Phf1tbJr6xFs/gnTp8tb2r7tQwem5aldf1G59jUA2vbtqHxZQL1kpZ2ZlFZVkmF7u27+ZW1UyuoQ0eP6ejqRaem47niJRx5h8GTsvNX6ZxZJGZuDXf0xKnKlg4ogZpVXL7v4EEw39E3NFqlc67q3EjKyZ9fwwNWLa5rMrZ4EJWUpnNLLy49+4effjZ98Mj8saX2Dd2ajp59hw4jKCx7d89HtvYoOvfoiZNefoHfff+9tYOzjq6e+3PfwIjoe6bmq3TOhSta+VW1Du5eNk6uFIkS0PcEFPnDTz+PQuALaPyuH34cX0b0Tc3bu3r8uHvPCAR68sy5hp6B4trGsxcuza/hl/GUHQbvGpvevXcfnMxw9nr20Mauuq3r7IVLGLagqKbhq6+/sXYEufv5R0QbGBqjWXwcR2Tr4vbYzmGVzjl09Fh1W9cEFOkXHvXff/xjXWff9z++ZHAEhZlWUHxN99YKmbHG5K3S2GD/x8LqyfOQMIZic2xxZc/+A9Xt3XsPHISTGU6eTx/Z2le2dp69eGmVzp1GoH/cvad7fAbHFd01MYtKTmMottqGxk9fuPjIxu6RjR3YD5mEIR/bOVg7Ok1AEcEx8Xp3DeEk+jXdW3Hp2VeuXc+vqkWz+MdPn61s6ZiEIf0jov/7f/7YOzlnYGgclZw+CVvd9eNPO7v2vymDQwnUSdjqDz/v3r1v//HTZ/6f//N/csqrOkcnf967D0qg2rt52Ll62Lt52rq4szfU5o8snwWGGt9/GJmUGh6XbGh+H8+TgK22GST62KnTpY2tZJEiLb/oyjWd4YXl+1ZP7N08ZpBov/CoYydPGxiZzK5iERTmEo6EoDAzisouXtVepXPumZoHREQvYIhff/vd6CK8sqXj7MXL961t6jr7jp8+u0pjP7C2dXD3WqEw0wpK9uw/EBqb6OHj7+kbYP7Y6mlQyJVr17Vu3LS0czx36UptZ+/BI0cHZiHJOQXXbt5C0Tm6t++6PvX59rtdD6xt7pqaGZrfzy2vOXPh4iqNY/bI8mlgSHJuge7te2C/CwylORTuzIVLlS0dSCr78LHjRTUNBw4faRsaI/AkxhYPQuMSGYrN7vGZ46fOOHp4W1g+oUiURIG0rKHlT199bWXveEP/tq2LW3lTm67B3YTM3Pk1vIePv8mDR62DY6CtplfW9h08BNb6P/y8e2AGMjS/5P7c76uvvxmBQC9e1Sqpa6rv7j964tQMEgMlUBFUVmxa5nU9/VU656bB7di0rBEI9P9v7yuj40iydP+//fF2357Zmelu291mli2TbEsWWgwWMzNLJWZmZmZmZipJVSUVM2MWibp7e3pnTu+efee89yOschm6p8frdk+PM873Q8qKjLwRce+XmRH33rx9VzM4Kvby1Wsh0bFPdfVL65q8AoIRqelUsfz8xUsz69uGJmZVze3PDIwauvpNLK0rmlq19fTHFtc07t2b3dyu6+g2MjPfwJG/unCRwBOn5xda2zvSoYPusakHWo/9QiMGZuZvatwxtrCa29rlHX27tk9MSM/6tz/8YYtANTQ1a+jun9vavXnnLprO/jEtfU8Gn9nYPn/xEo4tWEZhLV7YoagsNx8//7BINI09vrxx47ZGXUePpa19UGRMVGJKz/g02L8C6+DWDk4L2+jJ1U0CX2L+wi45J3+HzDh77suptS2tpzphiITL167PI1E3bt9uHxwbnl82NDVPycl/bm45MDP/6In26OLq3NbuzMa2q7dfal4hms65pXGne/xvXgcvqKzRe27MVp60D405enhiWfynuvrlDS1IIq25d/DK9RvDc0s3Ne5kFZVG7ot6igAAIABJREFUxCfOI9Fg3YbAE2vrGZTWNTLlRwzpAYbBuaVxd2huKTkn38rOQUffIC41I6e0wtTKhiSAnhkYljU0u/n4eQUGX71xs3VgpG1g5JmBYUldI44j1HtuXFBZs4LBjS6ujsyvXLxylcAT+4WEufsFkATQTY07xTX1T3X1+iZnFrbRC0hUQka2pa0dSQA91tFt6RsMRyTYu3rgOEIsWwCWUHQNn7cOjKzu4c+cOze9jnz0VCcckXDpytV5JPru/YcD0/ON3f1aT7RVDJ6aW2BhYzuPRJ+/eAnPFQWER7n7BQzPLWlo3t8iUIdmFx891e6bnF1Aohe20fHpWRa29jSJgqM88QsNd/X2A0J2j009N7cMj0v84uzZ9uGxL86e3QTr4CLZPotnYmnt5O7VNzEzPLeUXVzWPTaVWVji5uOH54rqu3oNjE3Gl9YuXL6M54r8wyI9/AMHZxfv3Lu/iaesYHBfXbw0h0Sx5EfRiSn+YRFEvqSopt7O2cUnKMTNxxesomyT6CsYvJOHp7uvf3Vrh56R8Sae8uDxk/LGFu/A4DSgHnc0O0cmTK1swmLjvzh7bnx53czaJqu4bB1LOvfVeSSR9hEYnCE9KKysNbOyqevoqW3rCoyIMrexW9zZu3FbY3UP7+Dm4RsSXlRd7+DqQRZKre0dEakZts4u2SVlBZU1hmbmaDpnn8kDDK5x717nyAT34JvKptanuvobWNLaPtHS1j44OjYpK9fYwjItr7Coup4ogMhCKUN6UNPWpaWtQxJAVnb2SVm5u1TWl+cv5JVVGRibWtk52Lu69YxPa2jeJwkgZw/v8LjE5Ox8GwfnJzq6CRnZC9sYHX3D5Jx8LEfg6RcQEo1Y3SOMLa4t7uwBIy2qrjc0MSMJICMzi6SsXP3nJtWtncto3OTKRkN3372Hj0gCyM7FHZGaXtPWpa1nsEth7jG4qmdwLe1ntR3d48vrT57pTq5sXrl2fXJ1k6U4RqSm+wSFEHnisoZmixe2xbUNRmYWO2QGhs6ZXN189FSna3RicWdvbGltBYMbmlu6cv1Gc9/gJo4cm5L2WEeXwBNTRDIiT2xiaV3V0r5FoJ796vzUOvLRU53Y5NQzZ8/NI9GPdZ419w72Tc5qaN5XMXhhZQ14jXtuZp5fXr24u3f1xo38ihoDY9PZzZ3pdeQqBufo7hkRn4hl8c+cPbeBI5fUNugbm9R39jDlR8nZucYWVp0jEwSe+MHjJ+1Do1nFpc8MjdaxpM/PnMXQOQkZWfYubpXN7Uam5qaW1q7evh1DY5oPH2WXlKfkFmyT6E+e6SJSM37/x8/mkKhnBkZVLR1jS2vXbt1G01kflsHlizsYHX0DFJXFVpzklFYU1zREJ6YkZeV2DI97BQS7+/ovbKM9/ANr27qQRJpvSPjs1i5VLGcpjuPSMj8/c/bCpcs3Ne6s7uH9QsMLq2pRVNYTHd1lNNbBzSM+PVPf2KS1fzgsJs7O2dUzMKh3Yqahq8/Jw4sslOaUVjh5eAZFxnSNTqxgcD7BobbOrrfu3B1dXP2JLfh3+qLUtHU6eXiBG1JoDKJ9cNTR3aupZ6Copt7Nxz80GrG2RzA0MVtGYYfnlwLDo1BUFlUsJ/DEDq7uDV29dOkBWSjbY3KNLawmVjZq2rqc3L38QsJ9gkLzK2u8AoJJAsjBzaOpdyApKzcgPPKFk0tGYUl6QfFjnWf1Xb1EvmRkYcXJw8s7KCSntGJybUvXyJjAEyNSM6ISkkkCyNDUbGoNWdHY6ujuGRAR1T44WlBZ4xMUShJAtk4uHcNjc0iUvYt7YET0Jp4MtkeG55dcvX2tHRzv3n+wisE7uHnEp2cZGJs2dvdb2tqPLa52jU7aODjjuUKw3VpUXe8dFLKMwj7TN8RzRYkZOeFxiUS+OCgy2tHdc3B6oaKx1cHdIzA8qn1oLL+i2icoFExifFpmRFwiSQAZm1uOLqwGhEdGJ6U8N7fIKCzW0tZR80VRbuBIXgFBd+7dv31X09bZdXRhFcsRxCSluHr7egYETa1uraBxOgaGBK4oIT07Ij6RyBMHRkQ7e3q39A/pPTdeRO3TIeUOmREWG+/m4+cTHLKCwSVm5oTHJTDlR1SxfB6JCo5GOLp71nV0o+lsV2/f8Nh4fWPT1v6h9X0iUI/bdzVHF1eDImOiEpKfm1uW1jd5BgSVNzRv4ilPdfXBasMvy+DANSskrHNkXPTN9/zjf8ey+DYOTgs7mLi0DL/QcCs7h5jkNLJQGpOU5uDmcefeg4LK2sCIqOLahm0S3cXT2zswZA6JokkU+yyeqZXNwPQCW3nS3Dvg6O45sbweHBXr6O7ROTKRV14VGBFNlchjklLqO3qBH0vbwMgLR2eSAPINDiuorEHT2U/19Jv7Bm2dXcNj422dXMBLJ0kAhcXEpecX1bR1Ont6+wSF+oWGN/UM3n3wsKCydo/JXUZjvQOD3X0DkrJzF3YwBsamyyhsbXu3i5cvSQC5ePnWtnf3Tc46uHv4BoeVNTR3j05ZvLAjCaCgyJiMwhIMg+vhF+DhFzC5ugk89HFsgZa2jpn1C0c3j8bufiyLr2v4fG5rly49QFFZ4YgENx8/78Dg6XUkWShNyspx9vAOjUFsESjVLR2Obh4B4VF1nT1VrR2eAUHeQaGTq5sxyWnOnt6ZRaXgDkGTKMaXN9x9/W0cnW/d0VzB4Jw9vRMysvWMjOs6euxcXLvHpkYWVsysXoClecAJzp7eJAHk5uNX1dKxuofXNXy+TaKDRZvQmLixpbWw2Pi0/CLwAoEk0sJi4w1NzTpHJshCqZuPn6WtQ//UHB1SltQ2Aut29vRCEqmPnmrvMbh55VVBkdG9kzN2zq4h0QgHV/fajm4bR2eySJZXXpWeX+zq7ZeQmaNr9LymrdPJ3aulf3hmfdvIzBzD4PxYBMP7+4NjGBzghEcWSlE0FpbFx7IFVLEcSaQReGKaRLHH5OE4QjqkxLL4GAYXxO9g2YJtEn2LQN0m0Qg88T6Lj+MIiXwJhs4hC6VEvhg4wxJ4Yhqk3CJQ95g8pvwIzxXtMXmAd7YI1B0yA+yVEXjiFQwObIP8tEW97Q+O5wj3mTySAKKIZASeGDzmEHhisgAC6wAUkQzD4BB4YqBSKk/bPSYPz33lTbzH4BJ4YqpYvsfkkQQQji3Anba8x+QRuCKKSLbP5FHF8tHFVT0j45a+IQ/fAN+QcLbiZJ/FX8eSyMKX40kSQFg2H8vikwQQhsEl8iVM2dE2iY4k0qhiOY4j3GeBZrl4rpAOKcFgqiRhyA73mLwVDA5FYwHHRzCYeK4ICInnivaYXFV90KDapQX7LD54A93EU06vTkOSXrs6qAmE3GNwgQ7ss/hg7oBWqC5Bh5QsxTGGzkFRWQzpAR1SUsVysKOL54oYskMiT/z21bcIFDxXBEaAJIBoEgVVrNjAkYl8CUN2iGW9HCKSAKKI5RgGZ5fKpEsPqGI5kS9B0dhYNh/HEaqrxysheWI8V6iudb+Em/Dbz+BEvgRs5r8UWyTbZ/HxXBFVrNilssB4UsUKqkSxtk/YIlDxHCCkAAQcbBGoqqbAVJKEEJhNqliOprHRNDZDeoBjC4CmkQTQLoX5Us9PJ1291xSRDMviE/kSLFtA4Ir2GFySAFKZ8B6TSxbKkESajr5BdWsnIjXD2MIK3OfW9gkErogslIKJVhnRPpOH5wiZ8iM0jb2BI5NFMgJPDJrdZ/GxbAF4wNoiUEBHVM/gFc1tWLYA+HUAcyMJIKpEQZMoNnBkAk/MkB5QRDKm7BBJpO2QGcAtaofMQBKpp9pCBS43OI4ASaSpYjVIAoghPcCyBSsYHIrKUqnuqSHwAM8AIVWcsKfWHdVY0aGDDRwJTWNTxXLQHWA+7UOjRqbmnSMTds6u9x8/sXF07hmfNjQxyyuv4h1+g6KxsGzBSxOjc0h8CWAG0AiRL8GxBcA2yUIpVaLYpTCJfAmWzQcS7p9KiGFwifwfVbb3ZHBwi1P9TRHJAeUBe6Oc7u2+3BRWC4oDzkB0SEmDlGC3QXUWqAkeJ8lCKVkoo0kUL1fNRDLV8hmwZ3A/AK3RIOV7xGRSTtsknYb5nV5XSpMoVFKBltXj+t6INQWrK+TTvqi6oDoL/ESHDlYweBNL68zCUlcfP0RKBlUsp57GtarGE4zkq0sLpar4VbVmX0n1hh86VSynQ0qaRPnGYKoJqXhjBNQu/bJ94Aqmujr19V9JarF/oFnwL+j+229C5NMuqEfYqkb4J67++iky1SnAxUK9yzSJAhgtaIQqVpBPvRFU6qEu5Bta98Hxzp1M6rtCeclCIPDLSQebQ3RIqS4kRa2DqjEnqYXzqdRAfQwpakEMYNLVe61SV5V6qCqAn2gSBZ4rsrC1S8zMiYhLdPHyIfIl4O6r3oi6qoPjVPErlVZv9jW9OmXwB4+ftvQPsZQnQNQfUxI1w5eraqobztvtv2kRkPINM39lm5I3LUJN5pfKSRZKaRLlGz1lyY9GF1eNTM3zK2oc3TxtnV0t7eyLa+rNbWyrWjqYskOqWAEmV6Vpb7SvPvivCOQtCX9aS98/qv43hL+TvChUsXwDRy6pbewcmQBz9quPDIxfAv8YeVHAZmBVc3tDVy+OLfjgeQgIPHH70NjfYaDNzwdNoljc2Susqh2cXWRID6Y3tgsqa8aX138JF9UfA8zgHw80iYIhPeAcfM1SHKtWij9Iy1SxHHh5/y31f1mz+ZTvT+9kcBA783NO//k1f2lQJQqO8oStPFF/+P2AM8tWnvytGUtU7yuvDdffyJhUieJD3ZCARTPlRxSRjCE95Bx8zZQd/sQQvfOZ+n8ypDCDfywZBBCaxlZfQCfyJSgq64M8pu0xuPssvupF++fUx7L5v2h/6dKDv+mm8o+EdzI4jiPE0Dk/fSLw4P45NX9pgB0L1b9koRRETb+hwx8fe0yeaj8GAMsWYNTWsn8OMHTOr5VAhsATo15PCUURyUDk5/vhk2ZwspqfvPpt8LWDP+5LrzquUvd3tgYmaY/J0zMyHppdpEnAsqwcSaTduXd/i0ilvJ6FUe30d1z3bTkZ0gPfkLCkrByW/Pj109UqC6WqnQOqROHm659dXPZGXqR3tv9GR97dwdeHEaCkthE4IP3qs//x8U5vwpr2LmsHJ/XcPm8MNVUsn99GVzS11rR12Tg6g0CtH5v0n/j7DR34sWl6Zx2g8BSRrLK5fWxxDSzFUkSyDRw5v7waTWMZmJiB+OcfU3XSG1r312T7OTqm+oOlOA6KjI5JTmMpXqo6Q3aYV17p6u37zuSXqsbV9+HwXJGlrV1jdx/jNAPP21bzVlPSn8UVr/30jspUiWJuC6Wl/QxFZYEtB4pYPr+NLqqpf29l+3QZHLg2M+VHbOUJQ3bIUhwzTnMgsOTHgN0YskO28oQlP2LIDsEaCDhIg5TM01NoEsUyah9NZ9MkCqbsECQx4ChP1JRGzj34hsgTa2je652Y4R5+w5Ifc5RfbxEon39xZhNPZh98zVIcg3QNLMUxS37EUhwz5UdM+RFbcaz+useQHrAVJ0yQMgVSshTHLMUxW3li5+IWHpfAO/oW/ATS2oEKTNkhVSxnSA+A8JyDrxnSAwtb+9ScAvE336vnh6KIZOC6YJGHKpaD10NgLeBXkM8LyMmUHTJkh1SxHMgJ9rjYyhOW4pgmUQ7PLSGJ1F80ievfLd7B4LLDkromPSNjuvQAJPSgQwes07FlyA7ZihOW/HibRJ9c3Sita3pmYKRicJBJRr0mmDWG9AAoANiwZStOWPIjslDKkh+D4yz5EVN2xFacgNkEBwH5gpkF2W9UYlPFcrbihCE7ZEgPRhdX17EkUIetOMbQOUOzixg6+869+50jExzlCQ1SUsVy9qm6vuIpvoQOHdChA5IAYsqOaJASqAcdUpKEkPp1KSIZW3EMoDod6BvgVpBWiA4dvDQN+ZHo2/9w9/X3D4sUnHzHArIpT5Jz8ixt7bgHX7PVjA6MG1txzJIfA8NUdZzAEz99plvZ3MY5+Bq4ML1M7yM7pENK6iktqDpF5Evo0gP26UEwBWA16XSQgXjqw34IIs4AsQCrpEkUvON/X9jGXLxyFUVlsZUnbMUxU3aEJNGG5pbeW9k+UQanShRDs4uxKenJOflFNfXdY1PhiISJlQ2m7LBzZCIkGtHcM8CQHZbVN6fmFsSlZgzOLLT2D7f0DbEUx/WdPY09/UVVtSHRsTMbO2t7hHsPH1m8sOubmC2ta+oYGsOy+KExcWg6hyyUUoRSPEeYW1bpFRD85fkLA9PzTT0DAeGR3aNTSCLtqwsX1/YIpfVNgRHRowurJAGUnJ2XXVIem5I2MLOQUViSU1pB5InB/Zwqlo8trYXFxpXWNZKF0hU0LiYpJau4jMiXuHj5IFLTJ5Y3sorLSAIou6R8ZH65Y2gMtDC7uVPd2lHd2kHkS2KSUrcIFHtXd0c3z7i0DJDYhHSatKusvjkwIqqkrpEikk2ubLr5+AVGRNW0d4FF89K6pnBEwvjyOkkApeTklzW05JVXre0T0vKKIuITV9C4fRY/JSc/ISN7cQfz8bd0/n7wTgavaGx98PhJcnZefnk1WSjtnZgJioyuaGyliGT9U3OhMYj6zt7J1c2i6vqS2gYDEzNVsoSe8Tdr1rR1UsXymY3tiPjEgspaIl8yvY4MQ8QXVddhWfz0/OLMotKY5LT+qbmckorMolIiX4Khs1NzChBpGVsECorGCo1B5FdUJ2Xlomls8ksfEvnEykZiZnZBZW3n6ERZQ8vA9PzM+nZYbFxpfdMyaj8tr3CbRL+v9XhodnF+G11YVYuhs3NLKwIjouo7e1SPwBSxvKyheWB6nqU4Lqlt6BgayywsiYhPXMHg95m8kGhEUVVdQnoWisYi8MRFNfVuPn5+oeEg9QdZKGvuGwqJQXQMje1SWWGIeDxX1Nw7WFzbwJIftQ+OBUXG3L6rGZWQPI9Eh8YgcsoqaRJlRmGJtr5+cnZuWUOzisFpEsXiDiYqMTk8LnF6HVlUXd85MoFhcMPjEncpTD0j44buPvBiMbq4mpydRxJAxTUN7UNj40trbt5+wZExjd39FJGMLJDSpQd1HT0JGdkJGdn1nb0NXb2RCcnr+0SaRFHZ0h4aEzc0u0QRydPzizKLSmNT0vqn5nJKKzKLSrBsQW17V0B4ZNfoJA1SbpNoiNR0J3evy9eur2OJeeVVIdGIuS3U7OZudkk5gfueGao/UQZnyA4LKmqu3rjZOTKh+fBRVEJybmmFiaV1z/i0sYVVZVPrczOLnrEpBzcPCxvb2vaup7p69V29BiamKCrLyNS8uXewb3IuNbfAyNR8GYU9f+lSXnnVLoVpZv0iLjUDRWX96+9+t4mnAO+rxIxsV2+/9sHRazdvdY1M9E3O1nf2amjen1zdvHDp8sI2unt0Mr+i+rGO7g6FeUPjTmJmDiIt8+79Bx3D43pGz+s7ekCmPapYbu/ibu/i1jE0tkWgWts7pucXeQcGx6aku/n4JWbmlNY2ausZkASQjoFhcW0DIiX94ZOn/dPzuxSmi5ePu58/kS8599V5kJ7Fwc2jrKFZS1tnn8UDTmxp+YUefoGDMwuu3n65pRXVrR1Xb9zsGZ928vAqa2gurq63c3ErrKw1NDWbQ6Ju3NaIT88aWViZ3dzpn54Pioxx8/Fr7R++duNmfWfv9DpSS1untL6J8T9Y4Pvt4p0MXtnUduO2Rmv/0GOdZ+1DY8NzS53D4w8eP+mbmDG1svYJDBmYWShvaNHS1imqrjc0NSecZlLrm5zrADUnZ02trH2CQnrHp1cwOFNL67zyKid3z8yiUu/AEEs7h7aBYTSdrfngYVRiSkpuwU2NO50j40ZmFhWNLcFRMaExcUnZuS8cXea30f/yr//a1DPwwtE5OSefcfpEX93WeeHSlc6R8TkkysjMIjW3wCsg+IWTc9fIRM/49MXLV9axJK2nOpXNbd5BIV0jE2GxcRFxib2Ts1Z2jjVtncBjjyE9KKyus3d128RT9J+bdI5MDM0uBkXGuHh6bxGo//uf/7mhs9fRzSMlJ7+isdXS1j41t0BL+xmGzqGKFVg2X0PzHiI1Y3B2cQmF/d3v/7DP4ofGxts5u47ML4PAGWNzy3BEwvT6dt/kjLaefkNXX155lebDRy19Q4+eao/MLwPnwl0K09zGLqessqV/aGRh2dTKJjErG0mk/f6Pf1zHkgxNTPPKqwLDo5r7Bpv7Bm/dvUsSQJZ29rEp6SW1DeBd2c7Ztaq5jQYpOQdfewcG6+gbtg2MXLxytaS2ISgyOiA8srK53drBqaS2Qc/IeHZz58HjJ5HxyWl5hTdua3SMjD83tyioqOmfnq/r6L51R3OLQAXxRKX1TVdv3JxHononZxMysy1e2FU1t2s+eAQipd9D2T5dBgc5EJiyI3ObF8U1DZt48u27mkGRMVeuXQ+OijE2t6xu7fT0D0KkZVBEMvCw7Obj5+Lp4+Lpw5AeDM8tufv637pzF0mkady7P7u1I/z6eys7h/T8Ihxb8OX5C1sEKnCq1dLW6RwZZytP7j/SGpxZWMHgYlPS/vDZ58PzKxcuXUYSaZOrm/5hERcuXdoiUB/r6A5MLfRNzmo91WHKDh09vKKTUsFbHlUsH5xdtLS1L6ioGZ5f/vzMGa+AIHtX95BohIObR2JmdnlDi4mlNR1Smlm/qGhqTczMcXTz4B19Kzj5zt3XPzAiiiZR3NS4M7Oxbe/qnllUiuOIzn751RaBQhXLCTyJ3nPj9qEx5V/+u2NozMDYtLyx5bmZuejb/yiubTCzsjGzsX2qq+8XGm5iad0/NffkmW7nyDjv6FuKWN45PG5pa6dvbIKhcwIjorwCgpd29/SNTata2mEGV+lbWUOLkZkFU35kaWufVVy2x+SmFxSfv3ipqae/b3LW3Ma2uqWjvrPHwMRUncEpIhmSSEsvKPrq4qWmnoG+yRlzG7vqlo62wZEz5875Bofa2DvGJKeNL69b2TtlFBTvMbjPDIzaB0cnltfvPnjIlB16BQR7BQbf1Lhj5+zq6R9oaWs/ubp1+ep1skgWk5zq6O4J3vFBBhVtPX2KWM5WHAMhp9aQVnb2ueVVINvBBo78REdX18g4p7SCKT+6fVdzFYNX/uW/s0sqbBycVH7N+yy+rZPLC0fnsNh4tvKkc3jc4oW9gbHpFoHy1YULBL4kOSff0c2zuW/Q3tU9LCbO0c1TteBe2dxmbmPbOjC8tk/48vx5Ih+KS8v0DgoJRyR4BQR9/X//n09QaEg0giyUFlbVXrt5K7esKr+i+oWzC1N+pGv0vLK5DQSOdY1Oaj3VYcgOBSd/AmlbsopLMXTOhctXNnBkY3NLbT2DuLQM6fc/NPcNamlr0yGls5dPUnZeeX2Lha297Pv/TMsvsnFwokFKjvIkIDzSLyQMdHlmc6exq8/AxMzGwfnhk6f+4ZHGFlbdY5OGJmat/cOTq5t37j9gyg49/YNCohHrOFJMcurv//jZ2NLaV+cvEPmSdSzx2s1baBp7aG7Jxcvngdbj6tYOHX1DmMH/ikW96xm8WtfQiCSADE1N88qqFnf3Ll+7VtbQbGhiNr2GHF9eX9zBOLh5hCPisSz+51+c2cRR+qfm/tc//VPnyMQGnqyheS8sNu7ytetzW7uaDx/VdXTvUlmeAUEB4VHD88u/+7ffA2akiuU+QaGI1Iz1feK1m7c6Ryb0jIwj4hM/P3Omsbv/i7PnZtaRd+49iElKPfvll5NrW/ceanUOT7QPjmo+1CIJIGsHp8iEZJbimCyACDzx9MZ27/j0les3Grv7DU1M6zq6l3b3x5fWrOwcYpJSu0YnH2s/W9jG3HukVdbQjEjNeOHkDJbOoxNT7JxdZza2z5z7cnodaWXvmJiZs0tl/fGzz4GcNIkiMCIqLDYOTWOFx8YHR8XUdnQ91n62jiW6+fonZeUmZua4evsuo7HD88vzSNTdBw9bB4bZypPB2cV7Dx95BQZpaeuML60v7uxZ2Np5BQbrGBiVN7bADK7St+LTN6TnFpbgqdnFy0dD815GYfE8EtXSP3z91q2EjBxdQ6P88modfUMCTwwC2Zy9fEDNzMKSeSSqpX/oyrXrbQMjzwyMOobG5pHoodmF6XXk4MzCles32gZGnurqN3T2DkzP39S4QxJATh5eAeFRLp7eKTn5Kxhc/+Ts9DryzNlzWLYgNAZh5+KmYvDq1s5HT57iuSKaRGFiYZWUlbuCxvZNzl67eSs9v+imxp11LOnO/Qc5pRVRCUm9kzP2ru7ZJeU7ZIazp09ydp4qMRFLflxc0/DP//J/Zja2xxbX7j145BUQrKWjM7Ox/dnnX2AY3NiUdGt7RyJfYmXnEBmXuENhgtU2LFswubpZ3thy6erVxR3M9Zu3xpfWXb19nT29G7r7zG1s0XT2C0fn0Ji4+IwsK1t7bT396KSU9IIiM2sbkgDS0nlW0dTCkB5QxfLFnb3HOrpdIxMbeDKKxvb0DwyOih2Ynv/DZ59v4EjaegaJmTnRSaldo5OjCyuaDx/OIVF6RsYJGVkVja26BkabOLK9i3taXhEdUrKVX3sHhbj5+JIE0NXrN8aW1iqb2vSMnqfkFti5uC2h9kcXV+eQqCc6urXt3YOzizdua5AEkLOnj3dgiP5zk+jElN//8bOB6TkDE7OW/qGB6fmLl6+MzK9oPngYHBVz+65mZlGp1lMdmMH/ikW9mRcFOmjqGfAPjSAJoKDIqMbu/nUs0creAU1j51dUO3l4hcfFT61uxadn5VdU49gCU0ubXQpzZH75mYERUQBh6BzvwOCUnDwbR6f+6fnGrj47Z7fS+uaptS1Xb7+kzFwjUzMUlQkscANHCo2Js3V21dbVn15DIlIz4tIyHdw8QAKsDRzJPywiJTffxtGpuXfAwy9gdHF1eH7ZzduPJICiElMKq+oYpx4lmnjgAAAHlUlEQVSmVS3tnv6BUYnJGDqnb2rW1cvXNySssbs/Jik1v7KGJIRCohHhiARbZ9fO4bGS2sbopBTgJ7OMwnr6B8WlZZhYWi2jsVEJyeWNLWg6x8TCapfCJItkFJEcSaRGJ6a4+/pHJ6VgGJz6zp6LV666+/pHxCfuMXkYOicqMcXZ0ycpK3dxZ8/Vx29obpEhO1zbI7j7+idl5Tq6e9a0doYj4j0DgvomZnxDwjqGxn6Vz7L86nibwemQsrV/2Dc4jCSAgqNj6zp6yhtaAiOi/MMiEanpRVV1Hv6BKTn5Lf3DfiHhjT0DviHhwGuFKpYXVtcFRkT5h0Ug0jJAzYT0LBxH2NI35OLlExAe1do/XN/V5xUQHBGfuIEleQcG903OTq1tObp7kARQXFpmblnV2j7BJyjU0z8ot6xyGYU1t36B4whzyyoRKengLkuHlN1jUx5+ASBFRGgMoqq5valnwNM/MCY5tX9q3t7VfZtEd/Lwmt3cWdrdi4xPHJ5fDo2Jc/PxS87Kw55m/SYJIKb8qKKx9YWTC1N2uLb/Uj0c3Dx6JqbNrG32Wfzi2obY5LRlFPbeI62Q6NixpTXgmIHjCNMLij18/TMLS4h8SX5FtV9ouGdAUFxaBg1SZheXO3l4PXmmW1Rd1z446hUYEh6XGBqDKK1rDEckkASQV2Bwx/A4UDmaRNE2MOLhF+gTFDq2tDazuePi5ZOYmWNsYbVNonsHhvRPzW0RqGGI+IUdTHx6Vkg0wtHds7K5raKp9cr1G+6+/oiUdJAvhSk/SssvTMrKIQkgW2fXeSS6c3jCLyQMTefEp2c6e3jFp2ctbGN8gkJ7xqenN7Yd3DxIAighIzuzqDQuLTMhI9vWyaWuo3tyddMzIMjS1t7UymZtn+AdFJKcnefg6pGUlesTFPLeWY4/UQYHB0ESBgJPTORLSHwIzxWRRTKQx4PIF9MhJYErAt/AJHBFNInCNzissKoWJGoAz9dUiYIikjHlRyDLBDAGsHypuhAdUtIkih0yA2TzAN6E4EMnYNpAI2D9jsAVEfkSIl9C4IpeyvZ6U3tMHiBlFkgXw+AypAdEnpjAE1PEcjqkBF+AJPIl4CA4URUM/bJxnpjIF5MEkLpvL02iZMgOMXQOQ3bIOfimsqntmYEhmsoCOaSoEgVDeoCiMkHH8VwRoCdVMD3YeSfwxASemCE7JJxW+ATxTn/w1+aULwFEQ4eUFJGcLj3YY3DBfRqMm/pnPF/VFL+qCVyDQDIZ8IlalWLg31IhMCNkoQxNY4M9FbzaT29L+ErI02aBEx5QGHAcfBiMDikxdA5LfvyG87idi1tT7yBwVVKph6oRIB5YDW/tH9Z88HB2c/dlggdIucfgsuRHZJGMKTsEBgJyDbLkR2gaG6SyeTkm0gOKSPbKkF9XObbimMiXgKwj9NcNE9QEBo7jCBnSlxeiQ8rc8qrn5pb7TJ56p1QDpRpbPFdEFcuZsiPgF0iVKN4ediJfAhxgaJCSLJQx5UdEvmSHzMBzhK8IRKxQTcf74dNlcOCUTQIfnz1NM0ISQCTBq2wtlNPPojOkBysYnJ6RsSrx3kt3zlNvuVd78aeZJdQFIJ8mGAFepaBZVTVVU8A/9GUdVYKL1x3y1P1eKadZF1TV1Bsnv36uKuUCSQCuJVPr8is5QfsM6WFVc7v+c2OyAFLPTUF9V6IY9aFQSUJ5l3/uJ4J3Mrj6nKrUgAx0Ty0JBuXlivBrhPh2TZUyqAIU1b1ByKfZeF6bkdOEG6p5f0O7VBKSXjcK9dbe0HPy6/KQBBBNohiYXjC3scVyBOo131B4OqRMzs7z8AtEpGbYu7pv4ikqBVY1qFJm9Z9okldJb15ZzY+oHOX1ZD6vBHirF+AqbMVxXkW1qZWNekoW9YGivm6e6hbxzmFXmaHqcqrsLq/kV0ti8x74dBn8bwJZKN0m0VUfcPqHB1kk28RTxhZXP9nn6P8J/jHyorwfKCLZKgY/t7X70+HygOkGpufrO3sxdM7fidcpRSRb2ydOLG/86pL8fMAM/nNBEcl+zvfR/2EAQnV+dTF+i/iUGZwkgEAE2V+tBpaY2cqTv5MkMAAg/OdXF+PnA2ZwGDA+MD5xBofxMQEzOAwYHxgwg8P4aIAZHAaMDwyYwWF8NMAMDgPGBwbM4DA+GmAGhwHjAwNmcBgfDTCDw4DxgQEzOIyPBpjBYcD4wIAZHMZHA8zgMGB8YMAMDuOjAWZwGDA+MGAGh/HRADM4DBgfGDCDw/hogBkcBowPDJjBYXw0wAwOA8YHBszgMD4aYAaHAeMDA2ZwGB8NMIPDgPGBATM4jI8GmMFhwPjAgBkcxkcDzOAwYHxgwAwO46Ph5zL4yZ++p0AKokD6WwSBDwkOjuXffIfnQ7+6MDD+4UHgQ3zlsfyb7wiwvsH4hcGUH/3pLz/8dQb/8w//dfT9n5Xf/um3ie++/fNfvv/hPxXffvdrSwLjU8B33/7HX77/4T+VsL7B+IXx9Z9/+OG//uuvMzhc4AIXuMDlN1FgBocLXOACl99qgRkcLnCBC1x+qwVmcLjABS5w+a0WmMHhAhe4wOW3WmAGhwtc4AKX32r5/7O3KqI6UYG5AAAAAElFTkSuQmCC" /><br />
<br />
<b>Penentuan Auditable Unit</b><br />
<br />
Untuk maturity level “Naïve/Initial” dan “Aware/Repeatable”, dan “Defined”, penentuan Auditable Unit (Unit Layak Audit/ULA) ditentukan dengan menggunakan Risk Register Yang disusun oleh I/A dan Manajemen atau Faktor Risiko atas Audit Universe (AU).<br />
Penentuan dengan cara ini telah dilakukan oleh banyak perusahaan (termasuk BUMN), namun belum bisa dikatakan sebagai AIBR murni.<br />
Kemudian untuk maturity level “Managed” atau “Optimsed/ Enabled” maka yang dipakai adalah register risiko yang disusun oleh manajemen. Ini baru bisa dikatakan sebagai AIBR murni.<br />
Audit Universe adalah daftar yang berisi seluruh obyek audit, bisa berupa unit kerja (divisi, direktorat, bagian, SBU, cabang, satker, dinas, dsb), program, proyek, kegiatan, pos laporan keuangan, dll.<br />
Unit Layak Audit (ULA) adalah obyek audit terpilih dari Audit Universe yang akan diaudit, yang ditentukan dengan pendekatan Faktor Risiko atau Register Risiko.<br />
Audit Plan adalah rencana audit yang akan dilaksanakan, berupa daftar ULA yang telah dilengkapi dengan rencana tenaga auditor, waktu pelaksanaan, jumlah hari, serta biaya yang dibutuhkan.<br />
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Gambar 6. Penentuan Auditable Unit<br />
<br />
<b>Penyusunan PKPT</b><br />
Yang perlu diperhatikan dalam penyusunan PKPT ini dalam Metodologi AIBR (RBIA):<br />
1. Diposisi mana maturity level tersebut <br />
2. Jika posisinya level enabled atau managed maka pendekatannya adalah dengan menggunakan register risiko dalam penyusunan ULA <br />
3. Jika posisi level naïve/initial, aware/ repeateble, atau defined maka pendekatannya dengan menggunakan register risiko yang disusun oleh I/A bersama manajemen atau dengan faktor risiko dalam penyusunan ULA <br />
4. Setelah diskor maka ditentukan ULA Prioritas untuk PKPT <br />
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<b>PENENTUAN UNIT LAYAK AUDIT (ULA) DENGAN REGISTER RISIKO</b><br />
<br />
Penentuan ULA dengan Register Risiko<br />
Register Risiko merupakan daftar yang yang dibuat oleh manajemen yang berisi seluruh risiko-risiko yang teridentifikasi yang berpotensi menghambat pencapaian tujuan organisasi, pengendalian yang sudah dilakukan, ukuran kemungkinan terjadi dan dampaknya, serta pemilik risikonya.<br />
Register Risiko yang dipakai adalah Register Risiko yang validitasnya telah ditentukan pada tahap evaluasi Maturity Level.<br />
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<img alt="" 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" /><br />
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Gambar 7. Proses Filtering Risiko<br />
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<b>Filtering/Penyaringan Risiko</b><br />
Penyaringan risiko dilakukan untuk menentukan risiko-risiko yang akan ditindaklanjuti dengan audit, dengan mengeluarkan risiko-risiko tertentu dari daftar Register Risiko. <br />
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Menghubungkan Risiko dengan Audit Universe<br />
Risiko-risiko yang tersisa dari hasil penyaringan, selanjutnya dikelompokkan menurut bisnis unit atau proses.<br />
Kelompok risiko-risiko tersebut kemudian dihubungkan dengan Audit Universe. Misalnya:<br />
◦ Risiko piutang tak tertagih, maka yang akan diaudit (ULA) adalah Bagian Penagihan Piutang, Siklus Pendapatan, atau Pos/Rekaning Piutang.<br />
◦ Risiko mesin pabrik shut-down, maka yang akan diaudit adalah Bagian Teknik, siklus produksi, atau Pos/Rekening Aktiva Tetap – Mesin Pabrik.<br />
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<img alt="" 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" /><br />
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Gambar 8. Penyusunan ULA Berdasar Register Risiko<br />
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<b>Penentuan Unit Layak Audit dengan Skoring Komposit</b> <br />
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Setelah dilakukan penyaringan risiko dan dikaitkan/ dikelompokkan dengan audit universe maka masalah selanjutnya adalah menentukan ULA dari unit-unit audit Universe yang ada.<br />
1. Melakukan pengukuran skor risiko komposit dimasing-masing unit<br />
2. Mengurutkan/ memprioritaskan hasil skoring dari masing-masing unit audit.<br />
3. Dari hasil skoring inilah yang akan dijadikan sebagai pertimbangan untuk menentukan unit yang akan dilakukan audit prioritas. Dan dari sini disusunlah PKPT <br />
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<b>PENYUSUNAN PKPT </b><br />
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<b>Menyusun Audit Plan</b><br />
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Setelah diperoleh ULA, selanjutnya disusun Audit Plan, yang akan menentukan prioritas dan frekuensi audit.<br />
Untuk ULA yang diperoleh dengan Faktor Risiko, ULA dengan skor “high risk” akan menempati prioritas tertinggi untuk dilakukan audit, dengan frekuensi setahun sekali. ULA “medium risk” diaudit dua tahun sekali, dan “low risk” tiga tahun sekali. <br />
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<img alt="" 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" /><br />
Gambar 9. Tahap Penyusunan PKPT<br />
<br />
<b>PELAKSANAAN AUDIT <br />
</b><br />
Perencanaan Audit individual<br />
1. Mempelajari PKPT yang sudah disusun <br />
2. Menyiapkan Sumber daya yang telah ditentukan di PKPT <br />
3. Menyiapkan dan mengupdate Audit Program<br />
4. Mempersiapkan surat penugasan audit.<br />
<br />
Pelaporan Audit<br />
Ringkasan untuk eksekutif meliputi: <br />
1. Pendahuluan <br />
2. Tujuan proses-proses yang sedang diaudit <br />
3. Isu-isu yang ditemukan selama proses audit <br />
4. Kesimpulan-kesimpulan yang menyatakan bahwa: Risiko-risiko telah diidentifikasi, dievaluasi dan dikelola <br />
5. Isu-isu Utama <br />
6. Opsi atau rekomendasi untuk mengurangi risiko sampai pada tingkat yang dapat diterima Tindakan yang perlu diambil Isu-isu tambahan<br />
<br />
<br />
<img alt="" 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/><br />
Gambar 10. Tahap Penugasan Internal Audit<br />
<br />
<br />
<b>Komponen yang dibutuhkan dalam menerapkan RBIA</b><br />
<br />
Dalam melaksanakan RBIA ada beberapa komponen yang harus dimiliki perusahaan:<br />
1. Daftar Risk Assessment (RCSA)<br />
2. Pedoman Penerapan Manajemen Risiko<br />
3. Pedoman Risk Assessment (RCSA)<br />
4. Pedoman Penghitungan Risk Maturity Level<br />
5. Pedoman Risk Based Audit<br />
6. Pedoman Risk Based Internal Control<br />
<br />
<br />
Kesimpulan <br />
Penerapan RBIA suatu perusahaan sangat tergantung pada hasil penerapan manajemen risiko korporat antara lain berupa risk register dan faktor risiko. Kolaborasi kerja antara unit SPI dan Manajemen Risiko sangat diperlukan dalam menerapkan RBIA ini khususnya dalam membuat suatu risk assessment atau RCSA yang menghasilkan antara lain data potential risk dan strategic respon yang harus dipastikan pelaksanaannya. <br />
Untuk mendukung keberhasilan penerapan RBIA , perlu dilakukan beberapa hal yang melibatkan SPI dan unit Manajemen Risiko sebagai berikut:<br />
<br />
(1). Melakukan sosialisasi penerapan RBIA kepada seluruh unit kerja karena RBIA ini merupakan paradigma baru yang harus memperoleh support dari seluruh unit kerja baik di kantor pusat maupun di kantor cabang/KUP. <br />
<br />
(2). Menyusun dan menyepakati hubungan kerja antara unit SPI dan Manajemen Risiko dalam bentuk SOP/Juklak/Juknis karena penerapan RBIA ini saling terkait antara proses pelaksanaan audit internal dengan hasil penerapan MR. <br />
<br />
(3). Secara bersama unit SPI dan Manajemen Risiko menyusun komponen yang diperlukan dalam menerapkan RBIA yaitu:<br />
<br />
a. Pedoman Risk Assessment (RCSA)<br />
b. Pedoman Penghitungan Risk Maturity Level<br />
c. Pedoman Risk Based Audit<br />
d. Pedoman Risk Based Internal Control<br />
e. Pedoman Penerapan ERM<br />
<br />
(4). Melakukan sistem pengendalian manajemen risiko bersama antara SPI dan unit Manajemen Risiko untuk memastikan bahwa strategic responses yang telah ditetapkan dapat berjalan sesuai dengan perencanaan dan kebutuhan perusahaan dalam mengendalikan risiko perusahaan terutama risiko reputasi dan risiko lingkungan.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-64760498152202644772011-03-02T08:51:00.001+07:002013-04-09T11:44:58.215+07:00PERBEDAAN USAHA PENJAMINAN DAN ASURANSI<b>Dasar Perbedaan.<br />
</b><br />
Penjaminan kredit mulai dikenal kembali pada saat Pemerintah menggelontorkan program penjaminan Kredit Usaha Rakyat pada akhir tahun 2007 dan telah membuat masyarakat umum kesulitan membedakannya dengan jasa Asuransi. Perbedaan antara Asuransi dan Penjaminan selama ini masih timbul pro-cons yang disebabkan pengetahuan tentang usaha penjaminan belum merata dan belum berkembang seperti halnya Asuransi. Namun kita mencoba untuk memberikan suatu benang merah untuk membedakannya dimana secara garis besar ada perbedaan yang mendasar antara Penjaminan dengan Asuransi yaitu sebagai berikut:<br />
Perbedaan Penjaminan dan Asuransi Secara Umum<br />
<br />
<b>A. Penjaminan</b><br />
<br />
1. Melibatkan 3 pihak (Penerima Jaminan, Terjamin, Penjamin)<br />
2. Dasar hukumnya cenderung berdasarkan KUHPerdata pasal 1830 -1835. Saat ini masih ada PMK No. 222/2008 dan PerPres No. 2/2008 yang menjadi dasar regulasi penjaminan<br />
3. Berdasarkan KUHPer, Penjaminan memiliki terminologi yang sama dengan Penanggungan<br />
4. Sifat perjanjiannya adalah tambahan (assesoir), sehingga harus ada kontrak utamanya (main contract) antara penerima jaminan dengan terjamin<br />
5. Dalam proses penyelesaian klaim dapat dibenarkan melakukan pre claim treatment, namun harus disesuaikan dengan regulasi yang berlaku<br />
6. Risiko yang dijamin adalah risiko yang bersifat speculative<br />
7. Walaupun masih debatable, klaim dapat dibayarkan jika premi belum diterima secara cash and carry. Hal ini khusus untuk menjalankan program pemerintah <br />
8. Mengacu pada: Kitab Undang Hukum Perdata (KUH Per)<br />
KUH Per Pasal 1820<br />
Penanggungan adalah suatu perjanjian dengan mana seorang pihak ketiga guna kepentingan si berpiutang mengikatkan diri untuk memenuhi perikatan si berutang, manakala orang ini sendiri tidak memenuhinya (Perjanjian 3 pihak)<br />
Penjelasan<br />
Jaminan tertulis yang diberikan penjamin kepada pihak berpiutang/kreditur untuk melunasi kewajibannya dalam hal debitur tersebut ingkar janji yaitu pembuktian bahwa debitur melakukan wanprestasi dalam melaksanakan kewajibannya<br />
Pasal 1821<br />
Tiada penanggungan jika tidak ada suatu perikatan pokok yang sah.<br />
Penjelasan<br />
- Penanggungan tersebut bersifat asesoris bahwa penjaminan merupakan persetujuan yang pelaksanaannya akan sangat tergantung pada perjanjian pokok yang mendasari terbitnya perjanjian jaminan artinya bila perjanjian pokok batal maka akan mengakibatkan penanggungan batal.<br />
- Ketentuan tentang Penanggungan (Guarantee) diatur dalam pasal 1820 – 1850 KUHPer<br />
9. PMK No. 222/2008 dan PerPres No. 2/2008 <br />
<br />
<br />
<b>B. Asuransi</b><br />
1. Melibatkan 2 pihak yaitu Penanggung dan Tertanggung<br />
2. Dasar hukumnya UU No.2 Tahun 1992 tentang Perasuransian<br />
3. Berdasarkan UU No.2/1992, Asuransi dikatakan sebagai Pertanggungan<br />
4. Sifat perjanjiannya adalah utama atau main contract antara Penanggung dan Tertanggung.<br />
5. Ketika klaim terjadi maka langsung dibayar, tidak mengenal pre claim treatment<br />
6. Risiko yang dihadapi adalah risiko murni<br />
7. No Premi No Claim. Klaim tidak dapat dibayarkan apabila premi belum dibayar. Disini dituntut cash and carry<br />
8. Mengacu pada:<br />
1. Kitab Undang Hukum Dagang (KUHD)<br />
2. UU Asuransi No.2 tahun 1992<br />
<br />
UU Asuransi No.2 Pasal 1<br />
Asuransi atau Pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana pihak penanggung mengikat diri kepada tertanggung dengan menerima premi Asuransi untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan, kehilangan keuntungan yang diharapkan atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung yang timbul dari suatu peristiwa yang tidak pasti.<br />
<br />
KUHD Pasal 246<br />
Asuransi atau Pertanggungan adalah suatu perjanjian dengan mana seorang penanggung mengikatkan diri kepada seorang tertanggung dengan menerima suatu premi untuk memberikan penggantian kepadanya karena suatu kerugian, kerusakan atau kehilangan keuntungan yang diharapkan yang mungkin akan dideritanya karena suatu peristiwa yang tidak tentu.<br />
Penjelasan<br />
- Perjanjian antara dua pihak yang memberikan jasa dalam penanggulangan risiko yang timbul dari peristiwa yang tidak pasti<br />
- Objek asuransi adalah benda, jasa, jiwa dan raga, kesehatan manusia, tanggung jawab hukum serta semua kepentingan lainnya yang dapat hilang, rusak, rugi dan atau berkurang nilainya.<br />
9. Ketentuan tentang Pertanggungan diatur dalam pasal 246 – 286 KUHD<br />
<br />
Perbedaan Usaha Penjaminan dan Asuransi <br />
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<br />
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294">
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Melibatkan 3 pihak (Penerima Jaminan, Terjamin,
Penjamin)</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294">
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Melibatkan 2 pihak yaitu Penanggung dan Tertanggung </span></div>
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</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294">
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dasar hukumnya cenderung berdasarkan KUHPerdata pasal
1830 -1835</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">. Saat ini masih ada PMK No. 222/2008 dan PerPres No.
2/2008 yang menjadi dasar regulasi penjaminan</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294">
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dasar hukumnya UU No.2 Tahun 1992</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">
tentang Perasuransian</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;"> <span lang="IN"></span></span></div>
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<tr style="mso-yfti-irow: 3;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294">
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Berdasarkan KUHPer, Penjaminan memiliki terminologi
yang sama dengan <b style="mso-bidi-font-weight: normal;">Penanggungan</b></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Berdasarkan UU No.2/1992, Asuransi dikatakan sebagai <b style="mso-bidi-font-weight: normal;">Pertanggungan</b></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Sifat perjanjiannya adalah<span style="mso-spacerun: yes;"> </span>tambahan<span style="mso-spacerun: yes;"> </span>(assesoir), sehingga harus
ada kontrak utamanya (main contract) antara penerima jaminan dengan terjamin</span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Sifat perjanjiannya adalah utama atau main contract
antara Penanggung dan Tertanggung.</span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dalam proses penyelesaian klaim dapat dibenarkan
melakukan <i style="mso-bidi-font-style: normal;">pre claim treatment</i></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">, namun harus disesuaikan dengan
regulasi yang berlaku</span></i><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;"></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Ketika klaim terjadi maka langsung dibayar, tidak
mengenal <i style="mso-bidi-font-style: normal;">pre claim treatment</i></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Risiko yang dijamin adalah risiko yang bersifat
speculative</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294">
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Risiko yang dihadapi adalah risiko murni</span></div>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294">
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Walaupun masih <i style="mso-bidi-font-style: normal;">debatable</i>,
klaim dapat dibayarkan jika premi belum diterima secara <i style="mso-bidi-font-style: normal;">cash and carry</i></span><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">.
Hal ini khusus untuk menjalankan program pemerintah.</span></i><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;"></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">No Premi No Claim. Klaim tidak dapat dibayarkan apabila
premi belum dibayar. Disini dituntut <i style="mso-bidi-font-style: normal;">cash
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<div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; line-height: 150%;">Penjaminan</span></b></div>
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<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 238.35pt;" valign="top" width="318">
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; line-height: 150%;">Asuransi</span></b></div>
</td>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 238.35pt;" valign="top" width="318">
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Mengacu
pada:</span></div>
<div class="MsoListParagraph" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 18.55pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l0 level4 lfo2; tab-stops: list 18.55pt; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-bidi-font-size: 9.0pt; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Kitab
Undang Hukum Perdata (KUH Per)</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">KUH
Per Pasal 1820</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penanggungan
adalah suatu perjanjian dengan mana seorang pihak ketiga guna kepentingan si
berpiutang mengikatkan diri untuk memenuhi perikatan si berutang, manakala
orang ini sendiri tidak memenuhinya (Perjanjian 3 pihak)</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Jaminan
tertulis yang diberikan penjamin kepada pihak berpiutang/kreditur untuk
melunasi kewajibannya dalam hal debitur tersebut ingkar janji yaitu
pembuktian bahwa debitur melakukan wanprestasi dalam melaksanakan
kewajibannya</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Pasal
1821</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Tiada
penanggungan jika tidak ada suatu perikatan pokok yang sah.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Penanggungan tersebut bersifat asesoris bahwa penjaminan merupakan
persetujuan yang pelaksanaannya akan sangat tergantung pada perjanjian pokok
yang mendasari terbitnya perjanjian jaminan artinya bila perjanjian pokok
batal maka akan mengakibatkan penanggungan batal.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Ketentuan tentang Penanggungan (Guarantee) diatur dalam pasal 1820 – 1850
KUHPer</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">2.
