tag:blogger.com,1999:blog-39684629567150014582024-03-13T19:28:28.674-07:00Uwigibuy Marchello' DOW GAI KAITAI
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.comBlogger12125tag:blogger.com,1999:blog-3968462956715001458.post-7950874706351261952014-09-20T22:36:00.001-07:002014-09-20T22:36:46.751-07:00
PERENCANAAN DAN PENGENDALIAN PRODUKSI
KOMPETENSI MATA KULIAH
Setelah mempelajari mata kuliah ini, mahasiswa diharapkan mampu:
• Memahami pengembangan sistem pengendalian produksi dan umpan balik informasi perkembangan produksi.
• Menguasai penyelesaian soal-soal yang berkaitan dengan Perencanaan dan Pengendalian Produksi, dan teknik-teknik khusus dalam perencanaan dan pengendalian kegiatan produksi
Definisi Perencanaan dan Pengendalian Produksi
• Perencanaan dan pengendalian produksi yaitu merencanakan kegiatan-kegiatan produksi, agar apa yang telah direncanakan dapat terlaksana dengan baik.
• Perencanaan produksi : aktivitas untuk menetapkan produk yang diproduksi, jumlah yang dibutuhkan, kapan produk tersebut harus selesai dan sumber-sumber yang dibutuhkan.
• Pengendalian produksi : aktivitas yang menetapkan kemampuan sumber-sumber yang digunakan dalam memenuhi rencana, kemampuan produksi berjalan sesuai rencana, melakukan perbaikan rencana.
Tujuan utama :
• Memaksimumkan pelayanan bagi konsumen
• Meminimumkan investasi pada persediaan
• Perencanaan kapasitas
• Pengesahan produksi dan pengendalian produksi
• Persediaan dan kapasitas
• Penyimpanan dan pergerakan material
• Peralatan, routing dan proses planning
• dll.
Tujuan dan Fungsi Perencanaan & Pengendalian Produksi
Tujuan perencanaan dan pengendalian produksi:
Mengusahakan agar perusahaan dapat berproduksi secara efisien dan efektif.
Mengusahakan agar perusahaan dapat menggunakan modal seoptimal mungkin.
Mengusahakan agar pabrik dapat menguasai pasar yang luas.
Untuk dapat memperoleh keuntungan yang cukup bagi perusahaan.
Fungsi perencanaan dan pengendalian produksi:
Meramalkan permintaan produk yang dinyatakan dalam jumlah produk sebagai fungsi dari waktu.
Memonitor permintaan yang aktual, membandingkannya dengan ramalan permintaan sebelumnya dan melakukan revisi atas ramalan tersebut jika terjadi penyimpangan.
Menetapkan ukuran pemesanan barang yang ekonomis atas bahan baku yang akan dibeli.
Menetapkan sistem persediaan yang ekonomis.
Fungsi perencanaan dan pengendalian produksi:
Menetapkan kebutuhan produksi dan tingkat persediaan pada saat tertentu.
Memonitor tingkat persediaan, membandingkannya dengan rencana persediaan, dan melakukan revisi rencana produksi pada saat yang ditentukan.
Membuat jadwal produksi, penugasan, serta pembebanan mesin dan tenaga kerja yang terperinci.
Tingkatan Perencanaan dan Pengendalian Produksi
• Perencanaan jangka panjang
Kegiatan peramalan usaha, perencanaan jumlah produk dan penjualan, perencanaan produksi, perencanaan kebutuhan bahan, dan perencanaan finansial.
• Perencanaan jangka menengah
Perencanaan kebutuhan kapasitas, perencanaan kebutuhan material, jadwal induk produksi, dan perencanaan kebutuhan distribusi.
• Perencanaan jangka pendek
Kegiatan penjadwalan perakitan produk akhir, perencanaan dan pengendalian input-output, pengendalian kegiatan produksi, perencanaan dan pengendalian purchase, dan manajemen proyek .
Kegiatan perencanaan dan pengendalian produksi
1. Peramalan kuantitas permintaan
2. Perencanaan pembelian/pengadaan: jenis, jumlah, dan waktu
3. Perencanaan persediaan: jenis, jumlah, dan waktu
4. Perencanaan kapasitas: tenaga kerja, mesin, fasilitas
5. Penjadwalan produksi dan tenaga kerja
6. Penjaminan kualitas
7. Monitoring aktivitas produksi
8. Pengendalian produksi
9. Pelaporan dan pendataan
Pengertian Sistem Manufaktur
• Manufaktur: kumpulan operasi dan aktivitas yang saling berhubungan untuk membuat suatu produk, meliputi; perancangan produk, pemilihan material, perencanaan proses, perencanaan produksi, produksi, inspeksi, manajemen, dan pemasaran.
• Produksi: serangkaian proses yang dilakukan untuk membuat produk.
• Proses produksi manufaktur: aktivitas sistem manufaktur terkecil yang dilakukan untuk membuat produk, yaitu proses permesinan maupun proses pembentukan lainnya.
• Rekayasa manufaktur: kegiatan perancangan, operasi, dan pengendalian proses manufaktur.
• Sistem manufaktur: suatu organisasi yang melaksanakan berbagai kegiatan manufaktur yang saling berhubungan, dengan tujuan menjembatani fungsi produksi dengan fungsi-fungsi lain di luar fungsi produksi, agar dicapai performansi produktivitas total sistem yang optimal, seperti; waktu produksi, ongkos, dan utilitas mesin.
Klasifikasi Sistem Manufaktur
1. Tipe produksi
• Make to Stock (MTS)
• Assemble to Order (ATO)
• Make to Order (MTO)
• Engineering to Order (ETO)
Klasifikasi Sistem Manufaktur
2. Volume produksi
• Produksi massa
• Produksi batch
• Produksi job shop
Produksi massa
• Laju serta tingkat produksi pada produksi massa umumnya tinggi,
• Permintaan terhadap produk yang dihasilkan tinggi,
• Peralatan umumnya mempunyai fungsi khusus,
• Keahlian tenaga kerja tidak terlalu tinggi sebagai akibat dari fungsi peralatan yang khusus.
Produksi batch
• Ukuran lot produksi adalah medium,
• Tujuan: untuk memenuhi kebutuhan konsumen terhadap produk-produk yang diperlukan secara kontinu,
• Peralatan umumnya mempunyai fungsi umum tetapi dirancang untuk tingkat produksi yang tinggi.
Produksi job shop
• Tingkat produksi rendah,
• Peralatan mempunyai fungsi umum,
• Keahlian yang diperlukan tenaga kerja cukup tinggi,
• Biasanya membuat berdasarkan pesanan
Klasifikasi Sistem Manufaktur
3. Aliran produksi
• Fixed Site (Project)
• Job Shop (Jumbled Flow)
• Flow Shop
Flow Shop
• Small-Batch Line Flow, mempunyai semua karakter flow shop, tetapi tidak semua memproses produk yang sama secara terus menerus. Memproses beberapa produk dengan ukuran batch kecil, dengan kebutuhan setup per batch. Digunakan ketika biaya proses bisa dipertimbangkan, permintaan part rendah, dan non-diskrit. Contohnya adalah farmasi.
• Large-Batch (Repetitive) Line Flow, memproduksi produk diskrit dalam volume besar tetapi tidak kontinu.
• Continuous Line Flow merefer pada proses kontinu dari fluida, bedak, logam, dan lain-lain. Biasa digunakan pada industri gula, minyak, dan logam lainnya.
Klasifikasi Sistem Manufaktur
4. Tata letak (lay out)
• Fixed position layout
• Process layout
• Product flow layout
Kesimpulan
• Setiap jenis sistem produksi memerlukan proses perencanaan dan pengendalian yang berbeda.
• Setiap jenis sistem manufaktur mempunyai kelebihan dan kekurangan.
• Perencanaan dan pengendalian produksi bertujuan agar aktivitas produksi berjalan seefektif dan seefisien mungkin.
• Sistem manufaktur mempunyai pengertian yang lebih luas daripada sistem produksi.
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-63728416110462875842014-05-31T17:49:00.002-07:002014-05-31T17:49:09.434-07:00<blockquote></blockquote>Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-89531532635054491822014-05-31T17:40:00.000-07:002014-05-31T18:15:11.396-07:00Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-61331651545584638762014-04-24T00:18:00.002-07:002014-04-24T00:18:30.153-07:00Pengantar Manajemen dan Bisnis (SMTR Genap) UTS.<!--[if gte mso 9]><xml>
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<b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">Pengantar
Manajemen dan Bisnis</span></b></div>
<b>
</b><div class="MsoNormal">
<i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-size: 11.0pt;">UTS Semester
Genap/Teknik Industri</span></i></div>
<div class="MsoNormal">
<br /></div>
<div style="margin-left: .25in; mso-list: l0 level1 lfo1; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Arial Unicode MS","sans-serif";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Arial Unicode MS","sans-serif";">Bisnis Merupakan Kegiatan
dalam menjual produk atau jasa agar memberkan keuntungan bagi pemiliknya,
bisnis merupakan kegiatan Beresiko memberikan kerugian baik dari segi material
atau non material. Namun bila berhasil maka akan memberikan keuntungan dan
kesejahteraan bagi pemiliknya. Lalu bagimana cara agar terhidar dari Resiko
Bisnis?</span></div>
<div class="MsoListParagraph" style="margin-left: .25in; mso-add-space: auto; mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Manajemen Terdiri dari beberapa
komponen penting yang saling mendukung dan melengkapi. Bila salah satu komponen
gagal maka akan mengganggu komponen lain. Sebutkan komponen-kompnen tersebut?</span></div>
<div style="margin-left: .25in; mso-list: l0 level1 lfo1; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Arial Unicode MS","sans-serif";"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Arial Unicode MS","sans-serif";">Setiap perusahaan
menghasilkan barang dan/atau jasa serta diproduksi karena ada yang memerlukan,
bagaimana caranya agar barang atau jasa sampai ke pelanggan tepat waktu dan
sesuai keinginan pelanggan?</span></div>
<div style="margin-left: .25in; mso-list: l0 level1 lfo1; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Arial Unicode MS","sans-serif";"><span style="mso-list: Ignore;">4.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Arial Unicode MS","sans-serif";">Tidak selamanya suatu
perusahaan yang telah melakukan segala sesuatunya dengan baik akan sukses. Terkadang
ada beberapa kendala atau halangan yang tidak dapat dihindari contohnya tertipu
rekan kerja atau tertimpa bencana serta kendala –kendala lainya. Apa yang
dimaksud dengan prinsip dan standarisasi yang diharapkan mampu mendukung
kemajuan dan perkembangan suatu perusahaan.</span></div>
<div style="margin-left: .25in; mso-list: l0 level1 lfo1; tab-stops: .25in; text-align: justify; text-indent: -.25in;">
<span style="font-family: "Arial Unicode MS","sans-serif";"><span style="mso-list: Ignore;">5.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Arial Unicode MS","sans-serif";">Bentuj usaha bisnis dengan
skala kecil pun sebuah upaya manjemen bisnis yang baik, hanya berbeda pada
ukuran skala saja serta pengerjaannya yang lebih sederhana dan bias dikerjakan
rangkap oleh satu atau dua orang dari pengelola bisnis tersebut. Apa yang
menjadi patokan utama dalam manajemen Bisnis.</span></div>
<div style="text-align: justify;">
<span style="font-family: "Arial Unicode MS","sans-serif";">Answar
:</span></div>
<div style="tab-stops: .25in; text-align: justify;">
<span style="font-family: "Arial Unicode MS","sans-serif";">Resiko
bisnis adalah : Berikut ada beberapa langkah Cara Mengatasi Resiko Bisnis yang
mungkin dapat berguna bagi kita yang ingin membuka usaha atau bisnis :</span></div>
<ol start="6" type="1">
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Melakukan
Riset Pasar. </span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Dalam memulai bisnis
apapun maka hal pertama yang mesti dipikirkan sebelum hal-hal yang lainnya
adalah “apakah ada pasarnya produk yang mau kita jual ?” Dari hasil riset
akan dapat dikethaui sejauh mana produk yang akan kita jual laku di
pasaran kemudian riset selanjutnya adalah apakah resiko terbesar dalam
menjual atau membuat produk tersebut ? Resiko tersebut misalnya tingkat
kegagalan, tingkat persaingan, tingkat kesulitan pembuatan dan sebagainya.
Semua resiko tersebut perlu dilakukan riset kecil-kecilan agar bila resiko
tersebut benar-benar terjadi kita sudah mempersiapkan strategi sedini
mungkin untuk mengatasi resiko tersebut sehingga resiko dapat
diminimalisir sekecil mungkin. Saat ini riset pasar dapat dilakukan dengan
cara mudah melalui internet yang tidak perlu biaya namun terkadang juga
ada produk yang tidak sesuai bila dilakukan riset pasar melalui internet,
jadi tergantung produk yang akan kita jual.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Cari
Informasi Tentang Kunci Kesuksesan Bisnis Anda.</span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">
Dengan informasi tersebut akan berguna untuk membantu menentukan
langkah-langkah yang jitu untuk menangani resiko yang muncul dan bukan
mengambil langkah yang justru menimbulkan resiko yang lain. Informasi ini
sangat penting terutama yang terkait dengan pengalaman orang lain
yang telah melakukan bisnis yang sama sehingga resiko besar yang terjadi
yang telah mereka alami sebagai pelajaran untuk kita agar tidak terjadi
pada bisnis kita.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Pilih
Produk Sesuai dengan Keahlian, Kemampuan, Hobi dan Minat. </span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Bila
kita berbisnis sesuai dengan hal-hal tersebut maka keuntungannya adalah
kita telah mempunyai bekal pengetahuan dan keahlian untuk mengurangi
resiko yang mungkin datang di tengah jalan. Nah, lain halnya jika kita
bisnis hanya mengikuti trend saat ini tanpa memperhitungkan aspek tadi
maka yang akan terjadi adalah bisnis berhenti ditengah jalan karena kita
tidak bisa mencari solusinya berhubung kita bukan ahlinya, khan kita hanya
ikut-ikutan.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Modal
Usaha Disesuaikan Dengan Kemampuan.</span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">
Resiko besar dapat terjadi pada bisnis yang modalnya tidak sesuai dengan
kemampuan kita. Oleh karena itu usahakan memilih bisnis yang sesuai dengan
kemampuan kita atau paling tidak jika terjadi sesuatu maka kita tidak
habis-habisan. Jika modal kita masih terbatas jangan mengambil peluang
bisnis dengan modal besar dan resiko besar dengan cara sebagian besar
hutang. Dengan berhutang maka akan meningkatkan tingkat resiko bila kita
bila tidak bisa menggunakan hutang dengan baik.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Keyakinan
dan Kreatifitas. </span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Dengan keyakinan,
keteguhan hati dan kreatifitas dalam mengembangkan dan memunculkan ide-ide
yang baru maka resiko bisnis akan berkurang. Kenapa ? Ya, kalau kita
berbisnis tetapi kita sendiri tidak yakin dengan apa yang kita lakukan
maka dijamin tidak akan sukses dan keyakinan juga berlu didukung oleh
ketekunan dan keteguhan hati dalam menghadapi resiko yang muncul.
Kreatfititas juga akan mempermudah dalam mencari jalan keluar pada saat
resiko terjadi karena jika kita kreatif maka solusi akan mudah didapatkan.</span></li>
<li class="MsoNormal" style="mso-list: l0 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list .5in; text-align: justify;"><b><i><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Pilih
Produk Bukan Musiman. </span></i></b><span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Bila kita
memilih produk musiman, sedang booming, sedang ngetrend maka resiko
kegagalan juga besar. Jadi untuk meminimalisir resiko pilihlah produk yang
benar-benar dibutuhkan oleh masyarakat sepanjang waktu meskipun biasanya
pesaingnya banyak namun kita bisa mensiasati dengan memberikan nilai
tambah yang berbeda dengan mereka.</span></li>
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<span style="font-family: "Arial Unicode MS","sans-serif"; font-size: 12.0pt; line-height: 115%;">Kita bisa simpulkan dari informasi di atas
bahwa semua bisnis itu beresiko baik yang besar maupun yang kecil namun
bukan berarti resiko tersebut tidak dapat diatasi. Bila kita menggunakan strategi
yang benar, keyakinan, keuletan dan kreatif maka resiko akan mudah diatasi
sehingga tidak sampai merugikan bisnis kita yang akhirnya berhenti di tengah
jalan. Salam Sukses !</span></div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-20258028163898228252014-04-17T10:04:00.000-07:002014-04-17T10:04:10.277-07:00NARKOBA DAN BAHAN-BAHANNYA<!--[if !mso]>
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<img align="left" height="413" hspace="12" src="file:///C:\Users\UWIGIB~1\AppData\Local\Temp\msohtmlclip1\01\clip_image002.gif" width="246" />Narkoba adalah
akronim dari NARkotika PsiKOtropika bahan adiktif lainnya. Menurut WHO (1969),
yang dimaksud dengan narkoba adalah setiap saat yang apabila masuk kedalam
tubuh makluk hidup, akan menyebabkan perubahan kedalam tubuh makluk hidup, akan
menyebabkan perubahan baik secara fisik maupun psikologis. Narkoba adalah zat
yang mampu mengubah pikiran, perasaan, fungsi mental dan perilaku sesorang.</div>
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Narkotika adalah zat atau obat baik yang berasal dari tanaman
maupun bukan tanaman, serta sintesis maupun semi sintesis, yang dapat
menyebabkan penurunan atau perubahan kesadaran, hilangnya rasa, sampai
menghilangkan<span style="mso-spacerun: yes;"> </span>nyeri dan menimbulkan
ketergantungan atau kecanduan, yang digolongkan narkotika menurut UU no. 22
tahun 1997 adalah opioda (opium, heroin/putauw, morfin, codein, metadon,
petidin) cannabis (ganja, mariyuana, hashis, dan kokain.</div>
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Psikotropika adalah zat atau obat alamiah maupun sintesis
bukan narkotika yang berkasiat melalui pengaruh selektif pada susunan syaraf
pusat yang menyebabkan perubahan khas pada aktivitas mental dal perilaku. Di
dalam UU psikotropika No. 5 tahun 1997 yang termasuk psikotropika adalah :
amphetamine (sabu, acstasy, inex) LSD (lysergic Dietylamine), benzodiazepine
(diazepam, mogadon, pilkoplo, lexotan, klobazam, valium).</div>
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Bahan adiktif adalah : zat atau bahan yang tidak termasuk
kedalam golongan narkotika atau psikotropika, tetapi menimbulkan ketergantungan
antara lain seperti alkohol, tembakau, kafein, sedatif hipnoik, halusinogen
(LSD, jamur tahi sapi) dan inhalansia (lem, bensin, aseton, pengharum ruangan
dan lain.</div>
<div style="line-height: 150%; margin-bottom: .0001pt; margin: 0cm; text-align: justify; text-indent: 36.0pt;">
Penyebab seseorang mengonsumsi narkoba biasanya adalah karena
ingin tahu, coba-coba, ingin dianggap dewasa/hebat, ingin diterima dalam
pergaulan, kenikmatan, tidak bisa tidur, frustrasi dan karena gelisah/cemas.
Dapat juga karena dipengaruhi teman, misalnya dibujuk, ditekan, atau dijebak.
Selain itu, kondisi keluarga yang kurang harmonis dan kurang mendapat
perhatiaan orang tua juga tak kalah pentingnya sebagai pendorong masuk ke
'Dalam NARkoba'.</div>
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<br /></div>
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<span style="font-family: "Calibri","sans-serif";"> <span style="mso-tab-count: 3;"> </span></span>Written by <i style="mso-bidi-font-style: normal;"><span style="font-size: 11.0pt; line-height: 150%; mso-bidi-font-size: 12.0pt;">:Uwigubuy Marchello Yogi</span></i></div>
<div style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 108.0pt; margin-right: 0cm; margin-top: 0cm; text-align: justify;">
(sumber : <i>Anakku,
Jauhi Narkoba</i>! Hal.10 - 11)</div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-69585852625891926202013-11-25T18:12:00.002-08:002013-11-25T18:12:38.021-08:00The GRAI - GIM<!--[if !mso]>
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<br />
<div class="MsoNormal" style="line-height: 150%;">
<span class="hps"><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 150%; mso-bidi-font-size: 12.0pt;">The</span></b></span><b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 14.0pt; line-height: 150%; mso-bidi-font-size: 12.0pt;"> <span class="hps">Grai</span><span class="atn">-</span>GIM <span class="hps">Reference</span>
<span class="hps">Model</span> <span class="hps">Arsitektur dan</span> <span class="hps">Metodologi</span></span></b></div>
<div class="MsoNormal" style="line-height: 150%;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">7.1 THE GLOBAL MODEL</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">From
the consideration expressed above, we can say that a manufacturing system may
be aplit into two parts (Fig.7.1):</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-left: 21.3pt; mso-add-space: auto; mso-list: l1 level1 lfo1; text-indent: -21.3pt;">
<span style="font-family: Symbol; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">On the one hand the physical system
composed of the people, fasilities, materials and techniques which the has the
aim of transforming the raw material components into a final prodect in order
to add value to the material flow :</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; margin-left: 21.3pt; margin-right: 0cm; margin-top: 0cm; mso-add-space: auto; mso-list: l1 level1 lfo1; text-indent: -21.3pt;">
<span style="font-family: Symbol; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">On the other hand control system whose
purpose is to control the physical system in accordance with the objectives
defined.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">The
control system can also be split into two subsystem (Fig.7.2)</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; margin-left: 21.3pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.3pt;">
<span style="font-family: Symbol; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">A decision system</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; margin-left: 21.3pt; mso-add-space: auto; mso-list: l0 level1 lfo2; text-indent: -21.3pt;">
<span style="font-family: Symbol; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Symbol; mso-fareast-font-family: Symbol;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">An information system</span></div>
<div class="MsoNormal" style="line-height: 150%;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">This to dimensional</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
decomposition enables the consepts of a decision center to be defined. A
decision center contains as a generality all of the decisions made within one
function and at one hierarchical level. Fig. 7.6 shows these consepts globally.</span></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">The
hierarchically organisation of the decision system into decision system centres
which are inter-related makes the information system hierarchically structured
as well. Internal information from the phyisical system and external
information from the surrounding environment is filtered and aggregated as
required by the hierarchical level having to use it.</span></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<span style="mso-fareast-language: IN; mso-no-proof: yes;">
</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"></span></div>
<div class="MsoNormal" style="line-height: 150%; text-indent: 36.0pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Figure 7.6 the GRAI –
Gim global model.</span></div>
<div class="MsoNormal" style="line-height: 150%;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">The set consisting of
the ‘decision system +information system’ (the control system) controls the
physical system in order to reach the objectives which have been defined for the
overall manufacturing system. The expression of this global action of the
control action of the system on the physical system must be carried out by each
hierarchical level of the structure through the relevant decision making tasks
telated to the level of decision center considered. It is obvious that the
decision made by a workshop manager within his decision center must operate
only on the relevant part of the physical system (here the workshop concerned).
The workshop manager has a representation of the physical system completely
different from the representation which the production manager has. The
expression of this difference is in terms of space (a smaller domain of
intervention) and in terms of time. Then for each decision center there is a
specific representation of the physical system which is a more or less
aggregated view of some activities contained within it. </span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>The operational system shown by
fig.7.6 is that part of the decision sysstem which is closet to the physical
system. The operating system is characterized by its essentially real-time
nature. <span style="mso-spacerun: yes;"> </span>Considering the control system
to be hierarchical leads one to consider having a correspondence hirarchical
model of the physical system as in fig. 7.7 thus, a decision center aims at
controlling a part of the physical system. The model wich this part of the
decision center uses to develop its control operations will come from the</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Figure
7.7 hierarchical model of physical system.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Figure
7.8 link between hierarchical sructure of the control system and
hierarchical<span style="mso-spacerun: yes;"> </span>model of the physical
system.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-spacerun: yes;"> </span>Same hierarchical view of the physical system
which we have just introduced. This notion leads to a structure where each
decision center is dedicated to a part of the physical system as is shown in
Figure.7.8.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>To complete this nation of a
hierarchical system, we must go back to the concept of aggregation of
information.<span style="mso-spacerun: yes;"> </span>As the level control which
is considered is raised then the information used by this particular level is
aggregated or condensed in relation to lower levels. This aggregation makes it
possible for this higher level to use information about a larger domain with
out violating any limit on the quantity of information beyond that with which
it is possible to make efficient decissions on all the information available
(fig.7.9). that is, there is a limit on the volume of information which can be
considered at any level.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>The domain for decision making is
expressed in terms of space (the limit on the size of the part of the physical
system controlled by any one decision center- Fig.78). and in terms of the time
(the notions of horisan and period). </span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span>The detailed stricture of a decision
center will be described overleaf.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Figure
7.9 Constant volume of absorbable information.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"><span style="mso-tab-count: 1;"> </span></span></div>
<div class="MsoNormal" style="margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="mso-tab-count: 1;"> </span></div>
<div class="MsoNormal">
<span style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;">Terjemahan</span></div>
<div class="MsoNormal">
The Grai - GIM Reference Model Arsitektur Dan Metodologi<br />
7.1 GLOBAL MODEL<br />
Dari pertimbangan dikemukakan di atas , kita dapat mengatakan bahwa sistem
manufaktur dapat aplit menjadi dua bagian ( Fig.7.1 ) :<br />
• Di satu sisi sistem fisik terdiri dari orang-orang , fasilities , bahan dan
teknik yang memiliki tujuan mengubah komponen bahan baku menjadi product akhir
agar dapat menambah nilai aliran material :<br />
• Pada sistem kontrol sisi lain yang tujuannya adalah untuk mengontrol sistem
fisik sesuai dengan tujuan yang telah ditetapkan .<br />
Sistem kontrol juga dapat dibagi menjadi dua subsistem ( Fig.7.2 )<br />
• Sebuah sistem keputusan<br />
• Suatu sistem informasi<br />
<br />
Hal ini untuk dekomposisi dimensi memungkinkan consepts dari pusat keputusan
untuk didefinisikan . Sebuah pusat keputusan mengandung sebagai umum yang semua
keputusan yang dibuat dalam satu fungsi dan pada satu tingkat hirarki . Gambar
. 7.6 menunjukkan consepts ini secara global .<br />
Organisasi hirarki dari sistem keputusan menjadi pusat sistem pengambilan keputusan
yang saling berkaitan membuat sistem informasi hirarki terstruktur juga.
Informasi internal dari sistem phyisical dan informasi eksternal dari
lingkungan sekitarnya disaring dan dikumpulkan seperti yang dipersyaratkan oleh
tingkat hirarki harus menggunakannya .<br />
<br />
<br />
<br />
Gambar 7.6 yang Grai - model globalnya Gim .<br />
Set terdiri dari ' sistem keputusan + informasi sistem ( sistem kontrol )
mengontrol sistem fisik untuk mencapai tujuan yang telah ditetapkan untuk
sistem manufaktur secara keseluruhan . Ekspresi aksi global ini tindakan
kontrol dari sistem pada sistem fisik harus dilakukan oleh setiap tingkat
hirarki struktur melalui pengambilan keputusan tugas yang relevan telated ke
tingkat pusat keputusan dipertimbangkan. Hal ini jelas bahwa keputusan yang dibuat
oleh manajer lokakarya dalam pusat keputusannya harus beroperasi hanya pada
bagian yang relevan dari sistem fisik (di sini lokakarya yang bersangkutan ) .
Manajer lokakarya memiliki representasi dari sistem fisik yang sama sekali
berbeda dari representasi yang manajer produksi memiliki . Ekspresi perbedaan
ini adalah dalam hal ruang ( domain yang lebih kecil intervensi ) dan dari segi
waktu . Lalu untuk setiap pusat keputusan ada representasi tertentu dari sistem
fisik yang lebih atau kurang agregat pandangan beberapa kegiatan yang ada di
dalamnya .<br />
Sistem operasional yang ditunjukkan oleh fig.7.6 adalah bagian dari sysstem
keputusan yang lemari untuk sistem fisik . Sistem operasi ini ditandai dengan
dasarnya real-time alam. Mengingat sistem kontrol untuk menjadi lead hirarkis
yang mempertimbangkan memiliki model hirarchical correspondeng dari sistem
fisik seperti pada gambar . 7.7 demikian , pusat keputusan bertujuan
mengendalikan bagian dari sistem fisik . Model Wich ini bagian dari pusat
keputusan digunakan untuk mengembangkan operasi kontrol akan datang dari<br />
<br />
<br />
<br />
Gambar 7.7 model hirarki sistem fisik .<br />
<br />
<br />
<br />
Gambar 7.8 Hubungan antara sructure hirarkis sistem kontrol dan model hirarki
dari sistem fisik .<br />
Tampilan hirarki yang sama dari sistem fisik yang baru saja kita
diperkenalkan . Gagasan ini menyebabkan struktur di mana setiap keputusan pusat
didedikasikan untuk menjadi bagian dari sistem fisik seperti yang ditunjukkan
di Figure.7.8 .<br />
Untuk melengkapi bangsa ini dari sistem hirarkis , kita harus kembali ke konsep
agregasi informasi . Sebagai kontrol tingkat yang dianggap dinaikkan maka
informasi yang digunakan oleh tingkat khusus ini dikumpulkan atau kental dalam
kaitannya dengan tingkat yang lebih rendah . Agregasi ini memungkinkan untuk
tingkat yang lebih tinggi ini menggunakan informasi tentang domain yang lebih
besar dengan keluar melanggar batas apapun pada jumlah informasi di luar bahwa
dengan mana dimungkinkan untuk membuat decissions efisien pada semua informasi
yang tersedia ( fig.7.9 ) . yaitu , ada batas pada volume informasi yang dapat
dianggap di tingkat manapun .<br />
The domain untuk pengambilan keputusan dinyatakan dalam hal ruang ( batas pada
ukuran bagian dari sistem fisik yang dikendalikan oleh salah satu decosion
pusat - Fig.78 ) . dan dari segi waktu ( pengertian horisan dan periode ) .<br />
The striktur rinci pusat keputusan akan dijelaskan di halaman sebelah .<br />
<br />
Gambar 7.9 Volume Konstan informasi diserap .<span style="font-family: "Cambria","serif"; mso-ascii-theme-font: major-latin; mso-hansi-theme-font: major-latin;"></span></div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-62432402963629762402013-11-25T18:05:00.000-08:002014-01-23T00:18:33.555-08:00Six Sigma Procces Teory<!--[if !mso]>
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<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">SIX SIGMA</span></b></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">I.<span style="font: 7.0pt "Times New Roman";">
</span></span></span></b><b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Pengertian</span></b></div>
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<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Six Sgma adalah </span></b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-weight: bold; mso-themecolor: text1;">suatu alat manajemen yang di gunakan untuk mengganti
Total Quality Management (TQM)</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">,
sangat terfokus terhadap pengendalian kualitas dengan mendalami sistem produksi
perusahaan secara keseluruhan. Dengan tujuan untuk<span style="mso-spacerun: yes;"> </span>menghilangkan cacat produksi, memangkas waktu
pembuatan produk, dan mehilangkan biaya.</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Six sigma</span></b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;"> juga
disebut sistem komprehensive - maksudnya adalah strategi, disiplin ilmu, dan
alat - untuk mencapai dan mendukung kesuksesan bisnis.</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Six Sigma</span></b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">
disebut strategi karena terfokus pada peningkatan kepuasan pelanggan, disebut
disiplin ilmu karena mengikuti model formal,yaitu </span><a href="http://id.wikipedia.org/wiki/DMAIC" title="DMAIC"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">DMAIC</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;"> (
<i>Define, Measure, Analyze, Improve, Control</i> )dan alat karena digunakan
bersamaan dengan sattistik tools lainnya, seperti </span><a href="http://id.wikipedia.org/wiki/Diagram_Pareto" title="Diagram Pareto"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Diagram Pareto</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">(<i>Pareto Chart</i>) dan </span><a href="http://id.wikipedia.org/wiki/Histogram" title="Histogram"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Histogram</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">.</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-themecolor: text1;">Kesuksesan
peningkatan kualitas dan kinerja bisnis, tergantung dari kemampuan untuk
mengidentifikasi dan memecahkan masalah.<sup> </sup><span style="mso-spacerun: yes;"> </span>Kemampuan ini adalah hal fundamental dalam
filosofi six sigma.</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 21.3pt;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 21.3pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Six sigma dapat
dijelaskan dalam dua perspektif, yaitu perspektif </span><a href="http://id.wikipedia.org/wiki/Statistik" title="Statistik"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">statistik</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> dan perspektif metodologi.</span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 3;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">I.1
Perspektif Statistik</span></b></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 21.3pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Sigma dalam statistik
dikenal sebagai </span><a href="http://id.wikipedia.org/wiki/Simpangan_baku" title="Simpangan baku"><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">simpangan
baku</span></b></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> (</span><a href="http://id.wikipedia.org/wiki/Bahasa_Inggris" title="Bahasa Inggris"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">bahasa
Inggris</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">: </span><i><span lang="EN" style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-ansi-language: EN; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">standard deviation</span></i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">) yang menyatakan nilai simpangan terhadap nilai
tengah.<span style="mso-spacerun: yes;"> </span>Suatu proses dikatakan baik
apabila berjalan pada suatu rentang yang disepakati.<sup> </sup>Rentang
tersebut memiliki batas, batas atas atau </span><a href="http://id.wikipedia.org/w/index.php?title=USL&action=edit&redlink=1" title="USL (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">USL</span></b></a><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> (</span></b><a href="http://id.wikipedia.org/w/index.php?title=Upper_Specification_Limit&action=edit&redlink=1" title="Upper Specification Limit (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">Upper
Specification Limit</span></i></b></a><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">)</span></b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> dan batas bawah atau
</span><a href="http://id.wikipedia.org/w/index.php?title=LSL&action=edit&redlink=1" title="LSL (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">LSL</span></b></a><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> (</span></b><a href="http://id.wikipedia.org/w/index.php?title=Lower_Specification_Limit%27%27&action=edit&redlink=1" title="Lower Specification Limit'' (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">Lower Specification Limit''</span></i></b></a><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">) </span></i></b><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">proses yang terjadi di luar rentang disebut cacat.
Proses Six Sigma adalah proses yang hanya menghasilkan <b style="mso-bidi-font-weight: normal;">3.4 </b></span></i><a href="http://id.wikipedia.org/w/index.php?title=DPMO&action=edit&redlink=1" title="DPMO (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">DPMO</span></i></b></a><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> (</span></i></b><a href="http://id.wikipedia.org/w/index.php?title=Defect_permillion_opportunity&action=edit&redlink=1" title="Defect permillion opportunity (halaman belum tersedia)"><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">defect permillion opportunity</span></b></a><b style="mso-bidi-font-weight: normal;"><i><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">).</span></i></b></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 21.3pt;">
<br /></div>
<table border="0" cellpadding="0" class="MsoNormalTable" style="background: #EDF3FE; mso-cellspacing: 1.5pt; mso-padding-alt: 0cm 3.75pt 0cm 3.75pt; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0;">
<td style="background: #CCCCFF; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Yield<br />
(probabilitas tanpa cacat)</span></b></div>
</td>
<td style="background: #CCCCFF; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">DPMO<br />
(<i>defect permillion opportunity</i>)</span></b></div>
</td>
<td style="background: #CCCCFF; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="center" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: center;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Sigma</span></b></div>
</td>
</tr>
<tr style="mso-yfti-irow: 1;">
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">30.9 %</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">690.000</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">1</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 2;">
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">69.2 %</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">308.000</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">2</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 3;">
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">93.3 %</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">66.800</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">3</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 4;">
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">99.4 %</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">6.210</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">4</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 5;">
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">99.98 %</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">320</span></div>
</td>
<td style="padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">5</span></div>
</td>
</tr>
<tr style="mso-yfti-irow: 6; mso-yfti-lastrow: yes;">
<td style="background: white; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">99.9997</span></b></div>
</td>
<td style="background: white; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">3.4</span></b></div>
</td>
<td style="background: white; padding: 0cm 3.75pt 0cm 3.75pt;"><div align="right" class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; text-align: right;">
<b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">6</span></b></div>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 3;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">I.2
Perspektif metodologi</span></b></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: 18.0pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Six
Sigma merupakan pendekatan menyeluruh untuk menyelesaikan masalah dan
peningkatan proses melalui fase </span><a href="http://id.wikipedia.org/wiki/DMAIC" title="DMAIC"><b style="mso-bidi-font-weight: normal;"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">DMAIC</span></b></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> (<i>Define, Measure, Analyze, Improve, Control</i>).
DMAIC merupakan jantung analisis six sigma yang menjamin <i>voice of costumer</i>
berjalan dalam keseluruhan proses sehingga produk yang dihasilkan memuaskan
pelanggan.</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; mso-add-space: auto; mso-list: l0 level1 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: -18.0pt;">
<span style="color: black; font-family: Wingdings; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Define</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah fase menentukan masalah,
menetapkan persyaratan-persyaratan pelanggan, mengetahui CTQ (<i>Critical to
Quality</i>).<span style="color: black; mso-themecolor: text1;"></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l0 level1 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: -18.0pt;">
<span style="color: black; font-family: Wingdings; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Measure</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah fase mengukur tingkat
kecacatan pelanggan (Y).<span style="color: black; mso-themecolor: text1;"></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l0 level1 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: -18.0pt;">
<span style="color: black; font-family: Wingdings; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Analyze</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah fase menganalisis
faktor-faktor penyebab masalah/cacat (X).<span style="color: black; mso-themecolor: text1;"></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l0 level1 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: -18.0pt;">
<span style="color: black; font-family: Wingdings; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Improve</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah fase meningkatkan proses (X)
dan menghilangkan faktor-faktor penyebab cacat.<span style="color: black; mso-themecolor: text1;"></span></span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l0 level1 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: -18.0pt;">
<span style="color: black; font-family: Wingdings; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Wingdings; mso-fareast-font-family: Wingdings; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">§<span style="font: 7.0pt "Times New Roman";">
</span></span></span><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Control</span></i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah fase mengontrol kinerja
proses (X) dan menjamin cacat tidak muncul.<span style="color: black; mso-themecolor: text1;"> </span></span></div>
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<br /></div>
<div style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">2.<span style="mso-spacerun: yes;"> </span>SEJARAH SIX SIGMA</b></div>
<div style="line-height: 150%; text-align: justify; text-indent: 36.0pt;">
<span style="color: black; mso-themecolor: text1;"><a href="http://id.wikipedia.org/w/index.php?title=Carl_Frederick_Gauss&action=edit&redlink=1" title="Carl Frederick Gauss (halaman belum tersedia)"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Carl Frederick
Gauss</span></a> (<a href="http://id.wikipedia.org/wiki/1777" title="1777"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">1777</span></a>-<a href="http://id.wikipedia.org/wiki/1885" title="1885"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">1885</span></a>) adalah orang yang pertama kali memperkenalkan konsep
kurva normal dalam bidang <a href="http://id.wikipedia.org/wiki/Statistik" title="Statistik"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">statistik</span></a>.<span style="mso-spacerun: yes;">
</span>Konsep ini kemudian dikembangkan oleh <a href="http://id.wikipedia.org/wiki/Walter_Shewhart" title="Walter Shewhart"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Walter Shewhart</span></a> di tahun <a href="http://id.wikipedia.org/wiki/1920" title="1920"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">1920</span></a>
yang menjelaskan bahwa 3 sigma dari nilai rata-rata (<i>mean</i>)
mengindikasikan perlunya perbaikan dalam sebuah proses.</span></div>
<div style="line-height: 150%; text-align: justify;">
<span style="color: black; mso-themecolor: text1;">Pada akhir tahun 1970, Dr. <a href="http://id.wikipedia.org/w/index.php?title=Mikel_Harry&action=edit&redlink=1" title="Mikel Harry (halaman belum tersedia)"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Mikel Harry</span></a>,
seorang insinyur senior pada <i>Motorola's Government Electronics Group</i>
(GEG) memulai percobaan untuk melakukan <i>problem solving</i> dengan
menggunakan analisa statistik.<span style="mso-spacerun: yes;"> </span>Dengan
menggunakan cara tsb, GEG mulai </span>menunjukkan peningkatan yang dramatis:
produk didesain dan diproduksi lebih cepat dengan biaya yg lebih murah. Metode
tersebut kemudian ia tuliskan dalam sebuah makalah berjudul <b style="mso-bidi-font-weight: normal;">"The Strategic Vision for Accelerating
Six Sigma Within Motorola"</b> <a href="http://id.wikipedia.org/w/index.php?title=Dr._Mikel_Harry&action=edit&redlink=1" title="Dr. Mikel Harry (halaman belum tersedia)">Dr. Mikel Harry</a> kemudian
dibantu oleh <a href="http://id.wikipedia.org/w/index.php?title=Richard_Schroeder&action=edit&redlink=1" title="Richard Schroeder (halaman belum tersedia)">Richard Schroeder</a>,
mantan exekutive Motorola, menyusun suatu konsep perubahan manajemen ( <i>change
management</i> ) yang didasarkan pada data. Hasil dari kerja sama tersebut
adalah sebuah alat pengukuran kualitas yg sederhana yg kemudian menjadi
filosofi kemajuan bisnis, yg dikenal dengan nama Six Sigma.</div>
<div style="line-height: 150%; text-align: justify;">
<b style="mso-bidi-font-weight: normal;">3.</b> <b>Perbedaan Six Sigma dan Total Quality Management (TQM)</b></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Thomas Pyzdek, seorang konsultan implementasi Six
Sigma dan penyusun buku "The Six Sigma Handbook", pada bulan Februari
2001, menjelaskan adanya perbedaan penting antara Six Sigma dan TQM yaitu, TQM
hanya memberikan petunjuk secara umum (sesuai dengan istilah manajemen yang
digunakan dalam TQM). Petunjuk untuk TQM begitu umumnya sehingga hanya seorang
pemimpin bisnis yang berbakat yang mampu menterjemahkan TQM dalam operasional
sehari-hari. Secara singkat, TQM hanya memberikan petunjuk filosofis tentang
menjaga dan meningkatkan kualitas, tetapi sukar untuk membuktikan keberhasilan pencapaian
peningkatan kualitas.</span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Kemudian konsep Total Quality Control, di tahun 1950,
menunjukkan bahwa kualitas produk bisa ditingkatkan dengan cara memperpanjang
jangkauan standar kualitas ke arah hulu, yaitu di area <i>engineering</i> dan <i>purchasing</i><sup>]</sup>
Akan tetapi ada beberapa kelemahan yang muncul pada pelaksanaan Total Quality
Control yaitu<sup>]</sup>:</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 21.3pt; mso-list: l7 level1 lfo3; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 21.3pt; text-align: justify; text-indent: -21.3pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Terlalu fokus pada kualitas dan tidak memperhatikan
isu bisnis kritis lainnya.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 21.3pt; mso-list: l7 level1 lfo3; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 21.3pt; text-align: justify; text-indent: -21.3pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Implementasi Total Quality Control menciptakan
pemahaman bahwa masalah kualitas adalah masalahnya departemen Quality Control,
padahal masalah kualitas biasanya berasal dari ketidakmampuan departemen lain
dalam perusahaan yg sama.</span></div>
<ol start="3" type="1">
<li class="MsoNormal" style="line-height: 150%; mso-list: l7 level1 lfo3; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Penekanan umumnya pada standar minimum kualitas
produk, bukan pada bagaimana meningkatkan kinerja produk.</span></li>
</ol>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Six Sigma dalam pelaksanaannya menunjukkan hal-hal
menjadi solusi permasalahan di atas :</span></div>
<ol start="1" type="1">
<li class="MsoNormal" style="line-height: 150%; mso-list: l5 level1 lfo4; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Menggunakan isu biaya, </span><a href="http://id.wikipedia.org/w/index.php?title=Cycle_time&action=edit&redlink=1" title="Cycle time (halaman belum tersedia)"><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">cycle time</span></i></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> dan
isu bisnis lainnya sebagai bagian yg harus diperbaiki.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l5 level1 lfo4; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Six sigma tidak menggunakan ISO 9000 dan </span><a href="http://id.wikipedia.org/w/index.php?title=Malcolm_Baldrige_Criteria&action=edit&redlink=1" title="Malcolm Baldrige Criteria (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Malcolm
Baldrige Criteria</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> tetapi fokus pada penggunaan alat untuk mencapai
hasil yg terukur.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l5 level1 lfo4; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Six sigma memadukan semua tujuan organisasi dalam
satu kesatuan. Kualitas hanyalah salah satu tujuan, dan tidak berdiri
sendiri atau lepas dari tujuan bisnis lainnya.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l5 level1 lfo4; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Six sigma menciptakan agen perubahan (<i>change
agent</i>) yg bukan bekerja di Quality Department. Ban hijau (<i>Green
Belt</i>) adalah para operator yg bekerja pada proyek Six Sigma sambil
mengerjakan tugasnya.</span></li>
</ol>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">4.Faktor penting dalam implementasi
Six Sigma</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<ol start="1" type="1">
<li class="MsoNormal" style="line-height: 150%; mso-list: l11 level1 lfo5; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dukungan dari Top level (Top Management) Six
sigma menawarkan pencapaian yang terukur yang tidak akan mampu ditolak
oleh pemimpin perusahaan, yang dikerjakan oleh seorang super star yg
sangat tahu apa yg harus dilakukan di bidangnya (Black Belt, Project Champion,
Executive Champion).</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l11 level1 lfo5; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Tim yang hebat. Para Executive Champion,
Deployment Champions, Project Champions, Master Black Belts, Black Belts,
dan Green Belts adalah orang-orang yg terlatih dengan baik untuk
mengerjakan proyek Six Sigma.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l11 level1 lfo5; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Training yg berbeda dgn yg pernah ada.<sup> </sup>Anggota
proyek Six Sigma adalah mereka yg pernah ditraining secara khusus dengan
biaya antara $15,000-$25,000 per Black Belt, yg akan dibayar melalui
saving yg didapat dari setiap proyek Six Sigma.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l11 level1 lfo5; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Alat ukur yg baru, dengan menggunakan DPMO (<i>Defects
Per Million Opportunities</i>) yang berhubungan erat dgn Critical to
Quality (CTC) yg diukur berdasarkan persepsi customer, yg bisa
dibandingkan antar departemen atau divisi dalam satu perusahaan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l11 level1 lfo5; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Tradisi perusahaan yg baru, yaitu mempromosikan
usaha untuk melakukan peningkatan kualitas secara terus menerus.</span></li>
</ol>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<br /></div>
<div class="MsoListParagraph" style="line-height: 150%; margin-left: 72.0pt; mso-add-space: auto; mso-list: l2 level1 lfo6; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 3; text-align: justify; text-indent: -18.0pt;">
<span style="font-family: Symbol; font-size: 12.0pt; line-height: 150%; mso-bidi-font-family: Symbol; mso-bidi-font-weight: bold; mso-fareast-font-family: Symbol; mso-fareast-language: IN;"><span style="mso-list: Ignore;">·<span style="font: 7.0pt "Times New Roman";">
</span></span></span><b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Prosesnya</span></b></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify; text-indent: 36.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Langkah pertama adalah pembuatan
keputusan oleh manajemen senior untuk terlibat dalam upaya tersebut. Karena
akan membutuhkan sumber daya yang penting untuk organisasi keputusan ini harus
dibuat oleh eksekutif kepala dan laporan langsung nya. Kemudian diadakan
seminar eksekutif, biasanya satu sampai dua hari, untuk tim eksekutif untuk
mempelajari pendekatan dasar dan mendiskusikan peran pribadi mereka. Salah satu
peran penting adalah memilih "Champions", manajer senior yang akan
mengawasi kerja aktual dari enam tim sigma.<u><sup><span style="color: blue;"> </span></sup></u>Perusahaan
kemudian menyediakan kursus khusus untuk juara, biasanya tiga sampai lima hari
yang panjang. Selama kursus metode dasar Six Sigma yang diperkenalkan dan
Champions mulai bekerja keras saat para pemimpin tim (sering disebut sabuk
hitam) akan terlibat. Beberapa perusahaan menyebutnya sebagai 'tim perbaikan
proses' dan ' spesialis perbaikan proses ' tapi singkatan ini kurang
diperhatikan serta mulai ditinggalkan, kemudian muncul istilah dalam karate
"sabuk hitam" dan menjadi lebih populer.</span></div>
<div class="MsoListParagraph" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<h2 style="line-height: 150%; text-align: justify;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">5.
DMAIC</span></h2>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-align: justify;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Metode yang digunakan untuk meningkatkan proses (
termasuk didalamny proses produksi ) diringkas dengan inisial DMAIC (<i>Define,
Measure, Analyze, Improve, Control</i>).</span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Fase_menentukan_masalah_.28Define.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.1 Fase
menentukan masalah (<i>Define</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Define
adalah fase menentukan masalah, menetapkan persyaratan-persyaratan pelanggan,
dan membangun tim.<sup> </sup>fase ini tidak banyak menggunakan statistik,
alat-alat (<i>tools</i>) statistik yang sering dipakai pada fase ini adalah
diagram sebab-akibat (</span><a href="http://id.wikipedia.org/wiki/Diagram_ishikawa" title="Diagram ishikawa"><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Cause
and Effect Chart</span></i></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">) dan </span><a href="http://id.wikipedia.org/wiki/Diagram_Pareto" title="Diagram Pareto"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Diagram
Pareto</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"> (Pareto Chart). Kedua alat (<i>tool</i>)statistik
tersebut digunakan untuk melakukan identifikasi masalah dan menentukan
prioritas permasalahan.</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Menentukan_masalah"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.1.1
Menentukan masalah</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Aspek-aspek yang perlu diperhatikan dalam menentukan
masalah adalah</span></div>
<ul type="disc">
<li class="MsoNormal" style="line-height: 150%; mso-list: l8 level1 lfo7; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Spesifik, menjelaskan secara tepat apa yang
salah, bagian proses mana yang salah dan apa salahnya.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l8 level1 lfo7; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dapat diamati, menjelaskan bukti-bukti nyata
suatu masalah. bukti-bukti tersebut dapat diperoleh baik melalui laporan
internal maupun umpan balik pelanggan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l8 level1 lfo7; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dapat diukur, menunjukkan lingkup masalah dalam
suatu ukuran.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l8 level1 lfo7; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt; text-align: justify;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dapat dikendalikan, masalah harus dapat diselesaikan
dalam rentang waktu tertentu. Apabila masalah terlalu besar maka dapat
dipecah-pecah sehingga dapat lebih dikendalikan.</span></li>
</ul>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Suara_Pelanggan_.28.22Voice_of_Customer.22_-_VOC.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.1.2 Suara Pelanggan
("Voice of Customer" - VOC)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Adalah ekspresi dari kebutuhan dan
keinginan customer. Bisa specifik – “Saya butuh pengiriman dalam 3 hari” bisa
juga ambiguous – “Pengiriman yang lebih cepat”. VOC dapat dibandingkan dengan
data internal (“Voice of the Process”) untuk menilai proses performance atau
process capability kita saat ini.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Untuk mengevaluasi tingkat pentingnya sebuah
spesifikasi, biasa digunakanan </span><a href="http://id.wikipedia.org/wiki/Diagram_kano" title="Diagram kano"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">diagram kano</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">. Diagram
ini membagi spesifikasi dari pelanggan menjadi tiga jenis, harus ada (must be),
Kemampuan (Performance) dan pemuas (delighter), dan membandingkan dengan
tingkat keberadaan suatu spesifikasi.</span></div>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#CTQ_.28Critical_to_Quality.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.1.3 CTQ (<i>Critical
to Quality</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Setelah semua varibel yang
dipandang penting oleh pelanggan didapatkan dan diberi nilai terukur (varibel
terukur tersebut disebut CTQ). Dengan kata lain, CTQ adalah sebuah
karakteristik dari sebuah produk atau jasa yang memenuhi kebutuhan pelanggan (
internal ataupun eksternal).</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#SIPOC_.28.22Supplier_-_Input_-_Process_-_Output_-_Customer.22.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.1.4 SIPOC
("Supplier - Input - Process - Output - Customer")</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Diagram SIPOC adalah grafik yang membantu
mengidentifikasi semua elemen yang relevan dari sebuah proses. SIPOC membantu
melihat hubungan antara proses beserta input dan outputnya.</span></div>
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; mso-themecolor: text1;"><img alt="Description: C:\Users\user\Downloads\SIPOC.gif" border="0" height="282" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image002.jpg" width="623" /></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Pengukuran_.28Measure.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.2
Pengukuran (<i>Measure</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Measure adalah fase mengukur tingkat kinerja saat
ini, sebelum mengukur tingkat kinerja biasanya terlebih dahulu melakukan
analisis terhadap sistem pengukuran yang digunakan</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Analisis_Sistem_Pengukuran"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.2.1
Analisis Sistem Pengukuran</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Masalah yang muncul dalam pengukuran adalah variabilitas pengukuran yang
dinyatakan dalam varian( <i>variance</i> ).<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> Varian
total suatu pengukuran berasal dari varian yang ditimbulkan oleh produk (<i>part
to part</i>) dan varian akibat kesalahan pengukuran (<i>gage</i>).<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Sumber variability dalam hasil pengukuran adalah :</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes;"><img alt="Description: C:\Users\user\Downloads\Gage.gif" border="0" height="319" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image003.gif" width="602" /></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Analisis_Kapabilitas_Proses"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.2.2
Analisis Kapabilitas Proses</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Analisis Kapabilitas Proses</span></b></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Kapabilitas suatu proses menggambarkan seberapa pas (<i>uniform</i>) proses
tersebut.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> Analisis
kapablitas proses dilakukan dengan memperbandingkan kinerja suatu proses dengan
spesifikasinya, suatu proses memiliki kapabilitas bila semua nilai variabel
yang mungkin, berada dalam batas spesifikasi.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Kapabilitas suatu proses bisa ditentukan dengan:</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">- Cp dan Cpk</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm; tab-stops: 45.8pt 91.6pt 137.4pt 183.2pt 229.0pt 274.8pt 320.6pt 366.4pt 412.2pt 458.0pt 503.8pt 549.6pt 595.4pt 641.2pt 687.0pt 732.8pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">- Pp dan Ppk</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">- Proses
Sigma</span></div>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Analisis_.28Analyze.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.3 Analisis
(<i>Analyze</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Fase analisis (<i>analyze</i>) merupakan fase
mencari dan menentukan akar atau penyebab dari suatu masalah.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Masalah-masalah yang timbul kadang-kadang sangat kompleks sehingga
membingungkan antara mana yang akan dan tidak kita selesaikan.<sup>[</sup></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Diagram_Pareto_.28Pareto_Chart.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.3.1 Diagram
Pareto (<i>Pareto Chart</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Diagram_pareto" title="Diagram pareto"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Diagram pareto</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
digunakan untuk melakukan prioritas terhadapa masalah-masalah yang harus
ditangani dengan aturan pengelompokan 80-20, 20% dari kecacatan akan
menyebabkan 80% masalah.</span></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Prinsip Pareto</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (</span><a href="http://id.wikipedia.org/wiki/Bahasa_Inggris" title="Bahasa Inggris"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">bahasa
Inggris</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">:The <b>Pareto principle</b>) (juga dikenal sebagai <b>aturan 80-20</b></span><a href="http://id.wikipedia.org/wiki/Diagram_pareto#cite_note-aka-1"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[1]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">) menyatakan
bahwa untuk banyak kejadian, sekitar 80% daripada efeknya disebabkan oleh 20%
dari penyebabnya.</span><a href="http://id.wikipedia.org/wiki/Diagram_pareto#cite_note-NYT-2"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[2]</span></sup></a><a href="http://id.wikipedia.org/wiki/Diagram_pareto#cite_note-8020pre-3"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[3]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> Prinsip ini
diajukkan oleh pemikir manajemen bisnis </span><a href="http://id.wikipedia.org/w/index.php?title=Joseph_M._Juran&action=edit&redlink=1" title="Joseph M. Juran (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Joseph M. Juran</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">, yang
menamakannya berdasarkan ekonom </span><a href="http://id.wikipedia.org/wiki/Italia" title="Italia"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Italia</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> </span><a href="http://id.wikipedia.org/w/index.php?title=Vilfredo_Pareto&action=edit&redlink=1" title="Vilfredo Pareto (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Vilfredo Pareto</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (15 July
1848 – 19 August 1923), yang pada </span><a href="http://id.wikipedia.org/wiki/1906" title="1906"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">1906</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> mengamati
bahwa 80% dari pendapatan di Italia dimiliki oleh 20% dari jumlah populasi.</span><a href="http://id.wikipedia.org/wiki/Diagram_pareto#cite_note-8020pre-3"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[3]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dalam implementasinya, prisip 80/20 ini dapat diterapkan untuk hampir semua
hal:</span></div>
<ul type="disc">
<li class="MsoNormal" style="line-height: 150%; mso-list: l1 level1 lfo8; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">80%
dari keluhan pelanggan muncul dari 20% dari produk atau jasa.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l1 level1 lfo8; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">80%
dari keterlambatan jadwal timbul dari 20% dari kemungkinan penyebab
penundaan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l1 level1 lfo8; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">20%
dari produk atau jasa mencapai 80% dari keuntungan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l1 level1 lfo8; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">20%
dari tenaga penjualan memproduksi 80% dari pendapatan perusahaan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l1 level1 lfo8; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">20%
dari cacat sistem menyebabkan 80% masalah.</span></li>
</ul>
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<a href="http://id.wikipedia.org/wiki/Berkas:Grafik_Pareto.JPG"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://upload.wikimedia.org/wikipedia/commons/thumb/c/cc/Grafik_Pareto.JPG/400px-Grafik_Pareto.JPG" border="0" height="342" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image005.jpg" width="610" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Berkas:Grafik_Pareto.JPG" title=""Perbesar" "><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://bits.wikimedia.org/static-1.22wmf18/skins/common/images/magnify-clip.png" border="0" height="11" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image006.png" width="15" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Diagram
Pareto</span></div>
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<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 72.0pt; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<a href="http://id.wikipedia.org/wiki/Six_Sigma#Diagram_sebab-akibat_.28_Cause_.26_Effect_Chart_.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.3.2 Diagram
sebab-akibat ( <i>Cause & Effect Chart</i> )</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Diagram sebab-akibat ( <i>Cause & Effect Chart</i>)digunakan
untuk mengorganisasi hasil informasi </span><a href="http://id.wikipedia.org/w/index.php?title=Brainstorming&action=edit&redlink=1" title="Brainstorming (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">brainstorming</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
dari sebab-sebab suatu masalah.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Diagram ini sering disebut juga dengan diagram <i>fishbone</i> karena bentuknya
yang mirip dengan tulang ikan, atau </span><a href="http://id.wikipedia.org/wiki/Diagram_ishikawa" title="Diagram ishikawa"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">diagram
ishikawa</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"> untuk menghormati sang penemu.</span></div>
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<a href="http://id.wikipedia.org/wiki/Berkas:Diagram_ishikawa.JPG"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://upload.wikimedia.org/wikipedia/commons/thumb/7/74/Diagram_ishikawa.JPG/300px-Diagram_ishikawa.JPG" border="0" height="283" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image008.jpg" width="635" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<a href="http://id.wikipedia.org/wiki/Berkas:Diagram_ishikawa.JPG" title=""Perbesar" "><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://bits.wikimedia.org/static-1.22wmf15/skins/common/images/magnify-clip.png" border="0" height="11" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image006.png" width="15" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Diagram
Ishikawa</span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Diagram Ishikawa</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"> (disebut juga <b>diagram
tulang ikan</b>, atau <b>cause-and-effect matrix</b>) adalah diagram yang
menunjukkan penyebab-penyebab dari sebuah even yang spesifik. Diagram ini
pertama kali diperkenalkan oleh </span><a href="http://id.wikipedia.org/w/index.php?title=Kaoru_Ishikawa&action=edit&redlink=1" title="Kaoru Ishikawa (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Kaoru Ishikawa</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
(1968).</span><a href="http://id.wikipedia.org/wiki/Diagram_ishikawa#cite_note-1"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">[1]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
</span><a href="http://id.wikipedia.org/wiki/Diagram_ishikawa#cite_note-2"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">[2]</span></sup></a><a href="http://id.wikipedia.org/wiki/Diagram_ishikawa#cite_note-3"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">[3]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Pemakaian diagram Ishikawa yang paling umum adalah untuk mencegah defek serta
mengembangkan kualitas produk. Diagram Ishikawa dapat membantu mengidentifikasi
faktor-faktor yang signifikan memberi efek terhadap sebuah even.</span></div>
<div class="MsoListParagraphCxSpFirst" style="line-height: 150%; mso-add-space: auto; mso-list: l4 level1 lfo10; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: -18.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Kepala
Ikan</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Kepala ikan biasanya
selalu terletak di sebelah kanan. Di bagian ini, ditulis even yang dipengaruhi
oleh penyebab-penyebab yang nantinya di tulis di bagian tulang ikan. Even ini
sering berupa masalah atau topik yang akan di cari tahu penyebabnya.</span></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<div class="MsoListParagraphCxSpMiddle" style="line-height: 150%; mso-add-space: auto; mso-list: l4 level1 lfo10; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: -18.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman";"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";"> </span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Tulang
Ikan</span></div>
<div class="MsoListParagraphCxSpLast" style="line-height: 150%; mso-add-space: auto; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Pada bagian tulang ikan, ditulis
kategori-kategori yang bisa berpengaruh terhadap even tersebut.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Kategori yang paling umum digunakan:</span></div>
<ul type="disc">
<li class="MsoNormal" style="line-height: 150%; mso-list: l6 level1 lfo9; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Orang:
Semua orang yang terlibat dari sebuah proses.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l6 level1 lfo9; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Metode:
Bagaimana proses itu dilakukan, kebutuhan yang spesifik dari poses itu,
seperti prosedur, peraturan dll.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l6 level1 lfo9; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Material:
Semua material yang diperlukan untuk menjalankan proses seperti bahan
dasar, pena, kertas dll.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l6 level1 lfo9; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Mesin:
Semua mesin, peralatan, komputer dll yang diperlukan untuk melakukan
pekerjaan.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l6 level1 lfo9; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Pengukuran:
Cara pengambilan data dari proses yang dipakai untuk menentukan kualitas
proses.</span></li>
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Kondisi di sekitar tempat kerja, seperti suhu udara, tingkat kebisingan,
kelembaban udara, dll.</span></li>
</ul>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Dari masing-masing kategori tersebut, terus dikembangkan ke tahap yang
lebih ditail.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Validasi penyebab</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Tidak semua penyebab
yang ada di bagian tulang ikan memiliki kontribusi yang sama terhadap even atau
permasalahan. Beberapa penyebab memiliki kontribusi yang sangat besar, namun
ada juga penyebab yang kontribusinya terlalu kecil, bahkan mungkin hampir tidak
ada kontribusi sama sekali. Hal yang perlu dilakukan setelah diagram ishikawa
selesai dibuat adalah memvalidasi masing-masing penyebab untuk mengetahui
seberapa besar kontribusi penyebab tersebut.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<br /></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Uji_hipotesis_rata-rata"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.3.3 Uji
hipotesis rata-rata</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Umumnya </span><a href="http://id.wikipedia.org/wiki/Uji_Hipotesis" title="Uji Hipotesis"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">uji
hipotesis</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;"> rata-rata digunakan untuk menetapkan faktor
kausatif (x) dengan cara menginformasikan sumber-sumber variasi.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Disamping itu, digunakan juga untuk menunjukan perbedaan yang signifikan antara
data awal (<i>baseline</i>) dengan data yang diambil setelah perubahan (<i>improvement</i>),
dilakukan.</span></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Uji </span></b><a href="http://id.wikipedia.org/wiki/Hipotesis" title="Hipotesis"><b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Hipotesis</span></b></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> adalah metode pengambilan keputusan yang didasarkan
dari analisa data, baik dari percobaan yang terkontrol, maupun dari </span><a href="http://id.wikipedia.org/wiki/Observasi" title="Observasi"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">observasi</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (tidak
terkontrol). Dalam </span><a href="http://id.wikipedia.org/wiki/Statistik" title="Statistik"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">statistik</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> sebuah hasil bisa dikatakan </span><a href="http://id.wikipedia.org/w/index.php?title=Signifikan&action=edit&redlink=1" title="Signifikan (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">signifikan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> secara statistik
jika kejadian tersebut hampir tidak mungkin disebapkan oleh faktor yang
kebetulan, sesuai dengan batas </span><a href="http://id.wikipedia.org/wiki/Probabilitas" title="Probabilitas"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">probabilitas</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> yang sudah
ditentukan sebelumnya. </span><a href="http://id.wikipedia.org/wiki/Uji_Hipotesis#cite_note-Fisher1925-1"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[1]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Uji hipotesis kadang disebut juga "konfirmasi analisa data".
Keputusan dari uji hipotesis hampir selalu dibuat berdasarkan pengujian </span><a href="http://id.wikipedia.org/w/index.php?title=Hipotesis_nol&action=edit&redlink=1" title="Hipotesis nol (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">hipotesis nol</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">. Ini adalah
pengujian untuk menjawab pertanyaan yang mengasumsikan hipotesis nol adalah
benar. </span><a href="http://id.wikipedia.org/wiki/Uji_Hipotesis#cite_note-Sage-2"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[2]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Daerah kritis (en= Critical Region) dari uji hipotesis adalah serangkaian
hasil yang bisa menolak hipotesis nol, untuk menerima hipotesis </span><a href="http://id.wikipedia.org/wiki/Alternatif" title="Alternatif"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">alternatif</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">. Daerah kritisini
biasanya di simbolkan dengan huruf C.</span></div>
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<a href="http://id.wikipedia.org/wiki/Six_Sigma#Pengembangan_.28Improve.29"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1; text-decoration: none; text-underline: none;">5.4
Pengembangan (<i>Improve</i>)</span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> </span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Pengembangan (<i>Improve</i>) adalah fase
meningkatkan proses(x) dan menghilangkan sebab-sebab cacat.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Pada fase pengukuran (<i>measure</i>) telah dinetapkan variabel faktor (x) dan
untuk masing-masing variabel respons(y).<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
Sedangkan pada fase pengembangan i(<i>improve</i>) banyak melibatkan uji
perancangan percobaan ( </span><a href="http://id.wikipedia.org/wiki/Design_of_Experiment" title="Design of Experiment"><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Design of Experiment</span></i></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
) atau disingkat DoE.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">
DoE merupakan suatu pengujian dengan mengubah variabel faktor sehingga penyebab
perubahan pada variabel respon diketahui.</span></div>
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<b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Perancangan percobaan</span></b><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> atau <b>rancangan percobaan</b> (<i>Design of
Experiment</i>) adalah kajian mengenai penentuan kerangka dasar kegiatan pengumpulan
</span><a href="http://id.wikipedia.org/wiki/Informasi" title="Informasi"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">informasi</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> terhadap
objek yang memiliki variasi (stokastik), berdasarkan prinsip-prinsip
statistika. Bidang ini merupakan salah satu cabang penting dalam </span><a href="http://id.wikipedia.org/wiki/Statistika_inferensia" title="Statistika inferensia"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">statistika inferensial</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> dan
diajarkan di banyak cabang ilmu pengetahuan di perguruan tinggi karena
berkaitan erat dengan pelaksanaan percobaan (</span><a href="http://id.wikipedia.org/wiki/Eksperimen" title="Eksperimen"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">eksperimen</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">).</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Perancangan percobaan dapat dikatakan sebagai "jembatan" bagi </span><a href="http://id.wikipedia.org/wiki/Peneliti" title="Peneliti"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">peneliti</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> untuk
bergerak dari </span><a href="http://id.wikipedia.org/wiki/Hipotesis" title="Hipotesis"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">hipotesis</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> menuju pada eksperimen agar memberikan hasil yang
valid secara ilmiah. Dengan demikian, perancangan percobaan dapat dikatakan
sebagai salah satu instrumen dalam </span><a href="http://id.wikipedia.org/wiki/Metode_ilmiah" title="Metode ilmiah"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">metode
ilmiah</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Kajian perancangan percobaan adalah pelaksanaan percobaan (eksperimen)
terkendali. Dalam percobaan semacam ini, peneliti memberikan sejumlah tindakan
(dapat juga "pelabelan" sesuai dengan ciri-ciri objeknya,
diistilahkan sebagai </span><a href="http://id.wikipedia.org/w/index.php?title=Perlakuan&action=edit&redlink=1" title="Perlakuan (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">perlakuan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> atau <i>treatment</i>)
pada sejumlah objek yang memiliki variasi pada derajat tertentu. Objek ini
diistilahkan sebagai </span><a href="http://id.wikipedia.org/w/index.php?title=Satuan_percobaan&action=edit&redlink=1" title="Satuan percobaan (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">satuan percobaan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> atau <i>experimental
unit</i>, yang dapat berwujud hewan, tumbuhan, manusia, atau barang. Apabila
perlakuan yang sama dikenakan terhadap sejumlah objek, objek-objek ini
merupakan </span><a href="http://id.wikipedia.org/w/index.php?title=Ulangan_%28statistika%29&action=edit&redlink=1" title="Ulangan (statistika) (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">ulangan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (<i>replicate</i>)
dari perlakuan tadi. </span><a href="http://id.wikipedia.org/w/index.php?title=Pengamatan_%28statistika%29&action=edit&redlink=1" title="Pengamatan (statistika) (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Pengamatan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> dilakukan
terhadap sejumlah karakteristik yang diminati sang peneliti terhadap
objek-objek tadi. Hipotesis statistis ditentukan ("</span><a href="http://id.wikipedia.org/w/index.php?title=Hipotesis_nol&action=edit&redlink=1" title="Hipotesis nol (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">hipotesis nol</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">")
untuk memaknai pengaruh perlakuan-perlakuan yang diberikan terhadap hasil
pengamatan (</span><a href="http://id.wikipedia.org/wiki/Data" title="Data"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">data</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">) yang ada.</span></div>
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<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Beberapa pustaka menggunakan istilah <i>experimental design</i> bagi untuk
rancangan-rancangan yang dibuat untuk kegiatan pengumpulan informasi tidak
terkendali, seperti </span><a href="http://id.wikipedia.org/wiki/Survei" title="Survei"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">survei</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">, </span><a href="http://id.wikipedia.org/wiki/Jajak_pendapat" title="Jajak pendapat"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">jajak
pendapat</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (<i>polling</i>), </span><a href="http://id.wikipedia.org/w/index.php?title=Penelitian_pengamatan&action=edit&redlink=1" title="Penelitian pengamatan (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">penelitian pengamatan</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (<i>natural
experiment</i>), dan </span><a href="http://id.wikipedia.org/w/index.php?title=Quasi-experiment&action=edit&redlink=1" title="Quasi-experiment (halaman belum tersedia)"><i><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">quasi-experiment</span></i></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">. Meskipun
hal ini memiliki dasar statistika, kajian klasik perancangan percobaan tidak
mencakup tipe-tipe penelitian semacam itu.</span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<a href="http://id.wikipedia.org/wiki/Berkas:Response_surface_metodology.jpg"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://upload.wikimedia.org/wikipedia/commons/thumb/c/cc/Response_surface_metodology.jpg/220px-Response_surface_metodology.jpg" border="0" height="307" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image010.jpg" width="614" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<a href="http://id.wikipedia.org/wiki/Berkas:Response_surface_metodology.jpg" title=""Perbesar" "><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="Description: http://bits.wikimedia.org/static-1.22wmf16/skins/common/images/magnify-clip.png" border="0" height="11" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image006.png" width="15" /></span></span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Design of experiments dengan full
factorial design (kiri), response surface dengan derajat </span></i></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">polinomia kedua (kanan)</span></i></div>
<div class="MsoNormal" style="line-height: 150%; margin-bottom: .0001pt; margin-bottom: 0cm;">
<i style="mso-bidi-font-style: normal;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Daftar Pustaka Wikipedia.com</span></i></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 72.0pt; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<a href="http://id.wikipedia.org/wiki/Six_Sigma#Taguchi"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">5.4.1 Taguchi</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Desain Taguchi (</span><a href="http://id.wikipedia.org/w/index.php?title=Taguchi_Design&action=edit&redlink=1" title="Taguchi Design (halaman belum tersedia)"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">Taguchi Design</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%;">)
merupakan perancangan parameter (<i>robust</i>), yaitu metode atau teknik
perancangan produk atau proses terfokus pada minimalisasi variasi dan
sensitivitas tingkat bising(<i>noise</i>).</span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<div class="MsoNormal" style="line-height: 150%; margin-left: 36.0pt; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<u><span style="color: blue; font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">5.5 Pengendalian ( <i>Control</i>
)</span></u></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Pengendalian (<i>Control</i>) adalah fase mengendalikan kinerja proses (x)
dan menjamin cacat tidak muncul kembali.<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> Alat (<i>tool</i>)
yang umum digunakan adalah </span><a href="http://id.wikipedia.org/wiki/Diagram_kontrol" title="Diagram kontrol"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">diagram
kontrol</span></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"> (Control chart).Fungsi umum diagram kontrol adalah, sebagai berikut :<sup>[</sup></span><a href="http://id.wikipedia.org/wiki/Wikipedia:Kutip_sumber_tulisan" title="Wikipedia:Kutip sumber tulisan"><i><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">rujukan?</span></sup></i></a><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">]</span></sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<ul type="disc">
<li class="MsoNormal" style="line-height: 150%; mso-list: l9 level1 lfo11; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Membantu
mengurangi variabilitas.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l9 level1 lfo11; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Memonitor
kinerja setiap saat.</span></li>
<li class="MsoNormal" style="line-height: 150%; mso-list: l9 level1 lfo11; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Memungkinkan
proses koreksi untuk mencegah penolakan.</span></li>
</ul>
<div class="MsoNormal" style="line-height: 150%; margin-left: 36.0pt; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<br /></div>
<div class="MsoListParagraph" style="line-height: 150%; mso-add-space: auto; mso-list: l10 level1 lfo12; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: -18.0pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><span style="mso-list: Ignore;">a.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Diagram Control (control Design)</span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Diagram Kontrol (Control Chart) adalah sebuah grafik yang memberi gambaran
tentang perilaku sebuah proses. Diagram kontrol ini digunakan untuk memahami
apakan sebuah proses manufakturing atau proses bisnis berjalan dalam kondisi
yang terkontrol atau tidak. </span><a href="http://id.wikipedia.org/wiki/Diagram_kontrol#cite_note-1"><sup><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">[1]</span></sup></a><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div class="MsoNormal" style="line-height: 150%; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<img align="left" alt="Description: http://upload.wikimedia.org/wikipedia/commons/thumb/4/43/Diagram_Kontrol.JPG/300px-Diagram_Kontrol.JPG" height="279" hspace="12" src="file:///C:\Users\user\AppData\Local\Temp\msohtmlclip1\01\clip_image012.jpg" width="585" /><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Sebuah proses yang cukup stabil, tapi berjalan diluar
batas yang diharapkan, harus diperbaikan untuk menemukan akar penyebapnya guna
mendapatkan hasil perbaikan yang fundamental.</span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-language: IN; mso-no-proof: yes;"> </span><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; line-height: 150%; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"></span></div>
<div style="line-height: 150%;">
<br /></div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-50022224399418055672013-08-31T22:35:00.000-07:002013-08-31T22:37:35.547-07:00Resolusi Rehabilitasi Ekosistem Danau Paniai<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">
<br />
Menyadari bahwa senyawa fosfat, erosi/sedimentasi dan ikan introduksi,
merupakan penyebab utama kian terdegradasinya keseimbangan ekosistem
danau paniai
sertai didukung oleh Keppres No. 48/1991 tentang pengesahan konvensi
lahan
basah (Ramsar) telah memberikan ketentuan-ketentuan tentang konservasi
lahan
basah (yang didalamnya berarti mencakup pula danau). Keppres tersebut
mengatur
pula penentuan situs lahan basah yang mempunyai kepentingan
internasional.
Institusi-institusi yang terkait dengan Keppres tersebut adalah
Departemen
kehutanan dan Kementrian Lingkungan Hidup.<br />
Pengurangan tingkat penyusutan lahan basah hingga tingkat nol adalah
salah satu
sasaran dalam strategi pengelolaan keanekaragaman hayati Indonesia
(IBSAP),
maka perlu ada solusi yang bijak untuk menangani permasalahan danau
paniai. Ada
beberapa langkah yang dapat digunakan untuk mereabilitasi ekosistem
danau
paniai, diantaranya :<br />
Pemerintah Paniai harus sedini mungkin membangun Balai Konservasi
Perlindungan,
Pengawasan dan Pengawetan Alam Danau Paniai. Nantinya balai ini
berfungsi
sebagai pusat konservasi dan reabilitasi kerusakan lingkungan danau
paniai dan
pengawetannya, dengan tupoksi kerja, 1) Mengadakan kegiatan reboisasi
hutan
yang rusak, 2) Membangun daerah konservasi khusus bagi biota endemic, 3)
Memanen alga atau mengurangi alga yang tumbuh subur di permukaan air
ataupun
mengontrol pertumbuhan tumbuhan air (gulma) di danau, 4) Mengurangi
nutrient
dan sedimen berlebih yang masuk ke dalam danau dan membatasi penggunaan
fosfat
bagi masyarakat yang bermukim di pinggiran danau atau di pingiran sungai
yang
bermuara ke danau paniai, dengan mengadakan sosialisasi serta
penggontrolan
yang ketat, 4) Pemerintah segera merelokasi pasar enarotali dan
pemukiman
masyarakat pedagang, karena disinyalir daerah itulah sebagai pemicuh
utama
terjadinya pencemaran air danau. <br />
Untuk mendukung tercapainya semua itu, pemerintah harus dapat
menerbitkan suatu
peraturan pemerintah atau suatu undang-undang (Perda) untuk melindungi
ekosistem air dari cultural eutrofikasi, erosisi/sedimentasi dan
introduksi
ikan dari luar paniai, yang nantinya dijalankan oleh Balai Konservasi,
Perlindungan dan Pengawetan Alam Danau Paniai. Semuanya ini bila
dilakukan
dengan kesadaran yang tinggi dari semua lapisan masyarakat paniai dan
semua
stackholder, maka bukan suatu hal yang mustahil, danau paniai akan
tercatat
sebagai salah satu danau terindah di dunia, sebagai prasarat untuk masuk
kedalam jajaran danau prioritas Internasional.<br />
<br />
Semoga....<br />
<br />
(Penulis adalah pemerhati Danau Paniai, Tinggal Di Paniai.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: 0.0001pt;">
<span style="font-family: "Times New Roman","serif"; font-size: 12pt;">
<br />
</span></div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-71075499798247004872013-06-14T20:06:00.001-07:002013-06-14T20:06:41.158-07:00Kunjungan Industri Mahasiswa IST Akprind Yogya 11 s/d 14 juni 2013 "PT Sinar Sosro Jakarta<!--[if !mso]>
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<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 24.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-font-kerning: 18.0pt; mso-themecolor: text1;">Sinar Sosro</span></b></div>
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">PT. Sinar Sosro</span></div>
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<tr style="mso-yfti-irow: 1;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/wiki/Jenis_entitas_bisnis" title="Jenis entitas bisnis"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Jenis</span></a></span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Perusahaan Swasta</span></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
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<td style="padding: .75pt .75pt .75pt .75pt;">
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Minuman Ringan</span></div>
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<tr style="mso-yfti-irow: 3;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Didirikan</span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">1974</span></div>
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<tr style="mso-yfti-irow: 4;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Pendiri</span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Sosrodjojo</span></div>
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</tr>
<tr style="mso-yfti-irow: 5;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Kantor pusat</span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/wiki/Bekasi" title="Bekasi"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Bekasi</span></a>, <a href="http://id.wikipedia.org/wiki/Indonesia" title="Indonesia"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Indonesia</span></a></span></div>
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<tr style="mso-yfti-irow: 6;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Daerah layanan</span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/wiki/Indonesia" title="Indonesia"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Indonesia</span></a></span></div>
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<tr style="mso-yfti-irow: 7;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Teh Botol Sosro, Fruit Tea, Joy Green Tea, Teh Celup
Sosro, dll.</span></div>
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<tr style="mso-yfti-irow: 8;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/wiki/Perusahaan_induk" title="Perusahaan induk"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Induk</span></a></span></b></div>
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<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">PT. Anggada Putra Rekso Mulia (Grup Rekso)</span></div>
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<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://www.sosro.com/"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">www.sosro.com</span></a></span></div>
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<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<a href="http://id.wikipedia.org/wiki/Berkas:Teh_Botol_Sosro.jpg"><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; mso-themecolor: text1; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="http://upload.wikimedia.org/wikipedia/commons/thumb/0/01/Teh_Botol_Sosro.jpg/220px-Teh_Botol_Sosro.jpg" border="0" height="256" src="file:///C:\DOCUME~1\BANUHU~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image001.jpg" width="220" /></span></span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<a href="http://id.wikipedia.org/wiki/Berkas:Teh_Botol_Sosro.jpg" title=""Perbesar" "><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-no-proof: yes; mso-themecolor: text1; text-decoration: none; text-underline: none;"><span style="mso-ignore: vglayout;"><img alt="http://bits.wikimedia.org/static-1.22wmf6/skins/common/images/magnify-clip.png" border="0" height="11" src="file:///C:\DOCUME~1\BANUHU~1\LOCALS~1\Temp\msohtmlclip1\01\clip_image002.gif" width="15" /></span></span></a><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"></span></div>
<div class="MsoNormal" style="line-height: normal; margin-bottom: .0001pt; margin-bottom: 0cm;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/w/index.php?title=Teh_Botol_Sosro.&action=edit&redlink=1" title="Teh Botol Sosro. (halaman belum tersedia)"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Teh Botol Sosro.</span></a></span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">PT. Sinar Sosro</span></b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> adalah sebuah
perusahaan yang bergerak di bidang minuman ringan, terutama yang berbahan dasar
<a href="http://id.wikipedia.org/wiki/Teh" title="Teh"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">teh</span></a>.
PT Sinar Sosro merupakan perusahaan minuman teh siap minum dalam kemasan botol
yang pertama di <a href="http://id.wikipedia.org/wiki/Indonesia" title="Indonesia"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Indonesia</span></a> dan di dunia.<sup><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_note-profil-1"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">[1]</span></a></sup> Perusahaan ini memproduksi minuman teh dalam botol
yang bernama <i><a href="http://id.wikipedia.org/wiki/Teh_Botol" title="Teh Botol"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Teh Botol</span></a></i>, <i>Joy Green Tea</i>, <i>Fruit
Tea</i>, dll.</span></div>
<table border="0" cellpadding="0" class="MsoNormalTable" style="mso-cellspacing: 1.5pt; mso-yfti-tbllook: 1184;">
<tbody>
<tr style="mso-yfti-firstrow: yes; mso-yfti-irow: 0; mso-yfti-lastrow: yes;">
<td style="padding: .75pt .75pt .75pt .75pt;">
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Daftar isi</span></b></div>
<ul type="disc">
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Sejarah"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">1 Sejarah</span></a></span></li>
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Bahan_Baku"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">2 Bahan Baku</span></a></span></li>
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Pabrik_Produksi"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">3 Pabrik Produksi</span></a></span></li>
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Produk"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">4 Produk</span></a></span></li>
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Referensi"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">5 Referensi</span></a></span></li>
<li class="MsoNormal" style="color: black; line-height: normal; mso-list: l1 level1 lfo1; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-themecolor: text1; tab-stops: list 36.0pt;"><span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#Pranala_luar"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">6 Pranala luar</span></a></span></li>
</ul>
</td>
</tr>
</tbody></table>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Sejarah</span></b></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Pembentukan perusahaan Sosro tidak lepas dari sejarah
terciptanya <a href="http://id.wikipedia.org/wiki/Teh_Botol" title="Teh Botol"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Teh Botol</span></a> yang diciptakan oleh keluarga Sosrodjojo.<sup><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_note-history-2"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">[2]</span></a></sup> Tahun 1940, Keluarga Sosrodjojo memulai usahanya di
sebuah kota kecil bernama Slawi di Jawa Tengah. Pada saat memulai bisnisnya,
produk yang dijual adalah teh kering dengan merek Teh Cap Botol dimana daerah
penyebarannya masih di seputar wilayah Jawa Tengah. Tahun 1953, Keluarga
Sosrodjojo mulai memperluas bisnisnya dengan merambah ke ibukota Jakarta untuk
memperkenalkan produk Teh Cap Botol yang sudah sangat terkenal di daerah Jawa
Tengah. Perjalanan memperkenalkan produk Teh Cap Botol ini dimulai dengan
melakukan strategi CICIP RASA (product sampling) ke beberapa pasar di kota
Jakarta. Awalnya, datang ke pasar-pasar untuk memperkenalkan Teh Cap Botol
dengan cara memasak dan menyeduh teh langsung di tempat. Setelah seduhan
tersebut siap, teh tersebut dibagikan kepada orang-orang yang ada di pasar.
Tetapi cara ini kurang berhasil karena teh yang telah diseduh terlalu panas dan
proses penyajiannya terlampau lama sehingga pengunjung di pasar yang ingin
mencicipinya tidak sabar menunggu. Cara kedua, teh tidak lagi diseduh langsung
di pasar, tetapi dimasukkan kedalam panci-panci besar untuk selanjutnya dibawa
ke pasar dengan menggunakan mobil bak terbuka. Lagi-lagi cara ini kurang
berhasil karena teh yang dibawa, sebagian besar tumpah dalam perjalanan dari
kantor ke pasar. Hal ini disebabkan pada saat tersebut jalanan di kota Jakarta
masih berlubang dan belum sebagus sekarang. Akhirnya muncul ide untuk membawa
teh yang telah diseduh di kantor, dikemas kedalam botol yang sudah dibersihkan.