PMK No. 222/2008 dan PerPres No. 2/2008<span style="mso-spacerun: yes;">
</span></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<br /></div>
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<br /></div>
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<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Mengacu
pada:</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 12.1pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l1 level3 lfo1; tab-stops: list 12.1pt; text-align: justify; text-indent: -12.1pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Kitab
Undang Hukum Dagang (KUHD)</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 12.1pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l1 level3 lfo1; tab-stops: list 12.1pt; text-align: justify; text-indent: -12.1pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">UU
Asuransi No.2 tahun 1992</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">UU
Asuransi No.2 Pasal 1</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Asuransi
atau Pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana
pihak penanggung mengikat diri kepada tertanggung dengan menerima premi
Asuransi untuk memberikan penggantian kepada tertanggung karena kerugian,
kerusakan, kehilangan keuntungan yang diharapkan atau tanggung jawab hukum
kepada pihak ketiga yang mungkin akan diderita tertanggung yang timbul dari
suatu peristiwa yang tidak pasti.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">KUHD
Pasal 246</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Asuransi
atau Pertanggungan adalah suatu perjanjian dengan mana seorang penanggung
mengikatkan diri kepada seorang tertanggung dengan menerima suatu premi untuk
memberikan penggantian kepadanya karena suatu kerugian, kerusakan atau
kehilangan keuntungan yang diharapkan yang mungkin akan dideritanya karena
suatu peristiwa yang tidak tentu.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Perjanjian antara dua pihak yang memberikan jasa dalam penanggulangan risiko
yang timbul dari peristiwa yang tidak pasti</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Objek asuransi adalah benda, jasa, jiwa dan raga, kesehatan manusia, tanggung
jawab hukum serta semua kepentingan lainnya yang dapat hilang, rusak, rugi
dan atau berkurang nilainya.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Ketentuan tentang Pertanggungan diatur dalam pasal 246 – 286 KUHD</span></div>
</td>
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</tbody></table>
Usaha Penjaminan merupakan suatu usaha alternatif dalam rangka penyebaran risiko (spread of risk) atas risiko kerugian yang mungkin terjadi, dimana risiko kerugian tersebut harus dapat diukur secara finansial. Usaha tersebut sebenarnya sudah ada sejak lama yaitu pada tahun 1971 dengan berdirinya PT Askrindo dan diikuti dengan Perum Jamkrindo, namun baru-baru ini mulai kembali dikenal luas oleh masyarakat Indonesia. Sebagian besar masyarakat masih beranggapan bahwa kegiatan usaha menjamin, menanggung dan sebagainya merupakan bagian dari produk-produk bidang asuransi. Hal ini terjadi karena asuransi telah lebih dulu dikenal oleh masyarakat, ditambah pula dengan adanya kemiripan antara asuransi dan penjaminan. Disamping itu, bagi sebagian kecil masyarakat masih menganggap bahwa penjaminan merupakan usaha yang bersifat sosial, bukan merupakan usaha yang berorientasi profit seperti halnya dilakukan oleh Pemerintah dalam program KUR. Persepsi itu terbentuk dari pengalaman bahwa kebanyakan perusahaan penjaminan kegiatannya bersifat sosial yang identik dengan merugi dan usaha penjaminan di Indonesia sering atau selalu menjadi program pemerintah dalam rangka mengembangkan UMKM.<br />
Secara Terminologi, penjaminan atau penanggungan berdasarkan KUHPer Pasal 1820; penjaminan atau penanggungan ialah suatu persetujuan di mana pihak ketiga, demi kepentingan kreditur, mengikatkan diri untuk memenuhi perikatan debitur, bila debitur itu tidak memenuhi perikatannya. Sedangkan pengertian asuransi menurut Undang-Undang Nomor 2/1992 Tentang Usaha Perasuransian adalah perjanjian antara dua pihak atau lebih, dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
Peraturan yang mengatur industri jasa asuransi adalah Undang-Undang Nomor 2/1992 tentang Usaha Perasuransian, dan pemahaman masyarakat terhadap penjaminan masih identik dengan asuransi. Bahkan sebagian besar masyarakat beranggapan bahwa penjaminan merupakan bagian dari asuransi. Namun jika dikaji lebih mendalam lagi, maka terdapat perbedaan yang cukup jelas antara penjaminan dan asuransi. Perbedaan yang cukup mendasar yaitu keterlibatan para pihak di masing-masing kontrak. Pada penjaminan yang terlibat di dalamnya ada tiga pihak, yaitu Terjamin, Penerima Jaminan dan Penjamin. Sedangkan dalam asuransi, pihak yang terlibat hanya ada dua pihak, yaitu Penanggung (Insurer) dan Tertanggung (Insured). Untuk perjanjiannya sendiri juga terdapat perbedaan antara penjaminan dan asuransi. Perjanjian dalam penjaminan, dari sisi Penjamin merupakan perjanjian tambahan (accessoair contract) atas perjanjian pokok (main contract) antara Terjamin dan Penerima Jaminan. Perjanjian dalam asuransi, merupakan perjanjian pokok (main contract) antara Penanggung dan Tertanggung. Proses penjaminan didasari atas terbitnya Sertifikat Penjaminan dan telah dibayarkannya Imbal Jasa Penjaminan (IJP). Proses pertanggungan atau asuransi didasari atas terbitnya Polis Asuransi dan telah dibayarkannya sejumlah premi asuransi. Usaha di bidang penjaminan berpedoman pada “select Your risk and client”, walaupun dalam prakteknya juga dapat diterapkan hukum bilangan besar, khususnya untuk penjaminan yang bersifat automatic cover. Secara case by case, penjaminan hanya akan diberikan kepada terjamin melalui suatu analisis yang mendalam dan telah diketahui pula reputasi yang bersangkutan. Lain halnya pada asuransi, karena yang ditanggung adalah risiko murni sehingga seluruh sistem penutupannya tunduk dengan hukum bilangan besar, Insurer atau pihak asuransi akan melayani siapa saja yang ingin mempertanggungkan risiko kerugiannya sepanjang telah menyepakati perjanjian pertanggungan, tanpa harus meneliti reputasi tertanggung (Insured).<br />
Di antara beberapa sistem penjaminan pun dalam prakteknya masih memiliki perbedaan dalam skimnya. Hal inilah yang membedakan penjaminan kredit dan asuransi kredit. Pada penjaminan kredit memiliki prinsip-prinsip yang meliputi kelayakan usaha, pelengkap perkreditan, pengganti agunan, pengambil alihan sementara risiko kredit macet, piutang subrogasi, keterlibatan pihak ketiga dan kerjasama pengendalian. Prinsip-prinsip tersebut harus ada dalam penjaminan kredit sebagai upaya kehati-hatian (prudent), mengingat risiko dalam penjaminan kredit yang relatif besar. Sedangkan dalam asuransi kredit tunduk terhadap prinsip-prinsip asuransi pada umumnya, yaitu meliputi insurable interest (memiliki kepentingan mengasuransikan), utmost good faith (itikad baik), indemnity (ganti rugi) dan subrogation (hak pemulihan setelah membayar ganti rugi).<br />
Dalam hal terjadi kesalahan pada kontrak, penjaminan kredit tidaklah mudah melakukan perubahan atas klausula penjaminan karena melibatkan dua pihak lainnya. Namun perubahan tersebut bukan hal yang tidak mungkin dan bisa dianggap sangat mungkin tergantung pada pihak yang terlibat dalam usaha penjaminan. Lain halnya dengan asuransi kredit, jika terjadi kesalahan, asuransi dapat melakukan perubahan dengan endorsment ataupun cancellation. <br />
Perbedaan penjaminan kredit dan asuransi kredit juga terletak pada saat pengajuan klaim. Pada penjaminan kredit pembayaran klaim dilakukan setelah terpenuhinya syarat penjaminan yang diatur dan disepakati dalam sertifikat penjaminan dan biasanya tidak mempersoalkan apa penyebab terjadinya klaim. Setelah klaim dibayarkan oleh Penjamin kepada Penerima Jaminan, maka timbul hak subrogasi Penjamin, dalam hal ini Terjamin berkewajiban membayar sejumlah klaim yang telah dibayarkan tersebut. Sedangkan dalam asuransi kredit, klaim dibayarkan setelah diketahui penyebab terjadinya kemacetan kredit. Setelah klaim dibayar oleh Penanggung (perusahaan asuransi) kepada Tertanggung (Bank pemberi kredit), maka Penanggung melalui atau secara bersama-sama dengan Tertanggung melakukan penagihan kepada Debitur Tertanggung. Disamping itu, didalam asuransi kredit sebagian dari risiko kredit dapat direasuransikan kepada perusahaan reasuransi.<br />
Dilihat dari tujuannya juga terdapat perbedaan yang mendasar antara penjaminan dan asuransi. Tujuan utama kegiatan penjaminan adalah menjebatani antara Terjamin UMKM yang belum dapat akses ke perbankan karena berbagai faktor, kepentingan terjamin dari sisi penggantian agunan dan kepentingan penerima jaminan (Perbankan/LKBB) untuk menyalurkan kredit. Sedangkan asuransi kredit, lebih berorientasi untuk melindungi kepentingan pihak tertanggung (Bank/LKBB) dari kemungkinan terjadinya kerugian yang disebabkan oleh kredit macet.<br />
Pada skim penjaminan, Perjanjian Kredit merupakan dasar atas perikatan tiga pihak, dan istilah Imbal Jasa Penjaminan merupakan biaya pelayanan (service charge). Pada skim asuransi, kredit dipandang sebagai obyek dari perjanjian asuransi. Sedangkan istilah premi pada asuransi merupakan dana yang dihimpun dan dicadangkan untuk pembayaran ganti rugi. <br />
Walaupun KUHPerdata menyebutkan bahwa para pihak dalam penjaminan adalah debitur, kreditur dan penanggung, pada dasarnya usaha penjaminan telah berkembang di luar penjaminan kredit. Namun ada karakteristik yang tetap dijaga yaitu bahwa penjaminan melibatkan tiga pihak yaitu penjamin, penerima jaminan dan si terjamin. Dengan adanya ketiga istilah tersebut maka penjaminan dapat dilakukan dalam bentuk penjaminan kegagalan si terjamin dalam memenuhi kewajibannya terhadap di penerima jaminan baik dalam mengembalikan pinjaman yang sudah diterima oleh si terjamin maupun dalam hal terdapat kewajiban daripada si terjamin untuk melakukan suatu pekerjaan/kewajiban kepada si penerima jaminan. Disamping itu kewajiban penjamin tetap berlaku apabila si terjamin gagal memenuhi kewajibannya kepada si penerima jaminan.<br />
Usaha Penjaminan merupakan suatu usaha alternatif dalam rangka perlindungan atau proteksi atas risiko kerugian yang mungkin terjadi, dimana risiko kerugian tersebut harus dapat diukur secara finansial. Usaha tersebut sebenarnya sudah ada sejak lama, namun baru-baru ini mulai dikenal luas oleh masyarakat Indonesia. Sebagian besar masyarakat masih beranggapan bahwa kegiatan usaha menjamin, menanggung dan sebagainya merupakan bagian dari produk-produk bidang asuransi. Hal tersebut dikarenakan asuransi telah lebih dulu dikenal oleh masyarakat, ditambah pula dengan adanya kemiripan antara asuransi dan penjaminan. Disamping itu, bagi sebagian kecil masyarakat yang mengetahui usaha penjaminan masih menganggap bahwa penjaminan merupakan usaha yang bersifat sosial, bukan merupakan usaha yang berorientasi profit. Persepsi itu terbentuk dari pengalaman bahwa kebanyakan perusahaan penjaminan kegiatannya bersifat sosial yang identik dengan merugi dan usaha penjaminan di Indonesia sering atau selalu menjadi program pemerintah dalam rangka membantu dan memberdayakan UMKM.<br />
Secara terminologi, penjaminan atau penanggungan berdasarkan KUHPer Pasal 1820; penjaminan atau penanggungan ialah suatu persetujuan di mana pihak ketiga, demi kepentingan kreditur, mengikatkan diri untuk memenuhi perikatan debitur, bila debitur itu tidak memenuhi perikatannya. Sedangkan pengertian asuransi menurut Undang-Undang Nomor 2/1992 Tentang Usaha Perasuransian adalah perjanjian antara dua pihak atau lebih, dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
Peraturan yang mengatur industri asuransi adalah Undang-Undang Nomor 2/1992 tentang Usaha Perasuransian, dan pemahaman masyarakat terhadap penjaminan masih sama dengan asuransi. Bahkan sebagian besar masyarakat beranggapan bahwa penjaminan merupakan bagian dari asuransi. Namun jika dikaji lebih mendalam lagi, maka terdapat perbedaan yang cukup jelas antara penjaminan dan asuransi. Perbedaan yang cukup mendasar yaitu keterlibatan para pihak di masing-masing kontrak. Pada penjaminan yang terlibat di dalamnya ada tiga pihak, yaitu Terjamin, Penerima Jaminan dan Penjamin. Sedangkan dalam asuransi, pihak yang terlibat hanya ada dua pihak, yaitu Penanggung (Insurer) dan Tertanggung (Insured). Untuk perjanjiannya sendiri juga terdapat perbedaan antara penjaminan dan asuransi. Perjanjian dalam penjaminan, dari sisi Penjamin merupakan perjanjian tambahan (accessoair contract) atas perjanjian pokok (main contract) antara Terjamin dan Penerima Jaminan. Perjanjian dalam asuransi, merupakan perjanjian pokok (main contract) antara Penanggung dan Tertanggung. Proses penjaminan didasari atas terbitnya Sertifikat Penjaminan dan telah dibayarkannya Imbal Jasa Penjaminan (IJP). Proses pertanggungan atau asuransi didasari atas terbitnya Polis Asuransi dan telah dibayarkannya sejumlah premi asuransi. Usaha di bidang penjaminan berpedoman pada “select Your risk and client”, walaupun dalam prakteknya juga dapat diterapkan hukum bilangan besar, khususnya untuk penjaminan yang bersifat automatic cover dan bersifat retail. Secara case by case, penjaminan hanya akan diberikan kepada terjamin dengan nilai penjaminan yang relatif besar dan lebih berisiko melalui suatu analisis yang mendalam dan telah diketahui pula reputasi yang bersangkutan. Lain halnya pada asuransi, karena yang ditanggung adalah risiko murni sehingga seluruh sistem penutupannya tunduk dengan hukum bilangan besar, Insurer atau pihak asuransi akan melayani siapa saja yang ingin mempertanggungkan risiko kerugiannya sepanjang telah menyepakati perjanjian pertanggungan, tanpa harus meneliti reputasi tertanggung (Insured).<br />
Di antara beberapa sistem penjaminan pun dalam prakteknya masih memiliki perbedaan dalam skimnya. Hal inilah yang membedakan penjaminan kredit dan asuransi kredit. Pada penjaminan kredit memiliki prinsip-prinsip yang meliputi kelayakan usaha, pelengkap perkreditan, pengganti agunan, pengambil alihan sementara risiko kredit macet, piutang subrogasi, keterlibatan pihak ketiga dan kerjasama pengendalian. Prinsip-prinsip tersebut harus ada dalam penjaminan kredit sebagai upaya kehati-hatian (prudent), mengingat risiko dalam penjaminan kredit yang relatif besar. Sedangkan dalam asuransi kredit tunduk terhadap prinsip-prinsip asuransi pada umumnya, yaitu meliputi insurable interest (memiliki kepentingan mengasuransikan), utmost good faith (itikad baik), indemnity (ganti rugi) dan subrogation (hak pemulihan setelah membayar ganti rugi).<br />
Dalam hal terjadi kesalahan pada kontrak, penjaminan kredit tidaklah mudah melakukan perubahan atas klausula penjaminan. Lain halnya dengan asuransi kredit, jika terjadi kesalahan, asuransi dapat melakukan perubahan dengan endorsment ataupun cancellation. <br />
Perbedaan penjaminan kredit dan asuransi kredit juga terletak pada saat pengajuan klaim. Pada penjaminan kredit pembayaran klaim dilakukan setelah terpenuhinya syarat penjaminan yang diatur dan disepakati dalam sertifikat penjaminan dan biasanya tidak mempersoalkan apa penyebab terjadinya klaim. Setelah klaim dibayarkan oleh Penjamin kepada Penerima Jaminan, maka timbul hak subrogasi Penjamin, dalam hal ini Terjamin berkewajiban membayar sejumlah klaim yang telah dibayarkan tersebut. Sedangkan dalam asuransi kredit, klaim dibayarkan setelah diketahui penyebab terjadinya kemacetan kredit. Setelah klaim dibayar oleh Penanggung (perusahaan asuransi) kepada Tertanggung (Bank pemberi kredit), maka Penanggung melalui atau secara bersama-sama dengan Tertanggung melakukan penagihan kepada Debitur Tertanggung. Disamping itu, didalam asuransi kredit sebagian dari risiko kredit dapat direasuransikan kepada perusahaan reasuransi.<br />
Dilihat dari tujuannya juga terdapat perbedaan yang mendasar antara penjaminan dan asuransi. Tujuan utama kegiatan penjaminan adalah menjebatani antara Terjamin UMKM yang belum dapat akses ke perbankan karena berbagai faktor, kepentingan terjamin dari sisi penggantian agunan dan kepentingan penerima jaminan (Perbankan/LKBB) untuk menyalurkan kredit. Sedangkan asuransi kredit, lebih berorientasi untuk melindungi kepentingan pihak tertanggung (Bank/LKBB) dari kemungkinan terjadinya kerugian yang disebabkan oleh kredit macet.<br />
Aspek Hukum Kontrak Penjaminan <br />
Kontrak penjaminan adalah kontrak dimana si penjamin mengikatkan dirinya terhadap kontrak yang telah dilakukan antara si penerima jaminan dengan si terjamin. Kontrak penjaminan adalah kontrak antara 3 (tiga) pihak sehingga seharusnya berbeda dengan kontrak/polis asuransi yang melibatkan 2 pihak. Kontrak penjaminan harus memuat secara jelas tentang definisi daripada penjamin, penerima jaminan ataupun terjamin. Dengan demikian setiap kontrak yang melibatkan 3 pihak dan bersifat asesoir terhadap perjanjian pokok dapat dinyatakan sebagai kontrak penjaminan bukan kontrak asuransi ataupun kontrak lainnya.<br />
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Dalam penjaminan, ada kontrak dimana terjamin mengetahui bahwa kreditnya dijamin oleh penjamin sehingga secara langsung dapat berperan langsung dalam kontrak namun ada juga kontrak penjaminan dimana terjamin tidak mengetahui adanya kontrak antara penerima jaminan dengan penjamin yang menjamin kredit atau obyek penjaminannya. Seperti halnya penjaminan kredit yang dilakukan oleh bank sebagai penerima jaminan dengan PPK/LPK sebagai penjamin. Kredit yang disalurkan oleh bank kepada debitur atau terjamin dijamin tanpa sepengetahuan terjamin dengan alasan tertentu seperti agar tidak memperbesar moral hazard yang menimbulkan risiko kredit lebih besar lagi atau alasan lainnya. Sedangkan ada penjaminan kredit yang dari awal diajukan oleh terjamin kepada bank atau penerima jaminan untuk memperkuat performance pengajuan kredit dan menggantikan kekurangan agunan/colateral terjamin sehingga terjamin harus mengetahui manfaat dan kewajibannya dalam kontrak penjaminan tersebut.<br />
Dengan demikian, ada beberapa hal yang perlu juga mendapatkan perhatian khusus dalam kontrak penjaminan yaitu mengenai perlindungan terhadap manfaat-manfaat apa saja yang dapat diterima oleh penerima jaminan dan terjamin sekaligus kewajiban-kewajiban yang harus dipenuhi oleh penerima jaminan dan terjamin secara jelas. Walaupun dalam kasus penjaminan kredit bank, klaim dibayarkan melalui penerima jaminannya yaitu bank sendiri namun perlu juga ditegaskan hak-hak dari terjamin apabila yang bersangkutan meninggal dunia atau tidak mampu untuk melunasi kreditnya. Juga perlu ditegaskan mengenai bagaimana cara penanganan agunan/collateral secara transparan diantara pihak yang terlibat agar tidak merugikan pihak yang terlibat dalam kontrak penjaminan.<br />
Penjaminan kredit yang mengalami gagal bayar/default dan menyebabkan timbul klaim atau pencairan jaminan maka secara otomatis timbul hak subrogasi. Dalam kaitannya dengan hak subrograsi selama ini karena pihak bank adalah yang menyimpan agunan/collateral, recovery dari agunan/collateral memang dibagikan berdasarkan proporsi yang telah disepakati antara bank dan penjamin. Namun demikian, penjamin merasakan bahwa pihak bank lebih memprioritaskan recovery untuk kepentingan bank padahal seharusnya dibagikan secara proporsional kepada penjamin sesuai dengan kontrak penjaminan.<br />
Dasar hukum dari penjaminan di Indonesia adalah KUHPerdata Bab XVII tentang penanggungan utang. Pada pasal 1820 dinyatakan bahwa perjanjian tentang penanggungan, dimana pada salah satu pasalnya dinyatakan bahwa orang boleh melakukan penjaminan terhadap pihak lain. <br />
Di dalam kontrak penjaminan juga harus secara jelas dicantumkan cara penyelesaian hukum yang akan diambil apabila ternyata salah satu pihak wanprestasi. Tentunya harus ada dasar-dasar yang jelas tentang latar belakang pembuatan pasal-pasal supaya tidak terkesan bahwa kontrak tersebut dibuat secara asal jadi saja.<br />
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Catatan tambahan<br />
Pengertian Asuransi<br />
Ketentuan mengenai pengertian asuransi dalam UU No 2/1992 merupakan penyempurnaan dari pengertian asuransi dalam KUHD. Ketentuan dalam KUHD mengenai pengertian asuransi hanya mencakup jenis asuransi kerugian, sedangkan dalam UU No 2/1992 mencakup pengertian asuransi kerugian dan asuransi jiwa. Dari kedua ketentuan mengenai pengertian asuransi tersebut, selain terdapat perbedaan cakupan jenis asuransinya, dalam UU No 2/1992 juga ditambahkan bagian lain dari jenis asuransi kerugian, yaitu kerugian karena tanggung jawab hukum kepada pihak ketiga.<br />
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UU No 2/1992 pasal 1 ayat 1<br />
Asuransi atau pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima pembayaran premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk memberikan suatu pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
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KUH Dagang<br />
Asuransi atau pertanggungan adalah suatu perjanjian, di mana penanggung dengan menikmati suatu premi mengikat dirinya terhadap tertanggung untuk membebaskannya dari kerugian karena kehilangan, kerugian, atau ketiadaan keuntungan yang diharapkan, yang akan dapat dideritanya karena suatu kejadian yang tidak pasti.<br />
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UU No2/1992 pasal 1 ayat 2<br />
Objek asuransi<br />
Benda dan jasa, jiwa dan raga, kesehatan manusia, tanggung jawab hukum, serta semua kepentingan lainnya yang dapat hilang, rusak, rugi dan atau berkurang nilainya.<br />
Subject matter of insurance (buku Principle of Insurance John T. Steele) yaitu dapat berupa properti atau kejadian yang menimbulkan kerugian atas hak atau menimbulka kewajiban hukum.<br />
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UU No 2/1992 pasal 1 ayat 13<br />
Afiliasi adalah hubungan antara seseorang atau badan hukum dengan satu orang atau lebih, atau badan hukum lain, sedemikian rupa sehingga salah satu dari mereka dapat mempengaruhi pengelolaan atau kebijaksanaan dari orang yang lain atau badan hukum yang lain, atau sebaliknya, dengan memanfaatkan adanya kebersamaan kepemilikan saham atau kebersamaan pengelolaan perusahaan.<br />
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Bidang, Jenis dan Ruang Lingkup Usaha Perasuransian<br />
Bidang usaha<br />
UU No 2/1992 pasal 2<br />
Usaha perasuransian merupakan kegiatan usaha yang bergerak di bidang:<br />
a. Usaha asuransi, yaitu usaha jasa keuangan yang menghimpun dana masyarakat dengan mengumpulkan premi asuransi, memberi perlindungan kepada anggota masyarakat pengguna jasa asuransi terhadap kemungkinan kerugian, karena suatu peristiwa yang tidak pasti atau terhadap hidup atau meninggalnya seseorang <br />
b. Usaha penunjang usaha asuransi yang menyelenggarakan jasa keperantaraan, penilai kerugian asuransi dan jasa konsultan aktuaria<br />
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Jenis usaha<br />
UU No 2/1992 pasal 3<br />
Jenis usaha perasuransian meliputi:<br />
a. Usaha asuransi terdiri dari:<br />
1. usaha asuransi kerugian yang memberikan jasa dalam penanggulangan risiko atas kerugian, kehilangan manfaat dan tanggung jawab hukum terhadap pihak ke-3 yang timbul dari peristiwa yang tidak pasti<br />
2. usaha asuransi jiwa yang memberikan jasa dalam penanggulangan risiko yang dikaitkan dengan hidup atau meninggalnya seseorang yang dipertanggungkan<br />
3. usaha reasuransi yang memberikan jasa dalam pertanggungan ulang terhadap risiko yang dihadapi perusahaan asuransi kerugian dan atau jiwa<br />
b. Usaha penunjang asuransi terdiri dari:<br />
1. usaha pialang asuransi yang memberikan jasa dalam keperantaraan dalam penutupan asuransi dan penanganan penyelesaian ganti rugi dengan bertindak untuk kepentingan tertanggung<br />
2. usaha pialang reasuransi yang memberikan jasa dalam keperantaraan dalam penempatan reasuransi dan penanganan penyelesaian ganti rugi dengan bertindak untuk kepentingan perusahaan asuransi.<br />
3. usaha penilai kerugian asuransi yang memberikan jasa penilaian terhadap kerugian pada objek asuransi yang dipertanggungkan<br />
4. usaha konsultan aktuaria yang memberikan jasa konsultasi aktuaria<br />
5. usaha agen asuransi yang memberikan jasa keperantaraaan dalam rangka pemasaran jasa asuransi untuk dan atas nama penanggung<br />
2.2. Risiko Usaha Penjaminan <br />
Konsekuensi usaha penjaminan yang melibatkan tiga pihak tentu akan menyebabkan risiko usaha yang lebih besar dibandingkan dengan usaha perbankan atau asuransi yang hanya melibatkan dua pihak, ditambah lagi dengan risiko lainnya yang berasal dari eksternal antara lain seperti risiko lingkungan, risiko hukum dan risiko reputasi. Usaha penjaminan memerlukan risk control yang lebih besar karena harus mengantisipasi timbulnya risiko dari ketiga pihak yang terlibat yaitu dari penjaminan, penerima jaminan dan terjamin. Risiko yang bisa muncul dan dihadapi oleh penjamin itu sendiri adalah risiko operasional, yang meliputi antara lain risiko SDM, risiko produktifitas, risiko sistem, risiko proses dan risiko teknologi informasi risiko keuangan yang meliputi antara lain risiko pasar, risiko kredit dan risiko permodalan. Sedangkan penjamin atau LPK/PPK juga harus melakukan risk control dari risiko yang muncul dari penerima jaminan dan terjamin berupa moral hazards dan potensi risiko lainnya yang dapat memperbesar risiko kegagalan yang pada akhirnya menimbulkan klaim atau pencairan jaminan dari penerima jaminan.<br />
Usaha penjaminan timbulnya menjadi supplementary usaha dari main contract dari penerima jaminan dengan terjamin dikarenakan adanya unsur ketidak pastian (uncertainty) atas suatu peristiwa yang dapat memberikan dampak kerugian keuangan kepada seseorang atau korporasi. Pada awalnya risiko-risiko yang ada hanya dibagi ke dalam 2 kategori yaitu risiko murni dan risiko spekulatif. Risiko murni merupakan risiko yang dapat mengakibatkan kerugian pada tertanggung tapi tidak ada kemungkinan menguntungkan. Sebagai contoh risiko risiko murni adalah risiko kebakaran apabila terjadi dapat mengakibatkan kerugian kepada aset si tertanggung atau penerima jaminan namun jika tidak terjadi tidak akan menimbulkan keuntungan kepada si tertanggung/penerima jaminan.<br />
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Hal ini berbeda dengan risiko spekulatif yaitu risiko yang dapat mengakibatkan dua kemungkinan, merugikan atau menguntungkan tertanggung/perusahaan. Sebagai contoh risiko kenaikan tingkat bunga atau nilai tukar mata uang asing. Apabila ada kenaikan tingkat suku bunga kemungkinan besar akan menaikkan nilai kredit yang harus dibayar debitur kepada kreditur sedangkan apabila mengalami penurunan tingkat suku bunga kemungkinan malah menurunkan kewajiban debitur terhadap kreditur. Di sini terlihat manakala debitur/terjamin membayar lebih dari yang diperjanjikan maka ada pihak yang diuntungkan yaitu pihak kreditur/penerima jaminan. Sebaliknya pihak kreditur bisa menderita kerugian apabila tingkat bunga turun, karena adanya kemungkinan gagal bayar. <br />
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Secara tradisional, risiko-risiko murni adalah risiko yang layak dan dapat dialihkan ke pihak lain seperti perusahaan asuransi karena masih mungkin mendatangkan keuntungan (dengan underwriting yang baik). Sedangkan untuk risiko-risiko keuangan yang spekulatif seperti risiko kredit maka tidak menarik untuk dijadikan bisnis asuransi.<br />
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Risiko murni sendiri dapat juga dibagi menjadi risiko yang insurable dengan uninsurable. Risiko yang insurable adalah risiko-risiko yang layak ditanggung oleh perusahaan asuransi seperti risiko kebakaran, risiko pengangkutan, rangka kapal, tanggung jawab hukum kepada pihak ketiga, risiko pencurian, risiko kecelakaan dan lain sebagainya. Namun ada pula risiko yang tidak layak ditanggung oleh perusahaan asuransi seperti risiko gempa bumi, huru hara, perang, banjir dan lain sebagainya. <br />
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Risiko-risiko lain seperti risiko penyelesaian proyek, risiko uang muka, risiko pemeliharaan, risiko perdagangan, pada dasarnya adalah risiko-risiko yang lebih ke arah spekulatif daripada risiko murni. Risiko penyelesaian proyek misalnya, terjadi apabila si kontraktor tidak mampu untuk menyelesaikan kontrak proyek yang sudah disepakati dengan si pemilik proyek. Gagalnya penyelesaian proyek biasanya dapat disebabkan oleh melonjaknya harga material atau terjadinya peningkatan suku bunga kredit sehingga membebani si kontraktor. Risiko atas transaksi perdagangan biasanya timbul apabila si buyer tidak mampu membayar secara tepat waktu kepada seller sesuai harga barang yang telah disepakati, namun hal tesebut juga bisa saja terjadi dikarenakankan adanya kenaikan suku bunga kredit, ataupun karena efek berantai (multipier effect) yaitu kemacetan pembayaran dari pihak agen-agen atau distributor.<br />
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Sebagaimana dimaklumi, bahwa usaha yang dijalankan perusahaan penjaminan sebagian besarnya adalah menjamin risiko-risiko kredit yang notabene tergolong risiko spekulatif. Dalam perkembangannya perusahaan penjaminan juga dapat menjamin risiko kegagalan pelaksanaan proyek, risiko perdagangan, dan lain sebagainya. Selanjutnya timbul pertanyaan yang mendasar, yaitu apakah usaha penjaminan masih memiliki potensi untuk berkembang jika dilihat dari segi menjamin risiko spekulatif yang dapat menyebabkan kerugian bagi perusahaan penjaminan?<br />
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Sebagai tinjauan, di dalam industri perasuransian dengan kemajuan teknologi telah mampu menyajikan data statistik yang menginformasikan frekuensi dan tingkat keparahan dari berbagai peristiwa yang terkait dengan risiko di bidang asuransi sehingga para ahli matematik dapat menganalisis secara akurat tentang kemungkinan perusahaan asuransi tetap dapat mengaksep risiko tersebut dengan meminimalisir kemungkinan kerugiannya. Demikian pula halnya dengan perusahaan penjaminan, walaupun risiko-risiko yang dihadapi relatif tinggi namun dengan kemampuan analisis underwriting yang lebih baik maka akan dapat mengembangkan teknik pengendalian dan mitigasi risiko yang justru menjadi peluang usaha bagi perusahaan penjaminan. Hal tersebut juga dapat dikombinasikan dengan kemampuan matematis dan analisis secara statistik dalam rangka pemetaan risiko guna mengetahui frekuensi dan tingkat keparahan setiap risiko bidang penjaminan agar secara dini dapat dieliminir kemungkinan terjadinya kerugian besar bagi perusahaan penjamnan. Dengan demikian, peranan manajemen risiko dalam usaha penjaminan ini sangat mutlak diperlukan.<br />
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Sebagai contoh, kredit investasi memiliki potensi risiko yang besar untuk dijamin karena adanya moral hazard yang mungkin timbul dari si terjamin (debitur) karena mengetahui bahwa ia dijamin oleh perusahaan penjaminan. Namun hal tersebut bisa diatasi melalui sharing risiko dengan pihak kreditur, sehingga kreditur juga memiliki kepentingan untuk menyeleksi calon debitur. Disamping itu, dengan adanya persyaratan dalam kredit konsumtif untuk mendapatkan akses langsung terhadap data penghasilan dan profil calon debitur, telah mampu secara signifikan mengurangi risiko kredit macet yang disebabkan gagal bayar (moral hazard).<br />
Tingginya risiko penjaminan kredit juga dapat diatasi dengan mensyaratkan adanya collateral atau agunan yang menjadi hak penjamin dalam hal debitur atau terjamin mengalami gagal bayar.<br />
Setelah mengidentifikasi risiko usaha penjaminan merupakan risiko spekulatif, maka perlu suatu indikator untuk mengukur tingkat risiko usaha penjaminan. Ada dua indikator risiko usaha penjaminan yang dapat digunakan yaitu:<br />
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1. Non Performance Guarantee (NPG), adalah rasio antara nilai plafond penjaminan dengan nilai klaim pada periode tertentu dalam bentuk persentase. Nilai klaim yang digunakan dalam penghitungan NPG tersebut dapat menggunakan nilai klaim netto yaitu nilai klaim dikurangi dengan nilai recoveries pada suatu periode tertentu. Indikator NPG ini hampir mirip dengan indikator risiko perbankan yaitu Non Performance Loan (NPL). Penghitungan NPG ini seharusnya dilakukan menurut masing-masing produk penjaminan agar bisa mengetahui tingkat risiko suatu produk penjaminan berdasarkan data empiris masa lalu.<br />
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2. Loss Ratio (LR), yaitu rasio antara nilai premi atau nilai imbal jasa penjaminan dengan nilai klaim pada suatu periode tertentu dalam bentuk persentase. Nilai klaim yang digunakan dalam penghitungan LR dapat juga menggunakan nilai klaim netto yaitu nilai klaim dikurangi dengan nilai recoveries pada suatu periode tertentu. Penghitungan LR ini seharusnya dilakukan menurut masing-masing produk penjaminan agar bisa mengetahui tingkat risiko suatu produk penjaminan berdasarkan data empiris masa lalu.<br />
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Usaha penjaminan yang dilakukan semakin menguntungkan jika NPG-nya semakin kcil dan lebih kecil dari tingkat IJP yang ditetapkan. Misal NPG usaha penjaminan surety bond secara total pada tahun 2009 adalah 0,9 % sementara tarif IJP yang ditawarkan adalah 1,2 %, maka perusahaan penjaminan memperoleh kelebihan dana setelah membayar kewajiban sebesar 0,9 % adalah 1,2 % - 0,9 % = 0,3 %. Selisih IJP dengan NPG yang bernilai positif ini adalah dana lebih setelah membayar kewajiban dari nilai klaim yang terjadi, nilai selisih tersebut dapat digunakan untuk membiayai kehidupan perusahaan sampai pada peningkatan dana investasinya. Biasanya dalam best practise, hasil kegiatan investasi digunakan untuk membayar biaya operasional perusahaan penjaminan sedangkan hasil perolehan IJP digunakan untuk membayar klaim. Seandainya dari IJP tersebut masih ada sisa setelah membayar kewajiban membayar klaim maka sisanya tersebut dapat dialihkan untuk meningkatkan dana investasi perusahaan penjaminan. Begitu sebaliknya, usaha penjaminan semakin merugi jika realisasi NPG lebih besar dari tarif IJP atau premi yang diterima sehingga pada akhirnya akan menggerus modal bersih perusahaan (ekuitas) perusahaan penjaminan.<br />
Pada indiaktor loss ratio (LR), usaha penjaminan akan memperoleh kelebihan dana ketika nilai LR di bawah 20 % atau dengan pengertian di bawah 20 % digunakan untuk membayar kewajiban klaim. Berdasarkan formulasi penghitungan LR diatas, sisanya sebesar 80 % dari LR sebesar 20 % biasanya digunakan untuk biaya lainnya sesuai dengan struktur komponen pembentukan premi/IJP seperti biaya akuisisi, biaya marketing dan cadangan klaim. Dengan demikian titik aman besaran realisasi nilai LR agar perusahaan penjaminan tidak merugi atau masih dapat tumbuh adalah nilai LR sebesar 20 %. Atau dapat dibuatkan pengertian sesuai dengan formulasi penghitungan LR seperti diatas, bahwa jika LR sebesar 100 %, maka seluruh premi/IJP yang diperoleh akan digunakan untuk membayar klaim sehingga perusahaan tidak memperoleh kelebihan dana untuk membiayai kelangsungan perusahaan. Sustainbilitas perusahaan akan terganggu jika secara keseluruhan produk penjaminan memiliki nilai LR lebih besar dari 70 %.<br />
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PERBEDAAN USAHA PENJAMINAN DAN ASURANSI<br />
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2.1. Dasar Perbedaan.<br />
<br />
Penjaminan kredit mulai dikenal kembali pada saat Pemerintah menggelontorkan program penjaminan Kredit Usaha Rakyat pada akhir tahun 2007 dan telah membuat masyarakat umum kesulitan membedakannya dengan jasa Asuransi. Perbedaan antara Asuransi dan Penjaminan selama ini masih timbul pro-cons yang disebabkan pengetahuan tentang usaha penjaminan belum merata dan belum berkembang seperti halnya Asuransi. Namun kita mencoba untuk memberikan suatu benang merah untuk membedakannya dimana secara garis besar ada perbedaan yang mendasar antara Penjaminan dengan Asuransi yaitu sebagai berikut:<br />
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Penjaminan memiliki karakteristik sebagai berikut:<br />
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- Melibatkan 3 pihak (Penerima Jaminan, Terjamin, Penjamin)<br />
- Dasar hukumnya cenderung berdasarkan KUHPerdata pasal 1830 -1835. Saat ini masih ada PMK No. 222/2008 dan PerPres No. 2/2008 yang menjadi dasar regulasi penjaminan<br />
Berdasarkan KUHPer, Penjaminan memiliki terminologi yang sama dengan Penanggungan<br />
Sifat perjanjiannya adalah tambahan (assesoir), sehingga harus ada kontrak utamanya (main contract) antara penerima jaminan dengan terjamin<br />
- Dalam proses penyelesaian klaim dapat dibenarkan melakukan pre claim treatment, namun harus disesuaikan dengan regulasi yang berlaku<br />
- Risiko yang dijamin adalah risiko yang bersifat speculative<br />
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- Dasar Hukum mengacu pada:<br />
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1. Kitab Undang Hukum Perdata (KUH Per)<br />
KUH Per Pasal 1820<br />
Penanggungan adalah suatu perjanjian dengan mana seorang pihak ketiga guna kepentingan si berpiutang mengikatkan diri untuk memenuhi perikatan si berutang, manakala orang ini sendiri tidak memenuhinya (Perjanjian 3 pihak)<br />
Penjelasan<br />
Jaminan tertulis yang diberikan penjamin kepada pihak berpiutang/kreditur untuk melunasi kewajibannya dalam hal debitur tersebut ingkar janji yaitu pembuktian bahwa debitur melakukan wanprestasi dalam melaksanakan kewajibannya<br />
Pasal 1821<br />
Tiada penanggungan jika tidak ada suatu perikatan pokok yang sah.<br />
Penjelasan<br />
- Penanggungan tersebut bersifat asesoris bahwa penjaminan merupakan persetujuan yang pelaksanaannya akan sangat tergantung pada perjanjian pokok yang mendasari terbitnya perjanjian jaminan artinya bila perjanjian pokok batal maka akan mengakibatkan penanggungan batal.<br />
- Ketentuan tentang Penanggungan (Guarantee) diatur dalam pasal 1820 – 1850 KUHPer<br />
- Perpres No 2/2008 dan PMK No. 222/2008<br />
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Asuransi<br />
- Melibatkan 2 pihak yaitu Penanggung dan Tertanggung <br />
- Dasar hukumnya UU No.2 Tahun 1992 tentang Perasuransian <br />
Berdasarkan UU No.2/1992, Asuransi dikatakan sebagai Pertanggungan<br />
Sifat perjanjiannya adalah utama atau main contract antara Penanggung dan Tertanggung.<br />
- Ketika klaim terjadi maka langsung dibayar, tidak mengenal pre claim treatment<br />
- Risiko yang dihadapi adalah risiko murni<br />
- No Premi No Claim. Klaim tidak dapat dibayarkan apabila premi belum dibayar. <br />
Disini dituntut cash and carry<br />
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Dasar hukum mengacu pada:<br />
1. Kitab Undang Hukum Dagang (KUHD)<br />
2. UU Asuransi No.2 tahun 1992<br />
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UU Asuransi No.2 Pasal 1<br />
Asuransi atau Pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana pihak penanggung mengikat diri kepada tertanggung dengan menerima premi Asuransi untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan, kehilangan keuntungan yang diharapkan atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung yang timbul dari suatu peristiwa yang tidak pasti.<br />
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KUHD Pasal 246<br />
Asuransi atau Pertanggungan adalah suatu perjanjian dengan mana seorang penanggung mengikatkan diri kepada seorang tertanggung dengan menerima suatu premi untuk memberikan penggantian kepadanya karena suatu kerugian, kerusakan atau kehilangan keuntungan yang diharapkan yang mungkin akan dideritanya karena suatu peristiwa yang tidak tentu.<br />
Penjelasan:<br />
- Perjanjian antara dua pihak yang memberikan jasa dalam penanggulangan risiko yang timbul dari peristiwa yang tidak pasti<br />
- Objek asuransi adalah benda, jasa, jiwa dan raga, kesehatan manusia, tanggung jawab hukum serta semua kepentingan lainnya yang dapat hilang, rusak, rugi dan atau berkurang nilainya.<br />
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Perbedaan Usaha Penjaminan dan Asuransi<br />
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; line-height: 150%; mso-ansi-language: IN;">Penjaminan</span><span lang="IN" style="font-family: "Tahoma","sans-serif"; mso-ansi-language: IN;"></span></div>
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<td style="border-left: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294"><div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: center;">
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Melibatkan 3 pihak (Penerima Jaminan, Terjamin,
Penjamin)</span></div>
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<tr style="mso-yfti-irow: 2;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dasar hukumnya cenderung berdasarkan KUHPerdata pasal
1830 -1835</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">. Saat ini masih ada PMK No. 222/2008 dan PerPres No.
2/2008 yang menjadi dasar regulasi penjaminan</span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dasar hukumnya UU No.2 Tahun 1992</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;">
tentang Perasuransian</span><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;"> <span lang="IN"></span></span></div>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
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yang sama dengan <b style="mso-bidi-font-weight: normal;">Penanggungan</b></span></div>
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ada kontrak utamanya (main contract) antara penerima jaminan dengan terjamin</span></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
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antara Penanggung dan Tertanggung.</span></div>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Dalam proses penyelesaian klaim dapat dibenarkan
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<tr style="mso-yfti-irow: 6;">
<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Risiko yang dijamin adalah risiko yang bersifat
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.7pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Risiko yang dihadapi adalah risiko murni</span></div>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 220.55pt;" valign="top" width="294"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">Walaupun masih <i style="mso-bidi-font-style: normal;">debatable</i>,
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Hal ini khusus untuk menjalankan program pemerintah.</span></i><span style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%;"></span></div>
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<span lang="IN" style="font-family: "Tahoma","sans-serif"; font-size: 8.0pt; line-height: 150%; mso-ansi-language: IN;">No Premi No Claim. Klaim tidak dapat dibayarkan apabila
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<td style="border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 238.35pt;" valign="top" width="318"><div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: center;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; line-height: 150%;">Penjaminan</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 10.0pt; line-height: 150%;">Asuransi</span></b></div>
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<td style="border-top: none; border: solid windowtext 1.0pt; mso-border-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 238.35pt;" valign="top" width="318"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Mengacu
pada:</span></div>
<div class="MsoListParagraph" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 18.55pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l0 level4 lfo2; tab-stops: list 18.55pt; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Trebuchet MS","sans-serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: "Trebuchet MS"; mso-bidi-font-size: 9.0pt; mso-fareast-font-family: "Trebuchet MS";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Kitab
Undang Hukum Perdata (KUH Per)</span></div>
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<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">KUH
Per Pasal 1820</span></u></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penanggungan
adalah suatu perjanjian dengan mana seorang pihak ketiga guna kepentingan si
berpiutang mengikatkan diri untuk memenuhi perikatan si berutang, manakala
orang ini sendiri tidak memenuhinya (Perjanjian 3 pihak)</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></u></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Jaminan
tertulis yang diberikan penjamin kepada pihak berpiutang/kreditur untuk
melunasi kewajibannya dalam hal debitur tersebut ingkar janji yaitu
pembuktian bahwa debitur melakukan wanprestasi dalam melaksanakan
kewajibannya</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Pasal
1821</span></u></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Tiada
penanggungan jika tidak ada suatu perikatan pokok yang sah.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Penanggungan tersebut bersifat asesoris bahwa penjaminan merupakan
persetujuan yang pelaksanaannya akan sangat tergantung pada perjanjian pokok
yang mendasari terbitnya perjanjian jaminan artinya bila perjanjian pokok
batal maka akan mengakibatkan penanggungan batal.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Ketentuan tentang Penanggungan (Guarantee) diatur dalam pasal 1820 – 1850
KUHPer</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: .55pt; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">2.
PMK No. 222/2008 dan PerPres No. 2/2008<span style="mso-spacerun: yes;">
</span></span></div>
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<br /></div>
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<td style="border-bottom: solid windowtext 1.0pt; border-left: none; border-right: solid windowtext 1.0pt; border-top: none; mso-border-alt: solid windowtext .5pt; mso-border-left-alt: solid windowtext .5pt; mso-border-top-alt: solid windowtext .5pt; padding: 0in 5.4pt 0in 5.4pt; width: 238.35pt;" valign="top" width="318"><div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Mengacu
pada:</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 12.1pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l1 level3 lfo1; tab-stops: list 12.1pt; text-align: justify; text-indent: -12.1pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Kitab
Undang Hukum Dagang (KUHD)</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 12.1pt; margin-right: 0in; margin-top: 6.0pt; mso-add-space: auto; mso-list: l1 level3 lfo1; tab-stops: list 12.1pt; text-align: justify; text-indent: -12.1pt;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%; mso-fareast-font-family: Tahoma;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">UU
Asuransi No.2 tahun 1992</span></div>
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<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">UU
Asuransi No.2 Pasal 1</span></u></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: 6.0pt; margin-left: 0in; margin-right: 0in; margin-top: 6.0pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Asuransi
atau Pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana
pihak penanggung mengikat diri kepada tertanggung dengan menerima premi
Asuransi untuk memberikan penggantian kepada tertanggung karena kerugian,
kerusakan, kehilangan keuntungan yang diharapkan atau tanggung jawab hukum
kepada pihak ketiga yang mungkin akan diderita tertanggung yang timbul dari
suatu peristiwa yang tidak pasti.</span></div>
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<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">KUHD
Pasal 246</span></u></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Asuransi
atau Pertanggungan adalah suatu perjanjian dengan mana seorang penanggung
mengikatkan diri kepada seorang tertanggung dengan menerima suatu premi untuk
memberikan penggantian kepadanya karena suatu kerugian, kerusakan atau
kehilangan keuntungan yang diharapkan yang mungkin akan dideritanya karena
suatu peristiwa yang tidak tentu.</span></div>
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<u><span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">Penjelasan</span></u></div>
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Perjanjian antara dua pihak yang memberikan jasa dalam penanggulangan risiko
yang timbul dari peristiwa yang tidak pasti</span></div>
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Objek asuransi adalah benda, jasa, jiwa dan raga, kesehatan manusia, tanggung
jawab hukum serta semua kepentingan lainnya yang dapat hilang, rusak, rugi
dan atau berkurang nilainya.</span></div>
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<span style="font-family: "Tahoma","sans-serif"; font-size: 9.0pt; line-height: 150%;">-
Ketentuan tentang Pertanggungan diatur dalam pasal 246 – 286 KUHD</span></div>
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<br />
Usaha Penjaminan merupakan suatu usaha alternatif dalam rangka penyebaran risiko (spread of risk) atas risiko kerugian yang mungkin terjadi, dimana risiko kerugian tersebut harus dapat diukur secara finansial. Usaha tersebut sebenarnya sudah ada sejak lama yaitu pada tahun 1971 dengan berdirinya PT Askrindo dan diikuti dengan Perum Jamkrindo, namun baru-baru ini mulai kembali dikenal luas oleh masyarakat Indonesia. Sebagian besar masyarakat masih beranggapan bahwa kegiatan usaha menjamin, menanggung dan sebagainya merupakan bagian dari produk-produk bidang asuransi. Hal ini terjadi karena asuransi telah lebih dulu dikenal oleh masyarakat, ditambah pula dengan adanya kemiripan antara asuransi dan penjaminan. Disamping itu, bagi sebagian kecil masyarakat masih menganggap bahwa penjaminan merupakan usaha yang bersifat sosial, bukan merupakan usaha yang berorientasi profit seperti halnya dilakukan oleh Pemerintah dalam program KUR. Persepsi itu terbentuk dari pengalaman bahwa kebanyakan perusahaan penjaminan kegiatannya bersifat sosial yang identik dengan merugi dan usaha penjaminan di Indonesia sering atau selalu menjadi program pemerintah dalam rangka mengembangkan UMKM.<br />
<br />
Secara Terminologi, penjaminan atau penanggungan berdasarkan KUHPer Pasal 1820; penjaminan atau penanggungan ialah suatu persetujuan di mana pihak ketiga, demi kepentingan kreditur, mengikatkan diri untuk memenuhi perikatan debitur, bila debitur itu tidak memenuhi perikatannya. Sedangkan pengertian asuransi menurut Undang-Undang Nomor 2/1992 Tentang Usaha Perasuransian adalah perjanjian antara dua pihak atau lebih, dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
<br />
Peraturan yang mengatur industri jasa asuransi adalah Undang-Undang Nomor 2/1992 tentang Usaha Perasuransian, dan pemahaman masyarakat terhadap penjaminan masih identik dengan asuransi. Bahkan sebagian besar masyarakat beranggapan bahwa penjaminan merupakan bagian dari asuransi. Namun jika dikaji lebih mendalam lagi, maka terdapat perbedaan yang cukup jelas antara penjaminan dan asuransi. Perbedaan yang cukup mendasar yaitu keterlibatan para pihak di masing-masing kontrak. Pada penjaminan yang terlibat di dalamnya ada tiga pihak, yaitu Terjamin, Penerima Jaminan dan Penjamin. Sedangkan dalam asuransi, pihak yang terlibat hanya ada dua pihak, yaitu Penanggung (Insurer) dan Tertanggung (Insured). Untuk perjanjiannya sendiri juga terdapat perbedaan antara penjaminan dan asuransi. Perjanjian dalam penjaminan, dari sisi Penjamin merupakan perjanjian tambahan (accessoair contract) atas perjanjian pokok (main contract) antara Terjamin dan Penerima Jaminan. <br />
<br />
Perjanjian dalam asuransi, merupakan perjanjian pokok (main contract) antara Penanggung dan Tertanggung. Proses penjaminan didasari atas terbitnya Sertifikat Penjaminan dan telah dibayarkannya Imbal Jasa Penjaminan (IJP). Proses pertanggungan atau asuransi didasari atas terbitnya Polis Asuransi dan telah dibayarkannya sejumlah premi asuransi. Usaha di bidang penjaminan berpedoman pada “select Your risk and client”, walaupun dalam prakteknya juga dapat diterapkan hukum bilangan besar, khususnya untuk penjaminan yang bersifat automatic cover. <br />
<br />
Secara case by case, penjaminan hanya akan diberikan kepada terjamin melalui suatu analisis yang mendalam dan telah diketahui pula reputasi yang bersangkutan. Lain halnya pada asuransi, karena yang ditanggung adalah risiko murni sehingga seluruh sistem penutupannya tunduk dengan hukum bilangan besar, Insurer atau pihak asuransi akan melayani siapa saja yang ingin mempertanggungkan risiko kerugiannya sepanjang telah menyepakati perjanjian pertanggungan, tanpa harus meneliti reputasi tertanggung (Insured).<br />
<br />
Di antara beberapa sistem penjaminan pun dalam prakteknya masih memiliki perbedaan dalam skimnya. Hal inilah yang membedakan penjaminan kredit dan asuransi kredit. Pada penjaminan kredit memiliki prinsip-prinsip yang meliputi kelayakan usaha, pelengkap perkreditan, pengganti agunan, pengambil alihan sementara risiko kredit macet, piutang subrogasi, keterlibatan pihak ketiga dan kerjasama pengendalian. Prinsip-prinsip tersebut harus ada dalam penjaminan kredit sebagai upaya kehati-hatian (prudent), mengingat risiko dalam penjaminan kredit yang relatif besar. Sedangkan dalam asuransi kredit tunduk terhadap prinsip-prinsip asuransi pada umumnya, yaitu meliputi insurable interest (memiliki kepentingan mengasuransikan), utmost good faith (itikad baik), indemnity (ganti rugi) dan subrogation (hak pemulihan setelah membayar ganti rugi).<br />
<br />
Dalam hal terjadi kesalahan pada kontrak, penjaminan kredit tidaklah mudah melakukan perubahan atas klausula penjaminan karena melibatkan dua pihak lainnya. Namun perubahan tersebut bukan hal yang tidak mungkin dan bisa dianggap sangat mungkin tergantung pada pihak yang terlibat dalam usaha penjaminan. Lain halnya dengan asuransi kredit, jika terjadi kesalahan, asuransi dapat melakukan perubahan dengan endorsment ataupun cancellation. <br />
<br />
Perbedaan penjaminan kredit dan asuransi kredit juga terletak pada saat pengajuan klaim. Pada penjaminan kredit pembayaran klaim dilakukan setelah terpenuhinya syarat penjaminan yang diatur dan disepakati dalam sertifikat penjaminan dan biasanya tidak mempersoalkan apa penyebab terjadinya klaim. Setelah klaim dibayarkan oleh Penjamin kepada Penerima Jaminan, maka timbul hak subrogasi Penjamin, dalam hal ini Terjamin berkewajiban membayar sejumlah klaim yang telah dibayarkan tersebut. Sedangkan dalam asuransi kredit, klaim dibayarkan setelah diketahui penyebab terjadinya kemacetan kredit. Setelah klaim dibayar oleh Penanggung (perusahaan asuransi) kepada Tertanggung (Bank pemberi kredit), maka Penanggung melalui atau secara bersama-sama dengan Tertanggung melakukan penagihan kepada Debitur Tertanggung. Disamping itu, didalam asuransi kredit sebagian dari risiko kredit dapat direasuransikan kepada perusahaan reasuransi.<br />
Dilihat dari tujuannya juga terdapat perbedaan yang mendasar antara penjaminan dan asuransi. Tujuan utama kegiatan penjaminan adalah menjebatani antara Terjamin UMKM yang belum dapat akses ke perbankan karena berbagai faktor, kepentingan terjamin dari sisi penggantian agunan dan kepentingan penerima jaminan (Perbankan/LKBB) untuk menyalurkan kredit. Sedangkan asuransi kredit, lebih berorientasi untuk melindungi kepentingan pihak tertanggung (Bank/LKBB) dari kemungkinan terjadinya kerugian yang disebabkan oleh kredit macet.<br />
<br />
Pada skim penjaminan, Perjanjian Kredit merupakan dasar atas perikatan tiga pihak, dan istilah Imbal Jasa Penjaminan merupakan biaya pelayanan (service charge). Pada skim asuransi, kredit dipandang sebagai obyek dari perjanjian asuransi. Sedangkan istilah premi pada asuransi merupakan dana yang dihimpun dan dicadangkan untuk pembayaran ganti rugi. <br />
Walaupun KUHPerdata menyebutkan bahwa para pihak dalam penjaminan adalah debitur, kreditur dan penanggung, pada dasarnya usaha penjaminan telah berkembang di luar penjaminan kredit. Namun ada karakteristik yang tetap dijaga yaitu bahwa penjaminan melibatkan tiga pihak yaitu penjamin, penerima jaminan dan si terjamin. Dengan adanya ketiga istilah tersebut maka penjaminan dapat dilakukan dalam bentuk penjaminan kegagalan si terjamin dalam memenuhi kewajibannya terhadap di penerima jaminan baik dalam mengembalikan pinjaman yang sudah diterima oleh si terjamin maupun dalam hal terdapat kewajiban daripada si terjamin untuk melakukan suatu pekerjaan/kewajiban kepada si penerima jaminan. Disamping itu kewajiban penjamin tetap berlaku apabila si terjamin gagal memenuhi kewajibannya kepada si penerima jaminan.<br />
<br />
Usaha Penjaminan merupakan suatu usaha alternatif dalam rangka perlindungan atau proteksi atas risiko kerugian yang mungkin terjadi, dimana risiko kerugian tersebut harus dapat diukur secara finansial. Usaha tersebut sebenarnya sudah ada sejak lama, namun baru-baru ini mulai dikenal luas oleh masyarakat Indonesia. Sebagian besar masyarakat masih beranggapan bahwa kegiatan usaha menjamin, menanggung dan sebagainya merupakan bagian dari produk-produk bidang asuransi. Hal tersebut dikarenakan asuransi telah lebih dulu dikenal oleh masyarakat, ditambah pula dengan adanya kemiripan antara asuransi dan penjaminan. Disamping itu, bagi sebagian kecil masyarakat yang mengetahui usaha penjaminan masih menganggap bahwa penjaminan merupakan usaha yang bersifat sosial, bukan merupakan usaha yang berorientasi profit. Persepsi itu terbentuk dari pengalaman bahwa kebanyakan perusahaan penjaminan kegiatannya bersifat sosial yang identik dengan merugi dan usaha penjaminan di Indonesia sering atau selalu menjadi program pemerintah dalam rangka membantu dan memberdayakan UMKM.<br />
<br />
Secara terminologi, penjaminan atau penanggungan berdasarkan KUHPer Pasal 1820; penjaminan atau penanggungan ialah suatu persetujuan di mana pihak ketiga, demi kepentingan kreditur, mengikatkan diri untuk memenuhi perikatan debitur, bila debitur itu tidak memenuhi perikatannya. Sedangkan pengertian asuransi menurut Undang-Undang Nomor 2/1992 Tentang Usaha Perasuransian adalah perjanjian antara dua pihak atau lebih, dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
<br />
Peraturan yang mengatur industri asuransi adalah Undang-Undang Nomor 2/1992 tentang Usaha Perasuransian, dan pemahaman masyarakat terhadap penjaminan masih sama dengan asuransi. Bahkan sebagian besar masyarakat beranggapan bahwa penjaminan merupakan bagian dari asuransi. Namun jika dikaji lebih mendalam lagi, maka terdapat perbedaan yang cukup jelas antara penjaminan dan asuransi. Perbedaan yang cukup mendasar yaitu keterlibatan para pihak di masing-masing kontrak. Pada penjaminan yang terlibat di dalamnya ada tiga pihak, yaitu Terjamin, Penerima Jaminan dan Penjamin. Sedangkan dalam asuransi, pihak yang terlibat hanya ada dua pihak, yaitu Penanggung (Insurer) dan Tertanggung (Insured). Untuk perjanjiannya sendiri juga terdapat perbedaan antara penjaminan dan asuransi. Perjanjian dalam penjaminan, dari sisi Penjamin merupakan perjanjian tambahan (accessoair contract) atas perjanjian pokok (main contract) antara Terjamin dan Penerima Jaminan. Perjanjian dalam asuransi, merupakan perjanjian pokok (main contract) antara Penanggung dan Tertanggung. Proses penjaminan didasari atas terbitnya Sertifikat Penjaminan dan telah dibayarkannya Imbal Jasa Penjaminan (IJP). Proses pertanggungan atau asuransi didasari atas terbitnya Polis Asuransi dan telah dibayarkannya sejumlah premi asuransi. Usaha di bidang penjaminan berpedoman pada “select Your risk and client”, walaupun dalam prakteknya juga dapat diterapkan hukum bilangan besar, khususnya untuk penjaminan yang bersifat automatic cover dan bersifat retail. Secara case by case, penjaminan hanya akan diberikan kepada terjamin dengan nilai penjaminan yang relatif besar dan lebih berisiko melalui suatu analisis yang mendalam dan telah diketahui pula reputasi yang bersangkutan. Lain halnya pada asuransi, karena yang ditanggung adalah risiko murni sehingga seluruh sistem penutupannya tunduk dengan hukum bilangan besar, Insurer atau pihak asuransi akan melayani siapa saja yang ingin mempertanggungkan risiko kerugiannya sepanjang telah menyepakati perjanjian pertanggungan, tanpa harus meneliti reputasi tertanggung (Insured).<br />
<br />
Di antara beberapa sistem penjaminan pun dalam prakteknya masih memiliki perbedaan dalam skimnya. Hal inilah yang membedakan penjaminan kredit dan asuransi kredit. Pada penjaminan kredit memiliki prinsip-prinsip yang meliputi kelayakan usaha, pelengkap perkreditan, pengganti agunan, pengambil alihan sementara risiko kredit macet, piutang subrogasi, keterlibatan pihak ketiga dan kerjasama pengendalian. Prinsip-prinsip tersebut harus ada dalam penjaminan kredit sebagai upaya kehati-hatian (prudent), mengingat risiko dalam penjaminan kredit yang relatif besar. Sedangkan dalam asuransi kredit tunduk terhadap prinsip-prinsip asuransi pada umumnya, yaitu meliputi insurable interest (memiliki kepentingan mengasuransikan), utmost good faith (itikad baik), indemnity (ganti rugi) dan subrogation (hak pemulihan setelah membayar ganti rugi).<br />
<br />
Dalam hal terjadi kesalahan pada kontrak, penjaminan kredit tidaklah mudah melakukan perubahan atas klausula penjaminan. Lain halnya dengan asuransi kredit, jika terjadi kesalahan, asuransi dapat melakukan perubahan dengan endorsment ataupun cancellation. <br />
<br />
Perbedaan penjaminan kredit dan asuransi kredit juga terletak pada saat pengajuan klaim. Pada penjaminan kredit pembayaran klaim dilakukan setelah terpenuhinya syarat penjaminan yang diatur dan disepakati dalam sertifikat penjaminan dan biasanya tidak mempersoalkan apa penyebab terjadinya klaim. Setelah klaim dibayarkan oleh Penjamin kepada Penerima Jaminan, maka timbul hak subrogasi Penjamin, dalam hal ini Terjamin berkewajiban membayar sejumlah klaim yang telah dibayarkan tersebut. Sedangkan dalam asuransi kredit, klaim dibayarkan setelah diketahui penyebab terjadinya kemacetan kredit. Setelah klaim dibayar oleh Penanggung (perusahaan asuransi) kepada Tertanggung (Bank pemberi kredit), maka Penanggung melalui atau secara bersama-sama dengan Tertanggung melakukan penagihan kepada Debitur Tertanggung. Disamping itu, didalam asuransi kredit sebagian dari risiko kredit dapat direasuransikan kepada perusahaan reasuransi.<br />
<br />
Dilihat dari tujuannya juga terdapat perbedaan yang mendasar antara penjaminan dan asuransi. Tujuan utama kegiatan penjaminan adalah menjebatani antara Terjamin UMKM yang belum dapat akses ke perbankan karena berbagai faktor, kepentingan terjamin dari sisi penggantian agunan dan kepentingan penerima jaminan (Perbankan/LKBB) untuk menyalurkan kredit. Sedangkan asuransi kredit, lebih berorientasi untuk melindungi kepentingan pihak tertanggung (Bank/LKBB) dari kemungkinan terjadinya kerugian yang disebabkan oleh kredit macet.<br />
<br />
Aspek Hukum Kontrak Penjaminan <br />
Kontrak penjaminan adalah kontrak dimana si penjamin mengikatkan dirinya terhadap kontrak yang telah dilakukan antara si penerima jaminan dengan si terjamin. Kontrak penjaminan adalah kontrak antara 3 (tiga) pihak sehingga seharusnya berbeda dengan kontrak/polis asuransi yang melibatkan 2 pihak. Kontrak penjaminan harus memuat secara jelas tentang definisi daripada penjamin, penerima jaminan ataupun terjamin. Dengan demikian setiap kontrak yang melibatkan 3 pihak dan bersifat asesoir terhadap perjanjian pokok dapat dinyatakan sebagai kontrak penjaminan bukan kontrak asuransi ataupun kontrak lainnya.<br />
<br />
Dalam penjaminan, ada kontrak dimana terjamin mengetahui bahwa kreditnya dijamin oleh penjamin sehingga secara langsung dapat berperan langsung dalam kontrak namun ada juga kontrak penjaminan dimana terjamin tidak mengetahui adanya kontrak antara penerima jaminan dengan penjamin yang menjamin kredit atau obyek penjaminannya. Seperti halnya penjaminan kredit yang dilakukan oleh bank sebagai penerima jaminan dengan PPK/LPK sebagai penjamin. Kredit yang disalurkan oleh bank kepada debitur atau terjamin dijamin tanpa sepengetahuan terjamin dengan alasan tertentu seperti agar tidak memperbesar moral hazard yang menimbulkan risiko kredit lebih besar lagi atau alasan lainnya. Sedangkan ada penjaminan kredit yang dari awal diajukan oleh terjamin kepada bank atau penerima jaminan untuk memperkuat performance pengajuan kredit dan menggantikan kekurangan agunan/colateral terjamin sehingga terjamin harus mengetahui manfaat dan kewajibannya dalam kontrak penjaminan tersebut.<br />
Dengan demikian, ada beberapa hal yang perlu juga mendapatkan perhatian khusus dalam kontrak penjaminan yaitu mengenai perlindungan terhadap manfaat-manfaat apa saja yang dapat diterima oleh penerima jaminan dan terjamin sekaligus kewajiban-kewajiban yang harus dipenuhi oleh penerima jaminan dan terjamin secara jelas. Walaupun dalam kasus penjaminan kredit bank, klaim dibayarkan melalui penerima jaminannya yaitu bank sendiri namun perlu juga ditegaskan hak-hak dari terjamin apabila yang bersangkutan meninggal dunia atau tidak mampu untuk melunasi kreditnya. Juga perlu ditegaskan mengenai bagaimana cara penanganan agunan/collateral secara transparan diantara pihak yang terlibat agar tidak merugikan pihak yang terlibat dalam kontrak penjaminan.<br />
Penjaminan kredit yang mengalami gagal bayar/default dan menyebabkan timbul klaim atau pencairan jaminan maka secara otomatis timbul hak subrogasi. Dalam kaitannya dengan hak subrograsi selama ini karena pihak bank adalah yang menyimpan agunan/collateral, recovery dari agunan/collateral memang dibagikan berdasarkan proporsi yang telah disepakati antara bank dan penjamin. Namun demikian, penjamin merasakan bahwa pihak bank lebih memprioritaskan recovery untuk kepentingan bank padahal seharusnya dibagikan secara proporsional kepada penjamin sesuai dengan kontrak penjaminan.<br />
<br />
Dasar hukum dari penjaminan di Indonesia adalah KUHPerdata Bab XVII tentang penanggungan utang. Pada pasal 1820 dinyatakan bahwa perjanjian tentang penanggungan, dimana pada salah satu pasalnya dinyatakan bahwa orang boleh melakukan penjaminan terhadap pihak lain. <br />
<br />
Di dalam kontrak penjaminan juga harus secara jelas dicantumkan cara penyelesaian hukum yang akan diambil apabila ternyata salah satu pihak wanprestasi. Tentunya harus ada dasar-dasar yang jelas tentang latar belakang pembuatan pasal-pasal supaya tidak terkesan bahwa kontrak tersebut dibuat secara asal jadi saja.<br />
<br />
Catatan tambahan<br />
Pengertian Asuransi<br />
Ketentuan mengenai pengertian asuransi dalam UU No 2/1992 merupakan penyempurnaan dari pengertian asuransi dalam KUHD. Ketentuan dalam KUHD mengenai pengertian asuransi hanya mencakup jenis asuransi kerugian, sedangkan dalam UU No 2/1992 mencakup pengertian asuransi kerugian dan asuransi jiwa. Dari kedua ketentuan mengenai pengertian asuransi tersebut, selain terdapat perbedaan cakupan jenis asuransinya, dalam UU No 2/1992 juga ditambahkan bagian lain dari jenis asuransi kerugian, yaitu kerugian karena tanggung jawab hukum kepada pihak ketiga.<br />
<br />
UU No 2/1992 pasal 1 ayat 1<br />
Asuransi atau pertanggungan adalah perjanjian antara dua pihak atau lebih dengan mana pihak penanggung mengikatkan diri kepada tertanggung, dengan menerima pembayaran premi asuransi, untuk memberikan penggantian kepada tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita tertanggung, yang timbul dari suatu peristiwa yang tidak pasti, atau untuk memberikan suatu pembayaran yang didasarkan atas meninggal atau hidupnya seseorang yang dipertanggungkan.<br />
<br />
KUH Dagang<br />
Asuransi atau pertanggungan adalah suatu perjanjian, di mana penanggung dengan menikmati suatu premi mengikat dirinya terhadap tertanggung untuk membebaskannya dari kerugian karena kehilangan, kerugian, atau ketiadaan keuntungan yang diharapkan, yang akan dapat dideritanya karena suatu kejadian yang tidak pasti.<br />
<br />
UU No2/1992 pasal 1 ayat 2<br />
Objek asuransi<br />
Benda dan jasa, jiwa dan raga, kesehatan manusia, tanggung jawab hukum, serta semua kepentingan lainnya yang dapat hilang, rusak, rugi dan atau berkurang nilainya.<br />
Subject matter of insurance (buku Principle of Insurance John T. Steele) yaitu dapat berupa properti atau kejadian yang menimbulkan kerugian atas hak atau menimbulka kewajiban hukum.<br />
<br />
UU No 2/1992 pasal 1 ayat 13<br />
Afiliasi adalah hubungan antara seseorang atau badan hukum dengan satu orang atau lebih, atau badan hukum lain, sedemikian rupa sehingga salah satu dari mereka dapat mempengaruhi pengelolaan atau kebijaksanaan dari orang yang lain atau badan hukum yang lain, atau sebaliknya, dengan memanfaatkan adanya kebersamaan kepemilikan saham atau kebersamaan pengelolaan perusahaan.<br />
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Bidang, Jenis dan Ruang Lingkup Usaha Perasuransian<br />
Bidang usaha<br />
UU No 2/1992 pasal 2<br />
Usaha perasuransian merupakan kegiatan usaha yang bergerak di bidang:<br />
a. Usaha asuransi, yaitu usaha jasa keuangan yang menghimpun dana masyarakat dengan mengumpulkan premi asuransi, memberi perlindungan kepada anggota masyarakat pengguna jasa asuransi terhadap kemungkinan kerugian, karena suatu peristiwa yang tidak pasti atau terhadap hidup atau meninggalnya seseorang <br />
b. Usaha penunjang usaha asuransi yang menyelenggarakan jasa keperantaraan, penilai kerugian asuransi dan jasa konsultan aktuaria<br />
<br />
Jenis usaha<br />
UU No 2/1992 pasal 3<br />
Jenis usaha perasuransian meliputi:<br />
a. Usaha asuransi terdiri dari:<br />
1. usaha asuransi kerugian yang memberikan jasa dalam penanggulangan risiko atas kerugian, kehilangan manfaat dan tanggung jawab hukum terhadap pihak ke-3 yang timbul dari peristiwa yang tidak pasti<br />
2. usaha asuransi jiwa yang memberikan jasa dalam penanggulangan risiko yang dikaitkan dengan hidup atau meninggalnya seseorang yang dipertanggungkan<br />
3. usaha reasuransi yang memberikan jasa dalam pertanggungan ulang terhadap risiko yang dihadapi perusahaan asuransi kerugian dan atau jiwa<br />
b. Usaha penunjang asuransi terdiri dari:<br />
1. usaha pialang asuransi yang memberikan jasa dalam keperantaraan dalam penutupan asuransi dan penanganan penyelesaian ganti rugi dengan bertindak untuk kepentingan tertanggung<br />
2. usaha pialang reasuransi yang memberikan jasa dalam keperantaraan dalam penempatan reasuransi dan penanganan penyelesaian ganti rugi dengan bertindak untuk kepentingan perusahaan asuransi.<br />
3. usaha penilai kerugian asuransi yang memberikan jasa penilaian terhadap kerugian pada objek asuransi yang dipertanggungkan<br />
4. usaha konsultan aktuaria yang memberikan jasa konsultasi aktuaria<br />
5. usaha agen asuransi yang memberikan jasa keperantaraaan dalam rangka pemasaran jasa asuransi untuk dan atas nama penanggung<br />
2.2. Risiko Usaha Penjaminan <br />
Konsekuensi usaha penjaminan yang melibatkan tiga pihak tentu akan menyebabkan risiko usaha yang lebih besar dibandingkan dengan usaha perbankan atau asuransi yang hanya melibatkan dua pihak, ditambah lagi dengan risiko lainnya yang berasal dari eksternal antara lain seperti risiko lingkungan, risiko hukum dan risiko reputasi. Usaha penjaminan memerlukan risk control yang lebih besar karena harus mengantisipasi timbulnya risiko dari ketiga pihak yang terlibat yaitu dari penjaminan, penerima jaminan dan terjamin. Risiko yang bisa muncul dan dihadapi oleh penjamin itu sendiri adalah risiko operasional, yang meliputi antara lain risiko SDM, risiko produktifitas, risiko sistem, risiko proses dan risiko teknologi informasi risiko keuangan yang meliputi antara lain risiko pasar, risiko kredit dan risiko permodalan. Sedangkan penjamin atau LPK/PPK juga harus melakukan risk control dari risiko yang muncul dari penerima jaminan dan terjamin berupa moral hazards dan potensi risiko lainnya yang dapat memperbesar risiko kegagalan yang pada akhirnya menimbulkan klaim atau pencairan jaminan dari penerima jaminan.<br />
Usaha penjaminan timbulnya menjadi supplementary usaha dari main contract dari penerima jaminan dengan terjamin dikarenakan adanya unsur ketidak pastian (uncertainty) atas suatu peristiwa yang dapat memberikan dampak kerugian keuangan kepada seseorang atau korporasi. Pada awalnya risiko-risiko yang ada hanya dibagi ke dalam 2 kategori yaitu risiko murni dan risiko spekulatif. Risiko murni merupakan risiko yang dapat mengakibatkan kerugian pada tertanggung tapi tidak ada kemungkinan menguntungkan. Sebagai contoh risiko risiko murni adalah risiko kebakaran apabila terjadi dapat mengakibatkan kerugian kepada aset si tertanggung atau penerima jaminan namun jika tidak terjadi tidak akan menimbulkan keuntungan kepada si tertanggung/penerima jaminan.<br />
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Hal ini berbeda dengan risiko spekulatif yaitu risiko yang dapat mengakibatkan dua kemungkinan, merugikan atau menguntungkan tertanggung/perusahaan. Sebagai contoh risiko kenaikan tingkat bunga atau nilai tukar mata uang asing. Apabila ada kenaikan tingkat suku bunga kemungkinan besar akan menaikkan nilai kredit yang harus dibayar debitur kepada kreditur sedangkan apabila mengalami penurunan tingkat suku bunga kemungkinan malah menurunkan kewajiban debitur terhadap kreditur. Di sini terlihat manakala debitur/terjamin membayar lebih dari yang diperjanjikan maka ada pihak yang diuntungkan yaitu pihak kreditur/penerima jaminan. Sebaliknya pihak kreditur bisa menderita kerugian apabila tingkat bunga turun, karena adanya kemungkinan gagal bayar. <br />
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Secara tradisional, risiko-risiko murni adalah risiko yang layak dan dapat dialihkan ke pihak lain seperti perusahaan asuransi karena masih mungkin mendatangkan keuntungan (dengan underwriting yang baik). Sedangkan untuk risiko-risiko keuangan yang spekulatif seperti risiko kredit maka tidak menarik untuk dijadikan bisnis asuransi.<br />
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Risiko murni sendiri dapat juga dibagi menjadi risiko yang insurable dengan uninsurable. Risiko yang insurable adalah risiko-risiko yang layak ditanggung oleh perusahaan asuransi seperti risiko kebakaran, risiko pengangkutan, rangka kapal, tanggung jawab hukum kepada pihak ketiga, risiko pencurian, risiko kecelakaan dan lain sebagainya. Namun ada pula risiko yang tidak layak ditanggung oleh perusahaan asuransi seperti risiko gempa bumi, huru hara, perang, banjir dan lain sebagainya. <br />
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Risiko-risiko lain seperti risiko penyelesaian proyek, risiko uang muka, risiko pemeliharaan, risiko perdagangan, pada dasarnya adalah risiko-risiko yang lebih ke arah spekulatif daripada risiko murni. Risiko penyelesaian proyek misalnya, terjadi apabila si kontraktor tidak mampu untuk menyelesaikan kontrak proyek yang sudah disepakati dengan si pemilik proyek. Gagalnya penyelesaian proyek biasanya dapat disebabkan oleh melonjaknya harga material atau terjadinya peningkatan suku bunga kredit sehingga membebani si kontraktor. Risiko atas transaksi perdagangan biasanya timbul apabila si buyer tidak mampu membayar secara tepat waktu kepada seller sesuai harga barang yang telah disepakati, namun hal tesebut juga bisa saja terjadi dikarenakankan adanya kenaikan suku bunga kredit, ataupun karena efek berantai (multipier effect) yaitu kemacetan pembayaran dari pihak agen-agen atau distributor.<br />
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Sebagaimana dimaklumi, bahwa usaha yang dijalankan perusahaan penjaminan sebagian besarnya adalah menjamin risiko-risiko kredit yang notabene tergolong risiko spekulatif. Dalam perkembangannya perusahaan penjaminan juga dapat menjamin risiko kegagalan pelaksanaan proyek, risiko perdagangan, dan lain sebagainya. Selanjutnya timbul pertanyaan yang mendasar, yaitu apakah usaha penjaminan masih memiliki potensi untuk berkembang jika dilihat dari segi menjamin risiko spekulatif yang dapat menyebabkan kerugian bagi perusahaan penjaminan?<br />
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Sebagai tinjauan, di dalam industri perasuransian dengan kemajuan teknologi telah mampu menyajikan data statistik yang menginformasikan frekuensi dan tingkat keparahan dari berbagai peristiwa yang terkait dengan risiko di bidang asuransi sehingga para ahli matematik dapat menganalisis secara akurat tentang kemungkinan perusahaan asuransi tetap dapat mengaksep risiko tersebut dengan meminimalisir kemungkinan kerugiannya. Demikian pula halnya dengan perusahaan penjaminan, walaupun risiko-risiko yang dihadapi relatif tinggi namun dengan kemampuan analisis underwriting yang lebih baik maka akan dapat mengembangkan teknik pengendalian dan mitigasi risiko yang justru menjadi peluang usaha bagi perusahaan penjaminan. Hal tersebut juga dapat dikombinasikan dengan kemampuan matematis dan analisis secara statistik dalam rangka pemetaan risiko guna mengetahui frekuensi dan tingkat keparahan setiap risiko bidang penjaminan agar secara dini dapat dieliminir kemungkinan terjadinya kerugian besar bagi perusahaan penjamnan. Dengan demikian, peranan manajemen risiko dalam usaha penjaminan ini sangat mutlak diperlukan.<br />
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Sebagai contoh, kredit investasi memiliki potensi risiko yang besar untuk dijamin karena adanya moral hazard yang mungkin timbul dari si terjamin (debitur) karena mengetahui bahwa ia dijamin oleh perusahaan penjaminan. Namun hal tersebut bisa diatasi melalui sharing risiko dengan pihak kreditur, sehingga kreditur juga memiliki kepentingan untuk menyeleksi calon debitur. Disamping itu, dengan adanya persyaratan dalam kredit konsumtif untuk mendapatkan akses langsung terhadap data penghasilan dan profil calon debitur, telah mampu secara signifikan mengurangi risiko kredit macet yang disebabkan gagal bayar (moral hazard).<br />
Tingginya risiko penjaminan kredit juga dapat diatasi dengan mensyaratkan adanya collateral atau agunan yang menjadi hak penjamin dalam hal debitur atau terjamin mengalami gagal bayar.<br />
Setelah mengidentifikasi risiko usaha penjaminan merupakan risiko spekulatif, maka perlu suatu indikator untuk mengukur tingkat risiko usaha penjaminan. Ada dua indikator risiko usaha penjaminan yang dapat digunakan yaitu:<br />
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1. Non Performance Guarantee (NPG), adalah rasio antara nilai plafond penjaminan dengan nilai klaim pada periode tertentu dalam bentuk persentase. Nilai klaim yang digunakan dalam penghitungan NPG tersebut dapat menggunakan nilai klaim netto yaitu nilai klaim dikurangi dengan nilai recoveries pada suatu periode tertentu. Indikator NPG ini hampir mirip dengan indikator risiko perbankan yaitu Non Performance Loan (NPL). Penghitungan NPG ini seharusnya dilakukan menurut masing-masing produk penjaminan agar bisa mengetahui tingkat risiko suatu produk penjaminan berdasarkan data empiris masa lalu.<br />
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2. Loss Ratio (LR), yaitu rasio antara nilai premi atau nilai imbal jasa penjaminan dengan nilai klaim pada suatu periode tertentu dalam bentuk persentase. Nilai klaim yang digunakan dalam penghitungan LR dapat juga menggunakan nilai klaim netto yaitu nilai klaim dikurangi dengan nilai recoveries pada suatu periode tertentu. Penghitungan LR ini seharusnya dilakukan menurut masing-masing produk penjaminan agar bisa mengetahui tingkat risiko suatu produk penjaminan berdasarkan data empiris masa lalu.<br />
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Usaha penjaminan yang dilakukan semakin menguntungkan jika NPG-nya semakin kcil dan lebih kecil dari tingkat IJP yang ditetapkan. Misal NPG usaha penjaminan surety bond secara total pada tahun 2009 adalah 0,9 % sementara tarif IJP yang ditawarkan adalah 1,2 %, maka perusahaan penjaminan memperoleh kelebihan dana setelah membayar kewajiban sebesar 0,9 % adalah 1,2 % - 0,9 % = 0,3 %. Selisih IJP dengan NPG yang bernilai positif ini adalah dana lebih setelah membayar kewajiban dari nilai klaim yang terjadi, nilai selisih tersebut dapat digunakan untuk membiayai kehidupan perusahaan sampai pada peningkatan dana investasinya. Biasanya dalam best practise, hasil kegiatan investasi digunakan untuk membayar biaya operasional perusahaan penjaminan sedangkan hasil perolehan IJP digunakan untuk membayar klaim. Seandainya dari IJP tersebut masih ada sisa setelah membayar kewajiban membayar klaim maka sisanya tersebut dapat dialihkan untuk meningkatkan dana investasi perusahaan penjaminan. Begitu sebaliknya, usaha penjaminan semakin merugi jika realisasi NPG lebih besar dari tarif IJP atau premi yang diterima sehingga pada akhirnya akan menggerus modal bersih perusahaan (ekuitas) perusahaan penjaminan.<br />
Pada indiaktor loss ratio (LR), usaha penjaminan akan memperoleh kelebihan dana ketika nilai LR di bawah 20 % atau dengan pengertian di bawah 20 % digunakan untuk membayar kewajiban klaim. Berdasarkan formulasi penghitungan LR diatas, sisanya sebesar 80 % dari LR sebesar 20 % biasanya digunakan untuk biaya lainnya sesuai dengan struktur komponen pembentukan premi/IJP seperti biaya akuisisi, biaya marketing dan cadangan klaim. Dengan demikian titik aman besaran realisasi nilai LR agar perusahaan penjaminan tidak merugi atau masih dapat tumbuh adalah nilai LR sebesar 20 %. Atau dapat dibuatkan pengertian sesuai dengan formulasi penghitungan LR seperti diatas, bahwa jika LR sebesar 100 %, maka seluruh premi/IJP yang diperoleh akan digunakan untuk membayar klaim sehingga perusahaan tidak memperoleh kelebihan dana untuk membiayai kelangsungan perusahaan. Sustainbilitas perusahaan akan terganggu jika secara keseluruhan produk penjaminan memiliki nilai LR lebih besar dari 70 %.<br />
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By Mulyono, SE,MM,CRMPMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-73393705551849134852010-11-08T11:34:00.001+07:002010-11-08T11:40:42.287+07:00PENGELOLAAN GEARING RATIO DALAM PERSPEKTIF MANAJEMEN RISIKO KORPORAT<b>Pendahuluan</b><br />
Dalam menjalankan usaha penjaminan yang mengelola risiko usaha diperlukan kapasitas penjaminan yang dapat memastikan kemampuan perusahaan dalam membayar kewajibannya. Kapasitas penjaminan sangat menentukan jumlah nilai penjaminan yang akan diakseptasi dan kemampuan melakukan kewajibannya. Lembaga Penjaminan tidak boleh melakukan penjaminan melebihi kapasitas penjaminannya karena dikhawatirkan akan mengalami kesulitan dalam penyelesaian klaim yang pada akhirnya akan merugikan penerima jaminan dan atau terjamin. Salah satu ukuran untuk mengukur kapasitas penjaminan adalah <i>Gearing Ratio</i>. Berdasarkan Peraturan Menteri Keuangan No.: 222/PMK.010/2008 yang ditetapkan pada tanggal 16 Desember 2008 tentang Perusahaan Penjaminan kredit dan Perusahaan Penjaminan Ulang Kredit Bab XVI Ketentuan Gearing Ratio pasal 42 khususnya yang menerangkan tentang batasan gearing ratio tercantum pada ayat:<br />
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(3) Gearing ratio Penjaminan Usaha Produktif paling tinggi penjamin dan penjamin ulang ditetapkan sebesar 10 (sepuluh) kali.<br />
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(4) Gearing ratio penjaminan bukan Usaha Produktif Penjamin dan Penjamin Ulang paling tinggi ditetapkan 50 (lima puluh) kali.<br />
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Istilah gearing ratio pada awalnya diperkenalkan pada saat program Kredit Usaha Rakyat (KUR) mulai dijalankan pada akhir tahun 2007 melalui Inpres No. 6/2007 dengan dukungan mekanisme penjaminan KUR. Pemerintah menggunakan indikator gearing ratio sebagai dasar pemberian Penyertaan Modal Negara (PMN) kepada Perusahaan Penjaminan dengan harapan nilai KUR yang disalurkan oleh perbankan pelaksana dapat lebih besar lagi dengan adanya skim penjaminan KUR.<br />
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Gearing ratio dapat digunakan sebagai ukuran keberhasilan Perusahaan Penjaminan Kredit (PPK) dalam mengakseptasi penjaminan KUR untuk mendukung program pemerintah seperti KUR Inpres No. 6/2007 dimana perbankan yang terlibat memperoleh dorongan dari pemerintah agar mendukung program KUR tersebut. Gearing ratio yang digunakan pada program ini juga dapat dijadikan dasar dalam pemberian modal kapasitas dalam bentuk Penyertaan Modal Negara (PMN) secara proporsional kepada PPK sehingga usaha penjaminan lebih sehat, adil, dan dinamis.<br />
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Pemerintah tidak bisa melakukan intervensi kepada PPK dalam menentukan target gearing ratio yang harus dicapai oleh PPK karena besaran Gearing Ratio tergantung pada dukungan perbankan dalam menyalurkan KUR.<br />
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<b>Metode Penghitungan Gearing Ratio</b><br />
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Metode penghitungan Gearing Ratio seperti tercantum pada PMK No. 222/2008 pada pasal 42 ayat (1) dan (2), ada dua cara menurut usaha produktif dan bukan produktif yaitu: <br />
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(1) Gearing ratio penjaminan usaha produktif dihitung berdasarkan perbandingan antara outstanding kredit dan/atau Pembiayaan Usaha Produktif yang dijamin dan modal sendiri bersih Penjamin atau perbandingan antara OUTSTANDING KREDIT DAN/ATAU Pembiayaan usaha produktif yang merupakan beban risiko Penjamin Ulang dan modal sendiri bersih Penjamin Ulang pada waktu tertentu<br />
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(2) Gearing ratio penjaminan bukan usaha produktif dihitung berdasarkan perbandingan antara outstanding kredit dan/atau Pembiayaan bukan usaha produktif yang dijamin dan modal sendiri bersih Penjamin atau perbandingan antara outstanding kredit dan/atau Pembiayaan bukan usaha produktif yang merupakan beban risiko Penjamin Ulang dan modal sendiri bersih Penjamin Ulang pada waktru tertentu.<br />
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<i>Gearing Ratio<i></i></i> merupakan suatu ukuran kapasitas portofolio penjaminan outstanding yang dilakukan perusahaan penjaminan dalam satu periode tertentu. Pengertian Gearing ratio yang harus dipahami adalah dalam penentuan gearing ratio dikaitkan dengan asumsi tingkat NPL kredit perbankan atau Non Performance Guarantee (NPG) dalam penjaminan pada suatu waktu tertentu. Dengan demikian, suatu modal sendiri bersih akan habis digunakan untuk membayar kewajiban pada realisasi tingkat NPL perbankan yang telah dijadikan sebagai dasar asumsi penghitungan gearing ratio tersebut.<br />
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<i>Contoh penghitungan:</i><br />
Ada modal sendiri bersih (Equity) sebesar Rp. 1 triliun, berdasarkan data empiris ternyata NPL kredit perbankan rata-rata sebesar 10 %. Agar Penjaminan memiliki kemampuan penyelesaian klaim dengan tingkat NPL 10 % maka ditetapkan gearing ratio sebanyak 10 kali yang artinya bahwa kemampuan/kapasitas penjaminan dengan ekuitas Rp. 1 triliun adalah bisa menutup penjaminan sebesar Rp. 10 triliun. Misal dengan nilai ekuitas Rp 1 triliun dan nilai penjaminan outstanding yang diakseptasi adalah Rp 10 triliun dengan asumsi gearing ratio 10 kali, maka apabila pada saat realisasi tingkat NPL sebesar 10 % maka nilai ekuitas sebesar Rp 1 triliun akan habis digunakan untuk membayar klaim dengan jumlah Rp 1 triliun ( 10 % X Rp 10 triliun). <br />
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Untuk menghitung gearing ratio dengan asumsi rata-rata NPL 5 % dan ekuitas Rp 1 triliun maka gearing ratio-nya adalah <br />
= (100/5) X Rp. 1 triliun<br />
= Rp. 20 triliun atau 20 kali dari ekuitas<br />
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Jika rata-rata asumsi NPL 4 % dan ekuitas Rp. 1 triliun, maka gearing ratio ditetapkan menjadi<br />
= (100/4) X Rp. 1 triliun<br />
= Rp. 25 triliun atau 25 kali dari ekuitas<br />
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Dengan demikian, apabila Penjamin telah menutup penjaminan melebihi gearing ratio maka kesehatan keuangannya terancam terganggu dan memiliki potensi menggerus ekuitas Perusahaan. Penggerusan ekuitas perusahaan akan terjadi bila nilai penjaminan telah melebihi gearing ratio dan realisasi tingkat NPL lebih besar dari asumsi rata-rata NPL yang digunakan dalam penetapan gearing ratio. Penggerusan ekuitas akan lebih besar lagi jika realisasi NPL lebih besar dari rate Imbal Jasa Penjaminan (IJP) yang diterima. Disamping itu, besaran NPL/NPG berpengaruh atas kemampuan PPK melakukan kewajiban penyelesaian klaim. Misal dalam penetapan/penghitungan gearing ratio mengasumsikan rata-rata NPL sebesar 5 %, namun realisasi ternyata NPL 10 % maka akan menggerus ekuitas dan mengganggu kesehatan keuangan. Demikian juga dengaan rate IJP, jika Rate IJP yang diterima hanya 1,5 % namun NPL di atas rate IJP (misal 2,3 %) maka dapat dipastikan ekuitas perusahaan akan tergerus. Berdasarkan hal ini, selain memperhatikan kapasitas penjaminan dengan indikator gearing ratio juga perlu diperhatikan deviasi rate IJP dengan rata-rata NPL/NPG. Ada beberapa cara untuk menyelamatkan ekuitas perusahaan dari nilai penjaminan yang melebihi batas gearing ratio adalah dengan menambah ekuitas perusahaan, meningkatkan penerimaan premi dan menaikkan rate IJP diatas realisasi nilai rata-rata NPL/NPG serta melakukan akseptasi penjaminan dengan lebih memperhatikan prinsip kehati-hatian.<br />
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Metode penghitungan gearing ratio sesuai dengan PMK No.: 222/2008 dan karakteristik produk PPK saat ini yang dipasarkan dapat dibedakan menjadi 3 (tiga) kelompok besar yaitu:<br />
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1. Produk Penjaminan KUR Usaha Produktif. Penjaminan KUR selama ini diarahkan pada usaha produktif sehingga batas gearing rationya adalah maksimal 10 kali. Untuk menghitung gearing ratio penjaminan KUR usaha produktif ini adalah perbandingan antara outstanding nilai penjaminan KUR dengan modal bersih sendiri (ekuitas) pada suatu periode tertentu dimana ekuitas penjaminan KUR ini bersumber dari PMN dari pemerintah.<br />
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2. Produk Penjaminan Non KUR Usaha Produktif (termasuk Surtyship, Askredag, PKM dan PKK non konsumtif). Batasan gearing ratio untuk produk penjaminan non KUR usaha produktif adalah maksimal 10 kali. Untuk menghitung gearing ratio penjaminan non KUR usaha produktif ini adalah perbandingan antara outstanding nilai penjaminan non KUR dengan modal bersih sendiri (ekuitas) diluar PMN untuk KUR pada periode tertentu dimana ekuitas yang digunakan diperuntukkan khusus penjaminan non KUR.<br />
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3. Produk Penjaminan Non KUR bukan Usaha Produktif (contoh KUM Pegadaian dan PKK konsumtif). Batasan gearing ratio untuk produk penjaminan non KUR bukan usaha produktif adalah maksimal 50 kali. Untuk menghitung gearing ratio penjaminan non KUR bukan usaha produktif ini adalah perbandingan antara outstanding nilai penjaminan non KUR bukan usaha produktif dengan modal bersih sendiri (ekuitas) diluar PMN untuk KUR dan ekuitas penjaminan non KUR usaha produktif pada periode tertentu.<br />
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Konsekuensi logis dalam penghitungan gearing ratio dari ketiga kelompok produk tersebut adalah ada pemisahan yang jelas dan bersih atas ekuitas untuk masing-masing kelompok produk tersebut.<br />
<br />
<b>Pengelolaan Gearing Ratio</b><br />
Pengelolaan risiko yang berkenaan dengan batasan gearing ratio saat ini selayaknya dibatasi pada pelaksanaan penjaminan KUR yang merupakan program pemerintah dalam mengembangkan UMKM. Untuk mengukur kapasitas penjaminan dan kemampuan melakukan kewajiban penjaminan produk non KUR seperti produk Suretyship, Asuransi Kredit Perdagangan dan Reasuransi dapat menggunakan indikator Risk Based Capital (RBC) dengan telah memisahkan modal sendiri bersih (ekuitas) penjaminan KUR dan Non KUR terlebih dahulu. Kapasitas Penjaminan non KUR dapat diukur dengan indikator gearing ratio apabila ekuitas perusahaan telah dapat dipisahkan untuk masing-masing penjaminan non KUR dan penjaminan KUR serta sesuai dengan tuntutan regulasi yang berlaku. <br />
<br />
Pada saat ini, apabila PPK masih dapat menggunakan indikator RBC untuk mengukur kemampuan melaksanakan kewajiban pada produk non KUR dan indikator gearing ratio untuk mengukur kapasitas penjaminan KUR selama regulasi belum secara tegas mengatur indikator tersebut bagi perusahaan Asuransi Kerugian yang menjalankan usaha penjaminan. Pengukuran kapasitas penjaminan harus disesuaikan dengan tuntutan regulasi dan peraturan terhadap perusahaan yang menjalankan bidang usaha Asuransi dan Penjaminan.<br />
<br />
Pengelolaan gearing ratio berbasis manajemen risiko korporat didasarkan pada pelaksanaan proses manajemen risiko korporat itu sendiri yang pada saat ini sedang dalam proses penerapannya dengan menggunakan program aplikasi manajemen risiko berbasis Web. Dalam penerapan manajemen risiko korporat (MRK) peranan Risk Owner (RO) sangat penting dan menentukan keberhasilan penerapan tersebut. Salah satu success key penerapan MRK adalah RO memberikan laporan hasil identifikasi, pengukuran dan rencana mitigasi risiko untuk mengurangi tingkat risiko yang akan terjadi di masa depan. Risk appetite dan risk tolerance terhadap pengelolaan gearing ratio ini harus ditetapkan oleh Board of Director dan setelah itu dilakukan kegiatan control activities, monitoring serta membangun informasi dan komunikasi agar gearing ratio tetap dapat dijaga pada tingkat yang diterima oleh perusahaan. Unit kerja yang menjadi risk owner dalam pengelolaan gearing ratio ini adalah unit kerja Kebijakan yang menangani kegiatan operasional produk tersebut.<br />
<br />
Berdasarkan hal tersebut, pengelolaan gearing ratio yang bisa dipantau secara korporat memposisikan unit manajemen risiko agar dapat memberikan skenario dampak risiko gearing ratio dan rencana mitigasinya berdasarkan risk appetite dan risk toleransi yang telah ditetapkan oleh perusahaan sebagai acuan dan petunjuk bagi RO dalam mengelola geraing ratio sesuai dengan PMK No. 222/2008 dan kelompok produk yang diusahakan suatu PPK. Dampak Risiko yang merupakan risk appetite dan tindakan Mitigasi yang dimaksud adalah sebagai berikut:<br />
<br />
Dampak Risiko Penjaminan KUR Usaha Produktif<br />
Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Aspek<br />
5 Sangat Tinggi Realisasi gearing ratio ≥ 10 kali dengan rata-rata realisasi NPL ≥ 10 % <br />
4 Tinggi Realisasi Gearing ratio ≥ 10 kali dengan rata-rata realisasi NPL ≥ 5 % <br />
3 Menengah Realisasi Gearing ratio ≥ 7 kali dengan rata-rata realisasi NPL ≥ 4 % <br />
2 Kecil Realisasi Gearing ratio ≥ 7 kali dengan rata-rata realisasi NPL < 4 % <br />
1 Sangat Kecil Realisasi Gearing ratio < 7 kali dengan rata-rata realisasi NPL < 3 % <br />
<br />
<br />
Mitigasi Risiko Dalam Mengendalikan Dampak Risiko Penjaminan KUR Usaha Produktif Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Mitigasi Risiko<br />
5 Sangat Tinggi 1. Mengoptimalkan pelayanan penyelesaian klaim<br />
2. Mengoptimalkan peranan TI dan unit kerja terkait dalam proses penagihan IJP KUR<br />
3. Melaporkan dan mengajukan penambahan PMN kepada pemerintah dan DPR<br />
4 Tinggi 1. Mengoptimalkan pelayanan penyelesaian klaim<br />
2. Mengoptimalkan peranan TI dan unit kerja terkait dalam proses penagihan IJP KUR<br />
3. Melaporkan dan mengajukan penambahan PMN kepada Pemerintah dan DPR<br />
4. Melakukan evaluasi TOR PKS agar tidak merugikan perusahaan<br />
3 Menengah 1. Mengoptimalkan pelayanan penyelesaian klaim<br />
2. Mengoptimalkan peranan TI dan unit kerja terkait dalam proses penagihan IJP<br />
2 Kecil 1. Mengoptimalkan pelayanan penyelesaian klaim<br />
2. Mengoptimalkan pelayanan akseptasi penjaminan<br />
3. Meningkatkan kualitas proses penagihan IJP<br />
1 Sangat Kecil 1. Mengoptimalkan pelayanan penyelesaian klaim<br />
2. Mengoptimalkan pelayanan akseptasi penjaminan<br />
3. Menagih IJP KUR pada pemerintah<br />
<br />
<br />
<br />
Dampak Risiko Penjaminan Non KUR Usaha Produktif<br />
Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Aspek<br />
5 Sangat Tinggi Realisasi gearing ratio ≥ 10 kali dengan rata-rata realisasi NPL/NPG ≥ 10 % <br />
4 Tinggi Realisasi Gearing ratio ≥ 10 kali dengan rata-rata realisasi NPL/NPG ≥ 5 % <br />
3 Menengah Realisasi Gearing ratio ≥ 7 kali dengan rata-rata realisasi NPL/NPG ≥ 3 % <br />
2 Kecil Realisasi Gearing ratio ≥ 7 kali dengan rata-rata realisasi NPL/NPG < 3 % <br />
1 Sangat Kecil Realisasi Gearing ratio < 7 kali dengan rata-rata realisasi NPL/NPG < 2 % <br />
<br />
<br />
<br />
Mitigasi Risiko Dalam Mengendalikan Dampak Risiko Penjaminan Non KUR Usaha Produktif Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Mitigasi Risiko<br />
5 Sangat Tinggi 1. Memberhentikan pelayanan produk<br />
2. Penerapan prinsip kehati-hatian lebih maksimal agar dapat menurunkan pembayaran klaim<br />
3. Melakukan penyelesaian klaim dengan maksimal agar tidak merugikan perusahaan<br />
4. Meningkatkan penagihan IJP/Premi dengan tingkat kolektibilitas optimal dalam menagih piutang usaha<br />
4 Tinggi 1. Memperlambat produksi produk agar di bawah batasan gearing ratio yang telah ditetapkan<br />
2. Penerapan prinsip kehati-hatian lebih maksimal agar dapat menurunkan klaim<br />
3. Meningkatkan kualitas proses penyelesaian klaim agar tidak merugikan perusahaan<br />
4. Mengevaluasi TOR PKS agar tidak menimbulkan kerugian perusahaan<br />
3 Menengah 1. Menerapkan prinsip kehati-hatian agar klaim menurun<br />
2. Melakukan selektifitas akseptasi penjaminan yang kurang berisiko<br />
2 Kecil 1. Menerapkan prinsip kehati-hatian agar klaim menurun<br />
2. Melakukan selektifitas akseptasi penjaminan yang kurang berisiko <br />
1 Sangat Kecil 1. Mengoptimalkan pelayanan akseptasi penjaminan agar mencapai batasan minimal gearing ratio 5 kali<br />
2. Menerapkan prinsip kehati-hatian<br />
<br />
<br />
<br />
Dampak Risiko Penjaminan Non KUR Bukan Usaha Produktif<br />
Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Aspek<br />
5 Sangat Tinggi Realisasi gearing ratio ≥ 50 kali dengan rata-rata realisasi NPL/NPG ≥ 15 % <br />
4 Tinggi Realisasi Gearing ratio ≥ 50 kali dengan rata-rata realisasi NPL/NPG ≥ 10 % <br />
3 Menengah Realisasi Gearing ratio ≥ 25 kali dengan rata-rata realisasi NPL/NPG ≥ 7 % <br />
2 Kecil Realisasi Gearing ratio ≥ 25 kali dengan rata-rata realisasi NPL/NPG < 7 % <br />
1 Sangat Kecil Realisasi Gearing ratio < 25 kali dengan rata-rata realisasi NPL/NPG < 7 % <br />
<br />
<br />
<br />
Mitigasi Risiko Dalam Mengendalikan Dampak Risiko Penjaminan Non KUR Bukan Usaha Produktif Berdasarkan Batasan Gearing Ratio<br />
<br />
Level Keterangan Mitigasi Risiko<br />
5 Sangat Tinggi 1. Memberhentikan pelayanan produk<br />
2. Penerapan prinsip kehati-hatian lebih maksimal agar dapat menurunkan pembayaran klaim<br />
3. Melakukan penyelesaian klaim dengan maksimal agar tidak merugikan perusahaan<br />
4. Meningkatkan penagihan IJP/Premi dengan tingkat kolektibilitas optimal dalam menagih piutang usaha<br />
4 Tinggi 1. Memperlambat produksi produk agar di bawah batasan gearing ratio yang telah ditetapkan<br />
2. Penerapan prinsip kehati-hatian lebih maksimal agar dapat menurunkan klaim<br />
3. Meningkatkan kualitas proses penyelesaian klaim agar tidak merugikan perusahaan<br />
4. Mengevaluasi TOR PKS agar tidak menimbulkan kerugian perusahaan<br />
3 Menengah 1. Menerapkan prinsip kehati-hatian agar klaim menurun<br />
2. Melakukan selektifitas akseptasi penjaminan yang kurang berisiko<br />
2 Kecil 1. Menerapkan prinsip kehati-hatian agar klaim menurun<br />
2. Melakukan selektifitas akseptasi penjaminan yang kurang berisiko <br />
1 Sangat Kecil 1. Mengoptimalkan pelayanan akseptasi penjaminan <br />
2. Menerapkan prinsip kehati-hatian dengan optimalMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-88625299068986833402010-10-07T13:15:00.000+07:002010-10-07T13:15:03.391+07:00OPTIMALISASI PERAN PEMERINTAH PUSAT DALAM PENGEMBANGAN PPKD MELALUI PENYERTAAN MODAL PEMERINTAH<b>Pendahuluan</b><br />
Pertumbuhan ekonomi nasional selama ini selain didukung oleh sektor fiskal dan moneter juga didukung oleh sektor riil yang kontribusi ekonominya dari tahun ke tahun terus mengalami peningkatan meskipun berfluktuatif. Begitu pentingnya peranan sektor riil didalam meningkatkan pertumbuhan ekonomi, Pemerintah terus berupaya membuat kebijakan ekonomi dalam rangka pemberdayaan Usaha Mikro, Kecil dan Menengah (UMKM). Pemberdayaan UMKM juga diarahkan pada peningkatan kinerja ekspor yang dapat memberikan sumbangan devisa negara.<br />
<br />
Salah satu dukungan pemerintah untuk mendukung pengembangan UMKM yang berorientasi ekspor adalah dengan mengeluarkan Undang-Undang sebagai dasar pembentukan Lembaga Pembiayaan Ekspor Indonesia (LPEI) pada tahun 2010. Selain usaha pembiayaan, LPEI ini juga bergerak dalam usaha penjaminan kredit UMKM yang dapat mempermudah UMKM melakukan kegiatan ekspor yang notebene merupakan bagian muara dari distribusi channel komoditas yang diusahakan oleh UMKM. Sementara itu, pengembangan UMKM yang berorientasi domestik atau yang dipersiapkan melakukan kegiatan ekspor belum memperoleh dukungan nyata pemerintah seperti halnya dalam bentuk LPEI. Pada saat ini, pengembangan UMKM yang berorientasi pada produksi domestik didukung oleh dua perusahaan BUMN yaitu PT. Askrindo dan Perum Jamkrindo untuk menjamim kredit UMKM sesuai dengan program kredit Usaha Rakyat (KUR) Inpres No. 6/2007. <br />
<br />
Program KUR inpres No. 6/2007 diharapkan dapat memberikan kemudahan dalam memperoleh akses pembiayaan dari perbankan melalui mekanisme penjaminan kredit. Dengan demikian, UMKM dapat memperoleh tambahan modal usaha dari perbankan untuk meningkatkan kapasitas produksi dan investasi serta memberikan nilai tambah bagi perekonomian. Hal ini timbul karena pada umumnya UMKMK tidak mampu menyediakan agunan sebagai salah satu syarat dalam memperoleh pinjaman dari perbankan. <br />
<br />
Untuk menjangkau keberadaan UMKM yang tersebar diseluruh provinsi, perlu perpanjangan dan perluasan jaringan agar UMKM yang memperoleh penjaminan kredit dapat semakin besar dan luas. Penyebaran UMKM di berbagai daerah telah menjadi perhatian pemerintah sebagai regulator dengan menerbitkan Peraturan Presiden No. 2 Tahun 2008 Tentang Lembaga Penjaminan dan Peraturan Menteri Keuangan R.I. No. 222/PMK.010/2008 Tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang. Regulasi pemerintah ini telah memberikan peluang usaha penjaminan yang lebih besar lagi dalam upaya pengembangan UMKM melalui Aliansi dengan Pemerintah Daerah dalam bentuk Perusahaaan Penjaminan Kredit Daerah (PPKD). Pemerintah daerah memiliki kepentingan dalam meningkatkan kinerja perekonomian daerah melalui pengembangan UMKM, namun disisi lain ada keterbatasan keuangan pemda dalam pembiayaan UMKM. Mekanisme penjaminan kredit UMKM yang melibatkan Pemda merupakan solusi yang terbaik dan relatif murah dan dapat mengurangi cost of development. PPKD dibentuk dengan pola kerjasama/mitra antara Lembaga Penjaminan Kredit (LPK) yang sudah eksis dengan Pemerintah Daerah dan tak menutup kemungkinan diperluas dengan melibatkan pihak swasta di daerah. <br />
<br />
Pembentukan PPKD harus sesuai dengan regulasi dan peraturan yang berlaku. Dasar hukum pendirian PPKD adalah merujuk kepada Peraturan Presiden No. 2 Tahun 2008 tentang Lembaga Penjaminan Kredit, yang pada prinsipnya mengijinkan kepada Pemda dan masyarakat setempat untuk mendirikan serta mengelola LPKD, baik yang berbentuk Perusahaan Daerah, Perseroan Terbatas, maupun Koperasi. Kemudian PerPres No. 2 Tahun 2008 tersebut ditindaklanjuti dengan petunjuk pelaksanaannya berupa PMK No. 222/PMK.010/2008 tanggal 16 Desember 2008 tentang tatacara pendirian Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit. <br />
<br />
Terbitnya PMK 222/PMK.010/2008 tersebut merupakan salah satu peluang bagi Perusahaan Penjaminan sebagai dampak positif dari perubahan eksternal, yaitu telah diterbitkannya regulasi di bidang Penjaminan, khususnya pada pasal 3 yang menyebutkan bahwa:<br />
<br />
”untuk mendukung kegiatan usaha Penjamin sebagaimana dimaksud dalam Pasal 2 ayat (1), Penjamin dapat melakukan usaha lain antara lain :<br />
g. Usaha lainnya yang ditetapkan oleh Ketua Bapepam dan Lembaga Keuangan” <br />
<br />
Dari bunyi ketentuan tersebut, dapat ditarik kesimpulan, bahwa perusahaan penjaminan memiliki peluang untuk berusaha di bidang non penjaminan. Fenomena terakhir yang lebih menunjukkan eksistensi Perusahaan di bidang penjaminan adalah pada tahun 2007 Pemerintah telah memberikan Penambahan Modal Negara (PMN) sebagai tambahan dana dalam rangka menunjang pelaksanaan program penyaluran Kredit Usaha Rakyat (KUR) oleh perbankan, khususnya dalam memberikan penjaminan atas kemacetan KUR tersebut dan meningkatkan kapasitas penjaminan. Optimalisasi penambahan PMN oleh pemerintah perlu terus dilakukan agar program pemerintah dalam mengembangkan UMKM dapat berhasil. <br />
<br />
Berdasarkan kondisi usaha penjaminan tersebut diatas dengan adanya dukungan pemerintah, ada beberapa strategi yang dapat dilakukan oleh pemerintah agar PMN yang telah dikeluarkan dapat optimal mengembangkan PPKD antara lain yaitu:<br />
<br />
1. PMN disalurkan kepada Lembaga Penjaminan Kredit Mikro (LPKM) yang berfungsi sebagai Lembaga Penjaminan, re-guarantor/co-gurantor. Kebutuhan dan kehadiran LPKM saat ini dirasakan semakin kuat dan perlu didukung dengan menerbitkan Undang-Undang LPKM seperti halnya pembentukan LPEI.<br />
<br />
2. PMN disalurkan kepada Perusahaan BUMN yang bergerak di bidang usaha Penjaminan seperti PT. Askrindo dan Perum Jamkrindo dimana dalam pemberian PMN tersebut berdasarkan kinerja penjaminan yang diindikasikan dengan indikator Gearing Ratio. <br />
<br />
Pemberian PMN secara langsung kepada PPKD dalam jangka pendek diperkirakan tidak optimal dalam mengembangkan PPKD maupun UMKM yang disebabkan karena PPKD merupakan bentuk usaha perusahaan penjaminan kredit daerah yang relatif baru dan belum populer saat ini sehingga masih ada keterbatasan tenaga ahli dan pengalaman bisnis dalam usaha penjaminan kredit UMKM dan pengelolaan PMN sehingga diperkirakan mengalami kesulitan dalam optimalisasi penggunaan PMN untuk mengembangkan PPKD. Dalam jangka panjang seiring dengan kematangan organisasi PPKD di seluruh daerah, pengelolaan PMN secara langsung oleh PPKD dimungkinkan dapat berhasil dengan baik.<br />
Berdasarkan pertimbangan diatas, dalam jangka pendek dan mungkin jangka panjang diperlukan suatu Lembaga Penjaminan Kredit Mikro (LPKM) yang memiliki kompetensi dan pengalaman di bidang usaha penjaminan kredit sekaligus dapat memberikan technical assisstances kepada PPKD yang baru dibentuk.<br />
<br />
<b>Strategi Pembentukan LPKM </b><br />
Peluang usaha penjaminan dalam mendukung pengembangan UMKM yang relatif besar dan memperoleh respon positif dari perbankan dan dukungan pemerintah, perlu direspon oleh LPKM dengan mengeluarkan kebijakan strategis yang dapat mengoptimalkan kerjasama dengan pihak eksternal terutama Pemerintah Daerah dan Perbankan. <br />
Pembentukan LPKM dapat dilakukan dengan beberapa cara yaitu:<br />
<br />
1.Mengoptimalkan perusahaan penjaminan yang sudah eksis dan berpengalaman seperti PT Askrindo dan Perum Jamkrindo dengan cara merubah bentuk usahanya menjadi LPKM. PKM ini bisa berfungsi juga sebagai re-guarantor. Transformasi bentuk badan usaha Askrindo menjadi LPKM suatu usaha tapat dan sejalan dengan visi dan misi Askrindo untuk mengembangkan UMKM dan Askrindo telah memiliki pengalaman di bidang usaha penjaminan sejak tahun 1971 serta telah membantu penjaminan kredit UMKM dari lebih 6 juta unit UMKM.<br />
<br />
2.Membentuk LPKM baru sedangkan perusahaan penjaminan yang sudah eksis sebagai mitra usaha penjaminan. Posisi LPKM seperti ini dapat berupa Lembaga Penjaminan Kredit atau sebagai re-guarantor/co-guarantor. SDM LPKM baru dapat diperoleh dari SDM yang memiliki komptensi dan pengalaman di bidang penjaminan dari perusahaan penjaminan BUMN yang ada maupun dari praktisi lainnya.<br />
<br />
Optimalisasi peranan LPKM untuk mengembangkan UMKM dapat dilakukan dengan cara menerapkan strategi aliansi dengan Pemda dalam bentuk PPKD sehingga dapat memperluas jaringan kerja sampai ke daerah.<br />
<br />
Ada beberapa faktor yang menyebabkan Pemda saat ini secara umum tidak dapat membentuk dan menjalankan PPKD sendiri dan perlu bantuan dari LPKM adalah:<br />
<br />
<br />
1. Kondisi keuangan Pemda yang relatif terbatas untuk memberikan pembiayaan kepada UMKM dan penjaminan kredit UMKM.<br />
2. Kurang memiliki kompetensi dan pengalaman di bidang penjaminan kredit.<br />
<br />
Dengan kondisi Pemda seperti demikian diatas, strategi aliansi LPKM dengan Pemda merupakan langkah strategis dan diperkirakan dapat diterima semua pihak dalam pengembangan UMKM.<br />
<br />
Strategi Aliansi LPKM yang akan ditetapkan bertujuan untuk memperluas dan memperkuat (enlargement and empowered) kerjasama dengan Pemerintah Daerah dan Perbankan serta dimungkinkan dengan pihak Swasta melalui optimalisasi usaha penjaminan kredit dalam rangka mengembangkan UMKM di seluruh wilayah potensi UMKM di Indonesia. Strategi aliansi juga akan mengeksplorasi potensi bisnis penjaminan kredit daerah yang relatif besar sehingga menjadi icon bisnis penjaminan LPKM. <br />
<br />
Strategi Aliansi dalam usaha penjaminan kredit diutamakan pada pengembangan Perusahaan Penjaminan Kredit Daerah (PPKD) yang mengoptimalkan peranan Pemerintah Daerah (Pemda) dan Perbankan. Dalam implementasi usaha PPKD dituntut komitmen dan strategi yang baik berdasarkan potensi ekonomi, pasar dan aturan regulasi yang berlaku. Strategi Aliansi LPKM dijalankan dengan mempertimbangkan kapasitas penjaminan LPKM maupun Pemda dan perbankan agar dapat memenuhi tuntutan regulasi yang ada. Rencana strategi aliansi ini dapat memberikan berbagai alternatif posisi LKPM dalam pengembangan PPKD yaitu:<br />
<br />
1. Sebagai perusahaan Holding yang memiliki penyertaan MODAL dalam Perusahaan Penjaminan Kredit Daerah (PPKD) yang tersebar di seluruh provinsi.<br />
2. Sebagai Re-Guarantor atau Co-Guarantor yaitu sebuah perusahaan yang memperoleh dukungan finansial dari pemerintah dalam melakukan kegiatan penjaminan kembali PPKD baik sebagai subsidi premi maupun untuk pembayaran klaim.<br />
3. Sebagai LPKM yang memiliki unit kerja di daerah yang berperan sebagai joint bussiness dengan Pemda dan Perbankan seperti posisi PPKD.<br />
4. Sebagai LPKM yang berfungsi sebagai mitra business yang mendampingi PPKD dalam bentuk technical assisstants.<br />
<br />
Tujuan pembentukan LPKM untuk membantu pembentukan PPKD memberikan manfaat kepada Pihak Pemda, LPKM/PPKD dan Bank adalah sebagai berikut:<br />
<br />
<br />
MANFAAT untuk Pemda, bank dan LPKM:<br />
<br />
PEMDA <br />
(a) Optimalisasi pemanfaatan dana apbd<br />
(b) Pengembangan umkm<br />
(c) Pertumbuhan perekonomian di daerah<br />
(d) Peningkatan pendapatan daerah<br />
(e) Penyediaan lapangan pekerjaan<br />
(f) Mengurangi cost of development pemda<br />
BANK (a) Membantu penyaluran kredit<br />
(b) Pengendalian risiko kredit<br />
(c) Pendapatan meningkat<br />
LPKM (a) Mendukung pengembangan umkm di daerah <br />
(b) Risiko kerugian ditanggung bersama<br />
(c) Membantu pemda dalam membentuk lembaga penjaminan <br />
<br />
<br />
<b>Profil Singkat LPKM</b><br />
1. Tujuan<br />
Menunjang kebijakan Pemerintah mengembangkan UMKM yang berorientasi pemasaran dalam negeri (domestik) <br />
<br />
2. Fungsi <br />
Mendukung program pengembangan UMKM melalui mekanisme penjaminan<br />
<br />
3. Tugas <br />
Menyediakan penjaminan kredit mikro kepada UMKM yang mempunyai prospek (non-bankable but feasible) untuk mengembangkan UMKM dan mendorong peningkatan kontribusi ekonomi UMKM terhadap ekonomi nasional <br />
<br />
4. Wewenang <br />
a. menetapkan skema Penjaminan Mikro;<br />
b. melakukan re-guarantee/co-guarantor terhadap penjaminan yang dilaksanakan<br />
<br />
5.Bentuk Bantuan Keuangan Pemerintah<br />
a. Dalam bentuk PMN untuk memperkuat kapasitas penjaminan<br />
b. Subsidi premi dan pembayaran klaim<br />
<br />
<br />
<br />
<b>Peranan PMN/PMD Bagi LPKM dan PPKD</b><br />
<br />
Dalam Pelaksanaan Strategi Aliansi LPKM dengan PPKD terutama dalam mengembangkan UMKM dengan pihak Pemda, perbankan dan pihak swasta harus melibatkan stakeholder lainnya seperti DPRD. PPKD yang dibentuk dengan penyertaan modal daerah (PMD) dari APBD harus memperoleh persetujuan DPRD dengan memperhitungkan akuntabilitas dan azas manfaat baik bagi rakyat khususnya UMKM maupun peningkatan pendapatan/fiskal daerah. PPKD yang dibentuk dengan PMD dapat berbentuk Perum, Perseroan Terbatas maupun Perusahaan Daerah (BUMD) diharuskan berorientasi keuntungan agar ada kontribusi ekonomi pada pendapatan daerah atau peningkatan fiskal daerah. Disamping itu, PPKD juga harus dapat berperan untuk meningkatkan perekonomian daerah melalui sektor riil berupa kontribusi ekonomi UMKM. <br />
<br />
PPKD yang dibentuk tidak menutup kemungkinan dapat berafiliasi dengan pihak swasta yang memiliki visi dan misi menggerakan perekonomian daerah melalui peningkatan kontribusi ekonomi UMKM. <br />
<br />
Permasalahan PPKD yang hanya menjalankan usaha penjaminan kredit UMK yang cenderung merugi ini dapat diselesaikan dengan cara menjalankan usaha diversifikasi produk non penjaminan kredit UMKM yang bersifat profit oriented seperti penjaminan konsumtif (penjaminan kredit pegawai Pemda, BI, atau DPRD) dan penjaminan produktif yang selektif. Keberhasilan PPKD dalam menjalankan usaha penjaminan kredit UMKM dan non penjaminan kredit UMKM ditentukan pada manajemen portofolio yang seimbang dan tepat dari kedua usaha tersebut. Usaha penjaminan kredit UMKM oleh LPKM dan PPKD harus menitikan beratkan pada penerapan prinsip kehati-hatian dan memperhatikan usaha ekonomi yang unggul dan spesifik sehingga sustainbilitas PPKD dapat terjaga sesuai dengan harapan stakeholder.<br />
Sementara itu, LPKM sebagai Lembaga Penjaminan Kredit yang memiliki ruang lingkup usaha nasional dan menjadi perpanjangan Pemerintah Pusat dalam mengembangkan UMKM, selayaknya memperoleh dukungan keuangan dari Pemerintah Pusat dalam bentuk PMN yang bertujuan antara lain untuk meningkatkan kapasitas penjaminan, subsidi premi, maupun untuk pembayaran klaim. Manfaat lain dari PMN yang diberikan pemerintah kepada LKPM adalah dapat memperkuat kapasitas penjaminan PPKD dan modal PMN tersebut ditempatkan sebagai Penyertaan Modal Daerah (PMD). <br />
<br />
<b>Permasalahan Dan Solusi</b><br />
Dalam usaha pengembangan PPKD akan dijumpai berbagai permasalahan yaitu antara lain:<br />
<br />
1. Bentuk perusahaan PPKD yang bekerjasama dengan Pemda jika dalam bentuk BUMD dituntut untuk profit oriented, sedangkan usaha penjaminan kredit UMKM berdasarkan pengalaman negara lain (termasuk Indonesia) termasuk usaha yang cenderung merugi. Karakteristik usaha penjaminan kredit UMKM yang merugi ini menjadi tantangan tersendiri bagi stakeholder teratutama DPRD yang menyangkut penggunaan APBD.<br />
2. Kurangnya tenaga ahli dalam bidang penjaminan kredit UMKM <br />
3. Kurangnya bantuan technical assisstance bagi UMKM dalam mendukung kinerja UMKM baik sebelum maupun sesudah menerima kredit UMKM seperti pada pemasaran produk UMKM maupun kemampuan manajemen lainnya.<br />
4. Belum adanya suatu skema risk spreading dalam usaha penjaminan kredit UMKM sebagai salah satu mitigasi risiko untuk mereduksi risiko PPKD<br />
5. Kurangnya dukungan modal PPKD bagi provinsi/Daerah tingkat II yang miskin yaitu sebesar Rp. 50 milyar.<br />
6. Masih ada perbedaan persepsi dari Pemda tentang regulasi dan peraturan perizinan pembentukan PPKD.<br />
7. Tingkat kepercayaan perbankan terhadap usaha penjaminan PPKD masih relatif rendah.<br />
<br />
Agar strategi aliansi LPKM dan PPKD dapat berjalan dengan baik sehingga dapat mengoptimalkan peranan pemerintah pusat, ada beberapa solusi yang dapat mengatasi permasalahan di atas yaitu:<br />
1. PPKD dapat memperoleh keuntungan dengan jalan melakukan diversifikasi produk yang profit oriented seperti penjaminan kredit konsumtif bagi pegawai DPRD atau Pemda atau Instansi Pemerintah lainnya yang berada di wilayah tersebut serta penjaminan produktif yang selektif dan menguntungkan lainnya.<br />
<br />
2. LPKM atau PPKD menjalankan usaha penjaminan kredit dengan menerapkan prinsip kehati-hatian dengan cara antara lain menjamin kredit UMKM yang memiliki produk unggulan, spesifik dan memiliki prospektif agar sustainbilitas LPKM dan PPKD terjaga dan sesuai dengan harapan stakeholder.<br />
<br />
3. Melakukan sosialisasi dan kegiatan pemasaran atas produk-produk penjaminan kepada perbankan dan pengguna jasa penjaminan lainnya.<br />
<br />
4. Tenaga ahli dapat diperoleh dari SDM LPKM yang sudah ada dan kredibil dengan melakukan technical assisstant.<br />
<br />
5. Untuk membantu PPKD meng-eliminasi risiko kredit yang relatif besar maka perlu suatu skim re-guarantee atau co-guarantee dari re-guarantor atau co-guarantor. LPKM yang memiliki pengalaman dan kapasitas penjaminan yang relatif besar dimungkinkan menjadi re-guarantor/co-guarantor. Posisi LPKM sebagai re-guarantor/co-guarantor akan lebih sustain dan optimal jika diberikan bantuan keuangan dari Pemerintah Pusat berupa PMN atau Public Service Obligation (PSO) untuk mengantisipasi klaim yang relatif besar dan dapat mengurangi modal/ekuitas LPKM.<br />
<br />
6. Permasalahan permodalan PPKD yang dialami oleh Pemda dapat diatasi dengan cara:<br />
<br />
4.a. Melalui fund sharing atau cost sharing dari Pemda Kabupaten/Kota yang berada di bawah provinsi yang terkait. Atau cost sharing antara pemerintah daerah tingkat provinsi.<br />
4.b. Melibatkan penyertaan modal LPKM. <br />
4.c. Memanfaatkan dana CSR/PKBL perusahaan BUMN dengan porsi yang efektif misal 30 % dana CSR/PKBL perusahaan BUMN digunakan sebagai kredit KUR yang disalurkan oleh perbankan nasional atau daerah. Pengelolaan dana CSR/PKBL 30 % tersebut dilakukan oleh Kementerian BUMN yang berkoordinasi dengan perbankan.<br />
<br />
7. Technical Assisstance yang diperuntukan bagi UMKM baik di bidang pemasaran produk dan lainnya dapat digunakan peranan PPL/KKMB atau lembaga swadaya yang memiliki perhatian tinggi terhadap ekonomi kerakyatan di daerah.<br />
<br />
*) Mulyono,SE,MMMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-13944367567205473492010-08-26T07:18:00.004+07:002010-08-26T12:17:54.738+07:00SEKILAS STRATEGI USAHA LEMBAGA PENJAMINAN KREDIT (LPK) DI NEGARA-NEGARA ASIA<b>LPK DI NEGARA ASIA</b>:<br />
1. Indonesia (PT ASKRINDO dan Perum JAMKRIDO) <br />
2. India (Credit Guarantee Fund Trust Small and Medium Enterprise (CGTSME)) .<br />
3. Korea (Korea Federation of Credit Guarantee Foundation (KOREG) dan Korea Credit Guarantee Fund (KODIT)) .<br />
4. Thailand (Small Business Credit Guarantee Corporation (SBCGC)) .<br />
5. Philipina (Small Business Guarantee & Finance Corporation (SBGFC).<br />
6. Taiwan (Small & Medium Enterprise Credit Guarantee Fund of Taiwan).<br />
7. Malaysia (Credit Guarantee Corporation Malaysia Berhad (CGCMB)).<br />
8. Sri Lanka (Central Bank of Sri Lanka (CSBSL)) .<br />
9. Nepal (Deposit & Credit Guarantee Corporation).<br />
10. Jepang (Japan Finance Corporation (JFC) dan NFCGC).<br />
<br />
LPK di Asia ini tergabung dalam ACSIC (Assosiation Credit Supplementation Institution Confederation) yang setiap tahunnya diadakan ACSIC Training Program (ATP) dan ACSIC Conference. Berikut artikel ini adalah buah oleh-oleh kunjungan dari ATP ke 20 di Mumbai, India tanggal 1-6 Agustus 2010. <br />
<br />
<b>I. Potret Singkat Usaha Penjaminan Kredit di Negara-Negara Asia <br />
</b><br />
Usaha penjaminan kredit yang dilakukan oleh Lembaga Penjaminan Kredit (LPK) di negara-negara Asia yang tergabung dalam ACSIC telah memberikan kontribusi yang nyata dalam mengembangkan UMKM dan mampu menggerakan ekonomi sektor riil. Program penjaminan kredit UMKM didukung sepenuhnya oleh pemerintah dalam bentuk bantuan keuangan. Dalam menjalankan usaha penjaminan kredit, LPK meng-asuransikan kembali penjaminan kredit kepada Re-guarantor/perusahaan Reasuransi seperti halnya yang dilakukan oleh JFC di Jepang. Dengan adanya risk sharing ini kerugian LPK dapat dikurangi pada batas yang diterima oleh LPK. <br />
Secara umum perusahaan LPK di negara-negara Asia yang tergabung dalam ACSIC memiliki karakteristik yang sama yaitu sebagai berikut :<br />
<br />
1. Shareholder LPK dimiliki oleh pemerintah dan pemerintah memberikan dukungan keuangan kepada LPK dalam menjalankan usaha penjaminan kredit UMKM<br />
<br />
2. Usaha penjaminan kredit UMKM cenderung merugi karena usahanya sebagian besar menjamin kredit.<br />
<br />
3. Di negara Jepang, Korea, Taiwan dan India telah mengoptimalkan penggunaan teknologi informasi dalam meningkatkan pelayanan baik dalam proses akseptasi maupun pada saat pembayaran klaim.<br />
<br />
4. Ada dukungan dari perbankan dalam mengucurkan kredit UMKM dan menjaminkan kredit UMKM kepada LPK miliki pemerintah.<br />
<br />
<br />
II. <b>Sekilas Strategi bisnis LPK Asia </b><br />
Materi presentasi yang disajikan oleh peserta ATP memberikan business knowlegde sharing kepada seluruh peserta ATP tentang teknik dan proses akseptasi serta bentuk dukungan pemerintah dalam usaha penjaminan kredit UMKM. Materi tersebut dapat digunakan sebagai bahan perbandingan dan masukan yang bermanfaat bagi perusahaan dan pemerintah agar dapat mendorong pencapaian target dalam mengembangkan UMKM melalui mekanisme penjaminan kredit UMKM. Praktek usaha penjaminan di negara-negara <br />
Asia terutama Jepang, Korea, Taiwan dan India telah menempatkan Teknologi Informasi sebagai pendukung utama yang mengarah pada IT-Driven dalam memberikan pelayanan penjaminan kredit kepada penerima jaminan dan terjamin. IT-driven pada usaha penjaminan kredit sudah menjadi kebutuhan dan keharusan yang dapat disejajarkan dengan IT driven pada usaha perbankan. Di masa depan, IT driven sangat menentukan perkembangan usaha penjaminan kredit dan kualitas penjaminan kredit yang dituntut lebih prudent dan tepat sasaran.<br />
<br />
1. Dalam proses akseptasi dan penyelesaian klaim menggunakan sistem informasi dengan Web –based B2B E-Business Model yang dapat mengkoneksikan Core Banking System dengan sistem informasi Askrindo. Proses Web-based B2B E-Business ini dapat melahirkan suatu Pertukaran data real time (real time data exchange) yang didukung dengan MIS dan decision support system yang sudah berjalan dengan baik. Proses akseptasi dan penyelesaian klaim Web-based B2B e-business telah dilakukan oleh CGTSME-India pada proses akseptasi automatic cover dengan karakteristik penjaminan kredit kecil atau memiliki nilai plafond kredit yang tidak besar. Pembayaran premi atau klaim dapat dilakukan secara on-line melalui sistem ini. Pada sistem ini diperlukan kerjasama yang kuat dengan perbankan dalam hal pertukaran data. Proses akseptasi dengan sistem ini diperkirakan dapat mengakselerasikan kenaikan kinerja penjaminan kredit terutama penjaminan kredit kecil atau Kredit usaha rakyat (KUR) seperti yang saat ini dilakukan oleh LPK milik pemerintah. Pembangunan sistem B2B e-business ini memerlukan kesiapan perangkat lunak dan keras teknologi informasi dan kemampuan SDM TI.<br />
<br />
2. Kunci sukses dalam melakukan menjalankan usaha penjaminan kredit UMKM tergantung pada 3 (tiga) aspek yaitu leadership & organization, Sumber daya manusia (Human Resources) dan Evaluasi model & perangkat penilaian yang digunakan. Hal ini telah berhasil dilakukan oleh LPK Korea Selatan” Korea Technology Finance Corporation” (KOTEC) dengan Tri Polar System sehingga kinerja penjaminan kredit dapat meningkat dengan tingkat kegagalan yang relatif rendah atau bisa diterima oleh perusahaan. Kunci utama keberhasilan dalam proses penilaian tersebut ada pada kualitas SDM yang digunakan. Beberapa langkah yang dapat menghasilkan kualitas SDM yaitu sebagai berikut:<br />
a. Program pengembangan SDM yang dilakukan secara berkesinambungan dan tepat guna<br />
b. Pengalaman dan kemampuan dijadikan dasar utama penilaian<br />
c. Untuk memelihara kelangsungannya perlu ada komitmen yang kuat terhadap SDM dengan memberikan reward dan promotion opportunities<br />
<br />
3. Pada penjaminan kredit UMKM atau KUR dapat menetapkan tingkat NPL pada suatu periode tertentu bekerjasama dengan mitra bank untuk memperoleh komitmen yang kuat dan penekanan pada prinsip kehatian-hatian. Penetapan NPL kredit UMKM ini ditetapkan untuk memperoleh besaran bantuan pemerintah terhadap kredit UMKM yang menyebabkan klaim seperti yang dilakukan oleh LPK SBCG Thailand. SBCG telah menetapkan tingkat NPL sebesar 15,5 % secara akumulatif dengan Portfolio Guarantee Scheme (PGS) untuk masa penjaminan (term of guarantee) 5 tahun. Pada PGS tersebut, IJP yang dikenakan adalah 1,75 % sehingga selama 5 tahun total IJPnya menjadi 8,75 %. Selisih IJP dengan tingkat NPL 15,5 % yaitu sebesar 6,75 % akan disubsidi oleh <br />
Pemerintah. Pola PGS ini dapat diterapkan di Indonesia dengan komitmen perbankan mitra KUR yang kuat sehingga akan menciptakan usaha bersama dalam menerapkan prinsip kehati-hatian pada saat penyaluran KUR. Pada tahun 2009, NPL KUR di Indonesia telah mencapai 5,83 % dan tingkat NPL ini tidak ada usaha untuk membuat suatu batasan angka NPL tertentu dan dibiarkan bergerak liar sehingga tingkat NPL dapat meningkat tajam. Penetapan NPL KUR secara bersama-sama dengan perbankan mitra akan lebih efektif dan menghemat bantuan keuangan pemerintah dalam mengembangkan UMKM. Askrindo dan mitranya Jamkrindo dalam mengembangkan amanat program penjaminan KUR dapat men-push pemerintah atau mengusulkan sistem PGS tersebut dengan melibatkan perbankan mitra.<br />
<br />
4. LPK dapat membuat suatu program yang dapat membantu UMKM untuk memecahkan masalah manajemen dan permodalan. Seperti halnya yang dilakukan oleh SBCG Thailand yang telah membentuk SMEs Clinic yang memberikan bantuan kepada UMKM berupa informasi dan konsultansi keuangan dan manajemen untuk meningkatkan kinerja UMKM. SMEs Clinic ini juga bekerjasama dengan perbankan mitra yang menyalurkan kredit UMKM agar UMKM yang sehat dapat memperoleh pinjaman/kredit UMKM berdasarkan analisis dan konsultasi SMEs Clinic. <br />
Program ini sebenarnya juga dapat dilakukan juga di Indonesia agar UMKM yang feasible dan unbankable dapat dengan cepat dan efektif menggunakan KUR untuk meningkatkan usahanya. Perbankan mitra diyakini akan tertarik dengan program ini karena dapat menurunkan tingkat NPL KUR secara keseluruhan.<br />
<br />
5. LPK dapat mempertimbangkan untuk melakukan penjaminan kredit personal/individu (personal credit guarantee program) bekerjasama dengan perbankan mitra dengan skim yaitu:<br />
<br />
Dalam menjalankan usaha penjaminan kredit personal ini harus didukung dengan sistem informasi yang relatif cukup baik antara sistem LPK dengan bank mitra. Skim penjaminan kredit personal ini telah dilakukan oleh LPK Korea yaitu Koreg dengan tingkat NPG-nya sekitar 2,96 %. Selain itu, Koreg juga menerapkan suatu sistem anti fraud dari kredit individu yang dikenal dengan Anti-Fraud Detect Service (AFDS) sehingga NPG program ini dapat diminimalisasi pada tingkat yang diterima oleh perusahaan. Ada beberapa informasi yang dapat dieksplorasi dari AFDS yaitu rekaman data historis keuangan pegawai sebagai peminjam/borrower yang pernah mengalami default atau dikategorikan black list dan black list dari orang-orang yang tergabung dalam mafia kejahatan/orang-orang yang pernah punya itikad tidak baik. Dari AFDS ini juga dapat menentukan limit penjaminan kredit personal. Berdasarkan data empiris NPG penjaminan kredit personal ini, tingkat IJP yang harus dibayar minimal sama dengan NPG empiris. <br />
Pertukaran data sistem perbankan dan sistem LPK ini menjadi bagian yang kritis dan penting dalam menerapkan prinsip ke-hati-hatian dan mencegah kerugian yang lebih besar lagi. Disamping itu, langkah yang dilakukan untuk menurunkan risiko kerugian antara lain melakukan prosedur verifikasi pendapatan/gaji pegawai debitur yang relatif ketat.<br />
<br />
6. Untuk mengurangi risiko penjaminan sekaligus meminimalisasi tingkat NPG, di Jepang dilakukan pre claim treatment berupa postpone repayment. Selain itu, untuk mencegah adanya kelompok debitur yang tidak memiliki itikad baik dalam proses penyaluran kredit UMKM melalui mekanisme penjaminan kredit maka LPK bekerjasama dengan pihak kepolisian. Kerjasama dengan pihak Kepolisian ini juga memiliki fungsi untuk meningkatkan penerimaan recovery dari debitur/UMKM yang mengalami gagal bayar kredit. Pertukaran data antara sistem LPK di Jepang (Credit Guarantee Corporate (CGC)) dengan pihak Kepolisian tentang debitur/UMKM yang tidak memiliki itikad baik sangat mempengaruhi keberhasilan kerjasama tersebut. Sistem minimalisasi risiko penjaminan kredit ini dapat dilakukan juga oleh LPK di Indonesia bekerjasama dengan Kepolisian dengan menerbitkan suatu MOU kerjasama jangka panjang atau jangka pendek. Kerjasama ini juga akan memberikan suatu shock terapy bagi debitur/UMKM yang tidak memiliki itikad baik agar tetap menaati perjanjian kerjasama penerimaan kredit dari perbankan dan penjaminan dari LPK.<br />
<br />
7. Peranan teknologi informasi dalam usaha penjaminan kredit telah merubah strategi peningkatan pelayanan nasabah dari manual menuju sistem on-line berbasis Web. LPK di beberapa negara Asia seperti Jepang, Taiwan, Korea dan India telah melakukan pelayanan penjaminan pada proses akseptasi/ penutupan yang cepat dengan menggunakan web-based / on line system yang dilengkapi dengan on line interactive training modul. Proses akseptasi melalui on-line system berbasis Web ini diperuntukan pada penjaminan kredit skala kecil dan risiko kreditnya telah dianalisis secara maksimal oleh perbankan. Pada proses on-line ini LPK sebagai follower of bank. Sebagian LPK di negara Asia juga telah melakukan pembaharuan dari manual claim settlement ke on line claim settlement.<br />
<br />
8. Penjaminan kredit UMKM merupakan program yang diarahkan untuk mendukung program pemerintah dalam mengembangkan UMKM. Jumlah LPK di Indonesia yang dimiliki oleh pemerintah hanya 2 (dua) LPK yaitu Askrindo dan Jamkrindo kurang optimal dalam menjamin kredit UMKM karena usaha tersebut tidak dapat menjangkau UMKM di seluruh Indonesia yang tersebar di seluruh provinsi. Usaha penjaminan kredit UMKM perlu perpanjangan tangan atau ekspansi bisnis dengan melibatkan Pemerintah Daerah dalam bentuk Lembaga Penjaminan Kredit Daerah (LPKD) seperti yang dilakukan oleh negara Jepang dan Korea. Untuk menekan kerugian penjaminan kredit daerah diperlukan mekanisme penjaminan ulang (re-guarantee) dari LPK milik Pemerintah seperti Askrindo sebagai re-guarantor. Peranan pemerintah pusat dan pemerintah daerah dalam usaha penjaminan kredit yang melibatkan re-guarantor dan LPKD ini adalah:<br />
<br />
1. Memberikan dukungan regulasi yang dapat memperluas gerak usaha penjaminan daerah dengan melibatkan pemerintah daerah dan pihak swasta.<br />
2. Memberikan dukungan bantuan keuangan kepada LPK dan re-guarantor berupa subsidi premi dan pembayaran klaim atas penjaminan dan re-guarantee yang gagal, serta Pemerintah Daerah dapat memberikan subsidi premi dan klaim bagi LPKD berdasarkan coverage penjaminan dan penjaminan ulang (re-guarantee) yang telah disepakati.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-81244309700877921572010-08-26T07:08:00.003+07:002010-08-26T07:26:49.629+07:00PROGRAM MULTIPLE TRI STAR LPKD MEMPERKUAT DUKUNGAN PENGEMBANGAN UMKM DI DAERAH<b>I. PENDAHULUAN</b><br />
<br />
Sejak terjadinya krisis ekonomi tahun 1998, UMKM telah menunjukkan peran yang sangat penting dalam menggerakkan ekonomi baik dalam lingkup nasional maupun daerah. Sejalan dengan itu, perhatian pemerintah baik pemerintah pusat maupun daerah terhadap sektor UKM pun dari waktu ke waktu semakin besar. Peranan UKM terhadap perekonomian pada saat krisis telah terbukti memiliki daya tahan yang lebih kuat dibandingkan entitas ekonomi lainnya dan tetap eksis memberikan kontribusi yang relative besar dalam pemulihan ekonomi. Pada saat ekonomi stabil pun, peranan UKM tetap dominan sebagai penopang ekonomi yang kokoh seperti yang dilansir dalam berbagai data resmi pemerintah.<br />
<br />
Selain memiliki daya tahan ekonomi relatif cukup baik pada saat krisis ekonomi, kontribusi ekonomi UKM terhadap ekonomi nasional dari tahun ke tahun terus mengalami peningkatan. Begitu pentingnya kinerja sektor riil yang dimotori UKM untuk meningkatkan pertumbuhan ekonomi, Pemerintah telah berupaya menggunakan seluruh kebijakan ekonomi untuk mendukung pemberdayaan Usaha Mikro, Kecil dan Menengah (UKM). Salah satu kebijakan Pemerintah dalam mendukung pengembangan UMKM yaitu dengan menggunakan mekanisme penjaminan kredit UMKM yang dapat mempermudah akses keuangan UMKM dari perbankan. Kebijakan strategis pemerintah ini memperoleh respon positif dari perbankan dan Lembaga Penjaminan di Indonesia.<br />
<br />
Perkembangan usaha penjaminan menunjukkan perkembangan yang dinamis yang diindikasikan dengan dukungan Pemerintah sebagai regulator dengan menerbitkan Peraturan Presiden No. 2 Tahun 2008 Tentang Lembaga Penjaminan dan Peraturan Menteri Keuangan R.I. No. 222/PMK.010/2008 Tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang. Regulasi pemerintah ini telah memberikan peluang usaha penjaminan yang lebih besar lagi dalam upaya pengembangan UMKM melalui Aliansi dengan Pemerintah Daerah dalam bentuk Lembaga Penjaminan Kredit Daerah (LPKD)/Perusahaan Penjaminan Kredit Daerah (PPKD). LPKD dibentuk dengan pola kerjasama/mitra antara Lembaga Penjaminan Kredit (LPK) yang sudah eksis dengan Pemerintah Daerah dan tak menutup kemungkinan diperluas dengan melibatkan pihak swasta di daerah. <br />
<br />
Pembentukan LPKD harus sesuai dengan regulasi yang berlaku. Dasar hukum pendirian LPKD adalah merujuk kepada Peraturan Presiden No. 2 Tahun 2008 tentang Lembaga Penjaminan Kredit, yang pada prinsipnya mengijinkan kepada Pemda dan masyarakat setempat untuk mendirikan serta mengelola LPKD, baik yang berbentuk Perusahaan Daerah, Perseroan Terbatas, maupun Koperasi. Kemudian PerPres No. 2 Tahun 2008 tersebut ditindaklanjuti dengan petunjuk pelaksanaannya berupa PMK No. 222/PMK.010/2008 tanggal 16 Desember 2008 tentang tatacara pendirian Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit. <br />
<br />
Terbitnya PMK 222/PMK.010/2008 tersebut merupakan salah satu peluang bagi Perusahaan sebagai dampak positif dari perubahan eksternal, yaitu telah diterbitkannya regulasi di bidang Penjaminan, khususnya pada pasal 3 yang menyebutkan bahwa:<br />
<br />
”untuk mendukung kegiatan usaha Penjamin sebagaimana dimaksud dalam Pasal 2 ayat (1), Penjamin dapat melakukan usaha lain antara lain :<br />
g. Usaha lainnya yang ditetapkan oleh Ketua Bapepam dan Lembaga Keuangan” <br />
<br />
Dari bunyi ketentuan tersebut, terdapat dua hal yang dapat ditarik sebagai kesimpulan, bahwa perusahaan penjaminan memiliki peluang untuk berusaha di bidang non penjaminan. <br />
<br />
<b>II. MULTIPLE STAR LPKD <br />
</b><br />
Peluang usaha penjaminan dalam mendukung pengembangan UMKM yang relatif besar dan memperoleh respon positif dari perbankan, perlu ditangkap oleh LPK dengan mengeluarkan kebijakan strategis yang dapat mengoptimalkan kerjasama dengan pihak eksternal terutama Pemerintah Daerah dan Perbankan. <br />
<br />
Strategi Aliansi LPK yang akan ditetapkan bertujuan untuk memperluas dan memperkuat (enlargement and empowered) kerjasama dengan Pemerintah Daerah dan Perbankan serta dimungkina dengan pihak Swasta melalui optimalisasi usaha penjaminan kredit dalam rangka mengembangkan UMKM di seluruh wilayah potensi UMKM di Indonesia. Strategi aliansi juga akan mengeksplorasi potensi bisnis penjaminan kredit daerah yang relatif besar sehingga menjadi icon bisnis penjaminan kredit LPK. <br />
<br />
Strategi Aliansi dalam usaha penjaminan kredit diutamakan pada pengembangan Perusahaan Penjaminan Kredit Daerah (PPKD) yang mengoptimalkan peranan Pemerintah Daerah (Pemda) dan Perbankan. Dalam implementasi usaha PPKD dituntut komitmen dan strategi yang baik berdasarkan potensi ekonomi, pasar dan aturan regulasi yang berlaku. Optimalisasi implementasi strategi aliansi dilakukan melalui suatu program Multiple Tri Star PKD (MTS PKD) yang melibatkan LPK, Pemda, dan Perbankan dalam penjaminan kredit daerah. <br />
<br />
Strategi Aliansi LPK yang dimiliki Pemerintah dijalankan dengan mempertimbangkan kapasitas penjaminan LPK maupun Pemda dan perbankan agar dapat memenuhi tuntutan regulasi yang ada. Rencana strategi aliansi ini dapat memberikan berbagai alternatif posisi LPK dalam pengembangan PPKD yaitu:<br />
<br />
1. Sebagai perusahaan Holding yang memiliki penyertaan MODAL Lembaga Penjaminan Kredit Daerah yang tersebar di seluruh provinsi.<br />
2. Sebagai Re-Guarantor atau Co-Guarantor yaitu sebuah perusahaan yang memperoleh dukungan finansial dari pemerintah dalam melakukan kegiatan penjaminan kembali PKD<br />
3. Sebagai perusahaan Lembaga Penjaminan Kredit Induk yang memiliki unit kerja di daerah yang berperan sebagai joint bussiness dengan Pemda dan Perbankan seperti posisi PT. LPK menjalankan PPKD saat ini (As it is).<br />
4. Sebagai LPK yang berfungsi sebagai mitra business yang mendampingi LPKD dalam bentk technical assisstants.<br />
<br />
Tujuan pembentukan PPKD ini memberikan manfaat kepada Pihak Tri Star (Pemda, LPK, dan Bank) adalah sebagai berikut:<br />
<br />
MANFAAT UNTUK PIHAK PEMDA <br />
(a) OPTIMALISASI PEMANFAATAN DANA APBD<br />
(b) PENGEMBANGAN UMKM<br />
(c) PERTUMBUHAN PEREKONOMIAN DI DAERAH<br />
(d) PENINGKATAN PENDAPATAN DAERAH<br />
(e) PENYEDIAAN LAPANGAN PEKERJAAN<br />
(f) MENGURANGI COST OF DEVELOPMENT PEMDA<br />
<br />
MANFAAT UNTUK BANK <br />
(a) MEMBANTU PENYALURAN KREDIT<br />
(b) PENGENDALIAN RISIKO KREDIT<br />
(c) PENDAPATAN MENINGKAT<br />
<br />
MANFAAT UNTUK LPK <br />
(a) MENDUKUNG PENGEMBANGAN UMKM DI DAERAH <br />
(b) RISIKO KERUGIAN DITANGGUNG BERSAMA<br />
(c) MEMBANTU PEMDA DALAM MEMBENTUK LEMBAGA PENJAMINAN <br />
<br />
<br />
<b>III. BENTUK ALIANSI TRI STAR</b><br />
<br />
Untuk merealisasikan strategi aliansi tersebut perlu suatu skema usaha penjaminan yang mengakomodir seluruh kepentingan komponen Tri Star (LPK, Pemda, dan Perbankan) dalam bisnis penjaminan kredit UMKM . Skema usaha penjaminan dimana LPK sebagai titik sentral dari pengembangan PPKD harus berdasarkan pada kepentingan bisnis perusahaan dan kepentingan pemerintah dalam mengembangkan UMKM. Bentuk Strategi aliansi yang dapat diterapkan ada beberapa bentuk seperti pada model di bawah sebagai berikut:<br />