Ternyata cara ini cukup menarik minat pengunjung karena selain praktis juga
bisa langsung dikonsumsi tanpa perlu menunggu tehnya dimasak seperti cara
sebelumnya. Pada tahun 1969 muncul gagasan untuk menjual teh siap minum (ready
to drink tea) dalam kemasan botol, dan pada tahun 1974 didirikan PT SINAR
SOSRO.<sup><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_note-history-2"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">[2]</span></a></sup></span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Bahan Baku</span></b></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Bahan baku teh untuk PT. Sinar Sosro berasal dari
perkebunan teh Gunung Rosa (<a href="http://id.wikipedia.org/wiki/Cianjur" title="Cianjur"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Cianjur</span></a>), Gunung Manik (Cianjur), Gunung
Cempaka (Cianjur), Gunung Satria (<a href="http://id.wikipedia.org/wiki/Garut" title="Garut"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Garut</span></a>), daerah Neglasari (Garut), daerah Cukul
(Pangelengan), dan daerah Sambawa (<a href="http://id.wikipedia.org/wiki/Tasikmalaya" title="Tasikmalaya"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Tasikmalaya</span></a>).<sup><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_note-profil-1"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">[1]</span></a></sup></span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Pabrik Produksi</span></b></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">PT. Sinar Sosro memiliki 10 pabrik yang tersebar di
Indonesia, yaitu di <a href="http://id.wikipedia.org/wiki/Cakung" title="Cakung"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Cakung</span></a> (<a href="http://id.wikipedia.org/wiki/Jakarta_Timur" title="Jakarta Timur"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Jakarta Timur</span></a>), <a href="http://id.wikipedia.org/w/index.php?title=Tambun&action=edit&redlink=1" title="Tambun (halaman belum tersedia)"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Tambun</span></a> dan <a href="http://id.wikipedia.org/wiki/Cibitung" title="Cibitung"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Cibitung</span></a> (<a href="http://id.wikipedia.org/wiki/Jawa_Barat" title="Jawa Barat"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Jawa Barat</span></a>), <a href="http://id.wikipedia.org/wiki/Pandeglang" title="Pandeglang"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Pandeglang</span></a> (<a href="http://id.wikipedia.org/wiki/Banten" title="Banten"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Banten</span></a>), Serdang, <a href="http://id.wikipedia.org/wiki/Ungaran" title="Ungaran"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Ungaran</span></a> (<a href="http://id.wikipedia.org/wiki/Jawa_Tengah" title="Jawa Tengah"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Jawa Tengah</span></a>), <a href="http://id.wikipedia.org/wiki/Gresik" title="Gresik"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Gresik</span></a>
dan <a href="http://id.wikipedia.org/wiki/Mojokerto" title="Mojokerto"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Mojokerto</span></a> (<a href="http://id.wikipedia.org/wiki/Jawa_Timur" title="Jawa Timur"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Jawa Timur</span></a>), <a href="http://id.wikipedia.org/wiki/Bali" title="Bali"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Bali</span></a>,
dan <a href="http://id.wikipedia.org/wiki/Palembang" title="Palembang"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Palembang</span></a>, (<a href="http://id.wikipedia.org/wiki/Sumatera_Selatan" title="Sumatera Selatan"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">Sumatera Selatan</span></a>).<sup><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_note-factory-3"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">[3]</span></a></sup></span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<b><span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Produk</span></b></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto;">
<span style="font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN;">Produk yang
telah diproduksi oleh PT Sinar Sosro antara lain Teh Botol Sosro, Teh Celup
Sosro, Joy Green Tea, Fruit Tea, Happy Jus, Country Choice (Jus Buah), TEBS,
S-Tee, dan Prim-A (Air Mineral)</span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; mso-outline-level: 2;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 18.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">Referensi</span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 36.0pt; mso-list: l0 level2 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 72.0pt; text-indent: -18.0pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">1.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">^</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> <a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_ref-profil_1-0"><sup><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">a</span></sup></a> <a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_ref-profil_1-1"><sup><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">b</span></sup></a> <a href="http://www.sosro.com/profil-perusahaan.php"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">"Profil Perusahaan PT. Sinar Sosro"</span></a>. Diakses
2013-01-10.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 36.0pt; mso-list: l0 level2 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 72.0pt; text-indent: -18.0pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">2.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;">^</span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> <a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_ref-history_2-0"><sup><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">a</span></sup></a> <a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_ref-history_2-1"><sup><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">b</span></sup></a> <a href="http://www.sosro.com/sejarah-bisnis.php"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">"Sejarah Bisnis PT. Sinar Sosro"</span></a>. Diakses 2013-01-10.</span></div>
<div class="MsoNormal" style="line-height: normal; margin-left: 36.0pt; mso-list: l0 level2 lfo2; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; tab-stops: list 72.0pt; text-indent: -18.0pt;">
<span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><span style="mso-list: Ignore;">3.<span style="font: 7.0pt "Times New Roman";">
</span></span></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-bidi-font-weight: bold; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"><a href="http://id.wikipedia.org/wiki/Sinar_Sosro#cite_ref-factory_3-0"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">^</span></a></span><span style="color: black; font-family: "Times New Roman","serif"; font-size: 12.0pt; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-themecolor: text1;"> <a href="http://www.sosro.com/peta-distribusi.php"><span style="color: black; mso-themecolor: text1; text-decoration: none; text-underline: none;">"Peta Distribusi PT. Sinar Sosro"</span></a>. Diakses
2013-01-10.</span></div>
<div class="MsoNormal">
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Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-60068658788996950622013-06-03T07:08:00.002-07:002013-06-03T07:08:25.794-07:009 Teknik Jitu Cara Belajar Untuk Menghadapi Ujian<h5 class="uiStreamMessage userContentWrapper" data-ft="{"type":1,"tn":"K"}">
<span class="messageBody" data-ft="{"type":3}"><span class="userContent"><br /> <br /> 16 Apr 2012 - Rubrik: Ngutips (Ngunik-Tips) - Dibaca: 1533 kali<br /> Share on linkedin Share on facebook Share on twitter Share on email More Sharing Services 0<br /> <br /> <br />
Sobat Nida yang lagi UN atau yang akan mengikuti ujian lain... tiap
orang pasti pernah mengalami rasa takut menghadapi ujian, kita akan
selalu merasa kurang banyak belajar padahal telah banyak hal yang kita
pelajari. Namun entah kenapa hanya sedikit materi yang kita kuasai. Nah,
berikut adalah cara-cara belajar yang efektif untuk menghadapi ujian.
Cekidot yow!<br /> <br /> 1. Pilih Waktu Belajar yang Tepat, Waktu belajar
yang paling pas adalah saat badan kita masih segar. Memang tidak semua
orang punya waktu belajar yang sama. Tapi biasanya, pagi hari adalah
waktu yang tepat untuk berkonsentrasi penuh. Gunakanwaktu ini untuk
mengolah materi-materi baru. Sisa-sisa energi bisa digunakan untuk
mengulang pelajaran dan mengerjakan pekerjaan rumah.<br /> 2. Bangun
Suasana Belajar Yang Nyaman, Banyak hal yang bisa membuat suasana
belajar menjadi nyaman. Kita bisa pilih lagu yang sesuai dengan mood
kita. Tempat belajar juga bisa kita sesuaikan. Kalau sedang bosan di
kamar bisa di teras atau di perpustakaan. Kuncinya jangan sampai
aktivitas belajar kita mengganggu dan terganggu pihak lain.<br /> 3.
Kembangkan Materi Yang Sudah Dipelajari, Kalau kita sudah mengulang
materi dan menjawab semua soal latihan, jangan langsung tutup buku.
Cobalah kita berpikir kritis ala ilmuwan. Buatlah beberapa pertanyaan
yang belum disertakan dalam soal latihan. Minta tolong guru untuk
menjawabnya. Kalau belum puas, cari jawabannya pada buku referensi lain
atau internet. Cara ini mengajak kita untuk selalu berpikir ke depan dan
kritis<br /> 4. Mencatat Pokok-Pokok Pelajaran, Tinggalkan catatan
pelajaran yang panjang. Ambil intisari atau kesimpulan dari setiap
pelajaran yang sudah dibaca ulang. Kata-kata kunci inilah yang nanti
berguna waktu kita mengulang pelajaran selama ujian.<br /> 5. Membaca
Adalah Kunci Belajar, Supaya kita bisa paham, minimal bacalah materi
baru dua kali dalam sehari, yakni sebelum dan sesudah materi itu
diterangkan oleh guru. Karena otak sudah mengolah materi tersebut
sebanyak tiga kali jadi bisa dijamin bakal tersimpan cukup lama di otak
kita.<br /> 6. Belajar Itu Memahami Bukan Sekedar Menghapal, Fungsi utama
kenapa kita harus belajar adalah memahami hal-hal baru. Kita boleh hafal
100% semua detail pelajaran, tapi yang lebih penting adalah apakah kita
sudah mengerti betul dengan semua materi yang dihapal itu? Jadi sebelum
menghapal, selalu usahakan untuk memahami dulu garis besar materi
pelajaran.<br /> 7. Hafalkan Kata-Kata Kunci, Mau tidak mau kita harus
menghapal materi pelajaran yang lumayan banyak. Sebenarnya ini bisa
disiasati. Buatlah kata-kata kunci dari setiap hapalan, supaya mudah
diingat pada saat otak kita memanggilnya. Misal, kata kunci untuk
nama-nama warna pelangi adalah MEJIKUHIBINIU, artinya merah, jingga,
kuning, hijau, biru, nila dan ungu.<br /> 8. Latih Sendiri Kemampuan Kita,
Sebenarnya kita bisa melatih sendiri kemampuan otak kita. Pada setiap
akhir bab pelajaran, biasanya selalu diberikan soal-soal latihan. Tanpa
perlu menunggu instruksi dari guru, coba jawab semua pertanyaan tersebut
dan periksa sejauh mana kemampuan kita. Kalau materi jawaban tidak ada
di buku, cobalah tanya ke guru.<br /> 9. Sediakan Waktu Untuk Istirahat,
Belajar boleh kencang, tapi jangan lupa untuk istirahat. Kalau di kelas,
setiap jeda pelajaran gunakan untuk melemaskan badan dan pikiran.
Setiap 30-45 menit waktu belajar kita di rumah selalu selingi dengan
istirahat. Kalau pikiran sudah suntuk, percuma saja memaksakan diri.
Setelah istirahat, badan menjadi segar dan otak pun siap menerima materi
baru. Satu lagi, tujuan dari ulangan dan ujian adalah mengukur sejauh
mana kemampuan kita untuk memahami materi pelajaran di sekolah. Selain
menjawab soal-soal latihan, ada cara lain untuk mengetes apakah kita
sudah paham suatu materi atau belum. Coba kita jelaskan dengan kata-kata
sendiri setiap materi yang sudah dipelajari. Kalau kita bisa
menerangkan dengan jelas dan teratur, tak perlu detail, berarti kita
sudah paham.<br /> Oke, met mencoba ya, Sob... Satu hal paling penting
dari proses belajar kita adalah: KEJUJURAN. Percuma belajar
sungguh-sungguh kalau masih juga tidak percaya diri hingga akhirnya
mencontek maupun memberi contekan. SEMANGKA! ^___^</span></span></h5>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-31022496742893613682013-05-08T15:36:00.000-07:002013-05-08T15:36:57.537-07:00Kebutuhan Kordinasi dalam Organisasi<br />
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sloUIL9Euw/oT8ayiHBAhpqYIlCj3+OiDeh4CweW6K5KSzZxFPLjLhilM73y0tGaU4vzDDcjFGYM0uLjLCkF1cN0ppJPm/MLjLCNJ6qo/GWnq9h8bIuXIdjU0i01heo9Hrqvd4T44zEKlCogcVmGLZOJRQ4AOJ/hUiUyAT4AFSIRJVI1JF0sS9SQ1MlXayCxOokW9SFKkg0D4UyvV6uxy3o/DIWyWGRjNafPueSYK+E+kTYA/JgGnHymJvHXCLmARJQt4C6uxw5QQ/s4TVuvteV6XNLvW7prFPQejKQT0aDChqSdL4c5C9i4TL4yKEhGQ5kIb8MB+7cI+mEjIeSZ22C1lUgw2yfNdYzIVE+EP1ACgYYAq4qi/gk2PuLKiDeChnKI16hxwpSp6h1ZWFvrs+R17oUyC3rXILuBFXAZ4nILwWWIwXZ07A9fm6M09nSsFUgnN57zam+yQzszMGurMYu99rkXltWY8/BLuCnFNiTg9zAYWW1TknjSGtsvNYuah2Cxsaem0j3TQiwjUftSWhSIt2czpaBXZzGmuqbzFBujgR53M6jdhE5UQa2Z2C7hDklzJlBHSJiP/FfmP12fj/Raf+VgseS0GgSGr3LT3UT32lOhTWDXUJFdcOnr7kLZ+CCiHYopB0MaQfDuqGuTlY0g6G+AXBl950TyNgdYFWIBDAvNTJeI+NVItG92QJYVPB4GY4A33QXsIpE9DSwuqe6pfcCHikTUaAKGasSsWk6NU2nTgNrikjMkMkWzc1Q6RbNzTJ8i+ZOeMTwswwPylggAU3puW5Va5pkp/HULMEuUsKaPrvVn981F3f7Czum/AXjiXYNyo4+t83Ir6MLu7BwXpvaZrLLWGqmL7ROsmtYcgPmNonMGpWZhZN1TWQaTqzSmS2jskRwyyS/bcxtGeTtfmW9PzdH88uDuZWh/NJAbtEsL/RnlwZyq4P59aHi1lDp/oHSQ+PNB8amHhqbvmAo7pjz66O5AhVoweE5It6iEg08UsVCNTxcQ0Mlna+Gh4tIoIQGa3SsTsWqWKgM+StwQNE463S4TPpKtD+PumbNbA2LLvXLi7S4rJdWDNlFgzRL8S2anzdkFs3ysiGzzIgr+sy6Ibuiz8yR6QYSr8LREnry/hXUX9S6lT57Seuqo95Mn7OIBOpYuKLzV/r8NTg8RSSmKPYk/hOJIhEv4LECHivj8QqRaFFiRRdvECm5LyD1+YpIRDznLOoC9V5/UxeuI5FCn0/ucSs9nnKvr9LjYzUWAXZkCE+G8KRhe0IzyUI2kTjhFNBJTtTZU1pbvM/Far087Msgfl7j5Pscss5TxkLFc64GFGxAwZrWX4ODJY1XOees6PzFPk+h113s85S1vorOX9J48z2ufI8rprWnIZeE+rheq4x4crgv0WcR8BPfJCFuoCzqkTGvjHkVLACUQ/1dKVgg12MvQh4Fcmd1Dglx8ZA9oRlPwRYZsmd1NkFrEXXWLOqWCa+IONk+axeFAuTk4DtKIe6kxi7CLkFnT2utadga1Y5nTF4Wt0bODaZ6RxTIIfdZsucsea0zD7tlyHlaWZ0jq3NIWnu6xyIj7kyvNXlmkO8ZF6DJhGY02jcYoyaSxKT3PpOIOyXExWomRMTOIRYBc2XQE0mYO4ueSMZcWdQpIb8EWMCO8agd+K/bwJoASkLjSWg8oRtL6Mbi2tEYNNZVVDca0Y5EtCNhzfBpV3WaWV3uhDWDpwPjfwasYK852GsGzAprBoO95rBmMA6Pnqky6crt/iDIWQ0i3iQTDSJZx0ENPlbAY6AAX0KjoKAOkAS6gUCno2L3gi7RAKcqZKxKxQEQWzQ7w7BNJgU0RSVnyGQLTyzoRdAKXDRk5hlhluJmKW7eIC7RwgLNt2huhuGmDXxLz88w3AyVnmG4KYpt4slpPDVP8it6ad0gbxhza/rsOpPd0Mubhty2UQHA2qHlZSRyaShbuM+q9FlnDKE64ZqhfaW+iWnIM0uGpqigAjlyOnud9E9RwZrOtTGmTBOJ83ph0yhv9yu7g6VlvQQqWcsmedGUXTTLK0P59ZHS5kh5e7h8eTi/O1jcNhd2TaX7h6uvdc7kYFdpOFIbDres7KxbaNrZsiVesSaqk/HSWOSi1LpSWHzz7O77tt7wvq03vGVm50p2bifd2BanHmqcv1CZf/381humt0TSpWjcS7Qwi6cXaXHFkF3WS3O0MEvxC/rMskleM+dWDdIqLZ5nMsskP4ul6nCsDseaVLjBREqEX9BZBcwmmzyi0RXFxxRjIIu7ZMRdw4NNIlpDIhU8XqdZ0P2o0QnwN80TkSIRrZCxAhoQNM6yISoRvgzhyRsCae14jnAK2gkZd/C4LawZDvYNpTCLgNk47bhEu1K68VjvMAtZeNSehu0C7JBxH4+4fimwFDKUhlwJrTWNuzjKFUXG/bpBPzwkwpYC4+V0E7HeYZl2i6QjqhsVGZfIuNKELYlOpjBLEp1MIBMJZCKFWdKk23PPQM0crzBhsdeWx/2c1i5iHhn1y6g/i/iAZNQPihWgh1AgQqejQIEI1choDnJzGptEenP9/jg5GUCGY3pL0mRPD7h4kyuFWxO6CU5jzeicOcgtQs4TwS4RdvFIV54M4pVgr4x4BNjBItaQbuzdy6/5jQffWnXGgxpzBrNIsDWjsciIO6NzSrBdgu0ZyAbUfZnqmZARd0ZjEXrHJNQS7jEHtObCZGT/R8/94bv+a4wYj/YNAxslIY5034SEuSXMncU9WdyTw7053At6jgruzmGuLrB41M5hdh53AFrdBSwWmmCRya4AtgCw4vD4aQFsRXWjdwHrNLm6Duv0OoBUBBru6mTlNtRi0EhEOwTIlUDGzlRotkylusCqkSd+p0Wmp4hUlUjksaiCRhQ0UsJiZTxepeIAPSf0oROgo9dtFwJgdY0YwBm4GNCqTiXqVGKWSc8yaVCxmtKz03TqBFg0Pw8gxQizFDeFJaew5CzFrVLCMsnP0fwsc0KraTo9TbJNJj1Np6fp9CzDL+gzi7S4QPILWPq8UT5vlNcN8klIZLIbZGYDF6fZwo+/9YMbz738/ceeePrJ7/34B0/deP75Z7/73ae+9tgPv/PkU9954vFHv/XEt7/z5KOPfeEzf/0Hv/HhXylcWh9Xlg3cEskuYuymIXfeoGwPVzcHCmv9yrI5tzSQAwX4VbNy3pR70FJdM0lXxuuvmZzeMSnrA9L8OP/857996+cvqrf21E7n+PBg79aNvVs3Dm7e2Lt+TVWP2p39w/ZeWz06Vo+O2ntHh7fU9oF6q6PuH6lHh2qno147arkzM3RiGUtP4+wcLSyb5FWjvMRkFmlxicmsGuXtkdKaSV6lxRVKWCK4GSTRhGNNNFFHvVXcW9H7txPVP3n3bz/71cd/+t2n//lzX/z87/7vh1uXi6aQoLGV8FCFjOWxaIFITNHxOhWrkJE8cbv+iAcLRKhoChTNwc1EZZdrPpCbe0tj7X6p8cbSwu+969f+10f+299/8s+/9ZWv/vQHP/z3J77/l3/0p2+7+OAHz79uN1GRaAcLTQiYQ4AdrMbCaWwAVd1UyCMuUFfKwq5Ez2iWcV9RFj721vd/5vf/+G8/8b/+7pOf/MQHP/yZj/3RJz70kT/93d9/9Av/8P1Hv/WDx7796nPPv/rT53705L9+65F/+qf/+/lHPvd/v/GPX/7BY99+7ulnfvq5b8/Y+WjPiKizCr2WIhnkNLYM7s1hgdPMAsBS8GAJDxWxIKgZARXQQAENFMkw22fP0v6HlNU/fPsHv/DxP/vBlx9VX7i29/LV42u3Xv7ev//lh/74IjcjQg7+7GQFDmRgVwZ2Sbfr93eSL+RV8KCgcYpahwA74tBkBLV8+Q8+qx503v+at0SZ8Sg8nNSOpfrGedSZ1FgFaJLXTXDacU47zusmBGgSKKWbFBF7smc4pRlOQaMBrflSYfaJv3tEvXHj4+/7gBcxx+FRCbOzPWMZyFZmAsBYAWadBlaB9Cq4W8ZcoKQlYA4edwiE83TN61TrcDKN3mksplELi0wCZkWh/6CIbhTol9KqGwCBvfr/A6yuNYvDo1HdMPjCODx6pkQngYeqkklQGAKJrMmk61SqgsdLaLSIRIpIpIzFKng8T8TyRKxAxktkokwla1SqTrMNJg3GIEpYrEIkTqa6iEQJjeawiIJHQbKokckmmZqm0y2am2cEQJ9Zhp8m2QaWaJKplp6fopLgghbNtcj0HMHNEdw8ya8YsiuG7II+M6cXWzS/QAlLtHiekWYJdoZIz1L8PCMuGbPnDcqGMb9pyJ/Us4y5TUNu05DbYLKblLRBZkrDoT9/20f/9HW//VsPvUe9dXCgHt082js+Vo+vXXvsc//42Q//j4++9lc+/esff+F7P2kfdvZV9Ug9+uETT75uem16MDKHhO435i/SxdeYW1v9+a3+/Fq/smpW1oaLW6OVjeHSujm/NiKvGMU32uceHGrs9heW+4WFMfHZz3zt8JWbqqqq1/aO2nsHaqdzsL+vHqsH6j//8f/52Bve/fDs1m/uvP6zH/jYNz/19z/6x2++9NjTr1x9tXNjr7N3cKSq7WuHRXNwBg3NEXGA8gW9uKAX5xkR2KvzA/mVofwqKS6Q/OxQrgZFNxG23uvm+4NL883vfOtraru9f+2G2lHbtw5f+Mlz6rF6TVUPjg+f+dY3f++/vDsMjSb7nDUqVUNi3TtKjYxX8GgJDZexSAWPNtxc56W948Mj9fBIbR9dV4/2VXX/6v5N9fDG9avqgfryc688/k+PqVeP1VudV9XDY/Xw5uH1l15+/oNvfXscGcicGy3BXqHHmYLsHOwUUHcGcYu3/8llzJvROTnaGxvxta8eqG315vVb7Y56cKzeah8eqJ0jtaOqnYOXrr76gx+/+MSzP3v82eObt9Rj9dWr1zttVT3oqEdq56jdVjvq4VHBFskTHu5eSwby5eiwQniKsFVGfGAmo0RFykS42/zJ6IMZyFPWhaewZAWPCxpnVR8pkF4vyqwr5X/9ylfVw+Pj/fbeSzevPffKo1/62qNfeOQbf/Ola0//WD1Sb16/8U+PfPm33/M+fszB45a0djyP+xTCn9Daecwrwq4i5k9pbRUmkkG8/t4JAXJWII8AW/7+Tz7zSvt6W+288vKL//bU00899f0f/uiZp55+8quPfOlvP/fZZ77/5DNPPP74177+7ce++fh3Hnv5+ed/9N3vfusrX3rkS3//5S9/7tGvPfIvX/zC977xzfb1W+qx2rl5vRXPSKhF6LUk+ixhzaSMeZq4X0IcEuIA41oy6sxhrgLpLVK+AuZWcLeCu0EwzKAOEXdmCBeowYFqF4/aOcR2MtmAnJY1BVuS0GQSuuO2EroTbwXUTXx3RcJQ31BYMwwy4+2zQzFouJsHTzMrAt1NOvAlMWjkDCiuA2DVb9e8Z6h0g2bBLFLldjEeAAuUvWtU6i6BdXAKlJkaNFsjk12ugVZjS8/PMvycXgDRD4yDgn7WFMXOGoQmmZiikmDYqkWm50l+gRIWaXFFLy3rpQV9Zp4R52hhkRZX6cwaLa2Zc8t6aYES5ghugRLWDcpOf+nSQBV4q01DbtuU3+0vXDQVdg3KDi3PD6aqiL9lSGUN/ucff/rmrauq2lE76rvWLvMGK6sZq9KBIh2ccWQ++rb/qt5UD9UD9bhz/MLV9yw/OGNOlu9z7xiLu8ba7mBpe6i0OVhcGyysj5S2x6pbo5WNgcLGaOHiWPX1lrkHB+uvHWtenqjKWmfVGK5bEpIt8prC/PXnX2yrnePDgwNV/fF3vpehnCw0wUOTCuXNkZ6UbjKqnUzhzpjJuZquvPDE04eH+9d//grP2BeYxDQaW6B5UF9fNmRWDNlVo7zWr2wMFO6fbF5ilAeHa2U4Osukl8h4a4z/xt9/VW0fqTf3r//w+X/94jfee/HNk736zHjgS3/wf9pHqqp21OPDb3/uC1K/r0CE8lCohIa7xrlCxspEtIRHSnikTEQ5xHaltvaOC1aJXncAACAASURBVK///Mc/+anf+e9Xr1496ByrR+rerWs3fvjTVlR2YaOZkRCLWz/0wDt+9MRTx4cHbbVzs32zvXfjS5/4s9p4TMLcWcwP2nMCejJGAGpJOdxXJSKx3vEwZtlQWp/60Mc//Tt//Pk//zv1UFVVde9gXz1Wb/7spQenz3P9Tlev2QuPxenJ2VhuVWperC7/2pW3/e0ff+ro2s2jzuH1nz0fNU1mYHsFDeaxcFJj53S2MunJ48EiGS7T0QoTq1JR0Pmp4GEB95TpaB2NimdsVX1c0ge9PYNvqW//6Inv33j+xe/986Mfest7uGFPEp+I3GcSdZMeeNCvG4yTEx987TvaV/fUY1Vtd579zhO/uv2GGDIaudfMaawC6paooIT6ZMzLoS4JcmURn0gFM7Are84SOjfwt5/8qyP1qHOwf/zS9c7zVzs/u3b081fVw46631Fv7LVfelU9bKudzq0bN9VjVT3oqC9cVfduHR/cau/f7OztqTdvdW7sHavq1fb+M49/Vxj1JHuGhV4Lj7h40ptF3blei4y5cpgLsEnB3QXMXSK8ZdJXIrxAecKTw90y5sriLplw3y54OTKoAwDrJBUikywyCbwVABZgFgvdqWrFtSe0ikFj3SrVXfbqNq1GTgMrqhs6XdI6jbm7gAUW4/DomQqdKJExUKeokfEqEavjsSZ5UnrvqkrEKni0gkdB2ail58EEUBdVlVO5D9yigZpMakrPThvSswZu3sDPG/gFAz+v5+b13ByTBsFwmkw28XiTTMwwLADWNJk8Ga0i0wBYq3RmRS8BLTMZQKt1JntxuLxtLqzopUVKWKUzm4b8pYHqg0ONbVN+y6jsmPIXzMUrg5Ur5vIlY2GHlteI1C4lLUFJBXK/d+cNartzfHhwePXWlXClhrnn0dB5NNHq9Vf73HND6XdUtl/5+XOd9uHhrZvqzc5sILcwLMwgiS1j4TSwNoZLO+O1C2O17eHy9kjp0kj1NSNTrx2cukjnVwl+c0ieoWMbelbsmyzB1q//5Zdu7e91Dg5v7O+9feeBMhwqQcEqHJ7C4000UYOiNSQ2RaQKvd70meHXVpYOb15T2+2mI7Vk4meQ5BItgOL6eWN2w5wHI2CbA4UNMvOm4WbrTGDVIM3okxLi+IdPfLatqk/83SMPn3+AMzo5zF6k/QrizOnsDSrwVx/73+qtvba6/81//EeWtMjnbFU4nMeD3d5ImYgWsXABDYE5hiLk4VBnuG9U1I07z5Df+PxXOkfH6l5bvb4340yFz+gTPaPxe0byZydzkDVJW7/y2S8cHbQP1M6B2lE7nWe/+ngQHo1oxnidS4DcGcSbxfwgo4Folr3P2TQkM6hLwpzOM2QMGfXjo0898h31WD26dagedL74iT+PwsORe4xc34QAO+SeSe6+Ub5nXEadae14FB9/5/1vUI/V485B3huTUFv2rFXSeDJYUKYCIuQoEKESFanRsRodq1LRKhGp4OEyFipRkSISKGhcBdSXxGxFV/pPPvjf1H312r+/+NDijhse9J8zKYi9jrpnYO+0xiVBzjodzsGO0LmBNy1d/PoXHlE7qto5Pnz51Y++7b0ZvTOLOiXEdTsPOmVTRNQ6RK1LIgJir60EudO044nH/lVVOy8982zRHmXxibh2OGN0zbi5jXhpk6vMxrKf/t0/VNtqu90+unnw9p2HKpPhpUBml689lJvdTpZ22cpDteV/+PO/VjvHn/n4Jzw6Y1ozltU5Ur0WAfdIiKsIO4u4BxCqTPrKuBeoQvhqhK9K+qukv0z68oRHwd053J3DT0ry3R7inV4hekcsYu0yi4UmALOAyUrobtfgNUNg+qHbW4xrh2OaoVMurEsiMCP6H8a1umy6q2APXiaQsTNVJtkFVoWMVfBoGYtUidh/pnmKuzNIredOGoh06qT9R8WrVLxKxGpkHIxZnUxm67kuquaY9DzFtqhUi0rNUCkwZtXATkDZHb+aIhJTWLKFp+bI9ALNn2ekNf1JytvQy+tMdoPJburlC4PFnf7CpknZMOa2TfkL/eUr5upD5trFgdJuf2G3v3DZXHpgoHLFXL6sz+8Q0gP6wgUos41kWlTiXecfUtudw1s3X3ruZxXIVTlnPw/FdmBuB+Y2sXRT469Cvod37m9fu95WO+12++/+8M8UyjtPJbcMufNGec2UO2/KrfTn1gYL22PVi+P1C6PVS+P1Db1y0Vh54+jsG0dnN3DpwbH6hknagbklhm1qPe/afv3hsaoeq6ramQ2lq5pQuTdQ6QlMaSLLOL+hl9eozCLMXdSX5+CYSNqe+e4T6tHBWxubDV1gERdWaXGVFtf00la/cmGofHG4cmGovG0ubBpy65iwhQu7A3JO5/zwxberR+ozP/tRczxZYPwK4lZ6Hbkz1kqvpwkFS+cckXODH/2VX3/15itPfedxjrTm77VWoYAAuUHDpFuF7I4LVPqCZSKa07kaGmeZcn3qI390dNQ5bncOf/JihrQ2MI+icUjnrNWzDu7MQAa2J/vdL3zvJ+2Oel09OFCPbv785XdvvCaJjvMap6hzS7C3W/YGTboaGc/2edgzEyWdp4b5FcQZRyY++sZfOzrqqMequq8+WF9N9gwWtPYK7MuctdXgYL7Pnb3XppyzS2cnRcQaNVpv/vSl9tHePF+sGANlrUfqdYuwT2bCIuwqYsHu9iOAqioWqqDBIuTL9TiLqFcx+soe9sl//ubxzf1br177zfNvkglnVmer474mHszcN1HCfDLiqSORmtYvnBmpE0GBsAfp8d965/vVttpWD49efEUccOYIZ/K+MRFyylRAInxpwpNDvQU0kCdCCuQuw54ANPLNRx8/vLX3lU//TVQ3rMC2AuRQIEcOdiiIs4Da3Geod2y95vDmQVtV1ba6ITbY3sESZFe0lgriVnomCrrJSE//b77u4cOrN/7g3R8MQYMK6VIQd/y+MQF1S4gLsKlK+mtUoEYF6qS/RviA6rivTvrrpL9C+Iq4p4C5c5grh7lkzCNjHmC4bjPLehew0qgtjdoAtk5K8v+RWXF4PAmNp+AJYMpO17zuXHN7DDWmHYxpB38RWMBJgeGJ0+MUSWiURcbvBlY3AgA8AVcFJrOA1ZonUosMt2Dg5w38DMPWmWSFTlSZZLcAX6MTdSrRoJPThvSMkQMeak7PAVc1S7MtKjVDJk9EpaaIRBOPN/F4g4g3iHiDjDbIKFiZwuOzBAsQuWHMbZqUbVN+25TfNipbhhzQjknZMeW3Tfmd/sLFgdKVgdoDA7UusHZM+Uv9xSvm8hVz+RKj7BDSLi6v3ptcOcfOkMnfe9P7O3t7HfXw5Zdfnu9PzZLReSgx1xNd7kstw+wMFGnhMQ4bvvaDZ9tq58bhrWvPPKdQ7hU6uaxLLlLCEpNZ0GdAFWlzsLg7UtkZLm+bS1dGm291rL5+dPadzrXXj81cMOZn+qKzPfEpLLlIxDby80eqenRw2L51azMq1ZHQLBGfp5LzRGqRSK2Q6RWcW4KSlXuj82gqpZv8l7/9krp/vOSUFtDEJqOAPuC6Ibttzl8crlwaqQJgnR/ItzD28kilpQtldbYXvv4D9dbep//sT+U+i9Jja+h8c2i80ReQz9jks64mmWiSIWHUd3D9+nP/+jQLTSxTqWk0UqAjJ37qF1TVRXJImDszoZwZL2Gehy++4erNW0eq+sqPnw/rBsV7R4UeK3vOmr3XNk1EkufGOY31krxw8OLNG4e39tUj9bjzyP/8i1hff0bnliCPjPhAP+5Oh46IZCBfnUlm7rVOY6H0mREed6yy9WtHh51jVT1SF5KFkt6TPTch3WfJaX2xczYB8WeRAHevLdtja/RH3WdNX/zEZ9S2uiVPy5C1BvtrZJzXeQTUmydCJTRYQoNlLFTBwzU8XMPDVSxUxUJ1JDJFR0XEmrdGv/WlR9RjVT1s//rD7xHuHa8g3prOO42Fin2uhj6W0tqyhlBeEyhqgnNMepqI5DRWVjOWMtif+odvvnTwito5itFjCungzo0JOjsAVgp1VshQEQlkEV8R9VUgT8bkffmFa+qhmncnBcwm3DNW7HOJ90zk+hy5Pnu1xybqJt978c1qRz1S1fb1/Xl/porYOcQRum84cm401Tcp014vMvT+t7/nSFV//7XvFUmHjLlkyMn3WUtMSMY8otZeIXw1KlCng0062KACddJfx301zFvHfQ3CD5hVxr0FzJ1HXTnMBQrz3ZAoYc4MahORk+o7mDW9HRVtadgqwHe276R04yAeJqFxFppIw5O3r7dyiOWuC+6MoeqGYtrB0+MOYNiqCyzg0bpKwWNpdOJMVR8vURFQjAQH4GNUJSLde9HJn5mM1qnYLJGcp9h5PTfLpJtMqkYnKnSipk9VyAhQlYrWqViTSUzpk9OG1Kw+NWdg5wzsrD7VYpIzdGKaik+RsRky3qIS4OU0FZ+hE1N0vEnFwIxSk4iCsax5il3SiytGac2U2+rP7/QXdvoLO4BZRmXLqOz257dNeVBZ3+0v3G+uPjTUeN1QE0TCLUNux5S/bC6BSHhBryzqkm+bXNjCpAUz//Dag+pxp60evfDKyxUi0GLiM1i8pY2vM9mdgcIcmSj0Omf1/r/4zf++d3DrSO2oB2qRcW+a+Pne6AIlLDGZRYO0oM8sGbPr5vz2UGlnoLihl19rmX3Yv3H/UP3B0akHR6d2+wsPjTeXjLkCHF4kYvfX1w+OVVVV1Xb7Ddl6HQk0sVADDVYhX10XmCPiawy3aRAWDEpTF50yJsQB/yV5oWWIr+DsMp0FwNowytvm/IWh8oWh8s5Acas/v6DPzJukUl9wGgkXKN+Nf3vheH//bz75ybLOOYUG6r3uyr3uWSQ2r+fKRFTQuhpQOAVbfvSV7/zTn/xVBrZXNYGKLljCQ+AuBQrtXVtdwaN5KCChgQIRKp618z3jH3n3Bw9V9ZX96889+2Nfn6GMOrleKwe7M31O9p4xAXYovQ5WM/HYX39ZPVb31IPjztHPHn1SxEYUOKDAgQIaKhPRMhUvU3EwrCejQYWMcFp3VuuVzlnrdDihGX9DbXNfVduqqh6pa2I1rRkR7hvlzlpF2JfC/UGdgyUCIhqQIA9773iW8nxg483/8D8/O+sWsr2TxT5XhYzIeKBAhGp4EHyYa3i4TkQaZLRJRBt4pI6FK7oge99Y2uC49ZMXVLWjHh3++6NPZsYDeSrIa+05yF3DgxXUX8ODRcgzZYiDPJE8M1nQuZUeW15jS/QMv6m6eX3/2rWfPh+jJiTMLsF2tncyi7plzKOQgRLmz2rdachVQH1lnXvFm1NvHH/v89/waYdkzCWdsxRRnwJ7CohH7rWV7rMWKd8HX/uudvv4QFX3X7nRcnFlzWRWZ1Mwr4x52XOTbK8ljkx85L/8aufa/gPplgDbeK0lo3NIWnuJ8CuYt2uyTjusKu6t4l5AqwYVqJL+EuEt4h5Q5MqhnhzqkTEXkIQ5JczeHYvvAuv2ZKlNRKwAZ6dm4scSujEArNO7f8DZU8Nco11gxXVDJ25LM3RXluxCqisWGeewyf8ArDId7R4DYHVVI6NA00RihkrNMulpOlUj4+BjV2WSoPNSxIJlIlwjo00m0WQSDTo+q0+dRlWTigEPNU3EusCaoRMtJjmjT4KzTSoGFmdpdoFOL+n5ZYOwapTXTCcmC1iqbXNh21zYHSh0gbVtyneBBbp4Xed1/0D5srl0f39pu1/eIqWFvngND37k9e9RO0cdtf30D58pw45pMjxPJrZMuS1TbkobqvS6Fph46b7xP3n3h/fbR9fbe+qrtxoDkSk4sGnKLTGZZZO80p9bNufOD+S3h8u7I5WLw5Uro/ULA6WdgSKwP5dGqsuksKbPzjNiHY0uQcHXVTfaHVVV1Vs3rzcswSk0OIWEm1hkhozP69llg7BEsvNIvIbElqD4OsGtDGZmGHYBji9ibINml2hhRZ9Z789tDuQ3Bwob5vx6v7Ler1w2F+twbApLLunTpaGEeqCqqnr9336cg21yn6Wm88yh0abGXzjrzPe585CvhsRzkHtmNFky+Auob5bhl82y3OOu47EaFq2ikRoWPfG8RLyOx0qYP9IzmdY4ylqPoLP+3vt+u62qx2pn/9o1np5Uzo6JPRYe8bDnrDmdS9DZuTOjRcr3Ww8+3L61/8rB1WO1c/DvP+eoiTwUyEOBIhIq4ZEqFS9T8SIRVdBQEQtmER8P+3JYQNI40mfHI/ea31JZv3Z067B9oN483JEaac1IhfDlUG+0x5ZFPUmdg0V9LOTJof487MmjnsTZkZhuInnP0Dwda+AhGfFIqKdOR+aIyDST6H72psgYAFYNDc2Q8aI+9Dtvff/VV1/eUw/Uw/Ybm5slzFOiIsn7JpvmdBb2KrCnivhX+7lKr2uaTOZQf9WUVDCfdHZy3pAQtJZo3+jXH/nnl7//bBgdjfeN8Vob2zupYN4S4S9i/oLGVSbCWX2kQAUL52wl2vtbb3zvRrRSpP05nbOMBwSNXdDZszpbGXUr5+wZ1PGx93zoqNM+UDtqW11PlHI9o+IZU7HHmuuxK72uksYt91lWXZm3TW9mEYegs7K94xJsz+mcUp9NwbwFJljA3EXcUyZ9FcJXIU7KWFXcC4JhhfCVCG+3Y6gQJ1syc7eBJWMu6fYjJYAEzHZqUMsOcCYid/bxJLVjCd0YD1nvEqezcLqTmhcLTaSg0RQ0mtSNJHXDCe3QXTt+7qAKGmXhsa7SyDiHTvDY5Jk6cwKsMh0FwCpRkRIdreDhKhGpU7EGHW/Q8ToVq5HRKhFpkgmw6a9BJyt4tIRHikS0QidA56WEhypkpMkkpg2paUOqySQAqoB7qhOROhEBhryJRaaJGHBb01S8xSSnmUSDjM7oky3DiSmbY9ILdHqBTi8y3KJBWgG7mo3KllHZNuV3BorbQ6XtfmXblN/qz2+bCxcGSpcHaw8M1B4YqG0PlXYHS7uDpQsDpQsDpYsDpcvm0v0D5c3+zHxvdJuS5gzJP3rrB9Sjo8ODvce+8eg07FjTJxbRyII2uk5wy3hiHg3NIf4FIvKhK++6fnCwp6q3fvKSRDrnmFQTTYDx0bXBwtpwcXOkfHG8/uDk1AMTzQcnGg9MNLYGC5ctjVVTdme0vDNSWWYy80R61civnvVeTNbVjnrUObx1tLcYE2egyDQcnUZjTTTRQOLTcHwBS6+S4hKTvICkLvaxW5i4gqR38Mw8mqr0pxcpftUgAWCt9ytrphzQZSyzTPItPDWNRqbdueNj9eBYVfeP31I8XzUF5R5rCw62tME5KLxExhuwvwwlG1isArlqmHdKn1S0oQoSa5HpOhqtIZEqHK4hkToabWCxBharIZE87FYMYRF2SfdZcrj7/a9/p9pR1aMj9fp1TjewgHqUHhvba6ng4XyfU9Y6Kqgv1TP2xpkt9eh4Xz06UI/Uq3ssPZHX+PIaXx4KlNAw6EKCHTYl2JvHg4lzliIT5ftsMmSvGf3rgVxbPVLVjvrK9eVwRtSMSD0Tgs7BE/5qn0vROGXUn0G8ksY1RcbEeybqRLBE+MtazwwaKmrdRTpUNkRnmOg84m8ZUoBZTeK2vUJCVShQ0Hh4zPXqD392oHauHt/88fd+KJHO2n32Zo93GgmXIX+BCBTp0PQAq0DuFhMv97ibhiSYIGswEfbMcAZ2plDHbz78a+pNVTC4wdCZiDjzqEfR2mboWLHPVdXHBTqYxbzTSECBbRF6ssGE5B5rUefK6VwZ2JkjPTJkLepsea2Lxex/84efPlbVa509td3e4qtS73AOmpRQW/jcaEJr53WOZO9EAhljDZasxl6mQ6meiSziqFEBBXIpmFfEPKBFCErvRdxTwjyAWSXMA5RHXTLqlFGnjLly+MkGcvASKHsKWOBRM6eHS7O4Q8LsImLlQcdQO5bUjiU0o91d1nfplwIrqbtDq7sDIDQKONUVj00KuOVMhYmcPBGJCgGV6XDNECtRkVMp787AZ5WIgQdXVehEiYoUqUiZiVVNSTBeWCUiTSrWYpJdY1WlwjUqXCVDQE0qMqOPtwwJsKt5hkq1bmueYpf0/DQRmWMSi0ZuycTP69k5Jj2v5xYMJ89+WjDwq6bMhlnZHMiDZz8tUMKqIbttLlwcLF8aLN8/UH5goPKQuXKhv7xjLF7oL98/UntgrHFpqLJtLmz1K5tDcutsaBcTW1j4d1//K2qno6qday+/skgGq7C3pU+39MISk9005Ga04VkkVCImv/oXf3NT3dtr77/49e8VNfYLo6U6xs4Q7DwjnB9QdscqlyebVyxTD0w07x+rb45Vtsar6yOlVbOyMVDYGalsDRZX9FKLFHYHizN4eNYvqx11X1UPX7n+uvpCnQgpkLuI+atkqNznWjcLC4ZUGQ+I5EidcswinnU9X4djSwPyqkHaJPltJrtlkMGuRjAasmjIrJqyGyap0uNrUakyESyPJ9U99fj4+Ka6/+wz369E2QxpncfDi+dCS73xWZitwcmy1rNoZKV7rKsDmRocXqTS9V7/hiFbxMIgDDaI+BSVbNHsDJVq4vEKHMhifq7XXup1ZhHHb7391w6POsfHx/uvvizQttyZySoSzMEupc/axIO8xhnTjCmIc36cP372xo22uqeqP3rscR7tz2q9OcifR4InDwVBw2UsUsYiIuyRiICEh0Sdt4gEslonq7E0LNz1/WvX1H213XlQmi31WaSzk0qvo9HjlRlntGeM1TlzuK+Ie/h7xqbplKKNFGB/EQmUsVCViAA/BQJgi0rMkal5il2g0wskO4cnW2i8BcVLjGu32Nrfu9lWO+p++8MPPFyk/VKfvQx5y3igRIXyZEAh/BUyNE1FW1SsQoYqZKhABHKoN4d6FcKfw30S4n77xmX1pcPCcCBL2AqYW+qzFdBAhYyAhyn9omTMk0M93WdO5FGPgrgVxJ09N5HTTH7sAx8+uHnrSO3cONxfjxQ47aigtXQl6qzdIXgJcYHsKWOe25tvPODJFt33z+O+PO4DxzLiPn2qq9ztdqHSHXdAnRLiEGCLiFgzqA08IYtHrWC/DvBfGdQmwBYemuR0E7dl4XQTPDTJQ5MCbBHRyQwyKaGW044JMAusdMNgVyAJxqCRk7oVMs7D4wI0LsITEjx5pmaIgeecAFqBgwoTqZAhUJACe9zAJGGNjE9RSbCZps7EK2SkSIZLdLRiiBbJcIWM1MjoFH0S8aaZxBQdr50CVoMMN6nINBOb0ccBrWZpFhTjFxkOmKl5fXLRyC6Z+EUjdxpYc0Z+wSgsmcRVU+a8MbtqkFYN0opR2jYXds3FCwOlC+bipf7iZXPpwcHqa0ca95url/srlwaqV0ZqD4zWLw1Vds3FC4PFZQN3gc5uwdwcEX2otgqAdXx4tOPON+lgo8+3BrPL94RWzoZ26fQiHlmMZNUb+/tqR1XVD2y/acWYmOkLbfQX52h+0ZA5P6BsjZYvjNUujtcvjNV2R6vbE7UL1ubOeG1tsHDelNsw5zfM+fNGeXewch7j5tDwerSiHqpXD/fUI/WdyzvnKbZ4j70JBbdMmdke/zIUXURjC1Tydx9+r/rDV6u4e4lhdydqVV3kPJPZYTKXzcWLA8WdgcKaObdoyMzR/BzNLzJCC08t0cIywxchn0A4n/zC1/du3tpXj1R1/8Wnnn5j43ymb3yJjM9qIwt4cokWWlRihoxPkbEy5F8wClN4fJZmG2i0gkfB3qwpKjlDpeb03CzNThOJKhLMU2EJ8lQ0bgm2/867fgME21df/FnG6CxrPYrG3dDH5LOWGuzPaL1lnTvXa/Hdo/+3rz95pKq3Dg8+9z8+xSNDis5fgIOlU3tLgbKIT8YDGSyY0XrLWCgPewTYMWUTjjtHR2pHbXfeuXC5SvsSmvEk5shi3tQ9YzU4KJ+x5RFv08X93pt/laccTSoCKus1PNytLQAtMlxXXWDNIDEWHXvyi/9yDGZTr+8po8Ei5asi/hoaqOHBMnFyL2/qYy0mPkfFalS4TkeqVBg8nOvk4W64nxt0v316N6YZyhHOHOwqYuDRb8FfSqsCEcjhp2BxClgFyJHVTr7vTe9Qj9VD9eig0553cqJuHHBK1FkFnVWEbGALDhih+M+A9Yu0At/rF2mlYF6F8JxWl1kZ1NbV6cc8dIEFgiF42JYAWwTY1j0WESsAVgaZ7Ca7u4DVLVR1G4JgpbveBVYGmcz+P8beO0iyszz7XoK0O9Pp5NNxcu7pnHPOOefck2d3ZpNWGWHABNkGAwaMCcaGl2SDkAEbeG1yBslEA0IIECCMpNVqdyd1et4/ntnWIOyvvqqrtnq6T81s7U79znXfz3Xfhz1/KsU3xWn90F7Bf80IoYnhmjihTVLGFH3cjYL2Kk9aC5Qtz7WkSGMC10cxbQzXREltkjAkCcOw/XRMK1wPgZXCtce0IvQ50pAjDTncnCcsRcpW4TkbfHeD767SjhJhrfGsNZ61StsqlLVCWSuUHfawygJXTehpCb0tvqdJueuEs0a5GlzP7ljs/Hj8/Hh8dyy2I4jsCCLnRbGL44lLE+kL46mLE+mLk8nz43F4aLglDJUJ8w4vuDJiLpHGVW8GdDt90AP9QWXOkmJLKmdk55imjRFdaUSRp3UhSv6lT3xm0AMH3c4vHv1xXKhq4cYdnn+F8tZ5nrrA1xQF2uOhlYnI6mS0PRlpT0ZaE+HN2eTWXGptPNIWBNbGjptZ28JYm2ldJa1NZRDsDw76XdAFYbE6dGq6TpiyDGXkJQuVUfUKYYnfttwYd/326aee/emvs5OmtsgTvU3Z4HsbpGuL5zs/Hjs3Ht0cC7dFgRrfCweYirgtjzs3J2MFpjHNVOfHbQ+/6X2DvcODwcGNo+cA6Nz81W8fqJ6zMmdTlMb/0rnAS+aioyr3qcUiZcugxiRHnyUtIZY6RZpTiAHeS4a3kyJly+HmCEMRbz7wjgAAIABJREFUJLReljxyetk5Ov+u17212xv0er3Dg+uJBaPvZQuely+HEXWSqYjeLg2zdeXTighbHFNYjm7cAKALOr03bd0bIKRRlibO0cFDZ3gwfTw8j6j8iMqHajwMRYyjDrHlLvZyat7e29/vgG5v//BCoBRgzTtZ8w7Okmd0KcBQZkd0FYbByVr8/EOf2rv2bNHoCYxMx2/RCvYZCrSlSFmKlKXJczd57jrtrFGOEmEtYOYcYsyw9fcUNkAHdEDv2v51sN8NjCmiqDzBUmZQbRrTJjFNHNekaUOJZ6lyLWXCmMK1GVKfIfVRVBViy8McRRRVRTG1j1a40OUgrkzSugiiCHEUIULtZkth+TJcXQkBF8bVJ4EVQOQvAIstcZ2Zef29rwL9wUHvsDfoZ2eN7jNTQ1S5mIvH2xc4YjdHfBJYQw2/OaTVSWCdfPOPPsJkAUwWxOVBXH6SWT5U7EWWPJzjLruLfVweQmC9SG7Oooct9nAWoSCwoGBZZ+fMDpk1RNhQJ9tVx112zqyTPetkz7rZc15kwY8snsryzQkS+ilNDNdEMXUUU0NaJUhdktKnSCMEVpowpHFTkbIVKUueMmdIYwrXH9d6hDZLmbKUKUeahh30FGlMkAb4vws1pFWeMOQJU4E0l0lLlbY1Ba4VkaclcFUpa4U2lylTmbRUKGuNa6/zXHWeq8Z11oSehsi7IvStCrwrXG+Lcjcpd5NyXxREr4wn757O3jOTuzKduTie2B2LnRNG7pjKXpnOXZnOXZ5M7Y7FYNJ9k+tv85yrbPsGy17jWV+7dkfv8GAA+p39g/acJc6Yr+LKIqIIcsS+Cc2b7nxN9+k9cL0L9gefeu9HozPGLK5eRU1rqH2T628KfC2hvykKNEWB5nioOR5qTIQaE6GmKLg+HT83l96aTmxMRM9OxndnUhdnM+vc0BrqXOc78wv2/n7/EIDO/kHNHYrx1UGuQs+YCvGUCaFWf/t4XuH9xee/twf63/zsF5NCbZO0VdiWBulqcD110n5OGN4UBNcEgZbQXxf4qjxPiXKWCHuZ68syLdnTuiJDn2SrTOzZg18/DXq9Lujs9/e6/UPQB19/+HP3FzYTIlWaq8ig+jrPEb1dWqNtiTOqBEtbFXlCLHUGNcJ7yfCOkicsGdQIgeVhykK3LTlG5t7/pnf1B6DT6fzysZ84ycXEiCwyooyyVdHbl0OnFgNnlJkRmZevePifPtYFnd7N53/1xe+42Aue0aU4S5vk6FOYEQILLooJYroIRx1E1WFMH2SqIgxFcFTiYooT05Z+r7MPeqAP1syR4JnpKGcpzFiMvmzGwpiznZm3sZZes3Xn89eu/u7XT5i5MxlElkS0KVSXwQ0F0lyirWWurcy1VWnbqsDb4nsaXFeVshZxUw7Rp1maBEv96b//p8FR/xD0r+1ff/I/f+znSSLM5SyiyWO6HK7PEvosoS/Qpirf1uDZGpQlTxkLtClPGTO4Lolp4J04iWnihB7enkMMaYLQekeXkwKTD1WEcVUIUw65EEQVIUwZxlUB7I+QMQRWkCNx3D71sfd96PDmXh/0Op1Oad7iPT0FZ6EhsGBXCO6ugj7Ld6JZDsu6F1Fp+BeIYMqTCqOKMKoI/U8O61iIGDLLe8tPnZQHWfKi4pPyo1I/tjzEnBuZh8CC3IEvHKwZO3PawZpxsGZeRC7YWXdhC7Bj5UaO5UUW/NhSABefSnONcUIbQVUQUlAJUpfi6lOUPknqoNKEIUMas5QpT5hune7p04QOGqgkqX2BVoSpSFkKtCVDmzO0OUsZjiFFGQuksUAai5SpSJlKhLlMWsqkpUJamnzn2rhvXeRt85w12lKjLXWuvcFztASuFt8Db4x1oacp8KwJfZuiwLYovCUMrfJ8bdpziR+9Mp68bzZ//3zx7rn8HVPp8+Pxc8LIxfHU5cnMi4C1Qfs2hN4NjvM86a/ybe994I297tEA9I/29l9X21k1hWv64H2t3X/9p0/++pdPgj545le//cd7/6qwbPewFoqEfo3nKp7WbPF86zx/W+BvCf1tUaApCsDWe2si3JwMr41HtqYT5+bSO3PpnenkuanEuYn49lh0YzzeQh11wpQTO3sdcA10BwA89cOfPPqFL//nV772g29+67++/d0ff/1bTz/xq2efffoAdHug/9gXv5MiFJXT6nPcQAW1rU9GCph5mx/c4AdW+f6W0N8Q+htCf5XnqXHdJZ6vzvW3Cd8G7Usz1Um+rmYMg6cPDw72jgadI9A/BP2j7iE47Hz+/f+ckZn9jGXHqakm355jKDNnlHmWNsPWZzDTi4AFc3NpxABLQi9LHj0j8bCWHnrXhwYA9Pv9J773PfUpKntG7j01nyH1CYakSOjDiNo4OvPhv3nfEQBX966CZ64WFiwRpjTJ1iQgsBBDCjPGMUPk1vKPGEcd4aiTlDnG1obPyIJnlj1sSWLacrC3f2PQGQDw7lc8+GfZtSvJ1uVU6/7Eyr3V1b+6+1VvevCNV68/D0D3Dz94zHx6MnVGlUZ0GVSfw43wXljj2uHv0rrAt8L3NGlnhbTkUUOSrYox5BGG7Duf/8bBYWcPdAag//kPPWS4TZCjtAmGPIdqi4ShRJuLlKlEm2s8a5Nvb/PsVb6twrOWaHOBNhW55hLPUqBNKVwbHlFmCWOcrQ4zFSlK72dKE3yjF5GHcVUYV530OJBZfwosyKwwR+q4fepb//6V/lFnAPo3btxIidQhxpyfJfayxV62GC5acLIW4XbQ/w9ghTDlUH8KrCiuOsmsICaDwfcXyY+I/Yg4gC4HMcmQRLAMHDLrJLaCmCyISQLokFnzQ5MF0TNkloM142TP2hhTNsaUnTkN5WDNDK8cysOZ93DmfehiABefStGGKKYOI8oopoaWCirDNaRpfZLUwYIuTeggsLKYIYsZMrju+N5C6pKkNkFpM6QxQxqzhDGHGwvkcdM9R5vzlHHoqiCtKrS5QptrtK3OtddoW5WytriOdZF3Y8y3KnC3BI620Lki8kC9ACyeq8lzrwt8Z8dCFybiFybi26LwOs9/URC9LIrfMZ68Yzx5YSy+K4zuiKI7ouiuMH5+LHlxIn1+PL4jim6LIlvC8AY/sEI7LguiF6hADtf/3Sv+EgKrf9QZHPbAIQAHAzAARwAcDnpHzz53d7kdJMRZQl5la+qjusqIsUW5d6dj26JgW+BviwIrY8G1ifDaeGR9Iro6GV2djMJA1tZUfHcmdWEuc346tTMR3xZF1sZjLcJVJ0wFiXvQA9dAZwAAuHYTDLpg0AXdw97Bzf6N62DQvdm9+Uzverdz+LUPfTLBlqxyzPVR0wrPV+d5mgLPWUFoSxhaFwbbokDjlsmq8zx50hE/o60TrirHtsL3RBiKGKU9a0r/67s/Am4OOodHzx3eOAT9AeiDXv/Zx3/5muquE1vwMRdCt82nzsgqmMl+aqo55stipiGncoQlT1qzuDmFGBIcjR9TuxlS2MP6l/d+dADAYDD4wX982XZ6osjWJDgqy5kZD2fexp7xTWo/8Ma/6zy3d/3ajW987kuhGZ1/ZCGP6cJnFMfnj+gxsOBBcwTVpTjaOKLJcm1p1BgdVUQYsgAij02aQBccAbA36IK9I3D9YO9gfx/0ewCAo05n/8Yh6N8Ehwc3rv3ss1+NoKocw5xD9HnUUMRNFdJSo20NnqPBc7S4jnWed5XnaXFdFdKSx3QJljLClAZHl7/8b18YDMAB6A763Y+88R0+dCFP6yIj0jSiyROGKtdy/OvKszb59pbAcUwr0pgjDQXaVOJZspQhjqjKfHuEochzLWWhLUFo44Q2jKvDuHrosE6arCCqCOIvoCSIKkK3TFaELXHePvXZjz4M+uDgaP+ZZ57xYgsh5nyYIw1zpDCIAHctwDzUi2j1vwFr+INe5LBOAutPaRVApUGOOIQsBzFJCJeGcKkfWz62Tv+T1fJhy2FUFkYlAXTZj0BftvACd9AFD7owZBY0XC7WLJSTOeNgTDsY08f9dc68hzPvZh9fAEtCH7p4Kk0bYpg6zFHEMHWK0qdpA/wzTetTlC5JHrefUrg2g+tgCiGNHb+TILQJ6pZIQwLXpzF9FjMUMOPQiOUJQ54w5HB9DtcXCUOJNFZoc5VrafLtKyJXW+hs0tYW17YmdG2I3Kt8x6rAuSZ0rYu8a0LPCt/V4rpaXFeb567TzjbPvSH074iOgbU7Ft0RRS6MxS+OJy6OJ86LYjuCyFlBeEcU3R2LnR9LXhhPnRtLbAnDW8Lw9lh0eyy6IQyuUY67RPGzqDuNaT/44N8eHR30QQ90e1/7zBc+8ODb/s+r3/zVj37y6NrzAPTBweGn3vP+AL6U5kg3MEvlNt06P5jmmPMs/Y7Q3xYFVkXBjYnI1lRsezqxNRXfnohtT8TagsCqKLQ9ETs/m740l700m7kwndqdTKzwgpuUr42bU2P6o6v7R6Df2z98610PrDhiD25c+dsrr3n7uftfmV0758ncW9/+3he+sd89+MMPHveyF1uUfUsYKnEsOYZhSxg4KwgNm+7H9SDlrNKuCtfdEvpXRaE0w5BjGGu4o0JaorcvR1Hl3cH2r7/2I9ADA9C/cXjz2vXnwACA/b0vfPShlMQc5coTiDw2Is3h5iTHmMVMcAIBPhkkS1pSmDGK6GIslYejcDOkCYbcOTr/8b/74MFhZzAY/PCLX/UT4viozMVerpjCb7n8in951/uvPfUMOOyCa0fvuPI6JyJxvWwhjeiyhDHKVsXYWpjwgluMhlGvEmFOoboC157DzYlRZZyp8HNkAZ7q6Or1Dhg8t3fj59/9/hPf+M8nf/bY73775O9/8cTP/+Nb3/z4//3RV75zdOMGAJ2ffOPbypfyi6i5gBqKmLFMmGu0rcV1tHlOqC2eb53nXeG6a7StgOuTqCrMlPoZS+/563d2Drs90Af7B2++cJ8fXQiMLqYJXRrR5HB9gTSWKVOFNtf5tobAXufboLfK4LoUqklj2ixlSBO6OKJKUTr36YUYpspwDTFMDe/0Ob75RbwY+qwQoYIsgx8NgRUaXQqOzL/tNX8J+mD/cO/5G9czMwYfYzbKkkQ50hgiC6MyOLcMB2i8yJIPFfuxZWh/4OsALjnm4B8zK4QpI4gigiiiqPKkIogihMtPMgsarhAuD6OSMCqJYNIIJoXW6RhGqNhzwmoNgRVBZGFkOYQs36oljyEFceNDF73IAmzDQ0EwDdkEaeVmz8Erh+/DK/9XYKUofZLUJkltmoDSpQldGtOmMS30VrAZGSc1cVIDnxYFB0qTmC6N6OBdDgqiKovp8pguj+mKhKFMmWq0pS10bkz6tiZ8K3xHm2dfF7rWha4Vnr3Fta3wHasC9wrf1aTtDcrR4rpWBd4a5Vjhe7aEgR1R6Lwoel4UPT8euziZuGMmc+dc7s653JXZ7OXp9MXJ5MXJ5KWp1OXZ/MXp7LmxBJzm2RJFNscia4LA+bHgJW7oLOou0KavfvTfOp3DTu8IdHu5JWuAMZVnL3rPiB568zvBoLfXPeiB/sf/7G1xjqTK0LVQZ5xhzJL27cnwWcq1MhZcHw9vTcV2phO7M6ndqeS5ifjZ8djmZGx7OnF+Nn1xPntpLgtpdWEicVYU30LdjVFNgL303GO/6xwegQ7wzclKpC7NlsfOLJURdY2lKjDlKUx5r6e5B/r7Tz9flLiTbE0BsTQp9zrl3SbcW7wA7GE1+N4i6chh1jxuK5OOGteZZhlSbGOF6ylh9ipib7Jt64h9DbHkOBoba+4Nu/cdXH1+APo9AK7dvHEEDrudvYNfP9U2hN3MxSQGe+GmFGLIYKYMdowSuGQmyFbH2WofqvJzlFlE4xyd/+e//cDNvQMAQP/qDRtnNsiSGtiLT/3gF+DmzW5n/+nOjQ+94x3xZX2AKU7drmzirgzLFOFoo+RxZgKiED5/BAZcmgJXFjMUaXsWMyVHlXGmws0Q2ziLT//2v2/0umAAVtwx8+2UB5nwoZPB0zwrJnExxdYzU6/euHDj5jM3bj4TXNLFWVJIqyplbdJ2CKxVnmuV59rmBzf4vjW+t8FzlEhjClNHOdIAU/zuv3w76IPDw33Q67/j0gNBfClDacIcRQrVZHBdFtNBn9UQ2BsCe4U2l/nWMt+ap4ywJZ8h9VnKkKYNPuZSXmQKo7IwqigILVFUFUdUcUQVwuVDDYngRyQQWEP/9QKwzixmMMVrzt/dubk/AP0BAFe8JS9zNjIqjjCXI2xJmCOF8XQ4Q/P/B1jDHxTClGGO/H9mFiaHia2h4Ox0DJdFMCnEVghZhsAKYhI/LvGiYvetZjwElh+XhDnSPwWWBz2m1UkMQXmRhaEguSDagpg4iIkD6NLw/eOSECYYopj6+CwP1cB7SxI7zkzlaCO8jUBXBYNaULDhddytx1UxQp0kdRlSn6PNBdpSoGxFypZkqwq4vsq11GhLjTDVCdMKbdsQuFa4zjW+e2vcuznuXR1ztwT2Ot9a51tXRJ620N3kO6GZr3PtNa69StsaPEdb6F4VeFco1xrp2eEFr4wn757KvG6p9pr58iun8/eOpe4WJe+aTN85k70ym704kzo/lTg7FtkWhbfGjrUhDK4LAi2+Z4WtL5OaT77/Yzf390AfPPvc1TiylGQsZkbF6VFJRqR/+js/7x519kD/Wv/Gu1/9hiQiLpyWVTBTmrJUBe4Vvqsu9NR5rqbAsyryr4+HN8fCZydjF+bSu5Px3cn4+anE+anE7mR8ZyIGVcfc2/zg7hlTmFY9+t3v9wcADMAlRzLHURdYqjJb00D1dURX4mgKuK7IMz0Lbhwd3iwZfBWhsXJGuUN5z9L+bX6wzXO2uI46116h7AXSmiMsWdyaxi1V3Joa1awIfW2Bv4xYt4ShJmJfw90FVBc/I23Q5vDIUmXe8dl3fOjGk8/2uwMw6B2B/kH/6OrjT8Z48vCpmQJLncXNEaYamqAkR5/k6FMcfRoxZFBjGtN7WPIIokyekURR+Yf/+j29Xg+A/u9++ysbMe956ayXI9t05d+8dvef57aqKl9kVBxjSpIcZYqjznJ0WY6pgFlLuAO2xkqEuYibCpgxh+vzlLHAM5dw0xrlaNOuMFuTxvSFM4oCqjWPzn7v648egW6ve5CWmmJMcYylinDUcaYiwVZEbltKYUobX9w9uAlAN2/2p7jaNGEoYsYVwnZOENji+TYEnh2hf5Nw7PJ9F4SBnbHAGs9VI0zHVSFD9qG/fc/e0eHzoNcF/R985kvmlwqqlCnD0kTZ8jiizJC6AtdY5pkrfEudb20IbGWescDV5yhtltTBo6QEoY2h2iJusTMWg5QkxhRnEbUfUcW4+jRbHkLkIUQeRmUQWEFMBvs7QyMTwY7DnFGONMKWBEYXI6jkE//wYdDtD0C/0+msKv0R9mKQsRRmLUfYkhgig0M2cVQeQ2THI9OI9CRoItitUz9MFsKP98nA4KgPkwZxeZxUpUl1GlfBSZ04roRXQp38Pj6IP0IawqUhZDmCShKYLEUoIL+CHLGftQgFi0c/thTExGFMHEaWwqyFAGs+wFnwI4sQSZBZfuQFednzJ+XjLMD3Q+hSgLMQ4CwEkcUAZ8HHmvOz54PI4qkUbUiQOpguGdqoHGlIEzp498iQemip4JnI8DxxeKp4nITAlDFMlSC0aUIHDwoLpLVAWmHzskqZa7SlQVnaXNuGwLU95l0XeDaE3s0xz7rI3RI46lxLjWep8SxNvnOolsDVFrrbQjc8QGzznGt87zrPu8n17wjCd4wn75xIXREl7pnMPDCdf+VM4d6p7JXx5HlR7JwwAlG1LQqfHYucm4ydm4xtj0c2RaFV2rsq8q8hxjRL8rmPfqo36IM++PkvHg8xZmt8XZEjT9y2GENkqWXb44/8aP9w7wAcghv7D5Z386S2TBhziHFF6GtQjpbQ2xR4WkLvqsi/KgquCQIbotD2RHRnInZ+KnFhOnlhOrk7GT83HoVHBOcmkg3MscM0ORHxH37/7P7+IRiAi/ZEga0psjVVlrbJMdQ5+hJLk0e0OVz/+H/9FzgEr6ucT6KqFmmrMExN0lUhnC3K2aSdTdpZoxwVuASRsOdJe4WwtXnurbFwi3I3ceca17dOedcpb42w1HFLFdEXEU2BrzOMjDddKfD0fufmfhf0r3X3unt7DzYvxFnLeUwXGlXGOTooaLVyuDmLmdKIIYPqA4gqgaozI7Iga/nhd36w2+0C0P/xI9+xsqYyIzL/GbETEYcpaQyX+RFJDtXkMW0BH3pt0/HqQdJWpR3wblSlrCXCXCCNecpY5znWKMe6wJcizRnckHm5JMNSWljzj/3nT24c7QHQvSdZTzDFcaYqjmgyHHXojLjI0eZJfWhS89Rjj4Ne/3KqlUBVcbZ6ayZc5pjapBNaqgsz0d3x4AVh4MJ4aHc8uMZ3NyhLAdenOOoYS/HXV/7s5tVrh6C/3z345be/76OWAyPi4KgkxlEkUFWW1BW4xhLXVOaZq1xzjWepco1FWp8n9VlSlyG0KVwLhw3TLJ2Ds+RE5/OUMsVSBDFNSmhOo8M+0cmW9rIfWx6WXS8CVopQmU8J3/837wJ9MAD9X//6115swXdmOshYCjHFUY40jsrhMCAcaYYzgzFMMdx1dbyo7xYfh/SB+xtCuDxGKJOkOkOoM4Qafp8EoYrishghjxHy6AlLFcGkfuy4gQWrwigmjRPyBKkYXhbkiKFC0FhhS0FMHMGXI6g4jCyFOItBZBEapaF8nP9VkFYBdCmIiYevIdd8nIUgJj6V55oypB7iCbLphWwnZUgTuiSmSaDqBKqGwBqeDEJvBWMmIUwVRVUxTA19WZYwwtRCgTSXSGOZMkFgNWnrCs++LnRtjnkgsNaFrhW+o8611mhzjWdpCGyQUBBSLYELWq06114nrSt8z6YosC0KnhMGz4uiF8fjl8ZiZ3mhSxPJ++eLf7ZUuX+ucGUitSuMnhWEt/nBTUHw7FhkdzJ+cSZ1fiYJmbVCedoC7zpqijOWvvmZL/cGfdADTzzxRIg1l2AuZkelVUSXx7Qu1vzn3/3P4Ga3D456h3s3f/nfwXFVjtCtELY2Zl/h+VpCb1vgXRH61sYCa2OhdWFwXRjcHAvvTsYvTCcvzaYvzaYvTCfPjUe3hKENfmCdF2jizm2mMTdv6x4Ner3efz/1+6BwscjSldn6OsfYQswtxFxFjBXEWMJNl2KNz/3VB4qTjobIXSEcFdReo9x1gb9Ne1a43lWebwXut+H54H73Mm5f5ftXKE8LdWxSvhXc1SJcddxRw6xtyl5maBOnFuuUKcyRGk5PnHMXO7+9CgDYA/2bR3tf+cinYjxVhCHLEOYUZkwg+gRbl0aNcGgUxhryiD6B61OopsBSeUcWPv/hTx11O33Qe+qnP/GjCxWGKstQB5jSwO3zqRFphbRUcXOFtJQJcwEz5pDj0dESba3TzhW+Z13k3xB6VwXuBs9RoaxFytQUuNq4dY3rKXDtGdyQPy0v4LqgUHvwzM2D3uGN555Zt4aTDHGWo8tihjxLnScMZdToOTXnQpcfetv7jp74wxtrV6qUtcF1NXnuPEN3bjKyOxndFgXbtKtB2M8JfDtjgS2Rr007qrgxj+lSHHWMId9yZ8ER6PS6e53960/+3k4vhghFBFXFEWUSU2dJXZ42FGljhTZVaFOVa24JrQ2etco1F2ljntTDZlYCVccYSg8p8/AlgdHZPKYNomo3S1Lg6uOkJkao4cK8IbACuAQC67jyQuWxW8CKcqS2l40/9L4PgW6/0zu6evVqmCsNjM4GRxbDDHGMLU2iijSuypKaLKnJUdosqYHcgSuuILCGzIILZOBPgdtmIOwgrdL4Ma2SpDpNyjOUIk3KE6QshkvCmDiMiYOYGJILwitGyOOkAnINvjhJNyhIqyghieGSCCoOoUsBdCmALr1Q7p1gU/AWj04KXh/Cl+ELWBse2y58+VSBZ4Y2Cv55bLVoA/wSAmtor9KEDh75ZUh9itInyOOngYaIF4iWwXXDjFWZtNS51jrXCmnV4traPPsKz97m2lZ5rjW+e03gbPPsda61zrU0BLaWyNEWumFV2BK4WlxHk7Y3KFudtLZ57k1R4OxEeGcisjMRuTARvTAR3R0Ln52M7U4n7phJ3zWbvTKdvjSRuDgevzSV3B07bnJdmk3fMZ+9PJfZnU6cnYhu8QJN2rmJWzKI7EdffXTvYB/0wI3nrxcE6ujIQomjWSWtmdOyGFMSpqR3RxpXf/fkwdHNHgAfffs/+FmL53iuVcRWJ1wNrqvF96yNBbYnw9sTUaizk7EL08mLM6nLc5nLc5mLM6mdidi2KLwpCLZQ56YotIVZ69owGAAAwNN/+L1fuFhiGipsU5NjWcHsa4RzlXC2CEeLchb55vCotDnmyzANZcS2yvWnT2sahLNNulcoD5z0XhMEV/mhFV6wzQ2sj0dWaF+bdG/xfFs83wbf16TcNcqV5xhLiOnseKCGmiIvWchwVDFMYT8z+9rq7h8e+/XVoxtHoA+eue5A5sp8a3RUBYcHob2CIWE4mlNGjRnSmETUJZbaO7LwzX/5/FG/1wFd0OvkJ7W1UXWeoctT5ipubHIsTdzVIJxN0tWgHFXSXiLMecJUpEwlnqXNc68LfNui4Nmx0JbIt8Z3w9vS6rhvFbetUK48ac2g+gpHV6FNyTkb6IAe6D/91G/s1EweVeQRfRE3FdmaJFu1JvQ1ee4worTg89llu5+xXB7Vb/ODRYZ+hevenQpXGbodYfCsIHBpPrMp9G4KvWt8d4OylXBDAdVlOOokU2GnlvaeeBoA0AFd0AWr7rSLNZ9AlHFEmcLUWVJXoI6BVaPNda5lVehYEdgbPGuFNuVJfYbQJhF1HFGFGBK3SO6dUfqQ+diIuDLhDBHqEFN83OfFT3a1l/3Y8tBeHa/WQ2RRjjTKkvhHFvxwCWC7AAAgAElEQVTMhS8+/BnQ6XV6RwCAyqIthohDo0sQWClMmSHUOUoLVSS0eUydwVRJ9HikGX7nk8tFYTcKbm7I4uosrs5gqjSugsVgnFTFSVWOVGQpRZZSpEl5nJBG8OUQvhzCl2EPK4JJo7gsTiqilCJMyIKYJIrLoOCnQ0HSQWZF8OUwJobcGXoriJ4gshhEFkPoUvDWBSdpFTjxPnwBPwrhyy92WNA9pWlDBtcNBeNzUMenfqQhQ+rhjAKMyKdvxdwLpBlmF2o8a51rbfLtTb69wbO1eXbYX2/S1gZlgcCCDqvBszV41obA1hTahwmsFb5rhe86vkzg2RD6z06Ed6aiO1PR3enYxdnYxdnYhZnozlxqazyyIQyeE4bPj8dudeLTl6cTl6cTd8wk75rP3LmYvbKQuTiT2J2MnuOHmrRzi7BmENnPvvXDvYN90AVX//B0mpDlMEUZ0VZZ+nXaWWCpUyxZApF+6j3vB6D/TPdm5/DonCtbxbRNjqlFuRuUo81zb4wFtifDZydj56biULAevDiTgk20YUm4TnjLuLXO0kWWrIdH3aODQwD6dyXKZZaxyjE3Eesq7lgnXeuUe51yt0nnhtBbZBkahLOCWCtsS3lUf3EiXB/VNTBHi3C1Ke8q17/GC6xyg23K36R82xOxOuFs0s4aYcmwVBXanEcNJcJaF3lTHH2Grc1xdGm2Ks5UhEaXw0yp8/aJV69eGIB+D3S7v38mM6mPj8ryLD0MSWUwU+7WekW4TLGKmjKkMcFSlljqEFP81Y9/rg8GHdDt3riWmFBVmJrkiDqJ6YqYsYlYm7hrlfat8wIbwuC6yN8WeJsCV0PkbI651gWBbVH43Hh4RxTaEgbWBZ41oWdF5NmYCm7zPJtcb46wZDFDkzCnUXV8ztp7/qgL+oPOQVXtbND6zKgqjxoapLnENaWZ6gzTkKfMflQaIeVFwrBOurZQ9xrpalC2Bm5qsnSXhcFtytPEnRtC76bItyb0tLiOKmWukKYips8iGg1j8puf+Hyv079+uA8G4K13/FkIXcqMihMngFWmjFWuuc61NHjWNtfWpK1VylQk9GlUHecoIixZmCkNYrKYynH0m6dzC0bPS6eDoxI3YzkvMMYIdYxQxwhlmFCECcWwhzVsEkVvdaNibGmUJYmjctfpaRhr6IPe4eFhQqSKo8u3eoLyNKrM4uocoYEqEdoCps6hqjSqvFXcKY5d24kdfglCFSOUMUJZJLQFXJPFj01ZjDgGVpqQZUj5scMipWFCEiYkIVIyrP6GwArh0gC6HEElQ0UxaRSTxnBZDJdFUHEEPWbWsHF+kkQBdCmELkGuQRM3vOaPhC3BnpcfW/Khi9CdBXDxqRxthMCCOk4wkPrhmeAwnp4l9PDcBJILXj8cFcxT5jxlLlKWEm2tci0Nng3mVlYFzhW+Y4XvWBU4odo8e4trgyXhhsi9JnQ1+fYafdwjaPKd0GStCT0QVVsi39nxwLYoeG48vDsZPTcZ2p2OXJpPXFpMXlyI7c6nj4E1Hr08nbpjJn15LnNlIXf3fOau+cxd85m7F7L3LOaGwNrhBVe47m3SFmcs/eBrjw4AAEf97z/yaBqTlghtZkSefJm8xjKVRjVrPHuba74nvQqOwAHoP9/Z+/7nvhzgLNQpUwUx1nFbm3ZtCP2b48Gt8Qh0WOvj4XPj0Z2JGGy9Q1ptCoKbguAm4cmjptRpyaXMylGnd3iwB0D/TWcvlTmmKmqpo9Y6am1j9lXCuYI7moi1hlhqmDU3qm/TruRpeYalKhLaFFtSxx1N0tWmPas8H1xcAfevtgh3GbcWueYwKitO2QLs5TBTlmSrQgx5ljIV+bYkoo4wZDGWIsKSBUeXM4isZgyBbmcAuv/1pa+7WDMFVFdgG5JsXQY1DhNYmVuPfSujxiSmS7CUBYYyypE+/M4P9vv9waD3i8d+7CLmikx1mqVLEoYq17LG9WwIQqu0b10Q2BoLb41HNseDa+O+tXHf+oR/ezxybjK2MxHbHQtvCQPrAt+qwLsi8rSE7rN87wbtyROWMmlpkZYYW17TxcD+4EbvAIDuWzfvLGDKNFNdxE1NylIWmLIcXRE1V3j2LK1NYcoabamzzc1R485MpMA11nimS1P+NlPbQsybk+Fhn6HBc8Bwcpkw5hGtl5L/xda9oAdudg739m58/aF/C5HLBeZynKNIoqosrs2T+jJlrFImCKwmZWlQlgppKuC6JKqKsuVBljTIWraiC49+4eug139FYTXMWEzhWjdjOcBehhFN+HxJWKZBhzWkVQxuquIcAyuBKZy3T/3L+z8KgXXt2rUoXx5mLSSZ0hRLluEocqgqj6kLuCaPqfOYukzqSoS2gGvypDZP63JcXYbSJAgVbHXBci9FaZKkOkYoo7iiSOtzlDZNqhOEKk6qopQqSqlihDKGS2K4JE5IoTOC9ipESmDdd1KwBoz8sSCw4oQ8gUni6PKQREMYDb8Mn1AE/SNanWxmnTw0hEkID2fejy2dSnONL2q6Z3BdjjRkcN2LmAXfeZHtGpLu1k5Ra5W21fm2Jt++KnSsiZzrIve6yD3kVIt7DLIhsGAPq0od9wjaIs/qmHdt3HcMLL57S+TbHQ/uTER2J6Pnp2I7U+Hd6ciF+eiF+ejOfOTSYnp3OnZ+KnbXfOY+ceHepfw9y4X75OUHJKUHJKX7l4v3LxfvExfums+cn4qdHQvt0IEW5dzELTGm+Ltf+OYAANAF3/7q1yNn5tMsWY6pWuG6qxzrGtdTZKpLLHVD7Nn/2e97vc4R6IJB9978am3CEnvJYpVjbpPONb53XQB36UXWx8OrouCWMHR2LAKZdXYssikIrnF9q7R3E3O3hN4cR/3RN723BwAY9G/uXXvdxk6Roy+jxjJqLHMMVdTUJKwN3FLnGMsc0yrPkzqjyiH6gtDiwZf/YuVKyeAro+YqboX+bpXvh1rh+dZwd51rT/ANdW3wE294d3RSG0ZlaVRdos1xpiI8Ko2zlcERcZQly5K6CFOaQOQVUxiAfqe//+1//YyXXAqcWUqyDBn0OIqVJ615+JhCzJhA9DmOLopokog6NyJPIPK33fv67lEHgP7vf/m4j5gvjirSTHWWMlRIYxM11jBri3KvcL3rgsCGMLgu8K0Jfesi/8ZYYGs8cm4yBs9Pt0XBDaF/TehbFflrXPtZvneNcBZxS4Wy1jFjGtc8uHIv6IPnOje7vYO/u/BAginOcnR5wlRB9VlSVeFZy6StSFnSqDqDKUq4voZZW1yHnymNjRu82GKDr1+lTEWONo7palx7Y9gPhW0KwlTkaDOYJsBTHDx5tQfAjd4BOOw1DYEoezHOUaQQVQbTFHBdkdCXCUOVMjVoc500VylzmTLlCF0CVYU5crixM6VwHh0c3jy6sRnOxlFplCl3nFnI8PUwljlsLYVweQiXBgkpBNbxkvVbwIoxJUHGUoC1+PA/fgR0er1B9+DgoLJoCzLmTtKqSGihUSrgmiptqFD6MqWv0IYK31TmGQuUDhqoFKFKk+okqU6S6qHDylHaDKWJk6oIqQyTygiphK2uYTT0hbAVtnyckPjjpvsxmEhFnJDHcFn0j9/MkPIkLoX2KoCLA/gxjyABh6gKoUthZCmMHBeDPs4CPCX0sOaOxZkfxq+Gr33o4qkkz5ggdQlSl6L0GVKfwXUwL/ciZsHXKVQzLB6PZ5hvpdjLXEeZ6yhzbTWuvcGztQSONZFzfcy1NeHbHPeuCpxN2lojTGXCWKMtDZ5tje9e47tX+Y4W11alzBXSCB1WjWuH54OwHtwUes9PhO6YjV+ail+cSVycSexOR85Nh3dmQtszwY1J7x2LmUuzyTvn0vcvFx+Qlu+VFO+Tl1+lbb5W3fxzVeM1yvqrFLUHpOW75jM7E5ENvm+XG6whlnXUlCNU3/y/X+32e6ALHvvRf6WYyzWuscDWNSl3FbUVRnUbAk+NrYtxFA8UtkEX7IH9m0fXn/r+T6OUrIbqK2xTE7ev8jxrfC8E1uZkdG0stCUMnRuPwljDzkRsSxhapb1t0t08Y8pihjRb+d7X/s1hrw8G/aPO3qvam1m2No/o84gekqtJ2lqkrYaaSmx9kaVLjiojLLkDFX/wdW8HR/3vfudbaaY6y9YWUEMZtzYoR5N2tmhPi/Zs4M48prMjS/eWt8Dz/aLK4+MsxZiS+O3iNFORYMiSHGWSo/TfthC4fTEyKvGzxH//6rccdQ+74Ojxb33HwJyIk5oIR58nLFnMNFzTmKdtadwU5+hSTHUYUWdwXfaMLIHIX7ly8WhvHwz6z//uN0F8oXS7LM/QFChDndCv4KZNnrtJO9tc7yrfv8b3r/J8a3z/hjAII6/bt5h1diK8OR5cGwusTQRXx30XxkNrhLOAmYu4qcBQ5bnGh//iH/tdcAD6A9B9fWs3jcpTTHUa0RXYmhgirgitGdRYpCx5TF2iNGm2skJa0oTunL08ePzqP7/6bQlSWufpClxjSmSp8xxNgaspcLUErpbAscJ3NGlrBTPU2dqyyPyq9sVut3sA+jdv3vzuJ/7dw5lLIMoUokqj6jymzWPaIqar4PoaaSzhpjJhLBKGNKaNcRQB9rKXLfZylr/4gU92weC53o1mKBXiiOMcRRRXeVhLt4b1XghkhglZmDqm1Z8CKzC66Gcu/NO73w9jDTdv3qyJHSHmfJotz3AUkFYlUgdVJLRVrrFCGyq0oco11vnmGs9UInV5TA2b8WlSDc0U9FNxUgWtVgiXBzCZH5cFMJkfkfhZYj8uO9atPQ3w+WAeZGmIrTAqiWLSFKHIUKoMT5OiVUNsQVolKWWeUqZJeRR7AVjQQ50EFqRViLMY4iwOvRWklZs5e6xbGfeT2VEfungKJq1ytDFPGWEkHWY781xjhtRlSF2W0qcJbQJVJTF1htQlUVUSVaUwdQrVZFBtDtffOhA0lrmWCs9a4VnrfFtT6GgKHXW+rSGwNfm2Jt/W4FkbtLlJmdtc6yrf3hY6WgJ7g2c9dtp8W5tva/NtsOcF57ZW+I6NMc/OTOjyYnxrIrAzFb40n7iylL5TnLlzKX3HQvLSXPziVOjO+fidS8kri4l7JLk/19Qf1Lcf1DT/XF1+tbr0Sk35AVXlXlnpzrn05fH4ZUF0h+vZYBsLp2URWvHDrzyy3+sc9A6vPf17N3O+LLA0CWuNYW5gzhpmL4waWqityjXrXyr8/SM/BaC/Bw5A7+hTf/3uOCnO8q01rnONcG5izvOi6ArlOj8T3xYFL00kNoTBlbHgudnkjii0Q/suCUKbqGMVsVQZmjSuetuV1w4AOAJ9sHfzjTuXEkxxakTaJMxNxFplGhuEvYibMrguzdKVRjWFEXmQkjjUlr1uF/QHX/n4p+Oj0gxHXcWNTdrepJ1V0lkmnEXSmafMGULrYS2cjZTBUf9Ln/5sZEZZouUxhjw0IvGcWYph6uCoJHJ6uUGa0y8Re6mZvd/8YW/Q7xwMXlO5nMd0RdwUZKvhcR5cPgNfZDFDkq1xcJQpgd1/RhznKMKU/J7yNuiBQwB+99tfyUd5Raa6+FJNEXHFcUtF5Nwcczf5zjbPuSHw7IwF4PHcmtCzOuZtC7xrY4GtidDZifD2eGhjLLA2FlgbC1zGHHfNxQu4PsNRN1B9haP1s8Svb9w12NsfDHqDXv81W3fEcFl5RFVjWbJsK7xl5glDhqNOMRQlRFcnTGW21kTM/+S7P+rsdW888kSOUle55iRDtS4INETultC9InKtCpyrfEeTa6mRxhKurxP6BFMc5Cp++B/f6nT7NzuHg739v7x0tx+f9TFmMoisyFTlTysbuKVKWSMjcj+tieGa5BlJaUSRPi1OIHI7vvTXu6+6DrrP7T0PjgbbvryHsxhF5RGWPMxRnMyOn3ySTQiRJnha2+1zAUQeITTWl87khVb3meXg6SXLmZkvvP9h0AVg72jwm+es7JkIWxLmyJMcZRHR1LmWPKmvjtkTiLIqsNYpQ50y1LjGKtdY5hlLXEOJayjS+gpXV+HqSlxdgavN0uoEpYQdqCAmgYI2aigf9r+IsxRAl48b6qgkikmTlDLD02QwRQZTpFF5BlNkCGWGUKZxRQqTx0hxjJREieUoBiWF8uFLPnxp2JCCQVA/tjSsBP/IXrHm4CA0FBzi8aALfmzpVIFnhtPnJ4f+8oQhRxtOAiuJqSGwUpg6g2lyhK5AGku0uUKb4R6Y8q0hwRJphFGGImXK4foKaazR5gbP2uJZWzxrk2uBwGoJ7McU41khsFoCe1voaAudULBDvypwrovc2xO+Ns+5LvKemwxdmI1dmI1dmImen47sToXvWUrds5S6YyF+aS56ZTH1gKz4WnX9QU3zFdLcfcuZe5Yydy+m75iN74hCm1zvBu1pEPoV3FBBlNbRyZ997VEwAGDQ/8LDD2dG5suM5RZLXWVomqStjFubtHNT6C2ztVWRZTdU7jx/8wh0D3qH3Weef9PufQWGcg0z3TUWvCz0b3Ad5xcTa+O+3dnorjByx2Lu/FK6LfC2Secmz92i7GXC3ML1JYY8zFj85Jv/Yf/6jS7og373N99+pMBTB14+nbhtscrWtBBjg61Pv1wce+lckq1K3r6cZSz78MVHP/cV0Aed3z5TkjsyLFWOo6lgpiZpa9OuJuWukK4iZs+wtRmOOi8yeaZVYL/bOzy6/vhvFGcoz+2zCbYsPSqJvWy+wFJkOArfmfkAKr2jtQY6g70/XF/xZuOkKsdQFjFjnu8o4iZ4vFsizHBAvUSYc4g+y1BnRuQlljo+InYxZr7xfz4NbnYPjg6f+/kvPNhsjSFbHdG2MXuZMG9xnecxKzwz2RB4tsf8Z8cDWyIfHBfdmgjBwMHuZPTsWGhT4IdtrIui8ArXXec5VmhH6eWy1MuWUgL937/irR3QPQL9g97hx9/1DyFyuchW5hjKImUrcrRFjraA6kqkMU8Y4mxleFQaYclfu3Wls3cEuuDNW/clWcsNnrUt8tRxR0vobgvda0LXmtC1KnC2eNYqZSqRhhRLlkOUgTNzLkr8nU9/CfQHAIDDg72/f8UbXKJl48h4kq8LIXLrbXPG26ZjYyb/6fkCriljmixTUhIaXJTYMCY5eOr6czevgX4fPLPvoBY9rIUoKo+iSgisFw4EcUUUV8QIZRxXRhBZhtJkSF2eNoRGl6sCq+8ls2m2MokrlYyxR7/27Rug+2xvr39wFF00BjgLsdHFHEtaZMlWuOYMQ1rAdVWuOcdRt2hTgzY2aGOVNkCrBZkFaVWktTlKnaSUcVIRIeURUj4E1otFSAO45E/lR8RBTDIEVgSTJkhFilalcQVUhlBmSVWWVEFmJUhpnJDECWkMl5xklh9bgoLAgsut/Mhx9v1k0h1+Cpc3wJHD4XoZH7p4qsKzFrkvjCgfRxZwbYbUpQktBFaG1KVwTQrXZEhdDtUUcF2FNtV41gbP1uDZ6lx7lbLWCFONhs1I/fFqDkyXRjRFTFchjQ2e9dhAcS2QWS3BMbOgIK1WRE7YrW8LnfB3a03oWhe5N8c8La5tXeQ+OxU4PxvenQntTAd3p4Lnp0P3S7J3LiUvzUUvzEUuzcWvzCXuW8q+Wlq6czF7ZTZ1ZTJ+x3j4vMC/TjvrpLVKmUMChRdbCPFlr2yc+8OvfrN/eABAHxx23lTaCqIzfvZcgqcOYDI/S7I+4S2dUTZGDA3S7EPFv3v0p4PB4OrB9R4A1689/7E737ijiYRZC2musjZjT1GaEmm4cyl5YSK+IQw2aWcJMayL3BW+xXrbrJ+vDnAlXmwhOCb7xic+0+l0DkD/2v71zv6NVXskNKFw4wse1lyIswj/p1O03EYumplTPu7SW+585d4zz4He4Hv/8nkHc6LI0ZYQXRU1NUnbCtfdoj1V0lnArGXcmkf0CVRlIxd//uhPBgAcHRx+4gMfrJvCTnLRy5yJcRbD7Hn9iCildj303g93Bv3ec/tr9mR90pofVeRGFFXK6n+5pEbb4ER6mTCXCXOFtJRwUx7R1zja1GlxkVTbz0w6+MvXHn8S9Lpd0N/7zR+CkzLHS+ksspQiZClatUJbV25XtnnONu2ARf2WyLch9G4IvZvj/rNjofPjkctT8TumE5en4hdhNmUs1OB6qjxPkqPPsFRVRJdkSgMi9Xte+3YAl0yAPnjuIEAsVEllCVWmEEWbo6+xNPlRRRHRFChDmCkNo4r6vO+pxx4fAPDETx/z8yRlVF7B9XWeo8V1NfnOFb4LHvus8B11rqVIG3OUPoLICrhmQ2jNo7LImPIX3/rBwWHnBuiC525+7C3visyozbeLMpSixNUVSXWcsVQmVaHbpx0vESQESiM+e09r9/Ef/nQwAOAI/OLr37Pw5r2kOMgR2146GWBKEqRuGGc/RhV5fGZXoAx5Up9gSHwvmc7jysDLp9Oc5ThjwX9K6CUXfvOTnz29f/UAdEG3U5FaQ7eNu18mqPI0sZHZAiJt0voarquRxgZtbnPNLdrUpIx1ylClDdUXmHVMqzSpjBPyKC4btqig4JchXBomZCc1fH9oxIKYJEy8kLeK4jJYCcYJeRKXp0llllTlSXWeVOeIY5AlcXkCk8BGfpSQRAkJLAlhomrYsfKy508m4E8O7gyno4cjh/Co8VSZZy5QhgyhzRDaLKXPUvokqY3j6hSuOQksOFSYIXUlXF8mDDXaXOdaW1xbk7bCnFSTsrRoa4OywAofbpLJEscOq823rQjs0GE1aHOTa1kTOddEzhWRE9aGJ4BlbQnsq2OuzQnP1qR3c8KzMe7eELlWBc6tCd/OTOj8XAQy6/xs+NJC7O7F5MXZyO5M6OJ89MJsbGcydHEifGUmfnEufXEycVkUuSII7/K8a5StTBnzXOND7/vQE9/+4TM/+RU46g8A7I+A3uHRjevPPvmLx574wY+eeOTHv/7aj16d3s4hynO4dQt1t1jGCm2qq/zP//y3oA96vUH3qAcAeOpXTz7y+a98/eHP/cd7P7auj9+nzV8UeC5Pp1a47hW+q0FZ6lxLGJWtWVI/+ffvPPKtb19/6umjZ58fHHa6ABwAcAjA4aAHjjq//eljX/7kZ975+jf+5d0PfPCt7/ziQ5/+wVe++f1vPvLz7/3o6m9+2+13DgHo9gYf+qu/8xBLFY6hihhrmLlB2Ju0s0E5yri9gFjSHFPsdkWcqfASsiulTXAIwEEH9PqgN/jUh//5zfe9+v1veMv3P/dlcG0PDEBv0L/+9PX7q2ej7MXoS2aDp2YrPGseNaxw3TD4ViMsZdRYQgxl1Fjk6HNMjXVkOihSnw2V3/fg27/9pa8PANgHnQPQ7QLw6Fe+8dG/ecc/vv4vHnrnu99w7u70jLVEm1uUvUFYm6RthXs8zbcu8GyKfGcFgV1R6PJ49M6J+J0T8cvj0fNj4XPCYJN0lIWOMF93T2z1z8u7r6ztvOX+11598r+v3bxx4+hgAPqgC7778OfevH3XhisZXNDakJmyzLXjzV+ONy6lWxdzK++4/8Hvf/brYNDdO7j5kff8g5s1s8m3lDFddFRRQkx10tqgbG2urc2zN3i2Cm3KkroUrklQ2jSqjr1sPvry2RguCU5rH/nsVw+uHQDQH+ztgz88/+67XmNlTbjOjEVGphKMWRtz3MNbCs2qz2dr//aPHwHXD7rXbj79y9889smv2ckFH74UQpYTmCyKymOEOoDI/YgEPnX5JK3iuDKPadNsZRZXl/h6P3MuiC85kGkrZzzKk2Tllmce/+UAdLqDg+5zz/3F1qUQd94jmHdy50JCaYqnCLx8MjsqbXOtWaaiRZughswqU/oCpcvTmiypShGKYZDqRZXgkFmQUy8KVZ0IgkrgNSH8hfj78MoYLksRiiypylHqPKkukrcCFpg8icogs6LEcpRYjhPSGCmNEhLYwwoMy0DO/P8IrOH54DBlGkCXIvjyqQJlyOLaFKZO45oMqYNLGhKEJo1rsqQuR+lzlD5L6oYqE4YKaaxSpgZladLWJm1t04427Vjl2td4jhWevf7/6Hrr6DbPNP2/O01iW8xgllnMLFmSxcxogSULLNmSmRliO+YkDkObNGmbNkkZUm5KKUxhpoM70Jnd7ezMfGeHO9M2rX9/vK6bnT2/c66j80p55Rwn9kf3cz/XfT1YWQQrjRLkYYI8hJMmCHKAVslSxS6wiM3tZcpctRZQulKdLFclypWJcmV7hSpdqc5UabIkXVeNvpOky1Zp0uWqJKE5XanJkvSFWlN3nblQayrUGHvqzH0N1oEGWzfJmCcZeurM3TWWrkpDocLQX23JV9kL5Za+UstAmbmHqEvhFa0EqY8o+uC519585MZb15794LnX3nv+tdOHDr/y8JM/f+39d9587btvvHbrhZc+eOn1P/3wP052zgVRvDRYkEFr2hHNcYQ4SBD5G+XX18//7JX3f/naR7/61a9+/L2Pf/G9H/7xZ7/+wY03wrSWLEnXS9AUyi0pgiZXZYjiZF4414ikTQU7d/66c3vnq9v//Hznb//87L9+/18f/+zGg48+cc9D7z198yfvfPC7f/9k5/Ovdm5/tXP79s7OV7e//vLvn/9z5/Mvd27vfPHnv9z+4svPPvvsb7/506gr5cCwwjBRFCFpQ8tjmN1s8iBC6kdIAniFuYhlA7GD5XLh/sp2mW2+vef8zMpffvP7nds7O1/t7Hy1s/PZ5zt/+vsvb314bGzeUS92ougxFM9VTI3WaFogjCBO4d/HiWHkAK1CcFEQJmxFiFsR4gBUYKoT37ry/O1P//r1n7/Y+XLn87/+fefz2zv//Pzz2zs7X3x9+y9/3vn7X3duf7nzh8+uzJ8OkFQJrCKOaY5jmttxyhShBRgdBYDVXW7qKzcPlFv6y8zdREMWp0mhVT1EjRPBymp8X//5nztff7Vz+/Od21/sfPnF1zs7t3d2fvc/f/z8i9tf3975+nM+eOUAACAASURBVIsv//rXv/7jqy//529/+vuX//jj3//8p8/+8uXOV1/ufPXZl/+4vfPVzt//tvPFF9e37/FiWe5/awxjxMkaXRyniKJlMYwc+KGN4eVBnNi3t24giC1wlhPDjZKUejiFf1fp2a65Gzdu/Penv/nis3/sfHH7z5/+7s3nXnr26qMvPPL0D27e+suvfvOP3//x9p/+tvPZ7T/++JOV3CAHQmwB1RugZCOUbAQ1ag/UWxFM8V2VGjDVAKWa4HQLkrlnjAIa7T4E3w5hmiFUG47dgiX7+epb15/56Vvv/s9v/wB49G5//fk/Pv/b1ztf/vnPf/zkk1989ulv/+vjnz565lKIqzUjKRGcwAdhxssUUYywDSdO4CQAsyI4UQAr8GJ2Cysrkm5G0ADuANLDKXo4BYi4uhNbd3IKGLIBRgW/HSREM4C+OyDg7RYk/VtmYbg+NMeH4PkQHDeC7UIynSjmN0UWzY1hutAMJ4puQ9F2HfDwJsMdwNpbMALM2jNk7VlMrUiqHU2/y4sRuNF8oEXlwQh8OJEbJ3TjhF6MIIAXBwkSAFh+nCiAF/txoghWAgAripMl8M1JojJdpsmUa7Nl6myFJlPW0k5QxHFywN0ewUpTREWqTPktsEoVyXJVpkqTJ+nzJH1Xjb6jWpuqaAGAFa9UJctVQKnVUanOVmk6KtXpclW6VNlRrc2SdLkafdc3KtQYumuNfXWWPMmQq9RmK7XZcl2uXFeoMPRVmTuIhixen8frCgR9Dq+OY2UhjMiPE+nBjUYoWVtSb0MxPASeCdzkwbIcSJoJUq/eX+nEMoxoigZNVhbXR/DSLE4ZhInTmJZ2hCwCF8YrVS1F9UYkzQSnqsENJgTZjqUb0RQLgemrlCbKVR04TY6gSxI1EazcCWYF0cIAUeStV0z4Og+mB6cj+YzMbiEwdZB6L45rh9EMJQ3NsDpTBXvAGNrKDZ8Ynjs+vnCob2Kxd2wx1jvhTi20dubU3h5jqxxcZ95PzmCaoxBJDLFLqwBS6v5mPtkG44bLVdq7yS131QLfphpSq0PWB2nK6UBuvDXX40nEFXZTGdOOpLggTfbiphiK59pPdiO4eiTbgBWYilhpTEsAIQoixQGEyA8XBhCiVrQ0jJGFUBIVnFJoDoRZ+gBb1y62uhskzgpuJ98ynxg81jN3MFYoGPztcktW5gxWNvvgwiROuQusbyITOsq0XZWGbKm+q9RQKDN2l5u6y01dRH0HTtOOUaWgwiCaH5dYfvzehz/58cc/+9HHNx95YjU/PG5LhOiqBN/UytZ26YMrnWM/f+39//ejT373ya/+8fs//O2//vu3P/nZb773o5+/+d4PXrj5oxde++iJF5cLoxoi3VVM7cA1G/aRrVBWEMZvxcgiWHkUJwPUihX7sEIPRmAHs5xYoQbFNGI4FjjLC2dH0AJbEdmGYyrhdTP+zI3zD/zy+z/66svbf/3HPz/b+fqL//nLzt/++YsPfvjhC29sD82pcOTm4ionmmZHMC1Q2u5AMpiih1CsWI4JtTucbIEz9s6t2Z1bBrOCBEmwVGxC0RWoxj9/9MnvfvCLm48989E7H73+5Ev3LB+5f3l7s3f8sbP3/e23f/jD7//fL9796E//8budf+5cnDvsJnK8MIYHxnJjuAEUrxUjAJgVx0tasUIvhudEsW1o5reDfij6nl9BByPrYOR/wda/CAjt243u+6aZdeciEQhjMCCoZgTNimI4MCw3hu3GsF1olh/J9SE4HiTHjWC6kEwXmgXIg2K40QwXiu5A0hxImhVJNcPJwGyz+Q4rKXANvGjZG6JGUKxIqg1Fc6EZdwExMoD2uuw+nMiPE4WI0hBRCgALgFcAL44R5VGCLEqQxfDyNkJznKgALAiZshYgIiZdqkoRlYDrKo6Tp0uVmTJVulx1J7DSleo8SV+oMRTqjF01+nSlur1CFa9UJapagH3DNoI8WarIVLRkqzS5am2uUtNZa8iSdJkqTQZ4pVoLrBY7K7S5Sm1HuTpJVKYILdkybVeZLl+qy+H0HVh1BqtO4VUJrCKCErcihCGUKAkXd5aqW6H8GEwY2s/IYZvjcH4rjJOBSQo4ZQoucO0nhzCC1lJZBCtvQ8la0dIUXtWOkCWQsvYyVbpaGyM2B2DcBFyagApzWFmKIAmgeBFicwAuyZaZc0RNplwbLVV5kQIfgh/CiD1ovhXFscMYLjTHg+X5MXxnEc1XzPSXsHwgtgPO1u6rM0PIZjjZBGu0oKhGeJMZQdMXN9phNAuYHCaKnDBmCCVMYRTB7zBjCHkUKW9Fyf1omQcpccFFTjjfAeNZSmg2CMuLFXnRYieYZd7faDxQb4WRDUWNfoLQgWQZQWQXku2CMNxF1ACY6YEy7cWUVqzYDecZiukejNiDEIfQch9c6EeI/AgRcBFCS1sxsiBK4gazwzipHcI0F1MB+4/zQKO3mOKGMvV31QSRglyNPoQStWFlaayyC9uSxCkTmOY2bPNeKBVgqUsSNSmCJkPQZkv1uTJDrswA5Op5QfwoQW4AU3RYKq+kXIOnWXAsK4weR3E6MCL/vzX599N9ELYfw1d/p9oGI5sQZAOsUVtSqy4imcANTiTNBiObiuvkRVUqJNmKYkWhggRS4saJ/KXSGFr87WQrRhLGSEIYkR8j9GIEAYxYD6ZbsHwXVhhECkIQbhtOagMzQndRMiixD0zRFZOspXRXo8hNa/ax1fYGkQhO0pUxJFCSrLjKiWcZiurtILIdyraA6R6MQA+iGqB0I4zWAmrUQMhGGM0Mo5thdIBZe1kLNhjLAqZ7kBw/TqDcV52gaWxVXBGcJLq7woikaQ/U2qFkc0m9tqRWA6tvhtbIS6qcjdK0xmsgMLwIZhIvtoEpegTdg+QAzIphRWGs0I/hu9AcK4plQzNNKDqAlT3Q6OEUAFgAs76lEnI3mub/CnBjAc6GO41ae1UY0NXaG5z2oTk+NAfYQ/SiuF7U7jBQAM3yopleNNODYboxTDeGCQwbAo15oBC7Uw4MA5AdTXei6C40w41henHsu1x4vpsg8OAFHrzAi+N7cXw/ThAkiAJ4cWuprLVUBgArSJCEiNIAXhwrV8TKFW2lzTFiMxAaE8U1R3FAqdWSKVdnyloyZS3ZCk1HuTpDVGXKVB3lLR3lLely1bcmhnJlV7VuD1iZKk2ysiVR1ZIkaVKVyvby5niprJ0oS5U1ZyqUHZWqbIUqB3CtTJkoVQCWVKBqi6Ol6VJVplydJCqTxJZMqaYD39KOkhcI+ixOk8SrgT2BCEoaQUhiSHECpgiCxAl8SwDMzxLUYTCvFc5vxYpDaEUAKmpDydrxzV4oN4AUJ/HqJEIVJypiaEkUKsoQ1QGEyAsTtKKlUYTEhVaGsao2tDyMEESwEheI047TxGEtaawyABW4EIJwqTKAEHmK2DGUrA3bHEGKHCCmGy2wo3gelMAGYvtwUj2YaQRzjGCWC8UzFjcY99X64EwfiOH4DtlcQvejRS4Iy3h3ow/B88J5zmJuGK2MoxQRlDyAlHpRUg9a6kaLHAi+DcIJIbhWEF1bTDFDORYQy3SA6scJtCX1DjRffVddEMYPg3nOu6leKNcCZxuQwM46S7OvwQfj+Uu4vhKuHyGxIYRepMiHEnuRIg9CuHt2JErshgvimGZfCTeKlAagvCha4oOw23DSIJwXA3E70PIkTB4+IMyhdb1llniJuJugTWEUcbQ8hvkm7ZqgyhDVnaXaBFETB0IZ8eokXh3HqVpR8iBCGqgwGvexEkhZCiaKFLOjYH60WNgOljswLDuMEUQKHCCmDye2oXhGCNWFZjmRAuBELwuCZ4SyjQiuBS0wILheBNMAplhLGBGQIAQRhCqVeggtiuTvZuGiRSGUKIgUBpECP5LvRfEtIIaXIHEguF4QOwEVxiACcwndSBC40SIzjGlHMw2QBjO43gunOvbXBUEUN6jRvK/GCWpyw+jm4kb9vnoblG6D0t1IvrGEpiuh2jE8xYEGV6lQC6WYEQyAVgCwgAQ+AFgurMCN4vlg3FY4NwxnB2FMN6jJC6N5YSzj3fVeFFdX1KDZX+dEMEygejuU3AZhmfbX2TEsO4wWgbK8dzc6YXQzkeNEsT1IThDFC6P4ITTfh+Y50MAY0C6wgHUfsBjUwJr+pcLa079Es39ra7gjY+tOYFmRdAuCttfSsmNYQJ8LGEgEsOVD84JoIeC8bcVxQ1iOH8sO4DgBAtdP4LrxbCeWCSwV7xSAMzee7SFwPASOF8cGFCBwg0TeXXY8z4kTuHFCH07kxQi8SEEYJ20vUwHN8hhRHsFLgR2NAF4cIkojxOboN+mLgGMYiNxLEZXpUhVQZHWUtmTL1LlyTVelLluhylaoMhXKdLkiWSpvL29OVSoz1S3JCkW+VtffaB6oM/aSdAWStlCjy9fqOmp0WaDXXqHuKFV1lrV0V2h7q/SJUmW2TJ3FNPeUaXPElgROnsIr0mh5B74lhVEkkfIMsjmLVqbRihQGkDyJlGZQsjRckoKJO9DyNqgwBhOGILwIXBhFiCJwYRgmiMCFgNrA/DaosA0uCkF4vmJWGCZIomVxhDiAFQVQgjBG3IaTRlDiCFYaIzaHcFJg0eSHC0MoSQgl2TV/oiRBlCSAFPvgQh9c6IYL9n7zbTD2nqxQ1p4sByjWIqqtmGYvof8vwdlmMN0MpluhTBuUaYUw7DCWG8UDfs28KL4TxjYXU21QpgvJtUGZugNNNhjLBKKZQDTdgSbNvgYg0cl1gOIuonqKad4SOvDoBzMDEJYJxDSDWXYI31LCccFFflSzHSTwwKVWuMiDlnvQcjtMZAXxXdC9E16lXogkhFREseowQhFGKCJIZQgiC0KlAYgkBJVGEM0xVHMM1RxHKZLYFuC6Da2IY5QJrCqBVbWhFTFUsxcpCQCWVGyzDyPZOzrQgREYQEwXQuCG8CJYeQguacMqvRChHyGyFTG9SJEbKbSDOWGsPIaRuw+wbAcYThDHCmbbYFwLjGuGchwooQ3BNyJYin11DizfimDb4WwfVmgqooTwEj+c54NxAzBuEM4LIwRhhCACF4RhfAeI5oGxbMWUEEZgL6F6YCw/kuuBsTxQuhNEcUNobgjNVtToKCF7oHQ3hGYraTLuq7WVNDkhVBeU5gBTLEUNTgjVCCIDYVUWKM0GpQNGUFMJ2QFnWkHUIJrvhjCcIJoXzraUUFxIth3GcMKYThDNVUz1g5lRlCCCFnhhLAuUYoVQgOJaf6DOUtLkgNJMRQ22YooVRLWCqDYwzQalOxEsN4rjRnEsCJoR1OhEMII4vgNO1xfX60ANRhjFCCXrQA0GSJMFQTNCyeqiWk1xnQVBk0NqtMgmNaxJBa7XwslA9WTGMrXIJh2KDLildCjynu6cjwE6TYAdFLjfiKaasXQLjmHFMiwYuhlNAzrxHizHj+EGMdxWDC+KFyYIYh+G5ceyg3huiMAL4rkBHMeHYXnRTAeG4cQyvTi2D8/ZFY7txbK8OLYfzwniucDNARwnSOQFS/l3OYkCF17oxgm9WKEXI/AjBWGMJE5UJAjyPcNnBC8N43ZTgYDoxbZSwNCwG8AARIZmKzS5Sm2uUpsr13RWaPNV+kK1oaO8JVuhBiqsVJkyXa4CeuqZKk2hztjXYOmrMXZX6fJVukK1Pk/Sd9ToOqq16Up1pqIlU6bKlrV0lavzFZpImSJepgwjRUCutgPG8aGEfqTADmUbDlAixGY/UuCF81rxMhuEFS1X+rBCN4LrR/JDKGErWhREC90IrgfNdyI4dhgLmBRzIbkOONuJ4HgxAjeU7YJzPGi+G823ITkuFM+N5jvgbA+S44VzQyhhFCMOIfgBhMCPFDihHB+CDxg4PDCuC8L2Ifg+BN8N5QQQAj+c74XzPDCuB8Z1fSMziGYB060Qhg3KtMNYTgQH8N9qwFQthKaF0DRgaksJuaWErAFTddBdbLkgLC+c64Vy3GCWH84LY8Q+BM9eQneAGE4Y2w5h2iFMB5xtAdOdCI4NyjSVUC1guhcjAP6Wln+rNSAZwNlNJjTLgGRoYdQWcJMK1GiDMh1QlhvBtYEZLhjXjxTYSxg+BN8J5TmhPB9c2IqRRXDNgKfBDxemCJoIQhaEiIBp7XaMqh2jikGlUYQkhpQmMM3tWHkcLQU+BqIIYQwvD6FEHgjHA+EEEIIwRgJkJLRiJQGU0Ifg+ZF8N4Jrh9BtYJoDytDCqBoI2YZkmUE0J4xtAzMCWJEPJfTBuH44zwvn2oppDhDDC+UEodwYUtSK5AWQXBeEYYPSrTA6gAkLmKoHUQFSm0qodhgrTJT5MUIriG5Bsm1orhPDd2F3m7ZOJNeJAFZPbCOM5iYIHFiuE8dzEwQmOF0HI2sgjToY2YCgAvWIHk5pAdW3gOpNKLoVy1KDG1QldUDloiiq0SOpGliTClyvAterwQ06GNmMZjiJvBZIQwuo3o5hASWJDc3UQpuMaLoW2mSCU11oVgDPDxIEXgzHBqcZQY0mOFUHbjTCKAYEVQNp1EKb9HCKBtK4Fzu1WxDByBpIowpc3wKr1yKbzFi6EUnRwBoMGKoeR2uG1SlQjSoMWYUhyxH1UlitDF4ngdaIwNUKMAmwNWnhjToE5Y4Tbv5XivH/TQG9szW+N5lsRFMtGLoVy7Bid4cQAb+7B8vxYjgBNCeE5oax/CheGMBxAFq1EvmtRH6IwAvgOH4sG4i18eE5fjwnQOAGCLt4ChC4IQIvjOcBpVkQw/Zj2X485y5vqchNELmwAh9WGMCKgmhRGCNJ4JuB3lOmogVoP+3ZO4HoBaB7BZjRAW/LHq06K7SdFdquSl2h2tBHMuXK1QCwOspbgGGdXLUW2AHsrjX21Zl7qvWFSm2hUluo1heq9RmSFlj6AXTrKG/JlKkyRGUbThpC8NOVajeU7YCyQniJE8z0IXh+vNiD5gewIqDocEBZVgjDjeZ70Hw7jOWEsb1wrh/Jt4LoADL2Khc7nH3ntR+zO8tqgbMscJYZxrRCmTYYywam2YppHgjbB+O6wSwXiOUEs8xFNAAWVhDdVEQB5l3MxVRLCc2H4HnhXC+c64Kw7BCmpYRmBdGtoN2PXCuEZgZRjMVN+gMNgAxQuhHGMEDpeghNC6JoQRQ9hGaEMRzFdHsRzVFMd5cwXMV0+36KYx/FsY8SQAkAYLngHCuIbtjfZCgiG4spwLnnFjBdt79Ru69Bele5BUx3wNmOYrp1P8X0nUbjvzVY9pGdJQwvlBNA8G1gig1MccPoDjDFA2P5ERxHCdWP4AThvCCcF4BwfCCWD8QC0lDDMH6ohBODCZNoWQoli8NEbVBhAi5OI6UxEC8K5sdhojhSFIXxg2BOEMIKw7keJMsFZzhhdCeM7oIz3AimE0Z3QGnOIoqziOKD0IMoTgDJdoHJTgjZA6e5QU1BCC2B4sfAzHYoJ1bCSkC4kSKGB0QNIdi2okZbUWMYyw8h2O5icgTBiWG4QQTDBSbbQY02SJMdSnZCyE4I2QZm2MAM/b5GO4TphLGtILoTxraU0IwQugnKsMFYdjjbgeA4gWkNFM+KYJphdBN0ty9uAFOcGK4BTAHM6AYoFeiam+B0I4ymh+wyC2CZDkZWgxu00CYDgqoqqtZB6ndbyHCyAdKgKa5R7qs0Ich6aIMNRTPBmgyQBiO0saWYpAXX2eAUM6TRDG6wgBrMJfWm4jobpMmNZnjQbAuYbIVQbHCaGUI2QJpMMIoBSjaU1BlK6vTgeiO00QTbzeE0wBrV0DotvMGAbFJDapUl1RpYvQbRIC6uEIGrxJBqQDJ4rQLVoEA1yOC1aliNoqS6BVILwEiHoBjRdD2c8n/tBf/ikNrT7nYevAnIfrFh6HbsrmXBhqK5cBwAWB4024tiB9AcAFhhPC9C4EeJglipMEoURAh8AEYAyACF8bw9tRL5UaKgjSiMEwRteH4Yy23FcYN47l3eUhHwmePDCsM4CbD3105QAMDKVuziBmhFZSvUqVIVYL8CVoIdFZossENXoclWaHLlGqC8KlToeqoMvdXGzgoNIOBL5So1nVXarhp9V7Wup8bYW2vqJRm6q3S9JENfjbGXZNjdNCxVtBObge3FdmJzHC/LwSVRCC9VpoxgJXG8rBXO94FYYYTAtq/RXUTV31UZhLBiKIGniBqCcax3N7iL6K4DNNcBmns/LQjmOPdTfSCWcz/VWURzFtHcJQwfhB2AcQMwrg/C9oCYzv1U+91k636KC8LyI/kuCMt2gOouYVjgLBOIZoUw7GCWuYhmATGsUI4BxDRC6JqiJk1RkwFM05VQVPvq1QcazTCmsZhiKCKbQTT9gSYzmK4vIlsgDAuEoSuh7MkAppmgDICM1v1UQPYiuqOYYS+i2w7QLPsoFhDDWETV7ydbiulOKMcF47qhHAeIqdvXpL270VxCt0CYugNkfRHFAmEaIQw9iGaEMNQHmswwlgnK1INouhKqal+DvohiKKYaS2gWCNMKZVkgTEMxVbu/yQKmGoubrCC6uZjqgnN8CL55P8UBYjr308IIYRwrCyOEIRg/ihK3wgWuA/QoXBaBSUNgUQQsTiCa43B5uEQYPMCLw2RRiCQCFodhohBU6IfwfTBeECk0g2hAIWmDMgGeAiWPF8rxw3l+OM8NZlmLyJYDTdYisqWEIttf0wJq1IOoxhKqG8XzYgRuJN8KZXlgHD+SbyumOcFMP5LvADGcJYwAgh9G8T1QphvKtIKophKyFUQ1F5OdYPruf1Mx3YXgOWAcYxHVBmH58RIfiOUpZgA/Ep5ihh/MDkK5IRgvCOX6QKwAhOMpZvhALPvd5BhaHIRybQeoLhDTWcKwF9HsRTTrfoplH9l2gOqEMU1FTbq765wwpgPK0N1dZzzQaIfQ9ftqLSVNwILRUtTggzN9cKb1QIO5pF6/n2Q4UGM+UGstrgfY6kbSbftrncUNblCTF0T+VhBKAEx3H2hyFTXZ9zcYv1NjPlBvK2nS76t1lDRaD9SZD9Sa9tcY95G0d1cBMkMbtEXVBlAtcKG4u7zlQJW6qNoAqdeW1GiKSTpQrbakpuVAVcuBKk0xSYNokJdUycDVClidAlyjhjWZMAwTir6X8/mvgTBo6p72yisDandfD8i9urNB7sFygO1CJ4rpQbP9GG6EIGwjiqN4fhTPjxEEbURhG1EYIwiieH4Ex4sQ+ID2bogRBAmiELgzWSZOl0lSpeL2UhHwxrs8eIEbzXejeAGsKEaUJ4lKYL8vhW9OExQdpapsWUuuXN1Zoemq1OardEA3HdgK3N0ZrNB0VGhy5ZpsmRpoXeXLtd2VegBYPdX6nmp9V6UWUGfVrgqVWgBSfTXG/lrTYK15sNbcTzJ2Ves6yluALUXgMY6XhTHiHFbRipVEGnQnkvMvLz94uWPliaGTj/QfW7MUhgWBMFFmhzBNRRTjAbIdxvJgBC6EwI+V+jASF0IQq1C3EhXpOlMAJwsRmtsqNalaY6be3EVx9DA8XRRHO0nfz/aPSWIzLZlD1t41x8BYcyLVaGmr0Qdr1c4yuRUrMiF5GjBDC+UYUAItnCstblRCaS1whgJCbQZTFBCqEkpTQKgmJEcHZRiQbGUJWY9gKUrIWjhTDaWbsXwThmdEc00YnhUvtBFEdqLYThSHShWhUkVrmbKtWpusM8ZJuiCx2YUSWogSM0FsxAm1KK4aymyBMFRgugpMjzeZ03RHJ8fbwXJ3sNwFQTDL9QZqNHGypU8SyfMDQ83xUI3WV6kKVKtTdEeuwpirMHZWmrqqzAWStUCy5qstnZWmeKM1UmtuJzvzrOCkMrug752Qd8y25HtprWmSoxWnDWE17ZXWHmpojJ+clmRHOMlxfqaPFu2s9eZqPFmSu6vGO0SL9TSFuup82Tp3R507XedqI1miVaZwlbGbHepmh/LMQJbqSTU6Uo2OTrqvh9PazQjmyO7WCp0dKXFjZbFaY3ujNULSJyuMXbWObIW5o8yYr7R1VzvyVfb+em+O5m2vt4XKtcEyjRHMU+9nBMs0kWqjH6d0Y5ujJFOk1hyrt6Zpng6qZ0gUL3B8nUx3Lz8YrtZ4yprbGk3ecoW/UpWuMSYqtdFSVaRMFa/SJqp1sQp1uFQZxEv3IknaKltaifJ0nSFEkEUrVTmKtcBwdlJtHU3mWFVLa1lznKSJ1miSTaZghcJXKgPUWqWyo/n+armzVGjBcqw4rpMocBD4ZjTLCKMZUUwNnKoENwLHNStADQpQg7KkAajpDFCqurhBXdygh1D0EEpLUb16X62hpMkCZ+ghFFVJA3AKofA7lcri+uaiOmVJgwrUqCiul+wnSfaTZEW1kpIqUVGFHFqrQjaKwNW8onJBSaUQVCXeV6kA1SnB9bIikmR/lby4prmkVlZEEsNqRFCSCEoSQWrFkFoFtEGHABa8Tf+SWgVoNxjrm8CZO1NidpNFsQwnlgnIgWHsuVXtaKYLzfJhuWG8IEYQRXC8O5EEXEdwPOApoDhBkCAKE0QhgKf2UlG6TNJRJs2USlKl4mSZOFEmvsuHF3gwAi9GEMZJEqUKYHHXValrx8vb8fIkoTlDVGbLWroqtT3V+l6SoZtkLFQbuip12bL/ha3OCu2dtVUfydRHMvVVGftIpt5qY0+VobtSn6/aVVelrrv829sGai0j9fbROttwtbmnWt9ZockQlUlCczteHsfLgCFVE4jpbdJfOHTh2ftfeO3Kzasrly/OnHnh3hvPHnvi5rkXeowdE+7+XkOHh245P3rycGHtcO7Q4a7V9Y6lQ+mF08PHtjpXzg4fP5SYnY9OHkrOb2SXtzpXtrs3jvVsrncszUUmltvnTgwcuTh7/vrW1efP3Xh8+9FL8/demr/30uTZE4Wt1djchKM/r0qmJdGEKNzK9YU4nm59ts/U1S6NtIlCBV1HQdcRFQRa6U4/2RrnB9p4/iFTfsjafTA8tdA6ebhjuggAvgAAIABJREFUZTO9vNZ+cCU+f6htbjk2ezA8NRccH3T0DTr6RtyDU8Hx2fDUZGCsz9qd1aRnIpOL8bnF+Ny4b7jX2NmpThV0Hf3mfFdzol+bHbf2znpHtpJLF4dOnS4cnvQMrccPrscPTjoHj6RXVmPzm+1L8/7xaffwTHp+Pru4XFhd69vcGDi8MXB4c/DI1tDRs4Vj26nNI+3rR5MbZ7uOn8mdWGtd3oyujqsHOljxLl5qxXPwQufZ08ljG6GVjdDKevDQkejGIe/BeevUsmt+yTl3yDm3HV5f9S6ueA6uBRY3Ww+thpYOeqen7KPjlqEFz8SCZ+Kgd3LJP70SmlsOzMy5xiYsA7OOyRFDX1bcnuCE84r0uHVgyNCdFrclZO39pr5Bc/+EfWzUMjxo6O/W9M54547EN+Zd04Oq7hFNX6cwleYnhvT9KVH7lG1kxNh/MDA77RoftQyOWYcGdT0LnqnFwOSwsTDrHunTZPu1uWnnUFdze58mOxscnw2Oz4UmDrbNHkoeXG5fmI9OTwRHx/yD/Y5Cnz0/HR5bzy2vZZdWOxaHPX0rqYWtzpXF+MyIu2/AXujSp3Pa5KCjeyY2MZ+YHg0Mzieml9LzC+0zW91ra53Lx8a3D3YuLHYdPDtz6r6le4+PHT3cv35q/NiZ6eMnp49tjx8+NXvixPSx1b7lxfz8bGpiNj46GRns9+Y77emcLdXtzvX58n2ernZtpODoGI8NTcZHBsN9/a29eW9nTB+x8kx2gcUtcXhkLrvQamDp9GydRWB2Smw+lSeoC7qVbpvc7la6bVJbM7WZi2foqS1mpk5aJRCWcVT1MkWthIWhMiD1EgJLiGewEfUCRKMEVi8FVStKSHtn/925GDSgdoF1J7YAYJnRNOBFYD3owDEdOKYDwwji+D4sFxgGcmBYHiwngOW14vituN0V315Jtfd0D1gArQDFS0VAeZUplaQIonaCMAFUWMFScZAgCeElMaK8vUyZLlVly9SdFVrAld6Ol6eIio5SVVeltlCt76sx9lYb+0imnipDZ4U2TVAmCYpMWcte6wqgVX+NeaDWMkAy91UZgcfeSgNQcPVWGwvVhnyVvr/S0FdlBFjWX2MerrON1dpGqsyD1caeSl2+TN1BUCQw0jaMJIoRRzFiD1rajOUfnj99z4mrz1959ermw522XN7Xs9K/Ndo2NZmYzbt6E/p0uyETUsUK/oE+/1DB21/wD4ymZrdnzi7kV7bHTy1klxfzq/O55aXC2pHRE8cnz2wObS/mV+eyS3PZpY3h7eWBrfmetaXhI7OFlcHE1GhqttvT32HOpfXZpDaTUKfSus6cpSdtLiR1uaHAxFh4puAY6LL1jYSmRkJTXba+Uf9E3tyTt/bFVek+13DW3N3rHs5ZegZ8Y/3e0X7v6KB/fDg4ORKaGgpM9HtH+4MTQ+Hp0djcZPvidGp5PL4w2DrV4xudTMzPp5YOZg7Np5bmU0vL2dXVro21/OZ658ZG1+ZG1+ahzMpi5tB6YWsxc6jXNZDR5oY8owuJpcPd25v5I/PxxbXc5pGeY4vZ5cMDR8/P3ntp6f575y8eGzlxqGt1Pn1wObs6l1haSB5aTK8e6Tm23XtqPXfkZP/Zo10nZ0OL06GD292nL05fOTt63/H+cyeG7z03een40LmF5Opiev3C1P33zTy4lT92KL2xlNlYyW1uFI5udm+v5Dbnk4sz8fm59oMT0ZnZ9oOHOtc3eo5s9BxZzq1Nx+dHWyeP9J1ayW3OxhcnI3PjkemR0ESve7DL1hMVxTq1XV3q/IRzYsY9NWob7db1HQwvj3gnRz2TmZbOHlN/r2Uwqyt0Wfr94lhAFHFwfG3ajkhLKqxKtmuzEXmiYOvvtPbG1Zm8tW/QOzYenBr3Tw46h+eiC4uda0uFjdW+I5tDx7dGTm4On1gZ3F7uP9IfG++PjfdGRmfzh+a7Vxd61ma6lnsjo8s9Wwfz63nvYKu6PabPRLSpVnV7xt6d8/Vlvb1xa3YkOTPRsVAIDc13r66PHtucOD2anM95B3LegZSjO6xJRnXpLs/AUGx8NDE12D55sH/90PDhyc6DU5n5wejYXMfB2Y6DK/2bx+fOHV84vz5+7NDg1sbw0RMHz5xevfehM48+ft+zD566fmbtwrHFM1uzx0fSM0PJqYHERD4yHHd2BgyJVms65e+ZzM5N5OZGO+eGO2fHuw/ODq72Jce9uohXG2tz5BKuLq82ZpZ6NTybsFHVgGMxCTwtwySrVzQhGjgosgBex99fpiip3ju+9P8C6/+WVyYU1YShAdrDGUCuO4Flx7D2tgv3GlUhAu9O7fW2gBVfG0ArggCosFKl4lSpOEkUtROE7aWieKnormiFPFwmj5Y1x8sUqTJliqjMEFW5cs3eJE2S0JwpU3VWaArV+p4aY0+F/pvmlDZNUKaIymyFJk8yAN2rPWAN1lj6q019VUbgsbfS0Fv5TdlFMhWqDUMk82C1qafKUKjQ9VYbh2qtozXWkSrzcLVpoMrQU6bJ4hUJjDSKEkVRoihGnIApnETlaGzi+tmnnzr+VIjhlCC5EryQj5Vw0SIeSthSqdHXGpWVanWtQddgtlCs2gaDne3u84+cn7+01bd9ZeXqfbOXVjpWZ6Kzi8mlc+PnL8/ff3rkzHbfsdMjZ2bi81t92yvdW3PZQ6t9R5a7N2fTS4uda2ujp+byG2OJhZ7AWMJUaFVn3PK4SRD0SBP+5lRYnYvp8jFdPqLpjOnyCWNPl2s0os5F1DkrrzWmy/vkybCuyyVL+ORJr6zdI014pAngwiGMWrghG8PrZAd8gkhQ3BYUt/mFUUBucdjK9RkZTgvbE5C3xdWZVnnczva6Ra0+adQni9l4fg3FamS73dKIRxZ1iSJOYdgvT5hYXp8s7hSGZzNrJyYvHhk+uT16env09Nbg8bXeI+t9R4+OnDo1dc/p+XuPTpzaGj2+2n90rf/ooZ6tuY7V9f7j5+bvPzt3+dj4+UO9Rw/mNxd7j6wOnVgbPnlx89qj556/cvzJ00uXT8xdWB85sT5y4sLaw/cffeTBY49dOf74pcPXTi9fPDp9+tjs2TNLF48ePH9m/f4LR6+e37pybOnew/Nnjy9fOL915fTBS8dn792ePn9k6vRi/+Z01/L62PFLR66uDB+by6/lXH09vtEe32iHo8+vSnX5xhKGztnMymBocjg4OdQ6lXP0D7bNjqQOjmUOdgWH+xLT7Z7eoDEd0LYbuC6PIupVJTtcQ53e0ZS11yeLW9l+Fy9kZ/vDklhYFo/IEyFZm08UdglDwL+klefxySNeWbhNn7ELfA6h3yUOOoT+iKI9KI1pG83N1Ro72+vg+HRNFjPdaaRafaKQmW53cDxmul3TYAhKI35xq58X9vPCblbATvO46L6wsC2lzGY1+VZ+KCIMe7m+hDqV1GYCgmCQG7CTbX6620m2RcSRQd/IeHiq29E34Bpcal8aj08MR0bmOuY3+zZmkzNd9s4Oc6bgzLdr0jFlIiyPeYVBG8vl4HhimlR/YDSrywQEfrfAm9Cn+/xDff6hqKqtpVbtloRsfK9bEopqUwFFTNmoZ+IENDRX2KBztsSULFMtooGKauQi6rgHytTweuDgeOB8ZsDQoEdTDBiq9Y7UvT0nuhlJMWCoBgzViN4l127cFYYexHA9aLYdzbRgmDYc243nAhXW/x+wgMoLaMbf2d6KfcOsJFEErAeTFdJUpewu4LS13cmYMgVwOGC8TJHASFP45mxZS2eFJl+hAVpOA3XmLEHVVabprtTny7U5YksnoaWnQj9Say2QzN0kc1+VebDKMlxtHSHZhkm2YZKtu0LbV6EbrDSMVJvGaiyjNZbhGvNgtXGEZBmptY7V20cbHIM1lv5Kw0CVcYRkGaw0DlQZ+yv1e0VWDC2MYoQeBF+BYM1nF5+6+FLS3JnWZ0VEqaBCnvJ19kQHHjj2yOXD1x4++eSjF59/4PxjD196+rHLTzx37aUXH7354vVXbz7x5htPvvXStVeefeC55x6++fh9zz39wEvX73n60QvPvnj9jScvv/DslVcevvjE41eee+b6q888/PKjl567cu6pi8evn9168NTq5ZMrl04cuu/48sXDcxeWhs+M5TZ7YoeGMhuAhjs2xzqPTBaOzfadmh84szpzfvvQAyfXrx1dfmh99vLq9OXliYvzw/fMDJwc6zk6WNga6duen7xndeH+9fn712YuzfUdn+8/sTJ2fnvhweOLD23NXFqbuHd98sLG9NnjS5fOrj/08Nkb925dO73ywMbUmcOz548snDm2dP7U6sXTa/edXLlwfPmeY0vntxfPbc6eXJk4uja5PdO7vDi8sTJx9MGzjz/32JvXLj31wPlHHrzn0WuXnrp++eknHnr+hSdef/npt1658e6Nx28+ce35px558eUbb926+eE7r33/rVe+d+vlD9988f0Xnnj91WfffuGJ12/eeOe5x27eePTV156+9fYL77/wyKvPXXv57Rc+fP/VH7zx7HvvvPjR6zfe+eD1H7z69Fu3Xnz/9RvvPPfIy++8/MEbz73z6vNvvfr8W2+8/O7br33wxsvvvvjMay88ffPmC7deffLW9XufuXD0oQtHr144/PCZ1fvPrT94//HHFnrXR9ML47mVldFTK8MnxlKLk8mFjf4j6+NHV4YOHxk/udK9tdZ75NTUPZtDRzeGjx6dPn10+vTx6VOHR4/OdMz1+vuGwsNLucVeT99G7+aZqbMbvetzyZmR0FC3M99l7uh0DoSU7SlL11DrxKHC+omxU1v9h89On9uePv/w8acOT5zLegazzv5O92Cne3AqvTwQnhqMTB6bPLc5fGKld3O1b6s3MDjaNtkXGkha0m2GRFgb7w+PjCamxtpn0q5CwT9Q8A8krTmgfp/LLE4nZkfD45PpudncYsqWyzjyo4np7sBgT2BkND6bi/WMdE4v9W/0h0eXe9cPDW4MpkcL7f3ZtsGgNT6cm/JrWyUNipA64m0O2fguh8pnENtauAatwGiRu9y6UNSZyrT2Bq1xs8LrM8T8xoScbuDVKZR0czPVyK0WNFPUcqpaxTQa+E6bNGiVhaUUE79KUIdhyJnGKmg9FVzNh1RKwFXNsAYppFoBq1XD6zWweh28wYwkW5EUO5JiRpItKIoZQ7VgaWYM1YyhmjBUM5amR5P1aLIRTQGeAn9qQlOAPHgThmbG0q14poPAduFYTizTgWMCfivAvhAk8gJEXoDIc2MZbizDh2MF8ZwokR8vE8bLhAmiIELgRQm8GJHfXipMl4mzFdJcpSxfKb8rXqYA1Fba/O3YDVHejpWlCQqg4w44obqrdH01xv5q0wDJPFhjGSCZ+6tNA1XGwWrTcLW5t3qXViMk22iNfbTGPkyy9VdbBmpMAzWmEZJ5vNY6UWebqLON1lhGSObRastYrW2i0TnZ5BpvcAzXWAYqDH1EbW+ptqdM212qyRGUKawshhSFEbwwgueF81qQ7IgyevnwtauHH8/qcydGTt+/fu3dp957cOuhp848+9TpGw+uX7155c1Xrr7x8KlHrh1/9NL6AxdXH3j+0itPnnn26tHHLi7df/3o4ydnz11cfeCRk08+dvrpyxsPbY0eOzV3/vLGQ0/dd+P5K6/eevr9t5/56Nn7X3n4xBOXNq+fXbp/ffDEUvfmVHpxKDrVExjrsA+16btDqs6AqtOvzPkUWUB+ZS7Y0hVS56Pmzk7/WF90Nusdixp7wvqeuGUw5Rjv8k+lPWMp71g+MjfeubU8cm5r6tL29P1T+cOTXVtzvcdWRs+tjp1fGjq90H9icfDUmbWH79m4fm7t6gPHn76wcf3ykccvH3n80XMvvnT1zRcffuPla2+9/vh77974/vsv/PC95z6+9fSHrz3x3Xee/d6HL/343We+9+aT77/y6DtvPvvROy/98K2nPnjvuY/ff+GHwJ3A9fde+en7L/34vRc/fv/ljz9+46c/eeeXP3nnlz+69csfvPHLT97/9Fcf/OYX7/3nJ+9/+vN3/+PXH/73f37vd//9w//56a1f/PrDT3/+7q9+/eGnv/7w00/e/89/f/uXv/3RH3754X/99qd//Pn7//GfP/jdJx99+sO3fvar7/3mp+9+8uO3f/GjWz//yTu//Nl3f/2LD/4T0CcfffrDW7/68JV/f/vGx2889eHrj33w4kO3Hr/n5SvHnz4xd2G+sDncvjiV25zq2Ohvne72DA8FxoZi472h4eHwZI93qNc3PBKZKnj7Cv7+vK+v4O/vDgzkPb0pc0dE3ZbUp7pdPT3u3sHA0HBoZCQ4Mugb7HP3z8fnzo6dWc6vrfZsHh8/fWr67Jmp06enTmyPHD42emS9f+3exXvOL5w7PXPqgfX7r6w9ePHghWtbV+9befDM3L0PbFy9d+nSiakz2+Mn1/q3zh2856GtK0fHjx6fOn5+8d7zSxcurl5+YOuhY1OnT87s6ur29evbj5ybP7+UXx6OjGyMbJ6cO3V04vjZg/c8ePjhe5YvnVu8eP/mw6fXzp1dPX9+7eLpxXseO/f0QyeunV+/58LRSzefeuv84fuunnv0/u2HtudOnlo8uzVx7OTsmQeOPXzP+n0Xt+7fmN7uTw6vjG9c2L5/dWprtDAx1T87N7w02DGaDReGMmOD6dGgKdabHMmECplQYaRzeig31ZsaXRhZ21o4Ka2XMKvEcqaRWcbjoBr5kEphcbm4hCQFVSlgtRpEA2CSsGFoDhzDgaFb0VQbhmbH0q04ugVLM6EpRjQF4JTpG3hZcfQ9OXBMwERqwTFsOKYTz3JgGE4UHdhMdKEZHgzTh2F5sSzgzAs3luHBMf14dojAjRB4USK/rVSwp3+hVaGq+S4g2iVObI7hZXuDzTG8LF2q7Cjf3R/MfQOsXpJhvMExVm8fr7NPNjinG1xT9c4xknWowjhUbR0h2cZrHFP17ql690S9a5hk66sy95IM/STjEMk0VmOZrrPP1Dtm6h1TDY6ZWsdco3u2yTPV6JpqdM00uidrbMOl+t5SbW+ptrtUk8OrUlhZG0ocRQjDCEEQKdahBFFF9OqxxztMXU6688zE+SdOP/vI4WtnJs4cHzh2tPdIt7UwE5890n9ks2/jzOQ9RwdPHMqtHR8+Nd++vNq5NeafLpj7x8JTg/7RrDmfNefHwlPdzv7J2Gze3tthz4fV8aS5s+AdTFu6U+aejLUv3JJpVWS84riNEzAxPCaGx8IKWNkhKyvsESc94qRLmHAK4g5+m50XA+QQtHokcY8k7uBHHfyoV5IKyDsC8pxXlHQJE3ZBm00Yd8vSIVVnVF2ItRScsna7JO6UtXuVGZ+qw92ccjenfKqOjG+swz+e9Y51t85k3CMZ53DaMVQITOW8Q13+kYHYzHxhc3PszMbo6ZnOtb7IVF9kaja7utK3fXj49PrgifWRU4v9R6cLG2t9J07PXD41fWlr6MzGwKmVnmPLhaObg6eX8kfW+4+fW7j0yPEnnzr73KMnnrm+/czjJ188OXnvg+uPvnzprbevf/Tuo9+/+cA7r1y+9eLFN25ef/ulh9544cHX3n7qw1tPfnDz+tvP3PfSc/e/+uq1N289+cGLV15/5eqt5x947fqpZx8/98KDRx9/4Mhjl7ceubh+9b6Na1e2n3j0zHOPnX3+kdM3zq1dP7X80MbYuanc5nD78lDbYodr1K/q6LAPBZUdNlHMLUuHVNlAcyogaQtJYg6h18R0ODgeQDauS0sz6phGI8dm5jmsPKeF67Bw7A6u0yP0BSUhI1VvZ1tD0lDGkMkZsnFFW1afm43NrXWvHx06st6ztpxbWMxOL2Yn51Kj/b6OXleixxnP26L9nvR4uDAaLEyEe1c7Z9b7N0aioxlrR5suHlFHY9q2gqd7PrswnZ7o8ecnEuOrvSvTmekjY9v3LF3YGNpayMwv5A5uDm4d6l452Lk4n11Y7V8/NXvm3uXzF1fuffjolavbV68cvnJ5/fLFlUtXt68/feHJZy49++SFp5678sK7z333lWuvvnr15Tcfee21x1+/9cw7P337Zz9848ffff6jj2/++Puv/uh7L//gtUduff/lH7/xxLunls4tDK7ce/jSzSfefO+lD24+++prN26+9fxb77787ndf/e77r3z31nNvvfToizefufXSE6+/9PQbb7z43qs33nzr1Xfff/vDZx6/cXx2eygz5WgJq+gGFqKeU1QqLC6XQWqaQSQVtE6D2HVjWTB0G45pxTIcOKYTz3LiWQ4c04Khf3u+6TfYAoovK45ux9IdOIaLwHbiWVYsw4Zj2oE3YhgOJG0PWG40w4tmutEMN5rhQjO8WKYfzw4Sua1EXhjPDeO5UQKvrVSQIAqSRGGqVJQpE3eUSzrLpflyWaFCftdeVPGdwGojyL/1TFVqAUNDL8nQX2sarbGO1lgn6xxzje6DFN8C2Ttd5xipMo/XOCbrXHMN3oPkwAI1ON3kHa11DJCsPTWmPpJpsNo0Wm2ZrLHN1Dpm65yzdc6D9e4lin+B7J2ssU3W2OYa3fMN7plq20CZsb9U11uqzRNaOrCKJEYaQ4qiCKELxLET5R6u67l7Xplum2OAGCwkm4Zm0+B0Yam4/kADFUJjozhcDI+D5nKwXCqUqazRhGTRvL03Y+wcj8z2e8cDkjaPKOrktyYNhaHQzFLn4bi2M9rS4eS3xvU5C8fvFEf8zSktzd1CdhpZIVWTS9XokdfZxNUGYaVWWKkTVemFlQZBuVFSawckrrEBEpGsIpJVUK3nVWrZpRoWUc2vNEjrHNI6h6DKrKx3KRvciiaPguJVULzNjW55rUNGsrXQA0qqT0n1tdADe9dqRlBYb5WSnSqm38SPGrhhLSuoYQYM7FaLIKJnB9R0j54dsIvb3PKkTRQzcIJWYTSgyHhlyai6K6zuzDhHwvqCS5n2KwsZx1TMMGQXpR3ijF2UtvDbfYp8oLnTK0sHFJmoNh9WdwYUmXbTwEBoaSy+OtB6sMc/G1bnQ6rOoDLX45+dTG5sjZ+d7Vqfy6/N5ddWBrfn8mvzhfWx1MJi79ZS3+Hx9NJYcrkvPJe0DcbNfT5Fts08EDP1BzV5nyrXqutO2keS9pGYqT+g6/Fruy2SJPD9GrlxA6dN0eRrrnPK6t2yere8wSOtc8hIFlm1QVljUDeZm2t16nq9kWo10S1qsk5Wr1CS1SKSVFrXLK2VCytEgnKxrEreTFLIK+XyKqGRqrbS9No6laparqyQq6uV5iajvkHlYJp0dXJdvcTYJDVRxDaGVFZOttEkujqOsZFvp8stFImuXmChyvwCo5mu1TQ0C4lcVa1c26iWVUqaSXJxuaSlQaFuVOqpGgvTLK9t9kp9raqwheuwMs3KmmYDVS+rkurpBivXZuZabQJHRNvqljrjxlhYE3aIHC6JyyZweGQ+u8Ay0jZ0aGBpbXh5sXt2Mjl8amLr6tqF9YGla8cfevT0I9uzxxb7D62ObBwaWhlqHx5oHZnNLQ7GJ3K+3pH01ELf8mL/0urI6nh+YqhjeDw/sT69cXj+yEz39ETn+JHZw8ujWydWzl8++dDD5x95+qGnf/Hxz/746e9ff/6Vpy88vjS4alOGzEIXH0sTQqrFoEpRcaUKXAvsEgJ9d2AEx4CiuHAsF4HtJnJcBLYdywDONzUgyACnAAElmBPPdBFYvlKeh8Bx4JhAeeXGsz1YlgfDdGKZHizLi2X5sWxAwAiOH88OlfIiZYJwKT9E4LbiOBECL1YqSBIESYIgXSrKlooBdZZKusqkdwEReolSRRtBDtRWQF4VYBPtrNJ2VesK1fpukqG31tRXZ+6vMA1XWyfrXPONvoVG31yDd7LONVbrmKxzTTd4Fpr8S9TQQVpoluIfr3cN1tiGmhwj9faxevtErX26xj5T6wC0WOddoYSWKMFJkmOs0jpT61qo88xVO4fLTANlxj6ivoBvyWEVKZQMSPj2QoRaGD8kDKz1HnGzPRFJq4lq1jJMiiZtl7d3KDE5mV1YH92ezS9vjB07Pnf+xPz5w5Mnr5x45MqJa/8fZe8ZHdeZnekWRbIltTJFEkTOAIMCE0iEQiqg0qmTU51TOedchSoUKgegkDMJgBnMmWISgyhKlKjcEtVqdVJHd7Dddtsee2zPeDz39v1xKLbcnvZds9b741u1zgL+PWt/77f3u6eT8z5Nf0ifCGgTdiaeC+ydzZxQAh49Guq3jqW9c2ayH+s2Ez02rzYfsU3JJX5pu1kO9CmgfrkkSIn8RK8b73FgAjva7YA67ECrFRP5MZEfFwcISZCQBElpiDvgQp8c6GPBCC0NYb1eROBBe7xYrw9otULtDrjbDQncYLcLaLdLWyzi3SZhk6F3p753p5479OzQCbZre3boOrdrOrdrunfqenbouB/Fu4yyVqtwu7b7FSV/E93aSLY2kvxNdPtmeftmeVMd2tpINtegwlfVaKvNSmb0eEIhC7OyuJUdVSNpqNNHCMOUuB/v7VOACRM56FKNxV1Lw9HjKd9+p3LYRObs7KhVPmSm8jamoAJjeixtwDMR695sYHkidmwwuH8ucyrhnJlOHSuE9x2auDyfOzGTOTmVOj7YdyDtXYra5r2aMQc7ZEDTLJpQYEkaGsClYQqMKvGUikjL4RjU6YO7/HCXH+3yYt0+oidACgJ4lw9qceBdPrmwj+zxoe0OjG/G+UaqXa8S25Q9Zo3QbENcdsypA/RqQKOF9Wbc5qRcdsKhl+pVPay6V6HtUai65HZAEaLMblijbIXIHSK6CWB2g4rdELS5Q9eKmDpRr5Rxi3Frp9gPQB6htA+V23tlVgFg7YF0fJGqTaTrAHUdoFVIO8RK+S4psxukd0HYNqmylUK2yUQbu+CtEvGmbuhVKfCKGN0JCTf2ijeLqJ2YbLNY3kLJXpZiO1HZNrC7UdBZ39XZwN+24RXBpk633WGVAAAgAElEQVTBpk5+TVvPJkFHXTu/pq2jplnycldn7XbgpWZ8Gx9/qYXc0iIpf0VYv132UltLxcuvrt+0reSl7aVbdle+3FS+hV/ZtHXtlh3F23dV7d5Wur21drdgE7+letuW9ZuaqnZsL9/6avEr20q3blzTWP9c3faybe31nR0NHcKXe6Q7xeLt3RZcMxzJpDzh5bFFO+OUtVFIM7lzzeamb1e0fbuy/ema3qfrH205fbSVS/rCZnz9Vm4OGd+wDV3/6qPs0EcFFCeiaBtVvENe2sSWNBFF27h1Yej6V4mibfKi7fKi7UTRtkfjgcr1OxQbdrLFO9ninWzRDmVxk7p0t7K4iS3aoVi3nfPgzcW7raUt9vI2Z9kf5Srn82wVPVzmFJdfzPWXc1kIlrJujlnuarG3WsI1prsrpaFqKF6PpxrIZD0Rr8WitWh/PRarxxMNRLqRym6SZzfJUxupWD0erkWiDWisAY3Xo5kGPN9IDm2iC5vlQ1vkhUb5+EuqsVfU+Y3yVC2ersVztUSmGktUo7FKOFwuC5RKPMU9tnWdphfa9M+3MM+1Sl5oprYTtw+/Te1iqO3Ea3uv3j3//pWjd75z94c//fwvv/vhT77z3g9vX/ng/p3vXT7z9rmjN6aGlhanjuydPjQztmQ3hFymmMMct2gzkMhGwT5Rp56EvAToAYVWWGynkKCSigZc0yHfHooYEPU6AakfkPpBIAACARDwQ7IACvfhaD+Bxgg0ASMxTgga/6ZQJIZjCZJIkUSKwJM4lkCRGAxFGSorp7MEmcbwJILGIXgAgQdQaICEkwSUIKAEd8DBOCaLYbIYS+RoNM3gWUwWI2RxSBjGAe4QwqT9NJxg0BQFxVFJBBKGwN4gDSdoKI5JIiyUUJM5i2ZCSeUQMIohaQUzQuI5GEwQWJbEcyicIrAsiecpIq9gChr1CMvkcTRFEXmNatJm2WMyzGjV4ySeIbA0iWd0mgmred5tmXVbZnPxkyH3wsL0rcnhi0tztwZTJ+yGcbNmWMcOqqgMi6VpOEXI4qgkKgMHOAGyKAjFEDSJYikYSWBAApHEEEkMAxKwKCLp8os6vIAgCHT7ZAI/IPBLBR6wx0NIPXKpixbbKLFNLjFTQq0eMRswEytRsDIFK1OoQa0eNRoQgxZQKkWURkLpAFonoZwwHiTZEKUIEEwAl7sh3AEgHpjwAHAARiMollfKCyoqz0DjGmTGgO+xawpKNIFLY6g0AkvCCBAExc6ebqdYOkAzfTgdwhgnQOi7QbMQZ1skZFMvtUuIbO3SdWMOWK3qxGSvdCk6UelLHegOoa6HYvkw3iSWbe3Gd0t0QtoMsHK+TNEJKzpRph3Wi+QmqUonZNQi1CQGrT3CJI7kcKhAopNKZo/RkFEycVbuhmAnjDogzCAUWyUiPwLZRaAbJj2EykNqPXK9h1RbpLCqXaDqAIxCTN4mlb3aDm/vRrb3Sl7ukL7Sje2UyF4RQFsFdIsM2yVU96ADOmdM75pPjpI9lJ0NasTGphdf2raquPXJiu7n60VPNQLPbQG/3jCIr99OF+2ki3YSRTvIDTvJDTuJoh3Y+u1cjAyydivXe4Vv2EYUbcPXb8XXb6WLtnM+OrV+Gxfojq595WHKQtGObwJLVfTwiZAt3vloxpAt2sFVXsz67YoNO21lrY4Kvquqw13d6arqcFa2c2celyplq+jh0lq4dNBHg8q2ih4uB8ZbK/VWS7zVEm57TaQOHajDBmrR/hqkrw4JNWL9jXi0AY83EMlGMrWRSjaS8Qaivx7rr0GiNUisBk3XEYMb5YUtiuGXlIVXVKObFcNbFIUtisFNTK6RzjZQuQZqqIHONVDpOiJehYTLZYFSkXuDwPJiu/H5VvTJJtGaZqfUkTYPkU1yYKP07MzFy8duL40ce3DvR3/183988MlXF87f3r/v7PKRK0cOXV2YPTM1eujA4pnjRy9duvDG5MRBpz0lFWtlgEMkNIMypwxwwJBbIrZKxFZQ5hSLbMJei0zmhdGwDAqCaBgmogASQckBhIjCeATCIhAahbE4jKZhNAORWU4gkfmmUDIvQ1JSKA6iKZweJJkCRuVBNAWiaSmSkiIpKZYG8AxE5BBqkJAXECyP4oMoPohgeU4wmoPRnFAaFUqjEJaRQgmMyMugJIrnYDSDk4MonoOQtAxKAmBCBiVhNIPiOQkYF0sHZLIEBKVoepighjBqUIqkZEgKwjKcYDwLYRkZkpIhKRjLI/ggRg3i9CBCZAE4KZElpWAKQNMgnpUiKQBNi8A4iGdReohWjSNYFicHVZpJrWFqcPhqIn3OG9iv1BRQMgdhaQhLA3ACgBMg+vA/AlhKDMeF4IAYjgNYCsBSUjQJYCkQyUrBlBhISKEEACakshgIJ1E8ixMZBE3KwAEJEJTK/DDkRUAnDJhxxCEnXCSoV1MmHaljQFqDqxQoq4K1GlSrxTQGXGUmFVY541IoPCpFSI4FadhPgiEa7FcgERZOqNERu2rKxQ7qoCGddNwgXbTLlr3gMa/kdFB2wic54ZOcDSNX0srX8/qLCdXREHHIhywnrPsixlErmdIgMSUcVWIZozKpV8Y1qjBD98nlAxp13mYNK1g3QQYY1kvRXor2kFTaYs3a7Em9sV+p7mMUeZcrbjL5WdZDMU6c8tJszGCJ6kwptzGmJbLy3v166Smr7PaA5nIfezGsnDRLZx3YvF855VEWbGTBhBb0wJgRmLTTYw65A+o0StpHvZaZPkdMifbLJQMMHCYBt0xgl/S4AIlFLNR3C4w9ImVHj7JLqOjs1fQAbIdQKZBYYdIgReJW3/aqrWnfqA1zd5Q1NT1RvvtbpS1PlIuf3gg+/9Kj+FBVcbOutFVX2koVN1HFTRyw0HXbOGHrtyPrXsHXb32UAEOuewgsRUkTXbSdXLcVX7+VoxXXu8CNN39zYFCxYSezYQc3UchFMnyz78FS0mwrb3NUtjurOhyV7fYKPnfm/Yck4q8HYrgiixtU9tRIfHWArw7w1Eg8VWJrlcRVDXirZaFqKFwFhWrhYAMa3IhFNpORTcRAI/FHZm2kEo1krA6L12LJGixdi2fqiEw9mawnEg3EyCY2U0fEq5BYDRqvxdJ1RL6RHt2syDcwma+B5S8RO9d3mV5o0z/brN7QK1rT4kd8pycu4jtpq8T21un7F5ZvTERnP7nz3Q/uPjh78trS0onc4CzNWEnKyhJesy4SCRXGR/bt3XMil9mrVkdEQpNUYiVwv1RihUAnKHPIADtNhWDIBYEeBApAkF8q80tAP4D0AUhEBPcBSJ8M64OICExEUSqBkhmUzCP4IEzmYTIPEbk/EU4NE/QIQY9gZAFEsjIkBeNZQl7A5CMoMwJ/LZAugOSgDMtB5DBEDoNEQYYPyfAhkChwguTDMmoIVYyJ0AxMF8RIGqYLMiIvo4akRF6C5wByEKQLMmpIhGYEYII7QNSQGElD1JAATEjIvIQexKhBEE3DeBYl8yCaBuDkQ3hRIzIiL0FTIjghRpIAnpEReRk+JEbSIDkoQTMQNdQjiwN4ToJmEPmwlBgC6ZFeOAVQOZV1njFOS8gkQKcl5JAQy0jIvBDLCLGMhMqKiDQgz2NsQYqlhFBMgiYBPC1GEkIoJoLjYiwvQnNCJC1E0hI0JUFTQijWI4v2AP1CsF8ERUVwnxDyi0GXFLJBiE0KWXDSDkNqOalVEEoaJDWkikXkOtKgxtQaTKEjGRNNm+SYWQ5bGMRPicMKMMxK+xhRVC2Ja0RxjShjlA6ZBUOmzgU/sOgWHHS3nwl3n/a3XB8QvB5tvRHj30523ckIb6REF8IdV+OidyeZO/tCJ3KaaS847gSnfOSYm0gZoYhSOKBB+1jZgAb14L0BRtavwXJ2VUgBhXV4WIc7CGHarkya5FE1NqDB4zoyoicTVkVQjYd1VEhD+FgsYdEMGJVJHz3sRve7ZWft3Vfs/C8n1e/kideT0HJYOmNtn/GI9gThvSFswQ9OWzqmzW0FE3/M3jsfkR/M2Q5k7TNh5bgbm3DAWU1HXt+TVnf3k/wgyvejnT6kywV0mGGRBZEaZEKjTCwXdBId7R6WGfIFJvpTjevqs8FRsp199ZkGrsLqerpG/PRG6IWX8Re3Umu3s+ubdMUtxjK+uZTPFO+iS3Y92kKIrN3KAYsq3sGU7VJUNCsqmhWlu9iSJkXpLlV5s7J0l6KkiSu1FKW7lKW7lMVNyvU7mOKdbPHDTtFHkGKLdjwahOaCHFQluzjp1u0wbthlKW2xlrWay1pMpc3mshZLeSvPVCYwl/eYKnoMFT3GcoG5pNtWInAUC4zru7iISG5NU6AaDNZAwRrIXy3h3PdwAxSuA0M1QLgOjDYiiUYy9xI78rKqsJnNN9KZejLRQERr0YFqZKD6IZU4nyuzkebujJnN8uwWJr2JTtYT2XpydCM7/ZJmaKMiX0unytF4CRTdIOsrkrrX9tqe71I/txso6YoC4RMTl8eDc0Pq1JuXPjw5d/nQ5OlLR+8s77/u94+5fGNjU2f7B+ZkkEUk0kCQFYKsFO426mIqNoyAdlRml8msAGAhCDdN+2jaR1FeDHPTdADHQ0KhFSMjYqkXxaM4GQPgEIxHZEiAYpO4PAHhA5RqCCKTEJ0hVAVIUZDROYjNQXQGpNIwnUfkQxg7iiqHac24BIlRqmFKNQzgaUIzBsoHMbYAUFlQPqiw7BUTOUo/g2nGQHkeZIckVBagshIyCbNDhGZcjGVRxQSuGAPJQYgYpFWTHGJY5TiK52TUEMyMIewkgBWk6JBQlpJhOSmSEUMpCZwG0KwMy3EC8TyI5yE2J4D7QSpNaUZAKi0jMiCZwxUjiHxQjMYAIokpciKkX4ImccUISA72IglcPSZGkhI0hbHDAJqGyTyApmF5FmNHYWoMpkYo9RjG5HtlUVIxDuAZKZYWI0kxkpagGQDPAdigFM1L0IwEzYiRtBhJi+AUdxAjaRGc+BOJkaQYSQrBsBAMi8GwGAxJwIAU9EpBpxRyoKAZh80UaqJxHYOrWFzB4iyLsySmoAmVklbraI2eVpjlcouctDOYWw66GMjNwm4W9imgkBqK6sC4Hhw09BZMonGbZN4l3ecRL/uE58Pia3HplUj7jbjgTrLnjUTvrbjoWlx2OY6ejxFLEWw+gEw44EEjkNICCZU0rpbG1dKwQhjTAnGdrI8ReQmhkxA7aMhOo04F4FFCAQXcp0BCLBxi4T4FElTBfmVvUAX0qbGggvIzhJfGfAwcUMABI5yxI/NO2bK996S9/ZS787iv60ige8QtLDgEozbBnFu05BUveXoWXJ0Lrs49ro5ZZ9eEQzBq6ymYeocMgoKue1jbmVXy0yx/gGoN461BlO9DOrxwpxvqsgpbHHCPEegxymQ9G7dB27uT7tSF4zdOHjkbCwweGD/FdKo6y3dtXV3csrIEfH6z+OnN8HOvUGt2qNbt1hS1aDa0qsv46op25Ybdyg27VcXN6pIWVWmLsqSZ3bCLKWqSb2hSljRrytt05XxNaau2pEVf1mYqb+e+URTt0nA1WjlfXdaqLGlmNmxXlOxUle3WlLaqS1o0xbu4N0HVhm3q4u3q4u3qDX+MalBv2M15W6qSXeoNTZznpSrZpS1v4VnLeszlPaYygbG021jazY3muEp7XaUiXyUQqAb9XI9VNciduYthqE4WboA4ZvU3wPHNeGojld/CFrYo8hvl6ToiWYMNVCORKihehSSq0VQtnqknsw0Up0w9majDk/VEspFMNpKpBjJTTw410CONzPBmVb6ByVQRyXI0Wgr1FQOutb3WF7rUTzehVaJgr+/W8nsGqTWniL9++p2TM68dnb0wnTvcH5hUqfoVmpjdPWoyZ5SqfgRxYpgbhh0MFZAIDSjkQCEHjXl1urjRmLLZ8mZzxmRKWyxZvT6h0QzImTBBBlk2JgF8EsCH4lGcjik0OaN1nFakdaZRvWXSaJt1+Pc7/PsZ7YjSMsfoJhndpMIwTSiG5Zpxg21RoZvG2ILRsdfhP2h1Lqr1kyrjjM62QOtmSNWY0jhr8h6UG6Y19gWtY5E1zaqs87RuhlBPqkxzRuc+UjVGqSf19n2Mdo42zKrtS4xxhjXNKo2zJtd+nW2B0Uyy+imMHSZVE6RyilJNQ0QBIgZBPC+B01Ik8yfAgohBiBrC2GGUGUKZIVwxrLXuYXRTpGoCpgdZ/TStGZdiKQDPEMpRXDEGkcOEbpwxzzDmGcY8KzfNENopXDNJaqZQdQFTT+CaWUw9Reon5MYJWj+FKiYgKi8jshI0xQFLimUlaEYMZ/8csDg8/WeJoIgIikigiASKSKGgFPIBkAuAnThsJVAzhRtpXMfgGgZXsZhKgatJTEUTGgWp0VIaPa0yUYyFpq0M4aZhF4NwcrNwQAlF1HBMh+T0wkGjeNQqnXUCix7JYZ/obFh8OQbeiAtuJ3rvJHvuJIW3E+Jrcdn5CHQ8KJsPQNMe2ahVltNLEmpJXCkZUIqjClEf2xtVS6JqSZDudWM9DlxkxwErDjlZ2Z8AK6CAg0rErxQFlLKgEguwpJfGPRTqpREfAzo1sn6TbMgqmbUJFu3t+5zti+6uPa6ugr2nYO0etXbPuYSLHhEHrL3uzhkbf8rWPmHtGjF3F4zdBV3nsLZzVNueU7X/R2DxvXCnB+70gF0mCV8n7lIJetprtlCtsvnc3mvn7l45f/Otqx/N55fRJrK7fHfL07WiZxt7Hq+Fnn8Vf3E7s26XpqhFu65Ztb5ZUdTMlrToyvm6cr6+op2TtqxNXdaqKm1RFO/mpCxp5nCmLWvTlfNVpS3qkhbuOqkpblZu2K0o3s2W7FaWNqnKdqvLmx8BS1O8S1PcpC7erinZoSlu0hR/HdtQvEtb0vIoPItLzmLWb+e8eZ67WuKsFNnKe7mwUGe50F8hCVYB/dVwtBYdqMP6auBQNRSsgQLVoK8S8NVIOfc91AD11YOhOlmkEY5vxpONZHaTPL9RnqknE9VovAqJVsGRKihdR3C9DoUtisIWxdBmNr9Rnm2gMnVEuo5INZDpRiqzkc5spLMNVLaezG9kM/V0sgqPV6DRcjhYAjjX9Vpf6NI91yxaz08TyZvH7ltRd5oZePf6gz3p5eHIgkOVYPEgSQQJOoKRQQh2yZkwRYZEQrNIaCJQr1oRYemg2ZDq802GQuMDA7O53MGJiVOzs+enp8+OjCxns/vC/TMu94hOn2aYOEZESTrOKjMG87DbN+cL7k1kjueHLwyPX04Nnokmjw9PXO2LnzS79upt8ybngtY4bbLtCUePRwZOjM3dHkidSGZP54cv5goX+hOn3OFlZ/Cor/9kYOC0w38wmj6bH7ueGnptIHc+mj3n9C87/csqwyylHLN7D3sCy97gkUTmYjBzOjJ4Ppg5Hcmd68ucCaVPu/qP5CdeTw9f8EePOAOHlPoZgh2DySGIGORqq/9MK4Qq0MpZrXlBY5q3efc7Awd8kWOO4CFf/8lA9ITVc0Cpn2E00wbbPlo1Sasm+2Ln3LEjjv6D3sRxb+K4LXLEFTtu7z9m7z9mjx609y/7kuecAycM/kVrZL81vEyb9hDKUZgeBPCMBE09pBWSFkLJ/3tgRTlJoIgU7JNCAQDyAJALRy0EZqFwI43rv2aWRoHrKUxL4zoFadAQeh2p0ZNKM81a5XInjTlpzCHHHHLMxWBeFu5TIBE1mtJLM3rJoAWYcIBzLtk+j/h4UHJhALqdEt9Jie4khXeSwjsp6fUEfLoPOODqnXID43ZpwSTJ6sTfBFZEKepXiSNKUZDu9eC9LkxkxwELBjpZyKNA/Eo0qMRCLBpQoH4l6leiXoXUp4D8CtzHEm4Kc5Goi4LcctCqALwaoN8oypp7hm3dY47ucXvPiKVrxNo7Yu6esAr2OIVLXuGit2fB07Xg6Zqx8act/AlL+5ipfdTQMaZrH9Pyx7T8QVVHRtGeoNoiWGsIbQ0gD4ssL9StEeyyQCKDRCrb2mKSKk7vOfP62bc/fPPTsweu9xvz8hZl64tbBc9vkT67mXxxB7ZmG7V2p7qoxbChzbChjVslrSxpNZbxjRXtxop2U2WHobJDX9GuK+dry9o05W3KkmamqEm+fie7YRdbsltR2qwobdaWtBjK+ZbKTlN5u3rDbmbdTvn6nUzxLm15s7a8RVvWxpVjmuJmTfEubckuVUmTqqRJXbpLXbpLXbqbk6asmSuvvgksrsjieaulXHyCq0LkrRAHKqXhalmkBkxUo4k6PNFADNSikWq4rwb+GliAt1rqr5UF66FQLRiskfXVQdGNGFclZerJVC2eqEY5xWuxXAOVb6QLm9mRl5QjLym5C2OugcrXkdl6MttAZTbSqY0U9+aYriO4V8JIBdhXBgTLpN5ikWNtt3lNh3lte+fzO8e1w7dPfXBw6Oiib/bTuz+JW0YNWB8DeORIiMQjBB3FyIhU6gQhF0n0kUQfRYY0ygGHNe/3jCRic2OFI4eOXDh+8vrRY9dPnLx59tyb587fPX321v6DZxcWz6ezCw5nwWor6HR5hTqt0ecd7snBkeML+19fPnF3+eSdC1c+vHT1O6fO3V86eHN24VosfaQvdtjh3eML7YuljqZzRw8eun309DsXLn/n+q0vTp5999DRN+eXbkwu3EwUzqUK5/sSywsH3zx8/N7J8+9fvfn9pSN39h68PTb9ujd0IJY9H0me7U+cGhq9tHfp9tFj945d+PD0lU+PX/xo3/G39h17+9TFTxYP39lz4NbU/OXxuddGp69F4se1lnm1cY5STwqh5CNUceQC8TxMDqH0MMVMmGyLTt++ePbk4Ni5uaVbew/fnd1/uzBxKZk7E4ge05jnDPYFi3sp2H8klj45Mndx9sCNmX039i6/ObH4+syB25P738hNvzay59Lg9MWxPTcnFm8WZi+OLV3zxg87I8sq0yypGuWKLAma4iAlglN/Dlhff/ZQj4AlhKNCOCqCohIwKoH6pFBACnsAyEVgVgKzkISZxHUkqiVRrRzVMZiewnQ0rmdxg5IwaAmtnlQbaIVFrrBTJCcbTdpp3ClHfXI0xMIDGmlcB2RNYMEKT9rBvU7pIT9wOgLfjItuJ0RvJiVvJqVvpKArcfhESLbkEk46ZWM2YNgsHTRKMnogpQUSGiCmksS0QFwtjSpEIbnQT4m9pNRByCwY6GQwjwLzK/CgEgsoUB+LeRSYR0F4WdCnQPwK0seQbopwEoiThJ0kbKdAFwsEteKoSZyxiwdtooJFXDAIx829E2bBrE2w4BLs9wn3+3qW/F2Lvs69zq55e8eMhT9l5E8a2ib0/Ekdf1LHH1J3Ztn2BNUWwZtDaGsAafMhfC/c7gG79D3NNkRiloHqTpkd1h+fOXX9zL0bZ+98/uaP1UI7vl1ONEqaV1ZDz74se2IL+tyr9Is7NUUtppJ2S1mnpazTXNFlruw2l/LNpXxTebu5osNU2fEIW1y1xd0Q5RuaOG+eKm4ylLaZKzocVd22ik59SauqaBeHMw5Y+rI2XQlfW9ym3rBbvaFJ/bVvxXGKc684YOlKm3WlzerS3YqSJu6dUb2hSVuym8cNLbtKe71lIn+FJFTJjfJJYpUwRxxuyKavBg7WQP4qmadK4q+Scpzqq4PCtVB/PRLfRHAXvXQdkarFkzVYsgbjroGZOiJbT+YaKE7ZejJdi6dqsFw1nq8jsw1Usp6I1iCRKmigGknU4bFKOFoO9pUBgVKJt1jkWt9jW9Npfo6vf75FWtoZwyIf3frBG2fevTx+4bXlt01wH9XjlEv8SiKOQCEADOBUP46HCDKoYGNqVZwkAkHfRDI+f+TQ1VMnb9659fHRk2cy+REYY9o6xF09IM3qkpmhmT2L+w+eWdx3ZmrqlM8/xTADDDPgcE9m8scCfUNqnXdwZP7q62/du//J7Tfv37338eK+k9nhxczQvrGZc87AVDK3PLPnosefnZjaf+3mu+9/9MWHn3xx+dob+w6dCcfHByeOTi1dGd97efnM2xNzxxYPnL5x+90rr997496ne/afSw0eHpu9lBo+E8+fHp2+0hednZ07cf36W9/57KtPH/zkhz/+y8+/+MW9dz9//eYH12+8f/P2R7feenD+8nsLB2/sWbrj8C4o9FOEchSmCyCe/xNgIVQBk49oDDMO70I0dXhm4dKJ83ev3P7gnQ9/dO32x2cuvjO7+Nro3JX+9Al334FQ4tDM3quh6FQ0PnH+0tuXr713994Xl6+999rr79/74IcfPfjFnbe/c+P2J9dvf3bjzoOL1+7vW75qcuTT+VMWzwFWPwWSWc724pjFlVr/d8CCYkIoJoJiD4ssKCiFfFLYg6I2FLMQmAXHjDiiIxAdieop1ERhOgZ7CCw1rtMSagOlMsqVNpKyUpSVpC0kaSFxO4m5adQnRyMqWVQjS+jBvAUetYDTVvGSW3IsCF3pF91KyN5MgW+koOsJ+HwUPhIElzzghAMct8tGrbKCGcgZgawBSunApFaW0oEcsPpZcUgu9VGAiwBtBOxkSDdD+BV4QEn4FbhHgblYwsGQbhb3sKRXQXlY2iUnHRRuJzEbAXsJ1EeBIYVsQC9Lm4G8WTpslI7oJVOm3llz74Kj54C755C3+0ig+7C/a7+344CrY8netsfUMmfYPWtsmTO2zZjaZ4ydg6qubwCrOYC0+OFWD9TqAfhmMd8g7lIJhDoBrO9l5tNLb1z88N6VD07MXnQT/QEkotlOCZ7ajK/h4ry3sy/s0hfxTSWdXNQwt2fPWSFwVAgcFQJ7pcBS2W2u6DJVdBnLO9Ulbdqydl15h7qMz5a0yDfspoub5SUt5oouS2W3vVJgrxTYKrpN5Z3asnZ1GV9bsltX2mwo5+tL2zlgcdnHnEH2yGt/xCxDacsjYHFuPZfowONiQt1lQn+FpK8KCFfLQpXSQLm4rwyIVEHRGiRcBfVVgqFqKFQNBQNASxsAACAASURBVCplvnKxv0LSVwNGG9B4IxZrQJObiOzL8sGNcq4jIVlPJOpw7lkwW0/maol8HflN5WqJXC2RrcEH66lcI52sJ/qr4f5KKFaDcoBL1mCRCjBQKnEX9dpf7LI83256tk3x+A6grMvT63jvxnfvXfrgQHQp5ZuCm7R0r4cW+1hsAIX7pDI/hAZxPKTRJo2GLI75otG56cnjB/ZfuHPnw0uXbskA/Nk1L6x8/Imnnn2xo1sikqJFJZW8Vat5K3i8xx6XAPTSvovZ7CGrrWAyDXl9U8nUwd0twse//cLqJ5/mreA989zTvBU8Ho/3+ONP8h57amerJJZZiiT3j81eTA4uri+pX7nqiVWrH+c9tmLlyhW8Fbynnnt+1ZPPiWDlkdNvHDn95uD4AR7vycdWrubxeKu+tZq3YhXvsSd4j63Ljx/Ljp0tTF8enjq/6skyHm/1s88+XVy0YcP6ovVri57+9jPr15WsWvnkC8+vf+rbz69+4rmVq19Yt2HL8MTZ7PB5q2cfyhRk1ND/scLC5CMa80w0dYzVDawt2/TsutKSyhqBSNrG7978yu6ymu0CqdEX3defPj6QOTi7cE4KsTzeU2UVm1evfq6kpKapqb2ttWvTxpdfeXl7R3sPv1W4ZcvuiurNZZUNTz6z4dVtovnF667QUZVpFiSzYiTBAUiCpgA88/8LrP9wH4QTQijOSQTF/lhkQT4YcSKIHcUsOGrGUAMGawlERyJGEtUwuO4RsDSkVkep9bTKQlAWgjKRlJEgzQRhJVEXiXpppE8J9KvBmA7KGuGCGZi0ShZd0mU/dCksvZFA3sgQN1Lo+YjsaADc54Xm3fCEAx6zgSMWoGCW5k2yrEGW0smSWllSK4upJH8EFil14jIHDjvltJuhvEoyoCS8StzF4g6GtDKUi6XcLMPJxcidctpOkVYC9+CYl0D65FBcLcvpgEGtZFgnHtNLZk09i7beA07BEXfHMW/7cT//mLd92d12xNF20Nq8z9S0aGpaNLcuWDrmrV2zlu6Csiun6EhR/BjRGkZbQmirH271QS124W4b0KkTduh6xMZeQtMtHw1OvXnpo7uX3undBvVrcnlDoXdDS+8zL4keb+BopVnbYtjQbi7u5MRlDvurRb4qobuq11EhsJZ3Gcs6uBJJUdSsLmnTV3TqKzo1pXxlSauqtE1T3m6q6DKVd1rKOu3l3a6qXmd1r6Wy21jeqSvebShtM5Z1cH9BXdSiXN+kWLddU9ysLWnh9LWxtUtbsttQ2qIt2a0oaZJv2CHfsIMt/hpYjkqRo0LoKRcFKqWRGrC/FgpWAf4KSbAcCFdBfTVwsAoMVMo4+cqloQpZXyU4UItyfnmynkg1kNlN8qEGOl2LJ2uwh256DcY1rw/VUYV6erhB/kiFerpQT2dr8Gw9yXU5xGuxeC2WqSdzjfTIJnmugYhWgYFSkauo2762w/YC3/Zcm+LxHYK1zR6R/Y0LH9y//p0IGTIQIeEWhhH5iF4vg0ZJPAqjYQgNophPrUn4/ROh0ORQ4cDl195+662PMFzO4z32+OOreyWy0+de++SzH965+8k797/7+fd+unfp0IaySt4KnlACnb/4Ziaz32wZVGsSdsdwJntoafHkp5/+8MHnXz711JO8FbzVq3gd7W0PPv3s0NEL80vnJ/dc8fUfiOdP7z1wbXr+yOkzF5555pkVPN4KHu/Jb68an5x48OVXl66/d+T0m/uP3T566vbp06/t3TO3ksd7+qkneStWDo1MTu49c+DkW9HcyfToxcmFm97wyPzifpNZu4LHe+Lx1Twe75lnnhkbmzh77tKVqzeSqbwMAisq63i8p/fuuzq/746//yiuGAHIwUcG1p9eCdXjjuC+yT2XXr/z8TvvfVxX37iCx6urqb1x+97xs7en9l7JjFzsT58YHD9z+PiN6tpXX9re4Y/kZvYcuXztjRs33wwG+1bweE8+8a2Tp86dP39t6cCJ7OCkzR1c8cQaCWyaX7rhDi9zwJKgSSn2EENcnfVfAOsRpx6pB/4aWGBcBEUlUJ8EDkghHwS7YcSNog4Mt3JFFicaVckxLUvolYRBReo1pFpDqrS00oyTHK2MBGkkCCuJOijUI0ciSqhfDSZ0cNYID5vASatkwSFd9kNn+2RXYvj1FPFaFD0elO3zyOZc0IQTmbAjY1ZoxAIMmSQ5k+QRsBIaYEApHmAfAstLSJy4zEWiTjnjYuReBeVTccAirAxlltNOOeNiWBfDulmFm2W+BhZppTAXiYYYKKWEcmpJTtM7pO8dsUgWraJDLvEJX+9pX+dZP/9coO2sn3/K03LK3XbC2XLUtmvZ3nrI3r5k65y1dE8au4dV3UOKzoy8I0HxowQ/jLcGkBYftNshanbKugziLrMEVPFl+h7lRHj25pn3b52/e2Luwnho74h13NTMStdupdY3Yc9uU7+wW7e2lcu/Mxd3crGdjrKeYLU4UCXyVvY6KwTW0k5zaYe+hK8r4auKWzWlfF15h7G8U1/arivhc9JXdOpL2w2l7dbSTkeFwFXV66zssZd3m8taLWXt5oouU1m3vrRTW9ymKW5WFjcZSts5ihlK2/QlrfqSZk7GkmZN8S62eCcHLEVJk7Zkt6m0hcfFsbvLhL5ycV8VwOXtecpF/ipZsAYK1cLBKtBfAfgrAF+51Fci5qJjEnV4upFKNZDxWixRjabriGwNHq+EY5VwvBZL1hOpWjxTRww10IO15FAdNdwgH2lkOHHMSlQh8aqHHQ8c4zL1ZLaeHNvEDNYTsSrQXyJ0retyvNjhXNPhXNNheK6tZ12LV+y4f/Pz92985oc9StAt26ZRASG5xM+gURyNwGgYJUI4EVCpYzZbenTsyPETN+7c+XDtuhLeCt7Tzz6JYrIvf/jLDz/+wfKxK4ePXDt77q3LV99574Pv3brz3jPPPd3S3nX85PVUaiHgn9Zokyp1LNw/c/DAxQ/e//Kf//u/l5VVcCTa+tLL/+tf/v3Tz3+xcPC6P3rQ1XfE27+cHzt94/Ynv/nN77e9uv3bTzz55BOrVvB4MzNz//yvf7hx5/PjZ+8fO/vB9duf//rX//Da+QureLzVK3jJRParr35z9spHiaETkdwZX/xkfvLKtdtf/O73//3ylQu8FbxV31q9avXjFKv433/4w89//Vc//vlvPv3yq7/41c8y2fxzL5TPLZ4vjJ93hw7RmgmQLnCceiQZluNMd0I97eo7khg6dv7KO3/9t//E53es5D3W1tTy27/+x3fe+9HI1KVo+mxf/GRo4MD07Klnnivbd/L1q299evfDL7/8yW//7p/+56nT51esWLHmhef+27/8++/+7l+/88XP33r/82tv3q/esjuUXBicuOzqO6I0TYFkVoqlADwtRpJCKC6CE/8FsL5ZWD2qrXqRRC+SEMEJMZQQwwNSOCyFQwDshyA/jHhQzI0TNgI34ZieQPUEpqUQpRxTs4RWRepVpJYDloZScKgykKSBJA04biFRB4145Ei/Co5qoIQOzpmQETM0ZZEsOoFlP3QqCF7oRy8N4GfD8BEfsOACplzoqAP7T8CSpnSypBZKaIC4UhJTiAdYSZiWegmJiwA9NO6g/wgsjwp3sLiVocxyuYNmnHKWY5aLYZ1yxk7RVoI0sKSdwUIsmlbBWZU4qxbkjYIRp/iAEzjhB86GRBdCnZdD7Vf6Oi4H+Bc8LZcC/Iu+9vOettOejuOerv2O7mlT97C2c0QtKCi7cmxXSt4Ro/kRoi2Itvrh5j6sxw0JND18rUAkamjSdDF7kvtunnn/7av3P7jx3RH/3LB9zCnQ8R+v7X2iDnn6ZeVzuzRrWgzr283FXQ8f36qkoVowXC3hmOWpFjorexxVPdYqgbVKYKjs0ld0Gso6ODwZi/n6olbd+hZ1GV9TyteX8C0lHfayLmeFwFkhcJR32yrb7ZVdtopubs27roSvK23VlrdYy7u+Voe5lG8qbTGXtZrLWk1fV1hM8U62pElVtttQ3mopb+OZyh9uxLFXCL21QLAGilTDsRo0XC2LVHGC+qvhaBXcX4lEKuDBOnmuXp6sp6K1qL9K5qqQcIZ9uFw2UIvGNpL9jXi4FonWILkGamKLanyLZnSTamKLZu5V4/Qr+kIDm62jBxvZSCUSryNTDXSiDudaH9L1WK6B6K9B+irBQJnUWyxyF/W61vc41wkca7sNz+zsfr49DEU/fvPBp/cemAUOLZ7gN8KUJAQLfRgSVqjTCNXHalMqfcbhnowk9iwduvzp5z/2Bfzfevyxb61eWVpS+Ztf/+39D788dvL61OyxdHYhk12Y33P21Ok7t25/1tbZUVZZd/DwxdHRo1bLoEYRU7MDfYGZwtjxu/e++N3v/7G8vHTlKh6Px2tseOkf/uHfbr/5+eTsOV9oyWSfs7gXBtLHD598+8EP/jqeCq9YsWIFb/W3Vz8VCPj++X/+29sf/HD51AfzR9+6dPuzr37+V/v371/B41XXNPzyr//l7U9+MbFw25c4YvItGj37k0PXTl/87OPPf3rx2muPrVrJ4/FWrVwR9Af+7u/+5We//sc3P/rF5Xtfvffdn1249cHzpS/vP3p3ZOqqw7NfpZ2FyWEAzz2SjMiD5CBEDUHUEEwXdLaFzPCVc1c++8HPf0cyLI/3WMmG8l//7d9dufVRfvS8L3LMHV72RY94owcdgYXJ+Wt7j727/Nqndz/5+d/8/b95XN7VK1etWbP2H/75fzz4/q+v3PrekTMf7z/5vowOpYbPJAbPqqx7CM04QOXEeFqEpYRoUoSlpGSWaw3lJEIzj/Tnfu9F4r1IvBcd6EUHRMiACOnnJITdUtQNonYUMyOoAUMNKGbGcCuC6QhMK8fUSkylQlUqVKVENQpEK0cZBmOVmEKDMQacspCkQ064WTzEwv0qNKFDcwZkxAxN2KA9LnifFznmB0+GkOMh+IgPXHLJ5p3QhAMescJjVmjUAg6bpXmDKKsTZrSilBZIaWRJ5cMXw4hCEmTEHrnULQfdNOpkcK+SDKrxkAoPqmiPSmVjdXpKa1RojQqtidWa5BqLXGVllDaGsbG0nUTcNBxkwZgKSKvFOa1w2CydtMP73KKz/t7bka57A/x3Yu3vxLvuDfDvRXbdje1+N81/N9VxK9p23td6yMmftXSPGLrzSmGc6UhrBHlt7wDanKF7+vDOiEIyYEZDasiBiNRdAoYv6df2HRk//cbZj2+feuOTW98d6ZuJq1PMZqz329uBZ16VPLMFfuZV8oWd6qI2c2mXo6zHUyHsq5L214KBOtBfK+MWL/hrAV8d4K4VOWqFxqpujln6ik5deYemlK8qblUUNStLWtUlbZpSPgcyc+lDbFlKOjgj31TRpSvv0JS3a8rbtRUd5ooua3kXt73UVtFpKm/XlLYqS5qVpbs4G1694WH0u6m0xVrB55kre4zl3eZygaNS5KmRBqvAgVo01UBmtzCZjTRXRqUb5blGJr+RHdykKNQzg41sdhMbq8eDVaCn/GFkaLwKidVh0Qa8vxEP16OxejyzkR7eohjbrB7bpBrfrJ7YpB5rVA7VyXM1VLaOHqjGkvVUulGeqMO5ttJkPZaoQyPVcF8lGCwH/KUSjlnOdQL7i12Wta2Sol5Xj/eDO5/eOHfL2GVTwlHJDoUSHmDRGE3GFOq01jyYGjwxkDposg5NzJ5+7er9mfn9Tz/7DI/H4/F42Uzh13/x+1Onb2dzCy531mhM2J35RGpxfPLU4r7Lbv8AQmgLI4d8/gmzKc8yAzQVsZgHh0aPHT918y9/99+eeeYp3greihU8QIr89rf/cOHS/ezQssUxpdCMKfQTLv/C2OzFG29+78sffLe8vHIFb9Uq3soNRet++7u/eefDH5y6+PHB0/dPXrz301/+Tq1W83g8p6fv8x/+1eKxWwO5s2b/gta5R2mZd4WOzi298cGnP7n3wXucEfbUt58YKQz/73//w4Pv/eL63Qevv/OjG/c++eiLv5hePHfg2FvZ4fN23wFMPiLDBv8csHDFmMm13xdZnl26/sVXv+3sET377PNVFbU//c1fnb/6XiJ3yuTap7HMG5zzNv+iI7AUSSzHhs9lpi8fOX//ez/8lUFnXMHjvfjiut/87T/eefd7i4fvxIfOZsYu2YN7+1LHDPY5xjiDqUY5YInxNAcsCZH5P1LpEbD+5MdvAusbtAqLkbAE9slQD4Q5UMyCYmYcNaOYBcPsMGbCMSOF6Rhcx2IaFtMwqJpB1QzGsrhChSs1mEKPyy0kaadxJ4MHFHBEjca0WMaAFkzwuBWadcILHvSQD1wOIstB5JAPXnTL5t3opAMds6MPgWUBhkySvEGc0UvSOllaC6ZU0oRKGlNJ+pXSECvxywGvHPLIMTeLB5REn5oIqfCAknIrlWZGq6P1BlZjYHQGudYg1xpptZlWWuWMVS53yAkXg4WVaFyLZA3QkAEYtcqmXOghP3A5CrybEX+WFz4YFH06JPpssPtBtuPTQvfno73fKfS+lei6FOIfdrVzwBrRS4YMkpxelFYJEkRbP9KW0ciiGtlE3LEnG8raTUFaYZbK/YznUOH45UN33z3//qWDN0bDs310P1It6n78ZclTL0ue2ow+t41a06QuajOUdNrKBM7yXn+lOFgt9VRJvNXSYI0sUCP1VImdlUJ7pcBaJbBUCcyV3ZwBbyzvNHztbWkrOrRl7RywjGUd1vIuR4WAuxXaKrptFd3miq6HdVlZh7G801zRZa8UOCt7HBUCS1m7obRNU9qqLmt99HTIrQXTFe82lLaYytt4lqpec2WPubLHXiF0Vor8FZJoDZKpJ7kW0Ew9na6jsnV0vkFR2KQe3qwZrKWH6pn8RjZejwfLAXeJyFsmClRK03VEvB6P1eORBqy/ER9oJFKb6Mxm+XCjYmyTanyjarRBMVzHDNcxhXpmsE6eb2CGNiryG9lsA5Vq4MYP8Xg9GqmGw1VQqELGMcuzQehY221b06l7dqfgxU53r++juw9uXXjD1G2XA33CrXJKEiKlQQrtV+tyKn0mkT0yMnE2mT04v3T+/odftnX0cLRavfrxd+599N573923eLEvOKZWR0kiQMvDJnPe7hoL9M0nsnvDA3OR2KLRUjCYRlG8H8H71LpMNLG47+Brv/mrv9+5czsHrM6O3l/96vdHT741kDqoM08QimFSMaoxT/Unjxw6fvfHP/upwWheuWLVqpUrVvB4i/uWHvzgl2dee/fUlQ9v3P3si+//9KWXX338iadv3/3o2hufjc5fcgQPUfoxTDVCqCet3kPDk1duvfXg1ltvce7+Ch5vrDD0h//3Dz/+8V/c//DLt97/wf0Pv2d2Rs9ffX/x8BuR1DGtbY7WTMnwoT8HLBmRxdhhV/Dw4uE7b3/4fZSU83iPNe1o/t5Xvzpx7l4kflRlmsPYYVI9rDJPa21zWsu02b/fmzg6d/jWx599pdeZV/B4zz+/5ouf/Ob0a+8NTV81eheU9ml75JDKNktqx3H1GMQMScmshMhwRdZD/Sck/dfigCVCHgErLEbCYiQMoAEQ88O4G8PsKGZBUDOCWBHMAaJOBLPhqJnEDDSuZ3CdHFNTuJrFVCymUuFKNa7Q46yRIG00aZcTfgYLqfCoFk/qsZwBGbZAE3Zk1o3v8yIHA+jBALrfB+91Q3s82LQLH3dgY1Zo1AaNWGXDFmDIJM0ZgYweTGvBlEqSVksTaklULelTSIMs6JOjPpYIKKmIlorqqbDmIbAsrE4vN+horY7W6mi9ntIbKK2B0pgohZGU2xjGyVIhNZXQE3kjWjCD43ZoxoMfDkivxWWfFIAfjEl+NCH90YT0qwnhV+Pdv5yX/nxG+v1x8f109+VQ+7K7Y9bSPWoUDCp7Ri1gwQzkdaJBlShOdM/41IMO+ZmDE7fOHTm7MDcfy4RZpwu17s8eXh45U/BNREzpvZkjo65J9ask8Pwu+Nmt2JpX8Rd20C/uUm5oM5R0mku7OGZ5K0WuKrG/Vhauh/vqIH+1xFUhdFT0OqqErhqhs7rXUdXDiXsTtJR1Giq7dOUdnJ9lKu989GL4xy/Lu21lXdbSTltZl62sy14pcFb3uquFjqoeS1m7vqRVW9amr2jnXhUfSV/WYihvNVa08azVInNlr7H84TJUb5koXAnEq6FsgzxdRyWq8UQllqwiM7XywTq20KAcrKUH6+TZBnmsDuPubqFKaaQGzDXS6UYq3kBEG/7IrEQjOVgn566Eow2K8XrF5GbN5EvasU2qsc3q0U2qwUaW891TG6nERjxSBz8CVqBM6isRcw+F1hc6TGtbutd0pOjsg/vf//L97/vhsJXJibcxejxBy/qshtGhkfPuwLTFNRRLLY6OHzt+9uYPvvrtqtVPPvXUkzweb82atV999ZubN94bzh92mHMqJkqRYZLsV2mzevOwyzfn9k2Fo/sc7mmNoaDWFzAqhpJRnang75tdPnbz53/xN729gsdW8ng83uZNr/zqV78/cvytaPKQ1jRJsCM4M8rqxl3+hbGZyzfvvHfzjbd5vMdW8HiPf2vFth1b//Xf//Dx5z+9efezT7/7sz2Lh3krvyUQgm+99/35fdcSQ6f09kWYLcjoPKactHqP5IYvXr35yRtv31/9+LdWrlz52ApeIZf9f/7tf/3zP/2Pv//7f/3lr39/6dKtp58tPXLi1v6jd8PJo6xhgjHOCMCUjMh/U4+ABZI5WjPhixyb3vv6rXufZfIjPN5j9bUNn37vF0dPv92XOK4y7YHkwzI6hzJDGDuM0kOMccYcOjix+Po7H/7AbLKv4PHWFa3/zvd/s//E3fjwRY1zEWAGcf24mMyQullQPghQOQmR4fTHi+GfY9Mjov1HCdGEGEmI0ZgYjYnRqASNSNA+CdonQ0Ig5kcxN4raEMQKwxYIdkCwS4Z6IMyDoC4MtxK4icR1JK4lcTWDqxS4WoWr1ZhSiysNBGOmaCtDeVgyoKTCGnJARyT1WM6EDNuwCSc+78UX/eRSgFj0YnvdyB4PNuPBJx3ouA0et0NjdmjUBo5YZYNmMGcEM3owq5FkNJKkRhpXS8NKIKSA/AzmZ4iQkozq5UkjkzDIw1q5V620KvQGxqildFpKp6OMOsqop4w6Uqcn1TpCYWbVNob1KekBHZE1IsMWaMIBz3mw5YDo9YTkwaj0J5OSn82IfjEn/tUe4V/u6fndovTX8+IfjgrupzpeC/IPu9rnrIJxc++IVjTpRCY8+JBJFsb5frA1RPU48Y4Lp5ZeO3nw7YsXjw7P+UmbWazfl9g/H10c8kwPBedOTF+e8s/RG0HJ01vBp15m1u0kn2+Sv9isLuLrizvNJd3Wsh7H/8fYW0bXeV5ru8uyHY7DiUm0SGAHCiGzJQsWvwyLmbSYmVnMTJYtM1umxOwGG64DTdJwmgbK3d10vp4fr6Om7d7fOWPcQ+ORhrT07xpzzud+7lnR1FbZbKnkOBk8P1vkZ4u8TIGDzrFWt1irWxyMG3IyW53MVgejxVbdZKls1FRtV6/dolq9SbN2i7Fiu6GqgbolNFQ1mKsaLVU7HFVNzsq/y1p9Q6bKBv3azZRPVVu5RV2+SbV2IyV1+SZNxWZd1VZ99TaalcUzVbfoyhsNaxvbKpupsD1PeWuEAYbpQKgajFZDMTqcYOIpJpFiEnk2mWETcTYWYUEhJhhigmE2EKkBqVSZZD0erUECLNDHEPmZQJANxRlIrlZcqpMWa8QltrirXt65Tl6qlXTUy4q1khQTi1YDYToQZkEBlshL51MtIUUr28omqh803LPFtGrLtvu2RJHE88++8ua1t8JY3Cov8h6XKsGIWBSMBqeOH397aPxsoWt+fObE1OzxfYfOvvPLz5bfdAttCY22hFZdzfj97//z4OHz6diEXpWUEkEJGZPLUxp9UWcu2dy9Lu+Q3dVvsnQrNAWxPCNR5hBxTK4t+EOjk9On3v/Vr9etW0dVPVs2N3z44a+ndl4MRKblmk4Qz4vwAippVxn7ouk9B45effeDX7Nr6pYtpS2h0W6//faPPvvyuz/++0effvPpF9/uaOHTltw8Pnto/uCV9t5jJueIRD0kIjuERBEQd6pMY5HknjPn33jznQ+XLl1KVVgYCk+PT8zv2jM8NO52+R95+Cd337323MU3B8ZPu6OzUmMfICk2C/9XYAmxLCrrMNgmOvpOPnv1ukbfVla2rK6m/qU3P5rafdEd2iXVDgqJIg/LcNE0F0oDWAFT92lck/mBkxeu/cJqcd12223rH370jQ+/G999yRndTWgHhNL2FjTVAqd5ePsiqn7IrCYg1gKm/mdBiX8oxG7QihrDR1uAcKtokVYeLuDhiVwCwC4CLABgFAr1AoGBLzBxhW18wM0HnXzQJgDNIlAPwmoYVqCwnIRlYkghhhRSSCaHpEpYrEUJHY5bCNwuxt1SzCdHggooqhal9GDeCPfakUEnPuxChx3gsA0YsgP9NrCnDeg2C7rNgq42XqeZ22HiFfXcnJaXUfEyyta0qjWh5ETlnICEtwgsBwn75XhMQ8Q0REBFuhQSk1imxhUKXK1ENUpUp0R1CkSrQNQKWKGAZRpCqcMkFhL1S8GESlDQcrvNgmEHuN/feiHJvd7R+lFv8ycDzZ8Pt/xmvPV3ky2/HW39rK/xrdyWS+ENh50bJs2b+/TbO/QN3ZrWnjZgJCTv98r8yLacGnKAWwNywexoVz7kOT492+VJSrYgygbpaGRkIDQ8Vzx8bvdzewZOFswdMIsjvPcJ/q3rkRWPkfc9JXlgg+KhzerV2/RrGozlO8yVzZaqFkslx1bFddMFfqYwwLrBLGqBlpvBXXyi52XxXXSOvbLZULnDWNG4GEtlobfoKxpVa7ZqyrfrKxqtlc0eOjfEEIQYAioq3cXi2OnN5ooGY8V2feVWSrqKLdRXzdpNmrWbtOWbDVXbrp40xQAAIABJREFUzIxGK2MHzVsLORgCU0WTsXyHparFyeC66Bx7eZOrvMVd0eqp4FHZx8FqMFAF+CtFKTYeZSIhOhSgiwIsMFQDh2rASA2YrifS9QT1mJnyx4cYQJgJBqvBGAtNs/AsE88ysBwTzzCwNB0t1UmLtZI0C48zoAgDjLDhMBvwMQSL5dUPB1iGe7bI73m84YFtHkHw+WdfuXT8clyc1sLx5odRpMmmRCLx4PTs7NVCx765vRfeff/rN9/+5ODhZ1578/1bb7uDtoRWtpS2/uFHv/ntX+b3LnQU563molqVNBkLHm9/IjmZzE7lO3Z2dO7L5nZmi/PByKTJ2qMytKOSuExdCIQnBoYOffTJdwiC0JbQyspozU3cDz74cnLnJX90WqrpFOE5IZaHxEWJussdmBmbPn/pubfHxieX0GhLy2i33XK7uc3+1//67//6z799/c3v7nlg5dZm4YWfXZ/cdSlTPKI1DmKyfj5W5CJZIVHUWsZjmb0nzvz8pdeuL1tWVlZWtoRGu+euu++8/Y6bbrrlzjvvuv22u5bQlt199+rTz742MH46kJqXG/r4SFqE5vlI9n8ElgDN8JG00T45OH5x4dlXvYE4jVa2acPml974ZGLuos03iSq7+HiWh6X5eJaL5AVoDlP36b0z7SNnLlz7hd3hvemmW2rr1r327q+n911zRndDig6htLgDigvFpSYw3QIlOEiKaglb4SR1aAbj/3dg/ROzmgDKCRHjABEOEOKAAQ7o5YFuHujmixwC0AZAbVQ/yBfquEITV9jGB5180MkDbDywTQAZQUgPQ0oUVhKQ/AawQIUMlisQKWUobSPEVlJslxJOGeaWAX4lENVAST3cacX6ncSwCx92gCN2EaUhq2jQJhi0CQZs3H4rp7uN02nilHTcopab13DyGl5GzYkreUEp10sK3AToJJA2DHZLsaAKj6iwkJrwKiUWqVSDS1SkVknoFLhehmqliEaKaKhrTTWm1KJSM4b6pWBKJWzX8wbaeGMu0UKU/1yW98vOlk97dnw20PTrEc43k9w/THO+G+d82tvwSnrDs4GnD9ifnjBt6tVt6dQ1dKmbOo2CmZRxvuTpsooPdYS7XepdneH5kXa3WjKZL3lJA/k0oGtRTaQmJzJT7c6h5469uXfwRN7STq4ToQ9tQVc8Ibn7SeUDm1QPbtas3LpIq7aqFkt1q62a56DzPQxhkA2Fa6FQDehjCV3MG7savAyej8n3swQ+Jt9dzXFWttjorfbq1hurkVl8O4NjqNyhXrtNWb5NV95grWz203kRlijGBiIsUYgh8DA5tuomU/l2Q/k2Q9U2Y/V2Q9U2XcUWQ9U2feVWQ/kWQ/mWtqrtdvoOJ7PZw2yhBWogD0NoLm/RrdqmX9NAZSKb1jQYVm0zrt5uXttIbe5yVLY6yjn2ta2hajBQBbirhNSLaDdd4GUKAixRah2RrieoOitTi6drMOoJdIAOBqvBMB1K0JF4NRytBGNVUIKOZJl4toZcbAmjbDjEEvnpfG8lnwKW83unOwUs4vZHW9c0p6WFn19+8/yRC1EiqRSFt9WIlKKgXpwKuEYKhf0KTSJbmvrlr77+8je/P3PuxXfe+WRJ2TKqwmLVsL/46rszzz5fLO6229ut1qLf35vOTvQP7ZuZO3ls4fLBQxd3z58bHD6Yyk1HEpP6tnZCnlLq2r2B0bGJhV99/K3H41t+05KyMtoTj2/45JPfTM1dDsZn5fpOkMwDRBESF3F5yeQcKXQuHDz2/CdffLXizluXL6EtoS27a8V9v/7NV//5b385fPjwLXfcNTZ7YM+RK51DCxb3pEzVC4t7eWihFUoLiaLZNZMuHjpy8vkLV59fWkZbQqMtX748Hk9+/Mln33z7+/c/+PiFF19x2Jy33Xbv3sMXpvZcS7Yfken6ASwHolk+kl1kFnX+fuhewBU9Dt98R9+pQyeff/biczfffOsj6x996Y1PJubOW32TqLKTi6c5WEpA5HhooVkYEUmLStdYYejE2YuvtVmcNFrZ/Q889PJbH8/uvRJI7kWVnRws1QTF+HiWi2Rb4SQXTVNd4SK8WqBEK5Sm9E/AaoUTLVCcUjMYawZjTUC0CYi2AnHO34Hl490AllMA2gDQCkFmENIDoE4I6HgiIw9sEwB2PmjnATbe93eICKimHhuSsEoMqcSQSgYp5YhMhck1hNxISCykxCqR2CSoQwp75GBQDUV0cMmC9NqxQQc66oDGHcIpJzDlBCYdogmncMIpHHcIRpzcQSunv62118jtMnDbDYJ2g6CgF6TUgrCc75eIPCTkxpE2nLCLca8UDSmQqBoPa6VupdQsFqslGhWpVeBaKaKRwGoxpJLASgksV6EqLSq1kUREiRb1UF+bcMwumPGIzicFr+R5H3Y2f97b+OVg81ej3K8nuN9Ntn492vp+Z8ML8Q2nfE/tsT09atrYq9vSo2sYMHB7LaLpjGl/T7DPrZqIWBM6pMuvOzTWHlKJS1anoQVzQSYv7pwp7NzZvjuhL17c/+KBkVNhZZxX2dB620/IuzfqVu4wrGo0rt5hWtNkXtvcVtFqreJScjAELpYoUAOFa5FIHRyuhYJswM8WBdhCP0tALWynsOVj8r0MnofJ87MEIZYwwhIFmQI3g2uuatJWNGirdxgqd1grm33V3DBDEGYKg0wq7qXVUdVkrmjQV26ngGWu2m6q3Eb1kqbKBmvVDjej1cfkBpm8EJNHo1ZFGFfvUN6/UX7fhu+trpuNFdtNlQ1Uep+DyXUyeNQrQn+lyF8NeOmAg863VXFtVVwPg+9ni9LryWQ9nqhBs3UE9WwwU4PF6aCPCbmrhP5KUYwOx+hwpAKI0eF0DREuF8Wr4SQLSzDhCAMMMQBfJde1ptlTwaMm7j8cuuvv3gzfVN/wUEOHrvfZY1dOzi8YGtrEHO/TVa0qIIRynG269t7eEzpTxhPseO6l6x9+/MW+/c/+8pdf3n33vcuW05bfRCuvXPu7P/713IXn+wYOReMj0fhIJDYYDHUl030DwzOHj5155ZV3Fk5fjSd72mzJZHaqzdGl1rdrjF3ByPT83svX3/m8oWHHkjIajUZ74vENn332zeTOi4HYjFzfCYkLAJEHiBxEZtWm/kBk3/Tui+//6jOhiLuURiuj3bSEtvzEwvH/8x9/USpkFXTWlZd/MXvwUiQ7r7eOI3iHAGkXkR2ApAhIijrbaCK399SzP3/znfeXLV2yfFkZjUbr6u7977/97Yuvvnv1jbdfef36+fPnb19x34FjlwennkkUj+osYzJVL4rmKUhRzFo8C9AcSOZFeMFgneweOHfk1IuJdIlGK/vpjx9/4bWPJnddcIanSW0vn8xysAQPy3DgHEBmEFWnyj1aGDp27vIbHm+IRisrr2a+9f6X43PnPJFZQtvFJ1ICMt0oDPORNAdJ8fEsD8ssAuvGSOt7YP0Ts1rhxCKzfggsjujvwOIBfweWELKDsAVGTBBsACG9CNQLQDMfsghAGx+w8gDr98DSfz99lxOQ8gfAUigxuZqUG3GZiZRaxGKrGLNJEKcc8KvgkA4pmKFuK0IBa9IhmnWDOz3QrBuc9QIzHtG0mz/p5I7aOcMWzqCZO2DkdZuBTpOoZBRltKKoUhiQAh4S8hCoVSy1S8RuKRaUwzENEdcrglqFSy7TSLUqUivHNBJYTYIUTxUkLFOhKj0ud0olSQ3R3YaO2MEpl2DOJ7qWBd5sF3za0/L1QMvXo9yvJwXfTPG/nuB8Pth8vbjlcviJY+4ndls3jBo39+m39uob+/WcPiswkdTPt/s6HcqoTKjjPq0VbNzdHokocA+CyzbyOsyphDY6W5yb6dgd02QODC3sGzruk4QgNkd0zwbFg43K+7bb1rRY17ZY17bYylutlRzb98CyVvGdTGGwFg7XIiEm6GMIfAyBny2K1iOhGtDPFHrpfC+d72cKg2yA+kmYDVA3/kG6wFXJaats1lc1GZkcM73VXtHiqeT4q3iBar6fznfTec7KJkdVU1tlo6GqgeoHTZXb2qob9JXb9ZXbLVU7XPQWP4sXYQtiDH6kmkvTVjRIVm6UrNwoXbVJ8sDT8gc36tZsM6zZTj3W8VfxglV8fwXXV87xVnH9dL6/Whigi/xMwEsXUt53ymIaZgPRWihZjyZrsSQLSTLQHIsosqVpBhyrBsKVwlC1iMq9StGhZCXgpQspw1ecAVEvEIN0ka+S76xsclQ0OyqabWuaLKsaTQ82GO7fprt3C7TiJ9vu+ZFH6rt28rUjY8/gm7Xi7aYnWQIpzy8WerTK5NDoOZ2pw+7uuXrt3U8//mZy+uDrb33Q2MyjKqylS5cePHD0V+9/PrX3eP/YwURuqmdwX826J2667fYVd99JW0JbceetNBrt5tvuqX9408DYUX9kTKUr6ExdgczY3MHzH3327dat25fQaGVLaAiKf/brr2f2ng8kp3S2YT6SQmQFSJITYRmVdtjkHCl2H7l05Z2FhYvLlt10y00302hlWo3xiy9/9dCqB4PR3NFTP+8efsYV2ivWDvPRju1kUSgtEtJ2XNxpcO7M9y4899LbP3/+Mm0pbeky2hIabc/czr/88T/eevPTM89eP3bm+rmLH0ztOnfq4uuz+y50D55uc00pdMMw2S5AClwwywWzVBAgdRCiRQGRgyUlh3+2ve/IpReu+2IJWhlte1Pz869/NLb7GXtwgtD0AuJuAG8XIpkmfqAZjpL6PqNnotR/9PzP3jTYnWW33LSmsuLV9z8f33vWnZzCtO2gvL1BFOHhSS4WoUoqilM/7A1/CKwfkqsZjP+gJYw1g7EWKN4KJ5phXzMUaAUjrUCMC8a5YJgP+vmQhwuZBKAZAMyQyAyCVgFg50DuZtjbLLK0AFYuaONTo3fQhMA6FNHCQi0i0uCAmgSV1BtDJSpTo1I9LtXjYiNBWAjcIcECCiKmESd14rwR7rLAQ05kxgvv8kF7feB+H7jfB065GqddrZNO7oRTOOUGZzzglJM7amkcsDf1WnmdJlFWx4+qOAEFzyeBXARuxgErAbvFWFiOJXRIQo+GNbhXKbHI5XqxXInIxZCCBJVUhSVFFDJIbZbII3qy2AYPWoAZu+iAT3g8Inwj1/hue8vHfdyvR/i/mxD+boL/7Tj3mzHOx1073spuvhZ+csH95Lz1qXHjxj7dpl7dtl7FjlEXOh3XFyzYWNgUl4F+nOsjefvHShZim0nYRG7g562FhCE0FOzuMnbH5FmXNHFq98+i6rS4VojevUlx/1bFg9vNa1qdFfxAFRCoFHnLBc4Kvp0udLJBS0Wzg8711Ip89aCbJaB2HsfqYC+L72Pyw0xhvAaM14ARlihYI4qsh6lO0M3iO5hcK6PVQm+h8opd9BbqlY+zupma09vpzZbKRmX5FnXlNl3ldmN1Y1v1DsoZ31bRYK3aYa/c4a5uCTK4ISYvwOD6WbxgjYCmr2hUrNpMLU+Vr9ykemiTfvU2/cqt5lUNtjVNnkpOoJIXqOT5Krm+Sq63ihtiAFE2HK1BQkzQW8l3VnC9dGGQDYW/z26PMqE4A0oxsSwTL7DJFAuJ00HK1E7Z3xeB5a3k+8p5wXI+9dA6TAdCDMBd0eIqb7aXU7Taprt3i/qujaoVGzjL67fc+XCPr/fS0Zfnu47KG8yaVuemGkDCcWvwaMQ/PDN3xWDpcHr7zpx95Z3rH09OHz5+8tLVay+WV1Qtv3kZjUbbunX7t9/8/urLb0/MnpzceebEwkunzlz77POvJqdmbr751rIltFtvvfX1t3658MyLnf0HnL4Bl280FJvL9+1dePbVP/zpb7U165fQaMvKlrY08/74p38/fvblXOc+va0fV7bjynZEVoDIvFg5oLUOpQr79x/52aef/37Dhk03LV+6hEZbuXJlJOC9e8U958+/ePz0K4ncvN42KNf14opOkayDULQjaFJnHnDF9nZNPnvlpXeuXLlCK6PRymhLly6Znp7985/+66VXPjhx9rUT5989/ezrP3v5/aOnrjy1FRydOe+P7VUZhjFphwDN8eAM5WlYbAxFeIGLZOX6YYd/bnLX5WsvvWv3+Gm0sq3bdrz78Xfzh6/G8nvFuj5Q0tUoSEDiIibvEIjzmKZHaxmb2HnthVd/pdSZaLSylavWvP/FH3Yeuhwv7UfVXYC0SyTp5OKZVjS5SCtKfx9mwRkqGfWftAisFijxL8AKtYIRDhjnglEuFORDHj7k4kNmAWgGwTYYaANBqxCy80BnK+xuAeytoIMHOvmgXQDaRKAZgo0ookdAPQbqMEhDQmopolKgShWq0GAKAyExEmQbSdokuFuK+eV4RIXFNUTeiHwPLGiPHzzgBw76gIM+YJe3ZaeXN+MRTLlEMx5wzg/t8gNzbt6IizfsEPVa4aIJSOmFEZXQJ0c8YtJMQlYCdYuxiAJPaLGEHg9pSa9SZpDItKRCgcrlsEqKaJSoRkuodWK1TaLyqSUZI9xvEUxZ+Qdd/NMhwcUE73qp5f2u1k8HuN+MCn43IfztOO+bMc5Xw80fdjW+ld18LfQ0BawJw8YB7aZe3bZO1Y4BJ7yrZB9KGKczzrSemMsHxzOe2e6sg+TkzfqUOtTu6I7qwjlTVrfNAj6CZa29x2cvx7VZnMWD7nxads9W2f1btQ80WNdwAnQwwkRCdMhfDbirRQ6GiDKOOll8J4vvYPKcDJ6PIYjUgIl1aLQWirLBRA2cqIHDTFGAIfBTa5IZPDeDe+M+sbKZmtB7WVw3o9VFb3EyW10sjpPZaq3aYSrfbqjcYaxqMlY1tVU3U7sj7FREKJvrYXKCTF6ELYiwBWEWP8wWhOtENN2abfIHN6pWbdGu3a5ZtUW7cotx9Xbjyq1tKxtsa5rcVJFFFwSq+f4qnreKS2UqxGqQMBP0VvBcazm+KkGYBYXZQIghDFYJI1WiBAPKMLAci8ixiDQbTTCgSJUoUiWKU0HJ1WCiQuSrEngreJ41HO9aLsUsKpvUubbJsWaHbVWD+aHtVJq7/M6nZHc8Cd/549aHnuz19z134rWpzB70SZlyh2VrHSDjebVYKB2bGB07o9JnwvGxU6dffO+9z/p650ZH5t999+PHn3iKunG7/fbb5+fnf/3tH59/+Z0LF986f+H1d9/99G//52/P/ewlGm05bQlt1ZrVX/7m9weOXZ7YeS6SnDZaun2h6YGJYxd/dv2v//G3++55cDlt2U3Lbn7s0Z/+/nd/ee6lt0cmFoLxWYNtBFcWheIUJC5gsl5l24jJOdQ9eOTnr/0qX+ig0Wi33bp8CY226r77mho4H7z/zdyeK57QhNrcjcmzkDgJESWlpker7/SEJhJdB2aOPPerr/74ws9fo910E21JWdnS5ZOT0//nb3974/onC8++eubqO6+99t5bb78fzxTqH9s0Mnku135CbRomVT0UsBb7QR6cEaA5gCjCsi6bb48/tnf+wAvX3/tCpzcuXbr0R4/++ONf/+HwwvOl3sMqc7/MMMKBMyKy1AREcU0/qRmIZk/0jZx74xdfTEzuvOOOFZXlVV9++58HTzzXP3He5JnF1AM8omMLPyqQlH5Iqx8WWRSw/pVZi7T6J2C1wMEWOMyBohwoygXDXMjHA508yMaHLEKo7XtgtQGgnQ/aeaCzBXC2gi4e6OYDbuoaEQRNEGxEIAMCGTBYTyAaKaL5HlhKA060kaRNTDqluFeOhRRYVIXFNXjOAHdZ4FEXPOeH9geBw0HRkYDomF+0P8TfGxTt9AqnnYJZN7jbD+8PQfuDwIQHGHXBA3a024oUzFBcC/rkiEssbiNRG0l4xJKQXJzQEgk9GdJIPAq5llSocYUClStQpRpT60l1m1RllSnDalnGgPfbwF0e4VE//3xI8EKS92qe80E376M+/heD/G/HhL+bEH43xv1quPmLgcYPOhrfyGy5HHrqpOupvZYN4/oNFLB6TNxuBzyWNR4aT+/rSwxHbfv703GLbDyXdpKCiVhsPDSYMXUEVeG8uSh+3Eg+oVyYvHz1+JsTyV32zRrxAw2ye7bKH9imfmC7aXWLp1oUYSIxFhpmwCEmHGDBPhZgr+aZy1sslRwHQ+CtAUN1SGwdnlqHxdlQggWmauBMHZqqgakeMMoGIixRgC30svhuBtfN4PqY/CBT4GPzvCyul8V1s7meGp6bzbXTmy1VO+wMDjWnd9A5LjpncYrvr+H7Wbwgkxdm8UNMXpDBDTJ5kRohTbtyi/z+p1UPbdKt2aZduUW/cqu1fId1TaOjvMVVfqPhDDGEIYYwSBf4q3jUM5oIAwxWCanIKl8lP0gXUcsmQtWiWDWQokMZJpJloTk2RuXJxKoBilYpOhSvFMXWCnyVfG8Fz1/BpxgXqRIFy/m+1RzHqh22VY3WlQ2mB7fp79usvmeDYsWTsjseR1c8sfmO9fAT0NGJM3s7D0s2qtWNlq1sgYrvJTnWkKenUJqTqWLp/Myhw5feeuvDjuJUZ2n8wL6TU5NzZWXLKPvoihUrdu6a++3v/vz66x+8995nv/3uj3/961///d/+464776Utod1z7/3vf/TVkZPP5zv3OLyD4fjOnv5Th05c/sW7n/3bX/97zarVN94SPvKjv/z5P66/89n45PFS9xGdtU+m7yR1nYCk0AykCXW/xjJY6Dp84OjVl1+9vnr16iU02lIabQmNtnff4cvX3ukeXLAHZlWmESGWBfCsQj0qUXSbbEP+xGT/1PELz73xp3/7r4mJiWXLb6bRaMuXL4+GI//1X//Pn/78H1/+5o+/+vS7r7/+9r333iuvrNi2QzB/8Llc+zGDbQKTdwjQ3OLoigKWEMtD4nZEWWrzTGdKh0+efe3r7/7c3Lxj2VIao7Lquz/++9UX3xmZPmvxjclNQ6iiB1P2cpAUn8xq7ROB+L6jC2+++8GvYRgtW0J76L77//TXv1382fWhybNt/klS34+o+1uxbBP8D7T6IbMWgfXPzPoHx9bfgdWKxFrgKAeKcqAwFwpyYQ8PsvMgCx+0UXN3EGwDQasIsAgAOw+wtQIeDujlQz4B6BMAbgFgB0ArCFtA2AjBBgTW4bBaAqsVqFKNKjSYwoyhFhJ1SnGfggwosYgKi6mxhBbLGeAeGzrlRQ+E4RMx6FRMtBAWnAwKjkTAfQHRnFsw5eDPusF9QfhACDoYFE54gBEnNGRD+2xYexsS14IeCWLFSYuYsJJiNykNysQxNR7TEAGVxC1TqHCFElMoUKUKVekIVZtY6ZDKvDJJVIWVzOi0HzkRxy+m0BfTwBs5/i87uB/1CT/pE3wxyP92VPDdGP+bEe6Xg82f9ja81974anLzBf+Txx1PzJufGtM93afe1KPe0qltHvGJp3LmQ8OJdqeyx6MfjbvSVsXJ6TEXzi+2mbrt+R7vUMlVKto7eGyyhSk8Onzh/MFXu9xD+h9J0Ds3Ku/bLrtnq27lDtPqFkc5z18pCtOhGAtN1ZHZ9dJwLeJhCKmplosp9LPBcC0SW4dnanEqMCpbi+fryVwdkanBEkw4VYdS25GpjcshloiqwgJsvp91g1k+No9ilovFWZzZBxj8IFMQZgojLFGEJQrWCAIMrp/OCTK4ATonQOeEmLxojZBmWLNd9cDGRWAZVm1zVDS7K1ooPxQl//fb56m2jgoUDVQKFuWvEnjKuYFKQYwOUtExKTpEJWHF6WCcDqboEJUqk66G4uXCyFp+sEpI/W2oWkS9oA5XCoNrea41zdTmZ8tD2w33b9Hcu1F215PSFU9wb3qYv2ajm/Ts6jmwr+uIbKNSsVUvelzslmV0iKeYGR8ZPWxztXf179s9f+bll6/HI71eV3bXzqPPnL02M737scd+TKOV0Wg0WhmNz+fu3XPw0sVrb7zx2quvveTzupfQym657VYabfmJs89Pzp31hUdj6TlvcCKd26M1Oh3uQCgcXbasjPJhlZWV2WwOhzui1Pj6R84Y7AMSbTumyEHiAibvBiUdevuYOzw9sfPcS698kM6102i0ZUtplcyqtz/8Yuehq/H2Y3rXLlw9IsI6MUmfWDYgUQ/5UgdLg8cs7nS+0HFo3zwBCJbQaLfffNNSGu2Bu+7SKhVep8vlcBO4tLW1lcqNQAjN4PjCwOhlvXUUFGcXN2IsHkA8j0k71JaeUGp+YPz0hWtvvvfhrx5+rG4JjXb3HXdef/eT85deG5s5lyodlul7ReICH88iik5C26F3jaTaDx5ZePmXH33Rwmlevoy2fAnt6gs/v/zCm7P7LsSKeySmLlBZRDQd24EgBSkelqH0d2b978BarMKoufsNYMGJVjjxPbD8XNjDhx08yEbZFwSgTQTYRICFD1j5IhtXZKVoxQf9AtDHB9wCwCmE7ELIKkLMIGykgCVFVCpMbiAUJkJuF6MeGR5QkSE1EVFhURWa0KApHVoyo4MOdD6En0xiz2bgZ5KiMzHhQlhwOATt8QlnHPwph3CXDzkYIQ5FkP1+/oQHHLHDg23wgA3vtiJJPeyWYm3fA8tFSgNSMqLCQmrMoyQdUpkaV6hQhRKRazCliVA6pLKAQhJWkgEFkTPhEwHiWFLybBK/lhC9nuW918X9uJf/SS/3ywHe18O8b0a4Xw9zPu/f8WHX9uu5xhdjG5/xPHHY+vic/skRzdN9yo3dqs09qpYxFzGXtfb51UGSm1ETIbHILxEdGR+wYs1pvbLPnT02fHxX5+xEYtTQ6BSuQ/d0nnzp1HsZfUlRjxB3b3EwQM1DTYbVrabVHPsavrdcFK5GUmwyv05eekSVf0yWXEeEamA/G/QyRZ5qgZcuDDKAUr24VC+mIjlzdUS2Fs+xsSwLTdcicTYUZoqoKifCECVYYJINhdmiIFPgp/P+wQzBFgTp/BBDEGYKY2yAUpQlirJEUTZAebUohej8KEuUqUNo1uqWxe1emoc2G1Zts1c2OytbKMe5t5LvquQdzkWOAAAgAElEQVRRkTKBamGoWhSjgxStqOIoUC30VfI95VzXam6gUpSgI1kGkq6GElVAnC5KsMAYHYzTwTQDpmIbMnQ4WQlEywUxOhisEvor+NTnxL6vv/wVfG8Fz7WmmVpKqL73aemKx8V3/KRl+Tr5o+AbZ9/a2bN/OrdL32IiNsixTYqUqcerS00MHNi1+2wwNjA4dnjvvmdef/2X8VCvxRD1u3K9nRMnjj37xuvvDg2Ob9vadNvtN1FvdW5aftsdd9xx883L77jjjofX/5grQIyWwK5951P5XcH4rDc44fAODo6cvum2+265874HV1Wsrqj88U8e/8lPn7pzxb13rriPRrt9bcXjmeI+b2in2TWKK/NCNIlJu1BJu1TTrWnry7YfmJl/9urzb61cU0Wjlan0pjOXXh6YPOeIzMuN46ikGyOKOJqRSzM684A9vNsTn156y5oltOUP3n3vUhpt6ZJld6+45+bltyyhld12y+1ltOU3L79tWdnNNNrNt915b9nNd3rD7XsOvuQO7FTo+0h1J7XFR4hkRGj2xv4eokDIu3TWXntgdHur9pHHm3785Iab77hl2fKbb775rgr6I4y6pzc3yrzRWYt3RmEYagXiAJFXtPWa3MOZzsPsh7et/8nTd99/H41Wdtutd918x931P9q4g6/wxMctwQlImUc1JQ4eW0TVPzPrB8D6IbMWh/QUsCj9C7CCXMjPhzx8yENZHPiQRwA5+OANKwNXZOeBbj7kuyHAywedAsghhB0AYoWQNgw1SFCNGlMaSblNKnXKpEElGVZL4lpJXEvG1FhcjSS1SFqP9VrRSQ92KIqfy6BXctClDHA2LliICvf5od1ecMohmnZA8wH8UFx2OEbsDwKTHmTMBg9ZkBEH3u8kskbMpyBtpNwiE9vEEhcp9cnIsBINqlC3grBLpBpMpkblalSux+U2icKvUMQ00pRWHFTJ0gbJoBPfF8AXQtDFMPfn2ZZf9nA+6eV/1sP9orf16wHOt0OcrwZbPu3Z8X7H1jfS258LbzjjePxg2+M7dU8MK5/sVWzoUWwZ0vIGzNB8zl60iLutqm6zKkyKogp0oj2pAza7cGFG593VPjuRHurzdDm5QY8o3OufWpi9llAXHBt10G0bVPc1ildsMj7Y3PZQq3MNP1AFxVlEtk5KPcUrPaLIPSxLr5Mk14mjNViQAYXoUIQB59lksVZSqJdm68SZWjJfJ2mvl7XXy5JsKMoEKFqFmaIoE0iwwBQLStRCMTYQZggC1Tx/FddfxQ1U8wIMfowhijOBJBtK1cCpGjjJhhIsMM4EoixRiM4PVPMWgZVgAdlahGaht2hXb1Wv3qpZs43yNNgqmuzlTb5Kvq9K4KkWUHlY3sobWAnTgVC1iEJVkC6igOUu5/orRdFqKE1H8ww0R0cydDDJBGMsMMGEk0w4y0DyDJRShg6n6NDiwlRvBS9QKYhWA4vAWtyiarh/i+KepyR3/pS448fc2x7d8dBTr599a7Jzz0hyKqXJSjYrwKclbjLmkAX7O6YmJo+E4n2TO08dOHz+pZfeDrlKJlXQaUnFgp3d7RMjQ7uOHz1/6cKL5565NDd3ZKB/rlAYGBmZOXjo+KlTl65eeXPvgXMHjl7r7Dvi8I20OYaU2mIkPhNLTbd3TU/vPHHy9HNvvv3pL979/O33vnrl9Y+uXL0+v+9Mz8ChUtcJs31UpuvAFTkYz5CSDlycJ2Ulg23EF9vZNXj84PEXRJCKznxscGDXyNixQscRnXlAqelRyFJmVcSlDyVtSY+t4PCNFXsXHJ7u9o6p6bkjJ5998dK11y5de+3q829dvPrawtmfTe08PD13ZN+hs8/9/IPx2UNGW2R4ciGR22+0jyv0A4gkL0KzFK2ogxDJwGSRVHTrzAOx9AGjrcdkz6fbhxaefe7Kz94+fvLl/tF9gXif3lp0h2d0lhGJqhfAchJFNyTJtXmmncEphT7R3j8zvnP/xauvLZx5cWBsrzNQEpEus3dQ6xiB5AUhmQOI3P9PYC0ya3HmxUFSPwRWC5RogeKLMyweHBJAIQEU4sIxLhziIgEe4uXCLj7k4oFOLuDigc4fMMsjgFwUsCDYDsNWHDHIULUWl1slErec9CuJmEac0IlTeklKL05qsaQWyRuxUhs57iR2+bETMeR8GrySFV1MC84mhQtxYI8P3eVDZz3ojBub85F7QuS+ML4vCM548DEbOtKGjDvJEY+0aBGHNDKXQmNTiO0yiVsi8cvJiBoNaVCPErdLxAZCpsflOkxmwKQ2sdSvkMXV4rROHNVoU1pxnwXd68XORdDnEoLrJc4n/a2f9/I+6239orf1N/2t3wy2/nqg+eOuhvdKW19NbLsW2HDK8fgB0+Oz2ieHlU/2Kzb0Krf2qFuHXcSBbv/+3uhoxDbstwwH7acnet+4cr4/4UoY1N2uzHBoaC4/1evodjSFXIJgyti9s+tEwdzTjqXEd2/XPtCke6il7YFm60OtrrWCEB1J1ohz9bJcrTRbI2mvkxZqxLl6Se5hWe5hWbpenK0T5+olWSaZYYvTNeIki0jXiAvrFR2PqDvXq27sV2ZBERYUq0ESNWimBsvUYNlaJFMDp9lQkg3GmaI4U0RVUouoWhTFrAQLiDCFVP0VYgjCDEGSCeRrEZqhvEHx0CZqQ73ioU3alVvMaxut5Tu8FTxflcDPBHwM0aIFIcGEqaB3Kr0vwoKCDCBAFwXoohibSDDRDAMrMLEiCy+wbxSHNzakMm/QqsDE8iwsX4NHKoWhCoG/4kbhFqkSRcsFkdU871quZw3HubrFurJB/8AWxT1PSe56nLzzR6J7nth630+vHX3x0vGX2z29HiwAP0Vq+RY932kV+/pLk/O7F7oH9iyce+X0uRcvX34lExmQIhYV6TRpQx57NhXv6yiODQ/tmpk+tnPm1L49F/fsfmZ+7+nJ6YN79z0zMHCwb2BfLDXuDY3J1AWzfVhr7DRbuwKR0Vxprn/46Ojkqb2Hrs7sfmbX3st79/1scOh4z+DeYtcBk23A7plSGnpxaQbBMyTZjqBJhboTl+b0tsFgaq6j/8jI5LGp2eO7xk+NDZxKJ/fp1J16dd6k8Kfcod19XUd6unrjncHAsMU53Dd0dnTqmYGZc9Mnfn7g9PMHTr1w4MyLO49c2Xno8sHTLx9aeGnn/ou79l8anTkxset01+Axq2vMYJ2UafuEaPJ/BJZY2aM1jpisk5Hkge7BhZGpk5O7Tk/vujw998LY7MnO/gPx3JzNNy7T9mCydlzSDqM5Qt6jt0zZvLPh5Fzf2JHhqaPzB69MzF4Ynz3dM3wsmtvjje2RGgZkuiERXuACKQpSfDxLubEWgcVFsv/KLA6c+eGo64fl1Q1ggXEOFOVBMR4UEYAxARjjIEkOGuegYQ4W4KJeHuKlKi8u4OCBTupM3ScKEIcQdYKQA4IsOKSXwyo9LrVLCZ8SDaqRmBpPaMmUXpzSEykdmjHgHVZJr0s56xXvC+AnY9CFlPBSmn8hxT+bBBaS0HwA3xMQ7w5Ipt3EpBObcSO7fNAuPzDjwUetyLAZHneSo15Zu00a0So9KoNdKXHIpW65JKAgwlospEM8StwhI82kwojL9KjEiEqsuNgrJSIKPK7C4mptWk0OmJGjQfFzWdkv2rGPe/m/GWn5sl/wZR/3198D68v+lo86t79b3PJqYtuVwMYF+0/3G386q31yRPXUgHJjv2pbr0E4EpSNZc2vPzM/XQhMpLxJk2wo4X7+7Nl9w51zxcK+9jkPFihZi91tve3y0eZqQZd74ujE5YKxO8nxobdv0j3YrLqv0f4Qx7GS61r99wqLAlZXvby9TlqslZTWy9sfVRYflhfqpYV6aalOnq+TpdhklIEl2GR+nbxQL8+zJRStwkwwzIJiNUiyFqOAVajFinV4qZ4o1ROFdUS+Hs/VYbk6LFuLZurQdC2yCCzq2jFbj6Vq4DgbitVAsRoowQIzNUipnqBJ124Rr9pIPvi0/MGNhjXbLRVNjopme3mTo7LVyxR4GHx3FddP5/uqeYFqfqwG8lUJAnRRlAmla7B0DUatvUmtI6J0YZQuTLDAfD1eqieKdXixBmv/vrnNsxZBhudr8GwtHqsGolUi6maQWg1N7a2gAt2tq3doV26VPbCRvOcJ/K6fYit+suOuuo33PnZh7sqhkdNOsa/D1YlvFlshr01k92rCfV2TMzuPTEweuXrlF29d/+S1X7ybzwySqF4M61SE1SRzm+U+f1s64iolI33pxGA+M1rMjeez45nUSCI2EA33ulwddlunwdyp0nbKlEWpMqvRZ9ssBa+32x/si8SG4+mpRHYunt0TTu8NpfY5gjut3gmDpU+pLUkVBbG8HZN2INJOqTwLYjGJtltlGjY6hoOh0XR8aHpoz4H+3vmurtFMey7c7rbHglbrtZ3Ft3e63xqxPdtpn84l7eakK7jHlzgWTM7n2+eTxcPJ4uFU6UiqdCTdfjTTcSzbeTzbeTye2R9N7fVHdlnck2rToFjVDUuKAJEH8aIIzVNLdKisUZhsR8QdYlWn0tBrcow5Azt90T2h1L5o9mAsd8gX2+0KzZqd49SHoJJ2iCgAWAGSlXB1t6Jt0OSddER2+tLzgezeYG6vJznriE6b/WNq2xCp64Zk7dSq13+tsP4BW/8yj//HGVaiBUpQXvl/6g0X1Qx//0Mk1orEuHCMC0e4cKQZcbbCzhu2BsAuhOwCyM6H7VzEKoBNKKKV4nKtWNImE9uVEodK7NWQATUaVcExNRLXEVmjuNuMj7Qhu53co2H4TJJ4JoWfS2KnU+IjUWKPHx71kKMecsIjnnDjk05kyonMetBdXnzYK+6zId1WcNBN9HoVeasyqFV41GqrXOJVS6M6MqnDUzo8qSEjSplXIjURgB7DtYhCiyiMhMQpJSMKMqWS+tRk1khMu4lnEsRbJfiTHuFv+lu/GdjxVV/TV4NNXw+3fD3c8uXgjk+6Gz8obXs3t/nl2IYrvg0LtqcOmB7fqf/xiOZH/eqn+9XbO/QNw15yV9FzcVd/h1XSbpbkTYrJVPjo7tm0T39ufvr4wMGELJ9UpBKa1Ghkr+hRbFfp2KX5V5LSfLjZI7mvUblii31Va9sqjmUlx7mKF6gAY3Q0RkdjTDxZI86uk2fXyQvrFTdUL8/VSjNscf4Ref4ReWYdGWcjIQYQpAuoHjDCFMbYQLIWSdWhqTqUyqeKsWDqAUy+Bi/WEKVasliDFdholgVHmUCEIQozRZEaMFIDhpmiMF0YYYja15HFOjxfg2ZqkGwtkqlDUjVQvAakycu3SlZvEj+0QfHQphvAqmpxVDRb1za5qrnOKg6V9e6t4voquREWEKgWRhhgphYvrJfk6klqhUSgWhipFoSr+FG6MM2G8zVojo0U2Gh7HVGoJYo1RIlNlNhEkYUXmBjVEi4aSv0VfF8l318loJpB+8omy4ONuvs3y+99Gr/rceSOH0G3PQre+kjjHXWb7nl0Mj47135AJzQPhAaRpwmDwOEAnSbc2t89OTt3tKt7ds+usxfOv/zHf/tbX/eMSmaTYUY5alZjFjlk1ks9ZmXAYohZjXFHW8phSdvbMlZTymSIG/UxtToiV0TFsgQpzeLiNCaOi2UxpSquVEbU6ojOkDCaskZL0WDp0Ft6dOYelalHZeqR67pJZQmT5XFpBiWSMBqTyrMYEVdoihZLj8/VmfZnh5OZ40N9z/b7Lw9GLg2mTvXlZhP+aZ/2w7nY7+advz2c+OhA7vxkT9iWMLYNaW2zWutQm6PLYB/6oYyOYZNzxOQcMdmGjNZBnXlAruslFJ2wuAAQeSGWBbCCCM0vCsAKEFGCiBIszuHykkzbozIOaMwD2rZBbdugzjKktw5rzANyXS+p7EClJYgogHgRxItCMg9ICoiig9R1y0y9SkufytqvtvepbL2Ktl6JoRvXdEKyEjWk56E5qrb6V/1v2KKA9Q+OrRvm+H/gFAdJUmpBvv8WjXPQOA+J85AoF440w+5W2M2HXALIJQQdQtAhgOwCyC6ArSLEiMFaOa7Qi6VWucSpkLhUYq+KCCiRiBKKquC4jsgYxd0WYtiK7HYLj4SRU3HsdAw+HYMXYujhELzLIxx1oWNubMKNT3qICTc+5cKn3cSMhxxwyrva8KIJ6bBKChZlVK/0KNV2udallPu18rhBltKL0zpxUiuNquQ+qcwixoyERIsoNLBcj5F2MRqU43EVGdQQeSM248YuJNF3O5Evh8DfjvB+N9L69UDLN4OtXw+3/Gao+cv+po+7Gt4vbns3u/WV2Mar/o2nbU8fMj8xZ/jJqPbHg+on+zVb+8wtoz7xfMl7bd9IqY2MSgUOqKVkN549cKAQaBuKhbSNcuN2a5e5a8gzPOybM7TYer2T52aezyhK/gYHeudm7b0NtpUt1lVc6yque40gVAXHGVicgd0AVp00Wyct1MtL65Wl9cpSnbxQI82xxPl10uLD8tIjstzDklQdHmcjEYYoSBdEmMIoE4izoTgbSrJvbCNN12BpNlqsI7sflvc8ouhaLyvVklkWnGJBCRYYYYhCDCF1pbg4p++ol3TUk6V6gqrCUjUQNY+nycu3Sldtkj20UfHQJv3a7ZaKJntls72y2bi6wVHZaq9osa9tdldxKWZFWECcCaRq4Hw9XlxPZuuxCENEGUrDdGGkWhCpFsTpoiQTzLLgfA3aXke014k76yQ99dKeemlXrbjExDJVUKJClGOiyWowWM73lHNdazmL8QymlY2GB7cr798ouftJbMVPkTt+BN/+GHLbo8231j9x8zob3zlbPKATto3ExrmPAjqew4N6o23JA3sWpmYORcKd7YXJUn7s6s/e6O+e0UhtMsSggA1KxEwCOjnWJkPNSsKhxF1K3CXDnTLcKcPdEtwlwV0E4cJQD4wFUTKOkSmUjKFEkCD9BOoiMTeJOUnSS4oDYkmIlMbF0hQhTpDyHCbvAOXtqLwoVWZ1yphRGZApcjJZWqVMhVylrlB2POQ+0+55bTLyypTr56OWV4asb0+F3xgNvNLV9vs9ob/ssv/b0cifT5d+sbc76/DKJAlY1gPLO1BZCpMV/0m4vITLS4S0SAmRFGGyCOJ5gCgCRJGCFCUKPd8rD4sLqLRECRbnYHEOIrOYrIhKC7C4ABEFAMt9/7clIZn/XjmhOCOSZAFpBpRlAWkOkOZE4ryQzAmI/5VT/wSs/0u1tWiAoC4ZFwm1KC61EBv9/owluFiCjyZ4SJSHRDmwjwv5+JBHCHlFkFsEOUWQUwg7AKgNgo0EolPhSpNY4ZDLXQqJS0F65URIgUSVUEyNxLR42iTutBIjDmxfED4aQU9GkYWI6FRYdDIGHQlBez2CSYdo2gVPe5BJDzbhxsdcxKiTGHYRXTZV0STN6CUZgyKmU3mUapvMYJWZPWplUKuI6xVJnTipEyc0srBC6pVIrTKZmVTpUKUGlplw3CGFw0o0oSZSeqK7Dd3tga+kkA/60O/GkD9OiP4wwfvtiOC7Ye63Q5yvB1o+7236qL3h/fzWdzNbXktsfD648RnH00csT+42/nhC+6MhzVODmi19+sZhF7636JnNuLJ6JGdAi1ZVb8B5beHMXF9pqlhwgbYAGJv0T/VYesa9u4b9Mxljz8L4laK2O7jDhd+11fBAs/HeRttqvnO1wFcBxqqxJJO8oRpJsVbWXq/oXK/qfkTT+4i252FN1zpVZ70yzcJzteLiOln7I7LSIzKqfMnWY5l1eLYey9ShKTaaYMIpFkIl3+VZRFe9fOAx7cBj2q71skItkanBMnVokg1RpKNqtBBDGGUC6Vqks07SvU7WtV7SsV6cq8PibCjKEoWZQppi7Vb5yhvA0q3ZZipvtFQ0WSqaDKu2WSqabBVNtoomD53rq+b6qrlhtogCHqUkGwrThQGGIMgGokyAYlaULkwwgCwLLtbhHevF1D/uWy/vXyfvrZN2sIkcHclUQXkGmqwEgmt57rUc+9pW69oW86odhge3G1bv0K1sUD24WX7fBsndT5J3/ZRY8RNixU+Qe59ovX+j9EnldHa/jm/ZVdoj3qr0ELGUJj3VPnvp3HMHD57JpvoL6VGbKdrXM9XfMaERtylRvRo36sRtCkSnxI0SRKvE7ErMqUAdcsQuQ5yLIjEnirhR1I+TcbE0TUhiGO5DULcEcUtQpxhzSnCXGHdJSZ+MDEklUSkRJqQpRFoSSdpxZXubuZRwZ0u+pEpTUqmySkkw48vP5XPHC65fjLk+32l7aTpybcD2XK/hw52+L/eEP5/1/P5g+Ls9nt/OW/79ROTD+fiwz64ivABRBKQ9sKS4iBhEUkR++C2RR8kCShapHC6IKIFkCSI7ASz3PwoiShBRgG/8fgEkcpQgMg/ieRDP/5BWAFYSkSUhURQQFJUyAiIrILJCMifACwK8wMfy/5+o+ldg/ZBZ/yPFFoFFQeqH+idgLVZYPDjAgwMC2C+EvCLEA8AuAHYBiBOBzBhslKI6NaExS5QOudwtl7jlZEhBxJRYSg0ntUhch6VNRJcNHXbDR+P4ySR2Jg6diQHPxETnEtBCHD4SAvb44XkftMuHznjwcTc55CD77WSvTdxuVefbFBmTMmHUBnV6h0JnlhnaFG1ulcqvUYe18pBKHFaSAYXYI5U6cLFVpjSRGgOuNhFyh4wMqbGkDs8bpN0WctSOHfKDL+agTweQ308hf54W/WGC98cx4A+jot8Oc3/T3/x5V+PHpe2/zG17N73tzdTGl0IbLzifPmF7cq/pJ1O6x0Y0Tw5rtnRINuxP6g52+M9PlWIy7nTCltITvWHHC+evHpobmygVkoaM+Gl9TluMyxL7sifODl0KyXN7OxaCSNy9xULc3aB7sFl/b6N9pcC9GghWogmGOMuWU8rUyDvrVd3rNb2P6Pof0Q88ahh41DD0qGH4MWOxVlKoERdqxKU6aWGduLhe0v6IrOtHyuLD0sJ6SX6dOF9PFmslpTpp53pFzyOq/vWawUd0g4/o+tYp22skOTaWrSNyD0vSbDjOBMJ0YZgpirCAKBNIsqFcHdZVK+5d9/9Sdp/BbZxnv/A98847c57EcazCJqq7iKIoir1XURQ7iLYVuwB2Fwsseq8E0Rt77703Uc1N7iV23BLHcRL32IljO7Fjy5ZEyfZ7vrwfVqIVl+c8Z+Y/nN3FEh9/c13XfS8W70+XdqdjkaMgu/jYej/3DnJPuTSxVBxfLI0vJhNL2QcJmb0n6YQy1d4qdgBvPlTHmuW6jxNNg8OpYDgFCKYI2b2t9ns5rqN89z3N7nuaXbeKrMB9/FgK2J4Kdx0VdadifcfwvqNY9/1I+71g5LAwfEgQOsT17W9y7Ksz763R7Tut3letSKqkEsqoxEoyoYKIKxHvLMTuzkfvykF+lQ39Kqvx/z3euKuk6Qg3qOyuTmsccY1KKqRGgb1N1T7fs/DYg0+98sobS3Pne2LjHnvbxbNPTA7OaUmDQqSkIbkcVhAARcFysYCgAB0F6AhASwh1JKCXgnqxUI8LdChoBAUGocAMQU4U9cCwCwQsoMCACQyYQIcJNTigxQEtBhow0ISBJglsF+NeGI/yRRGciFr0kU5HcNTdolZ1MnSIEFnD1sBKR+yxXsfb07YPp5RP9zmf7TX9blD/r1XXlTPWy6vaK2fMV867vlo1/O/ztn8tWy5GLUaZgw/HuFgvIOoQou2sMiw028dCOAYgbQDSxofbeVAbF4w1QzEu3MaHY7f0iTQDYS4YYT1i7+GCMfaUD8f4SJSPRPlwjA17z/ZtDUDkp1QKceAODtzBgduaoNh2hbU9bv+fy7V98Xa/6oHgD5xqAINsWLBubwnZGVYT39HEd3CEjmaBjQWLLzDyBXpIoEKEDA7KKUSmxiijWGqRYFYc8RBISAa1y8GoHAgpgIhK2G8QTln5jwTAxwPAUwHu037OM4HmZ0L8J0LApYDwogc664ZWnNCsFRgzQgN6pEsLt6uRNh0e1YqDWrJVJbPJ5VqCVkkUKonCJKEsBGUlpGaxyISjRkykQzEVgCpgiRwkGIgwYGKXDAkpwU413KMWjerABRP/IRfnD22cT0f412aFW3O8KzNNNyb4Vyc4l0fqPx84/UlX1d/aK98Pl70XKn8zVPy7lqLnzEUP6/M3VFlz9IkxKneUKp5Q1wxrm8932UdslEdcp20sdEt40xHXX//81m+feuC3lx56aO4JA+DrtY7GtL3T/nPPTL0YonvODTzhAvzmUp3wrgrxr8vlu0/pEhrNe7juA2DgHlHsfkl7ChE7SsSOEt1HqZ5UWV+avC9NPpimGDrOjGaox7O0Axny7mMEy1b0fiR0BAynQLFjqP8+YTgFiqViXWmSvhPkUBYznqeZLNBN5xpmsrXjmaqhNFnXUTx2BA0fhUPHkNARkH171vbr30NHwMhRuPM+tDcV6zsu6TkujqYi7DA+cBS4g06uoJLKiIQSaXwxkVBCJpZSSWWyPeVkfAmzp5LZU6lOPmk8VGs+VGc6WOu4p9F3VOBPFQaPAaE00JvCd9zTaDlcb7m3wXGo0XWoyXmw0XWgwX2oyXcPN3i/IHyfoD0F6UxBu1PQjvug2GFh+AAvsJ/rP8D1H+B49jfa9tWZ9tVo91Yrk6vopApZYjkVXyGLryB3l1A7i6W/LsDuyoXvzALvzATuymvYWcw7JpwMrAgL4RHnEFUhDUlDLlHLTOfsk5eefvMv7y4vnOkMDUQ8Hc89+fzc+LyJMarFjAIilTCpAKVaTK5CZTKAoYRKSqgkAaUM1FKARipUifkMDmhhvgbk6WHAIoLtKGRDATMqNIh5ajFPLREopUKGAJQEoCQANQFoCUhPYg4c86CoR0b4nBpPu9HarVd5jEGHutVE24Im92TAf7Gr9dl+y/PdzG/bTb9p17/ao/5syfLtGcP/3tT+e4H5ZFH3xWclra8AACAASURBVLrjf5+3fbWifXW0JaBzAUiEi3YBSOx2rX4GrFtCwVEuHN0+ZRcKWbD4cIwPt29D9r1Wt8C6hdr3YRH5sThshfUDreqB4P9ttcX++4+0+p+CxQ7d6/gtHL6jSWDnCG0coaVZaOIK9XyhViDQIkIGBZRiSEGiCgan9RKpWYpZJGiQRtuVaK8a7lYDHWqwSyscN/OXnfxnQvzno7yXY/xXotyXos3PR3lPhwVPhsFHAuhFD7TuhFmw+nRwpxpuU8FRDRJWYx4V4VTQJkqulsqVYplSLDNIFEap3CCltLhYLcLUIrESFssBnBDiMqFEDUltYizIQL06YFAPjGiQGS1/zdz8ZGvTm51Nn4/zrs/zbyzyr801fzPFuz7RdGWk7ov+U590V37UXvFhtPyvkfK3Q8WvtxY/bym8ZMjbVGfO0+kTVM4YWTyuOj2objrfbZ1qZUatRI8GDlLCHjPz2nPPLY93PvfA2SeWnnbgETvui2p6xtzrZo4LyJNOBzaC4vaWahu6+7R05yltcqM+nmPdI2g9iIQO421HyM5UujOVbkuV9R6j+9LkA+nMQDozdJwZTleOZWomc/R9GXTnMWn7UXFHKh5LxYL3QYF7wdAR0H8PELof7kjFe49TQ5mKsSzlRI56Kke7kG9dLLAtFlhm8w1jWcruNEk4BfLfJ4ylwOEUKHwUjh5Do8fQ8FE4nALFUuD2+9Guo3jPcXF3Gt52FAmnQOwY6g5mf5V8b+W2WeL4YnaXAxlfIt9Twb6ezHS4jgXLek+DI6W55SjPd0wYTIe8qQLrPQ2GgzX6A6ct+27+tIPjQEPLwUbv4Wbv4ebWg03BewSRe4HYvWD0HiB4gOff1+zb3+w7yPUeaGo52GjdX6dLrlYmVtIJ5fLECkVSJZNwkkk4qYyvYOLK6Z0l0rvz0btyoF9lAb/Oqf5VDj9NcGHkMagUnWwZlhbCbUTIiboX+5Z++/RvX3zxxaHe4dHukYDDtzg9O9E/YqDVeqnCgFNmMW0SEU6SsUloFaJUwowClNOQXIGoFIhKBjEkIKcgvVioEQnUIkCPgSZUqBPxtZhAJ+WrpXwlIZQTQpoE5BSokEEMDatIiJGJDBRqlSF2PeEK6lu6jeZuLTNos/Ta7L32ljaTo8/umA+510KWzaD2mTbLpbDhYlD58oD+/Wn9P5esr/Uqn+vQfjjnuHbGcmVJ/eZ0S8zoRPAggHdCcOj2lnD7GMQ7WLBAtP2mZUiUh0T56Pe93g/CVmosUgI0JkBj7AyLj0TZG7hQeDs8OML2gNtphEJsGsAge3CrWwzfXjH9z9n6SbDqhD/sBLfNqgNvXbnVErIVFodv5/CtTQIzBzA1A3quUCsQqAGBUgSqRBCDwQpCpFDgtE5CmgmJVSoKM2iPBhnSw0MGsF8nHDIIFh3ARQ/4alvzHzt5b/YK3+wVvt7BfTHCeSbEfSIkeNALnXdDaw5ozgaOm+B+PdKphmNKKKJGgwzuokkTSWskjBJXMJhcIaK1UpVWqtJIGEYkkyOkHCFlEEECEikokUFSHSJ2E2iHGhwxCKYMghktuGTgXbQ3/zbIeb+P89UU78Yi/8Yi99o899vJ5hsTjVdGa78cPPVZb8U/Osv/3lb+t1jFu6HCP7oLX7AWPW7IP6/OWJCfmCSzxqUFs+bGYW3T2U6zHTrZp4W6GcArapDXlvrkNNlQOuJxrncuO6CAjmP24eEB3VxI0qGqszw09txq8FyUF8ATGqQ7T0nvKjcmcu17Ae9BNHQYb7uP6DpKd6bS7SlUbxrTn64aztRuZzxLP5lj7Emn2BXD9jRpe5o4fBQNHoHDR9FIChpLxbqPk33psqF0eiiNHkqjR47Rk1mmhXzrWmnLWql9Nl8/cILqOIpGj0Adx0RtR5HYMTSWJoqliSJH4egRKJYCt6WIOlLxzmPijmOi9hSkPQXpOob1HMfuUO0/xew9SSdXkImlLFisWVRCMbO3gkkuV+2rNN9Ta72nznyoxnZvvflIk/UIx5XK86QJXSlcy+F6w8Eaw8EaU/Jp24F6tshiu0LPIY5rX33L/ib/IV74HiE7ugoc5PkP8Xz38D2HOO5DTZZ9terEk1RcKbm7hE4oZ/acVCVUaeKrtIkntfGVyt1l5M5CFizhXdnwwRq8ULLWe77yyMnz3SvmeqZTGuw1Diz2LT372LOPPPxgX1f32aX1qMc/NTo00N6loxRWubJFrvYp1G5C3krJ7bhUL1FpMIUSkSkRmVLEqDClUsQoELkc1lOARizU4IAWE2oQnhLmKEQcRsxV4FwZziXEXImEJyYEUhlI0ZCcRhRKTMeI9CqRyUE7umy+0ZbWYbtp0ckseU1rseCA3dZuME60tky2WJZ89mW/cT7kHPNbFyKWjaDq0Xbbotu04A/8edJ5bdO5tap5f97dYbLhkjBK9KCInx1dscTcPsYSwjEhHAOQGCsOFwpz4QgXjjSDIVYcFqbtT9kvuQXWzYk7Dw6x38yDI1wo2AwGvo8ozEFDTUiwEQ7cEircBIebkGATEuQgETbbbLEHP5mfZKsJjtyGVHD7+OdmWPXQzVKrAfJvD93rBe5mvpUFq0lo4Ag1XEAtECoBAYPBSgxWYrCCEClpsVwjJc2ExEpiUQbs1SJjRnjMCA0bwUkzsNECXAqAf+7mvjsA/G0Y+nAI/EuP4KVo09PBpseD3HMtwg2ncMUGzNnACTMyZBR1aZA2FRxVSgJy0k5QOlyhFKmUmJYRaRQipRrXqCVqJa6UoRQBSUmYIiBSIiRpkUyBUkZc4pMhvRrhlIG3YOAtaYUbZv4lF+/3Md5HQ81XprnXF5q35jlXZjnfTDZdH2+4OnL6y8GTn/VW/LOr/B+d5R+1V7wXLnqjtehFa+Hjhrzz6owFOm2CyBwn8oaYyikbsNlhmHTT3SrhhJU0NBTrGk96MVRVV2QVNtm56qZ7uY5meyfVNa5fGjFM0af0i+ELU45FS5ke2lGt3tcsT6ixJAlb9iG+g3josCR2L9mZIu9MkbcdkXWmyHrTmMEMzVCmdihDM3hCPZShGc7UDuQqO9PJWCq74wEPHoH9KXDomCiSgnWkSnrSyP502eBxevCYbDhVNpIqGzqmns6xrJW2rJU6Z/J0wydkfccl7IphxzERC1b0GMqC1XYEbjuGs699aEsRtacgHUfRnmN433HJHbJ95eLEIlFcviixUJJUTCaXMnsrVPtPyvYU08klqv0n9ffUGO6p0R8+bbm3wZXKsx/hOO7nuO/leA9zPIeaXIcbrQfrTAdr5Ynlqr1Vmv3VxgM1zsON/nu5wcPNgb0Nlr2nbcmnHftqXfvq3AcavAcbvQcb/QebrPtrTftOq/ZUUgmlRFyxNL6YjC+hEkqVu0vV8eWahAp1fLliZyF5d570rhzpXTngLzLLdmQVH66Y8S7WHak/N3TeKlCP094RReu5rqmnz1x8+/XXpoYGVufnR/qH19fO9kXDXqPBqVAE1eqoShNhmLBCEaQpk4QwSQijWGrAcLNEaiMpO0XaCKkZlxoxSgmTlEAqFcgokCGEcgmXwjgSjCMRN+GSJhHRhNDNmIov0QKkGhXoCEYpUjkI5YzTsOFm5szUnNO44ROfj+kWg5YBi37Eaj4X8jwWcT7oVI65HYN2c7dJ32O1jLpbJryesZaWQav5qSDxtznb56uO1wY1S16NS2kWibwCvLdO3NYgbuNgHVxRGx+OAUgEFoVEeIjF63bO2LAMseEjYT4SZnnisVRBESEYEYIRIRwVoDGB6GbNdXstdutKaDtcKLgdDhjigKFmKMyGPeWAoUZhoAkINgHB2z9thr4vzX6Qn+z72NavFvDXgYHt1EPBeihYD/nrQF8d6KuH/A2QnwO2cgRODt/eIDQ2CI0cwNgM6HmAQQjqAUALAVqBkIGFNAbQElglRrQkqtSL5S0U4aHFETXab0ImrfCcSbhqab7k5b/YAfyph/PuAO+jEeFHI8K3+wSvtPEe9/Me8PAveJrPtgLrTmTeCo+ZBAN6oFMNtynFTlpsk5EGglGKdRSqJRENjaoYTCXFGRJjSFQpgxgKVJCgjAAoKUApUEKLoC0SwYBKuGAVnnEINu28Tbtg3VL7qLvptTb+3wcEX47xrk1xr083b800Xx6pvTxS++VwzecDp9h82lPxUUfJu5HSvwSLfufOf9ace1GTuSLPmKEyJ6isYWXFjBPY7DatthtGrNi0g2oRVjEn8wfspKQq1wzC53tXau9rjpJDU/blccvUWscFhmPtNk4FRO2+6hb4V9Wq+Hp9YoNxD8+WLPQeRCOHxW33Srvvp3pS5X1pTPcxoiuV6D+uHMnSjWTpBo4x3UckPSmSzqPS7mNkX5qs/xg1eJwePcGMZ6omTihHMpihdPlAmqz3GNWTSvalyQZPKIaylEPp8vFM5XyubiXfuJSrn8piBk5QXWmSvmPo0AnJWDY1kk0PZpB9x4nedKLvBNmfivemYl2pSFsKEE0RxlLA7jS8P4O4g9hTgsUXoLvzsPgCcWKRNKmYTipVJJfLk0sUe0vVB6oM99SwP75lvaeBLakc9zS23tccuI8XuI/XerjJsq9Gm1y1/W5r7b5TlgO1rsONvkNNnn31jn21jn21zv11rn0349xb69xba9572pB8SpVYIYsvJeKKibhiKq5EFl+qSahgw8SXyXYWSO/KwX+Zif0iQ7yz0NWkm4sstat66Cr5UmzRKlD3YbZuwjFgDDy6fOajt9966sGLD66vbS4u/ebJp4fbgiGrwathwlp1VK0KMXRQIfPTpEVK2EjKRlIWidgiEdsIqYskXaTUKiHNYkqLkDQgJQQkKaRJIS3hkTgXFXMQcRNENIE0F9AIICOEWlDcgiIOQmnHmU6l4uGQ9sUuxVNR6TMd6j8MMq8OGR/tMC55NatB45P93pfGvC/2m1aD5kWfadKlG7Zq+s26frOh32Lqt1iWvbonuswvDxhfHrQ80ufpcflVdBgneoVYUIgFISwE41FEHIOxNhCNCuHwz4MV/UFu1lBomI+EBVBIyAYOC9CIAIv+HFgsdj8AqxkM/BxY21r9X4F1O1VsfqK2ullh+bf9aoD8TYB7Gyx2azsLlgDQAYAeAPQAqIYBBgcZCaojcaNCojORtIcmYmq8z4hN2tElF7TpFF7ygL+NQW/0Qe8N8v82Ivh4DPh4WPhOD/flGPeJAP9Br+CCh3fGBSzZ4GkTNGIQ9OoEHSokwuA+RuyipQYpxYhoCmZoWKnC1FqpSk2oGLGSRJUSUCkGGCkgJwCKBEk1RpnFeEgGjenBNbvwnIN3ztp0ztp8wVb/ZGvTa9Hmv/U1/3uk+eoE5+pE49WJxq+Gar4erv1qqObLgWo2n/VUftxe8l6s5K1g8R/cBb8x5zyoyVpXZM3LMqeo7Clt9ZSVf7HXshhS92qEAaTKWJNvbKgYtFJkdX6rBH988gxeLLXxA6OmuWH9xANDj497lt2Sjk5ycADqohO58p2nWbDsewHfIVHsXmnnEarvqHwwTTl4Qt2XJus9RvUfVwxnakcztMPpSnaVsC9NNpAuH8lgxjKUk9ma+TzDUqF5qcA0laMdz1SNpCsG0mR9qWT/MWogTTaQLh/NVE5lqudytIs5uvkszWSmgn2zcn8axoI1kasYy1WMZCsGM2QDJ6jpbOVYpqwvHe88BrelAG1HwPb74Y4jojvIxGIsLh/emYPuzsMTCsUJhURCkSyxhEkuVe4t0xyoMh46bTp42nTwtO1QvfPeJvP+GtuButbDTb57mn33NLccbDDvPa1NrFTtqWT2VMoTy+WJ5Zo9J837a+wH6tjC6qZT++sc+2rte2tsyaete6pNe07pE09qEioUCWV0XIk8vlSRUMbEl2kTK9Xx5Yq4UnpXMbUjX3xXtuiXGfD/Oo78KieCuM4OXJzxzfPT+ef6z2rqyQmFp4/2DFnCr1566qO3/vLa00/85sK55y+ef+Ls5kSbt8tpaDOpOkzaqE4ZVNEBpcyjIFwk2UrTrTTVQkgdYtxF4B5S4iElToKwSSkjRjEQQQmkFJ+UCSiZgCIFqJQHEhy+jMPV8HkWWNiCQV4x1IKhIYJuJ8klk+QPvfQ/psi/jWMfTcmuLmk/ndX+cZB5qp1+rJN5YdT4uwnDq2PMb/oMT3frHoqoVlz0iEHSo6V6jbohu7XT7h6wmeZcyofbLA92+/scbiXhRLGgCPQikAdBWhHMi4pDiDgGiDoESNftYP03Zt1eef0YLKHo+zv/U6vorQnX92axreIPPPoBWz+++HNg/Ziq/x4sdoxVBwbrwEAD5G8SepoFzmaenQMYOYCxWWhsFhq5QqNAaLgZQAcBahGokaAGEjeqCY2TlkeUxKgJX3CJN33IAz7gyQD4+w7Re4PYh6PgP8aBT8bBf44L/zHMf6eH+2qM90yIfykgvOgVbjjBORM4pgcH9cJeHdCuRiIMHlXjAZXUScsMElqJ0UpMrhMzRiljoZRaqYpEVAiohgQqkVBOAJQcJLS41CnFutXwggW84BI84uI8bG942N74eEvTc96G18MNH3Q1fD7YcGWk7tpo3dWR2q8Gq64MV18Zrv566BT794u+in92Fn8YLX03VPx6S8ELltxHtdlnmZwlefYcnT2rOTVhaDrfZRyxYlGy1taYZ2ssCeO8djmqqC40C5vX2vvtQhOWT3rgaIzofWz8NxeHnx51Lg2pp/qADuVeoWpXvTau1pTEc+wD/Yex9vvJ7qP0wDFm5IRmLFPXlybrT6UHjsmHjqtGTmhG0pWjJ1RjGcrxTNVktmYmWzudpZnN1i7lGpbzjEu5hrkc3XSmejydGU2Tj6bJx44rRk8woycY9ubZbO1cpnrmhHL8hGL4hGzgBDWcLhlOJ0ZOkGPZ9ESuYjJXNZ7NDGfJFwv1s7nKkUyiLx3rSUN7jiLdKWj3/aI7ZHtKJXEFyM4cZFeuKC4fjy+QxhfKEktUe0rVyWW6/VWG/afM+6vN+6ttB+rsB+ttB+ps+2vte2vYWPaeNiVXG5JPafZWqfZUyuJLqbgSeWK5Zm+Vad9p897TbD3l3Fvr2Fdr3XfzflNytTGpSp9QyVZSbL7vBONKZTuLqB2FxI48/O4c5M4M8L+Oa/afDgHWlc6NIdsoVUEsty0ZObIphXfS0LEaHf/o93/+93vv/fGJR146t/786uJCe2QmaB926QYc2kGnrtOiiuoUYZ3cryL9NBlUyAJy0kdJPATuJTE/ifsIzC2VOCVSMy5VQ1JaKJbxxXKhlAFJOYDTfJhq5imam41CbgsqCODCsETowYWdcnxSjV1yo+8PSS7P4V/Piq4tEt+tKq7MK/4xKXtrlP7zqPzPo/I/DUvfGMA/nFK+Pcq81iN7Mihed+ATJumIVTPisvmN7oDW0m3QzbnN863WiNZI41YA9WFohwiJwaIQhAUgLADiURDrRLA+SBSDRDEQjbIBkMitxAAkJoSjbNhTAInxkaAQCQqhABsADgJoSCgKb8N0e1jLbh91fT/huo2km1MzKPzfK/aT+Tmwfg4vdjBfBwbrgWAj4GsC3M0CZzPfygVMbHiAiQeYuEIjuxWLDxpB0IDBerHIIMW0GkIZ1MhHbPSmS3QphD8VQ34T5r/WAX0wJP58Evt8UvivCeCzCcE/x3j/GGx+p7vptTbO8xHBMxHwoQC04QRnjNCYHhoyQr0GqFOLdKilHRq0Q0/FjEqvWmWRKQxSyiyVWQjKQdI6MSNFlACgFQo1CKgmQZkClOpQrJUUDWngDZvwsZbmZ9wNz7Y2Ptva+IK38SVv/R8DNX+N1fyrt/brwZqrQzVXh6q/Gqy8Mlx1deTUtdFqNpcHKj7rLv4oVvLXQPGf3PkvWXKe0OZcYLJX5VkLVPaEvGTWxD3bphk0gG1EbRAsdzWXeaEGh6CeOV3E1JT1m6wDxjailAqJu8ZNi9MtS5IK1bhzOYb1hE+3yuI4lmSBYz/fnMhz7QP9h7HY/cRNsI6rxzN0A8fkQ8cZ1qnRE6rxdNVoGjNyTDGdqZ7N1s7l6OaztAuZ2sUs3WKGdu64aiFbN5epmTmhms1Qz2RpZrI0UxmqiXRmKkc7k62dydLMZqin05mJdMX4CcXoCcVkJj1+ghpJkw4dJ4fTqbFM+Xg2M57NzGQpp7LkY5nkcIZ06IRk5IR0/AQ1kSG/Q7mvkkooxnflobtyRbvz8PgCIqGITipVJ5dp91UY9p9iwbIeOG07UGc/UOc4WG/bX2tOrjYmVRmTqox7Thn3Vuv3Vev2VyuTKqi4EiquhE4oU+2p1O09Zdp3mqXqdq2Me07p91QZEk/qEio1CRXKhHJlQrkmoUKbWKlPPKmKK5PvLqF2FErvzsfvzkHvygJ/kc7/X8eouJIRJrbSvtqCuG0Cy0J01spnJuWeCX37UnDwvedfufL+O394cPOFxanHRvoWfK65VuOEUzvp1k+0moacul6rqtOiiuhkMTUdUVJhhSQgw4I0HpXjYZnIJwFdOOLAEDOKa0GMEWA0D2X4YjVAKAFCzsXkjYCqiWfkc1tgoR8VhDChh2geUAnP2uGXI8hHI/jlWfHWAvntsmprWXZ1Rf71svLysubf8+rPphWfj9NfTiq+nKM+GcPf64Veb0eeDYrPuqkZh3LUrotpTWGNod1gHrSaR22WTrPTpPKjVAjGB2HJACztAYgOIR4RisKwKCbCOlmwts3aBgtEIiASAeDwdtgr22ABYAAA/wOsbZi2B14sWKxZ22DdNOsWRj8Aiz3ezv8RrJ+ss37QJN4O1m2btgJNoJcLtPAAB09o5YNmNjyhmSc0cwFrs9DSLLQIYBuMmsWYSSzSESKlkSD7LPLNoOr5CP67bvyNPuRP3YK/9sP/npJcncevzAi+mAa/mBR8Nsb/x2DzX3ua3mhvfiXKfSHCeyQAn3VCcyZ4woiMmJEBI9ytQ7q14i4V1Gcke62qoE7pkMusFGWnaZdcYcZkKpQWQ0oQ1EGQXgSrKYhWgFIdKvKS6LgWvGDnPeNueMlb/2qg6XdBzqvehte8NX/yV78Xqf6kq/pyPwtWzddDJ6+OnNoaO319vObGRO2Nidorw1Vf9JV90lb2Yaj4L615L1tyntJlP6DKXldkL9JZ41TRso1/LqacbyV7GU6HuMZUk+MGTkdkqIFz0oXxhx2umMItLSF7VWOT1sVLA09V39s807IxJB/v47bLdnE0O+otCRxbEt+1D/QdEkXulXTcT/am0IOpzNhx9ViGeipTO5WpHU9XjaerpjO0M5m6yXT11HFmLlOzmKNfyTWu5ZrW88zrOcaVTN1yln4hUzufoVnI1C7m6BeyddPpyrGjsskMzXSGdi5TM5d506zJE2zkkyfkE+n06HFq+BgxfIwYPU6NZtAjqewBNXJCOnRcPJZOzmQpF/N1d6j3n5Qlloh354t252Fx+dtgafaW6/ZX6g/cAutgje1AnXV/rXnvaTPrzt5qlirN3ip18kntvlPKpApZfCmdUKZIqlAnnzQknzLtO23bX2vbX2vdV8P+lyGpSp94UpdQyR5sV1jq+HJdQqU+8aQyoVwRV0rtKhLfnY/elQXeeULwX2nN/ytV9KucIXlkwjM5bBkiSsQrbQt2oWpRFx6UeRY8PS9tXnzj0Ycu9rU/O9r/zFD3hYhv2WVccOgXPeZ5n23cbRxp0Q85tV1GulMna9eQEQaPKrA2pbhDLW5TiIIE0IIDdhS0wJAeRNRClOEhSj6qFmJKnljBRRWNgLqRZ+I2OwCeF+b5EV6I5k4ZBE/74Xf6sU8nJV8uyK6tqL9bNX69pry2prq2prq6zFyZk12ZpLam6e9mVFdn8M+GhX/vanqvU/B6m+hxn3jJLh2zyEb0dIdGFdYY2nTmfpN51OUOWfwy0gEiIUgUA/AOoaQLwDsBLIZgURyLwFjb7WbdBlYIREIAHATg4M1Kij1G/ELEL4R8ABvYD6ABUBTcrqRuD6vVNlj/Mcy6raTiIVEeEv05sP57s36yN6wHbk7ufxy2KKsHAg2QnwN5eFCLALQDoAWEzCBkBkALH7DwQBtXaG8GnByhgyc0w7BFjBolIg0tkjso6aSDfLxD8W6/9INR/O/j6Eej0GcT+JU58vqS+MYifGVB9PU8enka+myM/9EA9+2uxtdjTb+LNDzmB885gSUzOm3BxizooAHs00L9WlGvEu4zEJ0G2suQVlJsk8laFIxHpVHBchpiJKBSBGvFIgMp0tKIQg5SRlwckounDfDDjuYXPXV/DNS9Eax/PdjwB1/t696aN3yn3glV/T126rPu6sv91VeHalitbkzUfjNZ9910w7dT9Vtjp78arPxXZ/nfo8VvevJfteU+Y8h+UJ2zwWQvyTNnlKXzpsYlj2TRT/erOe3SGregfM6tmvYbjWD1VMB5YXBMWo4CGUifaqST7p+yLeCFil7VRAfaF63yqBMEpt1cW0KzPZHvSgY8B5DgISx6j6TrPnIwRT6aqpzM0M1k66dOaEZSZWNp8oUsw2q+dTnXOp+lXco1rOaZVvNM63nmM7fAWjihmTuumk1XLWRqV3KNK/mm+Szt1HFm4rhqMl09l6Gbz9LOZ2nnMzTzGer5DPXMCeVcpno+SzOTpZw8IR89Rg6lSgeP4v1HJAPHpMPpxMBxvDcV7U/FJ0/I53N1d6iTK2QJxZJd+eLd+VhcPhaXL4krkMYXKvaUKPeWafZWqpMrdHtPmvdXm/fXGJJPGZKq9Huq9HuqdHtPafedUu2tYkdX6uSTioQyWXwpq5V+T5Uhqcp8yzVD8injnlMsUtr4Cm18hX5PlTaxUplQLo8vpeNKmPgyTUKFLqGSiS9TxJXKdheL785HfpUp/MVx3i/Smv/rWDRf3Abb1jrX531zdAUx0TriRXRzKv+QzLXq7Xl+af3ZxdmNiOfp/s7nBroejvrPuR0bbtu617HktU27TdNu1bEVRwAAIABJREFUw6RLN2Cku41Ul4Hs0Ek71OJODd6tk3SqsZgCDhCwG4cdKGwVYSYE14OYVojqAJFGgKj5oJYr1PN4JgHHCXG8KC8g5ncroVUT+FoY/deI5MsZ/Ktl8toac31FeXVZdW1FubUs+3pOfHkauTwlujIruTpHbs2ILw+Dn/VwP+7mvdkmeKoVWLXCU2Z83oR1KqlWRu9lDN0a9YzDOOlyBDR6s9yhJlxSzIugEUjUAeFdiDiG4EEEiyJYFBZFYFEEQsMQGmapAmE/CPuBbZhuRYh4AcQLQB42IOwFUR8o8gtFYaEoLEBD22Gv3A7Zf5j1I7C4cKQJCP4ArG2zmsHQT+YHe7u266mfBQsKNIH+BsjbBLZy4VYB4gQQG4SYYNgCwxYQsgohGx90ckFXs9DVBLi4AhMMGKQio0Ks15PKkIZcbpU81yn9bJz49xT+xYzoy1nsqzniygJ1fZm4sYpvrRBby+Kri9hXM/Dn48BHA9x3Oxv/Eq17yi980AWs27Elp3TGjg8bhUNa4YgOHVBL+rRERCVxUbiVkDoVCpdC6aAYGawjQY0EVJKIisY1DK5VoGoaVpolRISRzpuRx1q4vw80vBlpeDPS8Eaw/nVv7R+9NW/4Tr0VOPl++OTHbSc/76663F+9NVF3Y6rhm+nGb2eavpvlfDfLuT5Z//VI9ed9lR+3l73jL/ydM/c5S94j+txNVe6yImteUzFlqFtwiyYc6KCe306dDktqL3S3zLabLXjDxYmhFzcfA/Mh+Uldt2JwVD+21LLWLhsY1EyHeG2uHIMuEbDFCyw7G1yJAlcy0LofDhwUhQ/hnfcSgynyiVTVeJp6JlM3k6WZTFNMpytXC8ybxc61PPtaoWWj2LZeZF3NM63mGNdyTRu5ptUs/VquaTFLN5+hWczSreWb14usrFljx5ipNNXsCe18pn4xS7eUrV/O0q9kG9YLLGv5ZnbpcCFbPZ3JTJygRtOkfSnSvlRJf5q4OxXrTkH7jmJj6bKZLPUdyqQyKr5IsitfEleAxxeIdudhO3PxXXlkQgGdWCRPKlUklKgSy7TJlfo9VZqECl3SSW1ipSqxgkksVyRV0EnldFK5LLFMtadSHl8qiy9lm0H9nipjUpUl6ZQqsUKVWKFNrGQ7Pn3iSX1CpT6hUptcpU6qVCSUyXYXy3YXy3eXqOPLtfEVsp1F9K5itsKC78wQ3JnOvzNd8KsTfZVMBDDPhebDZFB9WrEcm3fwFXMq/4zav+iKvbx25p3HHvr98szTve2PRPwPh32P+P0XPC1nvK6lVuusyzjXapx16YcNVLeR6jGRPSayWyfp1km69XiXDutUo20KcZAUtUoxl1TikJBmVGyAREZQpAdAPSA0gQIzyLXBnBYRxy/lhSj+sEpyzoi+GUYvj4quzKFfreBfr4q/mkevzsqvLyi2Foir88iVBXhrFd9aJ66sEd/Mya5NiK4MCf/dJ3g72vx0C2fDKli0YcsWUaeabFGZWpWWDka+alc+HLVvhp3zYX+PzW2ReQg0iCAdEN4FiNsE2E2wWLP+EywvCHsByCMEW7cDQJ7/W7BuL7huH29tl1QsWHw09gOwthW7adbPg7Vt1u1gNQoD2zsk/mPlEfZzIF8D5OXAbi7sFoockMiGiEwi2IogVgi2CSEHC1YT4G4C3ABoEcFmmcRqYOwevWXArr4QJF/qFn81RXw5LfpqDrm6IL6yQH09T15ZJq9vkFsrxNYKcX1FsrWIfzWDfjYm/Hsv5/2O+mcCgktu6LxLvNFKL7jE42ZwVAdMGEXDOrJPQ4UZaQslcclpt1JtoxQaRCJBrFLYIIVUcpRRiVVqiVqJaWlUbRRLI4x0wYI+5eG/EW56r63p7VjTnwL1f/TUvuGr/ZO/5i/+qnf8lR9Eyj/tOPlFb/W1ycbr05wbM83fzHK/neN9N8+/Ps35eqzuy8FTH3dVvBsqfq0l/3lbwSPGvE1NzrIye05dOmdp2ojSIzZo0o5GyWonUNqphhcH7CGT+NLC9IvnnkaKCW2dU3va1EW3bwYvqKst5oZWU7ndnqnVxQts8YKWJH5LkrA1GWzdD/sPoOFDeNd95HAqM5WmGTnKLGSZVgvMS7n6tXzT+TLX+VLPaq5tvdR+psS+UWxbyzevF1jOFtkvljgvljgfqfZfKG9ZL7Cs5pnWCi1rhZbFHP3MCdX4UcXkMeVMuoYFaznHsJZrOpNnfviU73yZay3ftJyjX8rVLuVqF3NVszlMXyrRnSruOop3pqBdR0WDacREhnw2W3OHOKkA3pGJ3p0p2Z2L352F78yWxuVJ4vLIuEJid8HNxBWS8UVEQpE0vhDZkSfeXUgllNIJZbL4UiqhlEoqI/eUK5JPMntOapKq9IlVxsRThqRT+sQqXVIVvbuU3F1CxJWQ8aVUQhmdVCFPrGASKthNDGR8iXR3kXR3kSy+VJFQpogrxXfki+/Ol96dK/l1Dv6rLNEvM6BfpAG/OBYskT3ctbEWWWyTh9DTktXIXLvQ0qcOjekC067II2Njvz+z9MrM6HN9nU+2Rx/w+x4JeB4KeB7wuc97XWdbHWsuy5LNMG/WDprJfqO0V4/16rF+o3jAJBkwi/tNeLdK3CHH22RYGyWN0VRERvpJSasYcWGoDQbtMNCKQUExEJFwOwnugIzbp+CsmZt+HxX8ewLbWiCuzkmuzYq/XSCvLVFbi5Ib8+iNBcm1VcXVDe3WuvrGqvzyHHJ5Fv5yHPykT/BWpPn5Fs4D5uY1HXeCaRhQcNoYKKKkIwp6VCt7IqL6YM766aLpiX5XyBHAqbBQFEaxAI55ENQJo35EFELQCILGUDiKwCEI9EGgBxLYAKENBOyg0AkBLhB0gaAbBN3bct3UCvaCsBdCfCASYHtDUBQGb9VWABbjwYHb8ArxkSB7+uMJPVt5cQB/MxjgQsEf7d4KN4MhDhDc3tHKXtluGH9QSdUInPWgpxH2NYH+JtDPlmlNQKgODNSDvmbIDaAuDHNIcCuBmaUiE4BYIPi2xhCy86CWZsjNRVwwbJBjCqecaTeqxp3ys0HqyTbyzVHJX0fxTybQL6eRKwuia8vSq2v0lTPKy2vMlVXZ1pL0xqJoaxb6clz40QD3/e7GFyPcp/z8B1rAdQc+ZyHG9JIxvWTcKBkzoEMGvEdPRjW0Ryl3yRV2irZKaTONaXAZBWgo0KAU63SESi9mtLDCJkECcnTCCD/hFbwZ5fy9rf79SNOfA9y3/Kf/4j31Z9+pv/ir3g6e/CBc+a+O6q/766+MN21Ncb+ZFXwzy/t2jv//zfK/neZen2z8vL/24+6qdyNlf/AWPe8oumQuOKMtWFYVzGrzpk1VD/WoHhkwz9jALvJkBC1vJxpWex2XlgZfevThPzz2skfilRZRfjjkBYITpnFpkdINtCvydIbjFLOr3ra72bVb4EsEfMmQfx/iP4BGDon67iNmjqvXskxruaaVbMNKtmEj37JZaNvIt2zkW84UWNfyjBsF5s0iK5uzxbYLZc4HK91ni23r+aaVHP16vmmjwLyaa1jO1i1n68bS6MkTzGyGaj5Ls1pgOlti3yy2reWbzhfZzhfZzhZY2G87V2JfLzAvZmm7j2DdqeLOVLwtRdRxFBtOp2YzmIUM5R3SpEJ0V7Z4Vw4Zly/ZmSPdlUsmFEji8qS7C75PfKEkroCdc0E7ckW7CqTxxeyCIBVXIkssk+0pVyRVqPZU6pJOGpKqDElVulsrgFRcCbm7WLq7iH1WkUoolcWXyuJLpbuLiLhiSVwRvqsA25kv2VVI7CoidxbiO/IlOwrInfnEr3PFd2aJfpkB//I4+Mu0UCm95B6f80y2ySNqyLARWw5xDOJ8/oK9eyM8+Pr5B754+YV3N1efaY89GY482971WNj/aMj3cND7oL/1AZ/7nMd5psW25jBP2VUTVmbMLB+1yMas9IiNGrFRQxaiRyfpUks6lJJOFdGlknVp6HalNKYQB0ncJ0E9OOiXgGECiBH8boo7IOeNqPnrpqZXQtx/jWPXl2Vsvlmmr62pri9T3yyKry9TW+vqa2d0W+vq6yv0V/PY5Rn0y3H4417+m2HO866GB0z1a9q6BV3ziLK5UwGEFZKIjOpXSDddkpe75a/GRJtexqd3SsQeAPajiF+MBXE8iIj8iCjAmoUiYQQOQKAHAtwgYP9PrVwQ1ApBrf9RW93SigULFAUhLARhERYsAIsBWIyPBIWiMIBFfhKsH3eLLE+3bze9lVtC/Qgs1qwfgFUHtDZA3ibkPx4AagAi7G4GFiwR5pCKbZTYQuJGDLOIMQsuMotgMwxbhJBNALl4UAuM2SWYXkeoWpVMm0E5apeveqlHwtKXOsSv9WDvDWKfjIm+mhVfW6KuramundFdWWeursmur0i+WRLdmEeuzID/GhN+NMT7Sw/vdx2CZ0PAQ15kxYHOmNEps2jWJp61icfM4h4dHlFJPHLSRcuctNwlZzxaykzJGUQjh/Vqsd4o05pJjRFX2iWioAKbNKFPeIA3o5yP2hs+bGt8J8L9a7Tx3VDdW8Gat4LVbwer/hqp/LTj1OX+uivjTdened/M8r6Z5X03w/tulvvNNGdrouHzgdMfd1e9Fy173Vf8gqvwMWvRWX3hijp/xVw1baxd9InXo+pxK9zHNLaTdWNWyZRfORm1PXVm/a1nXu9Sd/JS+HiWNADHFlzzLmGwQzbGFBrcxUYmrkH6/5S4bmkVOCgKHBSFD4t67iemj6tXc8zreWa24ztTYN0stH1/WmhhfdnO+VLHhTLnhTLnZpF1o8C8UWBezzctZ+sWMzVLWdrtWdVStm69wHy2xM7StplvvljieKi85WK5i81KrmHiqKzvqLgvVdJ1FI/dj7Tdh/Sm4MNHpeNHiTvI5GLx7lwiPp9OLJLtzifj8mUJhUR8PivU9mBLtDsP3ZUL78gGd+WhuwvwuKLtrZ7yxHJmT6U6qVKXdFK/p4pdBGS1om9pJd5diO0uxOOKJHFF0t1FxK4ifFcBtrtQtKsA2pEL/TpHtCMPuzsPuytXfHc+ubNQtrOAvDtPfGeW6L9OoL84jtyZ7s4TdVL+zfZVH96qBAwXus/66nXSQnjDN7HRNv7Sytn3H33k9dnp5zs7Xujqfq6j+6lI+IlI6LFQ4NGg/1LA96Dfc9HrvuBpWXfZlp2WBZthzqaddWhmXKpJBzNul/WbiV6jpNdA9BllA2b5kIUeslCDZmmPEuuUIzEZ3EZDHXKwSyHsVwiHlcIpPbRp5rwUaP54FLu2otxaV2+tqm6sMtc2jdfXlTdW6Bur8mtndNc2DFtrzPUl6dUF6VfT2L9HoH/08N4Mc37rbrhkrT9nqFnSNo4x9V0yTkyOReVEj0KyaBE/FpK+FMIf9GuGHG6bMigTByRoABcFMVEYxX0o7sOwgEjkR1EfAnlgsAUCXBDogAAXBLhgsAWCWmDYw2bbqW2qbgZltfoPsEC8jdWKzXbP+INW8ccN4w/2RgjQyO0PKm7vTWUfJPrJwTxbVXFvPdDD/ixEAxBpAINNoJ8Le0G0FcNbSKmDlloUUgMttSgkFho3kbhZIjKhqA1EHELESUpMGlLrlDMhDdNhUAyYZfMu4qxPcikgfjYifr1b/MGQ+Isp8tqS4vqa9saG8eoZxdY6dX0F/3YZ+3ZRtDUPX56GPp8A/zUh+NuI4C+9wG9j0EM+cN0JLzvRtVbpSgs5Y5MO6vE2JRZQSD1y0qNkfGpVu0XpUakNYpUK02olGqNMa5VprITGSUjCjHTSLHnci77Zxvu0m/NpN+ejbu5Hnc0fxJreCde9E655N1z9QfTUJ12nLw80bo03fjPV/N3MTa2+m+XemGq6Nl7/xVDtp71V78fK3wgUv9Ra8oS95IKpZENfPMWULDp457v0T80ENzv0w2YoSNTO+NRRBT+iwV+8eOGPD7+ob9RwD3OZIrWrwTug7AvindrTLR3YgDqNoBMa9PEcxx7QnShsTQY9eyHvPjh4EOm+TzqZrl7Ns5wpsp0psm0W28+XuS6Ut5wtcZwpsm0UWs+XOtiwSF0oc54rsZ8ttl0sd50vdZwttp0ttp0ptKzlGVdy9Cs5+qVs3XKOfiVHv5prWM83nSu0buab13MM54tsD5a5HixznS22nS91XCx3nSmyLmRqJtIVY+nyoTRZ11FJ1/147xHJUAoxcoS4g04uYcdVyqQSRVyhIqGISSwm4/Kl8YVYXD6yKxfemQPuygF2ZkM7ssG7s8C4fDiuAIsvYh+moRPKlEkV6uSTxj2njHtOGZJP6fdUqZMqmcRytgRjtRLtKkB35qM780W7CrCd+djdeciOPGRXPrgrT7gjR3B3NrQjV7QjD707F/913k+C1ZqPXYgtb8SWY3TYiDuHzQPtApesFFuPzT0yfub3Fx99eX31iYG+P8xMvbe++fzw2DOx6FOR8BOh4LZZj/i9D/s8F1s8Z13udYd91WFZdpoXnYZZh2bKrhq200M2Wb+VGrLJRhyycRc97aZm3eSEUTSigwfVUJ8a7lODQxpwRAtM6MFFE3LRxn8lxPt4THJ1VX1lQ//1uubqqnLrnO3aGd3WGrO1rr56xnD1jGFrWbY1J7o6R14ex/7ZJ/ywo/mtcNPvfI3PttQ/5qhd0zZMK2r75U1dDNypkPQy0lmz9IGA7I0+9Uu91ovtgUFX0KHyyyU+DPXCkBfHvTjuxTAPJmpFkRYEdqGgEwEcMNgCgy0I5IZhNwx7EMQL3cz3SMGo//uIQjAehvEwjEchLAJgkVu/FBhlw4J1W6I/yPbC4u14bV+8vW28/Zidc/143ykHDLM/O8EBw01wpBmNcZBoIxRmKzg+5AVRLy5upQingrKoZAYdZdaSJg1hVEqNcomRwC0YZkNFdpVUaaWZgEoe08pjWrLLQE5YpcsuyVkv8WhY+kqH5K/D0n/PUNeW6G/WlDc2VFtnZNfWpFvL2I1F9MYifH0B+XoWujwNXZsVfjkFfjoKv92HvBCFH/TAm25swytbdUnnHdJJs2TQIO3Skm0aWVijiGiV3SZFRKtsoRkroTERagultssYB8X45HSUoUZNkoc9orc74c+HhJeHeJ8N8v7Rw/ugvfG9cO27oZr3Iqf/1nb6n711l4c5V0frb0xyvp3mfjfD+2aW+80s9/o05+pEwxfDdf/sO/VB58k/R8pe8ZU/01LxoL3inLn8gqd5xc2fcWOPTnqeX4o9NGjtMQKL7cYzUeuoS3+mf+DB0RU/0oIdFzF5Sm9zcNE13wqGvWh3Oz6oPE5Id9Uo7q7R7GpyxPNciYLWZNC7Dw4dQnuPkDOZuvVC+9kSx9kSx7lS54XylgcqWx+obL1Y4b5Q3nKhzLkNFlsZnSuxs2UXSw+r2Nli22aR9UyhhS24NnKNG7nGM3mmzVzTRrZhLVN3rtB6tsBytsDCNpUXy13ny5znSh2LWdr5LM1UhnL4OD2QSg6kkiNpsrE0+g55coksoZBJLFYnlarii5QJxarEEtnufCKhiN0BL7g7k78jU7gjC7w7C9qRDe7Kg3bno7sLsN2FkrgiMr6ESSxX7ak0Jp/UJVWoEssUCSVUfBERV0jEFUrjC8W789FdufDOHGBnNrgrB96ZA+/IRn6dBe3IhXbng7vyBDtzhDtykF3fW7bdEuK/zET+Kx36RRp05/FAMfVw18Zm+2pQ6vOqI+vRlZZqpa5GttIx99qlF67/7ZOPXnnp2dmJN89vfvnyy289cum5zvZn2mNPxSKPh4OPhQKPBfyP+n2XfN5L3vDDHv/FFs85d8sZt2PNbVtymRcc+imnetypGnOqRp30uIueaSUXveSqn1xz4ysufN4mmjQhbGbM8IwJWLfAl1zAG+3wZ9Oyq+v6K5uGKxv6rU3t9fPWrU39zWbwrOnapnFrWbY1C381gX82AH7Y1vhuqO7NUOPrwaaXfQ2/aa27YGpe0tZPqBr7lUAHjbaT6LAaXXJKX+pU/LZb+3iHZdFri5rsBoWLELciSItE7BHjrTjmxkQtGOwUQQ4UtKOgHYVbEaQVQVpR1IeiPhj1IaIAIgrcjhR75WawMCKOIOIIIo7BN5Fqg8TtsKQNEsdYsG4PO+HazrZZP9gGcbtiPze8/4/Z/PeJceFoMxThgCEezNZ0IR7iA2C/APYJYB+I+lDcQxFOJW3R0gaDzGSQmfSUXk8ZNYSRIYyU1ExKrVqCdtLysIqKqsiwShLTiIdM4hm7eN0reSCIv9CBvzuEfT4jvrYsvbEqvb4qvb4h21qRXF1Ery7A1xeQ6wvI1jxydRb6dha5Po18NSH6aBj7Qwf6mAc54xQvO4gFu3jRIVlwUvNOesohH7bKew10h5bq0VI9OrpNqwyoVG650iVTtNK0T0G2qeh2pXRYg11wif7ciX4xCn89Jvx8mPtJH+9vnZz3I3XvhWvfj9Z82F7zSV/D58OcKyMNVyc4N2b438zyvpnnfzPP35rnXplp+mKs4dPB2g96Tr3ZVvVq6OSz/lOPtFSfd1TP64tWW7lnOxXPzgefmQusRBT9ZujJubZHeoIxOT7icp/tmlZVUs37GyLCqI8bWmpZuND+qOKkbc6yYc5Xy5OaqDur9PFc9x7Asxdilwjb75MMpSkWck1nS1vYCmuj0LpRaN2us1iwtpvBbZvOFFpWcw0bBeZzJfYHKloerHQ/UNHCfsTCtJlv3sw3n80zn80zb+aazuaZz+SZVv9/xt47uI0rTft11b27szM7thgl25M8M04iCeZMJUu2JYukmEDERnejGznnHEkigwQYQBAECBBgzqIkyspWZFSwnO2xZCvZsoKz996997vfd/9oCtZ4Zre+qqdY5zRA8r9fPe9z3vN2oWimTP7mq+ajr1v3b9VMlstnqlQTpdLRYnGiUBDJ4/ThmL3ZaG82GsxhPMF+dgt7UyXv6S3CZ7byMyuFz2wVPbuNlVGObKwEM8qIqUWNqQUNKfn41EJiahE5rZiYWkJMLSGllWKIgTIr0cwtrI1buZu2sjZWIZkVWA8q1oYKZJZR0kuIqUX41EJMzWlFhJRCYkohMbWEkF6KAas5rQQjIC29HKsNaSnFwIYiypMFxN/kNv8mu+nXWZoC8lu9h3vlnUaKxqXsiBn7vASVlaoYsfdemD3y3bXrX129dHY0cfXQ/q8/eO/W1asXujrP+X2n272n3e63XK6TDscJu/1Em+2kzX68te1IS8ubVushq+WA1Thr0k3p1SM6+ZBePmiQDBj4EQM7YWJMtjLmHIzDTsaCgznXQp8wgeN6YFwPjGlJY6rmeS3ptJX0USft6yHuj9PSH2ZkP05L/3NO8tOc/D+mhT9Ncv9jWvzTnPynWclPo+hPMcK9QPNNb93Hra9/YHntw5Y33m2ruWjdu2h8fU5SN8LbE+bu6WHXexG8k4bvYOD7JZQFC/2kDTnlZO1v4QV0cr1Yz2GZYMiMAQsC9DSKFiBrAKIaIGgAgoZCMWGoolKtZKqVArRi+jtIUVuSzyk0OwVyUCAHBXKRQSeB5sBGMJNhNwn62WcRQScmjFPJec1JbD0Or180cyU/xZi1Di+Ks5HiTDIrqX0kVz3J0UCyN5FaCBQLFbQCkIkK6MmAmUAxN5OsBHILhWZBYT2XqRKxpGJUKmHIpKhEikokDIkQkXBRKQuRSugsPYvZxkXa2FALG7ALoC4ZLawChvW0OTP1jIP8YRf57gDl+2Hgx1Hqj6PUH8foPwxD3yYo3w6Sf0yQfxqi/Jgg/zhI+r8GaT9Fqd9FqF+FgA87qG9ZKdMqIC4DowogoYHH9YwpE3vcxBnSscJKJCABA0K0V8boUbB9Mp5TwHVwuV4+wy+Gu0RIBw/s4ZNn1eQrTsoXPaT7vU1fdtfe7cHf7Nh33Vn9mX3v5843PvfsveXf+2Wg5mGw5rtw/U8x/I/x5h+H8P8xQvh+CP/NYMO9cP2dYM31zjfe9+6+6HzjTFv1EWv1AVPNAfPeKRN+ysFc6FafDJnDSrANqhk0S050eqZsbdPt3ft9CfU+UfXvXtO8rjbWmqdbJrsEYSPB08uOtuzSiP/cLMqs1f+BbP4DqfVPVKwDy/8S0pfDGSqUTFY8OgqsUIyVySYqFNNb1LPbtLPbtJjDwkq/x5UE1oHtuoWdxjdfNR/coccSLgxb+ytV81Xq+QrVgUr1oS3ahe36mTL5bLliYadxYadxskw2WiyerlTOVqqnyhRjJdKhAmE0l9ufxezLZvbj2E/wnt3K3VQlfGar6Omtgo1V4me2SX6/g7exkp5RDqaVYs4In17UnFZETiumphZT0srIqaWktFJiRhk1s4KWWQlvrKJnVtEzyqH0v8PTI8AV4VMLG1MLGlMLmtIKm9IKH5m1ElJaKVYSPu6wSCklxA3FpKcKSL/NJ/02v/nfc+t/vXnfr15y7+JPtw7NeiYktXwd2xg19FiqmUFZ25ipY74j8M7hhY9PHDk3HPvw+JHvr1+79eGHiz3dF7q7zvp9Z30dZzrak+Q643W+5XKcdNhO2NuOOexHbG2HWqzzZtOM3jBtMIyZNMMmecLMH2/lzjs5R9p5p/2cU528Y17OgotxyI4ctiMLreAhC/lYC23JQb3WA309zP5hSvLdhOiHCcF/Tgn/Y1Lw0xjzx1HGDxO8H2dlP86Ifxim/xjB3+tqvOmu/lvL6x+17P7EVvOBrfayefcFzY4ZUV2C/Vo/c1cvu9bPxLthvBdp7OES4jL4kIF+xkY/YuMMGGUWmVnAaUXorXSaBQaMIFVHo6hpJBWNpKERtTSinkq1UqlWAGihAC0UoJVKa6OAbRSw7WdC/b2ooIMCOaiwEwMWEXQSQTcJ8lDoniSwiKCTBLkw/eOM+ccN1y8ohqc6sCwMc2qPd040UV1JZmHYWm9DJbsbyM5Gso1AsdBAIxMxslEdi66mgQYyYCRQLM0kK5lqhWEDB1ULmTIBqhAGWzcvAAAgAElEQVQzFFKmVMYUSxkiMSoUogIeIpShPD2ba+WgFiZgYgGtAqBTRgupKAkNNGMATrWS3/OR7oSo3wxSv09Qv01QvhmkPoyS70eIDwdI30UpPwxSfopTfxyk/JQAfxyk/BAjfz1Avd4LLLtoB4zgiBqOKumDavqYDp0yotMmxqQBGdHCcTUUk/MiSkZIhQQUaLeE1yvl98sZMTUYkdN7JbR+MTCjpq60Ua77CLe6Gm74930RaLrZse8z997PHdU33dU322tud1Z/0Vv3oK/+2wj+hzjx+yHSD8PkH0ZJ3w4THsabvhpovBWqvxaofc9Xc9G774yr/oit/kBLwwk7aUpPHDEyesVgSIio9+xQ7nktJBBHJFL+q7t7lMaTkbkWsrrphRpTndHcYJlqmewRDciqLZP6A7oKMW9Trfb3zdINNebfEW3PAd7n6Z0vMXtfZoazOIl80ViJfKpKNb1FPVmpnKhQTFYq57br9u/Qz23XHdyhx8rAZMQ+W6XCtthifpv2zVfNJ95oO7a75dArhsO7TJjbmt+mPbBFg5Hr4FbtkZ2mQ9t0+yt/rhynKhQzVar5rbpkxj9cKIrhuDEcN14geIL37Fbe01tEz24TP7NNmFkl/d0O+R928jdV0VNLaakllPQSYkYJIbOEnF5CTS2mbijC4nNqZgVlUyX16Srw6S30TVvomVVAWgk5rZiQXoxPXwccMXU99mpKKWhIya9PzW9M/xlYpJQSUlopMbWkKaWoeUMRKaWEmlpKeaqYmFrSvKEI/2Qe4bd5hN/mNf02t+43m6v/9QX3LmGf2Le/fUpcy2kRtwy39naBimFLx4zOdcDhf29m9tqxw2/PTHy1tvK/7j+48/HfLgS6z/d0nevuPNfpT2LrjMdzusPxVrv9pNt+0u044XIedzqOtNkXrK0HDS3zRuuM2Txu0Yy1SKbsgsPt4lPd0rPd3DM9/NPdghM+zqkOzmkf+2w785QLOu9mXPSC1wPgwzjzuzHeN8O8rxOsn4aZP44yvh+Cv0tA340yv5sSfzcp+D4OfRequ9fVeMtTfa1tz6f26uuuxk+c9ZfNu88qt+6X40d4eyLs10K8fUEesQNp9sD17UhdO0Iek1BPmqAjFmZUKzWLTFxGGwzaYcAKA2aQqgPJ68ACCXqIaAKAlke0aqHS2qi0Nipko0K29fUjPQ4sKuykwk4q7KZArv8KWGTYjenxF2E8jqfHn2MfPaKYHfsLBJrj78J7qgtjFsappOopnkaKq4nSRqKaYNjAZelFbK2QqYBhHYVmIFDMeLKVRLFAoJGNqIRMGZ+hEjKUEqZcyhRLGUIJKhAiPAGdK2dJDGyBhY0aGTQDi9oqAHxyWp+KMqplzBnoZ1rBd9uBO720rweAb6LAwyj1Xph0N0T4sq/5qz7CgzD5uyjlhxj5pyj5hxHa9wnyD3Hid3HSlwPg1W74hBOds7KjGmZcwxjR0Cd08LSeNmMApwzwpBEe00gG1cx+JTUog/pk7JhCOKplTRhoQyoopoQSSni/DlxsJX/kab7hb7jRVX+7u+FGe+111xs3nDW3vbW3ffvuBOrv9jc+7Md/FyN8nyB/N0T+fpjy/Sjl6xHS/UTz3WjzrXDT3wJ17/nr1trrz3qajjrwB234KWm1m1hpo7xhaqoJcdn612vkW/eaqgFzY3M7i//piaUPFpZNRAXh5VpDrdZFdQ3rh7oEYTOpPcxLdO5rk/0Br0zfZ/0dxfp7kv3PNP+LjN4sTiSbO5grGCmSTpWpMGOFAWt6i3r+FcOBncb9O/QLO42HXjFgZ4ITpdLJMtlMpRILoTDzdWC77tjulrN17jP7XCfeaDu2p/Xwq+aDrxgObNdh54PTpevR+6FtuoXtesygYRnWeKl0pko9USafKJGNF0tHC8WJXP5QnmCkSPwE79mtnI2VvI2Voqe3ip7dxnt6C3tTJWNTBZBWREsvXldaEZheDGeWIpvKqRnFtPRiamohNbUQzCihbyqHN5aB6cXNGYWE9EJCeiEpvZCUXkhOW1dTSh4mfGo+ITWfmFZASi8kZxRhXyakFzanFTSn5OE35Dan5BFS8wlPFTU/Wdj8ZGHTk3lNT+Y1/Duu5tdZe3/1oq9aEpd1TXZN84kyG7t10hTqQfT7rYFBs/2kp/fWmbO31pYuT07+dO1v/+v/+8/vr39+JtR5rq/zXF/X2WDn2YD/fI//fE/X+Z6u093+093+M52+M76O0+3eUx73KafzpMPxpqX1TUvrQov1UKv5kM18wG6ctxtn7boLEdb5MPt8iHW+h3G+k3Whg73cwV318892NC+2k97rgm+FufeivC8jyJ1B2r0R+H6Mfi8CPBigfjcI/pSAf4xB3w/QforA17y1n3uqbzr33rTtueGo/tRee9W0Z0n96pRo57hw14hw75CwIcxt7KTXeqk1Hkp1K7najzRGJeRRNTqgFrjEGhnTyoAcVForjWaFASNM1cNkHUTS0oh6KlFHIRmpZBNAsdJorSDYBoF2GmQHYQcFbKXSWgGwDQDbANCGCaTZHtWD63oELycZtGNhPBm0P/4FAmgjgDYiZCdCdhLswBZEyE6iOf6pkml9MgXDINgE2BqpbZiaAEcT4Gik2hsothqytoHS2kR2EcgtMKwR8pRyrkKCyCk0A4lmJAAWAtVKAqw00IhCOg6sZiFSLiITMORihkzCkGAOS4Dw5Ay2goWqOJCGCeoZYCsLbBcBQSUQ0SBxJeWAgXDZS7nVB37VT/qqn/hggHI3TLzTh78daLrT03w/SPwmTP0+Rvs+Rv1msOG7BPGbGOVemHy7D/hbN33FwTiuY4wZgBEtPKRkxlXMhAYZ0tLjanpMgfZrWVENMyKn94ngoJQVU/MndKxZPTypbB5XUsZV0LQWOGIiLNsbP/bib/sINzprPuuoueat/tRTc81be8Nf92Ww8X4Y/1WUcm+QfD/R/GC48Zvhpu9GiN+NUL4bBu/0Ez4L49/rq1/raVrsIh9towyya5x7q+CyIrAwT7Zzh7m6tpMC+QhAN4XuaSTbaDQ7CFwYGFiLTxnquZScBukuXhfiTBjiLpZfi3cMSsf9dQ5e5j7LczT9RpLrTzTfX+mBlxjhLE4Ux48XCIZKJcPlsokqzXSVdmaLDvNZ05Wq/dt0h3YaD+wwzG7RTFUopytVWDCPaaJUun+r5s1XzSf32s7WuS80tp+r95yqtr/5qvn4ntajr1sxnGGwmyyTzVep56vUcxXKuQrlgS2aQ9t0B7ZoZsrkY2WyoSLRcKEI66QfKRBNFEnmKlRPcJ/Zwt5UydlYKXh6C39TFTuzAmtugDJK4MxSTFBGCZRRQt9YxthUAWaUgBklQFrR48CipRc/TqukKOlF60hKKyCk5jen5GEibMgjZhQRMWw9eo7hDHttKv6pQvxT+Y2/za3/TU71v730xr++YCildsKWkLlfTFV1KzsPOhIeqnxc7xtr8xyzd31waOH9U0fOxgbuvf/O//x//+OHW7eXYsHlgd6lSO9iOHChr/tCX/dSMLAUDJzp6TzT03muu/Nsl/+s33emo/0tr+e0233S7jpmdx6xtR22WRfsloNtprlW3WyL9qCdecTDO9MtXe6TrfRJVgLCxU72eR+6EmBe6ma+241eCzJu9KF3+ulfxhj3R9j3IuBXYdr9COWbKO37GO2bfsr9AOlBN/F6+77PvTW3PDU3nTU37LXX7PXvttSuGt84qNo7K68el9QOCRv6OQ1+uAYDVgupxg3U9DAbwiJqSM5ziTUKditKdwJgGwi2QKCFTjXSKXqIrAdJBoCkp5JNAMVMo1rWgQXZINAOwo5HqPo7YAGg7R9RhYkCOR6F8fZHNeM6sJK0woRtyaDzn+oXmX0yFMPT7BizmgAbBiyMWfuoxkaqvYnsIpDbQEjP56olHLUYUdBAI4VmIVCtSWAxYC0b0bBRGReR8VGZCJWLUakQkfBREVYSyplMJYuuYsAaFLYy6W4h1C0Hgwo4IiPPaZvWXOTPeqh3AoQ7vU1f9jXfDhFu9uCv++s/9zd9ESA8DJG/DpMf9hMeRihfDwAPw9D9fuqXEerNCP1dP3q2FZ42w6NaJKZgDMjRmAqJa5CElplQs8MqRlzDGNEw43I0ImPEVaxpHXpQR5vRkMaVlBE5MKGiLpiIi3bCR17SDT/1Rif+c3/T5/7mm13E2z3kL3qJd0PEe2HS3ci++zH8tyPIf0yKfpzkPxyGvkrg7w7XfRZuvD5AfqeXtGCs6aJu0WzL5+XgWM/nQptfYufli0rLdLtej/GFDgK5HUaP+jpPhIJBhWTK1hZRmPnbKfgXq9W7xbZmfUQdCqkGua+qO5E+c5VC8ju8LK3O/CyAAav3ZSbWjz5UJBouk45VKkbLleNlyvEy5ViZbLxcPl2pOrDDcPhV88FXjPPb9XNbtdgB4oEdhv3bdDNV6qly+f6tmsO7TEdft554o+1Utf3EG21HXrMcesXw5qvmw7tMWAaPnTDOVCoPbNHMV6mxPB4rEuer1DNl8slyxUiReKRIPFEmnypTYPer56o0TzCfrmRtrGBnVnA2VrIyytHUEnpqMT2jFN1YjgnJLMOEbixnbKqAMkuhzFJaejFmweCNZdiWnPZLWmEIw8BESi8kPmIWYUMeYUMeOaOInFFEegxYmPkibihu3lCEfyofs1e1v9m891cv7vmX5wXP7w0grVHrgJSi6lF17bcNugD5vD003uo55vB/cvjIZ8tnr8xMfXvt4//xP3788YsvLsb71wZDK9G+xXBgMdRzoa/7Ql/gQl/gQqgXWyz29lwIdGMF45mO9tMdvrfaO0563Mfd9mMu25t260Kb+WCL/oBVd6hNd8ShOe5RnuyQnOkUnuvhnQ+wl3uEl3qF7wc5H/cin/XBX0QZ9xKc+wn+3RB4NwTe66d+PQB8E6be7yV84W+642383Fd/y9dwu6PhpqvummPfR7a6d1rq1ow1hzV1+xV145K6mKCuj1XnA2vd1Go3tbqVXGuj7HXT9vqZzX4h2y7Sy9g2lO4CYTsMt8GQFQHNCGCCKQaIbKSRDSDFDFEtIGCFaC0waIMgGwTZYNhOg2yPyZ4UADkx0WDX4wLoriSkkgijQI5f0CopCuT6p0oS6h+VbJhIZl5NFHsDxdpEdTWRPXiSjQYaOQy9kKkTIRoYMtNoZhJgbaZYiFTLemcDouHRZTy6TIjIMfHoMi4iY6MyCSKWMvhyJlOOMlQIw8Bg2LlouwTulcMDcuq8nrziov6ti3orQLzVjb/Zg/8sQPrE3/SBu/4TT+ONTsKXvcSvAs1f9jTe70MehNCHfcj9EO1BFLgbp38Soq+1gwdtjAkDc0DKCAjpQRkSUTNiWlZCw+uT04c0zCkDZ1zLHlQyE0pkVgMf1tPmddQpJW1YQh2VUQ4ZyBfslPc6aJ/66F/10b8IgDc7KdfbCdfbm290Eu4ECF/2ER5ECV/HaQ8T9HuD6N0E6+4w82Yc+luEeMVHnxK+atr1V2TzRuCvv6c/v5n1UiHvpXLhy9nCbJxxy462N6oTEqmDBnq47AGL4UgoOOVynI5EhvR26Wtw01+rbY1GF8Ec10ZGLFNavMNY0+qvbRVsqtc+Q2h7DnY/B/qfR5LAShQKh0oloxXyJLDGy+UTFQrMUs1UqQ7sMGAtDvu36Q6+Yjz8qmVhl3luq3Z+m/bgDj2WoB/eZcIgdegVw6FXDNhDrCScqVTu36o5uEO/v1I1V6GcLpVNlUgxZmHb6XLlWJFkpEA0ViQZLZYMF4qwCz1PJJHEzCxH00vhlCJ6ajEjo4y1sQITM7Mc81yYksAipxVS0ouAzBIgsyRZAJJSCzAw4VPz8an5jal5hPRCYloBJqxUpKQXUdKLHl+QUguS1SIhpbB5Q0GSVtX/9tKef3n+9f/jL6K/vBHjesbdo9xGUZfCP2EKeUDllKV71GQ/bvffPH7i6/ff/vzk8Z9ufvp//+d3339551Ii/DOwMPUHF/uDq9HwykD/ykD/crhvMdS72NtzvqfrbJf/XHf3uufydZzp8Jxud5/yOE65bCdcHUcdzoU2y7xVPd8iWXCIj7ZLTnZJzvhEl4LSDyKiT8LMz6PIV0Ocu3HujX7G7SD0RT98Lww/HAAfRmj3g+QvOwl3fPhbXU13epq/6CJ85m74sG3fVWvNRVPtkrHmoHLflLRmSFA7wKsLMOs6oFoPUOOh1jrBRgdQ4wZq21Gil8e1CvRCdisddsKIE0HsdLoNobcioJVOs9CpZphigqgmGDDTaRY6rQUGW2GwFQZtMGiDYfvPghw/M+vvOQXS3ZhoiBtjFhV2AvSf+ZWsEB/3Yv+N/ivn9XjPRDILw1MdTVQXHvDgKW48yUGmWhG6hYsa+aiOQbfAkJkCtBCp1iSwWKiGjygFsEIAK/iQnA/JObCSjahYqEpEl4lRoZjBkzA4coSnRThWNsshQINydFAFHzSBS07ah37gWhf5007i3/yED3zkdzzNV5yNV51NH3qbrvsIN/342/7GuwHofh/ydQh9GKLdj1DuRqHrIeSKj37MyZ4yMvsljE4+4hPSg3I0omTFlNxuMTqgYo/ouMNablTBGpAh40p4XgseNIBTStqwmDYmpy2Yaedd0NUO9AMf80YPeDMAfd5NveYnXe8i3e6j3B+Evh1h3OtnfxtnPRyGvhwi3R1Dr8f5h9V4594SSUEWO+sl5MWXWdkFvLwSLi6Pk/0yP+cFbVGJODtHW1FpfW33hEo5ptedjw98dvrk+UT8WF/v+/Pzl0b2t9MNdb9/TfGKoK1O2y8LTLTNKfZZfWDAvduo+BNJ8lR1y+9pfwcsHH8wnz9cLB4uk2LAwo4LZ7ZqsGhptFg8u0Vz8BXjoZ0mrNHhzdesR3e3Hn7VcvR165HXLBiYsEgLS9wxcmE6uEOPNWot7DRiV3Owpof9laoDWzT7K1XTpbLZcuVUiQxj1mAuL7yZ2Z/FjOZyn4AzS8H0YiyigtNLoLRiNL0U81zszHVaMTLK6Bnrn9LSi8GMElp6MSm1gJRagBklYloBxh0MPc0peY0bchuewtVvwK0nU6n5xJR8UmoBOa0QS8GA1EIgrQgrMCnpRclffNxb1fz65b2/evH1f/3zq//nn5xb0FFR53THpJAgG2qJTVsj3SxjQu0eM9lPtvo+PbRwZ+XCB/vn7r57+ZsHd7658fnlocjFeP9KtG95ILgS7Vsb7F8ZjCS1Fotg5FoK9yU91/lgDxbVX+juutDlO+dvP+vznvK2n/R4j7ucR122N50thx3mA3b9vE13yitdCareGZC/H+Z+MsC6Mci61o++6yff7EVuh5C7EeR+hP4gAj3oB+/1AfcCwJe9zXeDpDvd5Gve5vfaGi631K9a6pYt9XPyfROimgS/NsKp72U1+ul17eA+L7DPBTW5wQYPhPcwaA4uX8fV8lltEN3JYDhR1IGiDgSxI7ANAa0IYKFTjZgQwIKAVgS0ImArRGuBaC10yI4JAxYIP9IjQv1CEOIB6e6/81yQEztS/Mf68b/R427rcWAl+7ywzq8ksPAUdzPVg6e6GskOIsUGgm1MxMxh6DmICYXNNJqZTLUSqRYKzQDDOiaq5dEVPLqCDyl5oIIDKTiwkoVqWKhGiMiFqEjEEIgZAgkqVDIERja3hc8MSNG4Cp030c+2QRddwDte6hUv6aKredlJWXZSlp2kFQfxkgP/nhP/qQf/eQf+dnfjwxDt2zDyMET7spd4sxf4uJP+tpt1ysmYMzIiEqaPx/DyEb8I6ZWg/RJGh5DVI2b1y1ghOSsgYQekTIxZcwZoUgWPyeBpDXKslbHoZVz2sa62cz72k68HwBsh6LMgcD1I/jxEvhmm3gxTvx+VfRVnfxlHP4vRT5hqXTV5vNwXOZsLuNm5nOxCHq6El1PGeCkX/stfuVl/VZZsZmdtFhXky0tLrK+9NiNTOBoafDTw7UTi6sRETKUYVKmX+0f6uXbCX97gFoNugjGq6hvUD2saW0eUEx1vWBR/wEs37LU8S/X8ieb/Cz34ImMgmzuYKxgqEI6WSsfL5SNlirFSxUS5Cmto2L9NN7tFM1OlmqlSH3zFiLmq6UrV/Hb9kddbjr9hO7nXdmx3y8JOI9bHsH+rZmGn8ejr1qOvWw/vMmGNDskTw4M79Ae3arHQfWG7/vAOw+EdhoNbtbPliulS+XSpfKJENlIgiuZwwpuZAzhOolD4BJhRQk0tpKQUAGlFUEYJPaOUkVGGlYfM9HVU0TNKoYwSWloRNbUwGcZjiMFKP3xqftJbYQl601O4hqdw9U/mJEMrwoY8Yko+MSWfklJATS0EU4vg9BL4kV8jpRYQNuThN+Q2PZlX99t1WlX/20t7/u2vr//rn1/7l+fC9ephkX/cPSomyH0iT5BvD7LNk8bOUX3b8RbPB9Ozn7519PLo8I3l81989uHd995fGwytRINLkd7lgeByLLQaD6/GB1bjA0vR/uVY+HF4LcfCS9H+pXDfYn/w/OPVYnfnWb/vtM9z2uc54+s47e847fefbG8/5vK+aXcdcahOt2vOd6oW/aK1Hv57/YIP+jlv98DXg+jNMPPLGPNejHk/hn49iDyMog8i9Hsh0lchyu0A8Ek78V1H8xUb4aK9ec2GP6humpE1DgsaBvj4Pg6+C23qgOvboXon2OiG8V46xcNEWtgiFVvHZdlghpvJdDGZLoThpqMuBHHSoTYEtCKACaEaEcD0SBY6zQIDZhgwIzQbQrOtu63HgAXR3f8oEHb9N8B63HYlzdd/LTd2/pgEFhbGY9v1bB5wYeO9CBQHnuJtBtxYedhMdlKoDphuYbL0fFTHQvQwZKbQLCTASqFZINCIwnoOrGRDCk5SjxwWH5ELGGIBUyBkCSUMkZIp1nJ5ZgErKGUMadj7TczjFvBMK3DeTjtjB062Uk9agZOttFNtwKlW8hlr80pr47uO5k/dpM99tfeDxO/C8MMg5XY3/rqP+IGH/raDfdYBLRiRuJzVKWB5+QyfkN4rQvpF9G4RJyBkBoVQQIx0ipl+ESMoRuNydNaATmjRKQ1z3sw55WKv+jlXOjlXOjifBJFPQ4y/9dE/DFA/6gWuhemfDaDX+tFP+qifR3lnzIB9Vz79z0+zX3pBVJDPytosLckS5r7Ay3pZiMuV55dJcMX8F3Cs514WF+eLivKkxUUtO3f2kciGba9YXn19RqYIwqhy+3bDnr1xvqZtH4ee1aDYwe6B7VMtwyF5xEr1jqum+ppcgswa3dNN1t9R3H8EfH+GMWDF84SjxRLsWHB6m366SjtZocZKQqx39MAOfbLxfW6rdrJcMVmuOLDDcHR3K5ZYYb1XWIvDwR36JK0O7tAnhbWezlepD23TYag6vMOwsF2/v1I1VSIdKRBhSuTyB7LZ0RzOcKFoqkL5BJhRQt6Q3/xULim1AMwogTNLGRllrIxyzFthtIIzS5M+6BfAwoKqprR8fGp+06NM/e/C9bQCUmoBhiqMVhiwkmUmlFECpBURU/IJG/Kan8qtfzKn7rfZ6/bqNy+88evn9/zbX3f/6i999aohSWeibRDdy6aWE4x1/C5YOyx3DmtbTljc746Nf3L00Ltjo1+tLt392/tfXLyyEg0uRQKL4cCFSO9yLLSSCK8kBpbjkXVaJQYwLccjS4PhxVj/4kBocSB0Phxc7A9eCPWe7wue7Q2cCax7rrNd/rP+znOdXec6u876u8/4uo44Wo44Wo7YrMfs+rfcmpVu9eU+2aU+wbV+1q1B/lfD/PsjvAcj7G9GOF8nWPdj6IMB6v0weDsAfNxOfttJuOwgrzlIq3biEQNlv5I4LGqMCpr7uM3dzGY/0uRHmtrpBC+d5EEAF5NpZctUHDOH7aCzvCyWG2W5UKYHYXjgx4CFAkYUMKKPmEWnmiGqCaKaEGobHWijA20wuB7Dg7ADojv/EVXrorsxSCXjLQxY/zTwwjKvfy7IDUBuKuii0JwUmjM5EucXwEqOIWwit+OpjmZaG55qayK7SFQnDbaiTJ2IqeIydChsBCALmdZCAVpoNDMEmlBYyYCULFDOBuUcSMaF5ViGxWfK+SyhgM0XcgRijkTBFWv5PIOQ1StBhzSc/Sb2ISO0YASOtMCHWuizRtoBI+2gCTxoAg6ZKEeMzW+Z8KtW/Lu25mueurvdlK/7oAe91C+68J/5mz9uB646kCU7cMyEjCi5PWJuh5DlFyH9EiQhY8VlnLgUTUjhQRnSJ0cDUmZYig4r0UkTc1LPnjFyD7fxz7bzL/Vwr/ZwrnZx3+/lvdfLvtqNvNODfhzmfRaXfRKWXO3inrKQHXtx6F+f4W/GKYu28rMKmS+/JCrM4r74nDDreQnuJUn2i+LNmyWbcbLsIvnmUhFuMz/rZWNFeaiZEGxs7qjZZ99T7dxba67cqiou8dc1efdRBYXVtBf2aHex/YBlzDQY1cQFr6pm9Pvtr6hVfyIIf/1ay7Nk1x+oHc9BvS+gkSxOHCfAjucmK5Uz2w2zW/XTVdr13tEy+UyVen67DisGsdB9qkI5XiqbqVIv7DJj9WCywR3rdTi8y4QlVvPbtNMViukKBVYSYsA6uFW7sF1/aJsumbhPFImHCoTxPP66t9rMiuN42MSIJ6DMUmJKftNvc5pT8qgZxXBmKZpeykgr/bkMzCiBMkuxoIqQmk9LK8JKQnJaITGtgJBe2JxRiE8vaEjJxdoX1tOo1IJksJXU4waNvamStbECySwD04spKQWkp9Zd2OPAqv73F6v//UUMW1GS8ZA1MeEd59QJ9r70WgdNF2FbuyHlqNZy1OhYjcauzE68PTj4YHX5608/enD5bcxhYfZqLRG5OBJdG46tDkXXhmPYYnUouhyPLMb6z0X7zg4El6LrzFocCC0OhC9E+s+HQ2dDwQs961oK9C4Feha7u876vG95Xafbe066u4/aOt9sax2TEjsAACAASURBVD9md570ms76lee7hNcjvC+GJQ8mZN9Mir+ZEH47wX84yrk3iH4zCD6IQDd6gPe95CsO4qqduGIjLbYSjhpos0rikLApwsUHOYQeFqGbSehhEbtYVD8T8KKQk8W2cJQqnoXLcWLAYrDdKNNLZ3pgxIXADgS0ooAJoRqSzKJTjTDFAFNMENlIp7TSKa10oA2itSWBBSLOf06r/z1graddGLMQ5z/V48B6fOhgElhEwP743FQ80dtEsTfTWpoAWxPZRaC4AKiFztJJmHIBU82gG0DQQqW1UoBWALCANDMdUiKQggHJ2ZCCA8m4sJSHSLmolMuSctkCHofL5wokXImCL9EI+XoRs0eADCqZE1p0WgVMq0kzOtq4HoyrwSktOKUDJrXUKS3pgK75hBG/aG6+ZMF/4mi63UG7302/HwDu9uBv9zT/zU9+x01Zc1BOWtAJDa9PKvCJ2D0SRlTBGlNzZ7Xc/WrGvBaZ1qEJNWNAjiYUjGkta8LMmjJxZ838I3bheT//coD3bi/v/R7Bu0HZO0Hx2wH+5W7upS7eGRt9iLXb/kYOD5fDz8UJcvP4uFxBDg6TEJcrz9qmyd2qzi2Rb35R8tJz8qy/SrOeF7/8vConW5OLU2Rld+2tDTU1++sbugiEc073LMRoKS3v2F1t2rJHWlQDvbjbslcQFbZPtQzH9cPKfca4eDjY6FQ/R5RvqG55luz+I9DxHBR4Hul/mRXN4mIjQ4eLxUMlsvEy5VSlBhvXN1WhnN2iwYA1XamaLFdgzJosV0xVKA++YsT6szBhXVrYNZ3pCgWWamEDZ2YqldgNRMxevfmKcWG7/uDW9Z7SqRLpZKVyuFg8kM0OvYQObGYlcvnjheLxQvET5IwizAFRUgpoaUVwegkWwAMpxXBGOWNTFWNTFZxRTk4rxqcWNqUV/l3/FNavkF5IyiwmbMgjpOZjW6y/AWMTMaWQmloMZpTBGeVwehmcXsbIqGBtrHr8siE5rRi7qEhKK657Knffk9m1v82q+ffN1b95+Y1fP7/7V3957V+eC+KV0674kC0uaZBIaSodXjgtcYd4unmT7YDNuTScuLN47sMjh797/73/+eDBl9c+XY31LQ/2LSdCSyOR1bH42nhiZXRwdTi+NBxdHomtjQ6ujsRWEgPLsfBqNLwWi5wfWtfi0MDi0MCFROTCYP+5aN+5SOD8QN+FSN+FSN9if/BCMHguEDjb03OqoyOpk+3txz2eY273UZfrLbdutdv8Uazlyyn7t/Om7/crvp1iPRyD7kTBO1Hgdj/1eg/xQz/lihdadKIn2tBJA2VUQ4zJmsPC5j4+oZdPCfAo3VxqF4fUzoHtbIGJp9QIjVJRq4Dv4XG72Rw7l+vhcDqYSDuD7mWiHibDjtCtCE2P0PQIzUgHDHTAQH9UIQI0A41mBkELDW6lQTYQdsCIC0a9ycQqKewJ5o9oyHr6TkPcIOqBGF4QdUEMN8z0YIIYbmxLQ5zYRxDDDTG8IOoBUQ8NcZPpTkzJ8jBZIf7MrEeznolUZyOhtYnixAPteIqbQG6jASYeolNwdTyWgs1QM+gGBLSCQBtAtZGpbSSKFQblCCRj0mUcSMKHpXxYKqQrBaiKTeezWSIOX8KTSPgSgVws0ImFVrHQL2d2yxl9cnRAgQwqkbgKjauYCTUrpqQllOCQkjYqJ03Kmw+qm0+ZKMtt0Httddd9hLt95PthwsN+wr0Q5U4P8FkH+R036bwNOGxE5jSMGQU8raBOaaiTRnDaBMxaoPlWZL6FNWlgDKnoCS1z3CycskrnWsQHbfwTHt6FTsFKQHIxqLwYVC73IGu9vKVO8SEdq4dUq64qEuVlifOzebgsHi5LkJMlwmVLs7NlWdmKrGxFVrYsFyfH4WQ5OfLsHOyJKitHnY3T5+TpCwpbt26NUMn7xULXa6+ay8p9r73ua8CbtuTbt77etv1Vbs422vN1HoIijPimXImwNmJsdvRAwY5XzdKNDbqNjYaNzabfN9ueo3S9iIQ3s6NZ7BiOmygUJkol8SLZSJlqrEI1Wq4cK1VMVioP7DQe22vDWhmw3P3ADgPW3LCwy3xgh37/Nu1UhWKsRDJZLp/bqpnbqpmuVI4UicZLpZPl8qkKxWS5fPJRR3vymjRWQiZPDydL5SMFokgOO/AyEsphJQqFY0WS4XzhE1hvAWZ/wPRiKKPkUbheCmeUo5uqsEuFSWAlu0CbUvIaN+Ri6+ZH7aBYaxXWdfUorioG0kowYGHjABkZFczMSmwuID2zAsosB9JKSKlFxJRCQkph/Ya8uqdyksDa+5sXdv/qL6//658Djcq3wgsHA/NKgtIqdlgo0nFR27TJc9TZsRKLf3by+N2VxSsHZr9YXfl/vrjz9a0blxLh1UT/ylD/0khkZSy6OhZfHYuvjQ4uDw2sjsQujsUvjsXXhmNYVbgyGFkajWFaHoktj8SWhqPn4+ELg/2Lsb7FWP9irH8p2r8cCS32hxb7+i4Eg4u9vRcCgXPd3We7us50diZ1zNVywm1+y6tf6lS/3ae8ltDcndZ9Pa//elb6cEr81RD7Rhj6JAC820lbbQfPugCsMBlVU+Ny6oCE1i+G+kRIUIB2cUjtTJqHw+qQKr1ac4uqTSFyCzl+nrCDL+oUCLo4nA4208thtXNYHhbTwaBbGHQLCptRyIKAZhSyoFALCrVAkBWGW+h0G0R3gLAdojthxAOjXgxSMOpNCnuCESrJHYxWMLP9H4G1vma56WwPneVF2O0Iu53O6oCZ7RDDS0XdVNT9qEL0YEpi658Ai2xrpDibqG481UWkWumgUcTUqXl6MVfJZ2vYqAEBzTSqhUppIVOtJMBKhxQoLGfDMi4s5UFiPiwR0KV8RM5BRBy2mMOX8MQyoVQik4q1YpFJJHIKGW4R6hchAQkclEB9Ujgko4dk9H4pNSIDBmWUISlhXNq0X44/riedtdDeczR93km+1099ECY/CBHvhShfBmg3/NSPOmhrTvBkC3LEzDhiRt400Q+YkTkL67CVvmChH7IyDrRyZy3cER17UM2MKZlTLYIDTvFJv/RCQLraK10LSNcC8rUe5aWAbE5FdtVVSUuyBTlZ/OxsQQ5OiMMJcdlCXLYIly3F5WB4UmbnqLJyZDk50uxs6eYs6eYs+eYs5eZsxctZipezVC9uNhYUmUrLPLtfH0OR7tpax9Zt5qKSjpp93bWveHfUGMu3ykp2k/60V76NEgAcE7ZYr6zXQnJ3g72u7Tr1H0nyDdXa9EbLH8mOvwBdLyL9m9mDOfx4Hn+oSDRUKhkqUQyXKodKZPEiyVChZLxcjgHr0E4TNm1mqkI5USafKJPPbdUu7DLPblFPVyrHS6UjRaKxEsl0pXK6UjlRJhsvlU5VKLC5fZPl8okyGbadLJNhmiiVjpdIJkql0xWK2SrVcL4wkS8YwHFCmxn9WcxYHm+kSDxWJHkCO+YjZxRR0teLNSC1kJpSQEkvATPWp2JhDggb29CQkptU/QZcQ0puY2peU1o+JbOYlFlMzCjCpxfgU/ObU/IwYGFDtaD0MnpGObqxkplZycysZKZXwOll9IxyJLOCnlkBZpRRU4uJKYWEDQUNKfm/ABYWY3l2C85Gjy30LiiaFWFXrEdqm5C0HvP1XYol3p+du33h7L3Lq5+cPHpr6fy9D9+9+8mHV4YHLg5HVofDK8ORlbHo6vg6pJbjkbXh2OWJocsTQ5fGE6sjsZXh6NJwdHkysTyZWJ1IrIzHV8bjK6ODS8PRC4nIUqJ/KRHBwq+laP9yJLwU7l8KhZZCocW+vvO9vWd7es50d2M629NzqrPnhL/zqNd1zNN6st18rtu8FrJcGWj5bFR7Z1z75YTq7pj0VoL3SZh5pZt23kM44UTfbEHmDNCoCoor6FEZMyxhB0WcHiHYxYPDEu54i3bSY++3O1vVHqW4ky8OiCS9Qkk3V9DOZrvYbBeX7eWyO9gsO4tpY6CtKNKGIm0M1MZAbUx0/UgRRV101AUjLojuhh/jFJ3RntQ6tv6ZjaKzvNhPjEqPi8HrYPA6mHwfk+dn8vwMrg/ldCBsH/brGPVoiBuge2iIl4Z4k8z6BbCwKztNVBcRsNNoVjZdL2NrdDylnK+RcrR8loEJm2iAgUIxkAEjBTIzYDUTVnHoci5dwoOEPJjPpwu4dAGHKWGzpWyelCeWCaUyqVSqFok1AoGRw7ayWTYu0y1A2oVIhwDG1CWkBsSUAQl1UEocleCn5c0LWuIJI+VdR/NnXcC9MHw/DNwLkb7qI9/tBW53A5/74Hfd0KIdPu9EF93Mcy7GcTv7YKvgmJXxpplxyMrab+FOmwVjJsGoVTrRppj3Suec3AUn91yX9GrEcDmoPdHCmxCTbbsr1eV5/OzNvKxsCa5Ynl8myS0UZueJc7Mkedmy3GxFbo4yN0eNy1FnZ6uzs1V5OAUuW56TpczOUmdna3JytNnZ6s2b9dk5lsJCfUG+uby0r7Het+d197Zt5oICeXaetSzHkFslzylUlL1Be75O9Qotxuqcd4+5Wd4OVp+t0d1d0yZ5ulG7qVG3Ed/yR4r9zzT/83DoZVYMx0/ki4aKRIkS8VCJYqhEkSiWxoskw0XSsTLZ7DbtgZ3Gua3a5OSZmSo11p81t1WLAWuiTDZWIpkok2HAwgg1Xamc26qZqVIlcTZZLh8tFo8Wi0eKREMF66+lGCoQDBcKY9mceB4/nscfwHHC2awYjjtSJJ4slT+RbOxM3qchpRaQN+RjNwGxy4CNG/Lrn8yteyq3fkMeRihMGLYwYGHlYVNaflNafmNqHj41H+t0hzPKofQyOL0Myaxgb9rC3bSVs3ELK6MSTS9nZFSgGyuRjZVwRjmQVkJJKfpHYCUzrJZtzFnX+LBtmFfNm4nMTXsisxr7EV/3h1PTV2enb1w489OnH/740XtfXVq9ubp4/5N33x4auDI8cHF0YG00ujoeWx2PXRyLrY1GV+PhS6Oxq5NDV6eHL08PrU4MrozHFsejq9PDK1NDmNYmhzByLY8NrgxHVoajy0MDy/HIUrR/cSC8zqxw/2J/6Hxf8FywF4vnz/YGzvYGlvrji6HB88HImZ7gW52dJ3zeY+3Oo17HhW7d5T7DB1Hjp4P6zxKqT2OS90Psi13weR/7LRe60IrMmJAxHRrXsAZU7H4Ft1vJC8q4owbJsQ7rqT7PWIfbY27Xq3pEkqBE3iuWdQqlHTyRiy/wCHg+EbeTy/VwOG4Wy8lkOhgMJ5PpYrHcbLaHxfKyWF4m04MwPHTUTUe9CKMdYXbQmR4604OwvEmtP3kMRnSWF4MUyulAue1Mvo8l8GNKrtlCH1vo44i6OKIutrCTxe98DFvtMHPdqVFRNxXxAmg7he7BBkIQQefj96UbAFcD4MLT7FSoDUWsIpZexVHruHIVT6XgaiVsAwfV0UEtjaalgFoA1jMgFRNWcWE5HxbxYD4P5nIRHg/lcxgyFkvG4so4QrlAIpdIZDKBRM4RqJhCLUtg5PKsXHYbn2XnM+xcup1LbxfQukVgSAIMyiijctK0kjivJR3WU1dbmz/2gXf60a/6obt91K+C1C+DwJ0e4GYH9JGHdsUDXO4A3/bDq+300w7uEbv4WCvzuJN/zCM94JSNWoRRHW/AIBy0SKfb+Ed9quX+ltVey1GLIAzXW3eVSwpeFmbjxLg8WX6xKr9ckVsqzSmQ4fJV+YWK3BxlHk6dn6vOz9Xm5epyc/U4nC4nR1OQp8nFqXKyNTk5htxcQ26uIQeny8o2ZuPMefnWkhLvzlf66+usZaXmoqKW4mINrkC1+U+6rDJ1frkgdxflL3Xa3UgXuWXOPtolCGgbWgf4g46dWuVzRFl6rfUPVMvvSa1/pLifA7tfQMJZnFiuIJ4vihUKBguliWL5cKl8rEI1WaGeqFCMl8vHymRJQs1v1+/fpsNG0ExXqjBgJT3UTJUquZ3dop7frpvdoh4vlWJUGi0Wj5dKx0okI0WiRD5/MJcbzWFHspjhzYz1EK1QhKXviXzBaLFkokz+BDGjqDmt4BfX/YiPnmA2qvap7Nqnsvc9mV33VE5dCq4+NbchLa8hLa8+NTe5btyQ25CSiz2pT81tSssnpBdSMoux6IqeUc7MrORu2sp/Zrvw6e38jVuRzAokcx1YUGY5Lb2UlPrfActXLRuxxAatg8w9rLnBg0dD4wfNnkPtHcuRgaXhxI0LZ7754Or371+9feHsRycPf3Fl6XI8fHkocnk0emk8dmk8dnEsujY6sDYSuTg0cGU8/s7MyNW50SuzI2szQysziZWZxMr08PLU0PLU0MrU0Or08Or0MIat1fHYyuggxqylwfBybOBxLUUjS9FIMqQ/Hw4tBgcu9EbOB8LnevrPBfrO94YuBPsX+8KnOtynfe5zvpZzHYaVTs2VXs07/eqrIdVqQHihk3fCy1lwsPa3cSdbuENm7qCR261T9ulkk23ak92tJ4K2Ma+t3eK26Ls0iqBK2aNUdclUPomiXSL1ScSdMlG3QNDB57dzuR42ex1VHI6Xy21ns9fFYLWjTC/K9DJY7UyuD2W3/1MlHRO2wNYsgZ/N7+AIfDxRJyau0M8TdfLFXTzJ4+pZx5bAz+Z3Mrk+jFkQwwswPJioiBdj1i+AVU91NQEOItQGIa1ctlnK0as4Sg1bKmcr5RyNhK0TMnUsRIvAGhjWQHQNk6ZkgUoOJOPDIj7E59N5PJTPZwjYqIzFkGLM4vPlAr5UxBWLGAIpKpMxxSq2SMPhGzhcE5dlZjMtLKaDC3UI4F4xGJNRRxXUaRVlVks5oKedMjZdckOf9iA3eqGbvcAXQfCLIHirh3qjA/ikA/iwE/ywB/qgG7zcAV7wsE67JSe9/KNuwX67cMTKjxp5gxbpmEMz7TUe9Rj2W2QxPuiu262pKBbn5kjzCtQlZebKrZqicll2nmQzTpqNU+Tg1Pk5+uJcXT5Ol4/TF+QaCnINBbmm/FxjHs6Ui9Pn47S52eqczdrszYacbCMux4TLMeZkG3E5rUWF/p07Ig374oQma2mRPh+ny8lqK99izH9Rj6tUF1QJCl6j/KVOsZPmqtdO6AfddI+82jgoGe7BO+lPvap6plG7CW/+HbnlD2THnwD/80hwMyeM4w3kCQbyBNF88WChdKRMMVGlwW4UYseFybuEE2Xy8VLZWIkUO0BMbsdKpNhLwMZKpKPFkqkK5dxWLXahZ6pCOVosGSkSjxZLsE8xMGFsiuG4A9lsbIu9X2ek6NGLdoolT+DTCxpT8+o34OqeyqnfgMPsUlNafkNKbl0KriYlpyYlp3pDdk1Kzr4NOfUbcNi6NhWHKbmu34DDULUvLbcuBYcdGhLTCpK5Ffb2HdEzO0TP7BA/swPZWEnPrIAzyrEpzNhcmub/uiQcg537PZPzXfOCOv58YuF4ZOpNm/94MPj28NCV6fE7Kxeunz116/yZ22dOvntg6tLcyFo0dDEevjwavTweuzQeWxsLr430rw6HLo7Frkwm3p4duTo3enlmeG1maHV2aG1ueHlm+GdmTQ9jzFqZGro0PXRxYmh1LL46ElseGliJx1bjsbXE4PJgFNNKPLY8GF2KDSxGI4vRyGKgb6k3tNQbWg72L/b1L4XCS6Hwcn/kTFf/6c7gaV/XqXbX6Q7Hua62pZ7WC13WpV7V+W7lKZ/8aLvskFc26xJP2IQjLYI+qzZhM857W08E2o72tkx2tITsTl9rp03fbdL6tGqfStMpV3fJFV1SiU8u8UmkfrHEJxS18/ntPJ4XE5/v4/H8PJ6fy/WxOB1MdjuL08Hm+jiCThbPz+L5mVxfUtiTR47JzxH5sQVX3MmTdHGFfr64SyDpFkp7BJJubCGU9ogUSfUK5QG+tJsn6eGKu7nCLuy/oJwOiO0FWe0A0wswvQDajjELG1mTHEfTSHE1A04q1IYyWvhsk5SjV7CUKpZcxlRJWSoxSy1i6gQMPQfVMukaBqxm0pRsmpIHygSQhA8J+XQBDxHyURGHLmUhUhZDxmbKOCwplyXloyIBIhQichEqFaNCCZOvYPLUDI6Wydah3FY26uQhXSI4IgWHFbRxFXVKQ53SAYd1hHM2+HIH8oEf+qQT+DwA3gzQPu+m3uymftoN/i2AXAuin/YiH3YjVzo5K93S092C4x3CQx7xfrfyQLvxgNc82aJKaAQefIPp1Z2ykmJZYaGhrNJStUNbXCHJzlfk5ity8hQ5OG1hvqm4wFSSZyzGmUpyLIW5SVkLcy0FOEsBzlqYayzEmfJzDLlZBtxmEy7LnJvdmoezFeS1b6sM7N7VX7One8+uvto9vle3d+zapsvLkmfnGEs2K7JLhTnF4vJa8vP1oi3EHqB1QBjoYvcwt4pPdLzlqTVxnq4WpO5VZDSYf0du/QPg+jPoewHtzeKEcYJovjCeLxoslMaLZIli6XCp/Of20R1Yvm6Y3aKZqVJPliseJ9RosWS0WJJcY7iZKJNj16Sx7yeBNZjPj+XxYnk87EWHo6XS4WJxolA4VCRK5AsS+YKRAtFooRh7ddhgPv8JrLJLAqsuZV37NuRUb8jeuyF794asPSnZ1Sk5+zbk7NuQ88aTmzFmJVmWxFldCi4JMoxujRtysYh9/V1hT28XPr1d8uwr0t/tpG+q/DluTy3CxmY1pRT8V6F7jGyadY8uBA/yarlvTp54a3BuodV3fjBxa2Hh2puHvnnn8ienjl0/ceyLUyfenx07Fw2shYMXY/0XhyMXRwfWxsKro/1rI/1rI30XJwcvTcUvzw5dmkmsTsdXp+Ors4mL+4fX9o+tzo1i2FrX1NDyZOLyzPDFqeG18cTySGxlOLoSj60mBteG4klg/UIrA9HVaGwtNrgWi64MRBb7Q2d7A6d7ui/0RheDscXgwPlg/7lg37lA4K0u37F25/ke55lu+8muluOd1jf95gPt+hm3asIuG3Mb5n2txwPOt0L2U33WI8G22W73WEdnyNXttfrMOr9WG9Bo+1Tq/5+u9wqO80yzNHUx011TJRGGRqXyIgmT3ic8SFGG3nsSNpEA0nvvfSaQmUjvvXdwBElRXoRND9BIZXure6u7pztme3ZjZy8m5mr24gdRmo6YiBOMnyCDvHvifOc77/t5+HybgGfh81w8rpPLcbBZdhbTxmLamAw7k2FnMJx0uoNGs5NpNhLVQqJaKPQFKstOYewz5UBkupPCcFFYTirbdSAax83geZl8H53jZPLcLL6HLfAeiCP0cSU+rjjAFQc4Ij9b6GMJ/AC56EwPjeGmMFwzVAeBYpsgWcdmF0ZnrCPTCw+J1vsE892JuTvj87dGTcD8862Hc/dGjaMT2mmCkjItY0yLONNC3rSISxIzZ4R0opA2JaATxTSilEIQkyZEs6N8yhiPNs6ljbOpY0zKOJM8ySITOOQJLmmSSyZwZghsEoE1O8kkT7Jok0zaJIdCYFMIdBqBSidQ2AQyf5IimqArZ6f1lCkbfTLEGUvxR7PC0bx4tCCZWJOPfaklbBsJVdPYK8vDP7rG/+wZ+zvXyF98o3/nGf+Dh/hn/+xfgqR/CM7+IUR7FWZV3PSyj7vlEX9rVzzRCZL0aeOVsxw8nIfvEfb0SnC9YgxOhMQIEWghCiXGYOQ4vBKHVeKwCixKioZKEGAZCqLpQelwKC0WqcEg1Gi4BgXXohFaNEKHQaoxCDUGoUbDVQgoQCsTFm3twTvPnonevOK/fE7TgzYO9jjOnQnduKTqQSkH+ufP9sx/dFV26iy999LVX5yl9Vx33FUmGAHzhFV8XbusemS7pZto/4j90yus9iuqn93X/nJk7gTB1kV0gWYDMGoUyUyhWQcZVhLLzmA5xX7+6mnp049VgFcCBNQaAK+0/8BXDxdYUprDsQGLBBAN4NQPHVMERgpDZ8PQ2TiSegAs4IHoGIISh1PSSHoGxUgiaQDX3gJodYCqKy3Qy4cgF98GnX8HdO4d0MfvdH/cAjrbAr7QArnYArl8CHIALMBeHQDr0jvgy4f++vMfAgugFfW9U7R3h+nvDjPfO83++Zmxd/seHsHfa8PcOoS80YJ8k+gj/3e1Bs3gRFBgzxgTo6dHvlj69nn68aLEsBFLvUjFG9nUv+3Vf//ls73F4m4mUYkFyjFPPeSrRwO1ZLCWDlUzgWomUM/4G9lAvRRvLCYai4l6KV4pxirFWH0p2VxJN9cKjUf52kq2upwBgFUuJstvgFXNJ8rpaDkZLif2mVVLJ6qpeCUZKyei5US0kozV0ol6JtlIZ+qpVCUe34lGtyOhnWi4HA9VEuFmOFaPxMvByIY/vO4LbQRDG8HQeiC46fGte7zP3a5vPI6vPdbPXabHNvWKWb62IPrSo9kIGDcD2s2Qeium/zZkfuaxLAaDYYt3Xu1VK0IKRVyuiMhkbqnMLhK5hUKXgO9+Qy4nh+3gsB1stovFcjKZDirDRqZZKXQLlWGlsW00lofKdFOZbgrDRWG4gG8ay0PjuOlcD4PnBcTk+9jCAEcU5Ah9XJGfJw7wJUFAAmlIIA0J5EGBPCiQhQWyMF8a4opDbGGAJfAz2T4Gy0tjecgM9zTdOUm1jZOtI6SF/x2w7j6cfzBqmpjQEScVswQxbUrEnhbzZqVcipw5I6YS+FQCn04UM4gyBkFCHRORx4XUcT59gkcbZ1PHWOQxJmmcMzvBoY5zgakd0iR7dow5O8akjDNpk2zKJIdCYJMnGWQChTpJYU1Q+ZN0wQRdTpo1UGbsDGKIM5EWjOdEY3nJRF4ysaaa/kxL/EY7uaF9UDc9/J1j7O884390PfxLaPRP3vHfuol/9lH/OUL/lxj97+P0PyRY30eFVRdzRTxuu/uJ+BSWj4VLsUgVDi3r7ZPhe2XYHiUOr8LjFD0YaQ9cgodpevvkGKwUhVRgkGo8RtOD1eIwWhzGiMcYcGgdBqlFIwBg6TBIPRYF+Cw1Gq6EJ3B6lQAAIABJREFUQ5QQkBoGmcOgF3p7dH1Y9/mPPBc+VuGQSjzSdKrPdekTCQbmv3vbe+ujwjQrSqBQey5f/cVZ+TmC854ixQpZxxfkt41JQU7xIXvy6Ef0IxfYh68q37v3Blgzzu4ZP5QSQTBSaE6mR5DpEaTx3BSOk8Fy8r1cIHQHhnIAPAHnvmIvb2lAWOwV5PG8Yq9gsV+02C/K4bhpNCuDYefxvCyWk0Ixk0hGCsXMYjnAX4vBaREo5eDJwhSaFYPTQmBSBEmJwskJGOWg7x5DUGJo2lsAXy61Qi++0flD4E8OgT5+p/OTQ12AgO9zraDzbWDg71x6Y7gutUIvtEAutEDOHeq60Aq61Aa70g6/2oq40YIE3sIhvjtA+ukQ+d2h/QDr5x9QfnaK+O7AQR/iVhvyRst+wf3q25Ar78ButiJuvAO9+mPQtZ+AL/zo5If/4ddn/uY3HMQNJ2M+rU9PniU+K371LFR4rLN85nNuBVzbcf/ff/P0D8+Wm8nw62S0HvJVQt6doGM76CiHPdVEoJYMVpOhejqyW0jUSoFq3lfN+GppXyMbaBYizVKssRirraaqy6nySqq8kqqtpGtLmdpiulZIVgrpaj5VzibK6Xg1Fa8mYkB0tZnwbyb8W8nAdiq4k4pUMrFqNl7LJeqZZC2dqCRj5US8HIuVY7FKPF6JJ8qx2E40uhONbkeiW6HYGyU2Q+H1QPC5P3Cgb7y+r9yez232Lxy2L13mLz2mr/2mbwLGb0Kmb0PmT4OWjNO8MGeTazwiTUSqiSlVYbUiwFd5hUqvUOkVSt1CkVsgcIr4TrHAw+DaGVw7g2Njse0slpPNdrHZHjbbQ+Uv0AQOqsBJ47sZXBeb7RKyXWKOi8tzcnkursDHE4X44rBAEhGIgyKxnynxc1VxrirOUcYE6phIGZApPBqtX63z6Ix+03zAOOfX6N0StYundLHlLo4oSOO7aUIPWeieYTtIDCeV7iXNukamLQ+JZgBYtyfNt8YtN8fMN0bNN0f0t8eM9yaMDyf1E5OqGYKUPi3hkSXUaS6VyKNOiahTEuqUhDolokxxKUQOZZxJHdsXeYw5M86eGuNNjvKmJthTE1zCOIcwzpsa4xAn2MQJJnGCMTXOmB5jzI6xKaNMyiiDNsGgT9Fo0zTRDEFOmjIypzz8mbCQGBdM5IQTS1JiTj26qJt4apz6eo6wZZqqzU2+Nk/93jaz6xz7zk/8zk945Rv/XWj6/0yx/iHJ/X2AniY/tFz+iI9HcVAIIQYrxuBkWJy6r1+FxapwaEBqPEbbi9H1YfX9OEMfRotHanAwfS/S2Isy9iHmBlDWUzgjFm7Ewg0YmAEDM2KRgAwYhBaL0GDgajRMjYRqUDANCqZFw7VouBgHtp3u850aMGKR2n6MGAtT41EqMMh/+ewXSuk3bn81vir8aGq847L0I5plRBNiOhdIDtYlmfq2yXhOTjxyntF2QfbefcUv7ut+NWo5OeXsJPq7ZsMQahLFzOF5GSwnh+fle/hZHDeFZqUx7HwPf3FAXOjhFHu5eTw7jaan0fQ8np3Hs4HtxoUeTgHPBoaZlwcEpQF+cUgAwCiL4+Z7+IVeQaGHn8fzcjhuFEZNIhkA1FIoZhJOj0EoUTA5BmcEoVQvmOQGk3wwagTFjKPZKTTnrSvtcMAoXTgEBtBz/hD4/CEwgKqzLd1nW7oPvs+3gc+37QPrwF6dPwQ+2wI+/07X+ZbuNyyDXz+EuNOKvt+GB+4HZ44NzB4dIB0bJL83PP3TwckjvbcOo24dRgFXij+sSlx+G3qjBX7jHei1n4Cvvw259OPOT/72+Cc/Pum/LVpbKGaN2ZEz418sfbtdeJbgSL4KeV9m46+Xs/+89eXLlexzz0Iz7KuHvZWQpxJ2lUPOSsRdSwbrqVA1FQSA1VyMNErhZiHULEReLMb3lhLN1WRjNV1bTZVXk+WVVGU1XVlNV5czwJGwXEjs5OPlbKwMtB9Skf1RnnSonAlXshGg5FXPJwHV0okD81VNJA5USyarCQBbsZ1obCeSKEeTlVhqOxLdDIUBw7UZCgPf64Hgujfy3Bd67vc/D7ifB5zfBgG5v4x6V3yuqM3tMAfmTRGTIWzQBHRKj0zjl2mCEpVfrAyI5UGxLCSSBkXSIE/k4olcfIGTx3fweS4+z8Xnufk8N5dr4/KcHL4bONlxhD6+yCcS+wRSP1/m58oCPHmQJw8KFUGJKihTBcRqr0IXVGgDSrV/3hDxzsfjtuSSv/R5dOWz0NJngcKnvtyqK1NYSEQNYb8moJF5pSKXQOJhib0krmuW6aIwPSSKa4JkG5tdeEg0P5iy3CdY7xAstyest8YtPwTW6ISSQJBRpqXMWRl9mkcn8ulEIWNaQieK6UQhbYpHI3Jpk2zaJJs2yaROsKgTrNkJDnGcSxjnHdCKMM4jjHKnxjhT46ypcQZhjD49xiCNsCijbMookzpOpxHoDCJdTibJSVMayoSFOe7hjIU4IwneaFY0saieXNFMPtJOPtFNfGEY/3Z+Yts2VXPMNF1TL32z34fovwtzvvdx1tXTwXunRbjjimGcAIfgo+BiHFbR2y/H4WVojAyNOkCVpgcL0MowgDcM4PS9aC0erutBzPVj5gewcwMo8wDaOoSd70HM4ZEmHMKEQ5hwqDk82oRDGbFILRahxSIAYKmRUC0absCh5nqxSjxsrg9txiBMOJT5zID+dJ+uD6uGQbRnBkVnP7TRWF/488rrjNu//Ehyhqy/KUoKgmFBbPZDrnncrftYwvrNbdJPPuK1XVf87J7uV6MLJ4nu7hkfiBSGUOMIegrNAiafi33CQq8gi+Pm8Lxin3B5SJrHc/7d6r7FfkEezwEKCmkUrYhlLfbxFvv5i4OC0rAwjqAnkAwAeSk0K4liJpCMOIIeRtIiKDqgMJwaglGCUHIQSg5CqQEIxQsmObtnXKBZH4QcgtGiSOZbV9rhl9tgALDO/0AAoc61gs61ggBsATrXDj3fBr0AAO4QGKDVJ63g8++AAORdbIFcPgS71oK404p+cBg32oYbP9xDONoHFNyJ7w5MHu0ba8ffOYq5dRgFnEavt8KBpP9mO/LaO/Bbbcjrh2DX34Zcewd6+Sdd53504uLbXeH7Mi9nYc21dqvn9jePNteTj76xeD7zOP7y7NGfP3/0r+VvvlvL76Uj//R4+Xf5+LrHUgm7KmFXNeqpx321ZLCSDNTSoUY2sleK7ZViLxbjr5aTr1azL9Zyu2vZxlqmtpqqPEpV19KVtUz1Uaa2kq6UUjuFxE4hsZOPb+diO5noTiZaTkd3UpFyMryTDv2VWdn4gQAjBmCrlk7VU6l6KlVLJhvpdD2VAphVjsWriWQ9lW6kM5VYqhxN7kQS2+E4QLF9RXLlaHY7mtqOJrYi8Y1ofD0SW48k1hPJLyOxx/5IyRvJemIxRzRgDbnnfLb5uNkUMepDWm1EqY3KNTGpJiZURcRyr0jmEUrdIolLJHGJRG6RyC0RuhVin0IalElDYllIIA/yFSGBKiRUB/kqr0AVEKqDAlVArPbLtF6twWeaD5hNLvdCMGiLJJ2xZX/mmT/3bSBbjS3tJZZr4VzZl9rxJne86Q1n8rO50IrGG1E5HTKbUeqSSn1MvofC99B4fjLTRaQ5CBTbOBmItGwPidZ7xIW7U1Zg2db9SdMDgmGUoJkkqGan5dRZBXNWwJwVMGeEgBjTAsYMnz7NoxG5NCKXMcWmE1gUAps0ySZO8qYIPOIkjzgpmBoXEMb4U2P8qTEewKzpMcbsGJM8yiaPsqljLNo4i05gMadZ0lmSbJaoJk3O0ced3PGgYCImJqRlUxnxSF42vqQhPDbNfGojPbPPfmojPl2YKjspNSf9uWk2S7mh+xjPhnfz4Whl72keHCpAIiVojBSDl2OwcgxWicEosSgVDqnCITU9aF0fVt+PNQzgjIN401CPvhdp6EGa+tDmIYxlGGsZxFgGUdYhtKUPZe5FAth6I7QJh9Lj4HocXIeFqVFgFRKkw8Lm+zH2032mAYweDVWATmoxUMuHg+azw9p+jAaHkJw/803I94fNna8zT/Ujktu/+pg7QJCdo4VZ7rx6iXtVGaAn9Z9IaT+/Sf7JWelP7yl+dk//6zF758w+GmD0CIIWQzHSGDbAqSyOm8Fy0hg2wCzgALg6LPl3E4V5PGd/8R6OU+zlFfp42T5urp8XRdIBRRC0MJwahJL94FkfaMYF2ZcTPO3ongLkBBE9oFkvmOQCzdq6iNYOgq1jygOaDcCob11r++ttIHC+O38IfO4d0PmW7gutoItt4Itt4AutoPMt3YDOtkHOtUJ+iLazLeCzbZALh8BAmAVEXQfAengEP3akZ/Jo39SxfuD5r/3e/FH09XYEUJi41ga/cRh54zDyejviVhv6zmH0jRb41bch196BAqH7xbe70pO6oMhVzpcfDo9sPimXLKG9cOYzp+3f1r/88+eP/vzN43oh1kj4//PT5T8tJneCtnLIXg7ZK2FHNeopxzzlmKec8FdTwWYuvJuPvFiMv1hO7z3K7q5lG4+y1UeZ+qN0/VG69jhTe5KtPclVH2UqS8lyKV4uJgFm7eTjldwbZWLbqb+arINy/E4qAoz+VLPJRjbVyKYa2UwjnQYEkAtwW/VUqpFONzOZejJbS2QqsdSBqvF0LZGpxPOVRLaSyJZTuXIqV04WdlKFcrq4lchvxrObscRGPPFtLP5ZNLEaihcDsaInnXLEgpaIZz60MBeZM4Y1upBc41doInJtRKYJS9UhiSooVQblSr9c6VdoIkptVKmNyrURiTok0QQkmoBU61dpfBpdQGcIGU1h83zQbgkGHOG4O1pwhx4Fk5+GM19FMlvx4k40txNK16OZcjq/GU8/D8efh5Jb4fRGMPWlK/rU6n+sW0hL55xii17sEIrcXImPJfVR+A4S2znDcE5RbROUBQBbI9ML96etDwhzD6fmHxLNI8S5MaJhkqidnlWRSCoWic8iCQ8E8Isxw6XM8GkzPNoMhz7NoU5zZ6c40wQucWp/ycz+TeKEkDjOn57gTU9yZidY5Akg3hJQJnlUApc+zWPO8kTTszLSrJo+M8+ZsfOJXiEhKJmKyWaSyqmEgpBQTKTVk4ummUdW6mMb9Ymd9qWe7h+/yOsDUaDvc1AwGa5Phj0lQQ7J0XhNz4CmZ0COwohhMCUKocOj9T0YDRap60Hpe9GmAdzcIHZ+CGcexpuH8aZ+pKkfOT+Itg5hF4Yx1iG0bQhtG0JbB5CWfsR8D2IOD5/DwwG3ZcTC9Ti4AY8w4BFaDFSNAmuxsPkBrOPMgOOD/jk8Ug3vNvQgnedOBW6et53/wHnpo42Q+3/+yz/+j//6/2w93nSyzLffP0vHPbDckXjI1pQsr7hvCTJSC1d1U+0X2IevKn8xov75g7n3J5zdpCCcFkUyYyhWHM1MYtnArykcB/iOoRjAT5aHxUtDotKAIN/LzeLZB1rsF+XxvAyGncFysjhuGsNOYFgJDAtAVQRBC8IpfijJC57xgKZdXVO2LoKti2DvIti7CLbOSUfHpLOT4O4murqmHV3Tti6iuZMw3zFp7SA4uqa9YNJbB82pq4cRVw8jALd17h0QQKtL7ZBL7ZAfMuuTVvDZFvD5Q2DgPHixFXq+DXr+MOxKC/xqK+JyK+Igcb/Vhrx/BPPgCH7kaM/40f337oG+1d02DNClALpdQJfieiv86iHonVb07XbU9UMwIHoHVjVcOQQqzs4/86wu25bHPhj/dnXTw9d9pl/YiYZ/v5T7fjX/z9tf/O5poZny/bEYf5nylkML5YClGlqohB3liKMccexE3eWYp5zw1lOBRja0W4zuLieaK+n6Sqq2mqquJHcfpZqPUs3H2cbTXONprrmWq62kK4uJailRLSUqxXilGK+WEvViol5MAHXTWiFeLyYapeQPi6ZAmFXPJxuFzG4+s5vPNHPpRjYDRPL1zAHI3iiTracz1WSqkkiW44lyPFFJJCuJZDmdLKeT5Uy6ks1Uc/lyLl/JFyr5wnaysJPM1pKpeipRSyd20sn1TPrrTGY9mv4iGFvzBAvOYMYRjtiDPrPPafSYTEmDKaExxVWmmMoUUxqjKkNcrY+LTH6pKaA0BVTGgM7oNxkD88agZS4ctMbCtkTclU57MwVfZiWY+jSU/DKaKkcK1VhhK5he98e3QomtSHIrkqyk89v54mY2v57Or6cL68ni19Hs5/7EU3fka4NlUaIN8XVWnlHNt0qlLp7CRxE56VwXmeOYYdqJ9AUCZWGCsjBGsozMzI8QzaPTltFZ89jM/MSMYWpWN0NSk0gqDkX8RkI2WcAmiwBsUWZFFJKAOiugzPAoM7zZae40kTdFFMwShTNTohmCeHpSNDMpmp4QTE/wZghcMoFDJvAoBCFpSkiaEpKnBfQZAZMsFJMYShpDx6YbOLNzHIKVN+ESErwSok85FVASY+rZrI5c1JBzUkKUcdc3fUV2upfXi+RgoKIejLwHJ8WipSikDI0SgxFqdI8e36fBotUYhA6PNvSgtViEHo8AnNT8ABYwU9ZTOOspnHkADbgqyyDKNoS2DaHsw2j7MHqhH2nphc/joSYs2ISBmjBQIxpiREOMWOgcHm7qRehxUA0WrMVBTP1I62n8XB9ag4Gq8DAFDuq68EFy5Ib3xln7tY/WrMbfrn/1b//4n//y239KaCOjkCvMnhHJRzN+mt3LDIluGgL0pPu2hfLede7R68IjtzW/eDj3/oS9cyYAoUQQjDiancCxUz1cYDQnjeencLwEhhNDsYCiw8opydKQqNjPz/Vw0lhmGssE9mdlcdwkihmDAx0u+psyFz2EoIcQ9CCc5oNRPRCyCzRr7562dRHdndPe7lk/mByAUELgfYUhVHv39ELn1HzHpOnkxHwnwdpNdIBmHKCZt4Da5/V2xI3DyGtHkFfa4RdbIOff2fdWPwQWIIBWl1qh+7eK7fDL7fCLh+HAuzhX21FX2pCX22BXW2G39pfPYO8cxt4/jHt4BH+/HXu7BQXcCQKjiMA04kH0fvVtyO0W1O1WxNW3IZffBgPAOvejEzfbYLkZU1oTcfFcD4Yerq9tawjsNbnxa4+rEvFV06F/eP70t0/y9YTn+0ygEbVtB+cBYFUj9krYVo44yjFXJe6uxN31lK+ZCewWw7tL0eZSvL4cby7Fm0vxvZXk3kqy+Si1u5bdfZJrPsrUV9K1xWSjlAQg1Sglm4up3aX07lK6uZg6+N5dSu8uZZuLmUZpv2vaKKSaxfRuKbNbyu0VsgCzAFTt5jN7hexeMX0wG9TIZhrZTD2TrqaSlWSinIhXkolqan9CqFZIVwrZSiFbLeYqpUyllNnO5CvZXC2brWbTlUyinElt5VKbuXQ9k6wkExvR6NeR6OehyONAeNkTWHQFApa4xxKzWSJmS9RoiRnMMeNc1DQX1VoDhoWA1RZyO8JhZyThiud86VKg8DSQ+zSY/yxc/CpafB4rbkYzO5HETjhadcUbvkTFE97xBCqh6HYkuh6JbafS1Xi2Es+Xk8VyYnE7trgRLqz7s994E1+b3asKY1qg9nOUc2y1VmgWK9wsmZst8jAFLgrXPsuyTTNsUzTrBMU6TraMzZjHZszjs5YJ8jyRbCSR9VSykk5RsukyNl3GpkvZdCmLJmFSxUyqhEERk8hyCllKJYkpJAGFJCDPCGdnRNMzklkif59ZU6KZSeHMJH92ijc7xSERuSQinzQtmp2WzE5LSLNiKkVCp4rFNK6MxdFwWTou2cibXhBOe2SkgIIc1FBCSnJUOhvlT/ln71lufCIdQLFgJ0VYDB+BECCRUixaiUMrMDAluluF7ZLBkGoMRovDaHAILR5u7Ecb+9G6HoSpD23qR84NoOYH0eYhlGUYbRlGW09hLIOohWGMbQhtHUBYBxD2QZR9EGUbhC/0Iyy9sHk8xIQFGzEgIwYEAMuEgwGe6wBY+l64aQClxyPmP+h1Xf9Y0gu1XxhOPbzqvHZGehqZ5LP+j/Wv//v/9V+/L39npRlvnvxE/OG0/gbXR3HMEWzCG/qseHXhqoH5q3us9muSd+9pf/7A9Ksx+wmiD0QKwWgxFCuBYyfxnANaJbHcOJp9AKxin7DUv/8+RalfBKxRLvWLin3iNIYbhtODcFoARvVDKX4oJQilBmDUAIzqg1G9UIoLQrKBZ6zdREvXlKdrJtBNCkOoURg9CqPHoPQohBaF0GxdxPmOSeOJccPJ8fnuKSto2gaecYBm3gKS74Pa+kFZ4VIr+HIb5HIb5FIr+GIL6GILCPgJUFy41rY/kXO9HQGkYNdb0dfbUdffAOtKC/R6G/RWOxwoK9xsRQFTPtcPIa63Im+2ow+ez7n/ZuM7sPnvzhtgXXoHfPFt0Nm/PX7+P528fRixxnZltNGYKvZg6OH66qaFIvnG4Fg16l/nky9Kyb/7amU77fncpt6LOXbj9krEsu0zVYLmWthWDi3shBeqMVc14anE3c2Uq5n1NQuBRinYKAUbpfBeKfKyFH25lNhbSuwuJ5qryd3VTHMl3VhONRYTzVKyUUw0iolmKbm3lH6xnHmxnNlbSu8tZw60u5QFmNVczAAs21vM7i1md0uZZjF74LOaufRuPgOgareQ2C0kmvk4MOHYzCcbuQQw2FgDlkkspmulbK2Ur5YK1VKhtlSoLeWqy5lqMVctFSqLpe1ScSOf28imtnKpnVy6mk9Vc5lKNl3OpLdT6Y144ttw/JtQ7IknsuoJF7zhuCcSdIV8jpDXHvYuRJLuVNabWPKlHgeSz8Kpr6LZ58nFjfTyTqKwHc9vRrNbsVw5mq2GEzv+4LbHs7ngrrn8NZe37vG8CPrrAf+W17sdCDbjqWYq18ws7RYeNQuPm7m1Wmapmih84U48nXevqebyQrmXITRxNSqFS6gOCuQBntTHFrlpfCeF6ySx7dMM2xRjYYJsn6TaCJSFGdoCmT7PYBg4dDWPLueytFyWmstWclhyDkvOZspZdAWTpiRR1GSKkkpWUCkyGllGIUtJZPksSQ7AizwjJE2LyEQReXrfglFIAgpZTCJLZynyaYqcTFNSGUo6UyFkCWVcgYrPNYiYVindrWS45VSXZCYimHaT7+tvnxed6WXjYBwEiAsFC6AQGQquQCIVSKQShVKjkGo0TIMF67Cgub5eUx9O34vU4qG6XoihD2EaQM0NYs0DaPMA2jyANA8gLYMoyxDSOoyyDqOsA0j7MMY+jLYNIBf6EbZB+MIAzNoDtg+iFvoR5h7oHA48h4P8UCY8xIAFaTHdakyXGtet64UY+mHm0/256fvPDSLd+YGFC0PROxd8984qz2Ez1NndbPr//uOf/lR+nTfFb5z4kDk4qrrMsIwbaB9zRDeNaeGy5bKO+rNb7MPXlb8Y1f78gfGXo7bjU97uWSDejmGYURwrjuXEsZwYhh1FsyIoZhTNimHYcSwHuD0s9gkBYGVxXOAGcGlQlsbzw0jGgZPygkkBCAWglR9O88KpThh5ATxj7pqa6yI4uqad3TM+CNkPpfggZB+IBAjwVoaT44aT48aOibkugqWbuACafms//G6DAw0soKlwqRUK0OqHwLrcBrnSDr3SDr/e/tfhwRttCCACu9aCAph1pQ25fypshdxohV5rQ15rQdxoQQK90OuHEDfaULeP4YBl8KPH8CNHcQeb3e+1oe63Y++2o661wABgffw375//2xO32uGJCc167IuwPHwBcmEl+mjZEv5ab9+JhL4rpP5184v/+c+//y/VL/Yyvt/lAo3owjcu1YZbv+OfqwTN2wHLdshaidorcXc55mqmXM2sp5n3Ngrees7XyPtfFIKvC6EXxdiLYqxZijWX4o3lFNAsbZYSAFl2C4m9YvLl4j6wXixnXj3Kv3qUf7mae7GSfbGSP9DuUhpA2BtgpX9wMEw1sql6Nl7PRhu5WDMfb+Zj9Wy0mY8D/0UjFwPUzMdrpXx9sVhbXKwvrdSXluori41HxcajfH0lXV0tlNdWtlYfPV9cWi8UtnOZaj61WczuFHOVYrGSL5Qz2e1EZieW3o6m9hKJWjK5nox/mogvR2PFUDQfiOd9sW/9xefBwnYotx1O70RSO7H0TqqwnS7tZkq1RG4nlt6JpCrRZCUcKft8mw57PeBvBLxVp7ViNTbt5obD2rDbXng9tVyqls9WS6XK8kp19XF5+dFmofg8m/kisvKlJ/mN1fVUoY4weBaWTKd0KQ1xiTokVPh5Uh9b5KELXFSei8S2z7IcRLqbyHDOMJwUlp3FtvI5RhFbLWUpeBwjj6vncdVcrpLLVXLYSjZLw2JoZyhaMlVDoapoFCUgMkVJoqjpVBGNIqKRJTSyhE6W0MkiBkXEoAoYVBmVLqMylCSmmsRUk1kaGkfD4urEPIlcKNVIhPNyvkPNcyiYc5wJBfEm/xSO249iYuEMBJgNA/MRCBkao8ThlYhuNRKqRiJUcKQKjtSiMAYc2oRFG3sxhj6UsR85N4SYG0KYBhH6AaRxCGsdQluH0JZBlHkAaR5EmAcRALMs/XD7MNpxCgMYK9sgfKEXMo/tcp5C2Qbhll6YuQc6j4eYe2CA5nAQIwakQ3epkB0qdKca163tAWv7oKp+9CMB6U9Zr+HSsGoQsfBJb2jkouXeh/qPTjsJY7/96uvdz7a8PMvHx/D6G1zlFYb+nvL88avUTyTWCZ/rlpn07nXhe3cFh2/pfvFw7tfjjpPTfjA5gmBE0awomhHGMA5oBSiO5STxvFQPH0imUjhOGs9NYtlAoJ7EsnN4URTB9oIoDhDJASK5QGQfmBqCMgIIegBBD6AYfiTdjaDaILNmENHUObkAmraBZ+yQWTtk1gGaAc6Jti6i8cS46eSEsWNC1zGuPTmmPzE21zFp6Sa+df0o4ko79HIb5Oph2JV26AGePjnUdaEVdK0NeusI4s4R5J1HBS2iAAAgAElEQVQjyFvt8JttsOttoEutoIst3TdaoaPtmPF2/INW3PVDqMtt+4fH88BZshV8pQV8tQV86SegK+9AgKEfYCkNoBst+x4NiLrGgY3yLejbLajrb0Mu/QR08W3QhZ90n/9xx6W3u64dApcmdUVHejG0dB135dP0F9/kn35uXmgEHc2k7WUp+t9/+/Jftp7/+XHxt/nAhk+3ETBueBRbPk3Zryv7DTt+03Zwfie8sBOzV6IL9YSjkXE3Mu5axlPLepuFwIvFcCPv3y0Gd5fCL1bif9VysllKNEuJ3cXk3lJqdzm1t5J++Sj7ai23u5p5+Sj78lH2xWpmbzkDmK+XK9ndUmZfS9m95dyLlfzecq6xnG0sZ+tLmUYp3Silm8V0PZ+sZ+PVNzl9LRMDjFU9n2wuZnZX87W1/M5yemc5XVvLN54Ua2v5ymq2+ii3s5arrOUqq9nKUnanlN4ppXeW8uXV4lYpXS7lyqXcdi6zlc2Wc/lqYbGeX1xfLGwvLW2XFjcyuY1kbiuW2w5lNnyJb/2RjVB8K5zeiKS3YtlKqljLLdXzK9VYaieS2Iklq8lMLZ6s+QMNp2PXYd92OXcDnu153a7N9Nppqc8bXjocu3ZHJRapZ9LN0mJ9aaW+vFZfXquXVmu50lYisxGNr7sD3xrtn8vniiJdUKyxyjQcq5+hc3CUNonSKZHaOTwzk7vAFrmnhbYproXInafw5+h8E52rZfO0fKGBI1ALBAqRUC4RycUCuUCgYfK1NL6BzDZQWAYyU0+la2h0DYOmYdE1LLqGSBfMMgRUBp/J4jOZQiZTTGdKaSwZjSai0iUUpobGmqOxrCy2nctxCrlutlIpkos1QraZPmUdu6O/8JEEj2GBujgIEAcB4sK7uPAuHqxLhOiWIsFyNFQB71KhuzU4iAoPUeLAKmyXDg829kCNAxBDP1jbD9ENQOeGEJZhlG0IZRtAOk7DHKdhjmGofQjiHIQ4ByHuIahnGLYwBLYNQu1DMPsQzDkIc/bDAc0NQk0DEGMvyNgLMvZCjL0QQw/YiAPp8SAdrluD6VSjO5SoDhW6U4Pt1uJAxv7ORfb47mcJ7+gtQx9K8SHKdX5Q/QGOCf+FYKDHPXP3M6dt9hTxyolrnI8m9deFcyPGq913GeflAXoyPOqcPXaFe/S67L0H8l+O6I6PW7tmXCCyr5sShlCTKHa+RwjQKoZh73MKx03guEk8L4XjJJCMOJyWQjHzeF4Oz4thmF4YydpNtENmXXCKB0Zxg0ku0KwfSgkh6GEIOYFkpHCcOJblg1GBNN3SNTXXNQHI1Dlu7JgwdkzMdxIs3URLx6i5c2y+a2y+a2yuc3y+Y9zSNWnrIrx1813U1cOwN+4JeqkVDBz9zrZ0X2wDX2uD3jwMv30Yce8w8t5h5O3DiNuH4dcPQ6+3w+4eRU0e65k61j92pO9WG/ZS6/594rlW0IVW0MUWEACsq4egQGvh1mEUkFXtP6jTAj+A19121Ohh7Nhh7EgL6m4r+lYLHMiwzv+4C5jLOf+3J56SbSvewlJ4+Sbu6me5LzaKz1aV2i8Nir3YXDPl+i+Vb//wbPnPT7L/9Di5FzZu2GSbHsW2R73j1ex4dDsew45/bjs4vxO2VKPWanyhFrdXk45q2lnP7vusasZTz/mahcBeKdRcjDQXI7tL0d2lKIAqQLvLqd3l1IvVDMApAFgvH2UPbNeL5cyLpRxwHtxbzO4t5/aWc/sJ1w+A1Sik6m/OgJXcfh+imU82CqnmYqa+lKkvZwFCVVazjSfF3U8XG0+K9ceF+uNC/Wmx/rTYXCvUl7O1UhYItqrLuXIxXSllKqXcTj67k89WC8V6abFWXNpZLO0slnYKpY1kZiOS3g6ntwLJTU98I5DYCqU2Q6mNYHIzlNqO58rJwk4iXw0nykBHLJ6oRWP1gL/htNes8zWP46XPtTOvqZs1exZtRa9sWky7CwvVSLCZTu4Wi82l1cbyanNprVFYqmWLO9HsZjjxrSfw9bzjc9XcikQXF6m8YoXeFDCYo+q5sFDj5yi8HLWfpfRSxHa2yMMUOFkCO1doF4hsAqFFLLTIJTaZWKcQadRClUqgVPJVYr5OwJvj8MwUvpnMM1G5JhrXwOAaWFwdh6fl83RqgUHN1yo4ChlLImaKRCypgKMS8NRcjobD1XOE8xyphaUwsxRzDJmeLtOKZyjchw/pF85RBnA0DJSFAvMwCBEWxYF1cmCdXGgnF9rJh3aIYF0yBEiBgmiR3VoMWIeH6npg2h6wvgdi6oWZ++CmQahxAKIfhBiG4OZTqIXTGMcpjGMIDdDqh8ByDUJcgxD70L6cgxDnIMAsqLMfOj8AneuHGHtBhp5uEx5swoONOJAB263Ddetw3VpslxrTqUR1KFEdKmyXBg+aG4Ys8Ymvvs67Rm/KMWDhIHj+NEbSC9Z/gvM8uJPgElNyyW3YjYu/uUwdfii/yNLeV7MuCkU3DeKraut1He1XN2Z+8onkZw/kvxzR/GbUdHzScXLa20WOQGkpNCeHFwBZewLDAWZ0EhhOEstN4XiZHl4az01j2BkMO41hx9HMEILqhZE8MIoXTvUhaF4oxQWadYFmvVBKEMkIw6lxNDOBY0ewTA+MsgCatnQTF8Az892T892TALAMJ8f1J8aMJ8bnOib1x+/r3r+nPX5Pd/yh4eTofMe4rYvg7J556+a7qGtH4AfAAo6BV9qhF1pBl1rB19qgt9rhd9sR9w4j7x9B3T+CenAUdecY8u676LH38LM/GyS/NzxxrO/uEdylVvCFVtBBy/R8S/flQ6ArLeCDaWoAWAfMAjIs4Le321EjR3FjR3Cj7RgAWMCLO5cPQYDh50s/7kzfUyw5ck9STx8M3vky/9XW4uerSs2WXV9ekLxIOv/bi63fPVtsZNyvU7aGS1lfkG45ZFt26ZZNvm1X7bg0Za+x7DeVA/O1sKUcNpfD5kp0oZKw11LOatpZSbkqKUct42rkPM1CAFCjFG4uRvaWEi+Wk4B2lxO7y4m9leSL1dSL1RRgtV6t5V6t/pVZr1YKALMAk3UQbwHkAoL5RiEFMKuWSwDbbOrFVLOYBmhVW8pUltK1J7nq42ztSa75rLj7WanxaaHxaaH5rLj7aXHvSWF3Lbe7lN2fys6laoV0JZesFdKVQnonly7ns7VSob60VFtcrJZK1UKxnM5vRZIbvuimN7LliW24Ipv+xKY/seGLP/fFNgKJnUhmJ5rdDKWqwXgjkqpHU5VwpB4KNIPehsuyPafcdVlfuOerRmlVK6zpRFsKXkUvr88b6kFvMx7Zy2SbhUKzuLxbXN7NLdaT2WasWA5nNvzhbx3ub03Wz1WGZbEyI5TY+Qa70mnUh8T6CMcQ487F+YYgR2kXq/1CpVco9wjlLoHMKZA6BFKbUGZXKo0qpVEl1yllWrnUIJTMcSVWltRGEViognmqwMQQGphCDVuk4YmVPLFSzlTImTIZUyxlisUciYgvE4lUIqmOozJzZAamQMVmibgkBm9iknfvNu/GNSq2n47GM1BIFgLChneyYB1U8Ely90kepAMQH3xSCD4phnbKYJ0KRLcRCzXgYQY8xNALNfXD5wfg5kHEwiDScgoxNwSbG4LND8OtH6AcZzCuDzDuDzDOUzBA7mGYexjmGoICwHKcAjlOgR2nwK5hsGsY7ByEOAbAzgGwZQBs7oPM9YBM+G4jrguglR7TpcN16/AgHR6kxnQqkCdlyBNKTKcGD9IOwxfFpN/trLnG7vChJ5j44/pBmBDX4bnzcZFF+9ysyKkVt6DXP/nl+ZmBO/q7Ugd54Tr8nuTBnJcZVZ8VTr17jnnsCqv9mvIXI+pfPjT+esx2fMrXTYnBGSk0J43nZ3oESSwXgNQP4QVE72kMN4XmRJHMCIIRRjJCKGYExYygmGEkw/+/AisIpwUQdD+c5oaSrd0EU8eYsWPM1Dlu6BrfN1md48YT+zKdnNCcvK86flfx67uq9+8bTo5auwlO8KwHQn7rxjHkDx0WEFpdboNcaAVdboPcaIfdO4x8cBj18Aj64RH0g6Po8WPYh8cwD36KnXivb/ZngzPvDYwf7b3djgF6D8Acz8fvdJ471AWYrIPlWcCR8EAPDmMeHMXeO4wGgPXgKHbkKO7hEezdVjTwSti1Ftjlt8EXftxx6cedV98BFUd0TwMrXxe/GR++/1Xh669Tq2kO/zON6FXA8Crn+39fV//0/On3TzJ/LAUaLk3ZJN60iDbmBOsm4ea8eGdBXnFpq1592asv+w1lv6EcmNsJzVcilmrMVo3ZynFbNWWvpZz1rLuZ9+4zazHUXAztLSUOmHVAq5eP0i8fpV+tZV4/zn63ln/9KPdyJfNqKfNqKfPdSu71cnZ3MbWvN/H8i5Xs7lIauHNs/EC15VR9KXXwR5VivLqUrC6nqo8ztSfZxqf55rPCgXY/K+49ze+uZZtLyUYuVkuFq8kQsKi+lolVs/FqNlnOJqq5TK1UqC8Wq6VSLV+opLM7kcSmN7Tp9G/YA1uO4JYjuOEJr7tDz13B567gpj9WiSYr0eR2KFb3R/aiyb1oohoI1P2el0FXw2l4rhc25hV7c/KamlOV0xtKZllK35Zxq1pp3W1rBr17sUgdqMKmcs1UrhnPvIqWapH0ZiC04XZvWcwbGs0XIvEah5Og8bwsqVVmMZijKmtcrPfIlRaTyixVWwFJNFap1i7V2iU6u1TvkGr1b2QQa+Z4GjNTbaOrbHyZjS9bEMgsQoVJrNBJlRqpUiFXysRylUShlqnUSpVGqdLIFSqxXCGQSCVUjpBA5tx+wD53hTd0RoTvFcNgElA3D4oQQGFCKEgI7RJCOwWwTi60kwPrBjgFSAQ6LoGclMM6lYju+V6YsQdq7IGaemHzA3AgkLINIaynkeZTiPlhuPkUwnYG6fwQ7f4Q7TmD9n4AO5DnNNR9CuIaBjuHQI5TXc7TYPcpsGsY5BoGOYdAjsFux2C3tR9s7u2ew3eacF1GXJcB26nHdOnQnRpsFwAsFbZTjjopRRyXok4qsF3yfnBOQPrz3le+6REO6DcM3PumU3DFEGTh2gfz166k+KRFg3ZmeOriyWuTfTelV1k28sI15H3xiCmrWvGOmSd/+sn4j4ZEv7yn/MWI5lcjc+9PODtm/CDqfrPhDZJSaE4Gy8tgecB3GsMFrgvjaHYUydyvLCAZYTQrimRGkcwwnH4ALA+M4kfS/Ui6G0q2dhNNJycMJ0c1Jx6q3r8v/81d1fv3NSceGjvGzN2Tlq4pS9eUuZMw1zGp6xpRnXgg/81d5W/uGU6OLoCm3WCSD0J+C6DVpVbwwZEQyLAutoCutUHvHEE+PIYZexc38S5u5Cjm4ZF9YN1/FzP2bg/h3d6Jo/i77airrbADe/XRof8FWAfD1TfaEAcb32+3o+62Iu+2o/ZL7YdgwMK/++3oh0fw99pQN1rgl98Gn/vbjo//42/O/sf3L/+oI3JVmDXFC678TdSlylp5PfN4SSr7Qieq2LW1mPf/+/3Lf31Z/fv1T3+3FNmyqbdM8k2TYN3A+1bHea7nbs2Jdxbk23bFlkOx5dLseHRlv6ESMO74TdvBuXLYXIstVOML9aS9nnE2sq5GztMs+nZL/uZiCDgb7i3H9pZjeyvxF6uJV2up14/Tr9Yy361lv3+c+/5x7ru1/Hcr2dfLmdfLmdfL2VdLmRelVLOU3F1MAcHWy9Xcy5Xsi+XM7mKqWUo23qheTNSWU43l9O5SulaI72TCW9lwZTHReJStP0k3nmZ2n+V2n+X2PssD2n2W232Uai7F67lQNRWsxP3VRKCeDNfTkXo6Us/G69l4JZOo5TKNYr5RLFQKuXI8tROOb3lCm3bfhtWzbnFuLri37d5Np3/T6d9w+Dad3h1/qB6JNaLxaihSD4RfxuIvI7Ga21lzLbz0WZo21bqGXZFSqxJyTTRVF0zuiqdr4plNPqkiY9Yt+obDWnM7yz5fORCqhWO7kcRuJPHCn6r6wxtez7rdvGVSbUj5XzHJT0mE0sx4bHbGTmfruFIRQ8wh0ESjRN34DG+cKJicERJJklm6lMKSM7gKtkjBFumlMoNMblIoTUqNXqFXK4wKmVEmMylEBoXIoBRr1RK1TqrQy6UGpdioEGr1Ko1WoVFIVSKBgsUUz85yx0ZZ9+7pBs4oewZESAwfBhcgYEIknI+E8BBgCQ4pRkNFiG4BpEMIPi6CdIjh3VIkRAzuEIM7xOATgGTQEwp4hwrZZeqFAdGSqQ9qHoRZhuDWYYRlCL7wAcpyCjF/Cmr5AG47g3R+hPScQXpPI7ynIL7TUEDeUxCAUM6hbvfpN3rzE9tQ98Jg1wGwjPgOA7bTgO3UYjs0mJNqXJcG363Bd6uwnRLkCTHiuAR5QobukPeD09zpf/xuPUyZ5ICOM3Dvm04htR+g2JiTVAQ8SBn7dMFCOT3z8S8+IX84onsodtIckx9QNNOOuKSguyqd+tk5Utsn7GPX5e/d1/5yxNpB9IIoATAtCKWGYLQQgg64pxiKdeCwAFRle4VJPC+GYQeRDMA6+eE0H4wahFKBEoMfup9huaFkD4ziRzJt4BnTiXH9+6PGjjF955jqxAPpr27Kfn1H9f79uc5xG5jogpBcENICaNrSNaXtHFUevy/79R3Fr+/rT4xZu4ku0KwXRHnr6mHYQW71Q2BdagXfaIfdO4Ye/yl+6me9hPd6xo9hR4+gx4/iHx7D3T2CuX8EM9KOedCKut4Kv9ACAYD1cUsXoLMt3cC/eTAkeLMdefcIBlijfOcwer9+dXh/5/LddtSbHc34e20oIMY6/6POc39z/OJ/6rh5CJK4Jn3kKq2FH93GXCmvbMe0tgSduSZmfG2SlEPO//HH7//bb1/94/qzFxnPV2bZc4viuZ67ruM817LXdZzneu66ib8+L3huEa4vSLedyopHU/bqtzzaba+uHJirhS3V8Fw1aq4lbNWUvZp21LPuRsHbKPmBg+E+s1biLx8lXz9Of/80+3otBQDru7Xs948yb2iVeb2cfbmYflFK7RX3axCvVnOAgD7E7mIKqD7sA2sxCXxXc9GtVHAzE6osJpprub2n6QO9fJZ9/Xn+5bPs7pPU3nJstxhuZAP1VKCeCjTSwUY20shFm9lYM7v/uEYjm9rN5+r5bCWT2gpGN72hTbtny+raMjs35x1bVue2w7Pj9JZdvm2Xd8vpqng99VCgEfbXgt560PsyGnoZCtTslqpVv2fT787Lt1WsMvPhNuV2mXqrQrneZD/Y5Y6tUx/scKfKWknFqC5bTFsLli27s+INNAORPX/kpTdc9Xq2XJZNq3pbzdvgkb6cHXk8caM4ejkzecs9ekd69Qrtw7PUDz7mnPqIO/iBcPCM5NTHkg/OSj48L/n4ouz8FfmFq9ILV4QXLosuXpNcviG+clt85a7w8l3epbvci3fYdye498b5D8aFoxPSsQnZxLh8ckxBGFNOjMoe3BPcvM67cJH30Uf8oWEevoeHxghRICEKJER1idDdEixUjIUJsXAuGs5EdPBQ3SIsSIIFy9AgKbxTDD4h7H5fCu3YF+yEFHZCjuhQojrUmC59H8TYBzX1w+YHoOZBmHkYbh6Gzp+C2k6jrKeRllMwyymI7QzcdQbmPgPznIZ4h8HeYbBnGOwZBruHADPV7Rzq9pzqdp8C/3taDXRa+rrMvd2mnk4jvkOP79DiOzW4DjX2pArbqcJ2yrEdMsxJCfKECHlchDwuRp1Q9kOilJF/2Ps6Sp5id79PRf9a3QOW9UOnO96bBYEXHlwtyGWz/ZOf/PwTyQ3KwrRWP67j3pRJxyw2sl97UTL57rnJH3/AOnpD9tN7ul+N2jqmfWBqEEIPQCg+CNkHIQP9qRCCDrQZgONeBMXM9ogTWH4QyfIhGAEUK4hm+5FMH4wOjP65wSQ3mOQEz/5AZHMH0fD+qOH4mKlz3Ng9oT55X/qrm9L376pPPpzvmnCCp71QigdCtndPmzsJxo4x/YkR7fsjuuOjcx2TDtCMF0oLQOlvXT+KuNwGAQgF0ApwW9fbYbePIkfexU681zP1s17ie72TP8WPH8NOHOt5eAx3+8i+S7rdirjWBj1/GLI/ddi2r/Nt4EvtkMttkIPZ5gNgAbS62Y68fQR96ygaSLiAi8LJY8Byd+SdNz3Syz/punkIcv8ISocaLc4nn0Ye38Vc3Vrc0BBZKSZ7Y17+wqPddOr+8mz1T49Lf/m08A+r4S2H7ImO8aWK8bWK8Y2a+a2G+Y2O9Y2e/a2J+62Z/9wi3LBKt2zybady06Xcdmt3fPpKwFgOGgFmVeOWStJWTTvqeXej4GmUgs3F0O5SeG85srcafbkWf/0k+f2n6ddrqddrqdePMt+tpl8tJ18uJV4tpl4tpr5fyb5eSr9cTL0oJV8upl4sp1+uZF6uZAAL9mI5DYT3zaVktRSvFGONxUS9EKvmItV0qJwJVfKRaileX0m9eJzaW0s2V+PN1fjLJ+nvnuVePknXl6MvSqG9YnA3G9zNBvdyob1CtFmI1PLhOrAMOhOpJiP1dKyRTtaSyZ1odMMf3nAFNhfcO1Z32eLcnLdvWhxbdmfF4a66XFWXa8dlL7vt9YCzHnTVAs5ayLUb8Tb9zorVWDYqagZpQyeoqthNys3tyfPb45+sj5yuTl9s0G59S7i2Rb2/KWZtK/9/st4rNs40W9drwOfs6elutSRmKjFV1Z8q58ScJeYgijnnnKrIIlmJlXNOLOYoioqdu6VWYKhiMVM9M/sYNg62N+ALw4AB3/jWFz+bM8cG3oufH0hePlhrfe96P+G+QrqnUe8bTYc254nTc+bwnLscx07LoV0d1IoCU72f+mp/aip+VZu7U52/U1+yXFWkz0kXcbmjbO4wN7WfkzzNSZvhZ4iT06eS06aS06bTMkSp6RPJqVPpaaLUdFFq+mRK2mRKxrV6+Cm9yal9KWlDqRnDaZkj6VmoRMlcAYc5wqCP0mhCGlVEI4nJeDEJHuQRRnn4CS4yxYLFdGiGDIoQ3ASEFdHxkzRESIEEBIwAnyQkYGbIOBkNmiECYjJOTMbNkLBiMkZCwV45CfiwKhmvTyWheNKl4jWpeE06wZJONaWTDKkEYxrekoG3Z+Lt6YgjFXanQu5UyJUCOlNBZ+o/CysUYVcDrGTIxAeMXNDAAfRcQMfBqVg4BQurYGFn2VgpCydhYsUM3DQNI6IkTlISJylJk5QkISlhjBQvYwDmqoeX77ZdjTWDmLhu4gMhIXGImNgPPWjH4hqAeGlJyWBqZwVQNlHSJSoddPTae3NHp2oNm5LX01njtd9mjN2t7Pn6kfROrTKuwYxt9yB9fsLgHKnfS+h1It2o1dOF7/EQ+7ykfvefdqpF6ugccdCB77Xhex3Efhd50E0acOH7jGAb6lRAZQHbLWC7FeqwAN1moMMIdOiBVh3YrATqpElPZhIqZjA1cmydDmiyQW1upNuJdFuhDiPYZsJddYio/cqO9LgJ/XPEwS8qYqjF4YRHN6GH34JobVUUhi+NJFVEkquiqfUxjJZYVlssuy2W3RrDao5hNkWxqqMYlRHU8jBy5S1SRRixOJL4KJqIAisvDEb1MAwpCEOKwvD/2hJevbp6i1RyA198i1AWTi6PoJSFXzkb0Gdc68IY6IuHFbfJxd8gBV/hSr4GK28RZuDH64rFF64XJfi8j0/f9xfXzrW3/zQz/Fbc/nqiPWDX/KiY/KgVnbmlH3RD3ym6vp/s/Gm6562k73fZwLvZwd+Vw7/rxj4ahR91go86wQf95Cfj1L5Nsu+YPXAq9l2KoFcZnNOE5nWHS4bgivEaWNe0On+5cA2sP35YvXy9cvl65fPL5csXK+c7S2fPFi+erVw8W/n7q80/XqxfPl+72Fm92Fm9fL6GQgoF1sXL9fMXa2cv11BgBZ4unDxbPtycD676gqu+o435k2fLxzvLh8+Wzl4tnL6cP9rxHe34zl8vfv5+5ezVQvCp+2zLe7blvdzyXW4vfH62eL6zcPR0PrDpC274D9fmAiu+g0VPYGkutLwYWPDve32fPP5PDvee2Rk0uw5Njj2Deddg3rXaAmZLyGYNOWxBuzloN4Y85mOf+dhnDsyZjubMR25DQD+7LxcFJYIj8dixeOSyu3y/NnPvCf9dKWO/Nj3UUfSuLn+3o+L9SNenyZF9+fSeWhUwmA6tjlO7+9TqOnEYQw7NoVl2qBjbH2t+11b2uiZn63HadlnORlHWakHmXF6GksftJ5GbibRmFq+bxe7n8QdSUvqTef1pyUOZaYNZKf0Z/PGs5NEM3nAaZzCFNZDMHEphjaYwx1JZAh5LyOMKeVwhjyfkJQu4/HF28jiLP8MkixjECQZJyCQL2aQJNlHIAMapCTISRUEmKyiEWTIoIWGmyUmTFKyAihWTYAkZEVOQKTIsIgMiMjBNBcR0QEK5kpgCiKlXV3IKNiJLhtVpRFMG1ZJJMaWT9GkETTpBk0WwZtDMaSRjGvFfgAU50sC5NMSbjnjSYHcq5EqDXBmwKwN2ZyLOFMSZgjiSYVsyZObDJh5k5IJ6LqDnAhouTsXGKNk4BQcn5+CkHEDCxs3QsVPUpAlSvJAUjwJrnJwwQnggItyX5bB3d3zmytKB+HtdhLgRMK4TeNB499YAnliPuS8uKBZk9uXGZA3lNBiaZ+bHFjxjK4oWp39sy1ypaYsu7I8omoytVsU36xKbzdh2L75/kTyyRB9BzZ9uUp+T0GNHuhz4bge+G/1wEXsXKCMe4oAD32uBu01wlxnqMgMdZmy7AW43wO1GqN0AthnBNiPYhjLLifS7SQM+6rCL0m/Gt2uAejmmWoqpEmNr5dg6DbbBArQ4oU430o364O1Auw3ssEIdJqjdAnZawE471O2Cer4oiyIXhuOvWZN/Gy4Mx5dGkmoi6bUR9LpIBlr4tMdwe+4k94iAJawAACAASURBVN1LbbzDqYtmoq/jlEdQSiMppZGU4gjyo3B8YTj+eo8HLdNKIojoEg8a/V4WTr5OZUBrtOowakM4HX0JsSWS1RTOqAmnVd0iV9wgVNwglH6DFP0VLPgLruAvuKob5BWR7Y1jpy6t+s3qz+MlzUttHTsz/e9UXT8KO44dM99PVv8ubH5nlv/kmt2f7f5B2PKLqOutpO+dtP+tpP9XyeA7+cgH5fhH9eh71ch71cgH7fgHg3DXMrVrl+w6pLtu8a5Xtu9T7/t1+4uG4IoxtGE6eWrd27IFnzpOtl3nzzwXO77Ll/7L1wuX3y1evJo/f+m/eLV4+Xrl4uXq6c7K6c7K+Yv1z89XLp4tne8sXTxfvny+hroiLl6uozeMR89X0NTAk2fLJ1tLoVX/x3VfcHvp6Pnq0bOl4NZ84OnC0Yul41crwdeLhy8XDnf8p9v+s6f+s8250w3fybr3cM16su2+eDF3+tx/vOUJrbhOVt2Xq3N7C9qAX3/osxx47Xtz7n2/L+B2H5ht7632d0bjO61+X2cI6PUBre5AqwnqdXtm/Z5Ze2BThxyaQ7s6YFeFXPpTr/XQoz5ya0NW1Z5GfKicPpNPnEwOHAw0HQqbf20peFXC/r6I9Vs597dK/s9PUn+rz/ylr2ZP0P1usPfd8OipSntpMh7qZo/Min2N4Eg9cibpOBwqe9+S+X1t8oualO2a9OXqh/PVGUtlvIVsloxLb2TTatisXnZqJ4Pdy+EOJHP6+ax+Hn0kmTWewptI4Q9zGSM85jiPI+Bzhcn8CT5fyEsW8pKFbJqAQ5/gsYV8tpDLmuQyRBzaDJcqZBGELMIEAy+i42foiJSGyGl4OQ0vocJiCjRDBmeIACoxCZSSoSlC0hQRM0XBiai4SUrSFAUjoeFkNGCamDBNThRTMVI6TsYApCxQzoEVPLych1WnwfosojGHrM8ia7JImiySNpusSsHpMmBTJt6UgVgy8O5ssieH4skk+bIgXxbkzQTdmZA7E3JlgM50yJ4O2dJgWxpsTYVNfMDAxRrZGDMHtPJgNRtQsXBoJyilY6R0nJiBkzABETNpgpY0To4fJydMkDGTFOwEESvAJ40DdxX5rB+1Y5N5rF4wrvd+7AgCtEEJNfH3GhLv1D+IbicQa2BmYWLybNWEsmrKPTQvbdRN1qj8I2vWCmPfnSeiu7UT4ZXKuAY9ts0Cd9vgbivUZQO77FC3A+gyE3pM+G4j1GkEOixgJ1rpeEmDTkKfk9BngbsNuHY90G5EuoxIlxbq0OAa9VCLGd9uQtqMYIsZaLGCrQ6kwwK2o6RzEnqs+C4z3GEAWrWYJiWuSYNr1gOtJrjDSui2ErpN+E4d0m6AWnRAkx5sNkAt199GuPWLkghiQRiSdwt6GIagKghDisMJNZH0umhmQzSrJYbTFsttv8PrvMPvuptcH8OqjmKgz9Oj64clEeTiCHJhOL4oglAUQSgM/+dVY+FtBC2jKiKpZeHkf+0Nq6MYtVGMxkhmSzS7LZrTHsNtjeG0RLPro5jVYVR0TafsBr7gr+CjL4FHXwJPbjEG81t+8r4upZdsOp85hyXLrR3fyYdfiZpeDLXuW8TfTTWFtML/fPvD/7r746FV9L2g+afJtl+nO3+Z7v55quuX6Z7fpAPvFSO/K4Z+Vwy9Uwz9rh59rxd8Mos+2ab3HNJdt3jPLd3zKfZ96oN5/cGS/nDVENow7a1bApu2oy3H6VPX2Y73/Lnv7JX/4s3C6XPfyY4XNZqePV8+3l443l463Vn5/HzpGlgXO9cgW0OvGk9fLKO5zCfPV463l0Pr87ub/uD2Ekqrg4254Nbc4c7C4fPF4Mu54HPf4bYntOEKrTtDq47gsi2wZA2uWkMbrqNtb+ip53DdGVy1H6+4TlfcgQVDyG888loCHtu+z7HvdR3YbQd6457N/tFo/qDT7em0+1rtrlq1q1btaZUBm+HArNk3K4N25aFDdWhXhxyaI7fhwKk6dKoDZvm+ciogHg+JBg+H2/e7qj/1Vh30Pn5fl/sim7SdBn9XyPyxgveihPVTc8m7nrpfe9t+Hx06VihPdepD1cyhdmZfPRKU9R4Iat93Pfy5MfV1DX+7OmXtSdpSVY7/cfJiMdufyZCxqfV08hM6vZvO7WAye9icPh6rn8sc5NJHeEwBnyvgcsZ4dAGPIeSzJ5I5k3weqgkuT8AiT3DoQi4L1SSXIeJSZrhUEYs4ySSImIQpBmGGjkgYeBkdL6PD18ASk0CUVpI/gTVNws7QwGk6OE3HTVOxEhpOSsWJyUkSGhallZwJytgQagpVp8GadESbgddlEvRZZH0WWZtN1uVQ9JmIJZtoySaaMhBrGuLIILgziO4Mojcb8mZD3mzEkwU7syBnFuTIgB0ZsCUNsqZClhTIyMPpORg9G2fkgmY+rGTjFCxglomTMbBXnSAdO03HihhYITVxnJyAAmuChBMQMGNIogAfN5vHfm+TSEvTu6H4rgd3u3HxdUn3HsfdqYmLrY2LboGRGphdmJg8VTamrZcuTqyrO6wDxVPGVqe5TN8bWzUWWSmOrVXGNegwrWgtYwY6zECHFei0Ap0WfI8F32NFemz4Xhex30McmCMO+klDDnyvk9Bn+7PCMuG7jUiXDmzXgc0GuNVM6LAQOsz4dgvSbsV32AidRrDNDHeYkU4D2KYHWg1gG/qhwTVrgRY90GqC2lFzlhZo0eCa1Zh6VVKdGlOvxTVqsA3ohxFu/aIoDH+12xyGPArHozvPhbeRK2DFspvvcNvu8Fpjr4BSHcVAy6uy26TSMNIVsMJJRRGE4kgiqmsDasEtuDKCWhVFr4qiV4RTSr8llN0kVkXQ6mLZdZGMpihWSzS7NYbTGsVuiWY3R7MbY9h10Uw0XgYNbHj0FZj/Je7hX4GqcG4Dv/KZeauMXb5sWTV1ja+0tFrr85a6Sp92N+7bZC9ELe/kY//nSej//o9/hOa034/W/zje+IOw6XtB83fjTT9MtP460/W7bOCtpO83Wf9b+cA7xdAH7fhH48SuZWrfNvPJMf0/Mkt9sKQNruj3lvUHq+bg+vVIy3Pywnfy2n/81HX81IUaTU+3/cdb/uMt/9mzxcudxfPt+bNn8xfPly+eL5/uLKHAuni2hK4roqs/6KJicGs+uLMUQvOaN/yBde/hU//hzkJwZyHwwhfY9gQ3XcE1x+GKPbhsO1i07C+Yg2uuw3V3aMNzuO4+XHMcrtiPlu3HS/aQ33A8ZzxxmQ8dpgOn5cBp3TfpD1SqgNW8Z9B/0qg/qZS7qtlP6tlPatmubjZk1RwY5XsGyYFJcmiVBy2yoGU2aJndt84G7cpDkzQwKwhM9odGOg67aw+ayj61l58P1h23l73Jpa2wkrbT8c8fMtZzyD9UZP1YU/hrV/0n4fChYiakFgcVwoB8NKDs351pfTdU9lNb1ncNqS/qUzdrUpYeJy9WpPvKuP4ChjeNOkUnPiEhZSRCK4nWRqd3MRm9bMYAizrMogk4zAk2U8BkCrjUSS5tkksT8egiHnOKe6VJNlXEoYl4TBGPiZZX0xyKmEuZZhKnmUQxA49KwoCvRAUlVFBCuZpMSUg4KRmQkoEZElZMASQMWMqEJAxQTAckNKyUipVSsSiqZlnQLAtCyysln6DPImsziJp0giadoMskGLJJxhyyIZtkzSHZcsnWbKI5HbGkwvZ0/DWw3DmIOwdxZcPObNiRhaAyp0DmFMjIB/RcrI6D03FwBh5oSoZnWYD8mlZMYIaBm6RjhNREITVpnJwwRoofJSSMETGjhKRhJGkQShCQMTOZjAOvSlWV24CJbYmLbUq4VxUfW/7gTsXdiOoHMfVYsAbmFiWljj7sM7eq58aWDb2u0Qqpb2Rts2d1Gt8tjHkyG9+sjmswYFrNQIcJ127AtBpw7Uagwwh0mKEuO9LjIvZ7SYNzlOF58vACaXieOOTC97lJA27SgIPY7yD224h9Jny3DmzXga16qA1tDA1wuxZu00CtarAF3QfU4JqVSQ3KpAYNrlkPtaHbOWgYA9o5GoBWLbZZjW1Cf02NbdLgmlFDqQbXbIDbr24JH96C8m/DD8MQdKum8DaCDsiroxj1Maz6GFZ9FLM2gl4dRn0cSUMHWFcvfUVcFVnXwCqJIF7t+txCim8hlRHUqj9fhH58m/wknFoXzWy6y22KZLZEs9tjuG3RnOYoVmMksz6KWR/Dqoqgld0modkyD78G8/6Ky/0Sm/sltvBrSlZSyivXy0Ja0YJxaUmotJWUWqoy1ztLtjtq9wxT22M1rwVd/3nw6f/5P/7jZMX6erDqzVDNm+HaK43V/zTZ8ttMx28zXb+Ju99J+9/NDr5XjXzUCT6ZJnctU59sU58c03suyZ5buuuV7fkU+35VYEGzO6/ZX9QFVo2hdVto0x7adoaeuQ+fe47W7Edr9uN1x9mW93TTc7zmOVn3nm3OoUPxs6f+i2cLF88X0bzAi+fLF5tzF08Xz3eW0P3q4xerR89XDp8tXS1a7yyGtvyhLf/xzvzxy8WjFwuh53NomvPRhutozXmy6jxecYRWHaEN3z8f1Fh3naw6Q0uW0KL5yGc4cRtP7caQxRCwmYJWQ0CnDMgkhyZdQKfeV87uKiS7iplPKvGeTrJvkIUMkj3t1K5GtKcX7Rum9nWifZ0oqJv6pJsKGMRBrSgoGQqMtQV6aoPNZcGaR4HW8lB7+WFT4fvStGdpxEU2sMhDVjIpb/J435Vm/dZZdzA9HJidOFROHM2OByVDAUXP7lTLb0OlP3Tkvm7JfN6UsVmfsfAkdbEsxV3M8uRRnDyygASVQJiHALYOhJvIxDYaqYdBGaSTx5mUSTZ9ikWfoNMmOeRJDnmaQ0E1w76ShEuT8OkzfOYMnznFpU9zKGI2WcwmShj4P3WFqhkGMMMApFRQ+iewJKR/AktKBWU0SMYAJQxQwgCldJyMhpNSsTIaTsYAZlmQgg0rOQhKK3UKSZ9F1mWStBlEbQZRn0U0ZpNMOWRzLsWaTbBmE2xZBHTc7swkeDKJ3iwSSivnn7SyZSPWLNiaBaO00vKwGi5OzcFquDgdHzQk4+UcUMrCiRkYtKoSMbBCOkZASxIQ40cJCcNI3DCSMIgkDsAJPUBcF/b+MClpjE86cKuVVXkl924/uR9ddT+2Cvug6H5sUWx41f3YJwm4apD3KDGtN7PD1mVyDc9LG3Vd+ePW7jlTub479vHgrZKZO7XauEZjUqsZ6DBi23QosKBOE9zlRHrdhH4feWiROrpEG1umji1RRhfJIx7igI88NEcZ9pAHXeRBJ2nASug1gB1o3aQFWtRgixJsnsU1ziTWTsVXz+IalWAzeqLANqrBFi3cpkPadbgWA9B63TC6iL1muEOHa9HhWtA+0Yx0GqF2dF/Hgu/6ojyChNpEr+P6Cm8jZeHEqig6yiaUOKh5qvwWqTyCgk7Kr/vB0khKWRQVRRW6kFgUhi+5jS8LJ5ZHkK5flq6OoKHbzg3RrPooZks0uy2Wi1pPW2M4TVGs+hhWXSy7PIxc/C3+epcw90tszl8w2X/F5vwbUsOpeGbdLmaUbDi3loVKW1Gxsy5vrTV3sTLvzUTbXEv2m9GWf/z48v/675cB3+xOV/nz7ooXfY9f9le+Gnj8evjJD+N1P080/ibq+HW6852kBx3Go8zaNUx8NE98tIp27dO7zpk9F1pqyffnZve8qn2/5mBJH1g1BtetwXVrYNMW3LIfL1uPl60nK7bzdef5uvN0xXm26rpY91xses83PGdb3ovtucvthbOn/rOn/vPt+Yt13+WW/+LZwsXL1bM3a6evV09frZ++Wj//bv3i9drZ82XUP3HxavnizdLJq4WzV/7T576zbc/Zlvti032x6T7fcJ1uuk42F4435k7W587Wvedr3pNlx+G8Zd+nO3YZTu3GU7MuZNSFzPqQWXukkR6KJ490iiONPKiUHMhEe7KJPYVoXy3a004FZ8cOZkcPFGMHasG+amxfMRJQDB+pxz5KBvflIwHpwIGwY7+v5qClLFD98KAyd7+28ENl9vuKrI/lGT885C5zETcD9HHx68nUF0UZH7obAzMj+7KxwKzgUDEeko0E5d174rb34zU/9xe96cx73pqz3pi9UJu+XJbuKWQ6MokmFmEABnITHqTH3a9MSKpH4DYivpdCGKERJxikaRZ1mkkX0aliLuVaEs4/JePRZMl0GZ8h5tFm2BS0qpIwYBn9SnIGgjJITAem6TgZDZBScRIKVkrGSkgYKRkrJ2NnKTgFHZLTQSkdENMBMQMnpePkdGCWDkhpSTIGdpYFKNigkgMp+Yg6haBJJWrSSbpMkjGHasyhGrNJhiyiJZtsyyVbM/GOLIIzm+jOJrmyiCitfNlkVzbsyoYdWZAjC7FnwtYs2JKBWDIQQwqoTwa0PEDNxam5ODUf0iTD2hREwYNlbGCajp2iYSbpmAkGVkjHjFETx/FJY0jiMJIwACf0gvGdwIMObFwr5n43FDfERD5a5IrH+fmxN4vvRxXdjX6cFJd3LzY/Kqz8XmzlA8xjgPcoMaM3u8feY9uUvzD0u6Wt5h3Fj/oSTVdMpeBOtfhunTau2YjpMOO6DLhOPbbDCHWbkV4LoX+BMrJAGUFptUIbX6GNL1PHlqljc8TBefKwjzzkIQ64iP0OYr8V6TGAHXqgVYdr0eCalbimWVyjBFM/lVgzGf9kFteoglo0SJsWbtPCVyWYHmpDd54dcJefPLDMGF2gj7iIvWj/aMV3Ocl9Htqgi9JvJ/bYiT0uSv8XlVGUK/vVn0aE4nBCeQSpKoZRGUVD2XQNKTTn77qq+h+AFU5AhdKqNIxQEUl+HE2tj2GhFvb6KGYz2vdFMuvCaK3oaCyG2x7DbUEPIxm1UYyK21fvEhZ+Az/6BrqusIpv0NSdEq/EU8Yu3/buGNtGzIXFutIUezl74XHezzO93qbMt1Pd+6u+/zj/cOCSbDQWbjYVbLUVb3eU7nSVv+ireDXw+M3Qkx9Hm34Wtv4mQkut3l+lfW9nB39Xj7zXj783jn2yCD/ZJz85RLvOmT23dN8j23fJD7yqgF8bXNQfLOkPlowHS8bDJdPRvOlo3nS8YD5btp0t204WLadL1otVx+Wa82zNcb7u/Lzp+7zpu9j0nm/4Lrf8nzf9n5/OX+4sfn6zevlm/ezN2vl36398v3n2ZuXi9cr5y6XznYXzHf/Fq8Xz14vHL+cvXy9cvvSfP/OiqDrfcJ2tO8/WnSfrc2drc2ervstl3/mS69hvC3pM+079kcN4YjGeGHQhnSZk1BwbFUfKqcPpkRO15EQtOVHMHEqFB+KRfcnonmx4VzYcnOoOTvcFpAOB2aF92cDeTHdwputY0rs/0RWY6AwK2wJDdQed5Xv1BXuPc3fLsn4vSX9XnPa2KPXnwuQ3j/ibGUwPG68n4kxk3FZR9ofetoBoJCAeP5ALgwrhoUpwIO/fl/V8nGr5eeTJ677iZ+2PNppyl2szlsrT7Y8YxhSCkgy1JiXxYqNZsdFF9+PrAWwHHh4iEwU0wiSVOM2gzDCpUwyalEeX8mlSLhWVnEOe5VJmuRQ5hyznkKVcqoRDmWGRZujIDA2U0HByOiynw3Im9KdAGQMQM3CzDFBOB9DlYRkVO0vBKqg4BRWnYiKzDEiKdoJ0nJwJKliAkgnIGVg5E4fSSsWFVcl4TSpRm0ZSpBF0mRRTLs2SSzflkM1ZJGsOyZFHcWeT3NkkTw7Zm0vxZZPdGQR3BsGTSfRkwa4svDMTcWTA9kzYloFY02FrOmxIgfXJkIYHqHg4NR9SJcOqZFiZAiv5BBkbmrkCFnaSjhXQksYoCQICZhyPHYIT+8GETlx8G/ZBMyauKelBK+buIA35SSaUleY+vBtecD86Nyqs6G5Mxp2YnKiwwujIsvvYCgz3UVL2WNG4rc+5KNrQ97l0/d6fbbvqAkVbVNlo9OPh26XKuCZtUpsR6DLgOg24ThPcYyX020mDC5SRefKwnzT0/xVh0E8amiMOuvB9Dnwvel1owLVrMC0aTIsK06zANMsxTVJskwTTKMY2ypPqVcBVG2iE2k1wB2oQ9VIGvKT+OVL/En1kjS1YYY55Sf1WqAOdkXkpQwvM8QXmuJ8+Okcb8dNHv6iMopSFE4vCrkbmxeGEsnBiRST5cTS9PIJSGkYqDiddXQWGk67eHAy7iidF9a/AKokgloUTS8MIZeHEykjy4yhKYwy7IZqFoqolhoMOwpoimS0xnOZodks0Gx1gNUUyayPoNeG0yjAK+ohOyQ180Q0k/0tc7r9hcv5rUmUYY6p62DFlzcHnrlg2VkW6aW6KpiRdVch5PtB+7jf5u0qOjOL9tcX/vNg/mlMuPM5drMpbqc1fq3+03lyw1Vb8rLPkeXfZi77Hbwbrvh9t/EHY8sNE6w9TnT+Le36V9f+qGnqrGXpvGP5oHvtgHf9kn9x1zuy5JHsO6b5LHvCpD+Y0+z71vk994NEEPJpDj+7Qow15dSd+44nfeOTTH88ZTudNl8v28yXbxbL9jzXXHxveyzX35Zr787rn89P5i6fzlzuLl69XLl6voSs+f7zZOH29fIlaul4uXr5YOH+5cPpyLvTCe/Fi7vyZ93TTdbrmOFtznK05Ttccp2uO8zXv5ar3Ytl9Oe889zqO3dYjlyXoMp86LCcW47Fee6RTHRmUxwb5sWIiKBoIySZOZkVn8omjmdGgaCAw1X8g6tsVdR+MNe6PNe8J2/emunZFnZ/Gm3dH6vdH64ODjYGBuoPex7udJR+aHr57nPmuOO1tQdpPuZyf8rnfZTN3MugbadSFFKqZCktxD4SYe2ulj3aH+oLC0ZBk8lA5faASBY2SQ5UgoBj9KO79WdDweqDiWVfRZnPecm3GQmm6KZem5EBTMO7JvXvUiAhKZET+3QeNWEwPAS+gkkQ00hQVP00jTDMo0yyqlEeX8uhSDg0trFBOzXIpcjZhlkOUc8gyNknKIkqZiIwByumAjAHKmRC6lqxkwUoWrGBCswxQxYLRwAMFA1TSABUdVDMgNQNSMmAFHZLTAbQBVHHQmARI+Seq1DxEw8dfA0uVTtFkUYw5dHMOzZpDseWSHXkUZz5lLp8yl0vy5RDncknebAJqX/Bk4b3ZBG82wZOFd2cijgy8PR2xpcHWVEifAuuSIS0f1CSDqmRYlYooU2B5CqTkILMsSMzAiemAmAmKGDgBJXGUkCBAsKNw0gCQ0I2Lb02815Bwrz7xXl3ig1bM/SEKvNrVMprOzYkNz70XlRURlh8VyY+KzIgMywkPK3+AK0/iFGByZHVKa597VfLMMb6o6LRvyt5MpglbIkrGY5/M3K+X3qtTJjTrcB06XIcB12mGeuyEAQdx0EcY8BEGvPh+F77PifS68H0ufJ+b0D9PHFogDftJQz7CgJvQ7yT02eBuM9ChwbRosa1aoE2Da1ViW5TYFiXQqv6zpzPDqE2h3QF3ufA9HnzPEnNshXkVarrOEqwyxhaoQ15S/yJ1dJ48vEAZWaaPrzKFy/TxJdrYEm3si8dRlLJwYnE4oSSKVBpNLo0klYUTKyJIpZEUNIAULamKI8gFtwnoszroW17XKokgl0VRURNDeQTpWhURpMpIcmMk8wpVsdzWGE5rDKf9Dq/jLr/1Hr/tDq8tltsWy+2I5bXFcpuiWLUR9Cfh1MpbJHRfp/gbJO8v2Oz/kpj1PyU8DqcrWidmO8UF1Ecbju3FCZ00NXMkmTSRz9oZHzqet2uqs0+dutDO9v/2x9F7i9hXmjFXlumvyF6oyl6pzV9rerTZWrTdUfq0vWSnp+JVf82b4