<br />
3.1. LPK sebagai Holding PPKD<br />
<br />
3.2. LPK sebagai Co-Guarantor<br />
<br />
Untuk membantu PPKD memperbesar kapasitas penjaminan dan melakukan risk spreading dibutuhkan suatu Co-Guarantor atau Re-Guarantor dengan coverage re-guarantee atau co- guarantee berkisar 60 % - 70 % ditanggung oleh LPK. Dengan besaran coverage ini, LPK membutuhkan bantuan keuangan dari Pemerintah Pusat bisa dalam bentuk PSO atau PMN. <br />
<br />
3.3. LPK BUMN.<br />
Bentuk aliansi dengan tetap mempertahankan posisi LPK seperti saat ini (As it is) dapat dilakukan selama regulasi memperbolehkan LPK yang saat ini sebagai perusahaan Asuransi dan penjaminan miliki pemerintah dapat menjalankan usaha penjaminan kredit. Bentuk strategi aliansi ini dapat juga memberikan suatu technical assisstant kepada PPKD yang baru dibentuk. <br />
<br />
<b>IV. PELAKSANAAN DI LAPANGAN</b><br />
<br />
Pelaksanaan Strategi Aliansi LPK terutama dalam mengembangkan peran aktif Pemda, perbankan dan pihak swasta dalam pembentukan LPKD harus melibatkan stakeholder lainnya seperti DPRD. LPKD yang dibentuk dengan penyertaan modal daerah (PMD) dari APBD harus memperoleh persetujuan DPRD dengan memperhitungkan akuntabilitas dan azas manfaat baik bagi rakyat khususnya UMKM maupun peningkatan pendapatan/fiskal daerah. LPKD yang dibentuk dengan PMD dapat berbentuk Perum, Perseroan Terbatas maupun Perusahaan Daerah (BUMD) diharuskan berorientasi keuntungan agar ada kontribusi ekonomi pada pendapatan daerah atau peningkatan fiskal daerah. Disamping itu, LPKD juga harus dapat berperan untuk meningkatkan perekonomian daerah melalui sektor riil berupa kontribusi ekonomi UMKM. <br />
<br />
LPKD yang dibentuk tidak menutup kemungkinan dapat berafiliasi dengan pihak swasta yang memiliki visi dan misi menggerakan perekonomian daerah melalui kontirbusi ekonomi UMKM. <br />
<br />
Permasalahan LPKD yang hanya menjalankan usaha penjaminan kredit UMK yang cenderung merugi ini dapat diselesaikan dengan cara menjalankan usaha diversifikasi produk non penjaminan kredit UMKM yang bersifat profit oriented seperti penjaminan konsumtif (penjaminan kredit pegawai Pemda, BI, atau DPRD) dan penjaminan produktif yang selektif. Keberhasilan LPKD atau PPKD dalam menjalankan usaha penjaminan kredit UMKM dan non penjaminan kredit UMKM ditentukan pada manajemen portofolio yang seimbang dan tepat dari kedua usaha tersebut.<br />
LPK sebagai Lembaga Penjaminan Kredit dapat menjadi fasilitator dan berperan aktif baik secara teknikal dan modal dalam pelaksanaan usaha LPKD dengan tetap memperhatikan tuntutan stakeholder LPKD.<br />
<br />
<b>V. PERMASALAHAN DAN SOLUSI</b><br />
Dalam mengimplementasikan strategi aliansi LPK terutama melalui pengembangan PPKD di daerah akan dijumpai berbagai permasalahan yaitu antara lain:<br />
1. Bentuk perusahaan PPKD yang bekerjasama dengan Pemda jika dalam bentuk BUMD dituntut untuk profit oriented, sedangkan usaha penjaminan kredit UMKM berdasarkan pengalaman negara lain (termasuk Indonesia) termasuk usaha yang cenderung merugi. Karakteristik usaha penjaminan kredit UMKM yang merugi ini menjadi tantangan tersendiri bagi stakeholder teratutama DPRD yang menyangkut penggunaan APBD.<br />
2. Kurangnya tenaga ahli dalam bidang penjaminan kredit UMKM <br />
3. Kurangnya bantuan technical assisstance bagi UMKM dalam mendukung kinerja UMKM baik sebelum maupun sesudah menerima kredit UMKM seperti pada pemasaran produk UMKM maupun kemampuan manajemen lainnya.<br />
4. Belum adanya suatu skema risk spreading dalam usaha penjaminan kredit UMKM sebagai salah satu mitigasi risiko untuk mereduksi risiko PPKD<br />
5. Kurangnya dukungan modal PPKD bagi provinsi/Daerah tingkat II yang miskin yaitu sebesar Rp. 50 milyar.<br />
<br />
Agar strategi aliansi LPK dapat berjalan dengan baik, ada beberapa solusi yang dapat mengatasi permasalahan di atas yaitu:<br />
1. PPKD dapat memperoleh keuntungan dengan jalan melakukan diversifikasi produk yang profit oriented seperti penjaminan kredit konsumtif bagi pegawai DPRD atau Pemda atau Instansi Pemeirntah lainnya yang berada di wilayah tersebut serta penjaminan produktif yang selektif dan menguntungkan lainnya.<br />
2. Tenaga ahli dapat diperoleh dari SDM Lembaga Penjaminan yang sudah ada dan kredibil seperti SDM LPK atau dengan melakukan technical assisstant.<br />
3. Untuk membantu PPKD meng-eliminasi risiko kredit yang relatif besar maka perlu suatu re-guarantee atau co-guarantee dari re-guarantor atau co-guarantor. LPK yang memiliki pengalaman dan kapasitas penjaminan yang relatif besar dimungkinkan menjadi re-guarantor/co-guarantor. Posisi LPK sebagai re-guarantor/co-guarantor akan lebih sustain dan optimal jika diberikan bantuan keuangan dari Pemeirntah Pusat untuk mengantisipasi klaim yang relatif besar dan dapat mengurangi modal LPK.<br />
<br />
<br />
4. Permasalahan permodalan PPKD yang dialami oleh Pemda dapat diatasi dengan cara:<br />
<br />
4.a. Melalui fund sharing dari Pemda Kabupaten/Kota yang berada di bawah provinsi yang terkait. <br />
4.b. Melibatkan penyertaan modal Lembaga Penjaminan yang sudah eksis seperti LPK. <br />
4.c. Memanfaatkan dana CSR/PKBL perusahaan BUMN dengan porsi yang effektif misal 30 % dana CSR/PKBL perusahaan BUMN digunakan sebagai kredit KUR yang disalurkan oleh perbankan nasional atau daerah. Pengelolaan dana CSR/PKBL 30 % tersebut dilakukan oleh Kementerian BUMN yang berkoordinasi dengan perbankan.<br />
<br />
5. Technical Assisstance yang diperuntukan bagi UMKM baik di bidang pemasaran produk dan lainnya dapat digunakan peranan PPL/KKMB atau lembaga swadaya yang memiliki perhatian tinggi terhadap ekonomi kerakyatan di daerah.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-23806809889475974522010-06-30T12:51:00.000+07:002010-06-30T12:51:59.385+07:00Implementation of Enterprise Risk Management in Guarantee Business<b>INTRODUCTION</b><br />
<br />
Guarantee Business as well as the Insurance services are categorized as risky business because its main product is to ensure the risk of failure to pay its customers (Guaranteed) which utilize banking services or projects from other parties. Business risk guarantee is estimated larger than the banking business because of the effort involves three parties namely the guarantee of the Guarantors, Accepting Warranty and Guaranteed while the banking business at its main products involve only two parties ie. creditors and debtors. <br />
<br />
Assurance agencies in Indonesia and in Asia that run credit guarantee programs for supporting government in UMKM ( SME’s ) development based on experience and empirical data mostly losers. On the other hand, the guarantee institution shaped Limited Liability Company (PT) in Indonesia is required remains sustainable and provide economic benefits to the government and the national economy. Strategies of Insurance/Guarantee Company in the form of PT and the Public Corporation (Perum) to remain sustainable is to conduct commercial profit-oriented business diversification and manage risk of underwriting business in order to reduce losses at the level received by the company. <br />
<br />
Consequences underwriting business consisting of three parties demanding risk management sourced from third parties. Third party possesses the potential hazard that could affect the magnitude of risks and opportunities emerging impact the Company. Insurance Agency as Guarantor party who provides a guarantee has its own potential hazard that could impact the insurance (premium increases and lower claims rate) such as the existence of collusion, corruption and negligence in the process of underwriting and other business support processes. Similarly Recipients Assurance (eg banking) and Guaranteed to have a relatively high potential hazard that could impact the credit guarantee itself. Not to mention if there is a potential hazard from external parties arising from the guarantee industry and regulators, is certainly the risk management become so important and can not be ignored role.<br />
<br />
Potential hazard came from the third parties involved in businesses underwriting can improve your chances of future occurrence risk thus affects the performance guarantee of business. Effective risk management and efficient and involves all components of the company ranging from BOD, senior management and all employees necessary to enable the business losses incurred in credit guarantee can be controlled and can be accepted by the company.<br />
<br />
Urgency to the implementation of corporate risk management is now a requirement of companies for underwriting and risk control to meet regulatory demands related to the implementation of good corporate governance (Good Corporate Governance (GCG)). <br />
<br />
Corporate risk management is one important pillar of GCG implementation that can provide great opportunities that the company is driven to fulfill all aspects of the rules and regulations internal and external (complies) with due regard to the risks identified with the good of all aspects of the business and its supporters. <br />
<br />
ERM model will be described below is adopted from the case of ERM Indonesian Credit Insurance Company (PT Askrindo) which carries on business guarantee insurance business as well as COSO framework (Committee of Sponsoring Organization). <br />
PT Askrindo is a business entity in Indonesia which is unique and probably the only one in Indonesia can be a good collaboration between business-oriented profit-oriented to public service in the form of underwriting and insurance/guarantee businesses. PT Askrindo is said to run the insurance/guarantee business because of regulations in Indonesia is still considered that the Surety Bond, customs bonds, trade credit insurance and credit guarantee insurance business, although classified in the scheme used is the guarantee scheme. Currently the guarantee is still at the level of regulation of government regulation or decision of finance ministers pledge Whereas regulatory level Law is in the process of preparation. On one side of the PT Askrindo trying to support government programs to develop SMEs with credit guarantee products with characteristics that tend to lose business, but on the other side of PT Askrindo required to obtain and remain sustainable profit runs businesses in the form of underwriting and insurance products that includes product diversification Surety Bond, customs bonds, trade credit insurance (Askredag) and reinsurance. So complex that the business is run by PT Askrindo and to meet the demands of the regulator, which requires the state-run companies have a risk management unit, PT Askrindo beginning in 2010 must be and have started implementing Enterprise Risk Management (ERM is) with the approach of the rules and principles and insurance underwriting. Development process and the search for appropriate forms of ERM with the corporate goal is still ongoing.<br />
<br />
<b>FRAMEWORK ERM</b><br />
<br />
Enterprise Risk Management (ERM) is a process involving the company, including BOD, management and all employees of the Company in identifying events or potential events that create an impact (losses), comprehensively manage the quantity / size that can be accepted by the company, and to ensure attainment of corporate objectives. In various economic enterprises in the world known various ERM framework in accordance with the viewpoint of risk management and social culture of a nation. ERM framework model that is used by many industries today is BS, British Standarts - IRGC (BS6079-3) (2000), International Risk Governance Council (IRGC) in 2004, COSO (Committee of Sponsoring Organizations), AS / NZ, Australia & New Zealand Standard (AS / NZS) 4360, ISO (International Organization Standarts) 31 000 (2009). Differences in the ERM framework can be seen in the table below.<br />
<br />
Table 1. Framework (Framework) Risk Management<br />
<br />
In the framework of the five models above, there are basic similarities of the implementation of the ERM process includes risk identification, risk measurement, risk mapping and risk mitigation. Basic risk management process will be actualized and implied by the company in accordance with the goals, company size and regulation set by the government.<br />
<br />
<br />
<b>CHOICE OF BASIC ERM FRAMEWORK</b>.<br />
Various ERM framework used by companies in different economic sectors has its own characteristics and is built on the basis Management and social point of view of local culture. Election ERM framework consistent with best practice where the company conducts business activities can be based on the following considerations:<br />
<br />
1. The purpose and mission<br />
2. Organizational needs and characteristics of existing business<br />
3. Demands and regulatory requirements & regulations<br />
4. Company size (size of company), including the resources available in the implementation of ERM<br />
<br />
<b>ERM IMPLEMENTATION OF SUCCESFULL ACHIEVEMENTS KEY.</b><br />
<br />
The successful implementation of ERM is dependent on the human resources involved in the activities of the ERM (effective by people). Sophistication of systems and mechanisms for the implementation of ERM will not guarantee that the objectives would be achieved if not supported by the quality and integrity of corporate human resources. The main key to success in the implementation of ERM is dependent on the quality and integrity of human resources. The successful implementation of ERM in general will be determined by several important factors, namely:<br />
<br />
1. There are a commitment from the Board of Directors (BOD), the Board of Commisioner (BOC) and senior management. BOD commitment is the dominant factor determining the successful implementation of ERM for the ERM can not be applied if the BOD is not fully supported.<br />
2. existence of policies, systems and process controls that are supported by the culture of risk (risk culture) (regardless of risk) is strong.<br />
3. The existence of clarity in determining the risk appetite and risk tolerance in accordance with the company's ability (clear limits on delegated authority).<br />
4. Communication and continuous learning.<br />
5. The integration between the ERM into the strategic planning, business processes, assessing the work / performance and competence (rewards associated with the risk based system performance).<br />
6. The existence of a permanent organization of risk management<br />
7. The existence of a clear accountability and responsibility (including clear ownership of risk)<br />
<br />
The Integrity and quality of human resources will determine the successful implementation of ERM so we need education and training that can increase Intelegencia Quotient (IQ), Emotional Quotient (EQ) and Spiritual Quotient (SQ) via the character of religious training and motivation of the work ethic and loyalty of employees to the company. Similar training should be conducted regularly and periodically so that HR always given awareness of the integrity and capacity contribution of HR in achieving corporate goals.<br />
<br />
<b>ERM IMPLEMENTATION ELEMENT</b><br />
<br />
In the construction of the ERM, there are 3 (three) elements that must be built and prepared for the implementation of ERM can be run effectively as in the picture below, namely:<br />
<br />
1. Framework (Risk Governance)<br />
<br />
Elements of development frameworks that must be drawn between other include the Directors commitment, cultural awareness of the risks and implementation risks, determining risk appetite and risk tolerance, structure and functions of the organization and policy. Elements of this framework is the basic element to determine the success of the implementation of ERM that it all depends on the quality and integrity of human resources.<br />
<br />
2. Infrastructures<br />
<br />
ERM Implementation requires infrastructure in facilitating the implementation of ERM in the company. Infrastructure required to implement ERM is the methodology, information systems technology primarily used for data processing risk, Procedures (SOPs guide the implementation of ERM and ERM) and information systems that can provide a continuous ERM reporting to management. <br />
<br />
3. Process<br />
<br />
ERM is a process that is done continuously, integrated and involve all staff in managing the risks that may increase the odds of achieving goals. The principal risk management process carried out within the ERM is the process of identifying, measuring, mapping and risk mitigation. Other risk management processes that are not less important is the process of monitoring, communication, reporting and risk management controls. To implement the risk management process is crucial in a system and a relatively adequate resources both in technology or manual.<br />
<br />
At this time, PT Askrindo already have elements of ERM implementations are relatively complete and start implementing ERM involves risk taking units with the help of risk management information system based on Web.<br />
<br />
<b>ERM IMPLEMENTATION IN GUARANTEE BUSINESS.</b><br />
<br />
ERM PT Askrindo can be considered as models in an effort to guarantee the implementation of ERM. PT Askrindo since mid-2010 already has elements of ERM is a relatively complete implementation and management including the BOD has given a commitment for the implementation of ERM in the company and continue to develop the concept of ERM implemntasi appropriate for the company. In addition, PT Askrindo also has a Contact Person or Risk Risk Champion in all work units both at central and branch offices to support the implementation of the ERM with the assistance of risk management information system based on Web.<br />
<br />
The concept of risk management is applied in PT Askrindo is insightful and principled on integrated enterprise risk management. Risk management is an integrated corporate risk management process that starts from the process of identifying, measuring, mapping, mitigation and monitoring and evaluation involving company management in the process of determining the strategy in all work units in an integrated manner. The concept of risk management designed to identify events (events) that has a negative for the company and manage risk in order to always be within the limit of tolerance of risk management.<br />
For company, the above objectives, the management of building and integrating risk management into corporate values and business processes to adhere to basic principles:<br />
<br />
a. Alignment between management strategy and risk tolerance will always take into account and consider the company's risk tolerance in determining a variety of alternative business strategies, business goals, and develop risk management mechanisms.<br />
b. Continuously improve the quality awareness of a risk and create a culture of risk.<br />
c. Reduce to lowest possible level of the surprises and losses that could affect the company's operational decisions.<br />
d. Consistently identify and manage multiple risks and risks among units. Companies will face a lot of different forms of risk, which directly or indirectly affect the various activities of work units in conducting operations. Therefore, companies applying risk management to be able to facilitate the determination of an effective response on the effects of interrelated and determination of the integrated responses of multiple risks.<br />
e. Capturing the opportunity to learn a variety of potential risks, management will be in a position to proactively identify and easy to catch any possible risk in the company.<br />
f. Improving the quality and effectiveness of the use of company resources with the availability of diverse information complete and accurate risk management will help to effectively measure the possible risks associated with the company's business.<br />
<br />
<b>EARLY STAGE RISK MANAGEMENT APPLICATION</b><br />
<br />
In the early development of ERM systems and mechanisms in the PT Askrindo, performed three stages of ERM implementation phase, as follows:<br />
<br />
Third phase of these activities can be described in more detail in the steps following the implementation of ERM as follows:<br />
<br />
1) Identify all the risks associated<br />
2) Designing risk criteria and sub criteria of risk<br />
3) Designing a system of risk management controls and establish the Risk Owner<br />
4) Undertake an assessment of residual risks with the Risk Owner<br />
5) Prepare detailed activity is a significant risk for reduced<br />
6) To report significant risks to the management and mitigation suggestions<br />
7) Allocate resources to mitigate significant risks<br />
8) Monitor the mitigation process and the development of significant risk mitigation.<br />
9) Evaluate the risk management and analysis of risk mitigation activities<br />
10) Develop risk management in the deal work (Key Performance Indicator (KPI)) <br />
<br />
If depicted in chart form, the steps ERM Implementation at PT Askrindo can be illustrated as follows: <br />
<br />
Figure 2 ERM Implementation Steps<br />
<br />
<br />
<br />
After preparing the implementation of ERM as above elements then the next step in managing the risks continuously in accordance with the framework set by the ERM-based computerized system.<br />
<br />
<b>ERM IMPLEMENTATION BASED BUSINESS GUARANTEE</b><br />
<br />
ERM-based PT Askrindo can be said of the guarantee because there are some characteristics of the guarantee in the process of risk management among others:<br />
<br />
1. In the process of determining the risk appetite and risk tolerance, the foundation that can be used is Risk Based Capital (RBC), gearing ratio, or the minimum solvency margin (less). The amount of claims that can be received by the company can be used as a basis to decide Risk Appetite and Risk Tolerance. Risk Appetite is the basis for determining adjusted to the capacity of firms in the maximum risk will occur and the ability to handle risk management and regulatory requirements and applicable regulations. PT Askrindo in determining the risk appetite to use the gearing ratio indicators in addition to considering the risk appetite of the Board Of Directors (BOD).<br />
<br />
2. In the process of identifying and measuring risk, the risk-assessment is in comes from the underwriting business conducted by the entire work unit operations or production, so would have recorded the risks associated with the risk classification of business processes in the underwriting business. The result of this risk assessment would provide a signal that risk mitigation efforts are also based on underwriting and policy provisions and regulations that govern.<br />
<br />
<b>RISK MANAGEMENT COMPONENTS</b><br />
<br />
Risk management conducted by PT Askrindo with COSO Framework has eight components that are interrelated. These parts are constructed of corporate governance that integrates with management processes.<br />
Eight components of the COSO framework as in the picture below is integrated with strategy, operations, reporting systems, and compliance and the presence of various units involved in the process of corporate risk management at the head office or branch office. Election COSO framework by PT Askrindo the basis, among others, that the framework can accommodate the implementation of ERM to the branch office / SERVICES OFFICE. In developing and implementing ERM PT Askrindo conduct risk management processes such as the COSO framework as follows:<br />
<br />
<br />
Figure 3 ERM Framework components COSO<br />
<br />
<br />
<br />
i. Internal Environment <br />
Internal environment that is conducive, supportive, and positively affect the company's working culture directly in view, and mitigate the risks, including risk management philosophy, risk tolerance, the values of integrity and ethics and environment. <br />
ii. Targeting (target) <br />
Setting objectives and targets, should be done by first considering the potential risks that negatively affect efforts to achieve goals / targets. Management will always set a business target in the corridors of corporate risk tolerance. <br />
iii. Risk Identification <br />
Management will identify the risks of internal and external that may affect the achievement of business objectives. Management always tries to position itself at a level that can easily distinguish between the risks and opportunities. Any chance of a successful arrest will be incorporated into the process of goal setting Company. <br />
iv. Risk assessment <br />
These risks are analyzed and considered the probability of occurrence (likelihood) and the potential impact of the loss (impact) as a reference to manage them. Risk is measured based approach inherent risk and residual risk. <br />
v. Follow-up Risk <br />
Management will set a follow-up and effective response to a risk. Spectral response of avoiding, accepting, reducing, or transferring risk. Response options will be influenced by a desire for tolerance and risk management and corporate. <br />
vi. Control and Supervision of risk <br />
A number of policies and guidelines established, defined and implemented to create a system of effective monitoring and control to facilitate risk management choose the response that effectively and efficiently. <br />
vii. Reporting systems and risk management software <br />
Various relevant information identified, captured, and communicated in the form of an informative, well structured and timely manner so that each organization can be responsible for carrying out their respective responsibilities in achieving corporate goals. This reporting system will be supported by computer-based information system using Web facilities. Management has a high priority to develop and have activities that are integrated, effective and connected online to all work units at headquarters and branch offices. <br />
viii. Monitoring <br />
Monitoring is important so that effectiveness can be known modifications and repairs needed on integrated enterprise risk management system. Monitoring is carried out through ongoing management activities, special evaluations, or both.<br />
<br />
<br />
<b>RISK IDENTIFICATION PROCESS</b><br />
<br />
Identification of activities could be done with the approach through the list of past loss events that influence the future (loss event), the internal analysis, indicators of certain conditions, and the company's business process flow analysis. Risk Owner / Risk Contact Person who has been appointed from all risk taking units can be delivered / proposed a categorization of risk and incidence of new risks that have not been informed by the corporation to the Risk Management unit. In general the risk identification process in PT Askrindo described as follows:<br />
<br />
Figure 4. Risk Identification Process<br />
<br />
At the risk identification, PT Askrindo especially risk management unit conducted interviews with risk taking units with the help of the risk owner / risk contact person at the head office and branch office / SERVICES OFFICE. The results of this risk identification and inventory will be inputted in the system of risk management information.<br />
<br />
Risk Classification<br />
<br />
<br />
Classification of risk into risk management objectives in the implementation of the ERM can vary depending on the result of inherent risk assessment in the company. Classification of risk into risk management objectives in the ERM implementation PT Askrindo has its own characteristics, which in accordance with the results of risk assessment and product characteristics. Based on the risk assessment conducted by risk management unit of PT Askrindo, generally found the risks from the business process, business support activity and the external environment consists of:<br />
<br />
<br />
a. Financial Risk<br />
Namely fluctuations in the target company's financial or monetary measures since turmoil various macro variables may include policy changes, fluctuations in cash flow, market risk, product risk. Based on risk assessment, financial risk Askrindo which includes:<br />
1. Risk Policy<br />
2. Fluctuations Risk Cash Flow<br />
3. Risk Reporting<br />
4. Taxation Risk<br />
5. Marketing Risks<br />
6. Risk Product.<br />
<br />
b. Operational Risk.<br />
Is the potential deviation from expected results due to a system malfunction, human resources, technology or other factors. Operational risks can be caused by several factors such as: human resources (HR), the achievement of performance and regulatory compliance procedures and policies in the industry guarantee / insurance. Based on risk assessment, operational risks Askrindo include:<br />
<br />
1. Human Resources (HR)<br />
2. Achieving Performance<br />
3. Compliance with Regulations and Procedures<br />
4. Policies in the Industrial Risk Guarantee / Insurance.<br />
<br />
c. Strategic Risk<br />
Is a risk that can affect the exposure of corporate and strategic exposure as a result of strategic decisions that do not conform with changes in the external environment and internal operations. Strategic risk may be caused by investment companies, changes teknologi and information, decreasing the company's reputation, and not the company realize its strategic goal. Based on risk assessment, strategic risks PT Askrindo include:<br />
1. Investment company<br />
2. Changes in technology and information,<br />
3. Decline in corporate reputation, and<br />
4. Failure to achieve corporate strategic goals.<br />
d. External Risk<br />
Is the potential deviation results on corporate exposure and the potential strategic impact on the business closure due to state / external pressure. Which includes external risks PT Askrindo is the law and government policy changes.<br />
<br />
<b>RISK MEASUREMENT PROCEDURES.</b><br />
<br />
In the process of risk measurement, the ERM-based implementation of the guarantee business will be obviously based on indicators that have relevance to the business of underwriting. Here's risk measurement process the guarantee business approach:<br />
<br />
<br />
a. Measuring Risk Probability.<br />
<br />
To measure the probability of risk can be used various statistical methods which are as follows:<br />
<br />
(1) Risk Probability Poisson Method<br />
(2) Binomial Approach<br />
(3) Approximation Method<br />
<br />
Used if not available past data that can be used to explore the possibilities of something happening of an accident. This method requires 3 (three) estimated the possibility (probability) of a risk to others and are formulated with a weighted average approach.<br />
<br />
<br />
The third assessment of the results incorporated into the formula below to get the value of the probability of an event risk:<br />
<br />
Probability = O+4M+P<br />
6<br />
<br />
Where,<br />
O = Optimistic values, the highest value obtained.<br />
M = The value of moderate or middle value.<br />
P = Pessimistic value or lowest value. <br />
<br />
(4) Comparative Method<br />
Used if not available past data and other data that can be used to explore the possibilities of something happening of an accident. This method requires a comparison possibility (probability) of a risk that has ever happened in other places and similar and equal to the probability of risks facing companies today.<br />
<br />
(5) Frequency Indication Method Approach.<br />
To facilitate the filling of data / information on the probability of risk at the beginning of the process of risk identification activities can use the frequency approach. Following probability table using the frequency approach:<br />
<br />
Table 2, requency indication<br />
FREQUENCY INDICATION..<br />
b. Impact Risk.<br />
<br />
Impact of risk is a consideration of the quantitative assessment of the extent of loss (severity) that would be suffered by the company for an event risk.<br />
Criteria risk impact is the total loss suffered in the aggregate or total of each risk event (loss of opportunities / or opportunity loss) of a category of risk the same.<br />
<br />
<br />
The Magnitude of Risk Tolerance can be calculated on basis of :<br />
<br />
• Scale of capital (risk-based capital)<br />
• Scale business turnover (gearing ratio)<br />
• Scale the minimum solvency margin requirements (less)<br />
• Scale revenues (underwriting premiums)<br />
• Scale operating costs (underwriting)<br />
<br />
<br />
In determining risk appetite and risk tolerance in PT Askrindo, There are two ways to do that are:<br />
<br />
1. Perception Board Of Directors of the company's risk. Based on interviews with the BOD results obtained a description and an indication that can be used as the basis for the preparation of risk appetite.<br />
2. Of several indicators used in connection with the underwriting business, PT Askrindo has determined that the gearing ratio as an indicator approach to measuring the impact of risk. Method of calculating the impact of risk based on the gearing ratio is as:<br />
<br />
Net equity based on financial statements (balance sheet) in 2009 was Rp. 1.011 trillion.<br />
Outstanding value of the guarantee is USD. 12.426 trillion.<br />
The gearing ratio of 10 times it was set with the assumption that the level of congestion or non-performance of credit guarantee (NPG) by 10% thus guaranteeing capacity to clean its own capital owned by PT Askrindo of Rp. 1.011 trillion is USD. 10.11 trillion.<br />
<br />
<br />
In the year 2009 the value of collateral amounted to USD. 12.426 trillion, or have reached the gearing ratio = (IDR 12.426 trillion / USD. 1.011 trillion) = 12.29 times.<br />
Values that do not guarantee in-bacServices Office with its own capital reserves or net is<br />
= IDR. 12,29 trillion – IDR. 10,11 trillion<br />
= IDR. 2,19 trillion<br />
<br />
So that is not at risk with a bacServices Office with the assumption NPG 10% of the value of the guarantee amount to IDR. 2.19 trillion is IDR. 219 billion<br />
or rounded IDR. 220 billion.<br />
<br />
<br />
In 2009, underwriting income is IDR. 190 billion and underwriting expenses are IDR. 67 billion, resulting in net income was IDR 124 billion.<br />
<br />
Risk level that will serve as the basis for calculating the impact of risk-based companies are gearing ratio<br />
<br />
= Risk Level IDR. 220 billion – Net income IDR. 124 billion<br />
= IDR. 96 billion<br />
<br />
or rounded up to IDR. 100 billion. Interpretation of the IDR. 100 billion is that the company expected to experience critical or catastrophic situation if you have a loss of IDR. 100 billion.<br />
<br />
Risk worth IDR. 100 billion is the maximum risk or a corporate catastrophic. Risk can be a risk of breakdown in risk-taking unit-level branches or units supporting management or performance based on the perception of premium revenue realization / STM unit at a certain period.<br />
<br />
Based on the risk assessment conducted by risk management unit, the size of the impact of financial risk Askrindo at the corporate level there are five criteria by using the interval of the risk impact is as follows:<br />
<br />
<br />
<br />
Measuring the impact of corporate financial risk-breakdown can be a financial risk at the branch level and Services Office based on perception management or performance of premium revenue realization / STM. Measuring the impact of financial risk Askrindo at Branch level and services office (in millions of rupiah) and the supporting units (supporting units) are as follows: adjust.<br />
<br />
<br />
Impact of risk can also be stated in a matter of financial or non financial range.<br />
<br />
The impact of financial risk, meaning that the impact of a risk can be measured in units of a particular currency, for example rupiah or dollars.<br />
<br />
<br />
Furthermore, impact of financial risk can be separated into two, namely a direct financial impact and indirect financial impact. <br />
<br />
Direct financial impact, is the size of a risk impact when viewed from the perspective of those risks actually occur, the impact would cause direct losses for companies of all USD / $. The count is measured in terms of direct costs incurred by the company.<br />
<br />
Indirect financial impact, is a measure of the impact of risk if viewed from the perspective of those risks actually occurs, its impact will cause indirect losses for the company of so many USD / $ because there are activities that are missing / can not be done or the lost time / opportunity. The count is measured from the company's costs associated with the event such risks.<br />
<br />
Besides measuring the impact of financial risk, PT Askrindo also measure the impact of non-financial risks in accordance with established risk classification of risk assessment results. Impact of non-financial risks, which means that the impact of these risks can not be measured in financial terms, for example: the impact on Strategy, Operations, Policy and Marketing and External.<br />
The following are examples ofthe impact of non financial risk in PT Askrindo based on management perception of risk taking units involved and the opinion of experts in the field.<br />
<br />
1. Risk Impact Investment Placement<br />
Level Explanation Aspect <br />
5 Very high /Catastrophic To an error in the placement of investment company that does not complies with rules / regulations, causing loss and can not be pulled placements principal investment company with a value ≥ IDR. 100 billion<br />
4 High To an error in the placement of investment companies that do not comply to the rules / regulations, causing loss and can not be withdrawn principal investment placement firm with a value ≥ Idr. 80 billion and ≤ Idr. 100 billion.<br />
3 Medium To an error in the placement of investment company that does not complies with rules / regulations, causing loss and can not be pulled placements principal investment company with a value ≥ Idr. 50 billion and ≤ Idr.80 billion<br />
2 Low To an error in the placement of investment companies that do not comply to the rules / regulations causing kerugiandan placement can not be withdrawn principal investment company with a value ≥ Idr.. 5 billion and ≤ Idr 20 billion<br />
1 Very Low To an error in the placement of investment companies that do not comply to the rules / regulations, causing loss and can not be withdrawn principal investment placement firm with a value with a value ≤ Idr.5 billion<br />
<br />
<br />
2. Impact of Information and Technology Risk<br />
Level Keterangan Aspek <br />
5 Very High The existence of a significant disruption to the network / software / hardware is causing the affected company lawsuits because the service is closed (can not be served by ≥ 3 days).<br />
4 High The presence of significant disruption to the network / software / hardware is causing the company incur a fine / penalty as the system can not run normally (can not be served two days but ≤ ≥ 3 days).<br />
3 Medium The existence of a significant disruption to the network / software / hardware that causes the company to recover costs (can not be served ≥ a day but ≤ 2 days).<br />
2 Low The existence of disruption to the network / software / hardware that caused the company lost some customers because not served (can not be served by ≥ 4 hours but ≤ 24 hours).<br />
1 Very Low The existence of disruption to the network / software / hardware that caused the company to the customer service disrupted for several hours (≤ 4 hours).<br />
<br />
<br />
3. Impact of Corporate Reputation Risk<br />
Level Keterangan Aspek <br />
5 Very High The existence of negative news in several print and electronic media about the news organization of underwriting and KUR, which causes the entire Customers do not want to use the services of the company.<br />
4 High The existence of negative news in several print and electronic media about the news organization of underwriting and KUR, which causes most of the customers do not want to use a service company.<br />
3 Medium The existence of negative news in several print and electronic media about the news organization of underwriting and KUR, causing a small portion Customers do not want to use the services of the company.<br />
2 Low The existence of negative news in several print and electronic media concerning the implementation of the guarantee and KUR news cause the company to get a warning from a small portion Customer.<br />
1 Very Low The existence of negative news in print and electronic media about the news organization of underwriting and KUR. Where the news has received confirmation from the company.<br />
<br />
<b>RISK TOLERANCE PROCEDURE </b><br />
After setting the risk appetite as the beginning of measurement of risk, the risk must be evaluated and adjusted to the actual development of the risk perception of the management of risk tolerance that must be faced by the company. Risk tolerance which is inputted to have the procedure for determining tolerance (limit) the risk that can be described as follows:<br />
<br />
Figure 5. Risk tolerance Determination Procedure<br />
<br />
Factors that can be considered in determining the magnitude of risk tolerance are:<br />
<br />
<br />
(1) Adequacy of the Reserve Fund Risk.<br />
Magnitude of tolerance allocation is calculated based on the amount of reserves to cover the risk of loss if the worst scenario happens. One consideration that can be used is a risk reserve fund budget for the company based on the average ratio of the Minimum Solvency Margin (less/BTSM) or Risk-Based Capital in accordance with laws and regulations that apply.<br />
The better the methodology and measurement system used, the better the resulting risk measurement, particularly in describing the real situation. Thus the allocation of reserves to be more proportionate to risk, not an excess or shortage.<br />
<br />
(2) Business Performance .<br />
Magnitude of tolerance can also be calculated based on the level of a certain percentage of one component in the company's financial statements. Example applications of this approach is by established risk tolerance percentage of the premium / Guarantee Fee (IJP) produced in accordance with laws and regulations that apply. <br />
<br />
(3) Quality of Internal Control .<br />
Internal Audit Unit in collaboration with other business units should ensure that the Risk Owner really know, understand and comply with the risk tolerance limits set by the BOD. Therefore, the Risk Management Unit are always developing information and reporting system whereby each holder of risk (Risk Owner) can easily measure their own risks that exist in their units respectively compared with the risk tolerance limits have been specified. In the event of violation of the limits of risk tolerance, it is necessary to consider the increase in the risk tolerance limits or risk reserve company. In the system the company had applied intrenal control system, so all the data / information on business processes related to risk management is already well managed. <br />
<br />
(4) Ability to resolve problems of internal systems and business transactions .<br />
The better ability to resolve any internal system problems and risks that occur, the lower the risk reserve funds allocated and lighter burden of the company. Conversely, the internal systems that are not effective in solving the problem then there are risks inherent in business processes that will lead to greater risk tolerance and the increasingly burdensome corporate risk reserve fund. <br />
<br />
(5) Speed of companies responding to the threat of external .<br />
Management companies need to create effective information systems and quickly so that they can anticipate with external changes that threaten the company. The faster the risk awarness built, the sooner the company carries out calculations to changes in existing risks and to know the adequacy and strength of a reserve fund. So that management can quickly anticipate all the surprises that happen, even when necessary to provide support in the form of a new risk reserve fund.<br />
<br />
<b>CONTROL AND SUPERVISION OF RISK</b>.<br />
<br />
Controlling risk is shared among units with the Risk Management Unit to ensure that the current risk management process in accordance with the goals and company needs. Risk control process carried out by considering several important aspects, such as:<br />
<br />
a. A true risk data input, which is equiped with an accuracy of records and supporting data for every risk event.<br />
b. Selection accuracy of risk measurement methods:<br />
<br />
1. Probability of risk: in accordance with the approach used (Poisson, binomial approximation and comparison).<br />
2. Impact of risk: the accuracy of calculations based on the financial impact or non-financial approach<br />
<br />
c. Speed to take the decision to be approved (approval) for some risk event.<br />
d. The accuracy of selecting risk mitigation and its application to reduce the level of probability and risk impact until it becomes an inherent risk.<br />
<br />
<br />
Early stages of risk oversight is done by involving the Risk Owner of each work unit both operational and non operational (supporting unit). After the Risk Owner to fill an risk event, it must be approved (approve) by their respective superiors. The purpose of this activity is to ensure the truth of the data and information on risks and mitigation measures are appropriate to deal with risk events.<br />
Risk Management Unit conducts a review of data accuracy and precision of the measurement method selection and relationship with other risk events.<br />
<br />
<b>RISK REPORTING</b><br />
<br />
Risk reporting is done in various ways to facilitate the work of all units involved in the implementation of ERM. There are 3 (three) main types of risk management reports that will be applied at PT Askrindo namely:<br />
<br />
1) The Report made any time through the corporate risk management information system integrated with the approach of information technology (software risk management), which have been proposed together.<br />
2) Monthly report, presented by the Risk Management Unit in the form of risk register, suggestions, mitigation, risk transfer and risk mapping of the entire risk events.<br />
3) Quarterly Report / quarter, which was presented by the Risk Management Unit. Form of risk register, risk mapping and risk mitigation and analysis of inherent risk.<br />
<br />
<br />
<b>MITIGATION OF RISK (RISK RESPONSE)</b><br />
<br />
In general, PT Askrindo implement risk mitigation of the four types of risk management, adjusted for risk classification and into the impact of risk as follows:<br />
<br />
a. Avoid risk, which means not implement or continue activities that pose a risk.<br />
<br />
b. Share the Risk, ie a move to reduce the possibility of risk or Risk Impact. Activities that can be done among others through insurance, outsourcing, subcontracting, hedging transactions.<br />
<br />
c. Reducing risk is to do actions / activities to reduce the potential risk if there is in terms of probability and / impact risk.<br />
<br />
d. Accept the risk, ie. do not do anything to avoid it, share or reduce such risks.<br />
<br />
Figure 6. Probability and Impact of Risk<br />
<br />
<b>RISK MONITORING.</b><br />
<br />
The process of risk monitoring is done through various stages of activity, as illustrated in the chart of internal and external review process below. The risk monitoring process carried out by PT Askrindo through several stages, namely:<br />
<br />
a. Determination of risk management strategies, in every step of the strategy chosen by the company must contain a risk. Therefore, each selection and development of alternative assessment strategies is needed concerning the risk to the company's decision.<br />
b. Tolerance of risk, risk in the process of making manual so needed some form of restrictions on risk assessment, causes, effects and impact of risk. Risk tolerance should be considered every 2 (two) years or if there is an urgent situation that needs improvement.<br />
c. . Strategy execution, is the first security measures undertaken by companies in response to input of each selection and development of alternative strategies.<br />
<br />
<br />
Figure 7. Internal dan External Review Process<br />
<br />
<br />
d. Operational execution, the execution of every step taken by the company's strategy required the input of operational security measures of any risks that might occured. Added information about the risks undertaken by the Risk Owner, which would then be reviewed by each work unit and guided by the Risk Management Unit. Operational safety measures this can be a reduction, decrease or avoidance of a risk or mitigation measures are called ordinary. <br />
e. Control Systems, through an assessment of business performance can describe the achievement of the Company as well as costs in any operational activities. In practice each of these activities should already incorporate elements of provision against every possible risk. However, if is still happening is also a risk event, then the next control step is seeking mitigation measures. This control system is a continuous process and consistently implemented so as to achieve an inherent risk. <br />
f. Risk preferences, a step the final part of the implementation of risk management activities. From some parts of the activities and steps that have been described above, then the risks will arise preferences prevailing in the corporate environment. Risk preference is of course from time to time will change and development, to be able to mediate between the needs of internal and external changes and the willingness of corporate existence in the present and future.<br />
<br />
<br />
<br />
<b>RISK MANAGEMENT INFORMATION SYSTEM</b><br />
<br />
The data processing risks and the risk of making periodic reports to the BOD requires computer-based information systems. In the development of risk management information system in the form of Web-based application program made some initial steps namely;<br />
<br />
<br />
The first step is to learn about the company wishes the purpose built software. In this step is to include any data that can be processed, how the process of data input, anyone who should be involved in the process of data input.<br />
<br />
The second step is to create a basic framework of the program. Activities undertaken is to build the basic foundation (foundation) course, which consists of dimensional measurement and data grouping. Then create a program to process the data buffer, which consists of data types, data formats, the system of approval and the type of report. Thus, the roof of the building design courses in the form of output, such as risk management reporting system. If this process is described, it can be illustrated as shown below.<br />
<br />
Figure 8 The Design of Risk Management Application Software <br />
<br />
<br />
The third step is to test and socialization programs. Step test done to reduce the possibility of errors and lack of precision of risk management programs. Socialization program is done so that every Champion Risk / Risk Contact Person understand how the procedure opens the program, input the data / information risk events, attach the data / information necessary, process of risk events to be consolidated and use the program for purposes of evaluation / monitoring.<br />
<br />
<br />
Risk management software purpose of making among others:<br />
<br />
a. Accelerate the process of inputting and recording data / information. Manajemen Risk identification. In order for Champion Risk / Risk Contact Person faster in the risk of entering the data, then the required uniformity aids, and manual systems of information technology tools such as software.<br />
<br />
b. Facilitate the measurement of probability and risk impact.<br />
To uniform as well as providing tools to facilitate the work Risk Champion / Risk Contact Person and persons responsible Unit, then needed the same tools in the process of measuring the probability and risk impact.<br />
<br />
c. Accelerating the cartography of risks, and make risk register.<br />
The process of recording risk events that starts from the risk of data input, set the probability of risk to calculate the impact of risk, has been done through software. Therefore the risk of a data base that has been in the input will be mapped, and also in the record into a list of risks is called risk register.<br />
<br />
d. Facilitate the process of recording risk mitigation through the risk register.<br />
Risk register is a record of all information containing data / information about risk events complete with risk mitigation measures that will and already do, including the end result.<br />
<br />
e. Integrating corporate risk.<br />
That is an effort to manage all the risks that exist in the event organization, communicating in information technology to every working unit, thus achieving an integrated system of corporate control.<br />
<br />
<b>RISK MANAGEMENT ORGANIZATION</b><br />
<br />
One of key to get a success in implementation of ERM is that there are organizations that manage risk management in an integrated risk management, involving the entire company from the BOD and all employees. Organization of risk management units are usually on par with best practice division, but if the size is very large and complex, enterprise risk management unit can be set at Directorate level.<br />
<br />
Risk management unit of the Division level to be more effective and independent should be directly under the Main Director. <br />
This is necessary so the risk management unit is positioned to avoid intervention from other Directors and can easily coordinate with cross-directorate. ERM organization can be determined by looking at the prevailing corporate culture.<br />
<br />
ERM within the organization, there is an important organ of the organization that is known as Risk Owner Contact Person or Risk Owner. Understanding risk is all the vice owner of the work units that have been designated in all work units directly involved with the risks and act as a risk owner who is (as a real risk the Owner) of any transactions or activities that are done. Risk Owner act independently of the Risk Management Unit.<br />
<br />
<br />
<b>RISK MANAGEMENT ORGANIZATION STRUCTURE</b><br />
<br />
ERM units harmony with other work units is indispensable and became one of the success key of implementation of ERM. It is necessary to establish in formal and informal relationships between business units and risk management unit. PT Askrindo has built an organizational structure chart of risk management related to other work units that describe the relationship between the Strategic Policy, Guidelines, Operational Procedures and Risk Management Information System Architecture as shown below.<br />
<br />
<br />
<br />
Figure 9. Relationship Between Strategic Policy, guidelines, Operational Procedures and Risk Management Information System Architecture <br />
<br />
By MulyonoMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-89727338023905219322010-06-18T10:02:00.000+07:002013-04-09T13:17:39.980+07:00PENERAPAN ENTERPRISE RISK MANAGEMENT DALAM USAHA PENJAMINAN<b>PENDAHULUAN</b><br />
Perkembangan industri jasa asuransi dan penjaminan di Indonesia dari tahun ke tahun terus meningkat dan telah memberikan kontribusi yang relatif besar terhadap perekonomian nasional. Jasa penjaminan di Indonesia masih dianggap sebagai industri jasa yang baru berkembang dan sebagai bagian dari jasa asuransi di Indonesia walaupun skim penjaminan kredit telah digunakan sejak tahun 1971. Dari sisi regulasi yang dikeluarkan pemerintah tentang usaha penjaminan saat ini masih ada keterkaitan antara usaha asuransi dan penjaminan walaupun regulasi usaha penjaminan pada tingkat Undang-Undang sedang dalam proses penyusunannya. <br />
<br />
Usaha Penjaminan seperti halnya jasa Asuransi dikategorikan sebagai usaha yang berisiko dan produk utamanya adalah menjamin risiko dari kegagalan bayar nasabahnya (Terjamin) yang memanfaatkan jasa perbankan atau proyek dari pihak lain. Risiko usaha penjaminan diperkirakan lebih besar dibandingkan dengan usaha perbankan karena dalam usaha penjaminan melibatkan tiga pihak yaitu Penjamin, Penerima Jaminan dan Terjamin sementara usaha perbankan pada produk utamanya hanya melibatkan dua pihak yaitu kreditur dan debitur.<br />
<br />
Lembaga penjaminan di Indonesia maupun di Asia yang menjalankan penjaminan kredit untuk medukung program pemerintah dalam pengembangan UMKM sebagian besar merugi karena berdasarkan data empiris dan secara nature penjaminan kredit UMKM ini memiliki tingkat kegagalan yang relatif tinggi. Disisi lain, lembaga penjaminan yang berbentuk Perseroan Terbatas (PT) di Indonesia dituntut tetap sustain (berkelanjutan) dan memberikan manfaat ekonomi kepada pemerintah dan perekonomian nasional. Strategi Lembaga Penjaminan dalam bentuk PT maupun Perusahaan Umum (Perum) agar tetap sustain adalah melakukan usaha diversifikasi usaha yang berorientasi profit dan mengelola risiko usaha penjaminan agar dapat mereduksi kerugian pada tingkat yang diterima oleh perusahaan.<br />
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Konsekuensi usaha penjaminan yang terdiri dari tiga pihak menuntut adanya pengelolaan risiko yang bersumber dari ketiga pihak terkait. Ketiga pihak tersebut memiliki potensi hazard yang dapat mempengaruhi besaran peluang munculnya risiko dan mempengaruhi pencapaian tujuan perusahaan. Pihak Penjamin selaku Lembaga Penjaminan yang memberikan penjaminan memiliki potensi hazard tersendiri yang dapat mempengaruhi pencapaian tujuan penjaminan (premi meningkat dan tingkat klaim rendah) seperti adanya praktek kolusi dan kelalaian dalam proses underwriting dan proses pendukung usaha lainnya. Begitu pula Penerima Jaminan (misal perbankan) dan Terjamin memiliki potensi hazard yang relatif tinggi yang dapat mempengaruhi pencapaian tujuan penjaminan kredit itu sendiri. Belum lagi bila ada potensi hazard dari pihak external yang berasal dari industri penjaminan dan regulator, sudah tentu pengelolan risiko menjadi demikian penting dan tidak dapat diabaikan peranannya.<br />
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Potensi hazard yang bersumber dari ketiga pihak yang terlibat dalam usaha penjaminan dapat memperbesar peluang timbulnya risiko di masa depan sehingga akan mempengaruhi kinerja usaha penjaminan. Pengelolaan risiko yang efektif dan efisien serta melibatkan seluruh komponen perusahaan mulai dari BOD, manajemen senior dan seluruh karyawan diperlukan agar kerugian yang timbul dalam usaha penjaminan kredit dapat dikendalikan dan dapat diterima oleh perusahaan. <br />
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Dalam industri usaha penjaminan di Indonesia, belum ada perusahaan/lembaga penjaminan yang melakukan pengelolaan risiko korporat yang berkarakteristik usaha penjaminan seperti halnya di perbankan. Walaupun sudah ada perusahaan asuransi di Indonesia yang menjalankan pengelolaan manajemen risiko namun masih menggunakan pendekatan manajemen risiko perbankan. Sungguh aneh jika di perbankan yang risikonya relatif lebih rendah dibandingkan dengan usaha penjaminan sudah memiliki suatu sistem penerapanan manajemen risiko korporat yang berdasarkan pada aturan Basel I dan II serta PBI, sedangkan lembaga penjaminan dalam menjalankan usaha penjaminan yang relatif lebih berisiko belum memiliki sistem penerapan manajemen risiko korporat.<br />
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Urgensi penerapan manajemen risiko korporat saat ini sudah merupakan tuntutan perusahaan untuk mengendalikan risiko penjaminan dan memenuhi tuntutan regulator terkait dengan penerapan tata kelola perusahaan yang baik (Good Corporate Governance (GCG)). Pengelolaan manajemen risiko korporat merupakan salah satu pilar penting penerapan GCG yang dapat memberikan peluang besar agar perusahaan dapat didorong untuk memenuhi seluruh aspek ketentuan dan peraturan internal maupun eksternal (comply) dengan memperhatikan risiko yang terindentifikasi dengan baik dari seluruh aspek bisnis dan pendukungnya.<br />
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Model penerapan ERM yang akan diuraikan berikut adalah diadopsi dari kasus penerapan ERM PT Asuransi Kredit Indonesia (PT Askrindo) yang menjalankan usaha penjaminan sekaligus usaha asuransi dengan framework COSO (Committe of Sponsoring Organization). <br />
PT Asuransi Kredit Indonesia adalah suatu entitas bisnis di Indonesia yang unik dan mungkin satu-satunya di Indonesia yang dapat mengkolaborasi secara baik antara usaha berorientasi profit dengan berorientasi public service dalam bentuk usaha penjaminan dan asuransi. PT Askrindo dikatakan menjalankan usaha asuransi karena regulasi di Indonesia masih menganggap bahwa surety bond, customs bond, asuransi kredit perdagangan dan penjaminan kredit tergolong dalam usaha asuransi walaupun skim yang digunakan adalah skim penjaminan. Saat ini regulasi penjaminan masih pada tarap peraturan pemerintah atau keputuasan menteri keuangan sedangan regulasi setingkat Undang-Undang sedang dalam proses penyusunan. Disatu sisi PT Askrindo berusaha mendukung program pemerintah mengembangkan UMKM dengan karateristik usaha yang cenderung merugi, namun di sisi lain PT Askrindo dituntut untuk memperoleh profit dengan menjalankan usaha penjaminan dan asuransi dalam bentuk diversifikasi produk yang meliputi produk surety bond, customs bond, asuransi kredit perdagangan (Askredag) dan reasuransi. Demikian kompleks usaha yang dijalankan oleh PT Askrindo dan untuk memenuhi tuntutan regulator yang mewajibakan perusahaan BUMN memiliki unit manajemen risiko, PT Askrindo mulai taun 2010 harus dan sudah mulai menerapkan Enterprise Risk Management (ERM) dengan pendekatan kaidah-kaidah dan prinsip penjaminan dan asuransi.<br />
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<b>FUNGSI DAN MANFAAT ERM</b><br />
Penerapan ERM di perusahaan penjaminan memiliki fungsi dan manfaat sebagai berikut:<br />
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1. Peningkatan efektifitas organisasi<br />
Adanya koordinasi yang lebih baik antara beberapa fungsi pengelolaan risiko serta meningkatkan ruang lingkup pengelolaan risiko (meningkatkan efisiensi proses pengelolaan risiko secara terintegrasi yaitu mencakup semua bisnis dan organisasi serta mencakup semua jenis risiko yang dihadapi). Pengelolaan risiko secara terintegrasi ini akan memperbesar peluang pencapaian tujuan perusahaan yang pada akhirnya akan meningkatkan value perusahaan.<br />
2. Meningkatkan ketahanan Organisasi<br />
Penerapan ERM akan memberikan perusahaan suatu langkah antisipasi/mitigasi risiko dalam menghadapi berbagai risiko yang akan dihadapi perusahaan (corporate risk) sehingga memberikan early warning system yang efektif dalam menghadapi keadaan yang tersulit bagi perusahaan.<br />
3. Mendukung dan meningkatkan kualitas penerapan tata kelola perusahaan yang baik (Good Corporate Governance (GCG)). ERM adalah salah satu pilar penting dalam mendukung terciptanya GCG.<br />
4. Adanya sinergi antara strategi perusahaan dan tingkat risiko yang diterima (Risk Appetite) untuk mencapai tujuan (improved outcomes).<br />
5. Mendorong manajemen yang proaktif dan bukan reaktif.<br />
6. Meningkatkan keselamatan dan pencegahan insiden<br />
7. meningkatkan kepercayaan para pemangku kepentingan<br />
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Gambar 1. Hubungan ERM dengan GCG<br />
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<b>FRAMEWORK ERM</b><br />
Enterprise Risk Management (ERM) merupakan suatu proses yang melibatkan perusahaan, termasuk BOD, manajemen, dan seluruh karyawan Perusahaan dalam mengidentifikasi suatu kejadian atau potensi kejadian yang menimbulkan suatu dampak (kerugian) , mengelolanya secara komprehensif dalam besaran / ukuran yang dapat diterima oleh perusahaan, serta untuk memastikan pencapaian tujuan perusahaan. Di berbagai usaha ekonomi di dunia dikenal berbagai macam kerangka kerja penerapan ERM yang sesuai dengan sudut pandang pengelolaan risiko dan sosial budaya suatu bangsa. Model kerangka kerja ERM yang digunakan oleh berbagai industri sampai saat ini adalah BS, British Standarts – IRGC (BS6079-3) (2000), International Risk Governance Council (IRGC) 2004, COSO (Committee of Sponsoring Organizations), AS/NZ, Australia & New Zealand Standart (AS/NZS) 4360, ISO (International Standarts Organization) 31000 (2009). Perbedaan kerangka kerja ERM dapat dilihat pada tabel di bawah ini.<br />
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<w:LsdException Locked="false" Priority="37" Name="Bibliography"/>
<w:LsdException Locked="false" Priority="39" QFormat="true" Name="TOC Heading"/>
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<style>
/* Style Definitions */
table.MsoNormalTable
{mso-style-name:"Table Normal";
mso-tstyle-rowband-size:0;
mso-tstyle-colband-size:0;
mso-style-noshow:yes;
mso-style-priority:99;
mso-style-qformat:yes;
mso-style-parent:"";
mso-padding-alt:0in 5.4pt 0in 5.4pt;
mso-para-margin:0in;
mso-para-margin-bottom:.0001pt;
mso-pagination:widow-orphan;
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font-family:"Calibri","sans-serif";
mso-ascii-font-family:Calibri;
mso-ascii-theme-font:minor-latin;
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mso-fareast-theme-font:minor-fareast;
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<table border="1" cellpadding="0" cellspacing="0" class="MsoNormalTable" style="border-collapse: collapse; border: none; margin-left: -.55in; mso-border-bottom-alt: .75pt; mso-border-color-alt: black; mso-border-insidev: .75pt solid black; mso-border-left-alt: 1.5pt; mso-border-right-alt: 1.5pt; mso-border-style-alt: solid; mso-border-top-alt: .75pt; mso-padding-alt: 0in 5.4pt 0in 5.4pt; mso-yfti-tbllook: 480; width: 698px;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="background: #FFFFCA; border-left: solid black 1.5pt; border: solid black 1.0pt; mso-border-alt: solid black .75pt; mso-border-left-alt: solid black 1.5pt; mso-pattern: gray-30 yellow; mso-shading: white; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">BS6079-3</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
</td>
<td style="background: #FFFFCA; border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-pattern: gray-30 yellow; mso-shading: white; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">IRGC
2004</span><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"></span></div>
</td>
<td style="background: #FFFFCA; border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-pattern: gray-30 yellow; mso-shading: white; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">COSO (2004)</span></div>
</td>
<td style="background: #FFFFCA; border-left: none; border: solid black 1.0pt; mso-border-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-pattern: gray-30 yellow; mso-shading: white; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div align="center" class="MsoNormal" style="text-align: center;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">AS/NZS 4360</span></div>
</td>
<td style="background: #FFFFCA; border-bottom: solid black 1.0pt; border-left: none; border-right: solid black 1.5pt; border-top: solid black 1.0pt; mso-border-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black 1.5pt; mso-pattern: gray-30 yellow; mso-shading: white; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div align="center" class="MsoNormal" style="text-align: center;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">ISO 31000(2009)</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1. Context</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1. Pre-assessment</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1. Environment</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1. Context</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">1. Mandate/commitment</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Identification</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Appraisal</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Objectives</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Identification</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2. Context</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3. Analysis</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="tab-stops: 7.9pt; text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3. Tolerability
and acceptability judgement</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3. Identification</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3. Analysis</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3. Identification</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4. Evaluation</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4. Risk Management</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-spacerun: yes;"> </span>4.