frXow3fCVq/F3X8LO75Rd7/i7L/nW7wd+PgB/PwB6vwo33qk2Nm1y7Zc8r2PbMHXtW+R7nnnD2wKQI2xYFTdeBUBVzqkFcX8uqCbs2hR33k014uWC4XLBdLtr+tuf625rpccV2uuD6vuj8/nTvf8p/vLJy/XDp7sXi8vXC6s/T55erF65U/vl//+w9rf3+z8vnl4vlL/+nLuaMdz8m2+2TLdbJqP1mxna7az9YcaIX1ed3zedX9x6L7wmc/d9lOHbYTl/3U6zxxWU+tphODLqRVHhlmj/SSo9nx4GTf/tTQkXjsRDJ6NDUUmugLTvYEJrr3hJ37AzWf+qs/DNZ9GG3+ONb0YbDm9+6Kd50lB52Vu20l75sevq3L+uVx6veF3Dc5nNcZrDcZ9J0U0joXXuLAPgZkIGIk2PsTcbEd96OWK4r2x4YPJ8bPZJJTtexAJw3alSd6yaF68qN04Gdh65uhJy96yp+2PlytzZwrTtdkUcQM3DgusTzmHuFWGCE8IvdOXDMW009AJmmUGRp5moKfouJFDKKIRRFz6GIOVcyizLBIMyySlEWUsUkyNknBIsxyiIo/q61ZDlHFxqvYCEorBRtRc/BqDl7FRlQsUMUCNRw8GtWCprWgQQhaFqJkwAoGOMsAZ1mQiovX8BANB1azIQ0P0fDx6D6zNpmA9oPaNJImk6bJougyKcYsii2X6synOvOprjzKwkMqCixfDtGThUfNVv4ckj+HNJdN9GURPFl4VzremYY4UmFbGowCC6WVOgVRpSKzqbAsGVayYLQqlDIhKRsWM0EBGTMEPxiDMMNgYi/mQXvivYa4O7UPYqvj7tbE32vHxQ0SYXNZYRsJSgu/kRUbnh0Z/igykhURlhp+K+Pmt+UPwLJEbhEuX99htvS7F0Qbc9Mbim7HuuSVLE/SEVPRc6toLKJiOrZaHteoxrRpse16bIcZ6nEg/U78gJc06CUNeogDHuKAm9DvIQ6gs/ZF8gjaGy5QRnzkIdToYAE7TXCXBd+DmiH0UIce6jDgu82kPgep10nuc5P6nEi3B9+zQB1aZYytswRr3IlN3uRTnugpe2KDMb5CH11hji2zxp9yp9cYwmXq2AptfI0hXKGNao1xIAAAIABJREFUo7OzL65nT2VhBDSYoTqMXB1Gro6gVIQRS24hBbfggjAE9VgV3IKzb+Ae3oIKw/Goj6EkgoiGPaCXjOh/u66wqqKpDZG0xih6SzSzPYbdFcvpiuX0xHJ7YrlXBvq7HHTppyGcWh9GqQ+joPlc1wvY2V9j0v4tLuW/3JfldKxO2B1TlmJ+2ZZh1doxOchOGefSB7gYMR+/OFD/Vjb53YJxb8Xzv4fe/6iSO0pZtiKWvZjtqUhdqMldrHm4VFuwXFu82lK03ln2tPfxdl/VTn/t65Gm74VtP0y0v5lu+VHa8VbV97tm6L166L1q5KNmbE8vfK8WfNRO7OpFB6aZoEUStEgOTDP7xuld3WTANBOyzYacyqBTgcLr0Kc7nFMczauO57Wn84bTecPFvPnzou2PJfvpkvV01X666Tp/5r14MXf50v/5hf/y+dzZjufihefza8/n157LF67zHcfZM+f5tvt4xXC6arlcc1yuOc9XnGfLjvMV+/m682jFcrbmOF9yHLlMQavp1GG/cHnOHJ7PZsOxXh1Uy4400jO9/EI7cyIbC0z2BduLTkcbjsVdn6Y634017481ngzXnPWW7zU+2m8q2G0t3G0t/NRS8Knx4Yfa3A/VOb9Vpf5WmfJbCf/XguQfc7gv01ibXNoyk2glAxYSTk9IUiLxMihOBiZKQYwcBqehhI3ywv2RvjPp9O9jw8cadchoONDp3qlnPmimfp8d/Xmy8+VA3WZ75XJj6XxtsfkR3ZpJkhASu2FsZkJc3Fd/4YSHVcc96MY9GEASxym4CTowSQOmabCYQZQxyRIqKGcgSg5exSUoOXh0BK7mEXTJiI4Ha7mQngsZubCZA1vYsJkFKdmgmnt1rmXidPQkAxNrYuFMPMTEQ4xcWM+F9BxEz0G0XETLRZTURC0TZ+BAevRPuJCGA6pYOAMHMPBALR/WpiDqFII6haBOIalTSKpUSJOO6DJgczbekUPy5FLn8pj+fJY3n+rNp3pzKZ5Moied4M8i+7PI8xkkTxbsyYJd2bAzE3Fk4K3psDkFMiWD6mSMgo+Z5eNmU2EpH5pmgRIGqGAR0KwrKR0QU4BJEkZATBzHJwkImD5sXDcmrhVzvyHpfnXc3fJ70WV3Yyru36nBxHQRsLKs1Jr4B1kRYWnRkdxbtzMiosm3whlht/jhtwvuY0vimY/hQkOH0dBn98k39L0OfZ9nw/iTttbQG1vV9VXe4L2KyTs10vgmJbZNldSqSmzRYttNYKcF7rYR+xzkAdTIjo7eFygjc/iB68rLg/R58f0+woCfNDRPHnYTetF4GXRfx0sb8VCHXeRhO9LlIffPUQbnacOrHOE6R7jCHFvnCDfYwnWWAC2vNthXP6JB8ijRNjkTmxzBKmNkmTa0Qh/+oiyKXBFJrogkV0aSH0eQqyMoaDZDQyzzSRQV7RZRPD26DT/8Fsy/CV7zC62qrq4Fw/HF4YTSSFJ5BAmN0KqKpNRG0RoiaQ2RtOYoRmsMqyOW03OX13uH13eX3xzDbIlltcSymmOYDZG0unAKqrJwYtFNuOAG+PBbMO8bXPZfkzL/kpD+l/j1bv2OdE7eLU4nZs0rfPqWsRYyrZ2E7aXhZtiUp+M9y22N79cdO6rJ//m3pz8ohaYCuvERzfiIZn5EtxSwHIWcuYq0ldrc+Zrc5aaC9baSjfbSrc7ynd6qV4O1r4fqXo5Wfz/R8MtM+y+Szl8k3b9Iun+T9f+uGHqnGP5dOfJRM76rE+7pJ/b0E7s64SetYE8/cWAUBczioEUSsEkDjtmQWxXyag69s4fe2UOv8mhOfTpvQAuuywXr2bLtdNV+vuG62PZe7Pgun89d7Pgutr3nz70XLzyXL1wXz51nz+ynW9aTTdvplvN0zXSyYj5ZsZ0sO06WXSer7rN19/mG53TdfrnmPFu0H7vNpw7Lpcd16XGf2ByXRs2pXnmkkR5pJKc6yblm+lQ+HpoePOosCfVUBIfqDkdbgsMNwd7qUGfJSVvRbn3up4bcj/U57+tyf6/OfluZ8Wtpys+FvNePGK/zGC+z6M9SqescwjwVtCGJRjBeBcaroTgNPkFLSNQQk7QknJYM6ygEPRV+VV22N9x7ND2xLxy/1ChPtYpjtfRYMxWQj7wXtP7cV/mmrfB5Y/56VeZ8UbIhj2JOI0kIiX0EMOVuLPjN1xlRkc0JCX1A/AgeI6QA03Rwmg6K6ZCcQVCyqbMMSMlC1ByCio1XsmAVG9FwCTo+SceDdTzYwIMNPPhfgaXhXJ3ruZCOBRiYWDMbsPFgCxcyc2ATGzJwID0b1rNhHRvWsWENNcnABAwcCGWWgQejzDJywX8BFqJJJWpSiboUojYd0WXgTZl4azbBnkty5VF9+cy5hyxPHsWbT/XkUVxZRHcGwZtF8mWSPOkEdOjuzMY7shBbBmJOR4ypkCEFVKWAymRAkQzJUxApDxEzAQkDlLMR9GZghoKZImKEhMQxfPwonDAKJ/TiEtoxDxoT79ck3Km4H1MUG1kYE1F8J6omIaYDwsykJVc+uJsWfosfEcG6eYt3O5J4M4J2+xb71u28O5hHDxilwCN9h9nY7/ArtuQtesvw3LziheDhVEtYYffX+f13ykaiKkV3ayUJjbKEJkVCswbTZsC1G3DtZqTbivRYkR4r1OWAe+aIg4vUURRb/zqPX6KNLdPHVxgCP3XITx2apw3P00b99FEfddhNGnAg/U6k20ce8JEH5imDK8yxJfrIAnlwiTqM7lSjCTbXITYr9NFl2ggaF7HKGEPfnV5jjm6wx7+oiqY+iaFVR9Oqo2m1UbS6yCs13mHVxNAroyglEUTUDlpwC374LfjoNlz4p6kdBVZpJKk4nIA2gI8jyFWRFDSRpi6SVh9Fb4pmNEbR0SKrI5bTdZfXc5fXfYfbEs1siWY2RTMaImk14ZTqMDKaEVgRQSq+CRd8Azz8Gpf/FTb3y6ScrzC5X2OF3DpPn1raOZNBzjGO6ycr2msJhA4G0ICJHyOT3B2N8tzMvaeeHfnIP35Zfm+bkWcRpBnIbAZen0+xFbGcxUxHEcNRQPdWZizU5K40PFptLFhrKtxqK93uKH3WWfasu/Rlf+X3IzU/jjeiBq6fJlt+me58J+3/XTbwYXboo2L4k3LkWns6wZ5OsKsT7OmFe8bJfet00CEJuWTHTlnILgnYxSHn7Omc7mLBeLZgPvEbTxfNp0uWszX7+abz7Knr7KnrdMt5vuk8e+Y8e+Y8e2o72TIdbRiOVgxHK6bjVfP5uu142RJcsAQW7Uer3pNN/+nW3Mmm7/O663LFcTFvO3db/vA6/33O94fLfWQ2f9YpzrSyE630RCs+086ca0RnyolT+fjlUFWgtWC/qei8+8nnvtrj1pJAfW6oKW+3JutDVca7itTfypJ/KeH9+IjzXTb9ZRppM42yziMsMCEPGWtDEvVQvBK4L8fe1xGwBjLWQgdsTMjGhKwM0EKHzFTYSgO+qy7Z7e08GB85FAku5DMh0eDRZO+hqHt/rPFdd+l3dWkvKlnbxfS1PNJCBqLLJBlTCGJi0giFwAu7Rbt5s+junT5s0iiYKCRgpig4KR2Q0QA5HVQxCVoOWctCdGy8nkPQsfFaFqRjw0YewZxMMvIRIx8xJePNfLyVh7dwEQsbtrBh9NDEQ4xc0MQGTGzAxgOdKYiFA1o4oJkNmJiggQkYmICBCRmYkJ6GNTFBC/uKZUYubOQjBh5s5EM6Pqjlw2jLhjJLn0oypuFN6QRLFsGWQ7Tnkpz5VGce3ZXPcOVR3PlUTx7FmU1ErwsdWQRbxpWJwZIJmdNhYzqsTwXR0ZUiGZElw1I+JOUhYg40w8DNMAAJA5TQcNPkpEl84jgSP4rEjUDxA+CDPty9VkxcQ8K9Jw/ulD+IKbwTlRsVlhsVlh8TUXUvqhWXIOCwS+7EcG/fZNy+Tf7mW9o3N6FvbiM3blJu3EyLScq5yywGCgzddtuof1H7Utygto3Oz8m3Jwqn2iKKB24VdYQVDkVVjN+tnoqvlyY2zSa1aLDtOlybFtuqx7aZwE4b3G2Du1FgLdHGVhiCa0itMoWrTOEaawLVKmMMzSZdZQpXGAI/dcRDHHAi/U6o00fs8xH75kkDV3iiDK/Tr9j0r7qG13X21jprbJ01tsUVPksWfVEXTa+LptfHMOpjGA3RjPooOgqsmhh6VTS1IpJcGkkqiSKhbWPJbfzDW1BBGFIUQUBphRZoZeHEmkjqNe/QNrApmtEcxUCbvqZoRlM0ozWG1X6H0x7DbotmtcawWqKZjVH02gjqk3ByRRixIoxYHk58HEEuu4Uv+hYqvAEWfAPkf4V9+DWu4AY4yanbnvbaRZbi5ErbtFXVMdqXmdrFA2uguwMM/PTj/JE01muf5kez9OC5e1MxPJVBEfLxYyysgIWd5gHyNFiTRTLnUa2FXFdZ6vzjrIWq7MUnWSu1uWv1+Wv1+ev1uU+bH+20F7/qLn/ZW/Fq4Ml3w7U/jDX8MtH262T726nOd9Nd78U9HyS9H6V9n2T9e5qhXfXgB9XAR/XwJ93ovlFwYBLumyaPTFNB41TANHVoEx+5FCc+9fGc7sinPfZqjnza40XD8bLpZM1ysmY5WTGfrJjPNmyn6+bjNX1oRXO4qDpcVB8uakOLhrM1++Gieddv3F90HG3OnT1bPN1eCG14Pq+6L5ecl37bZ4/t372O/+Z1/+GwnRj1nzXyz1rppU58rp8+04nONZMXmslLzdTfp1uCXSV7tTmnjQV/ay89ayoI1GfvNWbuPk7/vZT/ayH7p4fMH/NY32fTXyQTnrLhBSbipYBWOEEL3NMADzRIkpYC6GiQhUlwcogeLtHDw3vYoJMBmClYExljhh98X/5wr7stMDJ4IhIcC4d2e+uDg/V7ws59YeunoSc/NGZtFVMWs4C5NKwvBatLIRqSiTIaIGCQ+N98lR0ZWfvg/jgucRJOmiZiZBTcLB1Q0rAaBqBjIkYO0cRGzBy8hUswc2BUVh5sT8aj+cLWFKIjhWRPJtp5BBsXb+UgJh5k4kFWHmzhQhYOzsoF7HzIlYw4OICDA1jZoIUFmJk4IwNAZaEDVjZs4yBmFmRiQyYeYkrGG/mIPhnS8kE1H1LyISUfUqcg2jSCIZ1oTEVMaXhLxlWFZc+j2PNojnw6CizXQ6o9l4R6sszZeEMGZMqAjemQIQ3UpYLaFEjNBxQ8cJYLSLiImAPPsKEpJiBi4CZomAkaRkTFiMjYcULCCBQ/CMUNwfH90IMu7L3W+Oia+HuVD2KL78UU3I3OiY3IjArPio7IjY2tvBPVlJTYT6HkR8cwb90k3LyJ3LgJf3Uz7stbmL9+C311kxONTb3LegQU6vucjomlHddbeYt+ukmjH/FNl0rqv80dCC/pjiwZjn08dq964kHtTGLjNbB0uDYTrt2O9HgpQ37qyDxtdJE6ikIKfZziKi6ZNb7KGl9jC9bYgk2mYJ0lWGcJ1hjCNYZwmT6+QBmZIw778L1oVNYiZWiDMb7BGF+jjW6xhNehgCv00eu8wCXq8Bpz/M9oU8EmR7DJETzlTeykTH1RH0VviGagqoum10bRaiKp1RGUykhyRQSpPIJUEkEsiSKhvV5ZODHvWwC1PqC0ehxNrYyilEeQUNjVR9FRVDVFM5pjmM0xzJZ/AdZVGxjNbI5iXMc/1IRTqsJIFWHEsjBC6W18ZTip7Ba++CZcfBMuvAHmf4XN/wr76BtgkFTmH9ArexWZlHzdmFbdOaJtrbF3lxrac1w9pS5xi7qpeMs9u7foCv3ydEk71UUFe+jgIBMZZeFHGeAYHZzhEVQZDGUGRZ/DtDziWQu5jkKeuyTFW5biK03xlabMV6SvVOesNzzcai7c7ih93l3xsrfiZV/164Ha74cbfhxt+mms+RdB69vJjt+nuj7O9nxQ9HxQ9HxSDexphva1w580Qx/Vw0H1eEAjCOong8apoHUm6JAcumSH3tmgXXbomg35VEcL2pMl/T+1ajxe0R0uqkILysN5RWhBiY7AThbNAb9h128MLLtOns5fPFs63fCHVlyXC/bP8/a/+Rz/8Nj/4bL9u8P6N6vpwqj7m0b+h07yh0H82SC61AsvdIJL7cTfdaK/q3qPx2v2m/MPnqSHajKOGrP3GjPfNaR9rEh9W8j5MZf+XRbtdQbleTJpk4UsU7BWPMYEJmmAeBUYr8In6WmQmU208SgWJuJgEzxs2MsG3UycnYY1U5OMpCQTfPe70pzDnrbDob4z4ejBYNduX8vpRHdQIzlSTwekA78OPnlal+EvoNnTIRMfp+eTjCkUJZs4xiCmf/3X8rt3OuIfTOLiJXiMjIhTUHFqOk5HxxqYgJkFWdiwlYPYuFcpnXY+YudDqKw82MZHHCkEZwrBzkdsPNjKhaxcyMwGLBzQygVsPNDOBe08AJWLBzm5oIMD2Nk4CwtAsWVm4mxMwMGGbBzIzAZMbMDEg0zJsCEF1vJhDQ9S8HEKPm6Wj1OlgLpU2JCON6cg1jSCNZNgyyE68siOfKrtId32kO7IozjzqY58qjWHZM4imLMIhiy8Nh3Sp0H6NEiXCmqSQSUfmuUCs1xIzgGnmfAUAxLRwQkqTkDFjlMwY+SkEXLiEAHTDyd0Q3HdUHwPktgBxzdh7tQ8iCp9cLfwXkzuncjs2Ki06MiUyPDUyKiMmNjy2Oi6xIRmBEmPjCLdvo25+S3w7W3slzfuf3Ur7qubmK9v02Nw7DvMDMxDZbfVNjG/avxO1+uQthk2LN8vC5ZbIwr7bhe1RxQNxFQOxVSO3akSxdXJEprUmDYD2GGGutyEfj91ZJklXOOKVtgTKwzBCkOwxppA8XStdY5wgzuxyZvc5kxusYQbjPFVumCVLlihjS/Rxhap46uMsQ32FZ42GOPr9DG0wkJP0N5wizu5xZ1coY+iVdgybWSNOb7FndzmTz7lTWzzJ3dSpr64Bk1dNL06mvYkivo46p+0Ko28EupXKA8nonEOaCeIOq0eR1MrIsn/Wp1dQxD9z6jQk8YYZmMMsymW1RTLaoxhonx8HEGuDCehwCoLI5TcQopvwoXfQg+/xuV+mZT916Tcr7HDlAprq1TVM1uS8sQtcQofNyvqyvxDleaB7B1N29+Dq0dbtv/l+If/ePf6v5992Pbpm8mJ1eCdqqSoBvBeDwU3xESGmMggDZrkIuJUsiKDqsqkqbNohlyW6SHL+pBtf8R3FSfPVWQsPslZrXu42VSw3Vq80176tL1sp6vyVV/1m4Ha74fqfxxp/GW85e1E+1tx+ztJxwd59ydF765y4JOi/+Ns3wd5755saF8xcqAeP9AK9vXCfcNEwDIVsM8ELNMBu/jQJQv5FEfzquMF9fGC+mRefbyoOVpQH80rQ355yC8/mlMczSlDPkXQqw54tQd+0+Gy83TDf77uP192H/tt517bH177v3sd/81p+4fN+Hez/m8m3R9m3d+1s3/Ty/9mFP9hFH7Wj37WDP+hGf6bevRSNXApbgv1lX2sTvlQwd6tSf5Qn/ZzdfL7kuRfH7G/y6I9TyZtcQnLDMhHTnLgE/QwRodgDSTQSIMtbKKNS3ZwSXYO0ckhujmEOQ5+jgl7aICdgjGSkvQkjJmQ+PxRWqCjPtjTEhru/tDfeTA5+odeGTSad9WqtzNj3w+17rRVLlXl2HNZKi5sTabZ0hiqFGo/Eci5+U1jYsIANm4GeiAj4pQUQMMADEysiYUxs7E2DmDjQA4e5OBBTj7sSkZcKbAzGXLwQTsPsHBAGw92JOPtfATlFIoqCwtrZePsXNCZDKG/7OQCDg7GzYdcPPQbsLJxVjbOygatbNDOAu1c2M6FzRzQwAGMfMhwdX8Hq/kQSitFMqBOhfRpkCEdNqcTLBlEWxbRkUd25lMc+VRHPt2RTzfnkmy5ZGsOyZSJN2YgqHSpoD4N0aXC2hRIzYcUPHiWC8k5sJwDi+jgNB0UUXHjJOwoCTNISuolJLZDD1rB+CbgQQP2Xj0urgGIrwPiKpPulTyIfnj/Ts6d6LSYqJSYSHZkOOP2bfbtMG54REFsTHl8XDkWYIaF4W7fuvfNjaRbEQ/+cuPejbD7N27F37hNjMFSY2j8xFxZt9Ey5fepnhkH3HbhfPDN319r3rTHFHXdeNgVXToQUzkc+1hwr1oc36DGtBmhbgexf442grZ76+zJDY5ojTWxwhCsMoUbHNGz1JntlOn/v3Z4U1vcyTXmlcUU7RwXqeNL9JFV1vgS/YpNaEu4wRhH05bRw03OxCZnYpk2MkfoQ2uuDbZwJ2XmZboY1asMyRcoR2qjrlCFDuBLI0kosMqiyNfMqoggVUSQUFSh7oeycGJlFAUFHAq7qkhKVSTlSRT1+kd0mHXNLxRnjTHM2lhGTcwVIq9AGUGuCCOW3MYXobT6Fsz9Gpv1ZWL2X5Nyb+Cqornt9LL6tDo+mLmkWpyoaFA8KTTUp/oFZT+Y+i8+zv9gnXy7Yfp/6Xqvp7by7e0T42xjsiTAGVDaSWEr772lLYlgjMk555wRCAkkMpIQIiOJnJNNsHFou9vtjra73X3O6YSx+5z3987MxVzM1fwLc7Ex3fXO+6ta5RK26Juu+tRaz/dZz3o9a/+vn5+8f7Pbl4bVqdjpHL+EW16Z7KAC5FYJL7wIDq0TsJoloEEBGzHIRCC9JN8SidoiRUMx8uFYbDxe6UxWz6ZFLmVGUR6utfz4zaKkB2Vpe5WZ+1VZj2pyntTnP2sspHzzX5pKvuos+7qzkqpvO2u+66r/trv+u56Gb3sbvxto/s7W8p1d951d98ZheDva/nbC9KOr68fpnnczvT9O9/w03fNurv/H2d53s91U/TTd9aOr6+1k5+up7jeu/h/mHT8tjv9j2fnLwtSvs2O/uUZ+d08euieOnOMfJ0eORoeOhq0fRmwfRwff263vHX3vhzsPR1p/H2r43VL7W3/17701v/bWv++p+qM1521R5FfJkldJ4pcpsudJii9iFZ9FSx6Rwm0FvCziuAXMMSTMAYYOo+CIGB6T8iYxgZNA3RjfJUNcEmBWgcwreEsKZFEGzaLABJ9th5kWKHyYz1nVSL7OS3xbmvGuofzrprofrUO/TC/+MOT8ps/+Qt92UF26W5yxkXXPHUPYceG0Su6KkA+o0MLwkLgAnwo2swW43cu7PSBgW1HOkIwzKudMYOxJnDOFc6Zwjlt1nIHnUgJOgu0k2FM4axJjTsi5UxjoxKEpDKQGvXEZZ1zBdVOFc6cJYJoApgmOG2e7MBYFrEmMPaFgTcjZE3L2uII9rmCPyziTCmASB6l0F8oYZcXZg0rQQgADSs6AkmNRcW0kx6EGhjXgmAYZ0/ImoniT0bypO/zJaP5EpGAskj8UCQ1HwkNa0K7iDCrZDpLrILmfFCvAinMH5Nw+KbtPyu2WcLsl3A5BeIcg3MAPb4ZC64HbldxbBayrGbcZSbeCE24w4q4x4m4E3bsZHHsj+M51RtRVGhlEV9ID5fRAKS1AGODH9/bhe/ugPn6RwUF3b1yPvnkL9PG+6eMTeOnyDZ/AkLNe9Ms+9EuXQi57A0HhghCRknvX3upast9/4Pyyp3ho0rj4cvMHW4E1xzui9FJ0481s3dVM/bVsc2iBhVU2zK0aB2vnBE2rMgPFqXWpYUvRQX2mELaj6tglTXtq876mc09t3lF13CeMW1jbfax9S25Yk7ZSzqkloW5e2DwvbJnh1c0LG2f59ZSjfVXSQrVUJ4r7ycsgFbtM/c2W3LCn6nyk6aKAdaDt9igIklDAyqAJ0mjHeEqk8yhrQhKNl8TgU0IVZQRNDRKmBglTafwkfzjRD0oJ5FHAymAIqb7sWH2nC1Jp/JRAXnaAII8uOu6nAoWZAfxsmjCXIcoMQjOD0AyGMIuBZgeJsoNEmXRhZsBxwDyVzxXlxYy4FBblxbzry82/oW5WF9XEVYlvKEZ1jlJljC07bqbyrqsy/qmt4Zu94Qfd1Yt9lest+Y9mjN89HFluTV7UJc7Uxw8VROhjhEWi2+mc4DR2UAlwswIJqxWy6lFms4hpkAMmAupWIj1aUV+kxBItc9xVjMXhUwmq6UT1XLJ6NiNqITtmtSB+vShxozhpsyT5fnnaTmXGfn3a4+asz/R5XxiKqXrVXvGNufqbrrqvzDWvTNWvOmu/7av/bqDx64GGr/rrvx9sfT3U9v2o8c2k6fWU+fWU+c2k6fVExw/unreurjcu01t3x4+ujrdTHd+NGb92tH0/Zn4z1ffjrP3nhZGf50b/6R7+zTl0ODX0x/TUe+fk4eTo0bjjw7D9aNj6YcT6cdR2aLceDvUfOsx/DLf8MVj7+0DFb91lv3eW/mqu+9hd++/24n9VxX2bJntxl/f8LvpFnOxZlPixRrRHCDal0CLKdfJZwzzmII81gYnGFYIRBX9UhozJoCkJ4BJxpwWcKSF7GmXPS4AFMTAj5E7wuHaY0w+yHSg4gwleZd19V5b2S2v163bjz5PzP87vHE4s/+pw/9DV92V97cOCzM2U2IU7aicpn1fj01HYgApNv+aXxAiogdgGJGxAFGZFuYNiYFgBTBBcpxJwqjguJcdJcKfVsJuEnEpgSsmeJFiTBGuSCJ8kwt0YNI3DbiXixKEJOXdcxqEQNqeEZglwBgdmcGBGyaVqmuBM4awpnEUBa1zBOqYVBSwcnMDBEYw7iB0Dqx9nUUK7RcW1qLhWNceuAYa1wKgWHFHDoxpkLAI+Fqq00IgadqhAKsLBRgJWnG3D2EME16EEhnGuDeNaFZwBGatPwqJSQ7tQVhfK6uCFdvBC9dDtRvaNSub1wvBraTcYscG+kUEBGoYfSfMhAr2VND8lw58I8ieC/OUBvmJ/X9TPR+Dvi/h6Q15XIC8fgbe/ikGLuHZNGRIS7uUV7O3le/7CVZ8Axmkv3/MXfM+dDbxwiRMUJrwlixamTA/uedSCAAAgAElEQVRsPF56+XjhdXN659LA9uuHv3ald1ZdSyy9FF0WmNByLctwI7c3vHiQWzkCVE9wa6aR+hVR65pIvyrWb8iMO8quXVX3lqJjTdK2JG7dVOi3ccOOqoOi1TZuWJPqlkWNG/K2NWnrqqRlRdS6KGpZQHXzwuY5gW5W2LAgbp4TNMzy6xdFzSti3bKoeUPeRqlUm7K2dUnrycvgieL+95GQmgo9soNE6XRBSiAvhSFIYQhSaXzqEGF8IExJVJl0YVagIDdAUBCIltAl2TQhde8rJQBJCUBOxsZkOv+kqDaN0ryS6fw0uiCLgeYyRFSHdayR0QVZwaKcYHE2TZhNE2YxUMrCGu3DuePNpg6F3fFiRV8Ii/ViJ/nDpeyoPH5cvCDhjiCut9xUqY0dK8lbbirYNGZP1Mfvj9VvDRR/Ndk4Vx+3aCr6bm96TZ8wXaOZriSXG+9stMRuNt9dqtFOFUibI1nl8mvZUGAGJzAPuVEqAspEcIkQbsCvtyjDjSTUrRVYIiRD0YqJu/jUPWI0Hp9IUs1mRC3lxizlxizkRK7k3dksjtsoiblfEfewNvmgLv1xYzblQX1sKP1cX/K8pYhSu44RZq7+2lT1prfp7UDTG2vza3vLa4fuzXDLD6P6d6Ntb8eb3443/ziu+3G0+d1w00/2hp9s9T/b6r/qr3832vGbq/9Xp/Wf45bfJgYPnY73TscH5+C/p+z/mRj895j1T0fvkaPnaKT3aKz/z+GuDyNd74c7D4c73ttbjywNf/ZU/buz7J+def8w5hwa8/+Hoej3irRX8cQTrfjFHcWBGtxTglsYb1mKukSCEZQ/LBOMkWInJpyQ8cZF0KgQGEfBSSE4IQDGeBynmDsjhRblvGVMsIDxZ+SwUw5NyEG7iDmjETzKiHxdX/APk+6f1sF/jS38OrP7dnbuu6GR781d39TWfpabs5eesJQUPXYHn9dIJyIxIy6ND6ZlXAsyy/m90vAB6S27lDskA0Zk3DEFOIHDkwRE6VMzanBWA82rkTklNEtAbgxy4pCLgCdJZAIHpzBwRgnNkYhbCTmVoEsNjxPMKZLjVgOzGmRWg7hJiIr0HFNBDjnbIWGPyLijcmBYATgwYAgHRzDuMM4dIrh2FWRVggNKoJ8A+wmwTwP1f6oBNWQlj8tGsAaVbJuGa9VCVi1kJaFBJTiIAxY52yJnW+RcqwKwyQEq990qA3vFYb1i5nHMsZDZJQjv5IebeWFtQLiOE1bLvFkWfiMv9FrarZD460GxVxnqIH+C7qcI9JME+AkD/HgB/oCvH9vbD/AL5Pj4s739uD7+XB9/lpcPy8uH4+0HXrkiuXZdcvtWWECA39nzXqfP+Z6/FHDJ59Q5T49THn6Xr4QGhgEMNFaaPd69ujX97P7s5/3Vo5PG5Ufur+25Q2WBCXU+cVW0xDZGevetAju7ws6uGGSWjXKrp4W6JXn7vLBxSaxbkxu3CPO2snOLMK8rTKuy9iWxblWm38CM20oT1VutSXUr4qYFQQN1xJASttakrUto0zy/fk7QRLVXC4KGZVHzqqhpTdy8KmqiirIsUDdZV0VNG9KWVUnzmlS3IW/dxg3buGELa7tPGPfUZo8sBppG41NkSabzT1xUiYFIKo1POR6yacJcGlrIEBcHS/ODJbkMUSb9Uz9F41Oko+qEVhSwUgJ5qTR+Ol2QTRNSFocTgT+LgeYEi/ODj2WsLAaaRhckBMAnEYCxPtzoy8yo86F3Lobfu8JpECa1xZTXxtXGSZLdplF9UuZ4af56a8nToYaNvop3+2NblrJn9orZuntfzpj/eLm2qU+eq4l0V6jna7RLNdrV+qj1hsilanKx6e5aa9KKLmmsWK2PBktF1wv5ISXozRKIXQpzqvjcehRskyOdKmQggm+7w5tIUDpiZPZI8WisbCaZXEjXLKZpFtM0awV3NvLvbOTf2SyIeVCSsFud+qgh60CX/7g+56Au+3F9zrOm/M9bi1+2lX6hL/m8tfgbU9U35uqve6q/7qv5qr/224Ga7611b6z1rwdr3thr3w7WvrHVvBmoet1X8bqn/E1X2Te9NT8MtvxjuONnR8dP9s5fHH1/jNkOxwf/dNo/Ttj+HLX86ej/ONTzcajn/VD3oaP7o6PzaLjz0GE+HGr/w6Y76q//0FXx0Vx8ZCj4rTX3F0Pe7+bC9x2F/6xK+CJOsiO//VCDbBHwogxyS/jjEsGohD8qE0xgwhlM4JbzpiTQpBicEAFOEUjVjBxcwJA1pXBdha6ohAsEz41BUxg4KGCOSblbsfj31dm/mJt/Guj+x5T7/eb+P6dm39lGfjb1vGts+a649POs7PvxsW4VNhdNTMSQFRArMZheAbC75AIbBg4RLIoj4xh0LKWrEJcKcZOwWwW6VeCs6rhvmiZAtxJyKyEnCU3i3EkFx40DM0pomgBdBOgmYeqsg0sFUr/oUn0CFgEPK4ARGZcqu5Rtk7Ksn1T2ISU0SMI2NTyghvpJuJ+Ee0mglwT61GA/CfaToEV1XINKto3kWEnASgJWErIqQRt27DUdkLCp6hezBiRcavWnT8TsEzG70bAuQbiZF2pCQjvg2+1wWDM7tIF1qzLsRlHo9aybV5NuhMReZUQFB5LBgTjDTxroKw7wEwQEQP4BHF/fcG/fcG/fUC/vUC/vcG/fMB/fUG+fUG+fcF8/wN+fH3INCAoKvHDhgofH5bPnab6B14OueZw57eHh4X3hUvDlEN41WYw409m/vrv44unGa0vt+HL/7pvdQ3fVdFVQSoNfQn1ImulaTm9okY1ZZmOW2VnlY0CNk9c4K9AtippXpK3rCsMWYd4izOuK9hWpcVGkX5G2UsDaIjoeKNu3ccOGvHVV8te7ISXGU4cqFgQNi59O3i+hTcuiRgpSG9IWilxbcj3VRm3KWjekLVty/ZpUty5r2VTo7xPGB8p26s9d0uSRSRemBvKOpz8aj1LW0wJ4qYG8dLqA8mdl0oU5dDQvSJwfLCkIkeaGSKiGKI1ynNIFqUFCSn1P+zQJUqiiBskMmiCbJvzL6xAkKQqS5DPE1JyYRxdl04QZNEFKII9aaaQMXzFX2NGXmdEXwihmZTKkrRHFpjxTpir34dRWf0F5b0b8aHHcdm/N/pjhl+cL+6ONe72Frsqop8P1rzcdKw3x0+WRrlL1bLl6phRfrFJtNkZsNUUedCbsGGK2WqLv62P22hO2dLHTpfhQBr9WAlWh3DIesxxmVfJYtUJ2g5jbKOF0yMEugmeNEA3fkY/HKCZiFM572FyCinpYXEpVr2ZEbOVGbxfevV98b7s0brcsabcsab8i5XFNxrP67OeNuZ815Dyty/q8tfDztqIvjCUvO4q/MJW8Mpd+01n6fXf5991lr3vK33aXv+kqe20q+b6j+Lv2ou/ai37orn7XW/tTX8O73saf+1p/sZh/G+r7w2H597jt48jA0WDPka3zyNb5YbDr0Gr+3WL8MNT5fqjzcMh0aDP8PtD0R0/N+86So47C/7Mh77/ain7vKHjXnvWTKfO3trSfirRfxkBbanQOg0fF0JCE55ALxuTCCRnfKeXNyZE5OTIrg6dlkFsKuqXgjByeVSALBLxC8te16EaEaE2LLpC8GSXkxIFhKWBHbs/jyFf5if9oqXzd3vDG3vvH+vw/xsa+6+192dL8oqrsWWHes5zsveSkpQitK0Zt0WLJwf4pwTS9mNctge0YNIyzR+WcMcWntz8VOKUCnSTkJKEpnOMkuNMEcDzoKbnTJDCjBqdJyElwXRjnRK5yKQG3CnSpoSkVQD0RTmHcSRykLA4OOXdIxhmWckal3GEpxyZmWiVMq4ztkLMdGGAjgAEl0KcCelVQjxLsUYI9BKeH4PQqub1Kbj/xV1lVXKuKa1FxLQRgxblWBWdQxh6UcgclHJuYbRGx+oXh/ULW39YV2dTF5i4BswMJb4fD9FCYHgqrCr9ZHnqz8Pa1rBshydeDY68yIoJoJCNAwQiQ0QJE/r48Px/Qz5fj6xvq7XPL68o1L5+QS1dCLl256uVz1csnyMs7yMs72MeXHUiHrt0MpQd5X7h0zvP0uTPnL1/08vMJvOzl63PFN+CK3y3/MDlLk6oumuhdWp/a35550ZTW4e5Ye/foo6vSXUFPag5MbrmV03c7fyCs0MosHmSWjHAqJuFaN6/ehdQtiXUUsDbx9k3ctCozLIlb54XNa/K2VZl+Td62hRkfKNsfKNu35Pp1ie4EVRvytnWZ/uRYNGV9OP4RbaTaqG1F25q4eUPa8gA37qlMu8qOLbl+U9ZK+RioDztEO/VPu8qOPZXprw7r78BKD+RTl1Mz6UJKO0+nC/5uMf3rMfETsyhBipouKT2eYhZFq1waWkAXFdHFhTRRQSCaFygsCZJSIfG5NDQrUJAayEvyh6mQUsrjTjmwYi4x71wMj74QlsmQNuA5ram6ZEXq5tDiSHW9vTB1sSn7mznbV6vD//hs8e22Y6b+3liBctuct2evnymJnsxXuQrI2VJyphhbKMHWqlXrNcqVGnytHt9qJvcMUU+74l70JbzoS/isJ+5xV+JaY+Rwlqgtgl0rZZYL2WV8qIzHqxOwmqXcdpxnwvkmBdKFITaNZOyucuyOfCJG4Y7F5hNUS8nkSiq5mkGu5Wg38qI38qK3CmJ2SuL2yxMfVSY/qkx+WJH0tC7jSUPm0+bsZ7qcz1qyX7TmfKnP+0qf901L9retOd/rc7/X537XmvNda863rTnf6XPfdZS+NRT/oC96Zyj7h7n2l56W3/rb/7B0fhzqObJ1HlpMh/0dh/1Gqv7oMxzZTUd206Gt/Q+L/rCv8bCr+tBc/L694H/WJv8fuowjXeqPdfE/NiT8qkv9uSLu6wzlDIaOSpABMTQgQ+y4cAwXumTIrBhclEGLcnhRDs/JoVkZOCMH53FkgRSsagVrEcL1SHQjSrQSIVzQ8KZJyK0CJ9R8Gz90UsA6uKv+Pj/167Lsr3Vl7yz6D4uT70b7XnY3Pmoq3CxKXs2Mnb2nceCoI0ZbDXNi/C/nhV7rkPD6JZBDAQ1i7AkMmMTBSQL6G61AJwlO4lwnDkwT4IwSPBakSM60hjuvRmZV0IwSnFGCbhXoIkAnDkwRwKQamiC4Y3LW8aOhnEP1UwPCcAvKHBJzhqUABSyblDX4aR3HinP7cE4Xzu0kuGacY8Y5PQpOj4LTi3H/l+rDOX04px/jWDCORc4elHLtUu6QmDMiAx0Srl3EtgnYAwKWRci2olybCKDOoPYIWJ18VhscrgPC6jm3atm3Cm/dyL15LeP61cSQoJhghpZBV9LpGC1QGODH9/MBfbw53j7h3r63fXyueV0JuXSZcdkn8OIV//OX/S96+Vy8fPn8hYvnL1y+eCnIy/cGLYjmE3DG8+ypU6c9PDw9PDw9Tp1lBF3nsqFgH8Y175tIiCQ7snzWuvFg7vGL+z+2ZHbOmDd+2H3vyHWU+cU1+SU2Xk2ngGULLx5ilo5yK6lbODO8hkVh/YpYty7TU66FDZlxVaxfEurW5G0r0lZq9NvGDQ9wIwUsqr2iXA6bCsOGvI0i10mdLNlsy3S7eNuWXE85QvdUph2inRoMN6QtD4i2LUXLplx3H9fvqox7ZDtVxxpWKo1PPQhSm8+ZdGEuDc2ho//L62EynZ/qf7wkSOEpjcZPox2rVMffDOQl+cMnmn16ID+bJsxniIuDj82ihTQRBawiuphqr9ID+cn+cIIvGO8DHO/lXGZR9qtYLzZlbkj2E5QKkmtjq4tiStatM86m1sG8RHdV8us56//768t/PlvYG9WtGTJH8/Cp8shX0x3ugojxbHwyG58tUM0UKOaL5Mtl2HKJdKUc365T7zVH7TRpt+qIrTrsUZvm8+7YJ93K5/3aV0OJr4Yyn3ZnzlfH9CRI6jFWmfB2Cf9mCXKjWhjWLIOMhNCAC/QK/oBaNKBC7SQ6qhWPR4qnYiRzidhKlnY+hZxPIRdS1csZEWvZ0Zt5d7fyY7cL7u2Wxu+VJ+5WJu1XpzysTX5Sl/qsLu3zhvTPa5O/rE15VZPydU3KV9XJX1Ynf1mb8rI+9Y0u77u6zG9rUt815fzaVvZre9Wv5obfulqO+o0fBozvLcajfsP7vtb3fa0f+vV/WgwfbMYjq+G9pe2oX/++t/F9d81hZ9mhufhId/ewNvr3ksjD4rvvy1N+Lk07SI2cUaMOFLahUL8EsmECh1I4gfPccnheCi5IuYsKcFEBzmPgnAKYw8BFJbKkEWxEiTaiRKuR6EoUuhglXIgUzGl5sxpkTCuwisIdYOiimPc4kvwyKeabnITvS1IOqtMflqccVKU8rkjeL4p7kHN3OSliSiMxKPHYQL+kkIA6hNkh4AzJkREcsWFc6jCyU4VMksiUBp48KQKaUsIuFeRWQsf3stRclwaYUcMzanj6043SKSU8jgEjMvaYChpVgiMYOKYAxxSgQw7aJJwBlNmNhPbyw60oh9rLsUlZNjnHToAOAhpSQhYC6FWC3QTQiXHMCq5Zwe2R/e+rW87ukbH7ZRyLlGOTcOxSLuWYH5WCIxLAjnJtAraVzxoQsC1CjhXl9vKZPbxwM4/ZBoc3AqFVrBvFt6/m3wxJu34t+VrIvZDgSAaDpDOwQJokMEDoHwD5+HG8fZhePreveN/08r565Qrj8pXAS5d9L3lfOX/50tmLF85dPHv2/CnPM6c8z5w6e47mTbtOv+5zxd/Dw/OU5xnP02c9T5/19vGTyoisjNyEyHj4GiK4Lk/GC++7nn62+c3X+/9qyex0G1aezX7ffre91Peenp7WEJLWeyPXElpIRfeNcyup0L5ZfuMS2rAiblqT6igGrcv0q2L9iqh1XaanhPMVsW5T1rqtaNuUtVKy1LpER/k8txVtVKO0KaOcpS0nQtWGuPG+vGWPMDzAjQ9w4w7RvkO038cMJ6b2PbJ9G2vdlOu2sdYHRBvFrIcak0dOsDiDMn8yBJSGlUbjZweJ8oMleUHHzgPqC8eauj+cGsijui2KWVTzRV1XpUbFlAAkyR8+9moF8jJogrwgMbXqTBnfqamQEuCppoxyMyT4gkl+UKIvGO/NpWgV68WOucSMuBBaybnbrC4qVOUnypItVR2WvCJ7dvxSXfqWIf9zZ8f7L5a+XxlYak6ZLYv8daVv31o9WxQxmYFNZMhdWYrpLMlcnmylCFsuVGyWa1aKsKVC6VqpfKeWPNBFHOg0D5vIZ8bIz9ojnndFfdF/56U19qU19oUl5llf1Epj4nghabwDlKEhBSCtlH+1RhLeoAAaUE6ziN0ug/qVQrtGZNegQ1rRyF3pVKzCeQ9zxeHTCcq5ZPViWsRKZvRq1p1tilxFcdulcQ/KE/Yrkg6qkh5XJz+rSnpRmfRFWeIXJQmfF8U9L7z3tPje09K47+qyXpUnf1Me/3ND+nt94aGh5NBY8d5U+76r8ahP93Gg9U+L/kN/8599zf/p1/2XpfXPvuY/+1qO+nTve5sPe5oOe+ved9e876l6b0471CX+UXbvl+yYN4nRD6M0LkLaJ+FbhbBVCNqlvBFcMK7kT2KwSwHOYeCcApjHwHkMnMPAOQxcIOAlFW9FLdiMFq9FiVai0KVodDEaXYxGF6KEC5GCERIYlLAGwFAHyJwXCfbUyuex6i9iyedJmmfxqueJ6mfxqp1I+bJKMilBejihmeEcxflz2WHX9CjQDt0aliMOAhnAQcq5PqqEx1TICAmNquFhEhomoXESnlAjkyTiVCFTSnhcBYypgHESdJIQxbVRNTxMIg4VbMcgi5QzTCIjKmSU5I0p+cMYbJMDAxJur4hNRff1idiDUtAmByxytgXjWAjAToA2HBrAwV6M26lgd0k5XRJ2l4TdJ+VSh0t7Jcd/QxUVYtMv5thE3EExQNHKIeEOi0GHCBgUcmwC9oCA3c9n9fKZvXxmD8LqRJgdCKsZCq/lhhWF38y6eTX1ekjc1ZCY4GAtg44HBkoDAoT+ATy/ANjXn+3tH3bF95aX99XL3kFe3nSvK/4XvbwvXLp09uLZ0+fOeJ49ffqsp+cZj1OnPU6dPnX2XLB/SNiN8EB/hqfnmdNnznl4eHh4ePj5emMKsr21Y2FyrjSlvDC2OlVZ/Hz99bPVr55vvq1P1A/Xu1etj+qIujK/OENQhu5GVs/1LFtYARVVPMEpd8M18/z6RWHjuqxlQ95K1cmItyxqpvYBl9CmFbSZ6ok2RM1rwsY1cfOmrJV60dtWtG1IW9YlOkpT/2vQkzZvSZsfKFp38TaKayffp0i3pzI9VLXv4m335S3U1/YIw0NV+2ON2SMnWJwZhKYzhBSwkgOQdLogJ1icFySmrFLHYPr0BUrb+nuHRcGLErlygsUnMyZlhad8D9T56OJgaeGnygsSZ9KPQUklNCT4gsn+cIofTLneKWbdu8K548WKuBCac4vsS21pTGrMjchf6BwZLCgZSI2azIu0p4jW9Flv121vlvueWct39On/3hleMRXN5JMTabKJNIkrQ+ZKE89kSZbysKU8xWK+YqUIWy9VbpRjG+WKrSrFTh3+sIn8TBfzvCX6hT7iuZF8YVJ+0U2+7FG/6tN+MZD0ajDjS1vWo46kuQqyP4FXKw3KZV2qFLHLeGFVvLBWKURNi+0yoF0G2EjBoFroiBCPREnHYxSTsbgrXuVOIJdTtCtpkSuZkas50av5MeuFMfeL7+2Uxu+Xxz0qvfekKPZpXsyTnOiD7KhHOVEP86JfVqY/L7z3ZWHMzzXJRy1ZRy057/WFH00Vh+bqo67aD731HwYa/uxv+LO3/s+emv9013zsrv3YVfexq+FDV9NRd9NhT9NhX+Pv/fXveyp+aSv6tjR5L1Y5K+ePiCC7VDCIS4YkvGEJb0yCuBS8aQXilANTGNdFgLMEMoPD0xg0g8OzBLKo5C+TwmVSuKIWLGkECxHCxWjRYox4MUY8Hymc0/CnSWgcAyxCjhlgdQHsIT44J+evEYIdFXpfjtyX8LbF/CWUPyUW9Al5Texw0ocWTaOXcJlGMTCAsocV0DDJ71fxhjHeMAY7CMSh4g2peEMkPEjCgyQ8TCLDJDJK8sZUyKjy+AsOFW+chMc0yLCGZ1NBFhVsIwUWJb9fAQ+SvGG1YFQjdCgFNgXcL+H2UDt6YqALZfWKOBYZaMNAK87tJ7gDSg5l5uxRcLpkrC4Jm4pI7kVZ/RKgXwL0ibk94uM8UjPKMqOsHpTdh3KsKHdIBFBlE7NtYvYQyh1CuYNCjhXl9gvZvXxmJxJmhsM7EaYJZrWA4TWcW0XhNzNvX0u6ERJ3LSgiiKGi0bGAALGfH9/XD/Lx4/r4s739w7wDbnr5hlz0oV28EnDBy/vCpUvnzp89febs2bOenp6nTp06deoU9cHT0/Ps2bMM36CwG+EBfvRTHp6eHqdOeXic8/S4GcKIjop1WIdePnoxYh7T53fmR9Z+sf7Tk+Vv3jw97Cy0zJk2dkZftGh0FX7xOt9E3dWM/ps5g+GF49zySbDSDdcsoU2UGkVp4VQDRfmkjj0HVHt1vFXTtI42raNNFLCoFunTr+gonFE91A7RvkcYdvG2HUy/g7XuyFtOtKqTdmxb0banMu0rjXuEYY8w7CuN1Of/DbCokZAC1rHzk6ISXZD2aWykXv0o1xXlbKC0+Ty6iJLkc4LFVNOURDu2SqTRBRk0QVagICdQmEtDqe3F7BDxcdcWJEhi8BMC4CR/ODWQl+wLUZ6JBB/g3hXOvSucmCvsqEvhd/0EQ/nmtmxDujJzyzZty8nvT9SOpKvm8xRP+4pXzHlb3UX73QXLNff2e0qdjemT6dKRJOFkqtidKXelid1p4vlsxVyWdCFPulQoXSmWr5bI1kplGxWy+zWK3XrscS32WSPxslX9pTHiVXvUS2P0F213P9ff+7KPfNmj/rwn4quB+O+Hsr+x5x+YUldro/R35OUSTjYrOJ8ZUgHequczm0VcvQzuQJlmMbtHDg4QPKtKMKhG7RrRkFbsila47yrc8YQrWeVOU81mauazI5ZyotYKozbzo3ayI3cztHupmp1U9U665n6G5klx0n5W5NNM9dvSmF/rEn+rS/m9MeNDW8GhqfLQVPlHV8X7nqoPfTUfe6s+dpa/Nxb/aa7801T90Vxz1Nn4vqvxj96m3/uafx/Q/Wps/Kq2aCUl2krwu8QciwIexHhWMTCGC8dl/CkJMieB5qXgjJw7iXMnSHCG5LuVCOVymlPyKFotk8J5HJlT8uY0woUo8eId6UK0ZC4CnSH5m5HCWbVgUM5vRYBq5q3a21dNwE27kDWOckfh8AmQNQGwLRxWMzs8/VqI4soF6QXfQkRQI4A7ZcgEKRwjeGMRIlukaEQlHCXRUbVoVCsejkAdkagjErVHoXYVNETCDhVMXYS34zy7km9XCkY1yIiWP6hBelVQD4lYtKhFIx5QoVYSGdTw7WrhIMHrk3LNKIv6P9IpAcwop1PE7pcBFgKi8qf61Nx+DOjFuD0KTo+M3Svh9Ik5FhHHJuIOiI+BRQUom1GWScg0CZm9Qu6AELCjgAMFHSJgSARYRawBlGkXcuwo145ybSJgAOV085kmJLwDDjMCYa2cWzXM60W3QjKu0eNC6DHBtMggmopGxwMDpb5+Ah9fyNuX4+3H9PINu+J760rA1Uu+jAtX/M5d8j574cLp854epz08PE+A5enpefqUp6fHqTOep8+fPRcWHAqz4BBa8DnP0z6XL12lBwgBdmZi3OLi8k9vf3j78vv5oYWC6KpsddXDmW+erbz+9tGv5oKBpe77j11fm2NNNbRknW+i8XbewK1cO7NoAqhwwzWLouYtzLijMu8qzbsq4w7RfkIfKk1hTdxC0erTonLTmrCRqhW0keqn/t5bbSvaKOfnvrrjEdnxiOzYVxp3Fa0PZDpqBqSYtSFtOeHdHtG2R7Q9VBkP1B2PyPZ9pX2t+bgAACAASURBVOGhyvhYY/JIDxGlBgkpt9TJA18aXZARhJ68+lGoSqbzUxiCzGBJJkNMHXCmThMm04UpQaJjST5YlBV83JRR8lYSg5fE4KUwBOkMYUYQmskQZwVJsuhiKi+Qcn6dxDxQ6ntKAJLkByX4ANQKdOxlVszF8Hs+SG9qU3lMRTT/3mzHcE9G1mj2vYks5V5L4dsp47euljVD+lpT+npt0lJFxHi2YDQZnUgRTaaKp9JEznSxK008nSmeyZK40vnTmcK5HNlCnmKpAF8pItbL8M0KfLNacr9Wst8gf9KseKrDnrQoH7eqDlpVzwwxTw1Rz9oivjBHf9MX9+1Awqv+hBc9sY864/baY5cbomwZknpVWB4SkgPfKBCElwKsMpBdwwdaxIhRzu+QIiYJ0iWBTfjtHhXTqoWGo4Rj0SL3XcV8HLmUqF1NvzOfqJlPJNezotazIhaTsYUk+VqGajNXu5ai2EuRfV+o/aU85peS6N8q4v7dnPWhIf1DU/aHloKjtpI/28v/h6n0P8b8Dy0Zhy2571vz/tQX/MdQ8u+OiqP2mn/pa981V60lq+buyidVolGZYFTCHxPzxyTIGApOSiGnHJpUAJM4d1qNTCnhMYLn0kjHFWyXCppVwbMENK9CliPR+Uihm4QncXCKgJxKcFqNzEUI5iOFcxH8WS1v/a5wXg1NYmyHiGWGw6tCb6UHBccFhtQF3ay9Glp9GygJBVJCbml9ArBLV+SXL6eH+NdwbvZIgSEcHMHZ4zhnQsWbIIXDau6QijOoZNtIwK7l2SKFtkjhQISQilG3aPmWSIElUmDR8m1qnk2FDEbyB9RIrwrpI/n9akEfyesj4X4N1EWwuwh2jxLsV/H6MMgsZrcLWSYhu5V/24CGd0o4vTLwOFRLDtkUcJ+M2ScJ75OED8g4Vhl3UHqc7dcjZneLWF0os1PINAvCzYLwTgG7U8DuF7KtYsAugRxiyI4CgwK2nc+289kDAlY/n9nLZ3bz2WY+x4hw9CBLB4RXcUJLWLezw24k3AiJDmGQdAYeSMMCAlE/X5F/AM/Pj+PtE+rlfdPL+5q391UfP+9LFy+cP3v2jOfZ02fOnj5DNU2nTp3y8Djj4XHGw8PT0/PMGc/T50+fuXTmjPeFC2FXg9QKkQKFk+5GFOekVRUV1BSX9Bg6Hh08+eLFy2+ffzNimii+W1sR3/p86dsnSy9fPfixPbfb0ehasx+s69drGMkGekr77ZzeG9l2ZtEkWDnPr11CG9akum3c8EDdvo7pNgn9mkK3ItNtYMZVmYFyrp+sK58kWFHd1gKvfll4bFnYkLZsyJq3FC3bWOse2b6v7nikNT/SmndVxk25bkvRsqM0PFAatrDWDbluU9GyIdety5o35LotrPWBomUHa90j2h6R7Y/IdopczyK7PLJCxBSYqDoBVvqnOvFVUZXJEGczJNkMSQ5dnEkTZdBFGUHi9BDJ3/WsE2Al+8MJNDiJdmwfTacLMuiiTJookyai8Ef1XxSwqDQuqnFL+rSgE+vFjr7MjLwYlkIXOyv6axPq7qIJW7ZZW35hf4LamaseSVas1Scs1MUsNsav1Cdt1afMFhBj6choomAsSTieLJhIEU6loM40oSsdnU4XTWfwZjKF8znixVz5Up5ipVCxXiLfqsA2K0TbVaL9OulBvfRJo/xxE3bQTBw0Ew916gOd5omefGHUfmGOetkV86LrzrPOOw9N0Tttkff10TvtSXvmrFVd2nBBpCleUi65WcK/WgAxCoCgEu7VcuBmDS9cJwL1YtQok3Thkj6VxEKKrBrhoAaxa3kOrWg0SuqMkc/ck83ESWbviZcTpRtpiuVUYv6uaC1G8DRZ+n0O+WOB5h/Fd/6oSjiqTf3QkH7UnPO+OedIn//RUPBRn/O+Oe1Il/6+Oe19U8ZRc/ZvTTmvK9Ifpt9ZvqOcuyt3R0jGCeGIFBkWISMiyCHkDgk4TjnkxJEpDHTiwLQacSrhMQXsVIrGcY6bhGdIZJoApwlwhkTcJDyOc5xK2KmEXSpkRsOb1wrmtYJZDTJNQqt3+AsaeJoAJjHYJgHbIFZFWGjezVua4ACc5ivyu4L4eIFXLiN+V+TX6BHMW3Wc2yYUGCL4kyTiVIIuFeRW811a1B3Jc2qRcRIcIaFhErGr+YMkz0YKqHhiiwruJ+EBNWJRwVYlPEjAgxpkQAl1Y2A3BvXgcA8O9SrBfhLsJYEeFbdXCfYScJcC6ECZRgGzAz0GllnM7pZwqVs4FhlolUMWjGPBOFYFQBk+bXLIIgUsIk6XhN0pZnWhrGNg8Vlm6j6YgNmDsvtF3H4RdwDl9POZFt5x9fGO9fV2mNkChjdwQmvZtwpCr2ffupZ0IyQ6hEYyaIrAAGlAgMQ/EKXRYF//8EuXb1y4dP2S11UvH9plL79zl/x8vS9eOHfm9KnTnh5nT58543na0+OUp8cpDw+PM2fOXDx/4czpU6c9PM57erBuXNMoZHVlxYM9nYammtqygpKczJKcrNqS8qFe68jo5OjwxIPl++6BuUyyuCmz+7Pl128f/+vr3Z/ac7utNeOrg4+2jNvV9KRmnwRTWJ4lNN/BLpmCqmZ4dYvC+lVJ8xbW9kBtWlM0r2MtS5KGebR+SaxbQHXTSP0sv/mk1TrOZpC0UqPi3/MVToB1H9fvqzsoZj3UmHZVxm2slXr+21EZ7xNtW1grhS0KWPeJtl1cv4vr95WGA3XHgbqDAtbTiE6PnKuSv6tU1F5OctCxoeHvRe0JZtNEOXRxPkNaECTLC5JmMySZwZL0EAm1Av0pD16YzhBSUnpiIJwYCJ9AkKJVJk1EfSedIUynC6j/clagICtQkB74F7DuenOir7A0l8LIC7cT/AWm+JrymIoUPNNtsPdn5w6l33GkyOaylStl2tEM4VrD3dW6+K36pJl83JktnEgSHFcybzKJN5XMd6bwXamC2Qx4LhNZyBIuZqPLueLVAvFGsXSrVLpRgm6XovuV4oNqyZNayeNa2UG9/KAB26nDHzYST5uVz/XkizbVc4PmWbvmmVH7uEO7oyc3mokNnWarLeZ+e+JWW8KaPmG3J2OtLXG6NnoonzDFCWpxZqngRiF8rZTLLANYFQCzBuE2iWGDnG9Sop2keCAi3BbJGdQCg2pwVC1yRiqcGnxUIV1MUi3ck6/EiPfjZV+kEt9lkj/kqH/MJY+qE49qk4/q0w7r0w4b0z/osj60ZBzp0o+akz+2pn9oyfhXbdKrvOjtOGxOI3IqRTNRMrdWNkWKJ3F0XM4blcIjIu6ImD2FgS4CPgaWijepgEZE3DEJOI4BLhUyQ/JdBOzEIbcSmSKgUTmHopWb5M2qBXMa/pyGP0ciM0poUYvMq6F5FTxHIk6CNyiFOgScFpidwQ5Lun393rWQ2OCQ+Ksh2bdulnM5zUJhvwQawnlOFd+thJwE16UE3CTsVvNnNLxpNeJUIaM4QKXoDSpAOwHbMNCKgVYMHMDBARy04ZANhwZxaIiEB3CQWiTuVYC9CrAPBywqcEAL95NwnwrqwSGzjNOBMo2CsA6UrReEtgvDTSJWl5jTLeX0SblUHKAV+6tsCtgqhwakQJ+YaxazqbuqHYJwM59l4jHNPKaZxzQJmZ0idq+E2yfm9qGcHgGrT8Dq5TP74fAeiGmCwtqA0GZuaDX7ZmnY9aLQq0nXguJCGJFBNIIWIAnwE/j58/wCEF//cG/fW15Xrl28HHLZ+6qPX5CPv9/lK17nL5/y8Djl4eF5ysPzlAf1+bSnx8UL5y6e9Tzt4XHaw4Ph7y3jw2lxdysLshvKi1oaah3WfrOhpTgvqyA7ozQ/v6ygxNhsnJ1bttuGHyzvzNqWs9RlFfH6Vcejr3d+eH3wiy7NONm2cDD9tbPCVe4f1309r+VqmpVZ6OCU/h1Ym4RhR2PeVhm2VYYVmW4erV8UNS+gTXOCpkVRC7VMc8Ksk92aT7aG1i2sbQtre6A07Kk7HkV0UsCimLWv7thVGamHvx2V8YHSQDFrXda8KmnckOseKA17RNu+0vCIbH+sMT3WmB6R7cfAyg2RUNFXGUFoapAwicFPYvCTgv9a8aME+Lwg8bH2FIDm0sRFDFlhsDw/WJbNkKQzRCkMlHJFUC+D1Px4HOxH56Ux+OkMYWYQmh0kymZIqEOH1C4htfmcQz8WtnJpaAZNkBrIS/SDYn24d7zZEV5M8lIocfFW1EVOqSQlj8xPwTMHq02dqekjWbH2JMlWsXq9hJhMgVcqNGu1cQvld2YLiKlUxJ0hcqUKp5L5k0mIMwlxJfNcybA7BZnPgOcz4IVMZDGLt5TNX80XrBeim8XoZoHgfpFgt1T4sBw9qEQPqkWPa6QHNdK9GvmjOvmTRuyFDn+hx5/rlc/05BO9aqeZeNiqfWSIfNCqXakjFmvwtUbttuHuYnPkki5qvS3ugTn1gTl9oy1luTlxqSlhKFvYFcepU1wthgLzWYxibmgVD64TiuqE4UYM6SZFZoxnRMFOFLYT0gmtclglHFMLJ0n+tApe1/Kfxku/zSDe5ZC/lcX+URF7WHnvt8rY36vjDhtSPrRkHLVk/cdUeKjPflud9Cw7cjVG6laL3Fr5wl3NTKRiJlIxq5W7SckUzqdCo6h8gikMnJBzJxWAE0dGJZxBXviQgDUq50wRkEuFnLRULhUygYOTGDxFQG4lMkPy50nBvJo3r0LmlPCcEqJqXgXPquBJHBySAVYxtx/ld/MQMwR2Q1AfAFlAYBgExiBgEuM5cWSasq3jbDfOdSoBpxJ0KkHqHXAUB4YUXLucY8cAB4EM4cdRyFTZMWAIBx0E5FDxBnGIwhn1zEfdibBq+QNqhAJWp5zbIWGbRCyTiNWBMikx6wRY/TKgXwb0yNgU9QbkoEUBDcihPinQI+Z8CqhiGQXMdj7TxGObeGwzwu6kTkOL2D0ou0fA6uazexBWN8zsBJlGIEzHCa1j3Spn3swPu55+MyTlRlAEna6iByoCA4QBfrCfL8fXl+3tx7rie9XHL8jLO/DiFd/zly6cOXuK8k95eJ5A6uwpjzMeHqc9PM54eJzz9PC9fJbHCU2Ni64pza8vK6wqzKkrzm+tLm+pr3dYLNbervys9IKsrNL8wpzUnNK8sqGhSefE3LJzratuoCmnq+hO43Tv5o/Pfnux8cZWPbbcv/vQ9ZW7aroiIMFIT2+/lWcJLxpil01BVbP8+iW0aV3WskkYHqhNu1rTrrZzkzCsyHSrMv2ypGVJrFuVGe5j7VRczKpItyHVbyuMm7K2VZGOMm1RmzQ7qg6KVo+juh9pzRSnTvosilwPlIYTYK1Jm5ZF9euy5gdKw67KsEcaH2o6DiLMj7SmfXX7vrr9IMLsQdnWqQ7r/w8silb5wZKTlZr8QHEhXUodlcgPlmXSRKk0YWIgn0IV9ZJ4nPYXiCTReGkMfnqQgKJVTrA4P1hWECIvDJafEDCXIaICZ6jkmf8OWPd8kJaokpKo0nhpittg707P7IsnnblqV6pgJhVeyBQsFeEHptzZijs7jfGuNN5chmgmTehK5k0lgq5EyJ0ET6dAM6nwYgZV4FImtJKNrObA63m89TzeRq5gO1+wV8R/WCJ4VMo/KBMcVKIH1ZKDGtmjasnjGvFnDdKXrYqXeuJ5K/akWfGwQf2wSfOwWbuni9xpjtxq0q7Xa1br1Gt10Wt10esN0fdb7u4YYneNd/dNsQ+74p9a7n5mTfjMmvKkO2Wt4Y49TVwvu5HDvFIGiYu5/AoIaUT5bXJEL2W1oDd1gmArwXdoxCMasR1DRmXsJRL6LE76OlP5Y07ET/kR/yyI+FdRxO/ld4/qU45act635h2aq7+sSFmOI6Y0okmtbCoKn4xSTkQSMxrZrFY+o5W4SMEEDo8ruFQqy4ScPYWBYzJgVAqOySC7kNMPhdr4rGEph9rmo2pKyaNqEoOncMRF8GYIZE7Jm1Py5nFoHocWCHiBgBeU0DzBncM5MwTHhXGm5GwnwRuVQ4MSzqCEY5dyh2SsUQVrAmPPEtAsAc0S4JwSmlMBx7ZPFTSmOnYwjKrhYSU8pIQcKniYRKg4vWEFQBUVsDeqhEdwZAiHHQQ0TCJDJGxVglYlPEjyrCRiUfL6lEgvAXdjYJcCMMs4VGL68alUCbdHxu2VA5+A9cljJQV6pECXlGsWc00iTisvrJUXpueHG3gsA49l5LGMCMeIcDqRsE6ESZUZZnWA4QZuuJ4d2sQOr2OFVobfLgi9mX77esKNkOirQdoQupxGEwXSeAH+bH+/UF/fG94+17x8rnn5BHr7el+4dOH0+TOeZylZ/ZTnmbPnLlBq+pnTp854eFw863mNESgV8mKjNE2VJdVFuaU56aU56eV5mZV5WVR16NuX5ub37j+oLC3LTMnITMnKzchvbTC2my3Gtt5F18bM4FrxveacyNrX+79/vfvj64Pf9Jmdy/27393/bbhgrNw/3hJWogtOt4QXOTjlk3DtrLCBcrevydvW8bYHatOOxrxJGFblLesKw4q0dUmsW5O33Sc6tjAjZW5Yk7ZuYcZNhWFFrNtUGLbxdmqNZk9t3lN37JLtu2T748iuR1rzHtm+qzKeiFn76o5dsn3n02C4IddRHdbOp/7rocZ0ENFJ/eK+uuMgotMjO0ScGYSm0wUnxoUkBj8lWHisRtGFJ3vLVBUGy0uCFaUhWFGIIi9Imk5Dk2iC+ABeXABEzZJJDD4VqZxAQ5IY/HQ6P4MhoPCXFyQuCJIVBssLg+UUoSgIFgZLi0JkhcHSfIb4vxsJ826pdJHFNfG1yVjGnGmkJyNrMDVqKoeczZfPpCGbRYr5fPmXjsrp2pgv+4sWs8Wz6YLpZMSZAE4lcKYTgdlkaD4Vmk+FFtLghXRoIR1YzOAuZ4Er2dBKNrKSjazn8Lfy+DsFyF4Rb78YeVTKf1gueFgpPKiWPKoQPqkUPK9FXzXLXrViL3SKpw2SJ02qh3XEVoV0vUy+UYlvVJNbtRGbtREP6uK3amI2q6O26yK3G9X3m5S7raqHBvJJV8JnvYmvbKmvxzJ+cmX/MpP161zGr3NpGw0xtmSkGg0sYPsWc4Oq4LB6AdIkQnX8Wx1ysJcU9ZPoIMF3qZD7UYKnseKvUtSvMzTvcjS/FEYeVsYf1mf82pD7c33eTk7yXKzGQUiGlJLxCHwqWjUZhU9GymcjpLMR0hmtyKlCJnBwTMEdx6BJApmQcycxeEwGOcSQDYV6IKYZCO3lHa8HU/caqBrHoAkcdhI8F8FzETw3hrgV4IwcnJWBc3JoEectKZFFAlrAufM4a1HJWVAC8wR3iQRmlVyXEnCpoUktNKkFJrUcZxRnBgemMe4MDlAmdRcBThGAUwmOKsExFTRCQsMq0EFAdgIcUkJDSmhUCY/i0AgGUnGjIxg4ikOjStihgBwKyEFAI2rYoab2liEriQwQyACB9ONwDw5R1Y2BZsUxj3qkQK8M7FMcV68c6FVAPXKwS8rtlHD+StTjh+vhv6oFYVGlg5lmmGWCWR0Q2wixWgFmM4dZy7xdFX6zIPR29q0bqTeu3bsWEnE1WBUcJKPTUFoAHEAH/ALD/QJu+PoyrngHXvb2v+jld+HyhXMXPT1On/LwPH/2wsWLl8+ePU91WOfPnjvjefrypQvssNC4O5FVpYXN1RX15SVVhTmVBdkVeTkVeTml2ZlFGelFGeklWZm1FXXuienPn74oLypLTUhLiU/LyyjpbrfoDf27D57vrj3dcD5qLbBUJnUcLHzz9skvrw9+a8/tHWpwf7bwZrl5rYaR0uKXbAotsLBKHEDFJFw7K2xaFDUviXWLEt2iRLdJGO6THZuEYU3RuoEZKYP7Bmbcxtu38fZ1mZ7yZFG+9lVJy6pMv64wbKvadzTmvYiuvQjzrta0o+l4Gt3zJKr7ocb0d/V9X93xUGve15j2NaY9dQclwN8n2vY1pl2VcUdpoJh1on89juzyyAwWUU+BJ94FSoSifjzBVg4dPQFWUYiCmgez6OJkujCOxo+l8agjOgm0TwHw/iD1Yzqdn0HjH1MvSFwQJCsOkhcHycuuKU6SSKlrFIUMcV6g8L8T3UtYkSXi5MrYqnhpypxppDs9czT7nj1JstOWuFCguF9GLhQRr6dbpxvvfWMvn03nLWWjc+m8mSTQncCdSeLOJ4MLKdBCCjSfisynQgvpwFImQAFrOQtezIBXs/gbOcj9XGSnAN4thPZLoL1SeL9C8Lhc+LiC/6yS/3kd+qpJ+pVO/kWz7HmT5FEN/6BB/KQRO2ggdmqIzQp8vZxYL1ctl6qWS1WrFaqt2ojtOu1WLblVp7rfoP6sI+mFOemr3sTX1vifR+J+c97790Lc/1xJ/L930/6f/fz/a7P4zWDKfCFmJJilnOu5t6+Wc+ml3OBy5Ha9iNshh4cI/qKWvxuNPotXfZmkepuh/Wde5G+lcT+XJn2Vn/gw7d6oEnNgsmGlYkKrnIrCnVrpdCS6HCtdiJTOR4pmtXy3BplSgRM4OI5B4xgyLgMmMd6IFLEIoC6I08q6rWPd6kA4w1LAIQeP78pIuXYZMILBkwTf+YlWLhnkknDcYs6smDsvBRdk0DIOLynhRQJYVHJW1OCqBlpWQas4awXnrKqgFQ1/+f+j672i2syzbV9s4xzIIERU/rJyzhKInAUiS0ISOQqQBEISOedoY5Mz2GAcKrlCV87dXdVdnVN13t277+199364j/fhw3SdPueOsV4kYAyefmOt+Z9rLjXzgRxcljKWpbSXSS/Aggyak4HTYmBGgm/8IVNiaEIIjAsYo0LauJiBhx1PK5Fp+dk+IF5TMmhSDuH/4ZgcHFfCo0poQAH0y+EBNdYvQ/tlaK8E9opBrxjskSHdcsQrhXpF8BmtxEi/FOmXIr1iqFsIdIsgnxDs4gEuDt3JprWz6W0smh2jOFGqE6U6UGorSrMj1GaE0ghTGiByO0RthaiNILkOIFsZZBONVESOyY+PTiUSdQQC7lnnhoQyg0PBwBBaQBDpTnDM7UDCrTshN27fuXHz+tUbVy9fu+J/9Yr/1UsX/C9d+M5ToJ/f5Uv+QQGBEpG4qtLa6Wi1N9RWm8oqjUV1FWWWokKzoaBcn1eam1eUlV2UmVuaV1BRVFptqx8bnnry+HlpsVGfU5iXXZSfY2xt8oxNLD89fefh1iv3RnYbi7qbCnufb3zw2RvffPz0J+0FvrGmu6+sfDxdMVcTluchlrRHFfZTLSP0yhm4donZ+IBjX+XZcWBtS1x7cve2xLUpcmxLHVuS9i1J+76yE++kdiUu3Oy+8/IQzrqgbVPk2JE5D9Vdx4ndj5PO6pWUvldS+p4k+nD6nGi6cGCdJvpOtB68jjVdR8qOh6rOY03Xgdx5IHceKlx4/3Wk7DjWdD3RdfvlR3Lxxur8lVAfxsL1LD2Bk/8SWC9xIygjCMsjRWUEYVE4Pz+Ukx3KSgvBUkKxtBAkLQRJDT6793VehjBWIW7UIvCNBAHeoFkiJVXRUhtRjMclmwkCnFbFQcz/P1uDkayukxdXJFrkdM3R+GpfUUl3mnwsV/ikt3zDpj6uTzl15v7iyeRhv/HThcb7Bta+SbJVwl/JZy7nQvdzoAe58IM86EEetJyPLecj9wuQlSJorQRZK8EeGNDlfGSjkLlVzNwtRQ/K4CMjfGiGjqzIo0rs1MZ+Xs15rY77ViP/rRb+W3bRm23iF+2S11pZz5qZj+uZR9Xsw2reXpV42ybZtEpXqsT3bcL7NvF6pWKzWrVdrd2t1R00pBzbFU8dqjfcie/1pHw6lPbjydxfLxb+/n7Z3zbK/uuw+n9OG/6f04Z/Pm/5x7Omn2+Xvz+TumLL7MuSVAuBMji+CiW72dQZCbipxo510udp8u/lKD42qD8p0b3I123rZNNizpJaNSUVT0pE82rpsk56P4G9ooXXE6H7CdxlLeuuGl1UIziwpsTIhACZFoJzYtaEgNmDQU46pT42upYU1QbTJoTQmAjCr2ANi6ExMTwtZy6quHNS5rwUXRAj8wJogQ8u8YH7AmhNjC7zwVUJvCFH1xTwugra0qLbWtamGltNQFa08LIGu6fClhXMezJ0RY5uqtn31PCiClxQQPNKeEYKTYrAaRE0L8MWJeisAJzk0CbY1Ek+bVYM4jEyU2p0RoXOyc9Skmek0KQcmlCe3ekalQGjSmBIyeiXM/qUyKCGOShj9svQHjHk4dO7hAyfDO6WI14p0C+C+14Ca0CG9kuRHhHoEzC6ePRODt3BorZh5FYmtZVJbWFSWpiUTpTmwmhOhN6K0poRSgNErgHjq4G4alqMjRprJkeVkKP05KjMuEhdVJiaECwLDRMHh3CDgrHAYDAgmHonKP52QPStAML1O2HXbwddu3nr6s2rl6/5+1+5eOHKBb/LF/0uXbpw8dKFixf8/C75+QXeus1lYvk52a2trfbmlob62mqrudJcVmMurzYW20oNFYVFZXn6osxcQ2aOITOvICPXkJFfmFlgMdX0+gaP9k9yswqy0vNys4qL8i1u5+DK2vG9pZ2lyY0mY5dBU2NJd7yy+eF7T758sffZcM3sknv7cObFUNFobbi+M6LQEV3cQzINUizjQOU8UneP3bzCb1sXtW9KnPjm84awfZVn3xC1bohaN8VtByr3jti5L+vck3bgDlJ823lT0LYtce1IO/YUHYfqrkcJvhOdDwfWq6n9r6UNPEvqwZWscxnrNNGHd1iPE7wn2rMR8pHajUfK7Mtc+Gb1oaLzWON9ouv1O18hPLdfGb7zcoePhOd6VkkkH/8SX9bJCWPiLVV6KJr28kzh+dpzXgQ7P5J7HiuKL+hYo8SVkWJbuABXsswRInO40BwuNIULyyOE5ZGiknC+IZidG4Dl3EGzbyMZt6D0m2DGLcgcr/Kk17YbWjOEmQcTD7oLDKO52qlcwWIRtFctP2hI/t5c21fPFt9fbb4T+wAAIABJREFU736lM38/D1kv4awa0LUCeFXPeJBFWc8Ddwys9Xzsvh5azgPv66HVAmzNwHygxx7osdUC1oNCeNUAbxTCu+XYQxP2yIyeVCDPrMynVvj1WvZbjdy3m3jvtvA+aON/5BB+5BC+08p/o5H1Si32tBp7XMU5tLJ3KvibZuFahWDFKHhQLlwzyzYqlGsW5YZNvVOTeFCvOm7RPHcmvOjSvded8OWg7leT6X9cyP3jStbfNgv+eWT6n8dV//O45r9Pqv/rUeV/Par85xPjXw6Lf7td/uVswVIx5uBH9sqxYaVoLUm8n8Q7VAFvGRR7WdJRGWdIKLinSZ5QSSaVonm1+H6CZDVRuJLAWUvibqcL1hNZKxr0rgpZlMPzcmRWhk5L0HExPMilTPLgIYDqppDrqOTiyDBTVHg3h4VHzfXzgWEBNCpCxoTIuBieEkPzAmxegCzykUU+ssSHlvnwAyG6JmI+ENNXpcC6HNpSoTsadFeL7WqxHQ26oQA3ldC6EllXIqtK+FybnxMCC2JoQYbgQezTEnBajs4qmZNC+rQYmJfCeM3J4HkFOqfCphXAnAKaV8JzcmRGCk3KkQkFc0LFGpAwBiUQ/nQ4oED6FFivEutVYm4RA68uIcMjArpFYK8E7pMivQI6HvjZK4Z6RGC3AMTN6w4OzcGjt3HojRi5AaU0YrQmJr2JSW9hMxpQSi1EqmTEVzLIVga1gkY2Uyn58dE58VHpcdGJ0URFBEEYFi4IiRCERIIBdxgBAbjzM+ZOWMSt4MCrt65d9L969eqVK1f+lzbqwsWrl/zP1PULfgEh4TyhotRY3dbmdTl6mhscjXX2+qqGaqvNZjRaS0pNhsLy/ILirLzCrNyCjFx9WnZuSmZ2amZWclZWcpY+r6i5oW1jdcdSbstIzc9IK8zJNjmcI+Pji7PzG0MD91uqRspTmvPEpg8ff/Xxqz/enDgeq5uda1t5beWjIcNQbWiOIzjXFVvijS4apJonoepZrP4up2Vd5NyWubdlbhxYW2LnGr91jd+6LXEdKD1Hat+OuH1L2LolbD2PkcEjGXbljj2F81Dd+SjBc6Lzneh8x4neRwmepzrfs6TupzrficaNS+lPEr2PtV04ufCGC5erzt4QXz4gHipc+zLHvsxxrOl6ltzrd6ZbvQxoN3wnCPT/WOfAKojgnD0FhmFZYVh6KJoVhp1b4fPD2QURnPxI7pmZK5SZH8IsDuOY8BXosDMxq4IgtkZKLASxOUJUHiEsCxeUhQuKgjmGQBZ+/znjFpR2A0i7BTaiGV1pNQ2ZDTpmyubggjsndzhbvVAoW8imb5Vwn7fnfL0z+PO3199c8zzrLnpoEa0UMu/roRU9uJYPrOcxNvPhHQNrTY+uFCAP8uEH+fBaIQ4s5IEeW8lnrhRAZ8AqhY+M6EMjfFKBPK/EXqthvdXIfdcufM/Of79V8GG74BOn4GMH/3ttghdN7FfrmM9rmKfV7CMbe8fC3bLw1838B0bug3Lhqkm6apStGmXrZsWWTbVdJT2oV560qJ61K99wyT70qr4e0v1yIu3Xc8nfLqX/ZUX/t83C/9wu/ftO2X/ulv9jz/j3vdJ/Hlv//tD2p/2q3+/U/2nP9emwaUhDGhXTl2Tg02z5QbJoRsKaUEhm1JpJsWIuUTqfIL2XKFnVSdZ0grUEznoiZyuZu5bAvK89A9aCAp2XYTNSZEqMjAsYvUBcD53WwQCNUdHZgXesccQBAXtQDA4IoQE+NCJERoTICB8eFcBTYmSGC87yoAU+uMAHl/jQ+Ty4JgM3FPCmEtlWYziwdjTojgbdVEKbSmRdiayp/gWsZSUyLwLnReCCGJqTQLNSCM+TmVEg02JgTgItyM4i+ublyLwCnVczcVotqJA5OTIjRcYk4LAYGpJA/SJgQAz2SeBeCdwjhnwS2COBPBLILQI6hQy3gOEWMLwCoFsE9YmRfgnaJzyzX53RSgDgT4ftXJqDR2/n0uwsajNKtTPpdiajBaM3wuRaiFTFiLXR4ypo8SYaqYxCKiHFZ8ZEphIJqogwcUgwOygYCwyGbgeBt4JiA27FBQVG3g4I8L929cLla5euXr967drVy5cunhkU/Pz8/PwuXr581d//ip/fRb8LfpExsSptstFS3+bq6/KOOp19DXWuhtr22qrmakuN1WQ2l5QYCwylefrinNzCjJz89Ky81Kyc5IzspPQMXQZeqSlZFlPV3YUHFaWV6Sn6tBRDRqbJ3jo0NXW/b2C+qWnIVOAypdmtafbPnv/kg2dfvbr5/kzL3WX39qsPPpytmK0Ly3VHGFyxJT1xpUO0igmwagqumccaHvBa10XODbEL16TOshlEjl1Z56HKe6jyHsg7diWOLWHr+XYhDqwDuROf6fCOCe+eTrSe0wTvk0Tf6Ut/wzmeThO85/VY6zk5V69e6vHnLq0jZcdpos9PTzjT2vMi2AYCtzCSVxjJMxC4xUT+uW0dR9hZ5xXBwa2h3/VtZYczcVrh9oVzY5eBwMX97vigZwhjGwkCC1FUEXF2v95GlFYRZVVEGX6qvjyUbwkXlYfwSoI4hUHs/EBm1i047QaQehOoh9MciZa69Lo0Xub28JInTz+QIZs3SA5L+RsFzNOWjM9XPT97a+17u33PRox3S7C9CtFGMWutAN4wQBt6YNuA7hhYq3nwRiG6VoCuG7CNQua6AVvVoyt5yKoexWX4zWJorww5KIOPyoEnFvjVatZbjdz37MKPHOKPHGKcVp+6hJ84+e+3C99p4b5oYL5Rx3peyzquYu5ZmTsW9rqJs1rOeVDGe1AqeFAqWi4R3S8TrZqkW1bxbhXu6pI+a5G85ZR+6tN8NZD0izHdryaSfzuT8sfFzL8s5/59teA/N4v+sVX8t43S//vA8o8D01/2jH/aNf7zWeN/v9L+46XCxRyWh0m4r+UvyASDHNagQDijVi1ptfdT5PeTZKs6yXqSeD2Ru6plrWqx9UTWfS16T30ewIIsyLAZMTolhMe4NDc1xklj1JHBrKDQ3LBQO0YbEMIDQmhACA8K0CEeMsCB+jDGIAeYECCzAnBeAC2KkHtieFmCPJCga1JkXYZuKrBNBbalQrfV2LYa21Yj22pkSwWv/6+0Oo+CWRRDOLNwXwUeTzwrOzNYLEkRvBZkyIICXVBis3JwTgEtKNB5OTItgcdE0ICA0ccHzrITBKBXALgFjE4e4OIxnFy6W8DALVQePsMrALoF4JluJYL6RVCvGPIJwS4h0MGj4bdqWtmkdi6tjUNtZVLtGKWVSbej9GaYWkOPt1FjKyix5ZS4UnK8gRSXGxedGR2VTIxWhoXzg4LQgAAgIJgWEEy6FRRz405Y0J1r/pcu+Pld8b9848aNi/6X/C74+V30u3rFH6fVnTuBN24G+Pn5+1+9FUuiZ+hLTVUtLR39Du+Y3TXcZO+pr3NXV7XXVLZUWuorjJWmEmOZoagoL78wK7cgI1ufkpWbkpmdlJ6ZmJquSU3RpOCVnJhZVFA2P3PXaq7NzihMSy3MyDQ1tQx2985U1nTpC5p0SnO+qqY+r/PDx1+9e/rFR6dfTzTM3+/aeXr33eXa5bqIPA+x2BVbMkAxDdMt40DlOFA5DdUsMRsf8FrXhA489Gpb4sIjsQ6UnkOVd1/RhdNqnde8zmvG00H3Za6Hqq6Hyo4TTdc5m87fBHEk4TzCNawniT78185ZhgPr7CVR0/VI7cabLNxTiovxfnmRL7cIw1l6AgenVUEEB6fV+Z7NvxvZCVwDgfuvCIdwVk4Y8zz1+GwV8eUfnq9JFxK4piiRJVpijRJbCGJrpASnVRVRZiNIKiJEpjBBZbjYEiIoC+aWBHEKglhZt+DUm0DKDYaNmtCqMTXnNGeJ9Gu9890FhuFs5d0S2aFJfE8PHzSlvDZd//3Tma+eznx/w7VbI3u9LfVRpWS7BNswQOt5jM18cKcQW9MjG4Xoy2LizMILfzTcLkX2jchhOfTQCD61Im/Ucd5p4nzQJvzYKfrEKfrEKfjUJfiiQ/i5S/Bhu+h9O/e9Fs67LZy3m3jPapiHFnjbDG2asPUy1moJ634x514R914Rf7lYsFwqXDfyt6yivRrJUb34pFH0SovobYfsgw7l133qb/q1PxvW/nZc96e51L/ezfr7St5/rur/uVH+1/v5f1rJ+8dB+Z/3iv+wU/zfrzb+v2+3fzZZuqhn9/AZgwL+EF84KOROq8QrGZrVZPGqTrSmE6wncte17FU1c0WDrmjQuxp4SYXMy8E5GTgrhWbE8CQPHOeAfTCpE6TVUeh5odHpQWGVIL1Hyu7hUXt5QC8P6ueh/Wy4G2V4QWovSh/jwfMicFEC35Why3IMtzKsytFVObIuQ9ZlyIYc3VDAeKu1qYQ2ldC6Gl1TIQ9UZ7RaUsJLCmRRDi9K4AUxhANrQQYtKpEFBYxnh85LwSUZhNdZuJUCwo8MzkihaQk8JUZGRdCQCB4QQt0C8NyC4OLQnWyGg8NoZ9M9fAZeXh