Assesment</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4. Evaluation</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4. Analysis</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5. Treatment</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5. Communicate</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5. Response</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5. Treatment</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5. Evaluation</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">6. Communicate</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">6. Control</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">6. Communicate/consult</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">6. Treatment</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 7;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">7. Review/upadte</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">7. Communicate</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">7. Monitor/review</span></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">7. Communicate</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 8;">
<td style="border-bottom: none; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 121.3pt;" valign="top" width="162">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 80.5pt;" valign="top" width="107">
<div class="MsoNormal" style="text-align: justify;">
<span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">8. Monitoring</span></div>
</td>
<td style="border-right: solid black 1.0pt; border: none; mso-border-left-alt: solid black .75pt; mso-border-left-alt: solid black .75pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 111.5pt;" valign="top" width="149">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
</td>
<td style="border-right: solid black 1.5pt; border: none; mso-border-left-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 124.25pt;" valign="top" width="166">
<div class="MsoNormal" style="text-align: justify;">
<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">8. Consult</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 9; mso-yfti-lastrow: yes;">
<td style="border-bottom: solid black 1.0pt; border-left: solid black 1.5pt; border-right: solid black 1.0pt; border-top: none; mso-border-bottom-alt: solid black .75pt; mso-border-left-alt: solid black 1.5pt; mso-border-right-alt: solid black .75pt; padding: 0in 5.4pt 0in 5.4pt; width: 85.7pt;" valign="top" width="114">
<div class="MsoNormal" style="text-align: justify;">
<br /></div>
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<b><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">9. Monitor/review</span></b></div>
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<b style="mso-bidi-font-weight: normal;"><span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;">Komponen ERM Framework COSO</span></b><span lang="NO-BOK" style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: NO-BOK;"></span></div>
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" /><br />
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Pada kerangka kerja dari lima model diatas, ada persamaan pokok dari penerapan proses ERM yaitu meliputi kegiatan identifikasi risiko, pengukuran risiko, pemetaan risiko dan mitigasi risiko. Proses manajemen risiko yang pokok tersebut akan diaktualisasikan dan diimplikasikan oleh perusahaan sesuai dengan tujuan, ukuran perusahaan dan regulasi yang ditetapkan oleh pemerintah.<br />
<br />
<b>DASAR PEMILIHAN FRAMEWORK ERM</b><br />
Berbagai macam framework ERM yang digunakan oleh perusahaan di berbagai sektor ekonomi memiliki karakteristik tersendiri dan dibangun atas dasar sudut pandang manajement dan sosial budaya setempat. Pemilihan framework ERM yang sesuai dengan best practise dimana perusahaan melakukan aktivitas usaha dapat didasarkan pada pertimbangan sebagai berikut:<br />
<br />
1. Tujuan dan misi perusahaan<br />
2. Kebutuhan organisasi dan karakteristik bisnis yang dijalankan<br />
3. Tuntutan dan kebutuhan regulasi & ketentuan yang berlaku<br />
4. Ukuran perusahaan (size of company) termasuk di dalamnya sumber daya yang tersedia dalam penerapan ERM<br />
<br />
<b>KUNCI KEBERHASILAN PENERAPAN ERM</b><br />
Keberhasilan penerapan ERM sangat tergantung pada sumber daya manusia yang terlibat di dalam kegiatan ERM (effective by people). Kecanggihan sistem dan mekanisme penerapan ERM tidak akan menjamin bahwa tujuan perusahaan akan tercapai apabila tidak didukung oleh kualitas dan integritas sumber daya manusia perusahaan. Kunci utama keberhasilan dalam penerapan ERM adalah tergantung pada kualitas dan integritas sumber daya manusia. Keberhasilan penerapan ERM pada umumnya akan ditentukan oleh beberapa faktor penting yaitu:<br />
<br />
1. Adanya komitmen dari Board of Director (BOD), Board of Commisioner (BOC) dan senior manajemen. Komitmen BOD merupakan faktor yang dominan untuk menentukan keberhasilan penerapan ERM karena ERM tidak akan dapat diterapkan jika BOD tidak mendukung sepenuhnya.<br />
2. adanya kebijakan, sistem dan proses kontrol yang ditunjang dengan budaya risiko (risk culture) (perduli terhadap risiko) yang kuat.<br />
3. Adanya kejelasan dalam penentuan risk appetite & risk tolerance sesuai dengan kemampuan perusahaan (clear limits on delegated authority)<br />
4. Adanya komunikasi dan pembelajaran yang terus menerus<br />
5. Adanya integrasi antara ERM ke dalam strategic planning, proses bisnis, penilaian karya/kinerja dan kompetensi (rewards system dikaitkan dengan risk based performance).<br />
6. Adanya organisasi manajemen risiko yang permanen<br />
7. Adanya akuntabilitas dan responsibilitas yang jelas (including clear ownership of risk)<br />
<br />
Integritas dan kualitas SDM sangat menentukan keberhasilan penerapan ERM sehingga perlu dilakukan pendidikan dan pelatihan yang dapat meningkat Intelegencia Quotient (IQ), Emotional Quotient (EQ) dan Spritual Quotient (SQ) melalui pelatihan yang bersifat agamis dan motivasi etos kerja dan loyalitas karyawan terhadap perusahaan. Pelatihan sejenis tersebut harus dilakukan secara rutin dan periodik agar SDM selalu diberikan awareness atas andil integritas dan kapasitas SDM dalam mencapai tujuan perusahaan.<br />
<br />
<b>ELEMEN IMPLEMENTASI ERM<br />
</b><br />
Dalam pembangunan ERM, ada 3 (tiga) elemen yang harus dibangun dan dipersiapkan agar penerapan ERM dapat berjalan secara efektif seperti pada gambar di bawah ini yaitu:<br />
<br />
1. Framework (Risk Governance)<br />
Pembangunan elemen framework yang harus harus dipersiapkan antara lian meliputi komitmen Direksi, budaya risiko dan kesadaran penerapan risiko, penetapan risk appetite dan risk tolerance, struktur dan fungsi organisasi dan kebijakan. Elemen framework ini merupakan elemen dasar yang menjadi penentu keberhasilan penerapan ERM yang semuanya tergantung pada kualitas dan integritas sumber daya manusia.<br />
<br />
2. Infrastruktur<br />
Implementasi ERM memerlukan sarana dan prasarana dalam memfasilitasi penerapan ERM di perusahaan. Infrastruktur yang diperlukan untuk menerapkan ERM adalah metodologi penerapan ERM, Teknologi terutama sistem informasi yang digunakan untuk mengolah data risiko, Prosedur ( SOP penerapan ERM dan Pedoman ERM) dan Sistem informasi yang dapat memberikan pelaporan ERM secara kontinue kepada manajemen.<br />
<br />
Gambar 2. 3 Elemen Implementasi ERM<br />
<br />
3. Proses<br />
Penerapan ERM adalah suatu proses yang dilakukan secara terus menerus, terintegrasi dan melibatkan seluruh karyawan dalam mengelola risiko sehingga dapat memperbesar peluang pencapaian tujuan. Proses manajemen risiko yang pokok dilakukan dalam ERM adalah proses identifikasi, pengukuran, pemetaaan dan mitigasi risiko. Proses manajemen risiko lain yang tak kalah pentingnya adalah proses monitoring, komunikasi, pelaporan dan pengendalian manajemen risiko. Untuk melaksanakan proses manajemen risiko tersebut diperlukan suatu sistem dan sumber daya yang relatif cukup baik yang bersifat teknologi maupun manual.<br />
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<b>ROAD MAP ERM</b><br />
Rencana jangka panjang penerapan ERM harus ditetapkan oleh perusahaan agar perusahaan dapat memperoleh arah, strategi yang jelas dan target yang akan dicapai perusahaan pada periode tertentu. Rencana penerapan ERM dapat dijabarkan tiga tahunan atau lima tahunan dalam bentuk Road Map sesuai dengan kapasitas perusahaan dan perkiraan perubahan lingkungan. Kualitas perumusan rencana jangka panjang ERM menentukan perjalanan keberhasilan penerapan ERM perusahaan sehingga dalam perumusannya harus dipertimbangkan secara cermat dan matang berbagai aspek yang berkaitan dengan kapasitas perusahaan dan perubahan lingkungan internal dan eksternal selama periode Road Map. Tujuan akhir penerapan ERM pada rencana jangka panjang pertama dapat berupa penerapan ERM menjadi budaya risiko perusahaan dalam proses bisnis dan pendukungnya yang dapat meningkatkan value perusahaan.<br />
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<br />
<b>PENERAPAN ERM DALAM USAHA PENJAMINAN</b><br />
PT Askrindo sejak pertengahan tahun 2010 telah memiliki elemen implementasi ERM yang relatif lengkap dan jajaran manajemen termasuk BOD telah memberikan komitmen atas penerapan ERM di perusahaan. Disamping itu, PT Askrindo juga telah memiliki Risk Contact Person atau Risk Champion di seluruh unit kerja baik di kantor Pusat maupun Kantor Cabang untuk mendukung implementasi ERM dengan bantuan sistem informasi manajemen risiko berbasis Web.<br />
Penerapan ERM di PT Askrindo yang bergerak pada usaha penjaminan merupakan perusahaan pioner yang menerapkan ERM dalam usaha penjaminan di Indonesia dan dapat dikatakan baru satu-satunya ERM berkarakteristik usaha penjaminan di Indonesia. <br />
Konsep manajemen risiko yang diterapkan adalah berwawasan dan berprinsip pada manajemen risiko korporat terintegrasi. Manajemen risiko korporat terintegrasi adalah suatu proses pengelolaan risiko yang dimulai dari proses identifikasi, pengukuran, pemetaan, mitigasi dan evaluasi serta monitoring yang melibatkan manajemen perusahaan dalam proses penentuan strategi di seluruh unit kerja secara terintegrasi. Konsep manajemen risiko dirancang untuk mengidentifikasikan peristiwa-peristiwa (events) yang berpengaruh negatif bagi perusahaan dan mengelola risiko agar selalu berada di dalam batas toleransi manajemen risiko. <br />
Dengan demikian manajemen selalu memiliki keyakinan yang memadai bahwa sasaran perusahaan akan dapat dicapai tanpa halangan dan ancaman yang signifikan.<br />
Manajemen perusahaan akan meningkatkan seoptimal mungkin nilai perusahaan melalui:<br />
<br />
• Penetapan strategi dan sasaran-sasaran yang menghasilkan keseimbangan optimal antara target pertumbuhan, keuntungan dan risiko-risiko inherennya.<br />
• Pemanfaatan seluruh sumber daya yang tersedia secara efisien dan efektif untuk mencapai sasaran-sasaran perusahaan.<br />
<br />
Untuk mencapai tujuan perusahaana di atas, manajemen membangun dan mengintegrasikan manajemen risiko ke dalam tata nilai dan proses bisnis dengan berpedoman kepada prinsip-prinsip dasar:<br />
<br />
a. Penyelarasan antara toleransi risiko dengan strategi manajemen akan selalu memperhitungkan dan mempertimbangkan toleransi risiko perusahaan di dalam menetapkan berbagai alternatif strategi bisnis, target bisnis, dan pengembangan mekanisme pengelolaan risiko.<br />
b. Secara berkelanjutan meningkatkan kualitas kesadaran atas suatu risiko dan menciptakan budaya risiko.<br />
c. Mereduksi ke tingkat serendah mungkin kejutan-kejutan dan kerugian-kerugian yang bisa mempengaruhi keputusan operasional perusahaan.<br />
d. Secara konsisten mengidentifikasi dan mengelola multi risiko serta risiko-risiko antar unit kerja. Perusahaan akan menghadapi berbagai bentuk risiko yang banyak, yang secara langsung maupun tidak langsung mempengaruhi berbagai kegiatan unit kerja dalam melakukan kegiatan operasional. Oleh karena itu, perusahaan mengaplikasikan manajemen risiko agar mampu memfasilitasi penentuan respon yang efektif atas dampak-dampak yang saling berkaitan dan penetapan respon-respon yang terintegrasi atas multi risiko.<br />
e. Menangkap peluang dengan mengetahui berbagai risiko yang potensial, manajemen akan berada dalam posisi mudah mengidentifikasikan dan secara proaktif menangkap kemungkinan terjadinya risiko di perusahaan.<br />
f. Meningkatkan kualitas dan efektifitas pemanfaatan sumber daya perusahaan dengan tersedianya beragam informasi risiko yang lengkap dan akurat akan membantu manajemen secara efektif mengukur kemungkinan risiko yang terkait dengan bisnis perusahaan.<br />
<br />
<b>TAHAPAN AWAL PENERAPAN MANAJEMEN RISIKO </b> <br />
Pada awal pembangunan sistem dan mekanisme ERM, tahapan penerapan ERM dilakukan 3 tahapan kegiatan seperti berikut:<br />
<br />
<img alt="" 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" /><br />
<br />
Gambar 3. Tahapan Awal Penerapan Manajemen Risiko<br />
<br />
<br />
Ketiga tahap kegiatan tersebut dapat dijabarkan lebih rinci dalam langkah-langkah penerapan ERM sebagai berikut berikut:<br />
<br />
1) Mengidentifikasi semua risiko yang terkait<br />
2) Merancang kriteria risiko dan sub kriteria risiko<br />
3) Merancang sistem kontrol manajemen risiko dan membentuk Risk Owner<br />
4) Melakukan asesmen terhadap risiko residual bersama Risk Owner<br />
5) Menyusun detail kegiatan risiko yang signifikan untuk dikurangi<br />
6) Melaporkan risiko signifikan kepada manajemen beserta saran mitigasinya<br />
7) Mengalokasikan sumber daya untuk melakukan mitigasi risiko yang signifikan<br />
8) Memantau proses mitigasi dan perkembangan mitigasi risiko signifikan.<br />
9) Mengevaluasi pengelolaan risiko dan analisa hasil kegiatan mitigasi risiko<br />
10) Menyusun pengelolaan risiko dalam kesepakatan karya (Key Performance Indicator (KPI))<br />
<br />
Jika digambarkan dalam bentuk bagan, maka langkah-langkah Penerapan tersebut dapat diilustrasikan sebagai berikut:<br />
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<img alt="" 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" /><br />
Gambar 4. Langkah-Langkah Penerapan ERM<br />
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Setelah mempersiapkan elemen implementasi ERM seperti diatas maka langkah selajutnya melakukan pengelolaan risiko secara terus menerus sesuai dengan kerangka kerja ERM yang telah ditetapkan dengan berbasis sistem komputerisasi.<br />
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<b>PENERAPAN ERM BERBASIS USAHA PENJAMINAN</b><br />
Penerapan ERM berbasis usaha penjaminan pada dasarnya dapat dibedakan dengan berbasis perbankan dengan melihat beberapa faktor dalam proses manajemen risiko yaitu:<br />
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1. Pada proses penentuan risk appetite dan risk tolerance, dasar yang dapat digunakan adalah Risk Based Capital (RBC) atau Gearing ratio. Besaran nilai klaim yang dapat diterima oleh perusahaan juga dapat dijadikan dasar penetapan Risk Appetite dan Risk Tolerance. Dasar penentuan Risk Appetite ini disesuaikan dengan kapasitas perusahaan dalam menanggung risiko maksimal yang akan terjadi dan kemampuan manajemen dalam menangani risiko tersebut serta tuntutan regulasi dan ketentuan yang berlaku. Pada perusahaan asuransi juga diarahkan pada penggunan RBC sebagai dasar peneratap risk appetite, namun di Indonesia penerapan ERM pada perusahaan asuransi masih berbasis pada perbankan.<br />
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2. Pada proses identifikasi dan pengukuran risiko, seluruh risiko yang di-assesment berasal dari usaha penjaminan yang dilakukan oleh seluruh unit kerja operasional/produksi sehingga akan terekam risiko yang memiliki klasifikasi risiko yang terkait dengan proses bisnis dalam menjalankan usaha penjaminan. Hasil risk assesment ini akan memberikan suatu signal mitigasi risiko yang juga berbasis pada kebijakan usaha penjaminan dan ketentuan & regulasi yang mengaturnya.<br />
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Gambar 5. Ruang lingkup dan Cakupan ERM<br />
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KOMPONEN MANAJEMEN RISIKO <br />
Manajemen risiko yang diterapkan oleh manajemen dengan framework COSO memiliki delapan komponen yang saling terkait. Komponen-komponen ini dibangun dari tata kelola perusahaan yang diintegrasikan dengan proses manajemen.<br />
Delapan komponen pada framework COSO seperti pada gambar di bawah ini diintegrasikan dengan strategi, operasi, sistem pelaporan, dan kepatuhan serta keberadaan berbagai unit kerja yang terlibat dalam proses manajemen risiko korporat baik di kantor pusat maupun dikantor cabang.<br />
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Gambar 6. Komponen ERM Framework COSO<br />
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i. Lingkungan Internal<br />
Lingkungan internal yang kondusif, suportif, dan positif akan mempengaruhi secara langsung budaya kerja perusahaan dalam melihat dan memitigasi suatu risiko, termasuk di dalamnya filosofi manajemen risiko, toleransi risiko, nilai-nilai integritas dan etika serta lingkungan kerja.<br />
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ii. Penetapan Sasaran (target) <br />
Penetapan sasaran dan target bisnis harus dilakukan dengan terlebih dahulu memperhatikan risiko-risiko potensial yang mempengaruhi secara negatif upaya-upaya pencapaian sasaran/target. Manajemen akan selalu menetapkan target bisnis dalam koridor toleransi risiko perusahaan.<br />
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iii. Identifikasi Risiko<br />
Manajemen akan mengidentifikasikan risiko-risiko internal dan eksternal yang dapat mempengaruhi usaha pencapaian sasaran. Manajemen selalu berupaya memposisikan diri pada suatu level sehingga dengan mudah dapat membedakan antara risiko dan peluang. Setiap peluang yang berhasil ditangkap akan dimasukan ke dalam proses penetapan sasaran Perusahaan.<br />
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iv. Penilaian risiko<br />
Risiko-risiko dianalisis dan dipertimbangkan probabilitas terjadinya (likelihood) dan potensi dampak kerugiannya (impact) sebagai acuan mengelolanya. Risiko diukur berdasarkan pendekatan risiko inheren dan risiko residual. <br />
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Risiko inheren adalah risiko yang melekat pada setiap keputusan sebelum dilakukan perlakuan risiko.<br />
<br />
Risiko residual adalah risiko yang masih ada setelah dilaksanakan perlakuan risiko.<br />
<br />
v. Tindak Lanjut Risiko<br />
Manajemen akan menetapkan tindak lanjut dan respon yang efektif terhadap suatu risiko. Spektrum respon menghindari, menerima, mereduksi, atau mentransfer risiko. Pilihan respon akan dipengaruhi oleh toleransi dan hasrat risiko manajemen dan perusahaan.<br />
<br />
vi. Pengendalian dan Pengawasan risiko<br />
Sejumlah kebijakan dan pedoman dibuat, ditetapkan dan diterapkan untuk menciptakan suatu sistem pengendalian dan pengawasan yang efektif sehingga memudahkan manajemen memilih respon risiko yang efektif dan efisien.<br />
<br />
vii. Sistem pelaporan dan software manajemen risiko<br />
Berbagai informasi yang relevan diidentifikasikan, ditangkap, dan dikomunikasikan dalam bentuk yang informatif, terstruktur dengan baik dan tepat waktu agar setiap penanggung jawab organisasi dapat melaksanakan tanggung jawabnya masing-masing di dalam mencapai sasaran perusahaan. Sistem pelaporan ini akan didukung dengan sistem informasi berbasis komputer dengan menggunakan fasilitas Web. Manajemen memiliki prioritas yang tinggi untuk mengembangkan dan memiliki kegiatan yang terintegrasi, efektif dan terhubung secara online ke seluruh unit kerja di kantor pusat dan kantor cabang. <br />
<br />
viii. Pemantauan<br />
Pemantauan adalah efektivitas yang penting sehingga dapat diketahui modifikasi dan perbaikan yang diperlukan pada sistem manajemen risiko korporat terintegrasi. Pemantauan dilaksanakan melalui aktivitas manajemen yang berkelanjutan, evaluasi khusus, atau keduanya.<br />
<br />
<br />
<br />
<b>PROSES IDENTIFIKASI RISIKO </b><br />
Identifikasi aktivitas dapat dilakukan dengan pendekatan melalui daftar peristiwa kerugian masa lalu yang berpengaruh terhadap masa depan (loss event), analisis internal, indikator keadaan tertentu, dan analisis alur proses bisnis perusahaan. Risk Owner/Risk Contact Person dapat menyampaikan/ mengusulkan kejadian risiko dan kategorisasi risiko baru yang belum terinformasi secara korporasi kepada unit Manajemen Risiko. Secara umum proses pengidentifikasian risiko digambarkan sebagai berikut:<br />
Gambar 7. Proses Identifikasi Risiko<br />
<br />
Tindak lanjut kegiatan<br />
Masukan dari Divisi, Cabang dan KUP<br />
<br />
<br />
KLASIFIKASI RISIKO<br />
Klasifikasi risiko yang menjadi sasaran pengelolaan risiko dalam penerapan ERM dapat bervariasi tergantung pada hasil risk assesment yang inherent dalam perusahaan. Secara umum dan teoritis seperti pada gambar di bawah ini, risiko diklasifikasikan menjadi dua kelompok besar yaitu risiko finansial dan risiko non finansial.<br />
<br />
<br />
Gambar 8. Klasifikasi Risiko Secara Umum<br />
<br />
Klasifikasi risiko yang menjadi sasaran pengelolaan risiko dalam penerarapan ERM PT Askrindo memiliki karakteristik tersendiri karena sesuai dengan hasil risk assesment dan karakteristik produk. Berdasarkan risk assesment yang dilakukan oleh unit manajemen risiko PT Askrindo, secara umum ditemukan risiko yang berasal dari proses bisnis, aktivitas pendukung usaha dan lingkungan eksternal terdiri dari:<br />
<br />
a. Risiko Keuangan<br />
Yaitu fluktuasi target keuangan atau ukuran moneter perusahaan karena gejolak berbagai variabel makro. Risiko keuangan dapat berupa perubahan kebijakan, fluktuasi arus kas, risiko pasar, risiko produk.<br />
b. Risiko Operasional<br />
Adalah potensi penyimpangan dari hasil yang diharapkan karena tidak berfungsinya suatu sistem, SDM, teknologi, atau faktor lain. Risiko operasional bisa disebabkan oleh beberapa faktor seperti: manusia (SDM), pencapaian kinerja, kepatuhan pada regulasi dan prosedur serta kebijakan dalam industri penjaminan/asuransi. <br />
c. Risiko Strategis<br />
Adalah risiko yang dapat mempengaruhi eksposur korporat dan eksposur strategis sebagai akibat keputusan strategis yang tidak sesuai dengan perubahan lingkungan eksternal dan internal usaha. Risiko strategis bisa disebabkan oleh investasi perusahaan, perubahan teknoligi dan informasi, turunnya reputasi perusahaan, dan tidak tercapainya sasaran strategis perusahaan. <br />
d. Risiko Eksternal<br />
Adalah potensi penyimpangan hasil pada eksposur korporat dan strategis yang berdampak pada potensi penutupan usaha akibat keadaan/tekanan eksternal. Yang termasuk risiko eksternal antara lain: hukum dan perubahan kebijakan Pemerintah.<br />
<br />
PROSEDUR PENGUKURAN RISIKO<br />
Dalam proses pengukuran risiko, penerapoan ERM berbasis usaha penjaminan akan terlihat jelas berdasarkan indikator yang memiliki relevansi dengan usaha penjaminan. Berikut proses pengukuran risiko dengan pendekatan usaha penjaminan:<br />
<br />
a. Ukuran Probabilitas Risiko <br />
Probabilitas adalah suatu penilaian kuantitatif terhadap kemungkinan peluang terjadinya suatu peristiwa risiko. Dengan menggunakan analisa statistik metoda poisson, dapat diperoleh tingkat probabilitas sebagai berikut: <br />
<br />
(1) Probabilitas Risiko Metode Poisson <br />
Distribusi Poisson berhubungan dengan distribusi dari kejadian-kejadian dalam suatu waktu tertentu. Syarat dari metode Poisson antara lain:<br />
• Ada data historis tentan peristiwa yang terjadi di suatu lokasi <br />
• Data dalam bentuk diskrit <br />
• Ada data periode waktu ke depan yang ditetapkan Jam/hari/minggu/bulan/tahun) <br />
<br />
Formula Distribusi Poisson adalah sebagai berikut:<br />
<br />
<br />
Dimana,<br />
P (x) = kemungkinan terjadinya peristiwa x <br />
μ = rata-rata kejadian dalam periode tertentu <br />
е = 2,718 <br />
x! = faktorial dari x <br />
<br />
(2) Distribusi Binomial <br />
Adalah banyaknya sukses x dalam n usaha suatu percobaan binomial disebut suatu perubahan acak binomial. Distribusi peluang perubahan acak binomial x disebut distribusi Binomial dan dinyatakan dengan b (x;n,p). <br />
Syarat distribusi binomial yaitu:<br />
• Ada data historis tentan peristiwa yang terjadi di suatu lokasi <br />
• Data dalam bentuk diskrit <br />
• Ada data historis probabilitas berhasil dan gagal <br />
<br />
Distribusi binomial dihitung dengan menggunakan formula: <br />
<br />
<br />
Dimana:<br />
x = Jumlah kejadian <br />
n = banyaknya sampel data<br />
N = banyaknya populasi data<br />
p = peluang sukses dalam suatu usaha<br />
1-p = peluang terjadinya suatu kegagalan dalam suatu usaha <br />
<br />
(3) Metode Aproksimasi <br />
Digunakan apabila tidak tersedia data masa lalu yang dapat digunakan untuk mengetahui kemungkinan terjadinya sesuatu kejadian. Metode ini memerlukan 3 (tiga) perkiraan kemungkinan (probabilitas) dari suatu risiko kepada orang lain dan diformulasikan dengan pendekatan rata-rata tertimbang.<br />
Adapun ketiga nilai kemungkinan tersebut diperoleh dari: <br />
• Atasan, supervisor atau manajer yang mengerti tentang peristiwa risiko yang diangkat.<br />
• Karyawan di unit lain yang terkait dengan peristiwa risiko tersebut. <br />
• Karyawan yang terkait langsung dengan peristiwa risiko tersebut, misal karyawan yang menggunakan peralatan yang rusak.<br />
Hasil penilaian ketiga orang dimasukkan ke dalam formula di bawah ini untuk mendapatkan nilai probabilitas suatu peristiwa risiko:<br />
<br />
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Probabilitas</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">=</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">O + 4 M + P</span></i></b></div>
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<b style="mso-bidi-font-weight: normal;"><i style="mso-bidi-font-style: normal;"><span style="font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">6</span></i></b></div>
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Dimana,<br />
O = Nilai optimis, nilai tertinggi yang diperoleh.<br />
M = Nilai moderat atau nilai tengah.<br />
P = Nilai pesimis atau nilai terendah. <br />
<br />
(4) Metode Pembanding<br />
Digunakan apabila tidak tersedia data masa lalu dan data lainnya yang dapat digunakan untuk mengetahui kemungkinan terjadinya sesuatu kejadian. Metode ini memerlukan pembanding kemungkinan (probabilitas) dari suatu risiko yang pernah terjadi di tempat lain dan yang sejenis serta setara dengan probabilitas risiko yang tengah dihadapi perusahaan saat ini.<br />
<br />
<br />
(5) Metoda Pendekatan Indikasi Frekuensi<br />
Untuk memudahkan pengisian data/informasi probabilitas risiko pada awal kegiatan proses identifikasi risiko dapat menggunakan pendekatan frekuensi. Berikut tabel probabilitas dengan menggunakan pendekatan frekuensi:<br />
<br />
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">INDIKASI<span style="mso-spacerun: yes;"> </span>FREKUENSI</span></b></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">KRITERIA</span></b></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">KETERANGAN</span></b></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">5</span></b></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Hampir pasti terjadi setiap waktu </span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Hampir
Pasti<span style="mso-spacerun: yes;"> </span></span></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">4</span></b></div>
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<span lang="FI" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI;">Menurut pengalaman kejadian ini muncul
beberapa kali</span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mungkin
Sekali </span></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">3</span></b></div>
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<span lang="FI" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: FI;">Menurut pengalaman baru terjadi satu<span style="mso-spacerun: yes;"> </span>kali</span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Mungkin<span style="mso-spacerun: yes;"> </span></span></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">2</span></b></div>
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<span lang="SV" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Pernah mendengar ada kejadian semacam itu </span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Kecil
Kemungkinan<span style="mso-spacerun: yes;"> </span></span></div>
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<b><span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;"><span style="mso-tab-count: 2;"> </span>1</span></b></div>
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<span lang="SV" style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt; mso-ansi-language: SV;">Belum pernah mendengar kejadian ini </span></div>
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<span style="color: black; font-family: "Tahoma","sans-serif"; font-size: 11.0pt;">Sangat
Jarang </span></div>
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<br />
<br />
<br />
b. <b>Dampak Risiko</b><br />
<b>Dampak risiko</b> adalah suatu pertimbangan penilaian kuantitatif terhadap besarnya kerugian (severity) yang akan diderita perusahaan atas suatu peristiwa risiko.<br />
Kriteria dampak risiko adalah total kerugian yang diderita secara agregat atau total masing-masing peristiwa risiko (hilangya peluang/opportunity loss) dari suatu kategori risiko yang sama. <br />
Besarnya toleransi risiko dapat dihitung atas dasar:<br />
• Skala kapital (risk based capital)<br />
• Skala perputaran usaha (gearing ratio)<br />
• Skala kebutuhan solvabilitas minimum (BTSM)<br />
• Skala pendapatan (premi penjaminan)<br />
• Skala biaya operasional (underwriting)<br />
Dimana masing-masing pendekatan ini merupakan pilihan, akan tetapi skalanya tetap dibuat konsisten antara 1 sampai dengan 5<br />
<br />
Dampak risiko juga dapat dinyatakan dalam hitungan rentang keuangan atau non keuangan.<br />
<br />
Dampak risiko keuangan, artinya dampak suatu risiko dapat diukur dalam satuan mata uang tertentu, misalnya rupiah atau dollar.<br />
<br />
Dampak risiko non keuangan, artinya dampak risiko tersebut tidak dapat diukur dari sisi keuangan saja, misalnya: dampak terhadap Strategi, Operasional, Kebijakan dan Pemasaran serta Eksternal. <br />
<br />
Selanjutnya dampak risiko keuangan dapat dipilah menjadi dua, yaitu dampak keuangan langsung dan dampak keuangan tidak langsung. <br />
<br />
Dampak keuangan langsung, adalah ukuran suatu dampak risiko dilihat dari sudut pandang jika risiko tersebut benar-benar terjadi maka dampaknya akan menyebabkan kerugian langsung bagi perusahaan sebesar sekian Rp/$. Hitungannya diukur dari sisi biaya langsung yang harus dikeluarkan oleh perusahaan.<br />
<br />
Dampak keuangan tidak langsung, adalah ukuran suatu dampak risiko dilihat dari sudut pandang jika risiko tersebut benar-benar terjadi maka dampaknya akan menyebabkan kerugian tidak langsung bagi perusahaan sebesar sekian Rp/$ karena ada kegiatan yang hilang/tidak bisa dilaksanakan atau hilangnya waktu/kesempatan. Hitungannya diukur dari sisi biaya yang harus dikeluarkan perusahaan terkait dengan peristiwa risiko tersebut.<br />
<br />
<br />
<br />
PROSEDUR TOLERANSI RISIKO<br />
Prosedur penetapan toleransi (batasan) risiko dapat digambarkan sebagai berikut: <br />
Gambar 9. Prosedur Penetapan Tolerasi Risiko<br />
<br />
Faktor yang menjadi pertimbangan dalam menetapkan besaran toleransi risiko<br />
(1) Kecukupan Dana Cadangan Risiko<br />
Besaran toleransi dihitung berdasarkan besaran alokasi cadangan untuk menanggung kerugian apabila skenario terburuk risiko terjadi. Salah satu pertimbangan yang dapat digunakan adalah menganggarkan dana cadangan risiko perusahaan berdasarkan rata-rata rasio Batas Tingkat Solvabilitas Minimum (BTSM) atau Risk Based Capital sesuai ketentuan dan regulasi yang berlaku.<br />
Semakin baik metodologi dan sistem pengukuran yang dipergunakan, maka semakin baik pula pengukuran risiko yang dihasilkannya khususnya dalam menggambarkan situasi sesungguhnya. Dengan demikian alokasi cadangan untuk menanggung risiko akan lebih proporsional, tidak berlebih atau kekurangan.<br />
<br />
(2) Kinerja Usaha<br />
Besaran toleransi juga dapat dihitung berdasarkan tingkat prosentase tertentu dari salah satu komponen pada laporan keuangan perusahaan. Contoh aplikasi pendekatan ini adalah dengan ditetapkannya persentase toleransi risiko dari premi/Imbal Jasa Penjaminan (IJP) yang dihasilkan sesuai ketentuan dan regulasi yang berlaku.<br />
<br />
(3) Kualitas Pengawasan Internal <br />
Satuan Pengawasan Internal bekerjasama dengan unit kerja lainnya harus memastikan Risk Owner benar-benar mengetahui, memahami, dan mematuhi batasan toleransi risiko yang telah ditetapkan oleh BOD. Oleh karena itu Unit Manajemen Risiko selalu mengembangkan sistem informasi dan pelaporan dimana setiap pemilik risiko (Risk Owner) dapat dengan mudah mengukur sendiri risiko yang ada di unitnya masing-masing dibandingkan dengan batas toleransi risiko yang telah ditetapkan. Apabila terjadi pelanggaran terhadap batas toleransi risiko, maka perlu dipertimbangkan kenaikan batasan toleransi risiko atau cadangan risiko perusahaan. Secara sistem perusahaan sudah menerapkan sistem pengendalian intrenal, sehingga semua data/informasi mengenai proses bisnis yang terkait dengan manajemen risiko sebenarnya sudah dikelola dengan baik. <br />
<br />
(4) Kemampuan sistem internal menyelesaikan permasalahan dan transaksi bisnis<br />
Semakin baik kemampuan sistem internal menyelesaikan setiap permasalahan dan risiko yang terjadi, maka semakin rendah dana cadangan risiko yang dialokasikan dan semakin ringan beban perusahaan. Sebaliknya, sistem internal yang tidak efektif dalam menyelesaikan permasalahan maka risiko-risiko inherent ada pada proses bisnis yang akan mengakibatkan toleransi risiko semakin besar dan semakin membebani dana cadangan risiko perusahaan.<br />
<br />
(5) Kecepatan perusahaan merespon adanya ancaman dari eksternal<br />
Manajemen perusahaan perlu menciptakan sistem informasi yang efektif dan cepat sehingga dapat mengantisipasi dengan perubahan eksternal yang mengancam perusahaan. Semakin cepat risk awarness dibangun, semakin cepat pula perusahaan melakukan perhitungan terhadap perubahan risiko yang ada dan mampu mengetahui kecukupan dan kekuatan dana cadangan. Sehingga manajemen dapat dengan cepat mengantisipasi segala kejutan-kejutan yang terjadi, bahkan bila diperlukan akan memberikan dukungan dalam bentuk dana cadangan risiko baru.<br />
<br />
<br />
SEBAB, AKIBAT DAN DAMPAK RISIKO NON KEUANGAN<br />
<br />
a. Sebab Risiko<br />
Sebab risiko adalah faktor yang menimbulkan terjadinya suatu peristiwa risiko, biasanya dapat dicari dengan menggunakan pendekatan 6 M<br />
• Man (manusia)<br />
• Machine (mesin)<br />
• Method (metoda kerja)<br />
• Money (uang)<br />
• Material (sumber daya perusahan lain yang mendukung pekerjaan)<br />
• Market (pasar)<br />
• Eksternal<br />
<br />
Sebab risiko sebenarnya secara logika dapat dicari dengan menggunakan metoda diagram tulang ikan (fish bone method)<br />
<br />
b. Akibat Risiko<br />
<br />
Adalah dampak yang disebabkan oleh terjadinya suatu peristiwa risiko, misalnya akibat ketidakpatuhan manusia terhadap ketentuan yang berlaku maka akibat risikonya adalah terjadinya penyimpangan kerja yang bisa berkahir pada suatu dampak terhadap regulasi/hukum yang berlaku.<br />
<br />
c. Dampak Risiko Non Keuangan<br />
<br />
Adalah akibat dari suatu peristiwa risiko yang menyebabkan terjadinya penyimpangan atau gagalnya suatu proses kerja sehingga tidak tercapainya tujuan perusahaan. Dampak risiko non keuangan seringkali susah untuk diterjemahkan secara kuantitatif, namun untuk memudahkannya dampak risiko non keuangan dibagi sebagai berikut:<br />
<br />
• Strategik<br />
o Penempatan Investasi<br />
o Hasil Pengembangan Investasi<br />
o Informasi dan Teknologi<br />
o Reputasi<br />
o Pencapaian Sasaran Strategi Perusahaan<br />
<br />
• Operasional<br />
o Kehilangan Tenaga Ahli<br />
o Motivasi Karyawan<br />
o Pencapaian Kinerja (RKAP)<br />
o Kepatuhan terhadap Regulasi Umum<br />
o Kepatuhan terhadap Regulasi Khusus<br />
o Penyampaian Laporan STOA<br />
• Kebijakan dan Pemasaran<br />
o Kebijakan Internal<br />
o Kebijakan Limit Penutupan<br />
o Pengembangan Produk dan Wilayah Baru<br />
o Pengembangan Produk Yang Merugikan<br />
<br />
• Eksternal<br />
o Hukum dan Finansial<br />
o Hukum non Finansial<br />
o Perubahan Kebijakan Pemerintah<br />
<br />
PENGENDALIAN DAN PENGAWASAN RISIKO<br />
<br />
Pengendalian risiko dilakukan bersama-sama antar unit kerja dengan Unit Manajemen Risiko. Proses pengendalian risiko dilakukan dengan memperhatikan beberapa aspek penting, seperti:<br />
<br />
a. Kebenaran Input data risiko, yang dilengkapi dengan akurasi catatan dan data pendukung setiap peristiwa risiko. <br />
b. Akurasi pemilihan metoda pengukuran risiko <br />
i. Probabilitas risiko: sesuai dengan pendekatan yang digunakan (poisson, binomial, aproksimasi dan pembanding).<br />
ii. Dampak risiko: sesuai ketepatan perhitungan dampak keuangan atau pendekatan non keuangan <br />
c. Kecepatan mengambil keputusan untuk menyetujui (approve) suatu peristiwa risiko.<br />
d. Ketepatan memilih mitigasi risiko untuk mengurangi tingkat probabilitas dan dampak risiko sampai menjadi risiko yang inherent.<br />
<br />
Pengawasan risiko tahap awal dilakukan dengan melibatkan Risk Owner dari setiap unit kerja baik operasional maupun non operasional. Setelah Risk Owner mengisi suatu peristiwa risiko, maka harus disetujui (approve) oleh para atasannya masing-masing. Tujuan dari kegiatan ini adalah untuk memastikan kebenaran data dan informasi risiko dan langkah-langkah mitigasi yang tepat untuk mengatasi peristiwa risiko tersebut. <br />
Unit Manajemen Risiko melakukan kaji ulang terhadap keakurasian data dan ketepatan pemilihan metoda pengukuran serta keterkaitan dengan peristiwa risiko lainnya. <br />
<br />
<br />
<br />
PELAPORAN RISIKO<br />
<br />
Pelaporan risiko dilakukan dengan berbagai cara untuk memudahkan semua unit kerja yang terkait dalam penerapan ERMi. Ada 4 (empat) jenis laporan manajemen risiko antara lain:<br />
<br />
1) Laporan setiap waktu, melalui sistem informasi manajemen risiko korporat terintegrasi dengan pendekatan teknologi informasi (software manajemen risiko), yang sudah dicanangkan bersama. <br />
2) Laporan bulanan, yang disajikan oleh Unit Manajemen Risiko berupa risk register , saran mitigasi, peta risiko dan mutasi risiko dari seluruh peristiwa risiko.<br />
3) Laporan triwulanan/kuartal, yang disajikan oleh Unit Manajemen Risiko. Berupa risk register, peta risiko dan mitigasi risiko serta analisa risiko inherent.<br />
<br />
<br />
MITIGASI RISIKO (RISK RESPONSE)<br />
<br />
Secara umum, perlakuan terhadap suatu risiko dapat berupa salah satu dari 4 jenis pengelolaan risiko berikut: <br />
<br />
a. Menghindari risiko, yang berarti tidak melaksanakan atau meneruskan kegiatan yang menimbulkan risiko<br />
b. Berbagi risiko, yaitu suatu tindakan untuk mengurangi kemungkinan timbulnya risiko atau dampak risiko. Kegiatan yang dapat dilakukanantara lain melalui: asuransi, outsourcing, subcontracting, lindung nilai transaksi.<br />
c. Pengurangan risiko, yaitu melakukan tindakan/kegiatan untuk mengurangi kemungkinan timbulnya risiko bila terjadi dalam bentuk probabilitas dan/ dampak risiko.<br />
d. Menerima risiko, yaitu tidak melakukan apapun untuk menghindar, berbagi atau mengurangi risiko tersebut. <br />
<br />
<img alt="" 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" /><br />
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Gambar 10. Probabilitas Dan Dampak Risiko<br />
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PEMANTAUAN RISIKO<br />
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Proses pemantauan risiko dilakukan melalui berbagai tahap kegiatan, seperti tergambar dalam bagan proses review internal dan eksternal dibawah ini. Adapun proses pemantauan risiko dilakukan melalui tahap:<br />
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a. Penetapan strategi manajemen risiko, dalam setiap langkah strategi yang dipilih oleh perusahaan tentu mengandung suatu risiko. Oleh sebab itu setiap pemilihan dan pengembangan alternatif strategi diperlukan kajian yang menyangkut risiko terhadap keputusan perusahaan.<br />
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b. Toleransi risiko, didalam proses pembuatan manual risiko maka diperlukan suatu kajian berupa batasan tentang risiko, sebab, akibat dan dampak risiko. Toleransi risiko perlu dipertimbangkan setiap 2 (dua) tahun sekali atau jika ada keadaan yang mendesak sehingga memerlukan perbaikan.<br />
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c. Eksekusi strategi, merupakan langkah pengamanan pertama yang dilakukan oleh perusahaan dalam menanggapi masukan terhadap setiap pemilihan dan pengembangan alternatif strategi. <br />
Gambar 11. Proses Review Internal dan Eksternal<br />
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d. Eksekusi operasional, dalam pelaksanaan setiap langkah strategi yang dilakukan oleh perusahaan diperlukan input mengenai langkah-langkah pengamanan operasional dari setiap risiko yang mungkin terjadi. Input informasi mengenai risiko tersebut dilakukan oleh Risk Owner, yang selanjutnya akan dikaji oleh masing-masing unit kerja dan dipandu oleh Unit Manajemen Risiko. Langkah pengamanan operasional ini dapat berupa pengurangan, penurunan atau penghindaran terhadap suatu risiko atau biasa dinamakan tindakan mitigasi. <br />
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e. Sistem Pengendalian, melalui suatu penilaian kinerja (business performance) Perusahaan dapat mengetahui besaran pencapaian maupun biaya yang harus dikeluarkan di dalam setiap kegiatan operasional. Dalam prakteknya setiap kegiatan tersebut seharusnya sudah memasukan unsur pencadangan terhadap setiap risiko yang mungkin terjadi. Namun demikian apabila masih terjadi juga suatu peristiwa risiko, maka langkah pengendalian selanjutnya adalah mengupayakan tindakan mitigasi. Sistem pengendalian ini merupakan suatu proses yang berkesinambungan dan dilakukan secara konsisten sehingga mencapai suatu risiko yang inherent. <br />
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f. Preferensi Risiko, merupakan langkah bagian akhir dari pelaksanaan kegiatan manajemen risiko. Dari beberapa bagian kegiatan dan langkah-langkah yang telah dijelaskan diatas, maka akan timbul preferensi risiko yang berlaku di lingkungan perusahaan. Preferensi risiko ini tentunya dari waktu ke waktu akan terus mengalami perubahan dan pengembangan, agar mampu menjembatani antara kebutuhan internal dan perubahan serta kemauan eksternal terhadap keberadaan perusahaan pada saat ini dan masa mendatang. <br />
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<br />
SISTEM INFORMASI MANAJEMEN RISIKO<br />
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Pengolahan data risiko dan pembuatan laporan risiko secara periodik kepada BOD memerlukan sistem informasi berbasis komputer. Dalam pembangunan sistem informasi manajemen risiko dalam bentuk program aplikasi berbasis Web dilakukan beberapa langkah awal yaitu; <br />
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Langkah pertama yang dilakukan adalah mempelajari keinginan perusahaan tentang tujuan dibuatnya software tersebut. Didalam langkah ini termasuk diantaranya adalah apa saja data yang bisa diolah, bagaimana proses penginputan data, siapa saja yang sebaiknya dilibatkan dalam proses penginputan data.<br />
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Langkah kedua, membuat kerangka dasar program. Kegiatan yang dilakukan adalah membangun sendi dasar (pondasi) program,yang terdiri dari dimensi pengukuran dan pengelompokkan data. Kemudian membuat penyangga program untuk memproses data, yang terdiri dari: jenis data, format data, sistem approval dan jenis laporan. Berikutnya adalah membangun atap dari rancang bangun program dalam bentuk output, berupa sistem pelaporan manajemen risiko. Jika proses ini digambarkan maka dapat diilustrasikan seperti pada gambar di bawah ini.<br />
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<img alt="" 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" /><br />
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Gambar 12. Rancang bangun software manajemen Risiko<br />
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Langkah ketiga, adalah melakukan uji coba dan sosialisasi program. Langkah uji coba dilakukan untuk mengurangi berbagai kemungkinan kesalahan dan kekurang-tepatan program manajemen risiko. Sosialisasi program dilakukan agar setiap Risk Champion/Risk Contact Person memahami bagaimana prosedur membuka program, menginput data/informasi peristiwa risiko, melampirkan data/informasi yang diperlukan, mengolah peristiwa risiko hingga menjadi laporan dan memanfaatkan program untuk keperluan evaluasi/monitoring.<br />
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Tujuan pembuatan software manajemen risiko antara lain:<br />
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a. Mempercepat proses penginputan dan perekaman data/informasi identifikasi Manajeme Risiko. Agar Risk Champion/Risk Contact Person lebih cepat dalam memasukkan data risiko, maka diperlukan keseragaman alat bantu berupa sistem manual dan sarana teknologi informasi dalam bentuk software. <br />
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b. Memudahkan pengukuran probabilitas dan dampak risiko <br />
Untuk menyeragamkan sekaligus menyediakan alat bantu guna memudahkan pekerjaan Risk Champion/Risk Contact Person dan para penanggungjawab Unit Kerja, maka diperlukan alat yang sama dalam proses mengukur probabilitas dan dampak risiko.<br />
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c. Mempercepat penggambaran peta risiko,dan membuat risk register<br />
Proses pencatatan peristiwa risiko yang dimulai dari input data risiko, menetapkan probabilitas risiko sampai menghitung dampak risiko, telah dilakukan melalui software. Oleh karena itu data base risiko yang sudah di input akan dipetakan, dan juga di catat kedalam suatu daftar risiko yang disebut sebagai risk register. <br />
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d. Memudahkan proses pencatatan mitigasi risiko melalui risk register.<br />
Risk register merupakan catatan semua informasi yang berisi data/informasi tentang peristiwa risiko lengkap dengan langkah-langkah mitigasi risiko yang akan dan sudah dilakukan, termasuk hasil akhirnya.<br />
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e. Mengintegrasikan risiko secara korporat.<br />
Yaitu upaya mengelola semua peristiwa risiko yang ada dalam organisasi, mengkomunikasinya dalam sarana teknologi informasi kepada setiap Unit Kerja, sehingga tercapainya sistem pengendalian korporat yang terintegrasi.<br />
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ORGANISASI MANAJEMEN RISIKO<br />
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Salah satu kunci keberhasilan penerapan ERM adalah ada organisasi manajemen risiko yang memanage pengelolaan risiko secara terintegrasi yang melibatkan seluruh komponen perusahaan mulai dari BOD dan seluruh karyawan. Organisasi unit manajemen risiko secara best practice biasanya setingkat dengan divisi, namun apabila ukuran perusahaan sangat besar dan kompleks maka unit manajemen risiko dapat setingkat Direktorat. <br />
Unit manajemen risiko setingkat Divisi agar lebih efektif dan independen selayaknya berada langsung di bawah Direktur Utama. Hal ini perlu unit manajemen risiko diposisikan demikian untuk menghindari intervensi dari direktur lainnya dan bisa melakukan koordinasi dengan mudah secara lintas direktorat.<br />
Peranan dan tanggung jawab organisasi ERM secara umum dapat dilihat pada bagan di bawah ini.<br />
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Gambar 13. Peranan dan Tanggung Jawab Organisasi ERM<br />
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Dalam organisasi ERM, ada organ organisasi yang penting yaitu dkenal sebagai Risk Contact Person atau Risk Owner atau Risk Champion. Pengertian Risk Owner adalah seluruh wakil dari unit kerja yang telah ditunjuk yang ada di seluruh unit kerja yang terlibat secara langsung dengan risiko dan bertindak sebagai pemilik risiko yang sesungguhnya (real Risk Owner) dari setiap transaksi ataupun kegiatan yang dilakukannya. Risk Owner bertindak independen terhadap Unit Manajemen Risiko.<br />
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STRUKTUR ORGANISASI MANAJEMEN RISIKO<br />
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Bagan berikut menggambarkan hubungan antara Kebijakan Strategis, Pedoman, Prosedur Operasi dan Arsitektur Sistem Informasi Manajemen Risiko <br />
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<img alt="" 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9uKp00Wq0/uEvhZfQZlNg74zP4triZLss9WqnQGeH2a53VZcvrYWf6zs9LyQkRCJthkHvtsmIzjgDIbB3xm/xPx4ifzHXvaZ2WMrKNb5WVZVE3STMlrGKazJ6c+kXfRGinpCKDMxoF5Zv8QERm7+HrUxeV7tc4T775i3pjjtcXKmBJSVp+cQsy+g8agZIwD88z+G8L1k+W/98/rs3T3UqLO+w8wmyy7XH21Vvm/pWE88Jn9K/RKr+XjV7n/TH5Zn/GeQHe8olKP8YS/ODxk1LjBRZA1Npltn+1dsWCe2RzgM/s/+EauFh7vdD5bAFyl9cpr5Nn31BG+9GJ16ZJfcmF8+a2vBuaZ/RNkM5vsMQJNSPqkfZa+l7Qbrhy77eOajOjeT6NFubpL1zeqly+/+NXAPLP/gGk4p7/flHCTZjz3HZVdxNhSPj/Zq4k28V66YtlkTcrVl+yzz774BalpPUGZbcG10mtDm8z2cMRWjBVS7mi9nY5yMr4x5V130bHVOFusbe9FSIo0VohUe5vM0mebd2VDmY0DPrNvQ481y6v8ZIHjvcKeU+URKRNzyr2DesQ18pBcjUZs97uupWvrxfWhzMaBeWYfJnV9vBYtaL7CHpGSeiX+aLsebMGtz6Sk3zg9Un1tMque6bpvQ1egzJpBpKSk64/IPeezjkT+fCNvmr/z3TqXvgQ9t402Tohna7rwvQsnZVMeiH4tayFIkv5TV6nA+Ybnd2cM6R5jvtNCqDzkliujt7zl6lxsHbV0oMxaoscr6rbz76jXSq9rW9npOOlv5yn5DMYma//e3XSs9Hu303GcfoyXq9KegNf6ZMf+RiizxvCZ+YG//B5tQfE0ockmQhS0lfW/pe/9aobLcPp6xMfJ2uDmTzohCN8o/La25e+lW+VKLzFc7kWTQspYud2wSoEyawxR3Zppma221dZWBxaX3Vb6fl9f7t3TKHWFOOamQCdy3+Z5CrPzS95xZ99YCCiz9tA1cFGw9rgUstm8ED7/DJpscbQ7jdU4me83TT/d9h/02cZwTZbyWftGzyaWK/pk1QFl1oUBY9vOL7atvsezxmlvmbGM1F0Pfq2S+g9cPTrPcYwvl+i9y8trj6+VEyizXjxHuOX2aL/0d3+yLH4SNhptxFv+XnP7/5C7mnTdvMYPViBQZh3pZZ8Juftc/f9Dpc8MZhYIoeefFdch3+vXgTLrC7PPnv3XMtCv/RZ+QpNtheUzy3rvn2w+g1ZwyyyvPoHPDJQhG9pnAkuBbMYwnxn4b9RYZp9sJ0GZjUA2WLXvIytb/zcG+8wiRBaV77rYfEHiKXKGlslvfi9ZCY5ctr/WZ/a5dhKU2SCuPa4q1mY8ock2pPc8s3Sstefdn1pl5M03K1q6MhtwL1kJDt7nGvPMOFBm4/jtdGX5zxLmG8Em25Qx88xS4HusWGbNa4jXHopETvlVPY3F0CXx9BOzc9O0Hov32tAtvwoZv51WYJ6ZBZTZUO4VaDLsMx1/tuCgkHV8Zse919e1K5i7T1go/PhZG264u8cYP7/yZbU53w/aKwMP/0kbyNdK8zV9V6PE90uLyM/DrXTM03Zla/U2FeaZOUCZjSZnRbV76cXZMoNiVvOZqRxDh1/CE0lJylwViuy93MolFCdd7NBP1mMpSCQSLTHrSjDPzALKbALi9oG9+8lObLa4N+vMMzOV6atNczh2jKmF3XBeR/Nr1VOZWWgbxZuX9xI3/frzlDS5MJE0vfceshdbgXlmFlBmc+B7m4XmkzXtZAJzWGeemaUbXIURQrWwzEIR0sOb495RsTDpT6bV21SYZ+YAZTYNM0YxaJN9rrT9Q9bxmX2Ss0hDDB5z2AnMM1PqsY7l9m90a06ffXbbZF8oamAdn9n3KDZ3PqDJFOaZOXzhpW7Ntd/r0yb7Xjn7t6wzz2w1arrd3GsPZ6xgj5691cA8M86X3/QWPBfXR2P8a6wzz2wiXqXSXJl5Qz6szDDPzOKzb3ojiNS1k+cpvlF5AcOvxtHrc5pzwc7D4d+occz8MH5+hMc0vsxFu8914iz8N6/LDVefU29k+nXyy9Vn2kmcj7zX3bna758rXoD5zEr+vlHjhIb2VRJJXEWHF858Fu1wO3X+YdHifOS9foBPNMGBDZEipYiI7h2EzXli+AewNIp6qpb4nK3IOU/8iM4Ps7Ke9RyaU1OuPlO6DN95rwCANfHqMNdUSokWusqKEEnkS8oMcPBeAQB94TaTsZYOn71lrc1oxfSuc2iFc2WWsjYj2BrMMwMAAPApoMwAAABsD5QZAACA7YEyAwAAsD1QZgAAALbnU8pMSimlFEIIIc7zxLH4KPTabZ9bvU2RVCSVFIokSYHzOecklSKlvjbPCczlC8qMiIQQkWkloAat2Ga/5DouHXYqKZQ87z+cTz8XUGmgFdsrM2sqibYnSM90B/noR6cfo3daz35IoaQgcdeeRHRZBmA4ehkK+WtbkDjV11+Hro2kJEkkJElJwpzz46fD9RPo+pw3VmZEZKparcBmS/RBtGIzWm2zh0z0MwL2kvyfoLsfv/uCiNS91zOO11HbGj2e9q7KzGgyIcRsWf4FpiN3my5HknTVkpsI/E8hRfKymz/0pojY3iu3XUJfXBExBWOb8mfSPJctlZmUcrOK9RPs9NiNh+zT/Vcf4rahP1HX61pbCJLwdzgYa1UIaqvR9lNmxibboEr9HKbLcelP9OpdFEsLCWzoG/bZXVPvfRe9kbfl2lDf76fMoMnmYuyz2YKEINhk22Le3a5oTfa9rcI6YbxoTVJbtkryo82C1TTZyJp9BS2i9dmi4xvvIYuz5QBlEMlzU+NMCOrkDfoqusvxFG3U2fyaMZ1Wdag1j8oN9Ia4597ULGVjhUQie9P0hnsjhKQNJVWJHg+yWqvicpXtWRWCi+slbqYSJGyyUswYmUp2UmbaLGuQznEex3EGav/ziO2TpCNzSbz7LZm8rjQD++eGYvJ0PHmxdFRUb3n33q1/gPz5rOSXIiUFySXtxZ0ZboKTos3eox67CJusDDPys+xac76NMtPjPpoMxOd1uqvMjgSTKxQt8lNBInGRXtOJx6xHG8oLGWe6Rd/HVeY+5HgcK7DyLbR9ccopJ94svEVoEPfyV6PzLUWPzZstxcaYIY41iWyjzM7zbGUHuLaOcj7vSLhS6nSqgJQ9cL32mYnpph+yq7zhr3mp1nWibl6s4zmjnmMHvGXGG8d6yFaIa7sn5X606ZNwpeJlw3qVbnkeyj7dxUTqFHKhHoo9uRcKKX+OeyizhmaZilpmymmQesNff+WJey+JxHzNyxvBe0koqVZoz9kSPY2d2/KvD98brsJvNpJU6FcrMEWSeCKRk1Ca7i30oqed3RZ0MLZCrxJSfPkeykz3aLWqNHnL2v1W434m/a/bnuVtZx4nUpV4c3TT55KE2s7elC2xy2yCV45Fehqvuq8X/P26dvOrPX08beXrvR+nm45VKuL+UW8Zi8ThfQZWObHiu7J5Ze73wBXRFj2NZhHC2YJ8Aalt3NLL91BmrYZ+aNwPXgVapt7IkcsLiFwbF7VYnlaPUaO7f9umWYI8FXWcn8QfnfdRu+FuZDdC6MXFf41cFckuK2VvUm5G/R64Uvcsi7XRM6U6Je4+/xWS6kel52zRu+I0981E2qrmPNSG9fqivGm6dUe8De6m417rjeOtdNw2u+pTAS2xIEj/Vvzr83fDNVY0971b79dbxtx3nSJDpI/Bih/P11tWe5QlG7265tq0miPlxX3+udda/7rlczWuYfpF1657V4a2DrMarEIwsli4eaVn3VXItj3AhfT3rxwBlKOurPoi8qv7kxsY+jV+VTxOYi4u3gs7cvlB1+3B032M/QTMek2RX5XzvuKv2xvIf+2HJDrFd5XZckPAb0Z8zzPyymKFt0NSDli/yvqkQzaNCqgQ16Y5D79lxuNbv1piPGTw2X9eOd1cQl5bbhO4d2dmZHZk7TEg2sfTL33uvzTP3H5TTily36AK2PQp3npPqehZEVGmD3KzeWZLtP1BmGO2Mus9+oNzzGhSGEWSLkOxnF0Tz4QWH6DfexyjpUvckCPQzuC/epNy4/No7k/uST+KV2vcQJktNP4b+DimdwJL0XX0x1zciun/cO9DvSi9ldnpqJaQzR3CJGVpLHf87ZXj0443V0XmIzZHkip7qht8IVqZzZYCBFlCmS0/7K2G/1v+136zegeTfunH7aSQ9vLqM+95KFooTTXEMpOlTYQNPhIhxBKDv0GA8zznKrN911kHLyw81UyPI++6svCLB+txHhy97FVCbjrenw6fP7irz0xVeCKhzEAtBywz0ImVlZlS59T9XyuNpMi1vW2vOHqMaMGFGyizVablggDzXxAss4+yss1NVLuWYCVtl5JYB/q2ZfbJd/YZpnczrmCZkVJE+rjNSKUNZJZCrTcnR0MK6wt3oXj23gZKAt2MizNdmY1svxMRkZKSJNEppN6HKX6UkqQkomk6Q5sP6TILSZLUEvU0LLP/x8ctMyizlfm8z4zuEVZ6VW/3qAcCCGmfh+KP0RNEMUmMnOYYuTttwE1gZZ8ZqeK1KkCEyzLLv3ADZTbfJQOiTH9B/SyzW4c9rBYildsLIonkvYgqT63HyG4i0uPBfjILKUnpvFKy+1lyvnsfaYvAZ/YP+bhlBp/ZykzvZmxumem2oRA/3dNW6bjpN0menvqyYbJ6xbyfZTls+64FvKEh4DPrVC3DZwamMV2ZNWy/c30g+/cHSkv3lKZD9POH9bOfJD28biPq8aW7Gat3RmbzwExIbl3XfEzjwdZgPJ7rg1w5Hqc3vBUft8z+iTK7RpeRGWM29rxU7G/4zLQa+3mJmgiWk7XJPTdv+bh2hOCyQtrMnFZWZrU+M0uZubotPZEKKYJSWVOwvREa5muAz8xGjzpzvRRzj6GPXywgm/HijHlBLam2zIyFJKeOOZT5b8GU8MFSc89cv17Hb/vMLK3g3etOOfsnmAv5+opKedb7OJ5rOfJMvXvX8QhWvpE0vTLX8HHLLPcBad1+ikcfDqu154cbUY3GFYJ0v5Z2Udx/v/Pe4VzmrKc9vZuxxjL7Pf/eRkaBPK8xB3uwxsvw6XlmljI7ZuNKlX6hN6ky4DP7Yerlia3sEJK1vtX9PQzrHUrB1KTpl0xXZjXt9zL93RvTBgpFoP5WUToFZSaVf2OZWZogvlO8Z98y5sdy0wnl5e6H58bk+6K97oGuWvjwsiyzzfYzy1VmKa3aueg5PaYNvpqst1SpYh3DfWa2aEWWGeXf6UiuEY8+DUHqsofWEVx20mf/wGem0oyhxGjeS+LX8mihS9JT4EmVAZ/Zhdbqy3zjQWp8VAOw+kJfIo/1mUmnRVxmmYlGY+75p1v/JXNCGqLemrdkbrIOupDt+xv/g89M+Wwd1wZSzh5jXJ24e5Idvn3IXKUVUWZxebyyqRafAHxmd+T1uoy83GPnFv1Q9QjsxMiDuxnJNVnyLbOr5i2tiV4rgla49lmxNT9A5vY9DZ+eZ+a+jiNMwa+JWahAeYhkF8mCJ1UGfGZK3dXcmraOS5b1MxjX+okwWJlJvXIgU0W57XdZbUMcvvayerZ/j0ZzcbjerSnhrzKH5hVloefnFV9uM7WbUUar1EVWALFsspRLyt5vylX1pV193jJLVWazdxjKYmUj8vIHpEl3jPWZme2Ofvoss/1e/+Tdlqm3Masafd7aQ1Yp+RiZs0rOO7OVWeReVlibsYkltBrwmSm1TFspkd57rtdwWQDJltlQn9k9gUEppbsjsiyzy6ta9+C9yiDkS6jKSSl1771bKfkwmRu20ub6zHTpEgErYZHapve+z+P5uGWW+HVpR9Si+sFh5R7RLH/AFJ+ZXjNXj0ikHMusSVV75FCZl2IDL2skHyZzVh/1W1rT5pmZ9pyuVTwR/v3ajJ2Az0ypZdpKieiZcHEOZ4yQCXH7ynllxGeHHL75/HFyLbPxPjMtml6FSwiZ3n5fuXc3Qse5XB1oNqJ4slRxeEEAACAASURBVGUmzZJv7g3tVdtsBOaZKbWhz+xVm1mN5cg5j89PQonE893CZ8ZXmBRp7fe9SghHr1u/hSGg7cg2os7zmf0sM72hHdl3tILP7JPAZ6bUbm2lRMvMVUvu+myuMvPOO/nZdsfL89zFZ2aOMtAXZF+7VQnh1I/AHEkrf/Bsn9llmal7H5zH7MZty9LiwGem1G5tpSzLzPzLj5bJpRIss9Ruxk18ZsrYZ+oxWD987a5+DkkkBG2iy9r15c6bZ8bbc6YPgGsv+Mw6AZ+ZUru1ldJ9ZsdzJpCxyY6nF035fGzquf9Q4iyijXxm/Cjf3v6wmYivJTaxfWaotMxebfEQuXJe2SWU7SSmDs23LDP11Gd71TYb8XHLDD6zEMpnhHkDvT+FWN9nRtxnZredY5dneZ6yzFn3wniErAT1nKdcFRGSP/2OCpSZfgsf8JlJ4zNjZUyvFa526wfaCPjMlNqtrZTiVzCVjmVRvSozHscdD5mgzDbzmZmjrmsiZSCrB+y41y1M2dspMnbUGz/rrvVKkqE5TxH5XXkia+vVy6lM/1vuZd6kVvKZmeM1u3Gr2mYjPm6ZJX5RmGfWij18Zj7LzDvwjCNyNlVwWwaWcvKGqGfTQfkaH1lKwixHmVt7HmnE7yg9O03LKQQL+My8ZUxIktv6XxcHPjOltrTMZgsRoMxnRteX3/cY8ZmZo2k7+wVOHmvn2iiHY8co3+5Tbnzl2GcpAmjkvSZ17sqHx9t659aqH5VyqrsmSheSyKy0+TuSORdCSvKEh+K3DL/27/aWMVp7/6CtybLMMM9sCZa2zPJ9ZsS2SO79F2ov02PmWVB+PWcr5e5S7JhQNK9Ks8Jz30W65BH54xIWy6kRkk6RUaqNg03aR+WEjA8vL2OgGPjMlIJl1o4CnxndM73M1z79XARqVSrafye3Wm8CPXdXoHsX9fGSpFDQ83b7OFcpM3nnabMbQRZZlhlnA2U2bJ6Z2w7l/1rn9VXb0pZZvs/M9HR727CzwkN1jfFCpT+T8crM25cl8yUfg66DcgV7eEAp8E4XPjeDG0Er4DNTqs4yM50q18qH99ws8+s90yt7zlaIL1lmdzejXKK9zM4jK4NcWmFVK0eFd5QO7UA9EQpLG0e7xKaXk7oytscyY7tA37bMBvjMIv4P5fMlqGr7bGnLrMRnFrbMph5l+DkbK2e1uojoZXzBUvpMkjpF4WP0jE2dZ8cXhy9YhPYFPjOlqi2z0Lgv5RvD1sgyW/QL+IbPzJxH7kVrhXXeBdHleXp9/uKWfKLc2i4ps8k0e/vM7nM5ylvfZO/yxaHdLbPYxKAh88y8lhn/Vz1NsbKxXpylLbN6n1mCv2HkeaSuoXs8yPT2tbzGd6RaOSb+FMH5c6tIZG+fmTmXlGEoW7VHek2SEtNbTaXXVJXVWj17+8xM69h7A8N8Znr9Onf+DVdm3ItW+dazfGbPFRp/rbMjsFeZq4zPHGlLfWZ3rbTeMd52JvWzh6aoNKKfpZWlGsz4xsFtI70iiZa25nlJuWjvdEkZk6krQVtfq7s3IY/Jw0094I1jnfOUzVWR9N36wcqL137eq5poQdp6nhndfe7edfNG+sxcIyzUzKlXZlm1j6ucTLhyGlMhxZYOtfKZUeDLnxH+2nZmGiVDl1fCrbEybUT3/DM+Ca8TRCTlL6/6nH7FxvpTTsgO4YnFxvuFequgCPE4PGU35mv6KQLEsy5me58Z3e1it/8d88yU08I6nu01qwy5cXJLWJHPzPbkq0AbdmL4VddH7+uur2/Lo49Wk1YupOrLrbHthPy9iyYQkfGNpfjz0rF8Zvxo+hvcX0PhBccrKd+v+jvKTTOlIjb1Pt8Nw12N5bj7Xcy/3rU0FeubUY6dZ+UVSt+Kb0kbupbfjpGzojgolWmZPeSszLghREoIOp128X/ez8wQav4cTuNOsQLHf8qSjT7nMzPnic0dol/vt7hXrJe3DcGj0T04W9fLwixTcttJUq/YxCJc+ua2xhqWWC2MTllwW83Jg4jJ9pRZXCtIPVZd6dQHG/GZ8dJuvcdfYHV58Kbv0XPpaSbMpHa/5VCIig6l9lYLVv3gvcRKP5KOG/iae2WR2M9nptvHZj00uldF460/IaXC2ow6Mpv3xltevOhwv5rGjZ9Ioc9MSG9bVQbasLPCRc6IBXpaPK2OxSOVEtFaqrHMQl6GlFKtvjLuM5PPd6fLsdY33FZ7+o+PULg+l/SzG6xw1w/tCz+8sr2ck4rPXzyYHWN0gOXVPp62juUv5/drxX9YZgc/D6bvPT8fstmWmZGHyfaw84q1Gu1lmREbB3V7y0LnhLUZla+1Zc4VKzehtlK+Mqvwmbl/yhc4MbxoFSJjqfxKZs7RvTZkMzWEfqOrCmWW8mFuWr/WCx8pNrwYW/++hr+SfmGoCMX/4r3T7rdpZWr95EZ4DbQysiJHsn5NPHSJG6GsSGzmM8tsM37YMksV1R01pPHOjePR3GtTKJ5nluVdmHkkpe3+FCzLzKywrkua1bvwOPosGN0nIZ79jVqwhkjHmryk0jL7+kX0HUWsLh1sVpS3+h7L5JdmSV/HvuF9DPQs8264pZxcm8w6t9KPnOfZZErJ6Loz61Ojhww18+FoL8tMD4g6BVujmvXdc/uMCPuZTYAa+cx4RUPK39Ymxz/h1k08nNdfVx+Ua4clnKfUOKbWFncpbfBwb3TFx/1STdJnmqbv4MZ7VEiV/B7LLOAz+730NKOKl7dIgp4LfWXP8xex+5sYrTMwd12fTvG1m/nMyLcmqW4esvbvZWPBZzaeUp8ZWW3VI9wW9tY75Hgs3PDf+XHFKWg70zVWQgVXumKWTe/3xMcKZvnzLMRAmTnyOdYx6/uL+Mx42Xh4vPTxWUKscFcnWX41SZc/yf3VCskrV/oreBsxCyJkWWbz55ndc2t+EhM9euT5B/Fhn9myfRHUyGfmbfBarWzXhvNGc8N5SNlfqOlj/EMj7Xyi8ny5hTSr/NPTP5coRszVuuHf7Qdd9Lvegs18ZvS0zCRbxcCt33PmmS3dd2dRuQ5QV+72cqplxueZ8bbqT9+wtrbb/jWtbx6Ht8294SYdGWgvx8MFs/4ftxMoh2MwK3rINH1AbHXEFbrYiY2iTPkSJdsG031re4VDkzWBNvOZ0TWf7PdveAWEdJ+ZWtvc4VDR/pDD0PVjYmTbZ8b+vJaZS+Sn11/LLLN7QMSj6qF7JZrpWsH0t8ej0bWLTePJavWYJ5l4C5eG8P1tE57T/ptLenWamFrbBPf2menWXEj89G5GZfa6bSNmL/gaE2sKqy2D1Mi+eWYRnxnds2psv8jT3jocu80K5/6PLJ/ZPeJcKtbnTqU7cnXC2DchaeIrmq6AkO8l/J5a7rentzle0xje23+8DLd70nmk6J7jnjf2Gr/5vexnmaXbJVnKTO1gnGlLlN72rJpFruvlePOZpZhWKf9GwtP/5GWWPe6Q8u96APK2b9yfyOzENl6sHF73XfuAz0xG92SwMHYMN2gOZzqNFdm6kMf0xvGmFhHAjekVz3tJYoLpbOYzk77RjCHSfWZX4qzFulbldHsIeIt7/NizOOKt9nGx5pmt6c+4z8loMl426m0y70denJpBfynWp005bcHpxPWZ32e21blwrPwIR3jfRH5uInjj6KQic+Os9F/j83wtOZUzUdq7TmMozYICQ5tZZvc8s5TIWT6zK/3H2EhpKmh3nZFZ4UZUsubPSs/6fmPOjQy5mjXiM1vtz6vJZM48BI5b9bjh9ejWjxHOFJhixRsSm//USnhNRJ95fWYbnQuf8zWC9YStE6+SCL2gI2AGuSnza93IkfBQgq6crwmms7fPLE5uNyNPf9kjE5VWkIdr07x36cwzW8KH4TtKScLRZKa/LveuFfPkKfZhe1fPOyr8CvTsObd0W5nYlmwP+Z3wJh4REehR//nMbj1h20ALh8t7fnR61WvpIXd9SM+7uOdTGrxzMY+nPWS9WfVUQpF8rcg8PC7nJcMtiXL2TkuEdp9nFiFXmZmxkav1MSo2F0dXR3SNabzW6CN7rQpi573DSZb68I7XtRkX+PNqMmX8l0Vv022EWiH1rdRLSPl7tvWz344ianLUeBsN9FxDZLU/v267NdkZmN3x+vC9/76WJesn9yQUx00/cqFXMCvcK2c8wXQ285llWWa5PjOzDtay3GOfrnUTlpK04Ol55pkt48+4bLJwCzpr3KbFEfYf8POTrX1ejF4v5m5t1KTk2fvKK7N1XpWlUur+6i3h9UsRUurWhrzPpT4Xp5TSEx6K3zZcr8MZsM9OIUXO8qqa42npep9z/F0on1qKxwnl5c3XK5uKqsCIDFkP5y4Se/nMnvPM4mT5zHaZ7SFuH9Vq49GIrnVv03F9Zov4M8xJaH405YxDczmeqMBHzgOL+dkK1Y0fr2BuYEPhDUKScL56iiCFlCIWoRtS8tWZbZtM/9R1XsThM4xMSKs3siDwmd2RS/0fgzFPoOSl9YQo+xk+5pktYIdZ59om884BKm4Djse0fuqTCs3nc/0o3nFuNdz11MNnGTvKU91LJY8/2pYZmRL122e13/fL34X108Q5agPYzzLr5DMbvJ5eDd5W6grkKrOD+cym22HWuXCmlHF0OWz02PpC4TlnG0E5a34qpZQUiua0Nq7y7Fhmgg1f3Ghf+43YzGcm+/jMqHSM9RSWXZtRZraMXuaZTbTJfCt9PO90m9laVDHqch2MhkiNL89Zykwppd2pliYz1hhttUfHRuxmmfWZZ2bq0y1Ytm7KtVe4z0x//NKcdDpPsc/uekfjv9OiV1DW53ZUjO9S96jLfUp3EL2SZGpsKVTyHqptsSwz4yozxYly9vwD6cBnppPdqa20rDLLbRlpZaaUEveOXOK3h3L78zPgyXjYZ9dYid8IRm+pKGgDWoMm3JIZGvtXsyaCukvLB+rOvGI/1zLjJe0uUYr51SbWNl5fmhunPqNWY1nTyfoq+fP/lM+MsJ9ZC3ItM+Mzc8eD9Tg3k678+uw32Ox9Nivlj2bkCul1BKA7ILB4PIUcvr9aJ0TWXcz2mZnOBtf5evn/esoQKScppSirmLkJNh/LmshmPrMsyyzXZ7aLNhOr+swKLDP9grgN1O+o9VnEZybTNNklfOZ+38dhr45x3OuLv659p9gaChlZ3nKWtX64DLnXNod29JlJJaUSjue1d21jaRF+fvreqSmH1uVWuPIpOSedk/9rxe89lnI3n1mfeWYD2koN+YxlZroZx2C61H/aK98m+6WWP6bUa2Z1tcz4EppZFyqnfc1PFKvFXFFV1AzNFUNDvnnTMaRQclzR4hi9K0kJ34DY3j6zlBJVXPxCrzU9zV63DZ/ZnexeltmiyqzYZxZ68m3DpSQpn/2K8qfV+EofKSWBMkcJer92fp64lnliduo380/mjjLVeNf7UBE7koW4x8rqTOTOzZrXzai0z0wG144ZYJldKxyyMvZY+fN+j/ZVLD4P52kejzQ9a8GYkNB6j/3ss/0sM/jMPmOZHccx1zIj32CzdO4atou09S1Z7S3T4hWUGa/GzSJ0Ye6NmMkSGdfMVWaSjC/Y/bV3P1Dk4Vu/xuOErko8iV/eg818Zl3nme2izb7nMxuDvDt/LH12ZtpknH6rsRx1bVh9X0YBFKw6oeudiI3Iw73nitVrNWuCFFiWc31m8b1dhvnMuG/MtY0On83kPfemeTi2mnorG6qzMtvNMsM8sw9ZZoN9ZsQmtHGbLGtbKSfNFeewk29psdx1QA4fofCsyLn3cmbNMNNMnWcWL04D5pm9vhEVtsxe3yPPwk3hNc1+dw2fmU52K8tsVWVW7DMbw+Uzkz+bTOhFzotsMoMpk4sUn5A80rf3dA+O6p3YOIW271TL7G1ex061jabV2+wK5pkpBZ9ZIzbymUkzOCJ3qf9AyvdOeE0k7SXJmDlnDdvg2eM+DFN9ZnH2Gjut6W1UNWEzn9kK88z0e430R1sv3jXwFRsvVOBLKPOZHT6fh5HBG57LRj6za1qrOJVs04oxJbN+p5VSAa69RSIlmejeb3qHqlTovVTKun+nWmZxdrTMtmA3n9nseWauQnI7i90T77k3taT7ajptyBWmuBW2kc/smlUmT2o3G4nY5mGDa6prPlma1XWt7LWkca/5tTaKhZw3z+yVAT6z/wl8ZjrZ1LaS23d8PEf+HM85HMfbGKGCNR3K5pkdbB6JUsrMOzHC1M8F2cRnxlZfFO3b7+LeP2zAiohEZMb3ptePWlWsuSueamXjLt3NCMusC/tZZnN9Zq7V4lpaXqPH+jUUknRfdZaZeyMh4XPZwmf2WOmjT/v91hZmjb729RbdK9jqXAq0pvGurWMjkPo9t9pntrQy289npqmpHAawmc9s+jwz63Xqf7Pm4qiADZShzCp8Zsdz3r7+qXiNCYv1fWZ60MdvVllPzwo9rTTdAVJTR2upeZp6fcjycZhm5UYhidTc6tXcV3hL1AzgM+tBZf3Qm90ss9nzzFzjxiXy0/HsjXTNo6T76uwzK2YLn9ljDlB/zwopM3LysjlMH5rWbUTKLXmkFP32Wvutr3jrMD2SpU1taBKfZaVJeuj7RolOm2f2yhSf2eHrT4qcuxWdivbueP9tfA9vwGemk81oK7l2mIZrCz7Hnv96rZnmjITMGkNYo8yUb+yla6uVsbjPzJ1PNrL9rv1bll2VdRSC9NL+fWRrY+0l56gsK7PxfcEyuzH7LVgKye03UuFBbd74bp3G8xq/3wLmmSmFeWaNWNxnptzZrFPXVpf38upPu8049szi64MKJqmHH+7y9jXNnBTXYT1HfsJnduOqpZDGUtFOGis+D0+JNoDNfGYrzDObDtZmLMN9vyt7Vmbh2kw1Pr9rnI18jLq87b+OX9zKb3ZwbcNVC9/Z4GFXOerHO3f2CIwJUE5/1RRltpvPbPY8sxX4jGU2uJvRw8KzkaZDbJsb089p+e3Ez3xU/F9xz3vj8Zm111/6hd/sYJ9ZyDJzf1I+z0jEkvMac/MtM/jMtrLMFlVmi/vMXFZuv6+GGUsps/x8t54bXV6X7mac4DNzlY21VtGr3orYYeqet2qNAIBlFgM+M/Uhy+wY7jOzWbj9vgV6QL8ZeKnPl2BpZTbHZ/Z5NvOZTZ9ntgLwmTUDltlHWdnmnuUz+zy7WWaz55mtwGcss+ndjMMss3g5fO2Tya2MmlRer4nkRvD+G49TDuaZ/T8+7jNLVmZbWWarKrMNfWYtO6MONs/GBKbMI+R+iEjK5vy1rf1a7FPmAJ2ZuspN0/2XG+Le2Y1WnHJgmf0/vjzPTEqZqszgM2vBfj4zkg0tM9dnzgmFx73ururKTTkrmpXFa3aRNCN3EYqjWlpmKyuzncZOb8RmPrMsy0wrsxQdRff01WoBR5D+BAYjM1tGx3Rl1rSb0VTE8TU5Tbh6rgvDz5Uzv4fnkrIWqGJ6wl1xJjGOydGK4z1/vV9v+mYNmrbKrMd+CK2AZdaJ3XxmOfPM0pWZUmrADrxNMPt3zBbEQ5bJqJWZnOvYIKlksxEoxxMVMDsOH6FwHoHnohz7xvtTStZWHB45cguvaXp/CqVvBVZDK49mVPCZ9SG3Z8iwjWWW2PbXczzrpBuBGc+52teQa93qtzNXmZHuZmz0JE2Vza0Ns+aCevrGeMxQOE+B58JXwzPXGgF+qbzZavxcMUViyezGSUnTutbE96av2iuzU03eBiCIma43W5CvkdUzxNnAZ6ZyvDL3NsSrlzCzksJqPY16oGm6THp4zuzOFurkXGlUKTdgHUnGcRnca30gnF36gfaiuFbcYJ6ZylwJ3izGUypdd8Rtk2kLVa7R864X39Orraczf5KZRgrqMDp/HRWyjiTjIEHteo97sGBj9ANs1s2YNc9M5Tf/jdEj6fen95S6/9SccGenDGu9u2lysrX70t/jEqM/NFgE5HssPJRRA2XWg2JTZAOfmSoaZSBkyV5TY47Wq3JXIp91zN0BawWH2QUt7V8Budx+0AWKVphi7w4IUeMn2sNnpor2nDQ7/D7/3JBx4ZF3RFPlLOvnPI5Gc2Ob8C3jrL5f0RpvsllH5Q5v81pyaAEfwWeQFbP39rDM1N3TuESPFlBKZY4yHYGu/hauWdyxf/HIBerHHVfJw/NFnoUe0bPuqzTk+phBnJqe2w3mmRnWsgP+PSvWj2t7Waxx8IoNiK+HZ3GER967l6zIDmaZBm6zhlTOdtjGMlNLeWj+PYu+C5Ik1vWcGS0SWsvD3VOKx+dHN5xnEVmXxKix1zUbp0FSSUGrFa0AcqtVhxan0ge5jc9Mo79GdFLPRY/HWdRKXrhR7xpGkX+9hlQk3Moinppq4ZPrA638Br3AOGtF5X7Fe8wzM+hqdNXv8L+gmxTLmWWaq12/Ym14RNfyUI79FI/v1Uyha0PrlSwGKZK026hU3c+EBnYlenZQjaGyxzwzjh4JsqhZ8A/QVeFC4z5cSGzXundZVd/0RIrFvZ4hROa6OcBCe8sqDdydfGaGhZuWH8c4aWYL8oYUy9pniWzwkFtCisTKa+TH0bOj0NlYBl1ep5Knt9l+Zl60fbZuZ9fnMB2821SyupkvxV59Vv8Ron1tMoOEPivlsmurn9yWlpnG6DMhBFRaP4iIP+rZ4uRw2WenIrnFpKX/iH5H29pknDWXDl+Z2yZrMxp0p3lmLkRkuhzP89RL9jaREEgppZT88W75bE2rX1tpelUYMBeia3Nw816+Yj1Dn6VDl00mW01s2Ngyu5MiPecJ9GPzVsI9Ru7ueCSB8zXOSdD+BpmFuNfs3veDGYBZ2bx4LT2XXX1mLro3TO9IMrvy3x79GL/Wf/szCIxNcG53TmJv+ZUUivQKwp+t7e/6rXas+ScxAxeb7wa32TwzAP45QmC9iQ0gtt+TnoUmJdE9+k6ruP9zrnW6YPtM9aj895tnBsB/5jjkeeLD2QOtw4wj7dZtjzr9v4U37Fe02N5nBsD/QUg6TzoOrDexE7r2lpLkvZCurtPtY7dwS5cMy9eEa59771L7HZ8ZAJ/nPOk46TxJoFcDJEP/o76FZQbAHhBdfYz6iJEFIBFT3367zOw9zwyA/4MQZDTZee6yRwqYzz+pb2GZAbABRD9NZvTZbKHAHjDLbLYoPYHPDIANkFJpb5n+0+cfr5xAI+Az6wjmmQFQgLxHM84WBOwEfGYdwTwzAAowY0A+XSmBxkj6F/UtfGYAbAMsM1AAfGYdgc8MgAKM5+zbtRJoC3xmHYFlBkABsMxAAfCZdeSfzHsAoC3wmYEC/kl9C8sMgG2AZQYKgM+sI/CZAVCAlOqEzwxkAp9ZRzDPDIACYJmBAuAz6wjmmQFQAHxmoADMM+sIfGYAFEB07fc4WxCwE/CZdQQ+MwAAGAN8Zh2BZQYAAGOAz6wj/2TeAwAATOef1LewzAAA4MvAZ9YR+MwAAGAM8Jl1BPPMAABgDPCZdQTzzAAAYAyYZ9YR+MwAAGAM8Jl1BD4zAArAfmagAPjMOgLLDIACsDYjKAA+s478k3kPALQFazOCAv5JfQvLDIBtgGUGCoDPrCP/2WcmJQlJUOSgAOxnBgqAz6wjXeeZHYfnps7z7JFXFqZ9ZI7QaCALWGagAPjMOlIzz+zwYf3qvaRK4jrulhEJSZJIMdv08yUMNAQ+M1AA5pl1pMZndh6n0WHneR7HcTJFpUOsS+YqM92peAppqS1iFip6HUEKsMxAAR/2mfFb2tJnxg0y68T9143T7Dbe0A0iratCpYh+2o7CsQBQCvPMQBHwmXWkcjSjpai0NcZttch50/sIwnsRUzxjufHB/wSWGSgAPrOOVM578FpgEUPNitMVevYrZl37sOS+XOpAIfCZgQIwz6wjbS0zY3uZf40vzbXPWt7GE6I2PrCQjw0AWGaggA/7zDgf8ZmFjLBhlplk4xXri4w7+hEAAMqAz6wjlfPMLHUV8pNxuN3W8k50v6K4ykpbvWPaU0JAoQEACoHPrCOd9jMb4BLj0HUjfUdtmBVD5Nd7CQAAPcA8s458YG1GKcfNeiaiAVoTAPBJ4DPryNZrMxJdYzSEGFo4fvl+vVACABoCn1lHNrXMiEjSZAvJWIQY7AgASAE+s47sOO9BmnU6ZhtGY3x1AIBvsGN9WwAss3f4avfrtGxIPaRaRzAAwFLAZ9aRXXxm2k218nyvtvPbwPqg4QJygc+sI133M2sFW4lDrawnuCdv8UcKKsEKIKAA+Mw60mmeWSu0ubPXuEEz1hGr738YrM0ICsA8s44s6zN7rF6/YYUxcvYbGA8sM1AAfGYdWdNn9hnLhq++P1sW0BLsZwYKgM+sI0tZZtZq90vI1IIan59ZQKuTbKAMWGagAPjMOrLOvAfer/i9N305/3JGYzLfm4QyWw34zEAB69S3XfnXlpm452ktPl6xBiJiq++/PHE+o+6T2n13YJmBAuAz68h0n5mUq3iVvCv999iqRrAVTNxf+Yw62GTLIqU64TMDmcBn1pGJ88z6jfeL7GcdUk7e8H77YhMfq8kePu9rXWqVE2ABywwUAJ9ZR8w8M117DjvvOnuM7xeqnorKuwW29ZN6Wmn99sWm52gXMeld4BznOB983qM+WYfJPrMpx06v1OxzrZ7ay/r3ZCF8X2yTgkmt316jZl1HMe8t4IgjjoOP39Nm3C6Zo8zUZRDop0zOsVe46DyTzGuBuf+6MUO/9hCSz0Kj5+qOvZ8/whGO8Fnhn3eET1Nms+i9xodlb+nz01FXPJzbc9oy66TJQvdOjs/sg004AMCn+XfKTNNjlnTIFFNRgyxuorWCHuub+OPoPdLOux0HfQYA2Ih/qsw0oum6+D9r7Dgt5aQCauyyz7gld5zqtttqb08plbmmPuaZAQA25V8rM/XrYaNOvY5xOnUnGp67naVeJb6yRiUA4P/w35WZUoom7SVtmW5tsfehzrxcz8aDMgMAWQVhXwAAEyRJREFU7AKU2Y/HfOrZwhRjFldM6VcEAIBvAGX2gIikGe+3oSaQbI1geLwAAP8HKDMP3LjZRSMQKb06/kYyAwBAK6DMguxi5YRWXATfg4ikVOLr6xIBUACUWYzLRBPr+p++4ecDiWA/MwBCQJm9w2YcL6Qx2C5l6wgF+oJV8wEIAWWWynPO1kz1MXduHJgI9jMDIASUWQZEj3WwpsjAVi1BjfbvgGUGQAgos2xo0hoZj/Ukocb+JfCZARACyqwQPvKi9xhCifGKQCkFywyAMFBmVVh7gzVnlhUI1kRKdcBnBoAPKLMG9PBjreCfA6sBywyAEFBmbdAz0lrt+an7FcUCIyfBUsBnBkAIKLOWUPWen2vOaQOLAMsMgBBQZu35eblyhh3StdfzuquNgOlgnhkAIaDMupC7XuJjVSpUVCAAEVGLXdEB+B5QZh3RKi0+M+y3Qj/GKwIAQClQZt0Jrb5PRJII4xUBAKAeKLMR3GMdyfQ63hoOy3kAAEADoMzGQeoa62iOUGMAANAEKLPRGINstiAAAPAdoMxGo9f1wBKLAADQECiz0UiJmWQAANAYKLPR6BGM0GUAANAQKLPRSPjMQClYmxGAEFBmo4HPDBSDtRkBCAFlNhr4zEAx2M8MgBBQZqO5fWaojUA2sMwACAFlNhr4zEAx8JkBEALKbDTwmYFiYJkBEALKbDTwmYFisJ8ZACGgzEaDeWagGFhmAISAMhsNfGagGPjMAAgBZTYa+MxAMbDMAAgBZTYa+MxAMZhnBkAIKLPRYJ4ZKEZKEoLOE4UHABsos9HAZwYAAM2BMhsNfGYAANAcKLPRCPjMAACgNVBmo5ES88wAAKAxUGajEfCZAQBAa6DMRnNZZlBmAADQDiiz0cBnBgAAzYEyG83tM4MyAwCAZkCZjQY+M1ADEZb/AMADlNkI9Nwyus4fPrPikY3neR7HoZQ6juM8z1aigpXB2owAhIAyGwH3k4XOczmOwygzfQI+D/YzAyAEKsERaMtMSCIiM89MEglJpyh0n53HoW2y48bYauCrwDIDIATqvhHQ7SrTS+Zrn5nWZDXOsyNAQ8nBUmA/MwBCoOIbhGTaix9rJpxx7XUcx3mc8J99G1hmAHB4sw7KbBzaILOOlWnCMvtXYD8zAEKg4huH8ZyZY/34fEuHQZl9G1hmAIRAxTeO23MmT3FZZvXNa1hm/wr4zAAIgYpvKHzcB5ZnBLnAMgMgBJTZUOjnOYMqA9lgnhkAIaDMRtPKWwb+IbDMAAgBZTYaIjoFGtagBCIl0UENgI+NlRkRSSmFEEIIvhAGaMt5nvohSynRvQUAWJMtlRkRCSFmV/L/lBMeGwDAemymzCw1ZswFVK/90I9XG8H8yeOZAwDWYSdlRkSmO1FK+MDnIKXUb+E8T7wFAMAibKPMpJSwCRaB28fQZwCAFdhDmRlNhqpzHfBSAADrsIEyM5UmDLLVICLoMwDACmygzLSHBtXlmmh9hiGOAIC5rK7MtFkGTbYy+h0JIWYL8n2kJCHoPNFuAMBmaWVmWv2zBQEvaOsZxllvsJ8ZACGWVmb/pIocqa075YVmxxiwNiMAIdZVZrp+LOu8shatcEP4T/wS7+WJhHIPCROK7BUpHtmboJuCFf4qYUQ2Fz1YHx3CXcF+ZgCEWFeZ6cqx7Kt1l2o8j2ue73Ec+jcTR1+SUpV7CaXDZeDnKkFx8p+MuePN143J5eFxUu7LxA/JH3/sBzxnnYFlBkCIdZXZUdFtFdIW1q/WSShcJZg73qTiiiRyeSRZ9x7jAkREjd9LPKaXmvYHSAH7mQEQYlFlVjmI0a2FXTtDMX3phkd0CU/He20kL2+yVppufMVsrCNg53nl8WojK6/4vbiP4vWtwTjrBywzAEIsqswq2/huJR5BvRk3KqDMQjX+axZWYDzHsphWYMozcZPyZvf65KHM+gGfGQAhFlVm53nWDI3jviKzKu4v5HiEWPV1yB5y9YqVl7nWSl/zS5MlZaVvYnp8fj4PWTzmcXsHLQEskdx7MT7FSMyUJw+aA8sMAA5v1i1a71Q28I8EXiMrnz2kkm2m9GiJAmcRkjn3ft04ceA26wrmmQEQYl1lVjPI+3SqYK8fy+R1PM2X31WHbf2oQEXP0wlte83HJaaMgbTEC6VpYr5eG8nrConmdSQoMz2hAnVtJ2CZARBiRWWmK8TPz1hKVA+d8krPOkvIf/LuZgGfGQAh1lVmn/9ej6df6ht5/ZN3NwsiRaSkxOMFwGZFZaZHeKNC3BFYZgCAKayozHSFOFsKUAiUGQBgPCvqDFhm+1KzoiYAABSzrjKbLQUoBJYZAGA8K+oMWGb7AssMADCFFZUZfGZbA8sMADCeFXUGLLN9gWUGAJjCuspsthSgEFhmAIDxrKgzYJntCyyzrmA/MwBCrKjMGvrMiIjulZVXOI/JSUpIkvooSUiSROy8e7iUbWrIV8sscd/qMdSvjTLyXrA2IwAhlqhQLJpYZrqmFpJOIfWJOT/FzHBXZ8jF5Kx58CmWWdbKxa/p1KTQJJGRygxrMwIQYl1lVpUCqbu+lpf9wY/SCRkVbqQydZGQUkgSQkpS8rbklGPbDQiXTMIaI+3VMuNr+avHPnC/lft5HH5udnEzP7l7GvD92Hh8nj5P7XjudaB8+w/Ed8V7je/N90rhOL3pe4FlBgBn9f3MKi0zedsca7ZetaoTghQzH2cL9YNI6adXenmeZRYnEjklnfTL4zHTI+fmG8nRC/YzAyDEisqs0md2CtnK/dMJo8O0TTZbHBsidYryJ3gk+8yOp03j2ljK2Xc7tA94PE4ofW7DheThMnOpIvJ7ZbOu9crGdwb3AssMgBArKrMay0zbPUurMqUU85OtKar2qBVcmG6Zhc5dZeaFX/sa5/WneMxQZPen9Hxfcww8XvjMAPCzrjIru3a1XrsQpFT9aIt+3G2CEuGOV8uMVdm33+g4mJ10JNhA6ulnCsXh4W76XH947CRmmXkVkpWmm68rlWLjJ73Xxks+LDMAQqyrzMpq0lNUDV4Yycp6V3vOCh7kV+eZGVXUKX4imGcGQIgVlVmxz4zuoYPNReqBHmk5Wwo/NU/y+OIKIK82U2X8RGCZARBiRWVWbJnpeceL6gcHPVh/thR+dC8oLLPVgM8MgBDrKrOCC7U9scuHfopldRkss0WRkoSg81y13AAwj3WVWYllpgo9PVNIscysEQfeE/U28M/99VU2+MwAAHuxojKr9Jntos1SLDNrjJx3XpS6lZliGs6dI/UYTff2eGGZAQD2YkVlVuMzO8UmqizHMjucAeLuOY+gHLvNvTCe7xifmSVJlu1Yz2tGkQjDhAQAJLLiBwmfmcGq3Lkd5s5tUmwOk3XV4Vs/MMIYy+y4VyZ05SzINxf+3LxE1uN4vRYAMJh1lRl8Zipn+UEe3xuYZfd09Zm93pR7d+69uP96L4nceyijV5HcyNmPCQDQmhW/w//kM0tVZvE1Bg9HmcV9Zq+Pt6tllrI2o7t+h3VtKJ2U9BOfbWQd/VCaAIBZrPgRYp6ZIaSBQsrJW1kfPsMlnm9Xn5mrErxYMUM3bl0SCg9FC4kRySuSNQBgFit+hPCZTaerZcZVAl9lURNfI1EFtLJ77ttR7Le3mcmd58XDlU9juWvh8/3SAACD+ex+Zt/zmc1igM9MvVlmXtOH/xuK9hpoJZWeTjyLMRCpXUo4ACNZUZn9J5/ZbCECYJ7ZmmBtRgBCrKjMMM9sOlibcU2wNiMAIdZVZgUXVlpm7gwn7guxzut7lmCZgVxgmQEQYl1lNthnFnKKuL+2cpYsbZlhbcYlwX5mAIRYUZlN8ZkdvrlNXLep5/g3VW2fYT8zkAssMwBCrKjMpswziw9UC/30WcsMPrMlgc8MgBDrKrOCC2sts+M358mdn6SeK/Lx8DLgMwO5wDIDgIN5Zh68lplSnolNPP4wyyxkEXplDt1OurTwma2JlOqAzwwAHysqs4k+M1PjW2s9uHEOZ2WKXLIsM3ftCROufItduesZZskGy2xNYJkBEGJFZYZ5Zi5eS1E9LTMrsmulpdPcZ7bNW1kb+MwACLGuMiu48MMrgJh1BS2ry9vtyY9qActMCDrFHi9lcWCZARBiXWWGtRk5lq5ylZny+dW8dlsKrXxmRNe8qPPc5K2sDZGSktCJC4DLisrsP63NmCpqyAfG955WgX22plhmRCTE1Semj0KQlEofve+ISPE41tGbl67ZvfG9shOpUPyJUsVzWXfMKwArsaIyw35mLiGvmOVIc6O516ZQ6TM7T2EMMq3JrHNvykIE44cMu0j8UMdmKL5WwW583bMXupfIjYRkC91IKD6UGQAprKvMCi7c0DKbLUSASstMCMltMvfofUdSqshV3rx4vW8dvWaT7vYM5RK6JCLVq1ZOkUpfkiUVAMBiXWUGn9lE6n1mZOr029SQUv8F+83uCNbfFR64xL3qF5KWyy8k3DPpj592iZ3jm1R2/F3KMwBzWVGZVfrMltUQFqeQYlVRZd2MPTOa0Yy+g3kBAOjKisqs2DJTSp2isHNsMNq9t+yAdSJ1Fmlad56ZHtqA0YwAgK6sq8zKrhVyDx+D1hbLeviEpGKr0Z1nBgAAvVlXmZXV8rJi5MJITkHaMluwp7GmtxZrMwIAprCiMiv2mWmEkIvrMyEujStpuTGNWpOdoty0gmUGABjPisqsxjJT9xwp3VEmiSQRXUel/zXn48OlpEuTSdKiavtMLqB9SSkpL3uxWBZYZgCAKayrzCoT0fpszSPvWjSW0DrHSq0KywwAMJ51lVnNyAghfx6pn1V0/SknZFA4l8rcnaQrZPLf7cOr7PSEZQYAmMKKyqzWZ3ZX0A1FaojpBdUKbZ0xjcZGhGUGANiOFZVZjWVGVDWsfAx6fQ25pNKtFAmWGQBgCusqs9Jrq0biDUPe88zWGsvYYhUVWGYAgPGsq8zKVwBZTD14WXkFkBrjDJYZAGAKKyozrM04F201Fl8OywwAMJ4VlVntfmYrKggPCzrMNHoVlbJrYZkBAKawrjIruHCv/cyWVWYEywwAsBvrKrP/sJ/ZmsoMlhkAYDtWVGaVPrNdtJlY1WcGywwAsB0rKrMan9kpNlFlsMwAAKAd6yqzggt3s8wWVWawzAAA27GuMoPPbBawzAAA27GiMoPPbC6wzAAA27GiMqudZ9ZDpg7AMgMAgFasq8wKLtzMMltVmcEyAwBsx7rKDD6zWcAyAwBsx4rKbIzP7DiO4zjO8zR5mXMTzsUw//Jw61rrkjhlPjMtW0h+b3gusMwAANuxojIbMM/MVUhcFYVOvOfe1FIos8wORuRGrJ+ygGUGANiOdZVZwYXplpmxb6wQSw2YONav/PwKOU6VSdk8s+M4TqalzuO0lJklZ276CpYZAGBD1lVmXX1mrtXiWlpeo8f6NRSSQqVl5t5ISPhcYJkBALZjRWU2wGdm1fX6X+73cv1P1rkK2EAZyqzCZ6btMy6DcnxmuSkbYJkBALZjRWU2YJ6Za9y4RH46nr2RrnmUQm+fWTGwzAAA27GuMiu4MGs0o2uHabi2MLaO9asOd0dCZo0hrFFmyjf20rXVyoBlBgDYAl7br6vMMM9sFrDMAADbsaIyw9qMc4FlBgDYjhWVGfYzmwssMwDAdqyrzAou3M0yW1SZwTIDAGzHusoMPrNZwDIDAGzHisoMPrO5wDIDAGzHisoM+5nNBZYZAGA71lVmBRduZpmtqsxgmQEAtmNdZQaf2SxgmQEAtmNFZaYrxKJuRhKSduloPOEzAwCARqyrzMoqxFPQkgrCg5B0ihVlrTEZa94dAAAUs64yK+suXLbvzoJuy2zBXtF6ZbbgTQEAvs26yqysda8r4vXrUi3nKZbrFNWrqBRLVezvBACAGlZUZkqpmkEEp5BybeNM+/ZufbZWj5yosxeLR6ICAEANi9Y7NfuYSKK7B6+tUG2QtyZTTKutICrRtcJWjbF4nmfNvqAAAFDGospMCFHTWyXp8kgJIeU9xPF3lE7IqHAt1clcUvK2z4R71UA5uQzFbw3j8gEAs1hUmeneqppBcayOXuvorlFCRFKSWEC2SgsRQxkBALNYVJnparG+w0pXz7qOXuH8VdplZUtBdw4v0WcKAPhnLKrMVHVPIxgM+hgBABNZV5mhctwLDMoHAExkXWWmYJxtRZNuYQAAKGNpZdbKcwZ6o71lGPoBAJjF0spM3cYZOhtXRncw4h0BACayujJT9zxctPrXREpZM8MdAACasEEdpDsb0Yu1INomg18TADCdDZSZuitN2GdLAU0GAFiHPZSZYlUnfDMroH2ZMJcBAIuwjTJTrL9R16EwCMZDRPwt4BUAABZhJ2WmMTaBttKg1QZARFJK/uQxXwIAsBT7KTOllFWxgpHoBsTsIgAAAA+2VGYGrdX02P3Zlfxn0Y8XOgwAsDJ7KzMAAABAQZkBAAD4AFBmAAAAtgfKDAAAwPZAmQEAANgeKDMAAADbA2UGAABge6DMAAAAbA+UGQAAgO2BMgMAALA9UGYAAAC2B8oMAADA9vwBypitrPHX4McAAAAASUVORK5CYII=" /><br />
Gambar 14. Hubungan Antara Kebijakan Strategis, pedoman, Prosedur Operasi dan Arsitektur Sistem Informasi Manajemen RisikoMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-91778509451980891902010-04-17T07:51:00.011+07:002010-04-18T14:09:59.098+07:00TERMINOLOGI (ISTILAH) DALAM USAHA PENJAMINAN<b>PENJAMINAN KREDIT</b><br />
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1. Penjaminan Kredit, adalah Jasa penjaminan yang diselenggarakan oleh Penjamin untuk menjamin fasilitas kredit yang diberikan Penerima Jaminan kepada Terjamin.<br />
2. Penerima Jaminan, adalah Pihak yang menerima Penjaminan (Bank/LKBB) yang tunduk pada peraturan perundang-undangan.<br />
3. Penjamin, adalah Pihak yang memberikan Penjaminan. <br />
4. Terjamin, adalah Pihak yang dijamin dan telah menandatangani Perjanjian Kredit dengan Penerima Jaminan.<br />
5. Surat Penawaran Penjaminan Kredit, adalah Surat yang menyatakan kesediaan Penjamin untuk memberikan Penjaminan Kredit.<br />
6. Sertifikat Penjaminan Kredit, adalah Dokumen yang menyatakan kesediaan Penjamin untuk memberikan Penjaminan atas fasilitas Kredit yang diberikan Penerima Jaminan kepada Terjamin.<br />
7. Plafond Kredit, adalah Besarnya Kredit yang tercantum dalam Perjanjian Kredit yang ditandatangani antara Penerima Jaminan dengan Terjamin.<br />
8. Nilai Penjaminan adalah jumlah tertentu dari Plafond Kredit yang dijamin dengan jumlah maksimum sebesar Plafond Kredit.<br />
9. Coverage Ratio adalah ratio ganti rugi yang dijamin oleh Penjamin dengan maksimum sebesar-besarnya 70% dari Nilai Penjaminan.<br />
10. Masa Penjaminan Kredit, adalah periode Penjaminan Kredit sesuai jangka waktu Kredit yang tercantum dalam perjanjian kredit berikut tambahan dan/atau ketentuan perubahannya.<br />
11. Saldo/Baki Debet, adalah Jumlah kewajiban Terjamin kepada Penerima Jaminan pada suatu saat yang terdiri dari pokok terhutang ditambah tunggakan bunga, denda tunggakan dan biaya administrasi bank yang diatur dalam Perjanjian Kredit.<br />
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12. Jumlah Kerugian Penerima Jaminan, adalah keseluruhan jumlah kerugian yang diderita Penerima Jaminan sebagai akibat tidak dilunasinya Kredit oleh Terjamin pada saat timbulnya hak Penerima Jaminan untuk mengajukan pencairan penjaminan.<br />
13. Kerugian Pertama, adalah Sejumlah kerugian dari Plafond Kredit yang tidak dijamin oleh Penjamin.<br />
14. Maksimum Pencairan Penjaminan, adalah Jumlah maksimum pencairan penjaminan yang dibayar oleh Penjamin adalah sebesar kerugian Penerima Jaminan setinggi-tingginya sebesar Nilai Penjaminan.<br />
15. Tanggungan Sendiri, adalah bagian dari jumlah kerugian yang menjadi beban Penerima Jaminan.<br />
16. Agunan Tambahan, adalah Barang-barang yang diserahkan, yang tidak termasuk dalam pembiayaan kredit bank, agunan tambahan pada umumnya berupa barang/harta tidak bergerak, kendaraan bermotor atau bank garansi, margin deposit, tagihan yang diikat secara cassie atau kekayaan lainnya yang dapat diartikan sebagai cash. Hak dan penguasaan atas barang agunan yang diserahkan oleh Terjamin kepada Penerima Jaminan tersebut digunakan untuk menjamin pelunasan hutang apabila Kredit yang diterimanya tidak dapat dilunasi sesuai waktu yang diperjanjikan dalam perjanjian kredit atau addendumnya.<br />
17. Biaya Penjaminan, adalah Sejumlah biaya yang menjadi beban Terjamin, yang terdiri atas Imbal Jasa Penjaminan, Biaya Administrasi dan Bea Meterai sesuai dengan ketentuan yang berlaku.<br />
18. Tarif Imbal Jasa Penjaminan, adalah besarnya prosentase yang ditetapkan oleh Penjamin untuk perhitungan Jasa Penjaminan.<br />
19. Performing Loan, adalah Kredit dengan kolektibitas Lancar atau Dalam Perhatian Khusus sesuai ketentuan Bank Indonesia.<br />
20. Non Performing Loan, adalah Kredit dengan kolektibitas Kurang Lancar, Diragukan atau Macet sesuai ketentuan Bank Indonesia.<br />
21. Surat Pernyataan Kesanggupan Membayar Ganti Rugi (SPKMGR), adalah Surat Pernyataan Kesanggupan ganti rugi yang dibuat oleh Terjamin kepada Penjamin yang menyatakan bahwa Terjamin dan/atau Indemnitor akan membayar ganti rugi kepada Penjamin atas sejumlah klaim yang telah dibayarkan kepada Penerima Jaminan.<br />
22. Sistim Proportional Basis, adalah prosentase pembagian risiko kredit yang menentukan besarnya prosentase ganti rugi yang ditanggung Penjamin dan prosentase yang menjadi tanggungan sendiri Penerima Jaminan.<br />
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23. Sistim First Loss Basis, adalah penjaminan atas risiko kredit dengan penggantian dari Penjamin terhadap jumlah kerugian maksimum tertentu yang terjadi diatas kerugian pertama yang ditanggung sendiri oleh Penerima Jaminan.<br />
24. Sistim First Loss Basis Proportional, adalah penjaminan atas risiko kredit dengan penggantian secara proporsional dari penjaminan terhadap jumlah kerugian maksimum tertentu yang terjadi di atas kerugian pertama yang ditanggung sendiri oleh Penerima Jaminan.<br />
25. Swasta bonafide, adalah perusahaan yang dimiliki oleh swasta yang skala ekonominya cukup besar, performancenya cukup baik dan status kepemilikan bisa terbuka (Tbk) atau tidak.<br />
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26. Kredit adalah Penyediaan uang atau tagihan yang dapat dipersamakan dengan itu, berdasarkan persetujuan atau kesepakatan pinjam meminjam antara Penerima Jaminan dengan Terjamin yang mewajibkan Terjamin untuk melunasi hutangnya setelah jangka waktu tertentu dengan pemberian bunga; <br />
<br />
27. Pembiayaan berdasarkan Prinsip Syariah adalah penyediaan barang, modal kerja atau lainnya oleh Penerima Jaminan kepada Terjamin berdasarkan akad yang sesuai syariah dan disepakati bersama antara Penerima Jaminan dengan Terjamin yang mewajibkan Terjamin untuk melakukan pembayaran kembali atas fasilitas yang diterimanya tersebut bersamaan dengan bagi hasil, margin dengan jumlah dan jangka waktu tertentu, diantaranya:<br />
<br />
28. Pembiayaan Murabahah adalah pembiayaan dari Penerima Jaminan berupa jual beli barang antara Penerima Jaminan dengan Terjamin dengan harga asal (pokok pembiayaan) ditambah dengan margin keuntungan yang disepakati; <br />
<br />
29. Pembiayaan Salam adalah Pembiayaan dari Penerima Jaminan berupa jual beli barang antara Penerima Jaminan dengan Terjamin dimana barang yang dibeli Terjamin akan diserahkan dikemudian hari sedangkan pembayaran dilakukan di muka;<br />
<br />
30. Pembiayaan Istishna adalah Pembiayaan dari Penerima Jaminan berupa jual beli barang antara Penerima Jaminan dengan Terjamin dimana jual beli tersebut berupa pemesanan pembuatan barang tertentu dengan kriteria dan persyaratan tertentu yang disepakati antara Penerima Jaminan dengan Terjamin, sedangkan pembayaran dapat dilakukan di muka, dicicil atau ditangguhkan pada masa yang akan datang;<br />
<br />
31. Pembiayaan Musyarakah adalah Pembiayaan berupa kerja sama antara Penerima Jaminan dan Terjamin untuk suatu usaha tertentu, dimana masing-masing pihak memberikan konstribusi dana dengan kesepakatan bahwa keuntungan akan dibagi kepada Penerima Jaminan dan Terjamin sesuai dengan nisbah bagi hasil yang disepakati dan risiko akan ditanggung sesuai dengan kontribusi dana masing-masing;<br />
<br />
32. Pembiayaan Mudharabah adalah Pembiayaan berupa kerja sama usaha antara Penerima Jaminan dengan Terjamin dimana Penerima Jaminan menyediakan seluruh modal, sedangkan Terjamin mengelola usaha tersebut dengan kesepakatan bahwa keuntungan yang timbul dari usaha tersebut akan dibagi kepada Penerima Jaminan dan Terjamin sesuai dengan nisbah bagi hasil yang disepakati; <br />
<br />
33. Pembiayaan Ijarah adalah Pembiayaan berupa pemindahan hak guna (manfaat) suatu barang atau jasa dari Penerima Jaminan dalam waktu tertentu melalui pembayaran sewa/upah dari Terjamin, tanpa diikuti dengan pemindahan kepemilikan barang itu sendiri;<br />
<br />
34. Pembiayaan Ijarah Muntahiya Bittamlik adalah pembiayaan berupa pemindahan hak guna (manfaat) suatu barang atau jasa dari Penerima Jaminan dalam waktu tertentu melalui pembayaran sewa/upah dari Terjamin, dengan disertai opsi untuk membeli/tidak membeli barang pada akhir perjanjian pembiayaan.<br />
<br />
35. Kredit Usaha Rakyat (KUR) adalah kredit/pembiayaan untuk usaha produktif berupa modal kerja dan atau investasi yang diberikan oleh Penerima Jaminan kepada Terjamin yang sebagian dijamin oleh Penjamin;<br />
<br />
36. Kredit/Pembiayaan Baru adalah fasilitas KUR baru yang diberikan oleh Penerima Jaminan kepada Terjamin dalam rangka pelaksanaan KUR;<br />
<br />
37. KUR Mikro adalah pemberian KUR dari Penerima Jaminan dengan plafond maksimal sampai dengan Rp.5.000.000 (lima juta rupiah) per-Terjamin dengan suku bunga/marjin maksimal sebesar 24 % efektif per-tahun atau 1,125 % Flat per-bulan;<br />
<br />
38. KUR Ritel adalah pemberian KUR dari Penerima Jaminan dengan plafond diatas Rp.5.000.000 (lima juta rupiah) sampai dengan Rp.500.000.000 (lima ratus juta rupiah) per-Terjamin dengan suku bunga/marjin maksimal sebesar 16 % efektif per-tahun;<br />
<br />
39. Kredit/Pembiayaan Otomatis adalah Penjaminan Kredit/Pembiayaan yang diberikan oleh Penjamin kepada Penerima Jaminan atas kredit/pembiayaan yang disalurkan oleh Penerima Jaminan kepada Terjamin, tanpa Penjamin terlebih dahulu melakukan evaluasi kelayakan atas permintaan Penjaminan Kredit/ Pembiayaan yang diajukan oleh Penerima Jaminan;<br />
<br />
40. Pola Channeling adalah suatu bentuk penerusan KUR dari Penerima Jaminan kepada Terjamin melalui Lembaga Linkage, dimana kewajiban atas pengembalian KUR menjadi tanggung jawab Terjamin selaku penerima KUR dan risiko kemacetan KUR berada pada Penerima Jaminan;<br />
<br />
41. Pola Executing adalah suatu bentuk pemberian KUR dari Penerima Jaminan kepada Terjamin melalui Lembaga Linkage, dimana kewajiban dari pengembalian KUR menjadi tanggung jawab Lembaga Linkage selaku penerima KUR dan risiko kemacetan KUR Terjamin berada pada Lembaga Linkage;<br />
<br />
42. Pola Penyaluran Langsung (direct) adalah KUR yang langsung diberikan oleh Penerima Jaminan kepada Terjamin;<br />
<br />
43. Pola Penyaluran Tidak Langsung (indirect) adalah KUR yang diberikan oleh Penerima Jaminan kepada Terjamin melalui Lembaga Linkage baik dengan pola channeling maupun executing;<br />
<br />
44. Usaha Produktif adalah suatu kegiatan/aktivitas usaha yang memerlukan biaya (cost) dan menghasilkan pendapatan (revenue) dari usaha yang dilakukan;<br />
<br />
45. Usaha Layak adalah usaha Terjamin yang menghasilkan keuntungan atau pendapatan sehingga mampu membayar bunga/marjin dan mengembalikan seluruh hutang/kewajiban pokok KUR dalam jangka waktu yang disepakati dan memberikan sisa keuntungan;<br />
<br />
46. Belum Bankable adalah Terjamin yang belum dapat memenuhi persyaratan perkreditan/pembiayaan dari perbankan antara lain dalam penyediaan agunan dan pemenuhan persyaratan perkreditan yang sesuai dengan ketentuan perbankan;<br />
<br />
47. Nasabah/Debitur Baru adalah Terjamin yang tidak sedang menerima kredit/pembiayaan modal kerja dan/atau investasi dari perbankan yang dibuktikan dengan hasil Bank Indonesia Checking atau surat keterangan lunas dari bank pemberi kredit/pembiayaan pada saat permohonan kredit/pembiayaan diajukan;<br />
<br />
48. Usaha Mikro adalah usaha produktif milik orang perorangan dan/atau badan usaha perorangan yang memenuhi kriteria sebagaimana diatur pada Undang-Undang Nomor 20 Tahun 2008 tentang Usaha Mikro, Kecil dan Menengah yaitu :<br />
<br />
a. memiliki kekayaan bersih paling banyak Rp 50.000.000,- (lima puluh juta rupiah) tidak termasuk tanah dan bangunan tempat usaha; atau <br />
b. memiliki hasil penjualan tahunan paling banyak Rp 300.000.000,- (tiga ratus juta rupiah).<br />
<br />
49. Usaha Kecil adalah usaha ekonomi produktif yang berdiri sendiri, yang dilakukan oleh orang perorangan atau badan usaha yang bukan merupakan anak perusahaan atau bukan cabang perusahaan yang dimiliki, dikuasai, atau menjadi bagian baik langsung maupun tidak langsung dari Usaha Menengah atau Usaha Besar yang memenuhi kriteria Usaha Kecil sebagaimana diatur pada Undang-Undang Nomor 20 Tahun 2008 tentang Usaha Mikro, Kecil dan Menengah yaitu: <br />
<br />
50. memiliki kekayaan bersih lebih dari Rp 50.000.000,- (lima puluh juta rupiah) sampai dengan paling banyak Rp 500.000.000,- (lima ratus juta rupiah) tidak termasuk tanah dan bangunan tempat usaha; atau <br />
<br />
51. memiliki hasil penjualan tahunan lebih dari Rp 300.000.000,- (tiga ratus juta rupiah) sampai dengan paling banyak Rp 2.500.000.000,- (dua miliar lima ratus juta rupiah)<br />
<br />
52. Usaha Menengah adalah usaha ekonomi produktif yang berdiri sendiri, yang dilakukan oleh orang perorangan atau badan usaha yang bukan merupakan anak perusahaan atau cabang perusahaan yang dimiliki, dikuasai, atau menjadi bagian baik langsung maupun tidak langsung dari Usaha Kecil atau Usaha Besar dengan jumlah kekayaan bersih atau hasil penjualan tahunan sebagaimana diatur Undang-Undang Nomor 20 Tahun 2008 tentang Usaha Mikro, Kecil dan Menengah yaitu: <br />
<br />
a. memiliki kekayaan bersih lebih dari Rp 500.000.000,- (lima ratus juta rupiah) sampai dengan paling banyak Rp. 10.000.000.000,- (sepuluh miliar rupiah) tidak termasuk tanah dan bangunan tempat usaha; atau <br />
<br />
b. memiliki hasil penjualan tahunan lebih dari Rp 2.500.000.000,- (dua miliar lima ratus juta rupiah) sampai dengan paling banyak Rp. 50.000.000.000,- (lima puluh miliar rupiah)<br />
<br />
53. Koperasi adalah Badan Usaha yang beranggotakan orang seorang atau Badan Hukum Koperasi yang melandaskan kegiatannya berdasarkan prinsip koperasi sekaligus sebagai gerakan ekonomi rakyat berdasarkan asas kekeluargaan sebagaimana dimaksud dalam Undang-Undang Nomor 25 Tahun 1992 Tentang Perkoperasian;<br />
<br />
54. Lembaga Linkage adalah suatu Badan Usaha antara lain : Koperasi Sekunder, Koperasi Primer (Koperasi Simpan Pinjam, Unit Simpan Pinjam Koperasi), Badan Kredit Desa (BKD), Baitul Mal Wa Tanwil (BMT), Bank Perkreditan Rakyat/Syariah (BPR/BPRS) atau Kelompok Usaha atau Lembaga Keuangan Mikro;<br />
<br />
55. Lembaga Keuangan Mikro adalah Badan usaha keuangan yang menyediakan layanan jasa keuangan mikro, antara lain seperti Badan Kredit Desa (BKD) dan Lembaga Dana Kredit Pedesaan (LDKP) yang tidak memenuhi syarat sebagai bank dan tidak berbentuk Koperasi serta bukan Pegadaian;<br />
<br />
56. Coverage Penjaminan adalah Besarnya persentase cakupan penjaminan kredit yang menjadi risiko Penjamin;<br />
<br />
57. Nilai Penjaminan adalah Sebesar Pokok Kredit yang tercantum dalam perjanjian kredit antara Penerima Jaminan dengan Terjamin;<br />
<br />
58. Imbal Jasa Penjaminan adalah sejumlah uang atau imbalan lainnya yang diterima oleh Penjamin sebagai akibat adanya penjaminan kredit yang ditetapkan dengan Perjanjian ini; <br />
<br />
59. Jumlah Kerugian adalah kewajiban hutang Terjamin kepada Penerima Jaminan yang terdiri dari Hutang Pokok, Hutang Bunga atau Tunggakan Margin/Bagi Hasil (nisbah) dan atau Denda yang tidak dapat dipenuhi oleh Terjamin pada saat perjanjian kredit/pembiayaan jatuh tempo dan tidak dapat diperpanjang, atau sebelum jangka waktu Kredit/Pembiayaan jatuh tempo, KUR Terjamin berada dalam kolektibilitas 4 (empat) sesuai dengan ketentuan Bank Indonesia;<br />
<br />
60. Ganti Rugi / Pencairan Penjaminan (Klaim) adalah sejumlah uang yang harus dibayar oleh Penjamin kepada Penerima Jaminan atas timbulnya jumlah kerugian;<br />
<br />
61. Agunan Tambahan adalah hak kebendaan tidak bergerak atau hak kebendaan bergerak yang diserahkan Terjamin kepada Penerima Jaminan sebagai agunan dari KUR yang diterima Terjamin;<br />
<br />
62. Risiko Sendiri Penerima Jaminan adalah Bagian dari jumlah kerugian Penerima Jaminan yang tidak dijamin oleh Penjamin;<br />
<br />
63. Permintaan Penjaminan adalah Pernyataan permintaan penjaminan dari Penerima Jaminan kepada Penjamin atas kredit yang diberikan Penerima Jaminan kepada Terjamin;<br />
<br />
64. Surat Persetujuan Prinsip Penjaminan (SP3) adalah surat yang menyatakan kesediaan Penjamin untuk menjamin KUR yang telah diberikan atau akan diberikan oleh Penerima Jaminan kepada Terjamin;<br />
<br />
65. Surat Persetujuan Prinsip Kafalah (SP2K) adalah surat yang menyatakan kesediaan Penjamin untuk menjamin pembiayaan (KUR) yang telah diberikan atau akan diberikan oleh Penerima Jaminan kepada Terjamin;<br />
<br />
66. Sertifikat Penjaminan/Sertifikat Kafalah (SP/SK) adalah bukti/dokumen persetujuan Penjaminan kredit/pembiayaan (KUR) yang bersifat otomatis dari Penjamin kepada Penerima Jaminan atas KUR yang diberikan kepada Terjamin;<br />
<br />
<br />
67. Imbal Jasa Penjaminan adalah sejumlah uang yang diterima oleh Penjamin dari Pemerintah cq Departemen Keuangan Republik Indonesia atas beban Anggran Pendapatan dan Belanja Negara (APBN) sehubungan dengan KUR yang disalurkan Penerima Jaminan kepada Terjamin;<br />
<br />
68. Subrogasi adalah peralihan hak tagih dari Penerima Jaminan kepada Penjamin setelah Penerima Jaminan menerima pembayaran ganti rugi/pencairan penjaminan (klaim) dari Penjamin, dengan mengesampingkan ketentuan peralihan piutang sebagaimana dimaksud Pasal 613 Kitab Undang-Undang Hukum Perdata (KUH Perdata) dan Subrogasi sebagaimana dimaksud Pasal 1400 s.d. 1402 KUH Perdata;<br />
<br />
69. Recovery adalah Hasil penyelesaian kredit setelah pengajuan pencairan penjaminan yang diterima oleh Penerima Jaminan dari Terjamin;<br />
<br />
70. Restrukturisasi adalah Upaya perbaikan yang dilakukan Penerima Jaminan dalam kegiatan perkreditan terhadap debitur yang mengalami kesulitan untuk memenuhi kewajibannya, yang dilakukan antara lain melalui perubahan tingkat suku bunga kredit, pengurangan tunggakan bungan dan/ atau denda/pinalty, pengurangan tunggakan pokok kredit, perpanjangan jangka waktu kredit/penjadwalan kembali, penambahan fasilitas kredit/suplesi kredit, pengambil alihan asset debitur, konversi kredit menjadi penyertaan modal sementara, pembayaran sejumlah kewajiban bunga yang dilakukan kemudian, penjualan agunan, kombinasi dari jenis-jenis restrukturisasi tersebut.<br />
<br />
<br />
<b>KONTRA BANK GARANSI</b><br />
71. Bank Garansi, adalah Pemberian janji secara tertulis dari Bank kepada Obligee untuk jangka waktu tertentu, jumlah tertentu dan keperluan bahwa Bank akan membayar kewajiban Principal apabila yang bersangkutan wanprestasi;<br />
<br />
72. Penjaminan, adalah kesediaan Lembaga Penjaminan Kredit(LPK) membayar kepada Bank untuk pembayaran klaim Bank Garansi yang diajukan oleh Obligee;<br />
<br />
73. Sertifikat Penjaminan Bank Garansi, adalah bukti bahwa LPK memberikan jaminan atas Bank Garansi yang diterbitkan oleh Bank untuk kepentingan Principal sebagaimana dipersyaratkan oleh Obligee;<br />
<br />
74. Obligee, adalah pihak yang menerima manfaat dari Bank Garansi;<br />
<br />
75. Principal, adalah pihak yang menerima pekerjaan dari Obligee dalam hal ini yang dijamin dengan Bank Garansi;<br />
<br />
76. Cash Collateral, adalah sejumlah uang yang ditempatkan dalam bentuk deposito berjangka yang dijaminkan oleh Principal sebagai agunan atas penerbitan Bank Garansi;<br />
<br />
77. Non Cash Collateral, adalah barang bergerak dan tidak bergerak yang dijaminkan oleh Principal sebagai agunan atas penerbitan Bank Garansi;<br />
<br />
78. Biaya Penjaminan, adalah jasa jaminan yang timbul atas penerbitan Penjaminan Bank Garansi yang meliputi jasa jaminan, biaya administrasi dan bea materai yang harus dibayar Principal;<br />
<br />
79. Klaim (Pencairan Penjaminan) Kontra Bank Garansi, adalah tuntutan ganti rugi oleh Bank kepada Lembaga Penjaminan Kredit(LPK)akibat telah dilakukan pencairan Bank Garansi yang diajukan oleh Obligee.<br />
<br />
80. Obligee/Bouwheer/Owner : Adalah pemilik pekerjaan yang menyerahkan pelaksanaan pekerjaan kepada Principal yang mempersyaratkan adanya jaminan dari pihak ketiga (Surety Company) sesuai kontrak/perjanjian yang memuat hak dan kewajiban yang harus dipenuhi masing-masing pihak. Kegagalan melaksanakan kewajiban-kewajiban dalam kontrak/perjanjian dapat merupakan wanprestasi/default/failure. Obligee dapat berupa perorangan, perusahaan, instansi pemerintah atau lembaga-lembaga lainnya.<br />
<br />
81. Principal : Adalah pihak yang mengikatkan diri dengan pemilik proyek (Obligee) dalam suatu kontrak/perjanjian dan berjanji melaksanakan pekerjaannya sesuai dengan ketentuan yang tercantum dalam kontrak/perjanjian dan membutuhkan jaminan dari penjamin (Surety Company). <br />
<br />
82. Surety Company : Adalah perusahaan asuransi kerugian yang menerbitkan jaminan (Surety Bond) atas permintaan Principal untuk menjamin pembayaran (membayar ganti rugi maksimum sebesar nilai jaminan) kepada Obligee apabila Principal tidak dapat menyelesaikan sesuai kontrak antara Principal dan Obligee.<br />
<br />
83. Perjanjian Pokok (Main Contract / Underlying Contract) :<br />
a. Adalah perjanjian antara Obligee dengan Principal yang mengatur mengenai pelaksanaan pekerjaan tersebut.<br />
<br />
84. Perjanjian Tambahan (Accessoire Agreement) : Adalah jaminan yang hanya ada setelah ada Perjanjian Pokok. Perjanjian Tambahan ini menjamin kewajiban-kewajiban Principal yang diatur dalam Perjanjian Pokok. Jika Perjanjian Pokok berubah, maka Perjanjian Tambahan harus diubah agar jaminan tetap berlaku (Perjanjian Tambahan yang lama tidak berlaku pada Perjanjian Pokok yang diubah). <br />
<br />
85. Conditional Basic (Sifat Bersyarat) : Arti dari pemberian jaminan yang bersifat bersyarat ini adalah mengikuti isi dari ketentuan dalam perjanjian pokok yang disepakati bersama antara Obligee dan Principal (Kontraktor) mengenai ketentuan yang mengkondisikan kemungkinan Principal (Kontraktor) gagal / lalai dalam memenuhi kewajibannya, maka dalam hal Principal (Kontraktor) gagal harus ada suatu keputusan pemutusan hubungan kerja (pemutusan kontrak) dengan “persetujuan kedua belah pihak” serta prestasi kerja Principal (Kontraktor) yang ada harus diperhitungkan / dikurangi dari pembayaran ganti rugi dengan maksimum sejumlah batas jaminan (yang dibayar dan diperhitungkan adalah sebesar kerugian sesungguhnya yang diderita) dituangkan dalam suatu Berita Acara yang ditandatangani oleh Obligee dan Principal (Kontraktor) sebagai bukti untuk pihak penjamin (Surety Company) bila akan diajukan klaim (pencairan jaminan).<br />
<br />
86. Unconditional Basic (Sifat Jaminan Tanpa Syarat) :<br />
<br />
a. Untuk sifat jaminan tanpa syarat ini harus disetujui oleh kedua belah pihak di dalam perjanjian pokok yaitu Obligee dan Principal (Kontraktor) sepakat bahwa Obligee mempunyai kewenangan mutlak menilai Kontraktor. Apabila Principal telah gagal / lalai dalam memenuhi kewajibannya, maka Obligee secara sepihak dan mutlak dapat melakukan pemutusan hubungan kerja dan prestasi kerja yang telah dikerjakan oleh Principal (Kontraktor), sama sekali tidak diperhitungkan terlebih dahulu, artinya klaim (pencairan jaminan) dapat dilakukan secara penuh.<br />
<br />
b. Secara prinsip bagi Surety Company (Perusahaan Penjaminan) untuk jaminan unconditional tidak dapat diterima karena umumnya yang menerbitkan jaminan unconditional adalah pihak lembaga perbankan, namun bila pihak Surety Company tetap menerbitkan jaminan yang bersifat unconditional sebaiknya wajib dikenakan collateral (Agunan) yang besarnya minimal sama sebesar maksimum penjaminan sebagai antisipasi bila Principal (Kontraktor) wanprestasi /gagal dan lalai dalam memenuhi kewajibannya. <br />
<br />
<b>ASURANSI KREDIT PERDAGANGAN</b><br />
<br />
Pengertian Asuransi Kredit Perdagangan<br />
<br />
a. Menurut Undang-undang Republik Indonesia No. 2 tahun 1992 Asuransi atau Pertanggungan adalah Perjanjian dua pihak atau lebih, dengan mana pihak Penanggung mengikatkan diri kepada Tertanggung, dengan menerima premi Asuransi, untuk memberikan penggantian kepada Tertanggung karena kerugian, kerusakan atau kehilangan keuntungan yang diharapkan, atau tanggung jawab hukum kepada pihak ketiga yang mungkin akan diderita Tertangung yang timbul dari suatu peristiwa yang tidak pasti atau untuk memberikan suatu pembayaran yang didasarkan atas meninggalnya atau hidupnya seseorang yang dipertanggungkan.<br />
b. Berdasarkan Undang-undang tersebut diatas maka Asuransi Kredit Perdagangan didefinisikan adalah Perjanjian dua pihak, dimana pihak pertama (Penanggung/Insurer) mengikatkan diri kepada pihak kedua (Tertanggung/Insured), dengan menerima premi asuransi, untuk memberikan penggantian kepada pihak kedua (Tertanggung/Insured)) karena kemungkinan gagalnya pembayaran sejumlah piutang (Outstanding Amount) oleh Debitur (Insured Buyers) sesuai dengan kontrak perdagangan (Perjanjian kredit tertentu) antara pihak kedua (Tertanggung/Insured) dengan Debitur (Insured Buyers) akibat Debitur (Insured Buyers) mengalami Insolvensi atau Protracted Default.<br />
<br />
<b>Jenis Asuransi Kredit Perdagang</b>an<br />
Asuransi Kredit Perdagangan menurut sifat transaksi dapat dikelompokkan menjadi dua jenis transaksi perdagangan kredit yaitu transaksi perdagangan kredit yang bersifat terus menerus (revolving) dan transaksi perdagangan kredit berdasarkan kontrak tertentu (insidentil). Berdasarkan sifat transaksi tersebut, Asuransi Kredit Perdagangan dibagi menjadi dua jenis yaitu Asuransi Kredit Perdagangan Reguler (Domestik & Internasional) dan Asuransi Kredit Perdagangan Contract Covered (Insidentil).<br />
<br />
<br />
c. Pengertian Askredag Reguler (Domestik dan Internasional)<br />
<br />
i. Domestik<br />
Asuransi Kredit Perdagangan Reguler Domestik adalah Asuransi Kredit Perdagangan yang diperuntukkan untuk menjamin transaksi perdagangan kredit secara revolving dari seller kepada buyers dimana seller maupun buyers berada didalam satu wilayah atau negara yang sama.<br />
<br />
ii. Internasional<br />
Asuransi Kredit Perdagangan Reguler Internasional adalah Asuransi Kredit untuk menjamin transaksi perdagangan kredit dari seller kepada buyer, dimana buyernya berlokasi diluar wilayah atau Negara seller.<br />
<br />
d. Pengertian Askredag Contract Covered<br />
Asuransi Kredit Perdagangan Contract covered (insidentil) adalah Asuransi Kredit Perdagangan yang diperuntukkan untuk menjamin tidak terbayarnya transaksi perdagangan kredit (barang/jasa) dari seller (Tertanggung) kepada buyers berdasarkan kontrak tertentu (insidentil) yang telah disepakati oleh Seller dan Buyer.<br />
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1. Polis adalah Akta Perjanjian Asuransi Kredit Perdagangan yang diterbitkan oleh Penanggung untuk Tertanggung, meliputi Polis Umum termasuk seluruh lampiran, Persyaratan Khusus Polis, Addendum dan Endorsemen yang keseluruhannya merupakan satu kesatuan dan tidak dapat dipisahkan satu sama lainnya.<br />
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2. Penanggung adalah Lembaga Penjaminan Kredit(LPK)<br />
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3. Tertanggung adalah Badan Hukum atau Perserikatan Perdata yang namanya tercantum dalam Persyaratan Khusus Polis yang mengadakan perjanjian/kontrak Asuransi Kredit Perdagangan dengan Penanggung.<br />
4. Debitur adalah Badan hukum atau Perserikatan Perdata yang mengadakan kontrak/perjanjian perdagangan secara kredit dengan Tertanggung. Perdagangan dimaksud dilaksanakan atau akan dilaksanakan secara berulang dan terus menerus.<br />
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5. Periode Overdue adalah Periode dimana Penanggung masih dapat memberikan penutupan pertanggungan walaupun telah terjadi penundaan pembayaran. <br />
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Lamanya periode overdue diatur didalam Persyaratan Khusus Polis. Periode tersebut dihitung sejak tanggal jatuh tempo suatu piutang atau outstanding.<br />
6. Protracted Default adalah Gagalnya pembayaran oleh salah satu debitur atas sejumlah piutang tertentu dalam waktu 4 bulan terhitung sejak tanggal jatuh tempo suatu invoice.<br />
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7. Maksimum Periode Kredit adalah Termin Pembayaran Maksimum yang dipertanggungkan dalam Polis dan berlaku untuk semua Debitur. Maksimum Periode Kredit tersebut dicantumkan dalam Persyaratan Khusus Polis.<br />
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8. Jumlah Outstanding adalah Jumlah hutang dagang yang belum dibayarkan Debitur kepada Tertanggung yang berasal dari transaksi/kontrak perdagangan secara kredit.<br />
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9. Prosentase Ganti Rugi adalah Besarnya prosentase kerugian yang ditanggung sesuai dengan Persyaratan Khusus Polis.<br />
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10. Credit Limit adalah Jumlah maksimum outstanding kredit yang dapat diajukan untuk memperoleh ganti rugi sesuai dengan ketentuan Polis dan Surat Endorsement Pengesahan Creditlimit.<br />
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<b>CUSTOM BOND</b><br />
Manfaat & Pihak Terkait Dalam Customs Bond<br />
Customs Bond adalah merupakan jaminan bagi DJBC/BAPEKSTA /BINTEK/KITE yang dianggap setara dengan jaminan bank, dan disamping itu pula dapat memberikan mafaat, karena :<br />
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a. Customs Bond berlaku sesuai dengan berlakunya penjaminan;<br />
b. Untuk memperoleh Customs Bond, berapapun jumlah jaminan yang dikehendaki produsen Eksportir/Importir, maka importir tidak mutlak harus menyerahkan agunan/jaminan/collateral.<br />
c. Dengan menggunakan Customs Bond, plafond kredit yang diberikan bank kepada produsen eksportir dan importir tidak perlu tergangu dan dipakai untuk bank garansi.<br />
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Dalam suatu kontrak penutupan Custom Bond terdapat manfaat dan pihak-pihak yang terkait yaitu :<br />
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Produsen Eksportir/<br />
Importir : Pihak yang telah memperoleh pembebasan dari Badan Pelayanan Kemudahan Ekspor dan Pengolahan Data Keuangan ( BAPEKSTA/BINTEK/KITE) atau Ditjen Bea & Cukai.<br />
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BAPEKSTA/BINTEK/KITE<br />
Ditjen Bea & Cukai : Pihak yang memberikan keputusan pembebasan kepada Principal dan menyetujui jaminan Custom Bond, berkedudukan sebagai penerima jaminan atau disebut Obligee.<br />
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Perusahaan Asuransi<br />
Penerbit Custom Bond : Pihak yang menjamin Produsen Eksportir / Importir dan menerbitkan Custom Bond, selajutnya disebut sebagai Surety ( Penjamin ), dalm hal ini PT. Askrindo.<br />
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E. Pengertian Umum & Istilah<br />
Obligee/Bouwheer : Menteri Keuangan dalam hal ini BAPEKSTA/BINTEK/KITE atau Direktorat Jendral Bea & Cukai<br />
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Principal : Produsen Esportir/Importir yang mendapatkan fasilitas pembebasan bea masuk serta pungutan negara lainnya dan terikat kewajiban yang timbul dari fasilitas tersebut.<br />
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Surety Company : Perusahaan asuransi kerugian yang mempunyai ijin usaha di Indonesia dan berdasarkan SK Menteri Keuangan dapat menyelenggarakan usaha Custom Bond.<br />
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Custom Bond : Perjanjian yang melibatkan tiga pihak, dimana pihak pertama (surety/Penjamin) dalam hal ini ASKRINDO yang menjamin pihak kedua (PRINCIPAL/Terjamin) dalam hal ini perusahaan yang mendapat fasilitas penangguhan/pembebasan bea masuk barang impor dan pungutan negara lainnya, akan menyelesaikan kewajibannya pada pihak ketiga (Obligee/Penerima Jaminan), dalam hal ini BAPEKSTA/BINTEK/KITE atau Dirjen Bea dan Cukai apabila PRINCIPAL wanprestasi atas kewajiban yang timbul sehubungan dengan pemberian fasilitas impor.<br />
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Impor : Adalah kegiatan memasukan barang kedalam daerah Pabean.<br />
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Ekspor : Adalah kegiatan mengeluarkan barang dari daerah Pabean.<br />
Service Charge : Sejumlah uang yang dibayarkan Principal kepada Surety Company atas telah diterbitkannya Sertifikat penjaminan. Dalam asuransi disebut premi.<br />
Idemnity<br />
Agreement : Persetujuan gaanti rugi oleh Principal kepada Surety Company bahwa Principal dan/atau Idemnitor akan membayar ganti rugi kepada Surety company atas <br />
jumlah yang telah dibayarkan Surety Company kepada Obligee.<br />
Indemnitor : Pihak yang ditunjuk Principal untuk secara sendiri – sendiri ataupun bersama – sama dengan Principal terikat untuk membayar ganti rugi kepada Surety Company dibawah Indemity Agreement.<br />
Handling Fee : Biaya peroleh business yaitu suatu prosentase dari Service Charge yang menjadi hak Surety Company atas perolehan Business dalam bentuk penerbitan jaminan.<br />
LPS : (Laporan Pemeriksaan Surveyor) adalah dokumen yang menerangkan data impor/,engenai jumlah, asal pengiriman dll. Yang diterbitkan oleh Surveyor negara asal barang.<br />
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Pembebasan Bea Masuk : Pembebasan atas bea masuk dan bea masuk tambahan atas barang dan bahan yang diimpor untuk dipergunakan dalam pembuatan komoditi ekspor sesuai dengan ketentuan yang berlaku.<br />
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Penangguhan PembayaranPajak Pertambahan Nilai : Penangguhan Pembayaran PPN atas barang dan bahan asal impor yang memperoleh pembebasan bea masuk.<br />
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Barang dan Bahan : Barang/bahan baku dan bahan penolong yang digunakan dalam suatu proses produksi, termasuk :<br />
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1. Barang/bahan baku dan bahan penlong yang habis dipakai atau digunakan dalam proses produksi tersebut atau selanjutnya disebut barang habis dipakai, atau;<br />
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2. barang/bahan baku dan bahan penolong yang merupakan bagian dari bahan hasil produksi yang dihasilkan dari proses produksi tersebut atau selanjutnya disebut barang bagian hasil produksi.<br />
Barang habis pakai : Barang dan bahan yang seluruhnya habis dipakai dalam suatu proses produksi yang tidak merupakan bagian dari barang hasil produksi yang bersangkutan.<br />
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Barang bagian Hasil produksi : Barang dan bahan yang digunakan atau dimasukan dalam suatu proses produksi dan barang tersebut dapat dengan jelas terlihat sebagai bagian dari barang hasil produksi yang bersangkutan.<br />
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<b>REASURANSI</b><br />
1. Pengertian Reasuransi<br />
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Kata reasuransi terdiri dari dua bagian, yakni kata asuransi dan awalan re, dan kadang-kadang ditulis re-asuransi. Seperti halnya dalam banyak kata-kata yang diberi awalan “re-”, seperti restrukturisasi, dimana awalan re mengandung arti ulang atau lagi atau kembali sehingga restrukturisasi berarti merekturisasi ulang berarti memproduksi ulang, kata reasuransi berarti mengasuransikan ulang atau mengasuransikan suatu asuransi yang telah ada/terjadi (insurancce of insurance). <br />
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Sehingga reasuransi didefinisikan sebagai pengasuransian ulang oleh penanggung awal suatu risiko yang telah diterimanya/diaksepnya dari tertanggung awal. Secara singkat reasuransi dapat dikatakan sebagai asuransi dari asuransi (insurance of insurance).<br />
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2. Istilah - Istilah<br />
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a. Reasuransi, adalah suatu bentuk perlindungan asuransi yang diberikan kepada suatu perusahaan asuransi oleh suatu perusahaan Reasuransi, baik perlindungan untuk resiko individual (Facultative) maupun resiko portofolio (Treaty).<br />
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b. Cedant/Asuradur/Ceding Company/Reinsured/Tertanggung Ulang, adalah pihak yang mereasuransikan. Merupakan penanggung awal (original insurer) yang menerima/mengaksep risiko dari tertanggung atau tertanggung awal (original insured).<br />
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c. Reinsurer/Reasuradur/Penanggung Ulang, adalah pihak yang menutup/mengaksep reasuransi.<br />
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d. Retrocesi/Reasuransi Ulang, adalah penanggung ulang (reinsurer) mereasuransikan lebih lanjut reasuransi yang telah diaksepnya dari tertanggung ulang.<br />
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e. Proportional, adalah sistim Reasuransi dimana pihak tertanggung (Reinsured) membebankan besarnya kerugian (claim) yang harus dibayarkan oleh pihak penanggung (Reinsurers) sesuai dengan besarnya proporsi premium yang didapat dan resiko yang ditanggung.<br />
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f. Non-Proportional, adalah sistim Reasuransi dimana pihak penanggung (Reinsurers) setuju untuk membayar kerugian (claim) yang telah melampaui batas resiko sendiri (Own Retention) yang telah ditentukan diawal<br />
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g. Treaty, adalah sistim reasuransi yang secara otomatis menerima resiko individual maupun portofolio berdasarkan perjanjian yang telah disepakati sebelumnya<br />
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h. Facultative, adalah sistim reasuransi dimana pihak penanggung (Reinsurers) mempunyai hak untuk menerima atau menolak resiko individual maupun portofolio yang diajukan oleh perusahaan asuransi.<br />
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i. Reinsurance Commision (Komisi Reasuransi), terbagi 2 (dua) yaitu :<br />
Komisi diterima (incoming), adalah komisi yang diterima oleh Asuradur menerima risiko<br />
Komisi dibayar (outgoing), adalah komisi yang harus dibayar Asuradur kepada Reasuradur karena Reasuradur mengaksep risiko yang diberikan oleh Asuradur <br />
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j. Preliminary Loss Advice (PLA), adalah laporan klaim sementara pada kerjasama reasuransi <br />
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k. Definitive Loss Advice (DLA), adalah laporan klaim yang telah pasti (tetap) pada kerjasama reasuransiMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-44680563918282082112010-04-07T08:41:00.012+07:002010-05-13T08:12:01.840+07:00Gearing Ratio Dalam Bisnis Penjaminan KreditKapasitas penjaminan sangat menentukan berapa besar jumlah penjaminan yang dilakukan. menurut ketentuan yang berlaku, Lembaga Penjaminan tidak boleh melakukan penjaminan melebihi kapasitas penjaminannya karena dikhawatirkan akan mengalami kesulitan dalam penyelesaian klaim yang pada akhirnya akan merugikan penerima jaminan dan atau terjamin. Salah satu ukuran untuk mengukur kapasitas penjaminan adalah <i>gearing ratio</i>. <br />
Gearing Ratio merupakan suatu ukuran kapasitas portofolio penjaminan yang dilakukan perusahaan penjaminan dalam satu periode tertentu. Pengertian Gearing ratio yang harus dipahami adalah dalam penentuan gearing ratio dikaitkan dengan tingkat NPL kredit perbankan atau Non Performance Guarantee (NPG) dalam penjaminan. Jadi bukan semata-mata hanya mempertimbangkan outstanding penjaminan terhadap modal sendiri (ekuitas).<br />
Misal: <br />
Ada modal Equity sebesar Rp. 1 triliun, berdasarkan data empiris ternyata NPL kredit perbankan rata-rata sebesar 10 %. Agar Penjaminan memiliki kemampuan penyelesaian klaim dengan tingkat NPL 10 % maka ditetapkan gearing ratio sebanyak 10 kali yang artinya bahwa kemampuan/kapasitas penjaminan dengan ekuitas Rp. 1 triliun adalah bisa menutup penjaminan sebesar Rp. 10 triliun.<br />
Jika rata-rata NPL 5 % dan ekuitas Rp 1 triliun maka gearing ratio-nya adalah <br />
= (100/5) X Rp. 1 triliun<br />
= Rp. 20 triliun atau 20 kali dari ekuitas<br />
Jika rata-rata NPL 4 % dan ekuitas Rp. 1 triliun, maka gearing ratio ditetapkan menjadi<br />
= (100/4) X Rp. 1 triliun<br />
= Rp. 25 triliun atau 25 kali dari ekuitas<br />
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Dengan demikian, apabila Penjamin telah menutup penjaminan melebihi gearing ratio maka kesehatan keuangannya akan terancam dan akan menggerus ekuitas Perusahaan. Penggerusan ekuitas perusahaan akan terjadi bila telah melebihi gearing ratio namun dengan tingkat NPL yang lebih besar dari asumsi NPL yang digunakan dalam penetapan gearing ratio juga lebih besar dari <i>rate</i> Imbal Jasa Penjaminan (IJP). Disamping itu, besaran NPL/NPG berpengaruh atas kemampuan LPK melakukan penyelesaian klaim. Misal dalam penetapan gearing ratio mengasumsikan NPL sebesar 5 %, namun realisasi ternyata NPL 10 % maka akan menggerus ekuitas dan mengganggu kesehatan keuangan. Demikian juga dengaan rate IJP, jika Rate IJP yang diterima hanya 1,5 % namun NPL di atas rate IJP (misal 2,3 %) maka dapat dipastikan ekuitas perusahaan akan tergerus. Berdasarkan hal ini, selain memperhatikan kapasitas penjaminan dengan indikator gearing ratio juga perlu diperhatikan deviasi rate IJP dengan rata-rata NPL atau NPG. ada beberapa cara untuk menyelamatkan ekuitas perusahaan dari nilai penjaminan yang melebihi batas gearing ratio adalah dengan menambah ekuitas perusahaan dengan cara suntikan dana atau meningkatkan penerimaan premi atau menaikkan rate IJP diatas realisasi nilai NPL/NPG.<br />
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Secara konseptual, Gearing Ratio diukur berdasarkan ratio antara outstanding penjaminan terhadap modal sendiri (ekuitas), mengingat besarnya Gearing Ratio merupakan gambaran antara besarnya kewajiban perusahaan penjaminan dengan modal sendiri yang dimiliki. Gearing Ratio juga merupakan suatu ukuran kesehatan bagi perusahaan penjaminan, disamping ratio likuiditas dan solvabilitas. Besarnya Gearing Ratio sangat ditentukan oleh tingkat rata-rata Non Performing Guarantee (NPG) yang dihadapi perusahaan penjaminan atau NPL kredit perbankan.<br />
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Dalam perhitungan Gearing Ratio perlu ada perbedaan kapasitas per terjamin (badan usaha atau individual) atas dasar tingkat risiko penjaminan antara yang berbasis agunan dengan yang berbasis tanpa agunan. Kapasitas penjaminan per terjamin untuk yang berbasis agunan lazimnya lebih besar dari yang berbasis tanpa agunan. <br />
Untuk menjaga performance industri penjaminan yang baik, tentunya masalah Gearing Ratio harus diatur lebih lanjut di dalam peraturan atau Undang-Undang Penjaminan. Namun perlu diingat bahwa kurang efektif bahwa gearing ratio digunakan sebagai salah satu alat untuk memaksa Lembaga Penjaminan untuk mencapai gearing ratio yang telah ditetapkan sebagai indikator keberhasilan penjaminan. Hal ini karena penyaluran kredit yang berpengaruh atas pencapaian gearing ratio bukan domain Lembaga Penjaminan Kredit (LPK) untuk memaksa perbankan untuk menjaminkan kreditnya. <br />
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Gearing ratio dapat digunakan sebagai ukuran keberhasilan LPK (Lembaga Penjaminan Kredit) dalam menutup penjaminan jika LPK tersebut dalam usaha mendukung program pemerintah seperti KUR Inpres No. 6/2007 dimana perbankan yang terlibat memperoleh dorongan dari pemerintah agar mendukung program KUR tersebut. Gearing ratio yang digunakan pada program ini juga dapat dijadikan dasar dalam pemberian modal kapasitas dalam bentuk Penyertaan Modal Negara (PMN) secara proporsional kepada LPK sehingga usaha penjaminan lebih sehat, adil, dan dinamis.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-4489154273597565602010-04-07T08:15:00.001+07:002010-04-07T09:13:31.988+07:00Aspek Hukum Kontrak PenjaminanDalam usaha penjaminan, unsur penting yang harus menjadi perhatian adalah dasar hukum usaha penjaminan itu sendiri yang termuat dalam Hukum Kontrak Penjaminan. Bentuk dan isi hukum kontrak penjaminan merupakan salah satu sumber risiko hukum yang harus diidentifikasi dan diperhatikan mitigasi risiko sehingga tidak menjadi risiko potensial kelak.Kontrak Penjaminan dan Asuransi memiliki sumber hukum formal yang berbeda sehingga mempengaruhi dalam penerapannya. <br />
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Kontrak penjaminan adalah kontrak dimana si penjamin mengikatkan dirinya terhadap kontrak yang telah dilakukan antara si penerima jaminan dengan si terjamin. Kontrak penjaminan adalah kontrak antara 3 (tiga) pihak sehingga seharusnya berbeda dengan kontrak/polis asuransi yang melibatkan 2 pihak. Kontrak penjaminan harus memuat secara jelas tentang definisi daripada penjamin, penerima jaminan ataupun terjamin. Apabila selama ini konotasi masyarakat mengenai kontrak penjaminan lebih kepada kontrak antara tiga pihak dalam transaksi penjaminan kredit maka perlu digunakan istilah yang sama seperti penjamin, penerima jaminan dan terjamin untuk kontrak yang bukan merupakan kontrak penjaminan kredit. Dengan demikian setiap kontrak yang melibatkan 3 pihak dan bersifat asesoir terhadap perjanjian pokok dapat dinyatakan sebagai kontrak penjaminan bukan kontrak asuransi ataupun kontrak lainnya.<br />
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Yang perlu juga mendapatkan perhatian khusus dalam kontrak penjaminan adalah mengenai perlindungan terhadap manfaat-manfaat apa saja yang dapat diterima oleh si terjamin sekaligus kewajiban-kewajiban yang harus dipenuhi oleh si terjamin secara jelas. Walaupun dalam kasus penjaminan kredit bank, klaim dibayarkan melalui penerima jaminannya yaitu bank sendiri namun perlu juga ditegaskan hak-hak dari terjamin apabila yang bersangkutan meninggal dunia atau tidak mampu untuk melunasi kreditnya. Juga perlu ditegaskan mengenai bagaimana cara penanganan kolateral secara transparan agar tidak merugikan satu pihak pun jua.<br />
Dalam kaitannya dengan subrograsi selama ini karena pihak bank adalah yang menyimpan kolateral tambahan, recovery dari kolateral memang dibagikan berdasarkan proporsi yang telah disepakati antara bank dan penjamin. Namun demikian, penjamin merasakan bahwa pihak bank lebih memprioritaskan recovery untuk kepentingan bank padahal seharusnya dibagikan secara proporsional.<br />
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Dasar hukum dari penjaminan di Indonesia adalah KUHPerdata Bab XVII tentang penanggungan utang. Pada pasal 1820 dinyatakan bahwa perjanjian tentang penanggungan, dimana pada salah satu pasalnya dinyatakan bahwa orang boleh melakukan penjaminan terhadap pihak lain. <br />
Di dalam kontrak penjaminan juga harus secara jelas dicantumkan cara penyelesaian hukum yang akan diambil apabila ternyata salah satu pihak wanprestasi. Tentunya harus ada dasar-dasar yang jelas tentang latar belakang pembuatan pasal-pasal supaya tidak terkesan bahwa kontrak tersebut dibuat secara asal jadi saja.<br />
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Dalam butir2 kontrak penjaminan juga harus jelas mengatur masalah subrogasi dan recoveries yang menjadi hak penjamin serta dapat menjelaskan skim penjaminan yang harus memperhatikan prinsip-prinsip kehati-hatian.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-81882611769861310242010-03-03T20:52:00.000+07:002010-03-03T20:55:36.036+07:00LAPORAN WORKSHOP PENGEMBANGAN LPKD DI INDONESIAPenyelenggara : Bank Indonesia dan JICA<br />Penyaji materi : 1. Kementerian Keuangan<br /> 2. Kementerian Koperasi dan UMKM<br /> 3. Kementerian Dalam Negeri<br /> 4. Jamkrida Jawa Timur<br /> 5. Asosiasi BPD<br /> 6. JICA<br /><br />Peserta Worshop : Pemerintah Daerah, BPD, Asosiasi BPD, Kementerian <br /> Keuangan, Bank Indonesia, dan Kementerian Dalam<br />Negeri, PT. Askrindo, dan Perum Jamkrindo<br /><br />Peserta Askrindo : 1. Purwadi<br /> 2. Mulyono<br /><br /><strong>Ringkasan materi workshop</strong><br /><br /><em>Kurangnya modal dalam pembentukan Lembaga Penjaminan Kredit Daerah (LPKD) mengemuka pada saat Workshop Pengembangan LPKD yang diselenggarakan BI dan JICA tanggal 24 Pebruari 2010. Modal LPKD minimal Rp. 50 milyar sesuai PMK No.222/2008 menjadi hambatan nyata bagi Pemda untuk membentuk LPKD. Permasalahan regulasi yang beberapa waktu lalu menjadi hambatan, kini dapat diatasi karena ada dukungan dari pemerintah terutama Kementerian Keuangan. Pembentukan LPKD Jamkrida Jatim yang baru terbentuk bulan Desember 2009 yang didukung oleh Menteri Keuangan dengan diterbitkannya Keputusan Menteri Keuangan RI No: KEP-471/KM.10/2009 tanggal 17 Desember 2009 tentang Pemberian Ijin Usaha Perusahaan Penjaminan Kredit kepada PT. Jamkrida Jatim merupakan bukti konkrit bahwa permasalahan hukum atau regulasi telah dapat diatasi. Dengan potensi bisnis penjaminan kredit relatif besar, menurut data BI, yaitu sekitar 52 % kredit perbankan disalurkan kepada UMKM. Potensi dan peluang bisnis yang besar ini harus ditangkap perusahaan bekerjasama dengan Pemerintah Daerah dalam membentuk LPKD sebagai perpanjangan tangan bisnis perusahaan penjaminan sekaligus dapat membantu program pemerintah mengembangkan UMKM di daerah.</em><br /><br /><br /><strong>Potensi Kredit UMKM Cukup Besar</strong><br />Berdasarkan data Bank Indonesia (BI), pada tahun 2009 jumlah kredit yang disalurkan ke masyarakat sekitar 52 % diperuntukan untuk UMKM. Pertumbuhan kredit UMKM cenderung meningkat dan masih lebih tinggi dibandingkan dengan pertumbuhan kredit non UMKM dan kredit perbankan. Dengan jumlah kredit UMKM yang relatif besar ini merupakan potensi ekonomi luar biasa yang dapat digunakan sebagai potensi bisnis penjaminan kredit UMKM. Pangsa penyaluran kredit MKM sampai dengan tahun 2006 lebih didominasi oleh kredit mikro. Pada tahun 2007 – 2008 relatif berimbang antara kredit mikro dengan kredit kecil, sedangkan pada tahun 2009 lebih banyak ditujukan ke kredit kecil yaitu sekitar 37,7 % Kondisi ini memperlihatkan pertumbuhan kredit kecil sebesar 28,3 % tumbuh lebih besar dibandingkan dengan kredit mikro (9,1 %) dan menengah sebesar 4,7 %. Pada tahun 2009, performance (NPL) kredit UMKM lebih kecil dari 5 % dengan rincian yaitu NPL kredit mikro sebesar 4,36 %; kredit kecil sebesar 2,07 % ; dan kredit menengah sebesar 3,48 %. Apabila kredit UMKM dilihat dari sektor ekonomi maka kredit UMKM di sektor perdagangan, restoran & hotel paling besar yaitu 25,9 % yang kemudian diikuti dengan sektor jasa sebesar 6,2 % dan industri 5,8 %. Penyerapan kredit perbankan oleh UMKM belum optimal karena masih banyak UMKM yang belum menikmati akses pembiayaan dari perbankan atau Lembaga Keuangan Bukan Bank (LKBB). Berdasarkan data BPS, pada tahun 2008 jumlah unit UMKM sebanyak 51,26 juta unit dan jumlah UMKM yang terhubung dengan perbankan baru sebesar 21,9 % ataua sebanyak 11,22 juta unit. <br /><br />UMKM yang belum terhubung dengan perbankan ini disinyalir disebabkan karena UMKM yang memiliki usaha feasible namun tidak bankable, juga bisa disebabkan oleh UMKM yang memang belum tersentuh oleh pelayanan perbankan karena tidak dapat menembus keberadaan UMKM di daerah atau ketidaktahuan UMKM atas pelayanan perbankan yang dapat mengakomodir kebutuhan finansial UMKM. Lepas dari itu semua, potret kondisi UMKM ini bisa menjadi potensi ekonomi yang besar dengan memberikan kesempatan ekonomi pada UMKM untuk berkontribusi lebih besar dalam perekonomian nasional.<br /><br /><strong>Permasalahan Modal LPKD</strong><br />Peranan ekonomi UMKM yang terbukti sangat besar dalam pertumbuhan ekonomi selama ini, perlu didukung dan dikembangkan dengan jalan membantu kesulitan UMKM dalam mendapatkan pembiayaan untuk modal kerja maupun investasi. Jumlah UMKM yang memiliki usaha yang feasible namun tidak bankable diperkirakan masih banyak dan tersebar diseluruh daerah di Indonesia. Untuk mengembangkan UMKM seperti ini Pemerintah telah mengeluarkan paket kebijakan ekonomi pada bulan Juni 2007 yang dituangkan dalam Inpres No. 6/2007 tentang Kebijakan Percepatan Pengembangan Sektor Riil dan Pemberdayaan UMKM. Salah satu kebijakannya adalah memperkuat sistem penjaminan kredit bagi UMKM antara lain dengan:<br />(1) Meningkatkan kapasitas dan aakses UMKM-K kepada lembaga keuangan; (2) Memperkuat sistem penjaminan kredit; dan (3) Optimalisasi penggunaan dana non bank untuk memperkuat UMKM-K. Berdasarkan Inpres No. 6/2007 tersebut, pemerintah telah menugaskan 2(dua) Perusahaan Penjaminan yaitu PT. Askrindo (Persero) dan Perum Jamkrindo untuk melaksanakan penjaminan Kredit Usaha Rakyat (KUR). Kapasitas ke dua perusahaan penjaminan tersebut saat ini belum mampu melayani UMKM di seluruh pelosok daerah di Indonesia yang disebabkan karena masih kurangnya jaringan pelayanan perusahaan penjaminan dan kurangnya kapasitas penjaminan untuk menjamin KUR di seluruh daerah Indonesia. Keberadaan UMKM sebagian besar berada di tingkat Kabupaten/Kota yang memang memerlukan pelayanan yang lebih progresif dan perlu dijangkau oleh perusahaan penjaminan.<br /><br />Program Inpres No. 6/2007 dapat diimplementasikan secara optimal dengan dukungan perusahaan penjaminan yang tersebar di seluruh provinsi atau daerah tingkat II di Indonesia. Untuk itu diperlukan suatu Lembaga Penjaminan Kredit Daerah (LPKD) yang dapat bekerja di tingkat provinsi maupun kabupaten/kota. Tujuan pendirian LPKD antara lain untuk membantu mengatasi akses kredit/pembiayaan UMKM dari perbankan dan Lembaga Keuangan Bukan Bank juga memberikan fasilitas penjaminan kredit/pembiayaan bagi UMKM melalui mekanisme penjaminan kredit daerah. Pola penjaminan kredit dengan skim LPKD ini sebenarnya telah dirintis oleh PT. Askrindo sejak tahun 1997. PT. Askrindo sebagai perusahaan penjaminan milik pemerintah sejak tahun 1997 telah melakukan skim penjaminan kredit dengan pola LPKD ini di beberapa provinsi namun belum optimal karena keterbatasan kapasitas penjaminan dan regulasi pemerintah belum mendukung dalam mengembangkan penjaminan kredit dengan skim LPKD tersebut. . PT. Askrindo dapat dikatakan sebagai pioner dalam pembentukan LPKD di daerah.<br />Pada tanggal 24 Pebruari 2010 telah diselenggarakan suatu workshop yang dilaksanakan oleh BI dan JICA untuk membahas pengembangan LPKD di Indonesia. Workshop yang dihadiri antara lain oleh Pemda seluruh Indonesia, BPD, Perusahaan Penjaminan, dan Regulator telah meng-clear-kan masalah regulasi atau hukum yang selama ini menjadi hambatan pendirian LPKD dengan dibuktikannya pembentukan LPKD Jamkrinda Jawa Timur. LPKD Jamkrida Jatim ini didirikan berdasarkan Peraturan Daerah Provinsi Jawa Timur nomor 4 tahun 2009 tanggal 16 Juli 2009 dan Keputusan Menteri Keuangan RI No: KEP-471/KM.10/2009 tanggal 17 Desember 2009 tentang Pemberian Ijin Usaha Perusahaan Penjaminan Kredit kepada PT. Jamkrida Jatim. Dalam workshop tersebut juga mengemuka mengenai permasalahan modal yang dipersyaratkan dalam membentuk LPKD sesuai dengan PMK No. 222/PMK.010/2008 tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit. Pada pasal 11 dalam PMK No. 222/2008 tersebut dikatakan bahwa Jumlah Modal disetor atau simpanan pokok, simpanan wajib dan hibah penjaminan ditetapkan paling sedikit sebesar: a). Rp. 100 milyar untuk lingkup nasional; dan b) Rp. 50 milyar untuk lingkup provinsi. Ketentuan modal dalam PMK tersebut menurut Pemda telah menjadi hambatan yang nyata dalam pembentukan LPKD karena tidak semua provinsi atau tingkat kabupaten/kota mampu.<br /><br /><br /><strong>Rekomendasi</strong> <br />Berdasarkan permasalahan yang muncul dalam workshop, kami memandang perlu memberikan saran dan rekomendasi baik yang ditujukan kepada perusahaan PT Askrindo maupun kepada regulator LPKD sebagai berikut:<br /><br />I. <strong>Solusi permasalahan persyaratan modal LPKD</strong><br />Permasalahan yang dikemukakan oleh peserta workshop yang sebagian besar dari pemda dan BPD dalam workshop terungkap bahwa permasalahan persyaratan minimal pembentukan LPKD sebesar 50 milyar sudah menjadi hambatan nyata. Persyaratan modal pembentukan LPKD ini telah menghambat keinginan beberapa pemda seperti dari provinsi Jawa Barat, NTB, Sumsel, dan NTT.<br />Ada berbagai cara atau strategi untuk mengatas permasalahan modal dalam pembetukan LPKD tersebut yaitu: <br />(1). LPKD pada dasarnya didirikan melalui mekanisme pembiayaan bersama (joint service/contract agreement) bersama pemerintah pusat (melalui PMN) dan dapat juga secara regional dengan prinsip co-sharing dan co-financing oleh dan antar pemerintah daerah baik di tingkat provinsi maupun tingkat kabupaten/kota. Permasalahan modal dalam pembentukan LPKD dapat diselesaikan dengan cara adanya co-sharing antara pemerintah tingkat provinsi dengan tingkat kabupaten/kota yang berada dalam wilayah provinsi tersebut. Misal di provinsi A ada sepuluh kabupaten/kota maka untuk mencapai persyaratan modal Rp 50 miliar maka setiap pemda di tingkat provinsi atau kab/kota bisa sharing minimal Rp. 5 miliar. Pemda di tingkat kab/kota ataupun di tingkat provinsi dapat memperoleh manfaat LPKD ini dengan mengajukan jumlah UMKM di masing-masing kabupaten/kota atau provinsi yang layak dibantu dengan penjaminan kredit UMKM. Proses seleksi UMKM yang layak memperoleh penjaminan kredit UMKM dari LPKD dari kabupaten/kota yang telah memberikan kontribusi modal ini perlu dilaksanakan secara profesional (bebas KKN) dan adil sesuai dengan profil usaha UMKM yang layak di bantu oleh program penjaminan UMKM. Dengan demikian, ada azas manfaat kontribusi modal pemda kab/kota dalam membentuk LPKD di daerah.<br /><br /> (2). Kebutuhan persyaratan modal dalam pembentukan LPKD pada dasarnya muncul karena ada kekhawatiran dalam penyelesaian klaim penjaminan kredit UMKM. Kekhawatiran tidak adanya kemampuan penyelesaian klaim yang terjadi ini dapat diselesaikan dengan melibatkan perusahaan penjaminan milik pemerintah seperti PT. Askrindo dan Perum Jamkrindo yang sudah memiliki kapasitas penjaminan yang relatif besar. Pemerintah harus memposisikan dan mendukung kedua perusahan tersebut sebagai Holding Company dari LPKD yang akan didirikan di daerah sehingga persyaratan modal pembentukan LPKD menjadi menurun karena sudah didukung secara finansial oleh kedua perusahaan. Dengan sistem pembentukan holding company tersebut, syarat permodalan LPKD dapat diturunkan misal menjadi Rp. 5 miliar saja. <br />Dengan sistem holding company dalam pembentukan LPKD daerah ada beberapa keunggulan yaitu: <br />a). Dapat dilakukannnya transfer kemampuan dann pengalaman penjaminan kredit dengan skim LPKD dari kedua perusahaan penjaminan yang sudah terbukti memiliki kemampuan dan pengalaman dalam bidang tersebut dalam bentuk technical assistence.<br />b). Pembentukan LPKD dapat segera dilakukan karena memperoleh dukungan kapasitas penjaminan dari perusahaan penjaminan tersebut sehingga persyaratan permodalan menjadi lebih rendah dan dapat dipenuhi oleh seluruh pemda di Indonesia.<br />c) Dapat menyebarkan risiko penjaminan ulang (re-guarantee) melalui mekanisme holding company ini sehingga dapat menurunkan risiko yang dialami oleh LPKD. Peranan pemerintah pusat dalam sistem holding ini adalah secara terus menerus memberikan dukungan finansial kepada kedua perusahaan penjaminan tersebut secara proporsioanal berdasarkan kinerja penjaminan kredit dengan jalan memberikan Penyertaan Modal Negara (PMN). Dana PMN ini diposisikan sebagai modal untuk memperkuat kapasitas penjaminan bukan sebagai dana untuk membayar klaim karena diyakini kredit UMKM yang disalurkan diperkirakan akan terus meningkat yang membutuhakn peningkatan kapasitas penjaminan pula.<br /><br />(3). Untuk mendukung kapasitas LPKD yang memerlukan persyaratan modal yang masih dianggap tinggi oleh Pemda, maka cara lain yang dapat dilakukan adalah mem-PSO-kan usaha penjaminan kredit UMKM di daerah yang ditanggung oleh Pemda. Mekanisme public service obligation (PSO) untuk kegiatan ini di tingkat provinsi atau kab/kota memang belum ada regulasinya yang jelas mengaturnya dan PSO yang ada baru di tingkat Pemerintah Pusat yang diperuntukan pada kalangan perusahaan nasional milik negara seperti yang tercantum pada UU No. 40 tahun 2007 tentang Perseroan Terbatas. Dengan menganggap penjaminan kredit dengan skim LPKD sebagai PSO daerah, maka LPKD daerah memiliki kemampuan penyelesaian klaim yang relatif tinggi karena kerugian LPKD akibat klaim ditanggung pemda sehingga dapat menjadi alasan yang kuat untuk menurunkan persyaratan modal pembentukan LPKD. Pemerintah Pusat sebagai regulator tentunya harus memikirkan terobosan kebijakan PSO daerah ini agar dapat meningkatkan pelayanan kemanfaatan umum sampai seluruh pelosok daerah di Indonesia yang seharusnya memiliki hak yang sama untuk menerima kemanfaatan umum tersebut. Dalam menjalankan pola PSO bagi perusahaan daerah BUMN in perlu dilakukan secara profesional sehingga memenuhi penerapan Good Corporate Governance (GCG) dan terhindar dari praktek KKN.<br /><br /> II. <strong>Rekomendasi kepada PT Askrindo</strong><br /> Potensi dan peluang penjaminan kredit di daerah lima tahun ke depan diperkirakan relatif besar. Perkiraan peluang bisnis besar ini didukung dengan data penjaminan kredit UMKM dalam 2 tahun terakhir yang cenderung meningkat. Strategi yang disarankan oleh kami untuk menangkap peluang bisnis ini adalah:<br /><br />1. Melakukan refreshing terhadap MOU LPKD yang telah ditandangani antara PT Askrindo dengan Pemda yang berjumlah sekitar 62 MOU dengan menawarkan skim kerjasama co-sharing atau co-financing dalam pembentukan modal LPKD serta dalam merealisasikan MOU LPKD tersebut. Dengan demikian, permasalahan modal pembentukan LPKD dapat dipecahkan secara bersama.<br />2. Menawarkan kerjasama technical assistance tentang penjaminan kredit daerah kepada Pemda yang telah menandatangangi MOU dengan PT Askrindo<br />3. Merevitalisasi kemampuan bisnis LPKD PT Askrindo dengan cara memperkuat kompetensi SDM PT Askrindo dalam menjalani LPKD, menyempurnakan PKS/SOP dan Pedoman usaha LPKD, dan sosialisasi usaha LPKD ke seluruh kantor cabang.<br />4. Memperkuat strategi pemasaran LPKD untuk mengajak Pemerintah Daerah bekerjasama dengan PT Askrindo dalam pembentukan LPKD sehingga dapat meningkatkan pangsa pasar LPKD PT Askrindo. <br />5. Membuat suatu workshop atau Sarasehan lanjutan tentang Implementasi MOU LPKD yang telah ditandatangani oleh Pemerintah daerah dan PT Askrindo untuk mencari solusi agar LPKD dapat berjalan dengan efektif dan efisien. Workshop ini akan melibatkan Kementerian Keuangan sebagai regulator, Meneg BUMN dan BI.<br />6. Memformulasikan peranan PT Askrindo sebagai holding company yang memiliki saham di LPKD daerah dan merumuskan skim re-guarante atau co-guarantee dalam penjaminan kredit daerah bersama LPKD. Formulasi holding company dan rumusan skim re-guarantee/co-guarantee tersebut dapat ditawakan kepada Pemda yang memiliki keinginan kuat membentuk LPKD.<br /><br />Demikian, laporan dan rekomendasi kami sampaikan untuk menanggapi perkembangan LPKD yang mendapat perhatian serius dari pemerintah Pusat dan Daerah , Bank Indonesia dan praktisi LPKD . <br /><br /><br />Jakarta, 3 Maret 2010<br />Peserta Askrindo<br />MulyonoMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-30120519933407279962010-03-03T20:43:00.000+07:002010-03-03T20:48:06.560+07:00PEMBENTUKAN LPKD MASIH TERKENDALA MODAL<em>Kurangnya modal dalam pembentukan Lembaga Penjaminan Kredit Daerah (LPKD) mengemuka pada saat Workshop Pengembangan LPKD yang diselenggarakan BI dan JICA tanggal 24 Pebruari 2010. Modal LPKD minimal Rp. 50 milyar sesuai PMK No.222/2008 bagai momok yang menakutkan bagi Pemda Daerah yang sebenarnya nilai modal tersebut relatif kecil dibandingkan dengan APBD yang diterima setiap tahunnya. Politic will Pemda dalam memandang urgensi LPKD masih rendah walaupun disadari bahwa LPKD telah terbukti dapat membantu program pemerintah daerah dalam mengembangkan UMKM , menyerap tenaga kerja dan memperkuat struktur ekonomi daerah. Saat ini sudah terbentuk LPKD dibeberapa provinsi seperti di Jawa Timur, Riau dan Bali. Seyogyanya alasan kurangnya modal dalam pembentukan LPKD adalah kurang tepat karena semua itu tergantung pada politic will Pemda semata.</em><br /><br /><strong>Potensi Kredit UMKM Cukup Besar</strong><br />Berdasarkan data Bank Indonesia (BI), pada tahun 2009 jumlah kredit yang disalurkan ke masyarakat sekitar 52 % diperuntukan untuk UMKM. Pertumbuhan kredit UMKM cenderung meningkat dan masih lebih tinggi dibandingkan dengan pertumbuhan kredit non UMKM dan kredit perbankan. Dengan jumlah kredit UMKM yang relatif besar ini merupakan potensi ekonomi luar biasa yang dapat digunakan sebagai potensi bisnis penjaminan kredit UMKM. Pangsa penyaluran kredit MKM sampai dengan tahun 2006 lebih didominasi oleh kredit mikro. Pada tahun 2007 – 2008 relatif berimbang antara kredit mikro dengan kredit kecil, sedangkan pada tahun 2009 lebih banyak ditujukan ke kredit kecil yaitu sekitar 37,7 % Kondisi ini memperlihatkan pertumbuhan kredit kecil sebesar 28,3 % tumbuh lebih besar dibandingkan dengan kredit mikro (9,1 %) dan menengah sebesar 4,7 %. Pada tahun 2009, performance (NPL) kredit UMKM lebih kecil dari 5 % dengan rincian yaitu NPL kredit mikro sebesar 4,36 %; kredit kecil sebesar 2,07 % ; dan kredit menengah sebesar 3,48 %. Apabila kredit UMKM dilihat dari sektor ekonomi maka kredit UMKM di sektor perdagangan, restoran & hotel paling besar yaitu 25,9 % yang kemudian diikuti dengan sektor jasa sebesar 6,2 % dan industri 5,8 %. Penyerapan kredit perbankan oleh UMKM belum optimal karena masih banyak UMKM yang belum menikmati akses pembiayaan dari perbankan atau Lembaga Keuangan Bukan Bank (LKBB). Berdasarkan data BPS, pada tahun 2008 jumlah unit UMKM sebanyak 51,26 juta unit dan jumlah UMKM yang terhubung dengan perbankan baru sebesar 21,9 % ataua sebanyak 11,22 juta unit. <br />UMKM yang belum terhubung dengan perbankan ini disinyalir disebabkan karena UMKM yang memiliki usaha feasible namun tidak bankable, juga bisa disebabkan oleh UMKM yang memang belum tersentuh oleh pelayanan perbankan karena tidak dapat menembus keberadaan UMKM di daerah atau ketidaktahuan UMKM atas pelayanan perbankan yang dapat mengakomodir kebutuhan finansial UMKM. Lepas dari itu semua, potret kondisi UMKM ini bisa menjadi potensi ekonomi yang besar dengan memberikan kesempatan ekonomi pada UMKM untuk berkontribusi lebih besar dalam perekonomian nasional.<br /><br /><strong>Permasalahan Modal LPKD</strong><br />Peranan ekonomi UMKM yang terbukti sangat besar dalam pertumbuhan ekonomi selama ini, perlu didukung dan dikembangkan dengan jalan membantu kesulitan UMKM dalam mendapatkan pembiayaan untuk modal kerja maupun investasi. Jumlah UMKM yang memiliki usaha yang feasible namun tidak bankable diperkirakan masih banyak dan tersebar diseluruh daerah di Indonesia. Untuk mengembangkan UMKM seperti ini Pemerintah telah mengeluarkan paket kebijakan ekonomi pada bulan Juni 2007 yang dituangkan dalam Inpres No. 6/2007 tentang Kebijakan Percepatan Pengembangan Sektor Riil dan Pemberdayaan UMKM. Salah satu kebijakannya adalah memperkuat sistem penjaminan kredit bagi UMKM antara lain dengan:<br /><br />(1) Meningkatkan kapasitas dan aakses UMKM-K kepada lembaga keuangan; (2) Memperkuat sistem penjaminan kredit; dan (3) Optimalisasi penggunaan dana non bank untuk memperkuat UMKM-K. Berdasarkan Inpres No. 6/2007 tersebut, pemerintah telah menugaskan 2(dua) Perusahaan Penjaminan yaitu PT. Askrindo (Persero) dan Perum Jamkrindo untuk melaksanakan penjaminan Kredit Usaha Rakyat (KUR). Kapasitas ke dua perusahaan penjaminan tersebut saat ini belum mampu melayani UMKM di seluruh pelosok daerah di Indonesia yang disebabkan karena masih kurangnya jaringan pelayanan perusahaan penjaminan dan kurangnya kapasitas penjaminan untuk menjamin KUR di seluruh daerah Indonesia. Keberadaan UMKM sebagian besar berada di tingkat Kabupaten/Kota yang memang memerlukan pelayanan yang lebih progresif dan perlu dijangkau oleh perusahaan penjaminan.<br /><br />Program Inpres No. 6/2007 dapat diimplementasikan secara optimal dengan dukungan perusahaan penjaminan yang tersebar di seluruh provinsi atau daerah tingkat II di Indonesia. Untuk itu diperlukan suatu Lembaga Penjaminan Kredit Daerah (LPKD) yang dapat bekerja di tingkat provinsi maupun kabupaten/kota. Tujuan pendirian LPKD antara lain untuk membantu mengatasi akses kredit/pembiayaan UMKM dari perbankan dan Lembaga Keuangan Bukan Bank juga memberikan fasilitas penjaminan kredit/pembiayaan bagi UMKM melalui mekanisme penjaminan kredit daerah. Pola penjaminan kredit dengan skim LPKD ini sebenarnya telah dirintis oleh PT. Askrindo sejak tahun 1997. PT. Askrindo sebagai perusahaan penjaminan milik pemerintah sejak tahun 1997 telah melakukan skim penjaminan kredit dengan pola LPKD ini di beberapa provinsi namun belum optimal karena keterbatasan kapasitas penjaminan dan regulasi pemerintah belum mendukung dalam mengembangkan penjaminan kredit dengan skim LPKD tersebut. . PT. Askrindo dapat dikatakan sebagai pioner dalam pembentukan LPKD di daerah.<br />Pada tanggal 24 Pebruari 2010 telah diselenggarakan suatu workshop yang dilaksanakan oleh BI dan JICA untuk membahas pengembangan LPKD di Indonesia. Workshop yang dihadiri antara lain oleh Pemda seluruh Indonesia, BPD, Perusahaan Penjaminan, dan Regulator telah meng-clear-kan masalah regulasi atau hukum yang selama ini menjadi hambatan pendirian LPKD dengan dibuktikannya pembentukan LPKD Jamkrinda Jawa Timur. LPKD Jamkrida Jatim ini didirikan berdasarkan Peraturan Daerah Provinsi Jawa Timur nomor 4 tahun 2009 tanggal 16 Juli 2009 dan Keputusan Menteri Keuangan RI No: KEP-471/KM.10/2009 tanggal 17 Desember 2009 tentang Pemberian Ijin Usaha Perusahaan Penjaminan Kredit kepada PT. Jamkrida Jatim. Dalam workshop tersebut juga mengemuka mengenai permasalahan modal yang dipersyaratkan dalam membentuk LPKD sesuai dengan PMK No. 222/PMK.010/2008 tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit. Pada pasal 11 dalam PMK No. 222/2008 tersebut dikatakan bahwa Jumlah Modal disetor atau simpanan pokok, simpanan wajib dan hibah penjaminan ditetapkan paling sedikit sebesar: a). Rp. 100 milyar untuk lingkup nasional; dan b) Rp. 50 milyar untuk lingkup provinsi. Ketentuan modal dalam PMK tersebut menurut Pemda telah menjadi hambatan yang nyata dalam pembentukan LPKD karena tidak semua provinsi atau tingkat kabupaten/kota mampu.<br /><br /><strong>Solusi Modal LPKD</strong><br />Permasalahan modal dalam pembentukan LPKD seharusnya tidak perlu terjadi karena Pemda memiliki potensi keuangan yang besar. Kesulitan modal yang mengemuka dalam workshop pengembangan LPKD di atas merupakan cermin kurang kuatnya politic will Pemda dalam mendukung pembentukan LPKD. Ada berbagai cara atau strategi untuk mengatas permasalahan modal dalam pembetukan LPKD tersebut yaitu: (1). LPKD pada dasarnya didirikan melalui mekanisme pembiayaan bersama (joint service/contract agreement) bersama pemerintah pusat (melalui PMN) dan dapat juga secara regional dengan prinsip co-sharing dan co-financing oleh dan antar pemerintah daerah baik di tingkat provinsi maupun tingkat kabupaten/kota. Permasalahan modal dalam pembentukan LPKD dapat diselesaikan dengan cara adanya co-sharing antara pemerintah tingkat provinsi dengan tingkat kabupaten/kota yang berada dalam wilayah provinsi tersebut. Misal di provinsi A ada sepuluh kabupaten/kota maka untuk mencapai persyaratan modal Rp 50 miliar maka setiap pemda di tingkat provinsi atau kab/kota bisa sharing minimal Rp. 5 miliar. Pemda di tingkat kab/kota ataupun di tingkat provinsi dapat memperoleh manfaat LPKD ini dengan mengajukan jumlah UMKM di masing-masing kabupaten/kota atau provinsi yang layak dibantu dengan penjaminan kredit UMKM. Proses seleksi UMKM yang layak dari kabupaten/kota yang telah memberikan kontribusi modal ini perlu dilaksanakan secara profesional (bebas KKN) dan adil sesuai dengan profil usaha UMKM yang layak di bantu oleh program penjaminan UMKM. Dengan demikian, ada azas manfaat kontribusi modal pemda kab/kota dalam membentuk LPKD di daerah; (2). Kebutuhan persyaratan modal dalam pembentukan LPKD pada dasarnya muncul karena ada kekhawatiran dalam penyelesaian klaim penjaminan kredit UMKM. Kekhawatiran tidak adanya kemampuan penyelesaian klaim yang terjadi ini dapat diselesaikan dengan melibatkan perusahaan penjaminan milik pemerintah seperti PT. Askrindo dan Perum Jamkrindo yang sudah memiliki kapasitas penjaminan yang relatif besar. Pemerintah harus memposisikan dan mendukung kedua perusahan tersebut sebagai Holding Company dari LPKD yang akan didirikan di daerah sehingga persyaratan modal pembentukan LPKD menjadi menurun karena sudah didukung secara finansial oleh kedua perusahaan. Dengan sistem pembentukan holding company tersebut, syarat permodalan LPKD dapat diturunkan misal menjadi Rp. 5 miliar saja. Dengan sistem holding company dalam pembentukan LPKD daerah ada beberapa keunggulan yaitu: a). Dapat dilakukannnya transfer kemampuan dann pengalaman penjaminan kredit dengan skim LPKD dari kedua perusahaan penjaminan yang sudah terbukti memiliki kemampuan dan pengalaman dalam bidang tersebut dalam bentuk technical assistence.; b). Pembentukan LPKD dapat segera dilakukan karena memperoleh dukungan kapasitas penjaminan dari perusahaan penjaminan tersebut sehingga persyaratan permodalan menjadi lebih rendah dan dapat dipenuhi oleh seluruh pemda di Indonesia; dan c) dapat menyebarkan risiko penjaminan ulang (re-guarantee) melalui mekanisme holding company ini sehingga dapat menurunkan risiko yang dialami oleh LPKD. Peranan pemerintah pusat dalam sistem holding ini adalah secara terus menerus memberikan dukungan finansial kepada kedua perusahaan penjaminan tersebut secara proporsioanal berdasarkan kinerja penjaminan kredit dengan jalan memberikan Penyertaan Modal Negara (PMN). Dana PMN ini diposisikan sebagai modal untuk memperkuat kapasitas penjaminan bukan sebagai dana untuk membayar klaim karena diyakini kredit UMKM yang disalurkan diperkirakan akan terus meningkat yang membutuhakn peningkatan kapasitas penjaminan pula: dan (3) Untuk mendukung kapasitas LPKD yang memerlukan persyaratan modal yang masih dianggap tinggi oleh Pemda, maka cara lain yang dapat dilakukan adalah mem-PSO-kan usaha penjaminan kredit UMKM di daerah yang ditanggung oleh Pemda. Mekanisme public service obligation (PSO) untuk kegiatan ini di tingkat provinsi atau kab/kota memang belum ada regulasinya yang jelas mengaturnya dan PSO yang ada baru di tingkat Pemerintah Pusat yang diperuntukan pada kalangan perusahaan nasional milik negara seperti yang tercantum pada UU No. 40 tahun 2007 tentang PerseroanTerbatas. Dengan menganggap penjaminan kredit dengan skim LPKD sebagai PSO daerah, maka LPKD daerah memiliki kemampuan penyelesaian klaim yang relatif tinggi karena kerugian LPKD akibat klaim ditanggung pemda sehingga dapat menjadi alasan yang kuat untuk menurunkan persyaratan modal pembentukan LPKD. Pemerintah Pusat sebagai regulator tentunya harus memikirkan terobosan kebijakan PSO daerah ini agar dapat meningkatkan pelayanan kemanfaatan umum sampai seluruh pelosok daerah di Indonesia yang seharusnya memiliki hak yang sama untuk menerima kemanfaatan umum tersebut. Dalam menjalankan pola PSO bagi perusahaan daerah BUMN in perlu dilakukan secara profesional sehingga memenuhi penerapan Good Corporate Governance (GCG) dan terhindar dari praktek KKN.<br /><br />LPKD merupakan salah satu program kerakyatan yang mendukung ekonomi kerakyatan yang sudah sepantasnya memperoleh prioritas utama pemerintah dalam mengembangkan UMKM di daerah. Untuk itu pemrintah harus all out mendukung pembentukan LPKD di seluruh daerah sehingga tidak muncul lagi permasalahan modal pembentukan LPKD. Permasalahan utama dalam pembentukan LPKD adalah kemauan (politic will) dari Pemda bukan permsalahan modal. Kini semua jelas keberhasilan pembentukan LPKD berpulang pada kemauan pemerintah pusat dan daerah.<br /><br />*) Mulyono, SE, MM, pengamat Penjaminan KreditMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-38924088368092979822010-02-22T13:01:00.008+07:002010-02-22T16:30:57.519+07:00DALAM PENJAMINAN KUR, PERUSAHAAN PENJAMINAN TERANCAM PAILIT<em>Sejak dimulainya Penjaminan KUR Inpres No. 6/2007 pada bulan Desember 2007, Perusahaan Penjaminan mulai merasakan kerugian sebagai akibat besarnya klaim yang timbul. Dengan rata-rata NPL KUR perbankan di atas 5 % per tahun dan IJP yang diterima perusahaan penjaminan hanya sebesar 1,05 % per tahun, dapat dipastikan perusahaan penjaminan merugi bahkan dikhawatirkan dalam jangka panjang dapat menggerus Penyertaan Modal Negara (PMN) yang ditempatkan sebagai ekuitas perusahaan. Kondisi ini pada akhirnya menyebabkan perusahaan penjaminan akan mengalami kebangkrutan atau pailit. Seperti halnya yang terjadi pada PT. Askrindo yang merugi sebesar Rp. 75,92 milyar pada tahun 2009. Pemerintah seyogyanya melakukan perubahan kebijakan pelaksanaan penjaminan KUR agar sustainbility program KUR tetap terjaga. </em><br /><br /><strong>Peranan Perusahaan Penjaminan.</strong><br />Dalam dua dekade terakhir ini, peranan ekonomi UMKM sangat dirasakan sebagai bagian ekonomi kerakyatan dalam tatanan perekonomian nasional yang memegang posisi sangat strategis. Untuk meningkatkan peranan ekonomi UMKM, Pemerintah melakukan pemberdayaan UMKM dengan memberikan akses keuangan dan pembiayaan kepada UMKM yang mengalami kesulitan memperoleh fasilitas kredit dari perbankan karena ketiadaan agunan walaupun usahanya layak atau dikenal sebagai calon nasabah yang feasible but not bankable. Untuk mengatasi masalah tersebut diatas, maka diperlukan adanya keberadaan Lembaga Penjaminan Kredit yang bertindak sebagai lembaga intermediary antara perbankan dengan UMKM sehingga UMKM dapat feasible dan bankable melalui mekanisme penjaminan kredit sebagai pengganti agunan yang dipersyaratkan perbankan.<br />Lembaga Penjaminan Kredit atau perusahaan penjaminan memiliki peranan yang penting dalam sistem perkreditan nasional, Perusahaan penjaminan memiliki peran antara lain sebagai ; (a) Pelengkap sistem perkreditan (credit supplementary institution);(b) Lembaga penjamin/ Institutional Collateral ; dan (c) Memperbesar akses UMKM ke sumber pembiayaan. Perusahaan penjaminan sebagai lembaga intermediary dapat memainkan peranan penting dalam menghubungkan kebutuhan UMKM, Pemerintah dan perbankan yang memiliki permasalahan yang sama dalam sistem perkreditan nasional. Secara umum kondisi-kondisi yang dihadapi UMKM, Pemerintah, dan Perbankan dalam penyaluran kredit perbankan adalah :<br />1. Permasalahan yang dihadapi UMKM dalam memperoleh akses pembiayaan dari perbankan antara lain:<br />a. Tidak memiliki agunan atau terbatasnya agunan.<br />b. Risiko usaha relatif tinggi mengingat keterbatasan dalam skill dan manajemen.<br />2. Dari sisi pemerintah, memiliki kepentingan untuk mengembangkan UMKM dengan tujuan antara lain:<br />a. Memperkuat pondasi perekonomian nasional mengingat lebih 90% jumlah usaha di Indonesia tergolong UMKM.<br />b. Meningkatkan pertumbuhan ekonomi.<br />c. Mengurangi social cost mengingat besarnya penyerapan tenaga kerja yang dapat ditampung.<br />d. Meningkatkan Pendapatan Asli Daerah dari perkembangan industri daerah yang didukung dengan pengembangan UMKM mengingat keberadaan UMKM tersebar di seluruh pelosok tanah air.<br />3. Dari sisi perbankan, kondisi yang dihadapi antara lain:<br />a. Biaya pengelolaan penyaluran kredit kepada UMKM relatif tinggi.<br />b. Risiko kredit UMKM relatif tinggi<br />c. Cadangan atas risiko kredit UMKM yang dibentuk cukup besar.<br /><br />Berlandaskan pada peranan perusahaan penjaminan, kebutuhan UMKM, Pemerintah dan perbankan maka langkah pemerintah sudah tepat dengan menerbitkan Inpres No. 6 tahun 2007 tentang Kebijakan Percepatan Pengembangan Sektor Riil dan Pemberdayaan UMKM yang menugaskan perusahaan penjaminan untuk melaksankan penjaminan Kredit Usaha Rakyat (KUR). Kebijakan pemerintah ini secara nyata akan menjadi pendorong terciptanya iklim yang lebih favorable untuk pengembangan UMKM berupa pemberian fasilitas Kredit Usaha Rakyat (KUR) dari perbankan yang ditunjuk yaitu Bank BRI, Mandiri, BNI, Bukopin, BSM dan bank BTN. Salah satu langkah konkrit kebijakan pemerintah untuk merealisasikan Inpres No.6/2007, Pemerintah telah memberikan tambahan PMN sebesar Rp 1,5 triliun pada akhir tahun 2007 kepada 2 (dua) perusahaan penjaminan yaitu PT. Asuransi Kredit Indonesia dan Perum Jamkrindo dengan tujuan antara lain: 1) Meningkatkan kapasitas penjaminan perusahaan penjaminan untuk menjamin penyaluran KUR yang setiap tahunnya diperkirakan meningkat; dan 2) Meningkatkan kemampuan untuk pembayaran klaim penjaminan KUR sehingga dapat mengurangi risiko kredit perbankan penyalur KUR.<br /><br />Selama periode 2007 - 2009, menurut data dari PT. Askrindo dan Perum Jamkrindo, Penjaminan KUR telah menjamin KUR sebesar Rp. 16,66 triliun dengan perkiraan jumlah UMKM sebanyak 2,2 juta unit dan diperkirakan telah menyerap tenaga kerja sebanyak 5,04 juta orang. Kinerja perusahaan penjaminan yang relatif baik terutama PT. Askrindo yang ditujukan dengan pencapaian gearing ratio yang melebihi 10 kali ternyata berdampak negatif pada kinerja keuangan perusahaan secara keseluruhan yaitu pada tahun 2009 mengalami kerugian sebesar Rp. 75,92 milyar seperti yang terungkap pada saat Rapat Kerja dengan Komisi XI DPR RI pada tanggal 18 Pebruari 2010. Hal ini terjadi karena klaim yang timbul yaitu sebesar Rp. 280,63 milyar lebih besar dari imbal jasa penjaminan (IJP) yang diterima oleh PT. Askrindo yaitu sebesar Rp. 119,55 milyar. Dalam penjaminan KUR ini, semakin besar nilai penjaminan KUR maka semakin besar peluang klaim yang terjadi karena penjaminan KUR merupakan penjaminan kredit yang berisiko tinggi dibandingkan dengan bisnis penjaminan kredit lain atau penjaminan proyek (bonding). Selain nilai IJP yang relatif lebih kecil dari klaim, fitur penjaminan KUR lainnya juga kurang mendukung sustainbility program KUR dan perusahaan penjaminan itu sendiri. Disinilah peranan Regulator untuk segera melakukan penyesuaian kebijakan terhadap fitur pokok penjaminan KUR agar perusahaan penjaminan tidak mengalami kerugian atau bahkan bangkrut.<br /><br /><br /><strong>Perlu kebijakan baru</strong><br />Program penjaminan KUR yang populis ini perlu memperoleh dukungan semua pihak terutama pemerintah agar sustainbility program tersebut tetap terjaga. Namun pada kenyataannya, kebijakan pemerintah yang diimplementasikan pada fitur penjaminan KUR ternyata dalam jangka waktu panjang berdampak buruk terhadap kesehatan keuangan perusahaan penjaminan. Untuk itu perlu seyogyanya pemerintah mengambil langkah kebijakan baru untuk merubah fitur penjamian KUR agar penjaminan KUR yang dikategorikan sebagai bisnis berisiko ini tidak menyebabkan perusahaan penjaminan mengalami kebangkrutan. Sinyalemen kuat penjamian KUR berisiko tingggi adalah dengan rata-rata NPL KUR perbankan setiap tahunnya di atas 5 %. Pada tahun 2009 saja, NPL KUR perbankan telah mencapai angka 5,82 % jauh diatas tarif IJP yang diterima perusahaan penjaminan yang hanya sebesar 1,05 %. Walaupun pemerintah telah melakukan penyesuai tarif IJP mulai Pebruari 2010 sesuai PMK No.22/2010, tarif IJP meningkat menjadi sebesar 3,25 % sehingga IJP yang diterima perusahaan penjaminan menjadi sebesar 2,275 % (70 % X tarif IJP 3,25%), namun kenaikan IJP tersebut diperkirakan <strong>belum dapat menutup kerugian </strong>karena masih jauh perbedaannya dengan rata-rata NPL KUR perbankan yang tercatat diatas 5 % per tahun.<br /><br /><strong>Fitur Pokok Penjaminan KUR Saat ini</strong><br />1. IJP yang diterima adalah 1,05% ≤ NPL KUR perbankan<br />2. IJP yang diterima 1,05 diperoleh dari tarif IJP dikalikan dengan Coverage 70 % atau 1,05 % = 1,50% X 70 %<br />3. Pembayaran IJP dibayar 2 kali setahun<br />4. Tidak dikategorikan sebagai Public Service Obligation<br />5. Belum ada kejelasan penyelesaian kerugian apabila PMN telah habis membayar klaim penjaminan KUR Menempatkan PMN sebagai modal peningkatan kapasitas penjaminan karena semakin meningkatnya penyaluran KUR yang akan dijamin<br /><br /><strong>Usulan Perubahan Fitur:</strong><br />1. IJP disesuaikan untuk mengimbangi perkembangan NPL KUR Perbankan<br />2. IJP yang diterima seharusnya 100 % bukan berdasarkan coverage sebesar 70 %.<br />3. IJP dibayarkan dimuka atau cash and carry<br />4. Pembayaran klaim berasal dari PMN yang diberikan oleh Pemerintah PMN dipandang<br />5. sebagai modal untuk meningkatkan kapasitas penjaminan bukan sebagai dana untuk membayar klaim<br />6. Dikategorikan sebagai PSO dengan pola PSO adalah memberikan subsidi dengan mengganti kerugian penjaminan KUR apabila IJP dan hasil investasi tidak dapat membayar klaim dan biaya operasional atau disederhanakan dengan rumus :<br />= (IJP+Hasil investasi) – (Klaim + biaya operasional)<br />7. Ada penambahan PMN setiap tahun Perlu terus menerus penambahan PMN untuk memperkuat kapasitas penjaminan KUR<br /><br /><br />Berbagai cara alternatif perubahan fitur penjaminan KUR dapat dilakukan untuk mendukung sustainbility penjaminan KUR seperti yang diuraikan di atas. Namun perubahan fitur tersebut harus dilakukan secara selektif dan hati-hati karena menyangkut keuangan negara dan kepentingan rakyat. Perubahan fitur penjaminan KUR yang tepat dalam jangka pendek yang harus dilakukan oleh pemerintah adalah melakukan penyesuai tarif IJP untuk mengimbangi perkembangan NPL KUR perbankan dan secara terus menerus memberikan PMN untuk memperkuat kapasitas penjaminan. Pemberian PMN kepada perusahaan penjaminan harus secara proporsional yang didasarkan pada pencapaian gearing ratio atau jumlah nilai penjamina KUR. Pemberian PMN yang sama pada kedua perusahaan penjaminan akan memberikan dampak yang kurang sehat terhadap peningkatan kinerja penjaminan KUR dan mengganggu ketidakadilan bisnis tersebut. Disamping itu, perusahaan penjaminan harus dapat menerima IJP secara penuh atau 100 % bukan disesuaikan dengan coverage penjaminan sebesar 70 %. Seandainya memungkinkan penjaminan KUR dapat dikategorikan sebagai PSO, maka pola PSO yang tepat adalah pemerintah memberikan ganti rugi atau subsidi dengan mengganti kerugian penjaminan apabila IJP dan hasil investasi sudah tidak dapat lagi membayar klaim dan biaya operasional. Pola PSO relatif sulit dilakukan karena berbenturan dengan sistem pembentukan APBN yang tidak dapat mengakomodir fluktuasi kerugian yang timbul. Namun demikian, kesulitan penetapan penjaminan KUR sebagai kegiatan PSO tergantung pada komitmen pemerintah sebagai regulator untuk melakukan penyesuaian terhadap kebijakan yang menghambat. Kembali lagi, sustainbility penjaminan KUR berada ditangan pemerintah sebagai pemegang saham dan regulator. Kita lihat saja nanti apa yang akan dilakukan pemerintah.<br /><br /><br />*). Mulyono, SE, MM, Pengamat Penjaminan KreditMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-45604225410274112762010-01-21T14:54:00.001+07:002010-01-22T07:41:53.864+07:00SEKAPUR SIRIH USAHA PENJAMINAN<strong>Pendahuluan</strong><br />Sejak tahun 2007, Penjaminan kredit kembali memperoleh perhatian Pemerintah dalam upaya mengembangkan UMKM dengan melibatkan bank-bank milik Pemerintah. Program pemerintah ini dikenal dengan Progam Kredit Usaha Rakyat (KUR) yang memperoleh penjaminan kredit oleh Lembaga Penjaminan Kredit miliki Pemeirntah. Program pemerintah inipun disambut dengan baik oleh dunia usaha dan perbankan. Dalam waktu tiga tahun, dana kredit perbankan yang telah dikucurkan telah mencapai diatas Rp. 15 triliun lebih bahkan ada rencana Pemerintah akan terus menambah pengucuran kredit UMKM sampai Rp. 20 triliun pada tahun 2010 dengan mekanisme Penjaminan Kredit. Mekanisme penjaminan kredit ini dipilih karena secara umum UMKM sulit memperoleh akses keuangan ke perbankan karena tidak dapat memenuhi persyaratan agunan. Penjaminan Kredit ditempatkan sebagai pengganti agunan yang dipersyaratkan perbankan kepada UMKM. Sebenarnya peranan Penjaminan Kredit ini sudah mulai dirasakan sejak tahun 1971 ketika PT. Askrindo dibentuk untuk menanggulangi permasalahan pembiayaan UMKM yang tidak dapat memenuhi persyaratan perbankan namun memiliki prospek usaha yang baik. Program penjaminan kredit saat ini dikembangkan kembali oleh pemerintah agar dapat memperkokoh struktur perekonomian Indonesia. Pemahaman dan persamaan persepsi tentang usaha Penjaminan ini perlu dibangun secara bersama dimulai dari jenis usahanya sampai pada kegiatan usaha penjaminan secara menyeluruh.<br /><br /><strong>Konsep dan Definisi Usaha Penjaminan</strong><br />Penjaminan secara umum adalah suatu janji untuk memenuhi pembayaran hutang, atau melakukan sesuatu tugas, dalam hal terjadi kegagalan dari orang lain, yang pada kesempatan pertama, bertanggung jawab terhadap pembayaran atau pelaksanaan pekerjaan tesebut. <br />Di dalam KUH Perdata, penanggungan sebagaimana diatur dalam pasal 1820 adalah : suatu perjanjian dengan mana seorang Pihak Ketiga, guna kepentingan siberpiutang mengikatkan diri untuk memenuhi perikatan si berutang manakala orang ini sendiri tidak memenuhinya. Dengan demikian dalam suatu penanggungan minimal terdapat empat unsur yaitu :<br />1. Penangunggan merupakan suatu bentuk perjanjian, berarti sahnya penanggungan tidak terlepas dari sahnya perjanjian yang diatur dalam pasal 1320 KUH Perdata.<br />2. Penanggungan melibatkan keberadaan suatu utang yang terlebih dahulu ada. Hal ini berarti tanpa keberadaan utang yang ditanggung tersebut, maka penanggungan utang tidak pernah ada.<br />3. Penanggungan dibuat semata-mata untuk kepentingan kreditur, dan bukan untuk kepentingan debitur.<br />4. Penanggungan hanya mewajibkan memenuhi kepada kreditur manakala debitur telah terbukti tidak memenuhi kewajiban atau prestasi atau kewajibannya.<br />Perjanjian penjaminan adalah bersifat asesoir terhadap perjanjian pokok sehingga ada beberapa karakter yang melekat kepadanya seperti :<br /><br />a. Adanya tergantung pada perjanjian pokok;<br />b. Hapusnya tergantung kepada perjanjian pokok<br />c. Jika perjanjian pokok batal, iapun ikut batal<br />d. Ikut beralih dengan beralihnya perjanjian pokok<br />e. Jika perutangan pokok beralih karena cessie, subrogasi maka beralih juga tanpa adanya penyerahan khusus<br />Walaupun KUHPerdata menyebutkan bahwa para pihak dalam penjaminan adalah debitur, kreditur dan penanggung, pada dasarnya usaha penjaminan telah berkembang di luar penjaminan kredit. Namun ada karakteristik yang tetap dijaga yaitu bahwa penjaminan melibatkan tiga pihak yaitu penjamin, penerima jaminan dan si terjamin. Dengan adanya ketiga istilah tersebut maka penjaminan dapat dilakukan dalam bentuk penjaminan kegagalan si terjamin dalam memenuhi kewajibannya terhadap di penerima jaminan baik dalam mengembalikan pinjaman yang sudah diterima oleh si terjamin maupun dalam hal terdapat kewajiban daripada si terjamin untuk melakukan suatu pekerjaan/kewajiban kepada si penerima jaminan. Disamping itu kewajiban penjamin tetap berlaku apabila si terjamin gagal memenuhi kewajibannya kepada si penerima jaminan.<br /><br /><strong>Filosofi & Dasar Hukum Penjaminan</strong><br />Karakter yang khas dari Penjaminan (Penanggungan) ditinjau dari beberapa aspek, antara lain yaitu : <br />a. Sifat dan karakteristik risiko penjaminan bersifat speculative (risiko moral hazard).<br />b. Dalam praktek penjaminan, Hukum Bilangan Besar (The Law of Large Number) tidak berlaku mutlak untuk seluruh produknya karena ada sebagian produk penjaminan yang secara nature tidak dapat mengikuti prinsip Hukum Bilangan Besar. Disamping itu, data empiris yang tersedia secara statistik dan matematis tidak cukup valid untuk dijadikan dasar dalam analisis risiko, atau dengan kata lain bahwa unsur ketidakpastian (uncertainty) sulit distandarisasi mengingat unsur dasar risiko adalah cenderung kepada moral hazzard dan sangat tergantung dengan kondisi makro ekonomi. Risiko-risiko kerugian yang pernah terjadi didunia penjaminan secara hukum hanya dapat dijadikan sebagai yurisprudensi dikarenakan peristiwanya bersifat per kasus. <br />c. Bahwa perjanjian penjaminan bersifat accecoir/supplementary atau perjanjian tambahan terhadap main contract/perjanjian pokok antara Penerima Jaminan dan Terjamin. Dalam sistem penjaminan berlaku prinsip keterbukaan, yaitu bahwa para pihak yang bertransaksi (membuat kontrak) telah saling mengetahui hak dan kewajibannya masing-masing (Penjamin, Terjamin dan Penerima Jaminan). <br />Sebagai dasar hukum terdapat beberapa pasal KUHPer yang berkaitan dengan penanggungan/penjaminan, yaitu sebagai berikut :<br />a. Pasal 1820, “perjanjian dengan mana seorang pihak ketiga (Penjamin), guna kepentingan si berpiutang (Bank/Penerima Jaminan/Obligee) mengikatkan diri untuk memenuhi perikatan si berutang (UMKM/Debitur /Principal) manakala orang ini sendiri tidak memenuhinya”; <br />b. Pasal 1823, “seseorang dapat mengajukan diri sebagai Penanggung (dengan tidak telah diminta untuk itu) oleh orang untuk siapa ia mengikatkan dirinya, bahkan diluar pengetahuan orang itu. Diperbolehkan juga untuk menjadi penanggung tidak saja untuk si berpiutang utama, tetapi juga untuk seorang penanggung orang itu (guarantee for guarantor)”. <br />c. Perihal pembayaran ganti rugi penjaminan, telah diatur dalam Pasal 1831 yaitu Penjamin/Penanggung wajib membayar kepada si berpiutang (penerima jaminan) jika si berutang (terjamin) lalai, lalu benda-benda si berutang harus disita dan dijual lebih dahulu untuk melunasi utang-utangnya (hak istimewa seorang penanggung);<br />d. Perihal timbulnya hak subrogasi penjaminan, telah diatur dalam Pasal 1840 yaitu si Penjamin/Penanggung yg telah membayar, menggantikan demi hukum segala hak si berpiutang terhadap si berutang.<br />Berdasarkan landasan hukum penjaminan tersebut diatas, maka posisi perusahaan penjaminan dari produk-penjaminan yang dijalankan, akan selalu berhubungan dengan pihak-pihak yang terkait baik terjamin ataupun penerima jaminan, sebagai berikut :<br /><br />No Jenis Produk Terjamin Penerima Jaminan<br />1. Penjaminan Kredit Bank Debitur Bank<br />2. Penjaminan Kredit Non Bank Nasabah/Debitur Pegadaian/LKBB<br />3. Asuransi Kredit Perdagangan Distributor/Pembeli Pabrikan/Penjual<br />4. Surety Bond Pelaksana/Kontraktor Pemilik Proyek<br />5. Customs Bond Eksportir/Importir Pabean<br />6. Kafalah Makful Anhu/TerjaminMakful Lahu/Penerima Jaminan<br /><br />Produk-produk tersebut dapat dikategorikan sebagai produk penjaminan karena secara nature memiliki karakteristik penjaminan yang ditandai dengan melibatkan ketiga pihak. <br />Dalam hal perusahaan menetapkan status bidang usaha sebagai perusahaan penjaminan, maka landasan hukumnya adalah :<br />a. PerPres No. 2/2008 tentang Lembaga Penjaminan, yang mengatur antara lain kelembagaan, kegiatan usaha, pembatasan, pembinaan dan pengawasan; <br />b. PMK No. 222/2008 tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit, yang menjelaskan secara lebih mendetil atas PerPres No. 2/2008 tentang Lembaga Penjaminan.<br /><br /><strong>Aspek Hukum Kontrak Penjaminan </strong><br />Kontrak penjaminan adalah kontrak dimana si penjamin mengikatkan dirinya terhadap kontrak yang telah dilakukan antara si penerima jaminan dengan si terjamin. Kontrak penjaminan adalah kontrak antara 3 (tiga) pihak sehingga seharusnya berbeda dengan kontrak/polis asuransi yang melibatkan 2 pihak. Kontrak penjaminan harus memuat secara jelas tentang definisi daripada penjamin, penerima jaminan ataupun terjamin. Apabila selama ini konotasi masyarakat mengenai kontrak penjaminan lebih kepada kontrak antara tiga pihak dalam transaksi penjaminan kredit maka perlu digunakan istilah yang sama seperti penjamin, penerima jaminan dan terjamin untuk kontrak yang bukan merupakan kontrak penjaminan kredit. Dengan demikian setiap kontrak yang melibatkan 3 pihak dan bersifat asesoir terhadap perjanjian pokok dapat dinyatakan sebagai kontrak penjaminan bukan kontrak asuransi ataupun kontrak lainnya.<br />Yang perlu juga mendapatkan perhatian khusus dalam kontrak penjaminan adalah mengenai perlindungan terhadap manfaat-manfaat apa saja yang dapat diterima oleh si terjamin sekaligus kewajiban-kewajiban yang harus dipenuhi oleh si terjamin secara jelas. Walaupun dalam kasus penjaminan kredit bank, klaim dibayarkan melalui penerima jaminannya yaitu bank sendiri namun perlu juga ditegaskan hak-hak dari terjamin apabila yang bersangkutan meninggal dunia atau tidak mampu untuk melunasi kreditnya. Juga perlu ditegaskan mengenai bagaimana cara penanganan kolateral secara transparan agar tidak merugikan satu pihak pun jua.<br />Dalam kaitannya dengan subrograsi selama ini karena pihak bank adalah yang menyimpan kolateral tambahan, recovery dari kolateral memang dibagikan berdasarkan proporsi yang telah disepakati antara bank dan penjamin. Namun demikian, penjamin merasakan bahwa pihak bank lebih memprioritaskan recovery untuk kepentingan bank padahal seharusnya dibagikan secara proporsional.<br />Dasar hukum dari penjaminan di Indonesia adalah KUHPerdata Bab XVII tentang penanggungan utang. Pada pasal 1820 dinyatakan bahwa perjanjian tentang penanggungan, dimana pada salah satu pasalnya dinyatakan bahwa orang boleh melakukan penjaminan terhadap pihak lain. <br />Di dalam kontrak penjaminan juga harus secara jelas dicantumkan cara penyelesaian hukum yang akan diambil apabila ternyata salah satu pihak wanprestasi. Tentunya harus ada dasar-dasar yang jelas tentang latar belakang pembuatan pasal-pasal supaya tidak terkesan bahwa kontrak tersebut dibuat secara asal jadi saja.<br /><br /><strong>Ruang Lingkup Usaha Penjaminan</strong><br />Di dalam Peraturan Presiden Nomor 2 tahun 2008 tentang Lembaga Penjaminan dinyatakan bahwa penjaminan adalah kegiatan pemberian jaminan atas pemenuhan kewajiban finansial penerima kredit dan/atau pembiayaan berdasarkan prinsip syariah. Selanjutnya di dalam Peraturan Menteri Keuangan Nomor 222 tahun 2008 tentang Perusahaan Penjaminan Kredit dan Perusahaan Penjaminan Ulang Kredit dinyatakan bahwa perusahaan penjaminan kredit adalah perusahaan penjaminan yang kegiatan usaha pokoknya melakukan penjaminan kredit. Namun demikian pada pasal 3-nya diterangkan bahwa untuk mendukung kegiatan usaha penjaminan maka perusahaan penjaminan kredit dapat melakukan kegiatan usaha lain seperti penjaminan kredit tunai di luar lembaga keuangan seperti penjaminan kredit yang disalurkan oleh Koperasi kepada anggotanya; penjaminan kredit/ pinjaman Program Kemitraan yang disalurkan badan usaha milik negara dalam rangka Program Kemitraan dan Bina Lingkungan (PKBL); Penjaminan kredit non tunai di luar lembaga keuangan; Penjaminan atas surat utang yang diterbitkan oleh UMKM; Jasa konsultasi manajemen; Penyediaan informasi/data base terjamin; dan Usaha lainnya yang ditetapkan oleh Ketua Bapepam dan Lembaga Keuangan.<br />Demikian juga halnya dengan perusahaan penjaminan ulang kredit pun diberikan kesempatan untuk melakukan usaha lain selain penjaminan ulang kredit yaitu melakukan penjaminan ulang terhadap usaha-usaha tersebut di atas.<br />Sebagaimana kita telah ulas sebelumnya bahwa usaha penjaminan kredit adalah usaha penjaminan yang mempunyai potensi kerugian yang cukup besar. Bahkan penjaminan kredit yang ditujukan untuk modal kerja berdasarkan statistik dan pengalaman perusahan penjaminan yang melakukannya selama ini lebih cenderung rugi. Namun usaha penjaminan kredit masih mendapatkan kesempatan untuk memperoleh keuntungan dari penjaminan kredit untuk tujuan konsumsi atau lebih dikenal dengan kredit multiguna. Usaha Penjaminan juga berpotensi untuk berkembang dengan kondisi yang lebih profitable apabila juga melakukan usaha penjaminan lain seperti penjaminan pelaksanaan proyek, penjaminan pengadaan, penjaminan ekspor, penjaminan kontra bank garansi dan bahkan penjaminan perdagangan.<br />Selain penjaminan yang murni bersifat komersial yang diselenggarakan oleh perusahaan penjaminan komersiil, kita mengenal juga penjaminan yang diselenggarakan oleh pemerintah dengan menunjuk perusahaan penjaminan komersiil untuk menyelenggarakannya karena pada saat ini pemerintah tidak memiliki perusahaan penjaminan yang khusus menyelenggarakan usaha penjaminan yang diwajibkan pemerintah. Saat ini program penjaminan Kredit Usaha Rakyat adalah program penjaminan yang cukup dikenal luas di kalangan perbankan dan pengusaha UMKM. Berdasarkan Peraturan Menteri Keungan Nomor 135 Tahun 2008 telah ditetapkan Fasilitas Penjaminan Kredit Usaha Rakyat (KUR). KUR sendiri adalah kredit/ pembiayaan kepada UMKM-K dalam bentuk pemberian modal kerja dan investasi yang didukung fasilitas penjaminan untuk usaha produktif.<br />Program KUR adalah ditujukan untuk meningkatkan akses pembiayaan UMKM-K pada sumber pembiayaan yang didukung fasilitas penjaminan dalam rangka mendorong pertumbuhan ekonomi nasional. Pemerintah berkewajiban untuk melakukan pembayaran Imbal Jasa Penjaminan yang dilakukan sebanyak dua kali dalam setahun. <br />Namun pada dasarnya istilah penjaminan sebenarnya tidak perlu identik dengan penjaminan kredit. Penjaminan sebagai suatu industri dapat melakukan penjaminan selama terpenuhi karakteristik yang dipersyaratkan untuk kontrak penjaminan. Sampai saat ini kita mungkin sudah terbiasa mendengar istilah Lembaga Penjaminan Simpanan (LPS), penjaminan ekspor seperti yang dilakukan oleh Lembaga Pembiayaan Ekspor Indonesia (LPEI), dan terakhir yang akan lahir juga adalah Penjaminan Infrastruktur Indonesia (PII). Ada minimal dua karakteristik yang harus dipenuhi dalam penjaminan di atas. Yang pertama adanya tiga pihak yaitu penjamin, penerima jaminan, dan terjamin. Disamping itu juga yang tidak kalah pentingnya adalah bahwa kontrak penjaminan sifatnya asesoir terhadap kontrak pokok antara si penerima jaminan dan si terjamin. <br />Lembaga Penjaminan Simpanan adalah penjaminan yang ditujukan untuk menjamin kewajiban bank terhadap debitur yang telah diatur dengan Undang-undang No 24 Tahun 2004 Tentang Lembaga Penjamin Simpanan. Dalam skim ini kita lihat bahwa si penerima jaminan adalah para deposan dan penabung yang menyimpan dananya di bank. Si terjamin adalah pihak bank yang menerima penempatan dana dari nasabahnya. Sedangkan penjamin dalam hal ini adalah Lembaga Penjamin Simpanan. Karena telah diatur dengan Undang-undang tersendiri maka skim penjaminan simpanan sebagaimana dimaksud oleh Undang-undang Nomor 24 Tahun 2004 tersebut adalah diluar cakupan kajian ini. Namun memang disadari bahwa skim penjaminan simpanan tersebut masih dapat dikembangkan bagi Skim di luar yang diatur di dalam peraturan perudang-undangan dimaksud.<br />Lembaga Pembiayaan Ekspor Indonesia (LPEI) adalah suatu lembaga yang disamping memberikan pembiayaan dan asuransi juga termasuk penjaminan. Penjaminan yang diberikan ada 4 macam yaitu :<br />1. Penjaminan bagi eksportir Indonesia atas pembayaran yang diterima dari pembeli barang dan/atau jasa di luar negeri;<br />2. Penjaminan bagi importir barang dan jasa Indonesia di luar negeri atas pembayaran yang telah diberikan atau akan diberikan kepada Eksportir Indonesia untuk pembiayaan kontrak Ekspor atas penjualan barang dan atau jasa atau pemenenuhan pekerjaan atau jasa yang dilakukan oleh suatu perusahaan Indonesia;<br />3. Penjaminan bagi bank yang menjadi mitra penyediaan pembiayaan ekspor yang telah kepada eksportir Indonesia; dan atau<br />4. Penjaminan dalam rangka tender terkait dengan pelaksanaan proyek yang seluruhnya atau sebagian merupakan kegiatan yang menunjang ekspor.<br />LPEI juga didirikan dengan Undang-undang tersendiri, oleh karena itu diluar cakupan kajian ini. Walaupun kedua badan tersebut memang didirikan oleh peraturan perundang-undangan tersendiri namun dalam perlindungan konsumen ataupun yang dalam hal ini si penerima jaminan dan si terjamin, maka sebaiknya khusus untuk usaha penjaminan yang dijalankan tetap berkoordinasi dengan regulator yang mengawasi lembaga penjaminan.<br />Di dalam usaha penjaminan juga dikenal dengan penjaminan obligasi, yaitu bentuk penjaminan yang diberikan oleh perusahaan penjaminan kepada pemegang obligasi yang dibayarkan apabila pihak yang mengeluarkan obligasi gagal untuk memberikan hasil sesuai dengan yang diperjanjikan. <br />Selain penjaminan-penjaminan sebagaimana disebutkan di atas, usaha penjaminan dapat menjalankan usaha penjaminan lain selama berpegang kepada karakter usaha penjaminan, diantaranya yang juga memungkinkan adalah penjaminan infrastruktur yang bertujuan untuk menjamin para investor dari risiko-risiko yang dapat membahayakan investasinya di Indonesia.<br />Untuk ke depan dalam rangka menata industri penjaminan yang lebih prudent maka sebaiknya industri penjaminan dibagi ke dalam 2 kategori:<br />1. Usaha penjaminan komersiil yang bebas dimasuki oleh investor, dan memiliki kebebasan pula untuk memasarkan produk penjaminan. Untuk industri seperti ini biasanya mekanisme pasar akan berlaku, apabila industri dianggap cukup menguntungkan maka investor-investor baru akan tertarik untuk ikut berinvestasi.<br />2. Usaha penjaminan yang merupakan program pemerintah dengan kemungkinan 3 pilihan :<br />a. Pemerintah menetapkan program penjaminan wajib dimana imbal jasanya dibayar oleh si terjamin dan penyelenggaraan usahanya dilakukan oleh BUMN yang ditunjuk oleh pemerintah<br />b. Pemerintah menetapkan program penjaminan wajib dengan menanggung imbal jasanya dengan sekaligus penyenggaraan usahanya dilakukan oleh BUMN yang ditunjuk oleh pemerintah<br />c. Pemerintah menetapkan program penjaminan wajib dengan imbal jasanya ditanggung oleh pemerintah namun penyelenggaraan usahanya dapat dijalankan termasuk oleh perusahaan komersiil<br />Selain ruang lingkup usaha penjaminan kita juga mengenal ruang lingkup operasional perusahaan penjaminan. Berdasarkan Peraturan Menteri Keuangan Nomor 222 tahun 2008 tentang perusahaan penjaminan kredit dan perusahaan penjaminan ulang kredit dinyatakan bahwa ruang lingkup operasional perusahaan penjaminan kredit dibagi berdasarkan tingkat nasional dan propinsi. <br />Apabila ke depan usaha penjaminan akan dibagi atas penjaminan komersiil dan penjaminan pemerintah yang bersifat wajib maka ruang lingkup operasional tersebut perlu ditinjau kembali. Sebagaimana kita maklumi bahwa karena tingkat risiko bisnis yang tinggi maka perusahaan penjaminan harus didukung oleh tingkat permodalan yang sangat memadai. Tingkat permodalan dapat dikatakan memadai sekurang-kurangnya jika dapat diperkirakan akan mampu untuk memenuhi semua kewajiban-kewajiban yang akan terjadi di masa yang akan datang. Tentunya karena memerlukan tingkat permodalan yang sangat besar maka penyelenggaraan usahanya harus mampu menghasilkan margin profit yang memadai pula untuk investornya. Untuk perusahaan yang didukung oleh permodalan yang besar dapat diberikan ruang lingkup operasional bertaraf nasional sehingga dapat menggarap pangsa pasar yang besar sesuai dengan permodalannya. Disamping itu perusahaan bermodal besar biasanya didukung oleh perangkat operasional dan SDM yang sangat baik.<br />Sedangkan untuk tingkat lokal sebaiknya dapat dilakukan oleh perusahaan daerah setempat apakah tingkat provinsi, ataupun kabupaten atau kotamadya. Biasanya daerah mempunyai kemampuan permodalan yang terbatas, namun tetap memerlukan kehadiran perusahaan penjaminan. Untuk hal ini mungkin perlu dilakukan agar pemda dapat mendirikan perusahan penjaminan daerah selama hal tersebut memang diperlukan dan mendapatkan izin dari regulatornya. Sebaiknya pendirian perusahaan penjaminan di daerah tetap mendahulukan azas pertumbuhan ekonomi yakni untuk membantu UMKM-K mendapatkan akses yang lebih baik kepada kredit perbankan. Untuk itu perusahaan penjaminan yang didirikan oleh Pemda difokuskan saja kepada penyelenggara program-program wajib yang didukung oleh pemerintah dimana biasanya imbal jasa penjaminan sudah disubsidi oleh pemerintah. Namun risiko perusahaan penjaminan di daerah mengalami krisis permodalan masih tetap ada, sehingga perlu dibuatkan peraturan daerah yang menyatakan bahwa perusahaan penjaminan di daerah mempunyai akses langsung ke APBD dalam hal terjadi kesulitan-kesulitan dalam pembayaran klaim. Pengecualian tentunya perlu dipertimbangkan bagi daerah yang memiliki modal yang sangat mencukup untuk menjalankan usaha penjaminan komersiil. Untuk perusahaan penjaminan daerah yang mampu juga menjalankan penjaminan komersiil maka dapat diberikan ruang lingkup nasional.<br />Perusahaan penjaminan komersiil perlu dipersyaratkan mempunyai tingkat permodalan yang lebih besar karena dihadapkan dengan risiko yang sangat besar. Sebagai kompensasinya mereka diberikan keleluasaan beroperasi di tingkat nasional. <br /><br /><strong>Badan Hukum</strong><br />Perusahaan penjaminan adalah badan usaha yang didirikan dengan tujuan mencari keuntungan dengan demikian bentuk badan hukum daripada perusahaan penjaminan pun harus mencerminkan hal-hal tersebut. Bentuk badan hukum yang sesuai untuk perusahaan penjaminan bisa berbentuk Perseroan Terbatas apabila saham-sahamnya dimiliki oleh swasta, ataupun dapat berbentuk Pesero apabila pemegang saham mayoritasnya adalah pemerintah RI atau Badan Usaha Milik Negara (BUMN). Disamping itu koperasi dan pemerintah daerah diperbolehkan untuk mendirikan perusahaan penjaminan dengan badan hukum koperasi maupun Badan Usaha Milik Daerah (BUMD).<br /><br /><strong>Pencadangan Klaim</strong><br />Perusahaan penjaminan sebagaimana perusahaan jasa keuangan lainnya mempunyai kewajiban kepada penerima jaminan yaitu dalam bentuk pemberian ganti rugi apabila si terjamin gagal untuk memenuhi kewajibannya terhadap si penerima jaminan sesuai dengan perjanjian yang telah disepakati. Tidak jarang terjadi bahwa pembayaran ganti rugi kepada penerima jaminan jauh melebihi pendapatan imbal jasa yang diterima sehingga perusahaan setiap saat dalam kondisi yang penuh dengan risiko.<br />Dihadapkan dengan situasi tersebut maka kemampuan perusahaan penjaminan untuk dapat memperkirakan seberapa besar klaim yang akan ditanggung selama satu tahun sangat membantu kesinambungan dari perusahaan. Angka perkiraan itu sendiri bukanlah didapatkan dari rekaan yang tanpa dasar namun didasarkan dari pengalaman yang telah teruji dalam kurun waktu tertentu. Dengan berdasarkan formula tertentu perusahaan penjaminan dapat membentuk cadangan yang bermanfaat dalam memberikan tingkat keakuratan daripada klaim yang harus dipenuhi di masa yang akan datang.<br />Dengan adanya ketentuan pencadangan, maka imbal jasa penjaminan yang diterima dapat dialokasikan secara lebih efektif. Sebagian dari imbal jasa yang diterima akan langsung dimasukkan ke cadangan setelah dikurangi dengan biaya operasional dan beban pemasaran. Tentunya dana yang disiapkan untuk cadangan tetap dapat digunakan untuk kegiatan investasi. Namun karena cadangan tersebut akan digunakan untuk kewajiban jangka pendek yang mempersyaratkan likuiditas yang tinggi, perusahaan harus dapat menginvestasikan dana tersebut pada sarana-sarana investasi yang sangat likuid.<br />Pencadangan dapat saja dimasukkan ke dalam peraturan Undang-undang penjaminan seperti yang dilakukan oleh industri lain seperti asuransi,dana pensiun, jasa pembiayaan dan lain sebagainnya. Namun kewenangan untuk memberikan keringanan tersebut memang terletak kepada faktor regulator perpajakannya dan untuk memberikan keringangan perpajakan terhadap cadangan penjaminan baru dapat dilakukan apabila peraturan tersebut sudah diadopsi ke dalam peraturan perpajakan.<br /><br /><strong>Tingkat Kesehatan Perusahaan Penjaminan dan Permodalan</strong><br />Perusahaan penjaminan adalah perusahaan yang sangat rentan dengan risiko. Pengalaman di negara-negara lain membuktikan bahwa akibat adanya kewajiban pembayaran klaim yang besar, perusahaan penjaminan sering mengalami masalah kesehatan keuangan. Untuk itu dalam rangka memberikan tingkat keamanan yang lebih baik terhadap tingkat Masalah kesehatan keuangan dapat timbul karena disebabkan masalah solvabilitas dan likuiditas. Apabila perusahaan tidak sehat secara solvabilitas dan likuiditas maka tentu saja akan dapat menguras permodalannya yang nantinya akan bermuara kepada terganggunya operasional perusahaan penjaminan tersebut. <br />Tingkat Solvabilitas adalah ukuran utama kesehatan keuangan yang mencerminkan kemampuan aset perusahaan penjaminan dalam memenuhi kewajiban yang timbul terhadap perusahaan. Sedangkan tingkat likuiditas sangat penting dalam menginformasikan kemampuan perusahaan dalam memenuhi kewajiban berjangka pendek. Walaupun kedua indikator tersebut seolah-seolah sama namun pada kenyataannya berbeda. Perusahaan penjaminan yang memiliki likuiditas yang memadai belum tentu memiliki tingkat solvabilitas yang diinginkan. Sebaliknya perusahaan penjaminan yang solven belum tentu memiliki likuiditas yang kuat. Yang terbaik adalah perusahaan penjaminan memiliki tingkat solvabilitas dan likuiditas yang sehat. Untuk itu perlu dibuatkan standar-standar setiap waktu regulator dapat mengevaluasi sekaligus mendeteksi tingkat solvablitas dan tingkat likuiditas perusahaan penjaminan.<br />Pertanyaan yang muncul adalah bagaimana caranya kita menetapkan tingkat kesehatan perusahaan penjaminan?. Dalam rangka penerapan konsep manajemen risiko yang baik maka untuk menetapkan tingkat kesehatan perusahaan penjaminan juga harus menggunakan pendekatan berbasis risiko. Tingkat kesehatan perusahaan penjaminan diukur berdasarkan risiko yang ditanggung perusahaan (outstanding liabilities). Sebagaimana kita ketahui ada beberapa risiko yang ditanggung oleh perusahaan seperti risiko underwriting yaitu risiko dimana klaim yang diperkirakan berbeda jauh dengan klaim yang terjadi mengingat sifat penjaminan finansial juga rentan terhadap gejolak ekonomi makro, risiko investasi dimana hasil investasi yang diperkirakan berbeda dengan hasil investasi yang diperoleh, risiko penjaminan ulang yaitu risiko yang ditanggung apabila perusahaan penjaminan ulang tidak mampu untuk memberikan dukungan ganti rugi dalam hal terjadinya klaim dan lain sebagainya. <br />Permodalan yang kuat adalah syarat utama untuk membentuk suatu perusahaan penjaminan yang sehat. Indikasi dari permodalan yang kuat biasanya terlihat dari kemampuan permodalan dalam menanggung risiko yang akan timbul dari seluruh penjaminan yang dilakukan. Namun tentunya kemampuan permodalan juga dibatasi oleh karakter produk yang dipasarkan. Produk penjaminan kredit terutama yang untuk tujuan usaha produktif akan lebih beresiko dengan demikian akan membutuhkan dukungan permodalan yang lebih kuat dibandingkan dengan penjaminan kredit untuk tujuan konsumtif. <br />Tentunya untuk mengetahui kondisi kesehatan perusahaan penjaminan maka risiko-risiko tersebut harus dapat dikuantifikasi melalui cara pembobotan sehingga akan lebih mudah diketahui kondisi kesehatan perusahaan.<br />Menghitung risiko untuk perusahaan penjaminan juga ditentukan oleh apakah perusahaan penjaminan mendapat dukungan dari pemerintah. Untuk program penjaminan pemerintah baik pemerintah pusat maupun daerah yang sifatnya wajib dan mendapatkan dukungan pendanaan penuh dari pemerintah, maka tingkat risikonya tidak sebesar apabila perusahaan penjaminan yang menjalankan program komersiil yang mengandalkan keahlian underwriting ataupun kemampuan menyeleksi risiko dari stafnya.Dalam hal ini konsep penyebaran risiko (reguarantee) atas porfolio penjaminan yang dilaksanakan perlu mendapatkan perhatian, namun dalam realitanya khusus untuk penjaminan kredit belum ada penjaminan ulang (kecuali di Jepang yaitu JASMEC).<br /><br /><strong>Investasi</strong> <br />Tingkat kesehatan dan permodalan perusahaan penjaminan dan penjaminan ulang sangat berkaitan erat dengan kebijakan investasi. Kebijakan investasi yang tepat dapat membantu kerugian underwriting perusahaan penjaminan sehingga perusahaan tetap dapat memenuhi kewajiban terhadap penerima jaminan dan terjamin, memenuhi biaya operasionalnya dan bahkan memperoleh laba di akhir tahun.Kebijakan investasi harus disusun dengan memperhatikan karakter usaha penjaminan itu sendiri. <br /><br /><strong>Pelaporan Produk Penjaminan</strong><br />Perkembangan industri penjaminan tidak terlepas daripada kemampuan perusahaan untuk menghasilkan imbal jasa dari produk-produk yang dipasarkan. Semakin banyak permintaan terhadap produk-produk penjaminan maka akan semakin bervariasi pula risiko yang akan ditanggung oleh perusahaan penjaminan. Beragamnya risiko dari produk-produk tersebut disamping bagus dari sisi manajemen risiko karena dapat menyeimbangkan risiko yang ditanggung perusahaan penjaminan secara keseluruhan dapat pula berdampak negatif apabila ternyata dari semua produk yang dipasarkan ternyata memberikan beban yang berat terhadap kesehatan perusahaan. Peran pembina dan pengawas diperlukan agar perusahaan dapat memasarkan produk yang memang layak untuk dipasarkan dan sudah melalui suatu mekanisme penilaian yang baik. Untuk itu setiap produk yang akan dipasarkan oleh perusahaan penjaminan ataupun oleh perusahaan penjaminan ulang kredit harus terlebih dahulu dilaporkan kepada pembina dan pengawas.<br /><br /><strong>Penjaminan Ulang</strong><br />Dalam kaitan halnya dengan penjaminan ulang, sebagaimana kita maklumi, penjaminan ulang diperlukan karena ada beberapa manfaat yang mungkin didapat yaitu :<br />a. perusahaan penjaminan biasanya mempunyai pengalaman kerugian sendiri-sendiri. Tanpa kehadiran perusahaan penjaminan ulang maka pilihan perusahaan adalah menanggung semua risiko atau klaim yang harus dibayar atau dengan membaginya dengan perusahaan penjaminan yang lain dengan mekanisme co-guarantee. Namun kekuatan permodalan perusahaan penjaminan tentunya terbatas. Apabila jumlah kewajiban atau klaim yang harus dibayarkan sudah mencapai batas tertentu yang melebihi permodalan yang dimiliki maka tentunya perusahaan akan berpotensi mengalami hambatan untuk meningkatkan penerimaan bisnis penjaminan lainnya karena pertimbangan harus melakukan pencadangan dalam rangka pembayaran klaim yang akan muncul belakangan. Biasanya keberanian suatu perusahaan penjaminan untuk meningkatkan pertumbuhan penjaminannya akan tergantung daripada pengalaman kerugian atau klaim yang dibayarkan tahun-tahun sebelumnya. Apabila klaim yang dibayarkan pada tahun sebelumnya cukup besar maka peningkatan penjaminan akan berpotensi menimbulkan permasalahan. Dengan adanya mekanisme penjaminan ulang hal tersebut dapat distabilisasi sehingga manajemen perusahaan penjaminan lebih tenang dalam menjalankan bisnisnya. Tentu saja dalam melakukan ”sharing risks” perusahaan penjaminan ulang juga akan melakukan mekanisme underwriting yang normal dilakukan oleh perusahaan penjaminan dalam menerima akseptasi penjaminan. <br />b. Perlindungan dari kondisi catastrophe. Kondisi dimana klaim jatuh secara bersamaan karena adanya krisis perekonomian atau penyebab lainnya adalah kondisi bencana dimana perusahaan penjaminan harus menanggung beban klaim yang wajib diselesaikan secara bersamaan. Hal ini tentu saja sangat berpotensi mengakibatkan memburuknya bahkan bankrutnya perusahaan penjaminan. Memang dengan teknis underwriting yang baik hal tersebut sebenarnya bisa dihindari. Namun risiko tersebut tetap mengancam manakala perusahaan tidak mempunyai diversifikasi portofolio bisnis yang baik. Dengan adanya perusahaan penjaminan ulang tentu hal tersebut dapat dihindari dengan cara membagi risiko yang ada dengan melalui penilaian risiko yang paling baik bagi perusahaan penjaminan.<br />c. Bantuan underwriting. Perusahaan penjaminan ulang tentunya mempunyai pengalaman yang lebih baik daripada perusahaan penjaminan karena ia berhubungan dengan banyak perusahaan penjaminan dengan berbagai macam produk yang masing-masingnya mempunyai tingkat risiko yang berbeda-beda. Perusahaan penjaminan dapat memanfaatkan keahlian perusahaan penjaminan dalam menerapkan metode underwriting untuk produk yang berbeda-beda dalam rangka melaksanakan underwriting yang lebih baik dan menguntungkan bagi perusahaan penjaminan.<br />Pada saat ini konsep yang berkembang di Indonesia adalah konsep co-guarantee yang dilakukan oleh dua buah perusahaan penjaminan. Walaupun konsepnya mirip dengan re-guarantee namun keefektifannya untuk menampung risiko masih dibawah mekanisme re-guarantee. Dengan adanya perusahaan penjaminan ulang akan memudahkan pula pengalihan risiko ke luar negeri melalui mekanisme re penjaminan ulang ke luar negeri yang tentu saja dapat diperluas terus selama memang bisnis penjaminan tersebut berpotensi mendatangkan keuntungan bagi investor.<br /><br /><strong>Subrogasi</strong>Berdasarkan Pasal 1400 KUH Perdata dinyatakan bahwa <br />Subrogasi atau perpindahan hak kreditur kepada seorang pihak ketiga yang membayar kepada kreditur, dapat terjadi karena persetujuan atau karena undang-undang. Sedangkan pada Pasal 1401 Perpindahan itu terjadi karena persetujuan:<br />1. Bila kreditur, dengan menenima pembayanan dan pihak ketiga, menetapkan bahwa orang ini akan menggantikannya dalam menggunakan hak-haknya, gugatan-gugatannya, hak-hak istimewa dan hipotek-hipoteknya terhadap debitur; Subrogasi harus dinyatakan dengan tegas dan dilakukan bersamaan dengan waktu pembayaran.<br />2. Bila debitur menjamin sejumlah uang untuk melunasi utangnya, dan menetapkan bahwa orang yang meminjamkan uang itu akan mengambil alih hak-hak kreditur, agar subrogasi ini sah, baik perjanjian pinjam uang maupun tanda pelunasan, harus dibuat dengan akta otentik, dan dalam surat perjanjian pinjam uang harus diterangkan bahwa uang itu dipinjam guna melunasi utang tersebut; sedangkan dalam surat tanda pelunasan hams diterangkan bahwa pembayaran dilakukan dengan uang yang dipinjamkan oleh kreditur baru. Subrogasi ini dilaksanakan tanpa bantuan kreditur. <br />Pasal 1402, Subrogasi terjadi karena undang-undang:<br />1. Untuk seorang kreditur yang melunasi utang seorang debitur kepada seorang kreditur lain, yang berdasarkan hak istimewa atau hipoteknya mempunyai suatu hak yang lebih tinggi danpada kreditur tersebut pertama;<br />2. Untuk seorang pembeli suatu barang tak bergerak, yang memakai uang harga barang tersebut untuk melunasi para kreditur, kepada siapa barang itu diperikatkan dalam hipotek;<br />3. Untuk seorang yang tenikat untuk melunasi suatu utang bersama-sama dengan orang lain, atau untuk orang lain dan berkepentingan untuk membayar utang itu;<br />4. Untuk seorang ahli waris yang telah membayar utang-utang warisan dengan uangnya sendiri, sedang ia menerima warisan itu dengan hak istimewa untuk mengadakan pencatatan tentang keadaan harta peninggalan itu.<br /><br />Pasal 1403, Subrogasi yang ditetapkan dalam pasal-pasal yang lalu terjadi, baik terhadap orang-orang penanggung utang maupun terhadap para debitur, subrogasi tersebut tidak dapat mengurangi hak-hak kreditur jika ia hanya menerima pembayaran sebagian; dalam hal in ia dapat melaksanakan hak-haknya mengenai apa yang masih harus dibayar kepadanya, lebih dahulu daripada orang yang memberinya suatu pembayaran sebagian<br /><br /><strong>Gearing Ratio </strong><br />Gearing Ratio merupakan suatu ukuran kapasitas portofolio penjaminan yang dilakukan perusahaan penjaminan dalam satu periode tertentu.<br />Gearing Ratio diukur berdasarkan ratio antara outstanding penjaminan terhadap modal sendiri (ekuitas), mengingat besarnya Gearing Ratio merupakan gambaran antara besarnya kewajiban perusahaan penjaminan dengan modal sendiri yang dimiliki. Gearing Ratio juga merupakan suatu ukuran kesehatan bagi perusahaan penjaminan, disamping ratio likuiditas dan solvabilitas. Besarnya Gearing Ratio sangat ditentukan oleh tingkat rata-rata Non Performing Guarantee (NPG) yang dihadapi perusahaan penjaminan. Sedangkan NPG sendiri ditentukan oleh besarnya rata-rata coverage ratio atas Non Performing Loan (NPL) yang dijamin.<br />Dalam perhitungan Gearing Ratio perlu ada perbedaan kapasitas per terjamin (badan usaha atau individual) atas dasar tingkat risiko penjaminan antara yang berbasis agunan dengan yang berbasis tanpa agunan. Kapasitas penjaminan per terjamin untuk yang berbasis agunan lazimnya lebih besar dari yang berbasis tanpa agunan. <br />Untuk menjaga performance industri penjaminan yang baik, tentunya masalah Gearing Ratio harus diatur lebih lanjut di dalam peraturan atau Undang-Undang Penjaminan. <br />*) Disadur dari berbagai sumber.Mulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0tag:blogger.com,1999:blog-51889085467400109.post-27496487493105720362010-01-21T07:55:00.001+07:002010-01-21T14:12:08.224+07:00ACSIC KOMITMEN GLOBAL MENGEMBANGKAN UKM<em>Keberadaan ACSIC, yang didirikan tahun 1987 merupakan komitmen global di lingkungan negara-negara Asia yang bertujuan menngembangkan UKM, bagi pemerintah Indonesia sangat dibutuhkan dalam mengimplementasikan salah satu isi pokok Inpres no. 6 tahun 2007 yaitu mengembangkan UKM melalui mekanisme penjaminan kredit UKM. Lembaga Penjaminan Kredit (LPK) yang tergabung dalam ACSIC seperti dari negara Jepang, Taiwan, Korea, dan Malaysia telah berhasil memperkuat UKM sehingga memberikan kontribusi ekonomi yang besar bagi pertumbuhan ekonomi dan menyerap lapangan pekerjaan. Hal yang sama juga dilakukan oleh LPK milik pemerintah seperti (PT Askrindo dan Perum Sarana) yang telah berhasil mengembangkan UKM sejak tahun 1971. Pemerintah diharapkan memanfaatkan ACSIC secara optimal untuk memperoleh masukan dan dukungan agar program pengembangan UKM berhasil</em>.<br /><br /><br /><strong>Peranan ACSIC</strong><br />Kekuatan ekonomi global selama ini selain digerakkan oleh kekuatan ekonomi kuat yang terdiri dari perusahaan besar baik perusahaan multinasional dan peusahaan nasional juga digerakkan oleh kekuatan ekonomi kecil yang notebene terdiri dari Usaha Kecil, dan Menengah (UKM) atau dikenal sebagai <em>Small Medium Enterprises </em>(SMEs). Peranan UKM di setiap negara memiliki karakteristik tersendiri dalam menggerakan roda ekonomi sesuai dengan sumbe daya yang dimiliki dan terbukti secara signifikan menyumbangkan kontribusi yang relatif besar bagi perekonomian dan menyerap lapangan pekerjaan. Namun UKM di setiap negara memiliki permasalahan yang sama dalam mengembangkan usaha yaitu sulit memperoleh dana perbankan untuk menambah modal kerja dan investasi.<br />Persamaan masalah yang dihadapi oleh UKM untuk memperoleh akses keuangan dari perbankan mendorong pemerintah untuk membantu menjamin kredit UKM yang diperoleh dai perbankan. Kondisi ini mendorong terbentuknya Lembaga Penjaminan Kredit (LPK) (Credit Guarantee Corporation) yang memiliki fungsi untuk menjamin kredit yang diterima UKM dari perbankan. Penjaminan kredit ini diperlukan bagi UKM yang tidak memenuhi persyaratan bank untuk meminjam kredit (unbankable) namun memiliki prospek bisnis yang baik (eligible). Tujuan akhir dari penjaminan kredit ini adalah agar UKM tersebut berkembang baik secara modal dan kapasitas produksi serta manajemennya sehingga menjadi UKM yag bankable dan eligible. Setelah menjadi UKM bankable dan eligible maka penjaminan kredit tidak diperlukan lagi.<br />LPK milik pemerintah berbentuk BUMN biasanya menerima suntikan dana berupa Penyertaan Modal Negara (PMN) utuk menambah kapasitas penjaminan kredit sehingga LPK dapat menjamin kredit lebih besar jumlah dan cakupan untuk membantu UKM yang belum memperoleh penjaminan kredit ini. Dengan PMN ini nilai plafond kredit dan jumlah UKM yang dijamin kreditnya akan bertambah besar. Kondisi ini akan menyebabkan UKM dapat memperoleh modal kreja atau investasi dari perbankan untuk meningkatkan kapasitas poduksi yang pada akhirnya akan menyerap lapangan pekerjaan baru.<br />Pola kerja LPK ini hampir sama di negara-negara yang memiliki LPK namun memiliki strategi yang relatif berbeda disesuaikan dengan sumber daya dan business rules dimasing-masing negara. Peranan LPK yang sangat besar dalam memperkuat ekonomi lemah ini di masing-masing negara terutama di negara-negara Asia bekerjasama untuk saling tukar informasi, pengetahuan, dan strategi bisnis agar usaha LPK lebih optimal. Kerjasama ini diwujudkan lebih nyata dalam wadah Asian Credit Supplementation Institution Confederation (ACSIC) pada tahun 1987. Anggota ACSIC terdiri dari LPK milik pemerintah yang berasal dari negara Indonesia seperti PT. Askrindo dan Perum Sarana, Jepang (LPK Jasme dan NFCGC), Thailand (LPK SICGC), Taiwan (LPK SMEG), Malaysia (LPK CGCMB), Korea (LPK Kodit dan Kibo), Filipina (LPK GFSME dan SBGFC), dan Nepal (LPK DCGC). Sementara negara observer ACSIC adalah negara Srilangka, India, dan Papua New Gueni (PNG).<br />Kegiatan ACSIC setiap tahunnya terdiri dari kegiatan konferensi, training dan workshop yang bertujuan untuk saling tukar menukar pengalaman dalam mengelola penjaminan kredit baik dari sisi manajemen pengelolaan penjaminan kredit maupun bisnis penjaminan kredit serta membuka peluang kerjasama bisnis penjaminan kredit. Manfaat yang paling dirasakan oleh anggota ACSIC adalah dapat memberikan masukan, keyakinan dan dorongan kepada pemerintah agar dapat meningkatkan peranannya dalam mengembangkan UKM melalui mekanisme penjaminan kredit.<br /><br /><strong>Deklarasi Bali<br /></strong>Untuk meningkatkan peranan ACSIC bagi pemerintah yang sedang meningkatkan peranan UKM dalam perekonomian, ACSIC akan mengeluarkan Deklarasi Bali pada konferensi ACSIC ke 20 di Bali pada tanggal 5 – 8 November 2007. Isi deklarasi Bali ini telah disetujui oleh anggota ACSIC pada saat konferensi ACSIC di Malaysia pada tahun 2006. Deklarasi Bali ini memperkuat kembali Piagam ACSIC yang dideklarasikan pada tanggal 17 Oktober 1997. Deklarasi Bali yang akan diaklamasikan pada konferensi tahun 2007 ini terdiri dari: Pertama, secara kontinu mengkontribusikan jasa penjaminan kredit dalam mengembangkan UKM di negara anggota ACSIC (continuously contribute credit guarantee services in the development of SMEs in member countries); kedua, setuju bahwa Lembaga Penjaminan Kredit (LPK) sebagai fasilitas yang dapat digunakan oleh pemerintah untuk mendirikan, mendorong, dan mengembangkan UKM. Oleh karena itu, misi LPK ini seperti lembaga yang bersifat <em>Public Sevice Obligation </em>(PSO) daripada lembaga yang berorientasi untung (profit oriented) (agree that the Credit Guarantee Institution is more likely a facility which can be used by Government for establishing, encouraging and developing the SMEs. Therefore the mission of the Institution is more likely as public service oriented institution rather than profit oriented institution); ketiga, memainkan peranan yang signifikan dalam melengkapi usaha pemerintah untuk memperkuat UKM untuk bersaing secara global (play a significant role in complementing the Government’s efforts to strengthen SMEs to compete globally); dan keempat, membangun kerjasama yang erat dengan saling tukar pengetahuan, kunjungan belajar, dan berpartisipasi dalam seminar dan workshop selain konferensi dan ATP tahunan (build close working relationship with mutual knowledge sharing, arranged the study visit, co-organizing and participating in seminars or workshops besides the annual ATP and conference).<br />Keberadaan ACSIC ini sangat relevan dengan usaha pemerintah dalam mengembangkan UKM seperti tertuang dalam Inpres nomor 6 tahun 2007. Pemerintah dalam mengimplementasikan Inpres ini akan menyuntikan Penyertaan Modal Negara (PMN) sebesar Rp. 1,45 triliun kepada LPK milik pemerintah yaitu PT. Asuranasi Kredit Indonesia (Askrindo) dan Perum Sarana. Tujuan PMN ini adalah untuk menambah kapasitas penjaminan kredit LPK agar dapat menjamin kredit dengan jumlah plafond kredit yang lebih besar dan dengan jumlah UKM (debitur) yang lebih banyak.. Dengan demikian, program ini diharapkan dapat mempermudah UKM dalam memperoleh akses perbankan untuk memperoleh modal kerja atau investasi.<br /><br /><strong>Perlu Dukungan Pemerintah</strong><br />Peranan LPK dalam mengembangkan UKM memerlukan campur tangan pemerintah karena dalam membantu UKM memperoleh akses perbankan memerlukan kebijakan yang berkaitan dengan perbankan dan keuangan. LPK tidak dapat berjalan sendiri dalam menjalankan misinya membantu UKM, namun harus ada kolaborasi antara pemerintah, perbankan, dan UKM itu sendiri. Hal ini disebabkan karena untuk menjamin kredit UKM diperlukan kapasitas dana penjaminan kredit yang tidak kecil dan memerlukan kerjasama dengan bank plat merah. Pemerintah dalam hal ini memberikan bantuan modal penjaminan ke LPK dan membuat regulasi agar perbankan mau memberikan kredit ke UKM. Memang berdasarkan pengalaman menjalankan penjaminan kredit UKM, LPK cenderung mengalami kerugian karena Non Performance Guarantee (NPG) pada penjaminan kredit UKM ini relatif besar sehingga tidak dapat ditanggung oleh LPK. Misal NPG adalah 4 % saja atau dalam arti terjadi kredit macet sebanyak 4 % atau kredit macet yang terjadi senilai Rp. 1,2 triliun dari plafond kredit ( misal nilai plafond kredit yang disalurkan perbankan sebesar Rp. 30 triliun) dan missal LPK menanggung kerugian dari kredit macet sebesar 70% maka klaim yang harus dibayar adalah Rp. 840 milyar (Rp. 70 % X Rp. 1,2 triliun). Jumlah klaim ini sangat besar dan kemungkinan untuk dibayar oleh LPK yang hanya memiliki ekuitas sebanyak Rp. 800 milyar ke bawah adalah relative kecil.<br />Untuk itu, pemerintah di lingkungan ACSIC memberikan dukungan dengan menyuntikkan modal antara lain berupa Penyertaan Modal Negara (PMN) agar LPK dapat bertahan (Sustainable) dan menjalankan penjaminan kredit lebih efektif serta tidak mengalami kebangkrutan.<br />Kontribusi pemerintah dalam penjaminan kredit UKM ini tidak akan sia-sia karena sejak tahun 1971 penjaminan kredit UKM telah berhasil meningkatkan kontribusi ekonomi UKM pada perekonomian nasional. Hal ini juga telah dibuktikan oleh LPK dari negara-negara Asia yang tergabung dalam ACSIC. Seperti halnya PT. Askrindo yang telah berhasil menjamin kredit lebih dari 6,5 juta UKM (debitur) dengan jumlah kredit yang dijamin sebesar Rp. 71,5 triliun lebih sejak tahun 1971. Keberhasilan penjaminan kredit UKM ini berhasil menggerakan sektor riil agar dapat memperkuat struktur ekonomi nasional serta dapat menyerap lapangan pekerjaan. Untuk itu keberadaan ACSIC sangat relevan dengan paket ekonomi pemerintah yang tertuang dalam Inpres nomor 6 tahun 2007 dan pemerintah harus optimal menggunakan ACSIC ini untuk memperoleh pengetahuan tentang strategi penjaminan kredit yang efektif dan efisien dalam mengembangkan UKM.<br /><br /><br /><br />*) Oleh Mulyono,SE,MM, Pengamat Penjaminan KreditMulyono,SE,MM,CRMP, BCMCP, CRGP, ERMCP, QRMPhttp://www.blogger.com/profile/05755563832449972769noreply@blogger.com0