7jzMQghHpFcL8I7hfB3QKwSwi4eIx2Lq2ZTW5kkZpYpBYOpZVNaWVS7RjNjtGaYWoDQLLS4s2kuJL46IK46JzYqPRooo4YqSaEy8IIgpAINDCYFhAUHxgSFRAScSsw9HrAtWvXrly54u/v/y/H5wW/K9cuX/Dzu3z5sr//FT8//8vXbmMcabG5ps090OaZbOuaanaN1bQM2up9tlpPZVWHzdpWaW2xmuuNpbaywvIifaEhJx8fA3N06Vm6tIyElDR1SooySafUJSoSExU6rSolIzVvfGTWaq5PSylITNAnpZbZartnF/bbO6cbGscNWW2Fusa2kt4PTr7/2Rs//uD0qx7LyHz76pN7796rW26IzO+KLOqIKx2kmofpljGGDb/utYDWL3NaVvhtm6IzZuFpyGe0knXiihWePIPngh5rvE+Teh6r3E80Hrweq9wnyk78G5xWOIxwiuGcwofB8zofD3Fg4U3WvsyxK2k7A9bZ7nHYmYsKzw7FB7rv1vnuDv4jHFh4k3UeBm+I4OCpx3iM8vlFnPPIh2ICzxwttsZIbdGSykhpZaTURpRaIyX4VGgJF1nCRVURkn8DVsoNRsoNRiUt0ZVU5TA4U7nZ060DPYbCqcKEDZv2za7sx+0pnyzVf7Hre2/d8868/XsjFQeV0jedGS+BBazn0Tb0wFYBspoHrxv+xazNImyrmInXejG4VQLvl6MPTdgjE3RiAp5Xom81cN5pZH7QyvvEKfjEKfjMyf+ig/9lp+DLTt5nDsGn7fxPHbxPXcIP2viv1WNHFmDHSN0uh7fKkLUS7EER814ha7mIe6+Ie6+Iu1zEXC3jblmEu5WCw2rBwxrekzr+swbhR07ZZ53Sr33yn/erfzOq+XZK9/vZtN/Pp/9uNvUv93L+sqL/577pP/fNf9m3/F+nzf/xqPGfL5w/edDYp2G52VgPB1vQiu4mCeYS2Ss6/koCb1XLXlWzVtXMNQ1rVcu6r0XvqrFFJfLyGQ4Z58NDLHofQnFS4+0ArSiSmHw7qJxM9YgF/RJmD4/czaH3cMFeDtzLhL0wo4tBxoF13gHdlaF3pdA9MXhPDC6LgfsS8IEUeiCFVuXImgJeU5z1Vitq5IEKvqeA78oh3Gm1oIDn5RB+52ZOAs3LoUUlsqRC8BsTuHd0UQ7jYccLCnhOAU0rwEk5hHssxsXwmAgaFiNDYnRQgvqEsFcAuflgB5fh4gB4ObmAl/cSWALAKwB8QtAnBLtFZx4rNx/EadXEptaxyLVMUj2b0sSmNrOoLRitBaM3o7RamGqjxxlplCJyXF5MVFpUZGIkQUGIEIeFCUJDsIBQKDCEGhgccyco/GZAwPXbN6/cuO5/44LfxetXb9y4dh2H1fWr165evnLBz8/Pz9/vwuUIYlxKpr7F1esZmHZ4x5o6BmraRqvsw9bGIUtjf1XTYE1jr63abTTZK0yNxrLa0iJrYX5pQY5Bn6HPSc3JSs7KSkjFaZWs0CXJExPkiQnyRK0sIVGTlpqUPTW+UF/TlpFWpEsqSsuutNb2OrrmLbWD1pqRnNTWNIm1Lrfjxe6Hn7/45v3HP/SaBmfaV15f/2Sp5m5LTFFHeIErvnSQah6iVYwxbJNQ9Qxcu4DW49L7hrD9PA15X9F1oPTsyjq3Xz4R4qg6f8U7TfQ91XpP1V34hvMTjeep1vtU632i8Rxruh6qOnGPKP7891DVeYI7GzRdOKpwKyn+8ZHafV74YPhQ1Xma6PPLJbDxgQ6f6XD6nAct/O91Dqx/Axme2VAeKTg3WJ3dlA4/OyuN+7DMeCpWpKiKKLMRpRUEsTlCZAoXmsKFFREiS7jIGiE2hvLPR8LMm1DqdUbKDUYVXdeRXN1R3JXGyxlv6usvLpk0aFbM8uNG1Wat+N0F6y+eDn+02vn6UOWrHbmvtSU9rldul7HXCsDNQnAzn7GZD27mww9yGOv58KYB3TSgGwZoqwjZKcH2yli7peh2KbJTBh+Y0OMK7KQCeWKBXq1C3mrgvN2AvG9nf+rgfebkf+7ifb+T98MuwQ/c/B+4+d/v5P3Azf+hW/SpS/BWE/PEBuwZabtGcLcc2SxBVwqx5QLmvULOvULOkoG9bEBXS9jrJt6Whb9t5e1aOfs29pGN80aT4L1W0eed0q998m96Fd8MqL4Z1P5kWPfTUc3vFzK+Xcr+w3L+b5cNv1ou+8tB498fu/7rRcufjz0eFeriYj4msKhi39Uy5zTofQ1rRcN66T5HVzSsZS3rrhpbkDNnZeiUGBkTIsMCuI8FuGGykxFfE0s2xsSmBwfqI8M6BKwBKaebQ+sXAT1cxktggV6Y5gWpfRhjnI9Mi6A5CTIvRRcl8KIYWhCBS0LGooC+KAaWJOA9GbQshx8o0RU1sqpBVzXofRV6TwHjlwHn5RCeIzqngObkCF7zSnhRjSxp0CUtvKiBljTYohpdVCJ4LaiQGSU0pQAnldi4HME9FoNCaEAI94rgHjHcJQS6hEAnD+jgMjq4jA4u2MEFO3mQhw/i5f5OdQrADj7QwQdwfb2ZRW1gkmtQcg1KrmFT69j0OiatHqXXIbQqhG4ESEXU2HxqfHZ8bFIUURkRIQ4L44aEYsFBUGAQNTCYEhgcHRgcfjvw9vUbV/yvXrzof8Hvsr/fpQt+Fy/4+Z2L6xf9Ll27cpMG8gqKbZ3d4y7vaKOjr7Vz1O4er27pbWgfr7OP25qGzXX9xipvmdVZZmotKW8qLaotLqw05Ffoc4rzMvOz03IzdJlpCekZmtRUVXKKMilJnpgoTdDKEjRSrVaWoNOmpyXnLM49aGv2ZmWWp2aYcgubrXUDFTWDeaXuorLenPT2bGVda1nfB6c/+NGHv/r8tZ/12caWvbtv73y5ULXYFFvkCM93xZfi+chjDNs0UjuH1i9iDcucllVB+4aw/cypIO3Yk7t3ZZ070o4daQfuFMXHwGNN17HWfZLQdarznndS+ND3PLn3qa77NMH7SO3Bo9/3pM5diWNXcuaGP6fVI1XnkcJ1pHDh/ReOKlz/wlutE63naVKPX04EKzucmflSMj/X4L97Bef8NCH+PR698G9tF259MEUKLUSRhSiqeOlcN4bz8Bis8kgBLmBZI0UWgtBGlFoiJUbCv7R2Y5jAFCYwEkQlobxz0T39Jph6nZF6E6iHU+xqc0tuWyond6K5f7jcOJqnWCoRvGPX7VYKng3k/OTY8/5S8+tDFdt1qsNGycNq6UYxsmZgbBVBWwXAhp6+mQ+u5oE4sLaKkA0DtFkI75aie2XYbim6UwbvlMH7RuTYgpxakadW+NUq5I1a9L0m9OM2zucuwZcu/pcd3B92Cb72Cn7Uxf9pj+gbn+DHXv6PPYIvOvjvNLFObeCRibFvBPaN0HYpsmqAl/OR5QLmUgG2oEfuFzAfFDFXSjlrRu6akb1u4myZ2Ttmzmkt57Vm/odO8eed4s87RZ92ij7rUnzWrf3pZOpPx1N+NJzw+3v5f9up+Ha9/Hdb1t/tVv3xwPJmX0ElHNXORHswYJxLmRTSlxLFd5XoshK9K4fnxYwFMTQvR+bkyKQUnBQgYzxoiAv2s0EvE3DBtCZqbE08sSAiLjM8Ii86ooFJHZJiI3yol0vvFUP9ArCXB/SwgR4M8MI0L0juY9LGeNCkAJoSwvhV9zkhNCdg4DUrpM2LGYtS8J4CXlYi91XoAzVyXwUvKeEFOTgroc9IGLNycF4JzyihaTk8pUBfmtqROTU8pwYXtPBiIjSvxeY16KwKnlfCc2pkRgVPKMFRBWNMhY7K0SEJNCCE+kVwjxDyCeEuwZm43iGgu/g0F4fu4tBxcnXyALxwQjn5DCef4eDRW3k0O4fewqY1sigNTGotRqlBydUIqQKjWDGqFaZaALKZQSlmUHKoscnxhKS4GE10pCwygh8eygoNgYKDaQFBpNt34gJDiHcCQ2/eun39xrUrV/39r1y86H/hwqXr129euHDh4kW/K1f8L1y6ePXaDZTFLzVWunwzrZ3jzc6R1s5xe8d4fdtQdfNAdfNARZXHVtNb1TBga+g3VXuKzW2GsgZDcV1BflVBnlWfa8zNKs7OKMhMyU7TZiar0lKVSXhvlSjVJki0GulZKWWJiZq0pfm19hZfSnJhYlJpRl5DodFdUTdeaOrPL+7Ny+jIlNc0GDxvH3388es//Ort3/gsI2t9R6+sfDhnm6+N1HdEFn63w/ousNZFzu8CC++tcGcWHtC+J3U+VHWdaD3HWvdJQuep7l9aO76R8yy592lSzxNd94nWh18D25e5diWObVEbfmPifLvwSOE6kDn2pe24XxQ3N5xoPY8TvPh4eKL1PEvu9cv+ToeF5738G7DwDUF82yYrBD1Xu/4NWN9toGxEsYUoMhNFZqKoIkJgI4pt0RLcy34GrHCBhSCuIIjxDerSCEFpGL88lG8M5ZcRhIUhnLxAZm4Aln0bwYGVdgNwCfMbZKUVWpuSkTRc5xsuN44XKFYqJJ80JZ7WiJ96U7/caH4xXfnBfP2jzrQnPSlPmzR7Js5mMbRdDG/mM9bzaFsF0EYBslGAbBViL4EF7pQge2XITgm0W47slkH7RujYgjyxoc9syCuV8GvV8ActzE8dvC87Bd/vEPzAzf/Kw//GK/zGJ/j1oPjnvfyfeHk/9gi+cPK+18R6Xgkfm8EjE+OhCdkthVcN8D09fFePLuiR2Rzwbh5yNx9eKkDuGtClQmS5GFktwdbLWAdV6NMGztt23gft3Pda2e+0sN9pF73bofzQq/rJeMZPJ1N/NZf5q7s53yxk/PR+3k/X8n+3XnHfKCmND6+jMbwgdRwjT3ChGZl4UQ4vyaB5MWOaR5vk06aE4JgIGORTB1FaP0rthqlumOoAKY20uMq4KFNUeNLtyOTQcAuT2q3AhgS0cS5tQoL4+MCAEOrlMbpZtG6U5oHIHjCuByWPcIBhFn2ETRvjMsY5jEkObZJDm2LTpjn0ST5lWkibFTMW5ODS+a0aBbCogOZlwLSYNi2mz8rBGSU0o0Cm5fC4HJlUIdMabFqDzKihGTUwpwUWEqFpDTyjhqaUwLQCmFIC4wrGiJw2KKMMypEBGTwgBvtFUK8I7hZBXQKogw+4RYxOId3Fpzp5VAeX4uRQcGzhqHLxGC7eS05xqXYutZlDa2JTG1mUBia5/iWtqhFSKUQqB0lldFIxJbaQEpdLjtXFEeRRwfLoCAkhnBcRwg4LRkKDGcFBpICA2Ju3CXcCgq/fuH7Z3//ipUuXLvn7+1+6dPmi36WL/pfw9b+bQbf5UrG1vrGzb9jVM2z3zDS7p5pdE03O8UbHWH3bSHVjv7W2u6bWV1ntMVd2lVs7iyuchvIWfXFtbmGlPs+mz6nIy3kJrOTc1ITMZFVayndopRVr1BKNWqJRixMS1KkZqXmba4ce93BmhjElzZRd0Kwv68wv68kp8WXkd+VkdmQoahoMng9Ov/z+u998+eavnCU9Kz0HO1OvTFpmrCGZnphSV3zpMN0yRKsYpVun4JpZpA7XsDbELnwk3BI78d4KfzQ8UHrOOyzc6nmodB4o2o5UjkcJnuNE77n96jS55zS550lK72liD37BEO+ztkVtuPh1KHfijdWh3Lkvbd+XtuOy/f8RWE+TevxyidysCNY5sHBJC99bzgrDMsOZeGWHM3HrAx5fVRjOKQ7j4Inv+INgcRinjMA3RYkqosSmSKGZILAQRbZoiTVCaCOIqoiSyiiJNVJijhDh74OmSKEpgl8ZIayPkjVEy21EcWkE7/waK36w/rv57vWslHGjY6iuN1Omn/fNDllss8XaXbPoeZvi4/6sZ/WSt1o1bzQr33YkbJrhwzr+lg1ZL6LtGMAtPbieD28WIet5tP0CxmohbbWQtl5I3ypm7JdCh6XwYRn4sBRcN5CPjOjDcvRRCXhqAp9awafVjNcaoI9b4S87WD/2cr/xcX7iY/2yh//rHsFvesW/G+L/dlDw637eL3v4P/byP3Ww3qqHn1XSHxlJxxXAgQlcL2bcywfu5oF386DFHGAmlz6dx5jSI1P5rKl81lw+dq8AuV+AbJSxDitYz2pYbzWx32lhvt3KedEqeqNN/I5L9H6X7NN+7Q/GUr+e1f9w0fDFYvGnCyUfTpTWyWnqSGJ6REw7RB2CCBMs0gSfPSZG+9i0HpQ8yKQPs4E+jNGD0ftYUCc71sEmtyC0FhrYGofUxQLZRKIw/LY5JtSOkPvEyKAE6hfSBkT0IQkwJAGGePQBDrWXRe3GKB6U6kHpXTDDjTDagXg3SuljAUMsxgBGG8Cog1zasAAYFtJHxcC4FJiQgZNyaFIOTCnAaSU0owRnlOCUAhyX0sfkjAk1NKGGRpXAgAYYUp/V+TnlSS0ynoCMaiD8HPyYCsbPLw/LgR4Ro1sE+oSAV8Dw8BnnM2AXD+jiAR1chpNNa2WSW5lkB4+lBcapAAAgAElEQVTeIQRb2aRWNsnOJdu5ZDuPZufRmvm0Zj6tnhnTyKU0cMg1WGw1GlfHItcwKVYotgyIN9Bi9ZTYHGpcGjk2MS5aEUOQRkcyCcFIaCAjOIgWGEYLJpCDIqJvB0feuH3t6iX8AfDSRb8rly/5X7zk5+d38eJFv4t+4XGxCRm51e3e9t7ZZs90s3vG0bNU5xqudQ7XtA1X2Yermvor63y26g5LZXuppb3U0l5qbis12otLmgsM9fl5NXk5VTmZxuyM8sz04vRUQ3qKPkWXo9OmJ6hTNfIEvNQyrVqmVUk1SolaKVFLFOr07LyFuysud2+u3pSRVZ6eUVFe7qhpHs8rdeeX+Ay57mxlTbtx4NNXfvzF2998+dYv3MahxY6D49n3Zq1zNYTczqiSDqqtm2HuoZsHaBUjDCvuxlrgNt8VtD4Qtq5JHBsy16a8Y1vp3lV7dtWebaV7V+ncVXTsKTvx2lW4d+SdO/LOw8SeR8n9pyn9j5P7TpP7TpPx9sqzp+w81HgO1V3bUse60L4lbMVHwj2Fc1/pOlB1HMidu5K2XUnbnrQdl7rwxekTrQffRjzRep7ouv30RC4uY53rVvj2Mu5XyAxnZoRhGWFYVthZbgz+dIjLUvgCM+5jwCOSzURRRZQYHwnxZqqSKKoiSmqiZVXRUhtRigPLHCEyR4srIoU2gqg2SloXLbNGir577hAHFr6ak3KDlnSNUgkluFKtPTZvAif9YH5voqbmviV1vZT5tFn6wqU9rubtmbFtM3pcL3rTk/xqZ8J+HW+9mLGZD67lAg/ygLUCcDWHtp1HXy+krxfSN4rpW8WMvRLwoAQ6KAUOixlbxbSHJuS4HD4qYpyUM55WQM+rwNcb0c/a4K/cnJ90c3/ey/1VH/d3/cLfD4r/MCD9w7DwD8PC3w8Jvh0Q/bJP/LWb91Er88066JmV9qQSOqqAN0qAe/nAYh64kAPNZQEzuYzpXHAqD5vIwybysJk8bD4PvqeH7xugnTL0sQ17ox57q4n5oon9ahPvlWb+q62CF07Re17lJ0NJn01kfj6t/2y+8JP54sed6UZOlCwsXBcWVc+I9wKR/Ripl412c+hdGNkNkz0Q2QORO0CyEyA5AVIDI6Y+llgfE2+j0LJiomVBN1NCAy3UODtC9gqgETlrRIYMi4ERCTgshvqFjAEurY9N6WFSuhBSBxjfTo9ro8W30eKbaNFtjDg3TPbCFB9M6kZIvSzqAJcxLKQPC+kjIsY5tvCtwCk1PKWGJ1XQmBIYV8LjamRUgwwpwQE11K8CBxRAv5zRL2cMKoAhJTisgoZV0KACGFQAQwp4WA4NSBj9ImBQAnkFDK+A4eHTu3j0Dh4NX6DBC2+p2tlUO0ZqxuLtLHIbh9rGIbdxyHYuuYVDauZQmjmUBg65gUOtx+KaOZQmHrWORa7B4mtZ1GqMbAFjiwFSPjUmixydSopKiIuUEsP44SHc8GAwNAAlhoMREdHXb4devhF5I4B4J5BwJ+CCn9+tm1evXH7JKb+LV65ej4unFpWba+3tHb1jHQMzjr751u65ps7p6taR6vbBKvugrbnf1tBvre2uqHKbre3GipZio72ovKW4rLmwqCG/oFafZ8vNqsjJNGemlaanFKcmFyTr8pISshI1GVpVilqRhHMKRxVeOLCEInlmln5u/l6TvSMlzZCWaUxNN+cbGo3VA+kGZ25hV262K11e3VLS8+GTH3764ut3T79o1nfd6zp8OPvOUNFQRUhqS3heS1xZD93cT68YYljHwMopuGaO2bDIaV7i2x8IW9elzm2le1vp3lF1nQPrSOs91HgONZ4Ddde+yrOv8uwpu/aUXXsa72Fiz7Gu51Fi94mu53FSN06cPWXnvsq9p+jYFLetC+074nZ8QRqn1bnlal/mOJA7j5QdeEt1mujDd3dwP9expsuvMJL3r81B/BpFKDMnGM2LYOPdVkYYlhmK4q6FQgIXdy3gJypKI3jFYWdpWcZIvokosBCF1iiRNUpkI4osBIGFIKgiCGuI4poYaXWU1EYUV0QKcY+oKUpkJAhMEXz83pcxnIcflD6nFR6RfA4sI1ndpjXZ9c3pEv3W5Np9l2OhTLNTznpUyTmysV91qD4ezvt0rPDYrvh0ouQ1d/pjR8J6Obamh1ZzGMs59JUC6H4OdT2XulHE2CyibxbRd4oYeyUgTquDIvp+GfXYDB+Xg4dF1EeltFMT8KwSeNGAftGG/MjN/mUP/zd9vN/2c/84JPzziPg/RiV/HhX+eVT4lzHRX0YlfxiS/LJb+AMX+yM78lY99EYtfGKFt0qBe/nAfA5jJhuaygRmsoGZHHgyFxvPYY9lsyazkNkceCEHWsylbRSBDy3IK7XY6w3M1xqZz+rZT+rZxw3cp3bR6x2y73VrPxhM+XA088OpvA9nDMs2eQEYLgkJlwURSuPj6qmEVjC+CaA3MGJagDg7g2SnxbVQY5uocfWUmGpSVCUx1kaMKyJEa8ND+BG31DEBFUCMjwl0C8BBCTosQfHrLyNCcJAH+JjUHialh0nxYpQOmNRGi22mxDSRoxspsXXkqEZKjJ0W006PcwFxnVCcByX7mNQBLqOfQ+9jUwa4tBEhOC6FJuXIpBwZUcOjGmRUg+AwGlbDg0qwT0bvVcDdMtArYXjEdK+Q5hPRu8WMbjGjVwz0iBg9Iga+k3yWn8c/s3e6uFQnh+JgUdvZ1DYWBW+p2lgU3EJlZ5GbXhoUHDxqO5fSwqHgroUGJrmORa5jkevQ+CY2tZFLq8UoVSi5EiVXgPEltKhcWlxGfJQuJkITEyElhnHCgtCgO3BQICU0KOrmzYjr1wm37hADQkJv3rp15cr1S5euXL5w2f/i9evX/S9f9bvgT4yj5BWWu3xDLt+Ip2+qs2+22T1R5xpr7JxucE1Wt45UtgxYm/osdb3mKp/J5jaaHeXGltKypqLiekNhraGgWp9nyc0yZWWUZKYWZaQY0lIMKUn5uoScBFWmVpWmVqSo5DqVJAHH0/9eakVSXm7xzPRdp7MnJ8+Uo7dl59eUV7h9E4eVrXPGqvH8XE+SyFJf4Hn/+MtPXv/he8++bC5w70+89uT+hz0FPbaINHtEbguptJtm6qdXjAI2fCQ8Axa35b7AviFz4ZzaVXv2NN59rW9f68ORdKjx7Kvce8quXYUbB9auwr2v8hxqPEdaL75L+CjBs690Hai79lXuHZkTX+7Zl7keqT3HGi8++n3XxIB/fKLr/m7hg+FDVaffudPqXEfPDcGygxDcUIpL8rjpAQfWWdpMpKCMwMePNuPXwCqjxNZIoYUgsEYKrZFCG1GEf6wM59YShXXR0tooSSVRZI0UnV3NIYrKI/jlYVy8SkI5hSGsgiAsNxjFFwmzAqCMO+D5SFgap2pPsLbktuQoi+71zt9rbZ4qED2q4r3eLH+lWfaqS/PJeMHH08XrdeI3+gt2mxNe78ldN/FW9PBqNogD60EefT2PsV1Ix2uvCDgoBQ5KgaMS4KgEOCqnn1ZAx+XgwxL6STnj1AQ8twFvNbC+bmf+rIv9m17+7/q43w5w/jTI++uI8K8jwr+O8P9jVPC3UcHfRkR/HhL+ppf/TSf7+w7soxbs7Qbk1AZvl4E4sKazwKkMaCYbms5GJnKYY9mc0Sz2ZBY2m40u5CCLubT1YvChBXtey3qtkf1qA+tpHetxLfOwQXDcLHzmkL7waN4dSPlgJOvd0Zy3R7NHC4U59HBJOIEfGJFKJOZHh5XFxxTFxJREh5njiTZSrDU+xkaKraaSKkgxxVHhxghKekQMPzSAG3w9Ky7MwYUGZcxeMdQrAPqFjAEBY5BLG+LRh3lgPxv0IVQ3EteFkNwoyQnFN9NjGsjR9ZSYBmpsDTWmlhJTT4lppMXagTgnRO5AyJ0oxcOkuFGSGyV5WdQ+PnAW4ymCe+RQrwLukUNeCcMnBbplDJ+U7hFT3QJGJ5/u4lIdbHI7i+Rgk50ciotL7eLROzlUN5eGz3pONs3BojrZDLyZcrCo7UwKjio7Rmphkpqx+GY2uYVDwSUqO5fayqO1Cxi4bb2FQ2nEyPUYqQ6Nr8UotRilFiHVY5QalGIFSeVAbCkjrogamxsfmRRL1ESFSwmhgohQTngIFBxIDwqkBQVG3g6IuH0n7Oat4Os3rl+6dMnPz//ShZs3r583VuGRsSUVte7+iXbfiHtgxt09Z+8Yb2gfrXdN1jomrc3D1qaBmrZRW/Ogtb7PXOUxWzqNpvaycntJaWNRSW1hfrVBb9PnVORklGamFqan6DOSctJ12anJ+UmJuYnqLI0yVSVP1siS1dJElSRBIdL8WynFWqVYm6BITdZket2DHc7+fIM1LdOYmmWxVHs7hraN9eMFpv7MNIdOWNFS0vvZ8x9//52ffPj6V035rkezL07ufc+V4TKH6RrDshpiCrvJ5QO0inGoChfdF5iNi6ymJW7LA17LltSF91D7Ks+RtvtY1/c4eeBY1/Mwwbevcm/LOjYlzk2Jc0vauS1zb8s6dhXufZX7SOt9nNT7JKX3ROc70riPtN4DdddZ6oMMl+p9xxrv44Szwhuoh9quE53vNLnnWVr/09S+Jym9j5O6jxO9eOTDkcbt9113KJ4amh2KZQYj+DJgLuGsz8oNP7s9gXdSFdEic5TQGMkvJ/Dwj7WxsqoosZUgsETwrQSBLVJYSRRVRYkbI4Qt0VJ7nLwhRlJDFFdFia2RwooIPt5wmQmCsnAevlmN92vfXX4+B1bydaoxTlMvLfEavYns9O2JtamayvkS+cNK7ltt6h+NF77u0jxxqF7tzXxzpPjrrY7Xhk0vBotXyrnLOcBqDmM5m7JWAK4ZGBt6+o6BvmOg7xYy9orpD0vBR2XQozLgYSnjuIz+xAydlIPHZcCpCXxWAbxqA99rZP20g/1rH//bfsG3/bzf9bP/0M/54wD3jwPcM1qNCv4+zP/LIP/bXs7PPaxvOrBPWllv1cOnFYztEmC5gLGQC8xkQ9OZ8GwmOJ2JTGaxRrPYo1ns8SzWbC5zQY8t5zE2ipFDC/NJDedpHetJLfNxNXZcjR7U8x82CJ+0Sd/0aj8cyfh4PPfd0ZwXQ5m9WbwsSrg0IhK7HSoIDZOHBusiw5PCCGlhIdmEiPwoYkF0VFFcTCk5Xh9DTA0LUkVEce7c4QbeyKcQPTx4WsyckiFjKriXTxsQMIaF9GE+bZjPGOZBAxyomwW6oNgOOM4JxbeC8Y202FpKTDUltoYaV00lVVHiKykxVdToOnpcE0iyg+RWiGQH4uxAXCsY70TJXRyGlwd6uHQ3m+rk05x8moNLaWPHO9ikDj65i0/p5JI62DQXi+rAyO0oqRUltaKkNozczqQ4mRQHRm7DqA4WvY1Fa0GpzQjFjtHambQ2Fu27a8ktTEozRm5m/6twbLXx6S4B0M5l4MaFRoxch5Lr0DP7QiUUb4PjzUBcMSVaT47KiY/KjCWmxhDlUZGi8FBOaDAWGgKGhlCCguICAmIDA4Ov3wq9Exh0+87VK/6XLl24dNkf94JevXaLTIMKSswu35DTN9reM+Xqn290jzm6Zpuck/WOqcbO+TrnjKVpyFzXX9U0aK7vNVf5TBUd5cbWstLGkuLaosJqQ4HVkGfNzzHlZpZlphZmJuvTddlpuow0XUaKLkenzdSq0lTyZLU0CafVObDkQrVcqD4HlkqSoBbrEmQp9npXe6s3L9eUmlaWkm4sq3CZ6gfTDe3peldWRnuOqr6rcuL7r//s8xfffPH2T5vyXXvjzw/m3mhPbbeEJTWHZTfGFvlIZf1U8wRYNYvULWINd1lNdzkty7zWdVHrrqID749wHeokqfdJ6sDDBN+B2rsj79wQO9aEbauC9jWhA39VPI+XOdb1PEnrO03tfaTzPkrsfpjgO1R37Sk6DlTuE63vROt7qOrCY2dwrepE6znR+Z6k9D5PH8DraWofzjt8OfFxUve/gPXd3cDMUDQ35KXLgfDSfhXOLgznGMO5ZgLfHCU0EQXlBF45gWchCm3R4sZYaX20uCZSYAvn2sK5lRG8qihhTYy4I1rqjle6yarWaFkDUVQXJaohiisjBE2RstpIiTVCWBbOOzsRFs4tDmGfh8HjGhZOK91VclmMqlZY2G30JvOyjuZ377fbF8uUB2bm03rRx93pe2Z0pwI7sWs/nq/60UHPm/daXwyW3i1i3cukb+QyHmSR1vKpGwb6pp66Z6DvGaj7hbTDYsZRCfCwlIHXo2L64zLwuAw4LqM/MYPPLYwXVYyPWli/8nG+7Rf+cUj8+wH+b/tYv+3l/LaX95se7l9HhH8bEf19TPiPUeF/jPD/OMD9TQ/7Fz7WR63MF7XgIzNjq5i2UgAs5QLz2eBcFjCXBU1nwpNZGA6siRzmbC62oMfu64G1QmjPiB5ZsWMb9sgGP7LBxzbsqJbzqJ73rFX8jjfh45HMTybycGC5kzgZsaHS0DDodjAYGAIH3OGHhIoDQ1XBoZrQ8KTwyJQIQlokMZVITIgIVQYHUIKvaSJD6uikIR4yJWdOK5EZGTAvZvRw6f18+rAAGOYzhnj0fg69m8XwMgGcVm0QqZkRX0uLtZGjzfFEYyzRTIozxceWxUeZSNEVlOhKekwtLbaOHldDjq6lRtfTY5tAUitKa8OodoTcDMU3IvHNCKkZiWuGYtuQ2E422cOmdLHIHUyqC6M4UbITJTswsgMjO5kUF4vahlFbYFILTGpBqU0IpQEi1ULx9QgFd5/bMVozSm3GyM0YuREjN2JkO5eKz30tTFILk2RnkdtYlDYWpY1Db2XTmpi0BpRSi5BqIFIlFF8JxVuAeBMjtoganRMflRpDSIoiaIgEFTFSQAhnh4XCIUH04CBSUFDk7dthN2+F3rwVfCcAX1G+evXy5atX/C5cvHT1RnAEUV9iae8a9A7OuAdmvKN3mz0TVW0DjoG7lY0DtW0TNe1T5qYRY8OwrWXM1jRcUdtTanWXmJ2lZS2lRbUlhspCfUV+nik3t1yfXZ6XVZadXpyRmp+alJuiy0pNyExNTNdpMxPU6Sp5skqiw1GlkiSoRFq8n/pue6WSJKiliRpJUkZSTmuDs7nBlZVRnJdrys6xFBY1WGu7sw0tOQVt+sy2PHWdr3Lyy9d++vGrX33/7Z816ztXuh/uTrzqyXZXRaQ7CHo7qbQ7vmyIVjEJVS+g9XdZTbjNfV3k3FN2Hmm9DxN8B+quPWXngbrrYYLvWNdzoPbuKbu2ZR0bYsea0LEqaF/ht63w21Z59k2RA0/ROtJ6T5K7H6f0nCR3nyT1Hut6HiX48ERAvL06Up7lZD1J9J0m+h4ndT9J6X2a3v88c/BZWj8OrONE76G681Dd+Tip+5WMQb+il7s4eRHs7HBmRhiWHoqmh6J46MK5/Qo3shdFcI2hHHM4z0QUGCP5peGc0nBORQTfRhQ1Rokbo8QNRFFNpKAqglcZwashCuuixW6itDtO5SWpHFGSFoKoOUrSFC2pJQodBLmdIKsKF5aHcYtC2UUR3KJQdkEAiovueId13l7prpLLYpRNspJ+S3emJP9gdnvH41ksVuyWY1+O5r/nTjwsRw7KkINK8YfT1V+fjLyz0/tisHTRgN3PpO7pgfXsuI18ynYhfSefemCg4XVYSD8qph0W0w6LaQdF1EcG4FExgH95aqY/s1DfrqF/0c76dQ/v20HhH4aFvxvg/aqH9Qsf6+cezk/dnD/08/48JPz7qPgfE+L/HBf9dUT4bT/vt7289+2s16rBw3LqZhF1xUC/l0tfyqYvZtIXssGZLGQyCxnNYo5kYmNZ8HQuOqeHl/PAlQJgowTaLof2TMC+GXxoQY5t2Ekt82kj94VT8j2v5r3+lHcH098azHy9P9OhZqYSA6UhIWBAMDUoJO7WHTAgkBMQIgoKlQSFyUMiFKHhsuBQSWCQNCREQYhIiQluYQPzct6SFJmVMua0yLwSnuJSe3lAH4/Rz6H2c6h9bIqPRenCyJ0oxY1RHQipBYhrYMRV02Is5Oiy2EgDMawoOqowOqoollgUF1USTzSRiBZydBU11hxPtJCjbbToKkZsNRBXDcRWMWKqGDE1tOgGRlwTGNcGkTpRio9N62HTe5iULozahVHdGNWNUXF44dWKUlpgUiMU1wCR6sH4aiC2GoqrhcmNMAWvJoTSgFIaz4HFIttZ5BYmyY6R7BipFSXZkXg7Et/KYtiZ9EaMWo+Qq8H4SkZsBT3aTIsqocYYyMSc+MjUGIKWGC6PCBeGhfLCQtCwECg4mBoYFBcQGHk7IPj6rdtXr9+8cuPOjZuX/S/6X7pw8aKf3wW/S1dvCKTKptaunrElV/9sW/dki2ei0T3e4p1qdE9WtPTXto80uCZr2ieMDUOltQPGuoGyqt5CY4fB2GYobSouqikusBbrTYackpzswszMgpzMoqx0Q0ZqflpyXoouJykhKykhS6fNTFCnapTJGtm/aKUW69RinVqapJLolOJEvFQSnVqapJElqyQJaYlZVda6KmtdUkJGdmZJdmZpfq7FbLFn5dpychqydTUZInOHaejL137++YuffPL8q+aczpmW9a3BZ336XltwamtIbjOxqJ9sHKFZ8DysZVbzKq9tU9Kxq/AcaTzHid3Hid1HGg/OmiON5+ClbrUt69iUdKyLnKuC9hWe4wG3fZ1n3xE79xQd+zjdEj2PkruPU3pOknpPknqPE7sP1V0HKjcuYD1Se54l+J4l+J7ijq3Uvmdp/U/Tzwrvzo6TfA8TPcdJvqfp/a/ljPjhy4N4ODIeupAWhqaHY/j5HNyBlR2K6cNYuOJeEc6zRgqtUSJzlLCcwDOGcy0EQXW0pD5C0EAUNUVLGoiiagK/MoJXHSmoixZ3hvG9URJPtLydIGwJ59ujpK2x8uYoiYegchGVDZFSczj/7Gp0KDs/ED2//Jx5B8RFd1zDslC1TfLiu875RCz1/+PrLZ8bz7N0T3cXZGWmSRYz/0Bsy7JlZluSxcws27IsM7PMlHZCJWdWZaaZOZ1ZTF1M3bdpZnrv9tyJuXvvbGzMv7Avfi5XbXXMRpxQyGG9/sQ5z/c55zl+sHs7Hn/oq1pxibai0qdOzroNWDGyV93SHx92/I+PHp4+HX5v2nPXKnisB7bs8LKBvmxlrTm4qxbWlh24YNamnb1pZ6/bWGtW5o4F2rVBGxb2ho2152U/D7I+jHF/6M38WyLr75M5/zol++/jWX8dEf95UPLHPskfeiR/G8n8t4ns/3su7z+XCv5zqeA/5vP+bSrn7+PSj9slp/XwppvzzAG8ZQXuG4G7WvZdLfe2Hn5Tz1/UCWa1ghkNf07LW9TDN4zwfSP0yAK/7YCeusBlL7juh3ZCgoN6yXFM8rI9+8O+gk+Gyz4cKX85XHk2qnieqO0tzawlphdiMgQZWDYGT05O46Smi1JR0nRMdjomLwOfj8LmpKCyribLMZhKFvPNnOz5PNFsMXyjDHpQDN6XcxdzOVMFwGQufywbGs3kjElYiSz2qJQ9lMkelLAHxdxuAbsVpMVAWiNID3NpbjrJRsKaCQQziWClkKx0kp1OcNNJARa5jk31MYgBFjnIpgTZlCCbFGSTQhxymEtpYJKbuPR2mNUn4IxkglNS/rQUnpAAQ0LWkJA1JGYPidkDYla/iNkjZHQL6EiH1cyjN/FoUZheB1HrYVo9n9EEs5tgZpzHahKwmwSsuJAZFzLjYlariNEqYrSLmJ0SNnLOuEvI7BQwOiRgm4gbF7JjfFYdSAtxyF4WycMkmul4A52gpuKrydhiAjYHgxajUEJUOpiBYqWm0VNSyCkpuOSU1DeuXH71jddfvfRKUtKl11995bdJSUlJVDrN5vIOjs4OTy61DS/2Tt5uH1mK9c42DyzEeucj7ZN1HVP17VPexlFndNTbNOVtmnZERiy+fruvz+JptbqaHfY6lyXgNLmsBrtBa9FoTdpa6wWtqisNVRX6ynJdZbnuAlhlBVVlBVUVBdXl+TXl+TXlhYpfMusCWJVliuoKlc8ditbFVTV6ba1Vr3Z6HA114TanI+rzdLkNHaaicK938vPDP3x6/P13L/7S5xh7s31le/GDG77rjVh9D97WSfNNsv3zYOSmIHZf3PIoq/1JTvd60dB2xRhy1mqvanS3cgQpZKxbKexbKexbLui/ANYjadfDrM5nOZ3rBX0IlTZKB7YrB3dqRi6AtVs5slHSv17ct1M6uFc+vFc+fFg2eFwxfFKTeK6aeK6ZOtVOHdWO7ynPZ8l9xehezciBMnGsnnium35hmD2/1nDRSSEGUW3G+TU+RTqsSIc1KL4ZI0aM7F5Ctgcv9eClAYIsSMwJkXJDhJwgXlZPzm0iyjpJOQPk3AFybjtRFiVmR8g5XbicAUrhKL10lFI8QCrooxT0UAo6yXnt1OIWcmGUlBfEy1y4LAtWbMCKdFihOpWtTOXUpgDqFEibwtekQJqrgPYKuwEon9T33+qe0+aaD248vdfovG2tWg1kbwXBZRt12UjedADr3syzIct/257+8fDmJ7djN53wqhfatDN3ncCug7dj5uwYaRtWzpqVvWZlr1m5G3ZwzQ6u2aFVG7hqYaxaWBtWYMsO7TihwwDwbiP8Waf4nwYFfx+X/n0y5y9D4t/38H/oEf/QI/62S/TjAP9v49L/PZf/nwsF/7lQ8B+z8n+byvnv41lfdPBf1nG2naxVB/TMJnxohO/pgHs64KaOe1MLLmmhJQ3vupZ/S8e7rYfv6sA7Ru4DK/zYwXvq4j1zw2tewU4k8yAqe7dd9H53zkf9xR8Mlj/vKTvqKj4drPpwStdVIykkJMnwaTI0MzMZnYW5zExLI6QJyGm/oV95DbySBiRjOakoGRoVBOlLRVk38zm3Crg384Hrcs71XO4NObSYC8xLuQkxe0TMGRFzhiWcIQnQL+H2irjdQk4HTEPaq5jVwW0AACAASURBVEaQXg8wQhy6h0F2UglaIlZHwhgoODOVYKeRPAxqkEmtY9ACXJKfQ/KxyR4G2U8n1zEpcQ6tA2C0gMQeIWMwizsiBUakwGgWMJoFjEq4vRJmr4TZJ2YhcOwVsbuEzA4eswlkNIL0OpAWAqkBgObnUv1caoBLrePRG3j0Rh4jBtFjEL0JZjQJWE0idoOQ2ixmtAkZ7TxaO4/WJmS0SJgxCSOWxWwQMep49BBI9XPpbhbNSqcYqcRiQko5FVNCxcjwaaKMVD4aBWPQIDqDnJZGSk1FXXoj7fVL6VeSL73y6m+SkpKvXEXySy9dfiO7oKyxc2ho9nbP5M3OsaXmkdmmwdnG/rnG7oWGzrm69plw20SoddzbOOaJjjsbJxwNk/b6CVtk1Brst/i7LbYmiz1mtkZMJp/R4LDoHCaNTa+waBVGRGWvrdIpKzSKcnVVibKyWFFZUl1RXHXhurqo4oLKwrzywrzy4oLKksIq5LOsuKayQlFUWNYSb68Px0xai0FtsmodHos/GAz7vYG2+tagqcFSGmi3jX6w8tX3p//tr5/9vdXY+fLx7x6Nb98I3GrCmcbpnlG2e4btuwHXPZA0P5V1LMvaV+SdW8X9u5UjBxVDB5XD+9Uj+4rRXcXoXs3IduXgZmnfE3nX07zu5YLe5YLei3CKt7Lb385pWS/uQe40bBf37lcM7StGd2pGdisSW6XDm6UDSMt2UDO6Xz2yWzm0Vda3UdKzWzl4pp16xzB7pp06VU+caadONBPH6vGj2rGj2rED9diRduK5ceaFeS7pHzdvEGxpMULkZKgGLdChhSaM2IbNdOGkyBjowUu9hOwAQYaUH58dJmRHcVnthOx+ct4AKa+TlBMn5dSTcztI8m5yfh+loJeY10PK6yLltRFyYtisKEFeT8gN4WU+nNSBkZgxIiNGqEMLdBhIi4a16TDyUKhP5RlTYGMyEKTm95U3zTWOKCWarbn7t+pMN4ylD23QYVS8H+TteLi7Ht52OOf9cdd3y0Mv73V9+7B1pSFnJyRas9A2LMwtK7ht4ezb2RtWzrqNs2Zlr9uAdRuwZgdXbeCqDUQodg4sF7Dv47xsAD9pF/51gP+3RNbfEll/GhD/0CP8oUf8Xbf4q3b+dz28Pw+K/j4u+1/T8v9nLu8/ZuV/H5f+ZZD/ZafgnXrujpu55oSe2fmPTLx7BvCeAbylB25qz18ML4B1Tw/dNQH3LdBDG/S2nffUxVvzCrZC4r166Ulc/Lw1+0VH/lln0WF74X5H0fPhqo9mdP1auIjwRh6Jzk9Fi9JSsrEZqKQkNhpHT0tnoDCU5DT6a28UpqOiPPZ0gfB6MfxmIXC7CL5dBN/IB2/kgzfy4aVceF7KTWRxRzM5wxLOsISDgKNbwO7is1ohShNAiXIpEQ4txKH72TQfi+plUqwUgoWMt5DxVgrBQSO56ZQAgxJmUIMABQFWkE2LAoxmkNkFMXogZq+ANpzFGZdBY9lgQgqMZnETWdwRCbsvk9UnYQ6ImQNi1oCIgwCrjc9sBJn1ACMI0HwcipdN9nEofi41CNB+BaxG3jmwoiJGs4jVJmS18hgtML1VwIwLmVERo0FIr+NTQyDFz6F42VQkGl5NxtcwiOVUbA42lZ96BUy9AqDSmWlppCtXsFev4JKvYq4mX/rNb15JSnr1t6+89tprSUm/vfT6b7Ozs0L1jUNT1xLztztHF5sHZ7vGrzcNzsb75xp75ho65yJt06GWSX981BsbdtUNuiLDjsiQJTRkDg6a/b0WT6fJ1WqyNJqs9SZL0Gj0GvT2C2Bd0EpVqVVVahXl6upSVVWJsqq0prKk+le0KiusKC6oLMqvKMqvKCmsugBWeYmiqlKp1Rivzd0YH50OesImrcWqd4Zcdf0DIx1tnZ3xrrCl0Vjo7/FOfbT2zXcnf/jzp/9nl23g9M6H7z39er1ns4VoHSbZBxiOeSB4A667J2p6W9q2LGtfy+/eKu7fLh/aRy5bVY8cKBP7qrEDZWK3eni7fOBZfg9Cq+WC3uW8HqRW8nvXirp3KgYPKoeRCK+disG9mpHt6uHtspHtsnMBa6diGHkKPFaNHykT+9XDBzUjzzWTL3TTJ7Xjx6qx55rJU+3UiWbyqHb8oHb8oHb8WDt1Zpx7x3Lt5wN+vwTWz+s4WJH+J5u7CSM2Y8QOjMSNl3qJMkR0R7otPz47SJBGcNJmgqyXLO8n53US5XFCbiMpN06Sxwm5TficFoK8g1LYTS/poBQ24XP82GwfLhsxNNiw5/mpRrRIj+Xr0AIdCkEVz5QCm68C5qtAkCIfqoy/NXTdXe5ZHb8x66i6Yyrd8Et26wV7dYINF3vVztkKSz+ecn79uHN7xv/elH0rJj+ql2zYGNtO7raLt2pi7jnYmzbuuo2zbkPUd+TREFyxAuc9lxXYskPbTu6+j3NWx/2whfenfv5fB8V/GRL/oVfwfbfgux7R1x2C3zWD33QJft8t/Oug+F8T2f/XjPzfZ+T/Mir+sYf7VZfwvSi462WvOYGnDviRBb5vBO4bgVt64IYeuq6Dl3T8XwLrnhm8b4EeWOFHdvipi7fqE20ExZshyXadeLchcy+WsxOXbzfL9zoKzkaqP57XbfRXV1LSxSiqEE/kJl8SoXDglVQgLYl2BYe7iqJmpJfTie1C4Fau4H4R9GYJ604x704J/3Yx/2YBdD0fvp7PX8gBZ7LYiWzOaBZ3WMIeELP6BCzkWbANpMVAUgOXEmARXQySk052MSheJsXPpvkYZDed5KQTHTSCg0Zw0Yi+cwGeFGARg0xyFKC1Czh9YmBIzB4WMEZFrIksYFoGj2eDiaxzPo5I2P2ZrD4Js1/E6Bcxe4SsLiGzVcBsFjAiADPAoXtYFCeT5GSS3GxKAGCEIFYEpjfAjOhP1chjNvJZUSE7KmTFxZy4kN3MY8ZhRozPbBQw63j0OogaBsgBFtHNJCO0UpBxlQRsCREnx6LE6SlwWiqEzuBisbSMDHxKaurrr1557bdIoFbK1eSkpN/+9pXXuDDPEwq19Q0OTi70jV/rnbjeM36jfXixrX821jsb7Z6u75wOt04F4uPe2LCzvt8e6XYFu5z+bpuv0+JpN7laTc64yR4z2xoMxjqjKWIy+o16j1Hn/AlYpl92WKpKrbJCgwCrukxRVVrzqyarrLCipLDqAlilRdXIZ3mJoqy0ymxy3L/zeHH+Zn04ZjO4nGZvLNISbWyJNbbGI61RV7ujon6m5e6H6998vPXFB9tfjIVn3nn42Ttvf73ovR64qhilOEe53kU4guTUP85sQVJUN0r6t8oGDyqHD6tGDpSJg9rxQ/XEQe34vmJ0r2p4vaR/rbhvrbhvtah3ragXuYm8UzG8VzV8pBw7rkkgB9q3ywe2KwfXy/sRV8Rm2eBm2eBW+dBu9TAy5T3XTR2qEgfK0WP1+Ilm4lCVOFQlTjQTp9qpY/XEoWpsXzV2UDt+ops+M8+/Y1v8Oar+V1PhuYaFO/e7I8zSY0Q2rMRFzPZScv3kXC9R5sZLPXgp4nWIEGXNxJxucn4vOb+dmNuEz4kS5HUkeZiQE8HJogR5M7WonVbSSilqIuQh7i1EvUIOKFsxEgtarMcIDWiBMZ1vSePbUvn2FL41GbRcBWKsotYc73y035JnXB9fWnLX3DEW3NNR9qKS/QbJqpP91MzY8Is+HDN98zB+uuDfaS/fb8o9bZBsOZi7Ht62R/DMSN+2s7bswIad+0tgrViBZQt33QYgwNp2gLvuc2B9EOf/vof/pwHxnweyfuwVfdMl+LpD8Hm74LNW3jed4u+7xX/sFf/LcOa/TuT861TuX0fE33Zxv+oSv9sI7QfY627uUwf42Ao9MHEvgLWkg5d0/CUd/4aed8fAu2OA7lvO65Gd/7ZL8MwrXvOL1/zilWDWWjh7rS5no0G+1ZR30FX0MlH9yZzmgzltYyGLd+WqkEClpGRgXkkRk6nslCTaq2lQSkYNh9aeL7xelvWgAL6fx75XzHmzCD4/1ZIPL+TB83JoKhsYk7AQ0WpAzOwV0Dt59HaI3sylNLEpEZDiYxNtNLyejNeRcFYKwcMgh1iUBjatjk0NMskeJsIyootGdNGIPhrBz8DXscktMLNXxB7J5I5mchJiZkLImpBwJ7KAMQlnRMIekbBHMjnDEnafhNknYfaKmL0iZoeQ2SJkNvIYEZjmZlKdDIqVTrLQiFY6wcUi+7n0IMgMgdQ6kFYP0Rsgej1Iq4fodTxGnYBZJ2A0CJiNAmYUpkdhepTPqOPRgxAlAlBDHKqXSXEyKEY6WUUllRJwebgMGTpDjELxU9PZKWnkq8noy1fSXr989dIbl15J+u1vkq5cvnT58uVXXn2dyYUc3kDf8Njw7NLY0t3+6evxgZl4/1zr4EK8c6K+eTjaNhFpnQjGE/7YiKdh0BnpswU7zYGfbOuuZos9arbUG80hsylgNgV0Br/REDAafAad26hzWnQuk8amV5m1tWa10lirMCirdYoq7fn+TYmiplyJAOuCWeeLOP8FsCrLFHqNeXbqWn/PsNcVNhucDquvKdre1jnU2THQEGyus7cZivxLfU++PPjDt6e//+Toh/HI7N7Si8ejO5OmqXaKYw6o62PYF+HIDUHDPVHT48yWp7K2tfzujZL+7Yrho+rRg5rRQ9XYsXbqRDd9qJ5AdKXtimHE7L5ZNviLQW/sp75pbK9qeLt8YKtiYKOsb7m4G1ncQbZ5tsrPRfTnuumj2rF9xci+YuSodgyZAY/V46faSaS9QubQg9rxY/30C8vCO46lJDNJaiKeK+4X/ZQOey666356NNT8tGloxWU6iNluSq6HnIvcaz/P7yLlBok5jaTcNkpeOyWvmShvxOU2EPPCZHmQmBMgyIJ4WYiQE8LLQhhpEJ2FpLQi5cBLndgsBybTjpYY0SILWuxAi73oTB9a7M0QudL4thQogMtuzvbc7ZoK1fjXx5fmHeVPPBUH9VlnXQVnrfJtP7zuBDb9wtOOss8WXO9fcx+2F73fXfwiKtm0Mzbs3A0nvGxi7LuB/39gbdrAHRew5wEOA8CLeuiDuOD7Dt4f+7L+NCT7oTfzq3b+Z62837Xxf9cu+KZd9H23+A89kj/2i/4ylPnnEcnvB0TfdsO/a5e8E4X2/dxVN/epE3hsA+6Zwbsm4MY/AOtNPXzHAD2w8B9Y4QdW+JGd/5ZT+NQjeeoRPfWIngZky6Hc1UjeejR/p7ngpK/s/bHqT2dV31+37A/WVDMvkV+9AlH5VDyRjEojXUbJMtI9EGdYLpmWw9N57KUy3t1y0b180a1C+FYx72YhfyEPnJWDU7nQeDZ3RMIezuIMSli9ImangNHKYzQh8Qoskp1J0tPwNXh0OTajBo82UfABFrkRoDZz6TEOrYFLDXGoXhbJwyC7aEQnleCn4iMMYhNA6+SzBsSskUzOaCYnkcUeETITYvaIhD0kYg4IGYMi5qCENSBm9ojoPUJGt4jVIWS3CNh1PIYPoNo5RCOFZKSQ9FSigUayMEh2JsXDpvs4tACXGgRoEYAeAehhLi0I0PwgLQDRgzAjDDNDECME0sMQI8JjhSCGD6CGAKafS3cxqSYGRU2nlFOIuQSsBIMSZKCBlHT61WRKcgr2anLy62+8/uql119/Iykp6bVLryf95hUKg+2PREenrw1OLoxdu9U8ON0+ttQ+dqN1dKlteDHePRmJ9YXru8PRoWB9v6+u1xPudoW7HIFOu7/D6m1zuOMOV6PD3mA1B416j0HrMOqcRp1Tr/OYDD6TwWvSeUx6l1XvNmvthlqLRmVSK42qGr2qRq+s1tVUaqrKayvLVL/qsC7WBi80rF+OhGXFNcpqjU5t6u8ZrovEDXq7XmezWwPNTT1Nzf1tbUNhTzxsa1MX+G4OrXzz/C+/f/+vnxz90Gru3154fqPzybRxpo1gH8Dbemj2eTB0Q9BwTxJ/lNX6JLsVSZrYq04cVY/uV48cqsZOdNOnxtkjzeS+auxQNXb+6led2P1Jj0eAdVyTOFKOHavGETfDbvXwZnn/anH3SmHfckHvckH3ekn/TuXIgTJxVDt+VHv+M0RWP9VOIZPgiWYSUdx3qoa2q4f3aseOjTMvbNdeOJd+Pi+DXJhBqGQkZCJPhBq0AEnBQYBlJmRdZFWcpxnizoMqXESZFy8LE3IaSbkxsryBKK8j5tWR83++M4OkEGKlPow0iM9x4nPc+Bw3PseFkzmx2Q6M1ImWOjKyzCiJHZXpRWeGMJkhTKYfJXKm8qzJYIiUGwD1CW+7rcC8O3v7zWDtQ3vx21bmaWveUUy26YY2HcCGE94Mik66Sl+MKA5acj/oLXoRFe15uBt27qaLt2Jm7jnY/yWwrOCalbtp4+66wQMfeBTkvqiH3m/if93O/6FH8vt+6XfdmZ+18j5sAj5p4X/eIf66Tfhdp+SHHvH33YLvegTf94q/7hZ+0cH/qEn0oo634wdWXJy3HcADK3jXBNzWA9d13CU9uKiFrul4F8C6rQfvm3kPLPwHFv5Dq+ChXfjIIXrsFL/lkjzxyZ4FclfC8vX6vL2Wwhd9FR8mKj+ZrP7TLcc/v+151FRQREbRk1PJ6Dewr/9GgoVCIsaIjHcnX3ynAJ4rBqYreddKRbfyJMgB4sUCGKHVRC44mg0gD4K9IiYykTXymBGA7mVTXQxKDQlbjEXlpKflotIrCVg7k9IE0Xv4tDaA0QLQGwFqhEsJsil+JsnHIHvppAiDHOPQ2mFWr4g9gEjpEvZAJmdAxBkUcxGTRLeAiRivuviMDj69g09v5THiPFYYYrg4VAODqKTglHickoivJRO1VKKRTrYyqS4m1cOi+dm0AIce5jLCXIafTfOyqS4O1QXQPCDVD9J8ANUHUP0gLQgz/CDNySG5uQwHh2ZkUmpp5AoyUU7EibAoMCONnZ5BvppMuHKFmJaOTUNdeu3186Tl117HECm1evPg+OzU0p3hmRu9k4udowtdk7ebhxcjXZMNXVPxvtlo62ioviNc1x4MtHn9LW5v3OGOOdwxu6fV7mmzeTpszpjdGXXYwhajx6i2GpRmg9JsVFn0WodR7zHpzsuqd1t0DoPaVKswILS6YBbSZ1WXKRAN65fLgyX5ZUX5FReiO6JnFRdUlhXXVFeoNCpTV/uA31dvNDgsJq/HU9/dPRqq64o19ob9bQ2uLl1xcKHnrY92v/vs6OvPTv8wHJz5+Nm39/s2JvVT7UTHKNUzLY7OcgPX+fX3M5sfS9vekrU+y+vcLBs8UIwjERJ7ysSJYea5ae5IN3WonkCGtUPVGIIb5DfInYaj6tFDReKodvxIM3msnTpUT+zVjGxVDKyUDCwX9z8r6lkrG9ipSSDK1J4ycaieONJMnuimnxtmz4xzp/qZQ/XEvmpsvzqxUzmyVT60VTWyr548Mc6f2a+/dN5MQmilQQuQYEEkDNVIyLzQ3ZHkLjXyr59uziC5OEjeBHIE2YnPceGkiMshRMgJEGQ+Qo6XnB/E5/hw2W6s1EOQuUk5HoLMT8yNUPIvzmC5sTIXJvvnQmW7UVmBjMxIhiSMEnrTebYUyHCV68XIGjPdN9um6tT1xzcfL/mUD+ylOxHxbkPmbli8YmaumpibNu66C9xvzDxul5905n7YV/CiUXAaFmy4wE0Xf9XE3DJRN23cfwTWihXYsEHrVnDTxt11c/e9wGGA8zwCvBPlfdnC/7pD9G2X5PN2wUcx6L0o9/049HGb4Jt20Xddou96RF93C7/qEnzVJf5du+iTFuG7dcKTEH/bCyw7uW/Zufct0G09cFPDua7jLuoABFiLWt51HXxLB93Wg/eNEMKsh1bBfSv/noV3zy647xC+7ZM+8Wc/DchWg7LdWN7L3tKPRis+Gav8cKziL3dt/2Ot8WFTsRK6DKckydLfiGTLp/OEs7n86/n8e+WZd6ok10rgmXxgoQC6ng8vFsDzcmhCBozJuAkZOJTN7Zewe/nMLj6rlceKwowgl+FgUY1UooaEL8LjstLT4KtXRalp5SSCB6B3CZmjIkY3zGyD6E0ArZ5DDrFJQSY5xKKF2fQmLrMVZHZArF7+OZXaBaxWAbtVwGwTsloFzGYevZXHaBew2vjMFpjeymPEYUYUoAXZFDuToqUSqkiYYnxGBRZbicNVEwhKClFHI5npZBuD6mZSAxx6gEMPchkBDt3PprnZFCeb4uBQ3Fyam0tzcahOLtUF0DwA3cmmWOkEA4uipRNrKLhSAi4PjxXjMrgZqfT0FCoKhUu+mnH5Suobb1x65dWkpKTXL13GYPEVtdrOwZGppTcHJhcHZ28OL9zvGrvZlrge651vHbreMrjU1DcXbR/3RFqd3vpAOOZz13ucEYctaLP4bdawzd5od7Y4XO12V5PD1ei0R+xGt0ltNtTodQq9XmnQqS0GrcOodRu1bgRYZq1dX2tEOqwLbCmqtOdNVkl1RXHVr5aci/NKi/IrCuRlBfIyBFXIeIhMhTWVmlhDm93mMxs9TmfY54t2dg73Dix0dk/Wh3sCtnaF3DMSv/XuxpefHX39+dmfe1yJ+73LY8EbA5UDHSRnL9bagjfMcgNLvLq74qZHWa1PcttXC3u2K4b3lOMHNaO71cN7ysSpcfa5ae5QO7mnTOyrxhDbwYEysVdznpZ6AayDmtEDZeJIM3msnz7RTSNeqs3K0Y2KkY2Koa2qkV3FGKKIHWkmT/UzCKpemObPjHMnuumD2vGdmpHdyhFk3tyqGd3XTJ1Yrr1w3XzpvpWEDINI9CkS16zHiX/2ZKEFKozg/xPh9YtzDr8M2nERcpE3RB9O6sNJndhMOy7LTsxBLog60VIHTubAyezYbCc224PLQQ6N+rA5PmyOFyND4OXF5wawBWFMbhidXZ+RGckQ+VB8WypsTAbMKcIgbJ1tGAoqQi/urNyKaO/aitcDwuctBWexvA07uG5m7bngAz//pCnrpCX7m3nNd9PKd+Pi5xHhMwtz1QZuWNj7FsZ/Jbpv2vk/A8vHOfCzT0Kcszrw8xbBF63CL1qFn8R57zcC7zZw3mnkftAMf9sp/PYCWD2ir7qzPmsTfxjjPw8LjgK8LQ/4zHE+D76pA26ouUtazqIOWNCCC1r4mo63qIVu6aBbeuCuHrhngpEm644JumWEbpt592zCxx7xW17JE4/kqU+83ZD9oqv445GKz0bLvlxS/bhk+9N1y79vB/6wUrfoq2qW8keLhDeyhddLZbOV2ZP54LUc7sNiwe0ycLyQtigH5+XQdA43kcUeyeQMZ3EGMjm9ElYXxGgDaTGAHubSXEyqnkqswaPLMKhcPEGYhuJcSRGkoSoppCDM6hUxJ0TUbgGzHWbEuOQIixhmEhHXaJTLaoe4bQCzA6B1QbQuPqNdwIpDzDqAGgEp9SC1AaJFAWoMorfwWS18VjOP2cxjNoL0EIvioJH0ZHwVAVuERedi0stx+HIcvpKAryHh1RSCgUa6AFaQywgBzCCX4ePQ3GyKnU22cshuLsMFMJxcuoNDc3LpTi7dxqKYKHglDV9JxpYQ0HIsKhONglFpzLQUcsoVVPLllDdee+PVV15JSvpNUhIej6/VqAeHh8bnrs/cuDe5dK9vaqkjsdg6uhQfutbQNx/rXoh1L0RaJ8IticaOsYbmfl+40eMN+ex+t81rNzktRpfF5LdaIg5b3OHocHqaXZ4mt7PeZfLaNBajQm9UGPRKg7bWqNdYDRqXQeMya92IhqVTGfQ6m1ZjUdeaVEqDokZXXaWpKFeVlf7cXv0KWIV55fm5pfm5pYV55Ui3hehZNZWayjKVzx3RqM0Gg8vpDNtsgUA4bnU12x0xhzXqNbcYyuomO+5/vPftF6ff/fDJ3/s843PRNx8P7SzZl9oI9h6MZRD0z3IDC1D4TUH0YWbLs7zOjZL+ncqRXcX5cHdQO35qnD01zu7Vjm1VDW1XD1/4pHaqhpAtPyTX66h6dK9qeKdmZF89fqSbOtJNIXPfrmJiVzGxqxjbqUnsKsb2VWPH2qnnhtnnhvkz48IL07Uz48Jzw/yxdmZPOb5VNbJTMXyu0NeMHupmntuWXrpvveu9nYS4rtQZfCSrWfPTDaxatECJ5isyeIoMngrzM7AufoBccdBihEi0vQUrtuIkDnyWi5jtJcrO1wzx2U5Slg2facNmuvE557f68NkuosyJzbJhM20YmQOX68bJfRhZBCdrJudFcNIQMTuElzaipZ3p2R1p0kCqQHuFbUzlthTZu23dMVNsb+n2kl//wCU/ay3fiUm3GzI3/fxVB3fFztkOCs/aCz4aqn53Qv3JtO6TEcVBvWTdydlycpdNjC0nuGphrFnZCLA2bNC6FV63wmsW3rKFs2Llbti5W07ungc4DsDPw7yzCP9llPNuDPigGX4/Dr3bCL0TBd+LwR/EBZ+3w9/1CP7YL/hjL//3PfyvOwQfxPnPG3h7QWjdzX5qZ75t4Tw0A3e0wC0teEvHW9SAixpwSQstaaHrOvi6Dka+L+ng6zr4hp53Qw/dNMC3Dbx7Fv4Dm/CWFbznEL7lk66Fcnaj8hcd+Z8OF30zXfrNTPmX01X/dN/xz29Z/+dW4H9vNo3nUa4V583m8hfyBYtFgvlC/rQcnMkF5uS8xULJeCZ3TMIZFrEHRJweEbdDyG0RsOM8VguHXs+h+UGag8fQArRyIrYoLa04OY1KJOFef537apKejG0XAj1CTgdAawNpUZge5pD9TFKQTavjMqMAoxlidPCYTQJWDKI3AtQmgNbIpYVYFC+T4mVTbSDVCZC9LEKERYxyKVGYUc9n1gs4PiYuxKE6GbQqPFGGxkix+Fw0Vp6aUZaWXpWBqsVl6IkYK53kZjFcTIadSnexyHY6wcEgejhUN5dhY1GMdLKJRbUxyBYGwcjC6dg4HRev5RBUdEI1GVtAwsqJmCxcBpSezE5PZqWnUlKutGtbmQAAIABJREFU4C69eikNlfTbpKTfJKXjMso1uuahsbnb96cWrw8t3BhauDE4d6t/6mZX4kbb4PXmvqWW7uuhzqlQ50ygbc7fPONvmvDVD3r8bQ5Xg9niNJlcFovHZgvY7WG7LeJ0RD3uJqMjZnJErfZ6qzlg1TosKqOlWmOqVGpUJkOtxai2GtVWs9Zu0zmtWodZbTOojfpag1apq63WKCtrEemqslhRXlBRll9emldWIi8tzStDqkReWigrKsopLpKXIFUgLynKLysuKC/Mq9TUWk1Gp7rWZDX7fL6Y01Hv9cQj8V6jNeiyR0OOTktFtMEw9PzRp+8tf/ru3te9/rHl2YP3lr/prO5ppTh7cI5eViDB9M6C4ZtIiqq045m8d6t0dL9m6lA5sVedQNybB8rEbvXQXs3wUe0YYn9HDKI7FcObpQObpQP71YntiuG96sSRavJYO3Oimz3RzR5rZ450M7vKkUPN+LFu8kA9tl+bQHxVZ6bZI93UqXH2uWX+he3amXXhxDBzqJ44UCbWyvrWy/s3q4d2VYkj3dSZef6F7do7jqUkpLeqRfGUKB4iV6kw510VAiwlmq/CCHRYEQKsCw0eGSSRKdKEzzRhRRas2IbPdOCznASpG3/u2HIQpfbzA8rnipUDL3URsz145JVQ5sHnefF5CLAaiXkhTKYPK3GjRf50YX2qKJoq9qTydVc5DZyiQVX9iH+00dh0cvvhjaB+OVJ62Fi46edvuKE1K3vFyFizsveDonfaCj8Zqv5wRv/FgvmrKd1+nXjdyVmzMpdNjHUbZ93G+rnDsoJrFmjVDK6a4RUrd9UGbDoA5FrDkR86CUJnQfhFA/udRu77cej9Jt47UfBlA/BOFHovxkOA9YcB0Z8GxD/2ir7sFH0QF5zWw7sBcN3NfmJjvW3hPDBx7+i458BSw4tqeEnD+1Ut/oww8IYeum3g3TUJ7lsF912CB27hY0/mSiB7p1F+1ln06UjpV1Plf1hSfjZe9pe7tn9b9/2vndC3c/rRHOJUrnQ+T7iQL7hWyJ/Ph2dygSkZZ1oGzuTwJqVgIos7LOH0ithdAnYLnxWDGPUgzcsiRWBmEGSaqaRqLKoEnSHHYDIz0smXLwnSkxVUfB2P1Sni9PAYCLCaIHo9hxxkksNsagOX3siltQD0doge5zEbQVojQG3gUsNsqptOslGJZjpRS8ebmAQvm1wHUGMQPQozQiDdy6U4OBQ9GV+ZgZanoyTpKFF6enZ6elE6uopI0NIoZibNQiObiFgDCW+ikk0MuplKcHHoLg7dTCcaKDgjnWxm04xMio5G1NMJeiZRw8Sp6LhKGraEhMnHozOxKBEWBaHTWenplNRUQnI6+o3UlFcvv5KUhE1PLi/KHR4dGp1bmLj1YOrW/eGZucH5m/0zN3omr3ckFtuGrjX3zTf1zMe650Id44HWcW98zBNNeOsGPMEutzfmckVsVrfV4rFZvQ5b0GEL261hhy3idjaYnY1WR4PVHrGaAxadw6wymhRaU7VGpzIY1CajxmzUmM0ai0VrNWssBpVRp9JrlTqNQquqqlVUnGvtlSXVCLBK5KUXwEK+I8AqzD2v/NziwrzS4oLy8hKFSe+wmJ06rdnpCIRCcZ8vFgy0uIPNvkA86G0JmFv1xWFPdes7T7/83d43L3e+jBo6nkztfrT+g0voDaZre4muToZ7jOOfgSI3JfH70va3crqeyHuWC/pXipHrMf2IZ32vZmSvZmRfMXKoShyrJo+UEzsVw4ibYaOkf62od6tscLtieLdq9FA5caSZPtJMH6qnDtVT++pJRKg60U0j2tapfuZUP3OsndpXjx9qJ4+NM6fmuRPT7JFu6qB2/ECZQPq4bcXIXu3YoXbyxDDz3DJ/Zl1IUmXwlSieEsVDmilFBq8GzavOgP8RWIgV68JNeiF7Ie4tPeY88BmJtrfjshyYTAcm04HPsuOyHDiZE59jx2bbMFIXTuolnttNA4ScICEviJcHMNlhrKwOnxNEZ7nREhNKYErl2VP4rjShI1VgTIHdJFk835UITkQ09e88fHojqH8SLHjLDu56eFt2YNPEWjcw1s2sHTd82CA9a81/f0r75YL194u2nZBg3clZNtF+crcjBa7bgDULsGrmrpiAZSN31QYgG9F7HujABx0H4FM/+DwAPY+wXzYA78Xg92LwywbwrI77oh542QB+1gp91SX4sVf0Y6/k+27x522idxv5RyFo2wutuThPbJy3zNwHJvCuDnxTB93S8Ra0MDIM/qoW1MAvOi/wTT18x8i/ZxY+dvEf2vkP7cInHslGXc5RW8E7fSUfDJf+eE352XjFX+5Y/+ea799XvSdt+cM51JFM8UyeYD6PP58Pz8rBKRlnQsoak7BGMxGzFQd5DWzm0RtBWphLCbJJNohmYVNMRLwOjVVm4IvQWCEqnZ5yNfPKK3omsUXG68/h94uYvTxaJ0ht5pBbYHoTQItyKTGA3gwyW2BmG8TsgBkxkNLAIYfYpACL6mJQDBRCLQmnIuGqiWgtFedikSMAQiuqi0U0M7CVVEIJFpebmiG6mgZeSeYlJ+dnZCiJeA2LYmRS7DSSj0YKMql+Ns3GIGvIGC0Ra6CREEKpqXg1Fa+mE7V0YjUVX03FK6j4ajK2hIDOw2VIsWgxFsNFpzHTUugpKZTkFNLlNPwbaZhLKMwbGYw3Xhdg0k3lBXduLE4sLI1dv5+4fnd0/sbA7Js9k9fbRhbiAzPN/XPxvtlYz3S0a7K+dSTSPBRqGgpEBwN1fb5As9sZcVg9VovLanFZLR67zWez+C0mv8Xkt1mCNkedzVFnt4etZp/ZYDdpzSaNwajWGzUms85i0VvNOotFa7FoLcZao7ZGq1Fo1TWa2mq1slJVU65EtPZfAeuiinNLCmVFhbKigpyifFlhQU5Rfm5xUX5ZSWGFokptM7vMRptWY3TYPX5fxOut8/miTndDMNhc52upc3TUWfpaXRNfnf71s8PvPj75sUHbtjK3//zJFw6R23W1upvkaGM4RwD/BByeF0ZvZTbflbbdl3U8zO16nNeD0GqjdABZDNxXjCJvf0fKiYOasa2ywa2ywb2qUYRZ2+VDyHb0fs3YvmrioHZyXzWxpxzfVY2f6KaPtVNInepnftbX1eMHmolD/dSxcebYOIOI+oj9al81tlc7dk40/fSpee65ZT6pFitUYQRKNF+J5iswfIRWVShIieLVoOAaFIyMhBfAUmUINRkipLRosR4jMWAzjbisC98pctfhIuzejZW6cFIHTuYg5FixUjta4sZlRcg5YUJ2HT6nnpDbQJTXE+QRXE4YKwvisoNoqRudaUAJ1Ok8bRrPkMY3pfJNybyuLEN3Zf1Sy5v2EvfW/I05l/KxJ3fNK9hzC3bs8KYF2DBz18ycNSe0FZbsxXNPhxWfTht+v+jY8PE2XNxlE2PTAazbkCdCADExrJq5q2buiomzYgIQlm3/or16HoCeB4GfgMV7txF+UQ88jwDPI8BZHfhhE/BZK++rdv4XrfxPm/kfNPJOwuCul7vhAlfswNsWzmMT574RuKeH3tRBt3TQvI43r+PNaWGkkD/ndbwFNbSohi9GxVs6CAHWAyt83wLdt/IfOURP/FnrDbKdFvlBR/7Ho8VfTCr+/Kbt/3hg/dsjy1lnUX82uV+SOZYNjcugCRkwlQ1MZHFGM1mDIma/gNEjZHQKGC0wvRGk1QFUP4fiYZGcTJIFoCnwGRWodBWRUkUgZ6akQVeuCDJQATauMwsYyxeMZYNDIma/gNEB02IsYhtIawGozVxaK8hoh1ntMKsNYraCjDoWMcAkuOkkK52ipRKribgKPKaciK0m4jQUgpVO8rKpiFhupuPVZEwWAZ+FwQlSMoDLKbyUtDw8VkXCmYhYMynNR0E3M8mDIGtKDCUyoXYezc/MsNJJKiyqCpOmZpLVbGoFCVOKRymouCI6voiEK8Bm5KEzZCiUEJUOoTMgHI6UjiIlJ1MvX+Fcucq/mixOSc3OQOfjyQoCpoKQoRdD451tc9dujt94MHjt9sDM9b6pOx2j15v7Z+J90839M20D0829E7GuRKxloKG5P9oyFG8daWzqDQfjTpvXarCYjTaT3mY22K0mp8XoMursRp3TbHDbLH67NWC3+WxWt8XoMBmsRr3JqDfZzRaHxeqwWO1Gs1VvtOqN5lqtvkZVW61SVSlVVbWKCmVN+Xl7VVFc9Y/AKs4tKcopRoCVLytEgFWYV1paVFlRWmPUWf3ekN3qMBtNbrfX5wt4PUG3K9AS7/c4IwFHg1vf4Fa3tvunvnrxz+/vfvHNe//Ubh9Yv3a0fO04XtnqSVfE0fpWpr2P4xlge0Y4vkkwtCiI3pa2PpB3PS7oRQ6NrpQMrJT0bVQM7SnH95SJ7erhg5qxvarRjZL+jZL+/eoEsiS4VTa4UTqwVT60WzW6pxxHalcxtqMcQ54FERcowiyk2zrSTR3rp4+NMyem2WPjzLF++kgzeayeOFRPHKonDjQTh9rJI90U0mG9tC8mafDiC2bVoHkXwFKkw9XpUHU6VIOClWg+omGZMGIt+rwuUGXCSy046fnrIT7TcpEOjcuy47LcWKkLJ3PgZA6C3I7NdqMzEa0qhpM14XOa8bltBHkzPjeGl0dwOQFMNhJKaEVJ9ChRbbpAlcrTXuWZr/DteFlEar3d8zCijp7eeXS3znLHKln3Cdfs4LKFs2xirZjZK3ZgIyg67iz+YLx2v7f8/UTtt7PmVTe44QKXTYxNB7Rq4axZuWtW7qqFs2rhIMBCas3K3rBzd1zAgQ86CfLOgvBZCHwRBM/quC8bwHcb4XeivLM68DTMPQ1zn4ehD2Lgx03wRzHo/QbwZYR7GgIPfOCWi71qA59ZwLfM3EdG7n0jdE8P3daD/wisC2Zd0/w0J54Di4dMhXcM4H0z76Fd9NAlfuSWvB3IWq6XrcdyDztyPh1T/HDN8Odbun+6b/zdhDoKpjTz4G4Bu0fIGhSxEJfmoIjVLWB28pjNfFYTzIgAVD+H4mZTbAyykUHUU4lqDLYSgykhEgqoZCEqFXrtlTJUWoAPT+XBM3m8qVxoIoszJGL28GltMDUOUuMcMlLNXEozxGiBWE0gI8qh+xhEB41gpBJrycRyIr4QgynAZhThMdVEnJqMt9DITgbFxaQa6eQaErYEly4gEDlX01ivXRGkZBSRSWom2Uknhmm4aRn4uEJ+ZlR9YtN9aFKe6cr3tMXruoIBudjHJtdgUyuJ6AoaoYCAkWPTioloKQkrwaCEaWmCNBQvHc1OSaMnp1JTUgmXkxlXkrPS06pxGWZyhpeBbQBIzQKaj0YIADRPFr/VZb/95oPE4t3eqRv900u9iZsdg/MtvdOt/VOdg9OdQ1OtfWNNXYOtrf3Nzb1NLb0tLX2Nje0BX9hptls1epPWbNSYTFqzRW+16G0mrcWktVgNdgRhdovbbnXZLE6LyWo2WsxGi8tmd1vtLovtHFgavUml0VYpVJXnpSxX1pTWVJdUVxZVIlGD5QUVF5PgBbAKsguRDqsgp6hIXlJaVFlVrlRUqa0GW12g3mFz2ixWv9fndrvdbq/N6mpt7rOavNFAa52z3a1pHowtffPev3x6+v2XL//cbOl6Or2zvHRUX9zozqjxXy2vp+pbaNZ2uq2H7hjh+OZ49TezWh7Iux4W9L4l73k7r/ft/O4nBT1rZUO7irFD9dRB7eR+1fhuRWKtsH+tsH+7bGS9aACJL0RO0OxWje4qxi6YtVc7sa8a21MmdpGFRGXioHb8fEg0zJwaZ09Ms78CFjI/HuvP69Q4e2ZdeGlfTELkc1UGX5Fx3lJdAKsGBf8jsHQYiQ4j+RWtLDjpxRcbLtuOzXbgZC6czIWT+bA5LpzMgct1EORufE4YK2vG5/aTC9rxOd1EeR8hrxcv7yHI24l5jTh5GCsLY2WBjCxfusSWLtKl85UpoPoKYLoCKS5zPCJ9p7XfkG9dmbx2K2h66Mh5t61y1Q0/tbDf0tOfGJnLTnAnmv3eiOLrm46jgar3RtW/G9OsusE1B3fFzFy1cJaN7FULZ8XMRuocVRZgzQKsWdmbdvauGzz0QidB3osQ72UIehmCXtQD70R57zbyXzbAz8PQcYB7EgSeh6H3G6H3G6H3GqDTMPfID+x7gR0Pd8POfmaCnpqhx0bogY57zwDeN8B3DNBNHXdBL5jX8ee0vFkNPKuB57S8OS1vXsdf1P5C0tJCN7Xwm3r+HaPwtoF33yJ67Mh67M565Ml87M16GspeacjZapaf9pZ/Oqb643XdPz8wfTVv9LMveRjUeha5CaB1wIweHquHx+qAGc0QIwbQEaHKzaZYmWQdjaimEGpI+CoiriYdV4bBS7FoTtoVKOXVSkJanMeay5cu5UHzcmg2BxjP5vaLmG0gJQ5SWwXsJoAWB+lxkN4E0JogehRiRQCmj0W30kk6CrGKSCjC4WXoDGlamjwjrQiHUuDRaiLOTCXZmTQTg6ogE/IxaFFaCjstnfH6ZUFyWgWFrqKRNbi0JjbpVmHWsbb8Q5v6e5/1R4/1W5v2M1PV+7ril9r8Z4bSuXJpmEcrRadkpV3NxmbI8NgsNIqXkcFJS2WlprHTMxjpKMrlq6TXL1EvXRZeTS7HYT0caqeINZ3DvZ4H3CwAbxRwEln8/hy+h8+yFuXNzVzrG7/WmZgbnr7eMzTf2T/V3jvROTDZNzTVOzTe2TfU0tnb3jrQFOtoqG+pi8QC/ojL6rTqjVaN1qQ2GWuNJrUJme/MGrNVZ3UYHRadyWawOEw2h9luN9lsRqvVYLEaLC6LzWWxOUwWi85grtWaVBpdtbK2vEpZUXNRF8CqKKxAmHWhu/+qwyrMLS6Sl5QWlJeXVCuq1LUKnd3kbKqPBz2BUCDY2BAN+PyBQMjpdCdGZ1qauqKB5oAlZlNEB2NLnxz98GLr448Ov/dV1701sX769DMdbLRnVPqSS30kZZRkiFPMvQznGBi8Jmy8mdVyV9Z+L6fjaUH/23m9b+f1PiscWCkZOD/ZrpxcLxpYLxpAQqE3igdXC/qQNLCLDusCWPuqib3aiUP11L5qYlcxdlEHtZMnulmkwzoyTB8Zpg/1UweaiX3V2L5iFLE7nBpnTwwz58wyz51ZF5JMxCw9TqxBCxAl60LMukDYr0ZCPVaqR2fp0VkGjNSEk1nxORaczIzNtuCkVuzPtHLjz20KflyuGyuzY3OceHkAL2/Cy/sIBROk4kFy4Si5YJxUkCDkjeDlvcSCOD4/jMkN43MbMmTRNGkoLdOaJtSmwroU2J4iqIPKZp39jerWYG39/vV7S179bZN0zZW5F8xctYFP9cwVE2fTxd8LS0/ait4drHl3XP/huO6DgZo1D2/Fxl63Ac+MzGUj+6cZkLNi4qyY2UirhVhGt53cPQ9w5IOfB6CzIPwyBL0MAS/qoZcN8MsG+CwCHwe4hz72kR84CULv1AHv1oNnEfg4AO55uDse7qaDs2phPTFAT0zwIwP8QAfe1QMXwFrUCa5p+Qsa3rwaRmpBw7um5S9q+T8L8Gr4huacWbcM4tsmyT1b5gNH5kP3T8Cqy11rLtppKX3RV/nVjOKH68rP53W9ZSwDCe2i4EN0SozDaAEYcQ6tnkEJ0Sl+JsXOppsYFC2VqCTiKwn4YhyuAIuRYzB5WGJWGhq+fEV49bKSgmuTAgsFvDdzuddyoblccEIGDGdxOwWMOEiNgbQmmBGDGE0wMwbRG7iUCJcS5DJcTLqJSlaRCKV4bC4aLUahBanpktSU/Iz0SiJaTcTqSDgjmWAgE2uJhCIsVpSewbmayrz0uig1rYJM0TGZOhLOS0JdyxF86NR+G/J8G/J8HXB95bV/7jJ9aqt9T1tyUpW9q5GtG4tmqmR2iCbLSBWkpwkysHBaBpCcRr+aQkxJw6alYa4mYy9dYl25IkahPDR8lxi8USJ9WpWzqcjdVuevqnIfVEhuFmePyYUBPtNfWbYwtzQ6e7NndHYwMT2cmBsYnu4bHO8fmhgaHh8cSvT2DXV29bW39DbWtwYD9QF/xOPx2c0Ws1Zv0+osaoNJpTOpdBa1ASmb1uQy2hx600XZdUa7zmzXmR16i9NsdZqtNoPJXKs1KGr1NSptRY2qpEJZUaWsOMeWorz6AlhVxdWVRVVIk4UwCwHWeclLivNKyworKkprEGC5LL7Olu6m+nh7vK27s6s+UlcfafC6fS9ffvz5774Z7p0IWGLu2thwfOmLsz9+fvb9x4ffukoDz2a2j97+0Jplt6ErPWllHlJ1PUHXRDYhwJrnN9yUxG9LW+9ktz0rHHpL3vd2Xu9y0eCT/L4HsrZHuR3Lxf1I3tfPqV9FA8t5PetFA+fX3KsTv2TTrmr8oHZypyaxVTWyU5NAKHZQO3mkmUZUqn3tBFJ7tWO7itHd6mFkE+iXwDoxzT63zJ/vEuqwIsTZUIsWIO+AiOiOVC323DVqxkoMmJ+BZcHJEFqZMFIrVmrFSm0YqR2b7cLJLmgVwMvd2FwbRubEy8PE/FZiQYJYPEcqHacVz9BLZymF04S8CUL+AKmohVBQh5FHSXnNmNy2NFksXepBiQ1pPHMa340Sv2mNn82ueUuDIXXD/tKDeYf2bXfJpjfn0J+5YQVXDexdK3zklez6xBte4Zpf+Mmc7eNJw8vu8jUPb9nK2nRAz4xMRGX/mVlIn2XhrFo4207ujgvYdwNHfujUDyLz4Isg90U99KIeelHHOw2Bhz72gZdz6OOeBKGzEPtlBEQmwR0Pd8vJXbOynxnpb+mgtw28Rwb4vhb4JbCWdIJFLf+ahreghudroQU1/P+ydZ+9jZxp3uh7PLY7qJVFKlEkJeYkkpKYQwXmVFXMpAJFUTnnHKlESlTOoRVaLXUrdu52uz1je2Zsz3jWsxN2D/bBYnFwgAMc4OB8ifOC7R5j9wH+L8gq8u0P93XdV9W9aGPHryxZP+whLlqYK1ZG3KwVlL+C8VYw7rqLs+MvPAgUHYeKH1WLjltU523g6174/ZD860n5dwvoYaPBmpPszsJV5OXWU8hNFFIdKbcyN6s0J8uXm2XNzTRmZWjw6UB6mjwtTZyWVpKWLkxNo6amF9y9z7ubaM3J7eBzonLeipyyJiEsytlzEta4kNrDJrWzSG2cgmYmubYgp45GqqeTa2mEIDmzjJTpI+YguVn6jHQ1Ll2SkspNSqHfT2YmJPIT76txqea8LDcx20nIRLNw5ow0OC2tJCWNlZyWn5TGTU4ACDmWvDwjLs2TnTEp4ryw634K2P8UCvxLfe2PTXW/rw1+Wep64zS/tkKvDPIzJenKVnLohge0Mj2FREu4T76dQE1MZ9xPJSYkZyQkJSQk3Ln9WfpnnxampRrzC+bEzGOD7LVT8wUGvUXBV07dY1S3pVesKYRhEbOmkNruRKfHp4anF4fCsenI0vT0wuRUdCI8Oz4xMzE+PTY6OTw8OjAw1N7SX1/TGqqqrw7VV1ZW+d0eN2r3IqjLgjlMyM+xOkxWtxX1Y84yh7PU7vCjmNeKeSyox2L32ZylqLvU5fM7vT7U5TAhqN6C6i022GgG4lrpzFrjB7BArValhRWwHjDEwYovsn5plloCqGUgIIfiYBm0FrMBsRnsjdWtVeWhptrG5sYmn8fvdftsFmxqdvHv//iPkb6Jam9ztaOrLzTz7c2P37/68fs3f6vU1p4vvdiPnnfaut2pYOl9ZWm2pj4Lbc5x9BF9Y5TALL16idu4VdSxJ+7ZKupaK2zbFHYeyPp3Rd3LnMZlTv2uqPOJavgCGD1Xj5yrR+Il4al84Fz9YZcwDta1IRzPlTF8Y5x8Ao+cgUOXuvHnlpl4XfncMnNlHL82TdxYJ5/app7apm7M4WvDeHxU9YV1+sP6C52Nr7DeeRdvuXCCjyd6xROfI7VkCK24IhuuCMEX2/EldnyJA1fiwJVYcDwLjm9JFyDpxa4MsQ8nLcdJKnHi8sziUpywFCcs+/kEnUBWSTm+yJslKs2WVOBLghmCtqziKbJquQBayVPO5UpncsRTOdLZPGWUAE5mqXtx8ma8pAZXVI8X1+FEwWS+7z7bk8hxJnGQJFYZSVHGRawse59/4HJycStgP/RKriuLb9oUu56CPYx04WO9rRE9dtNPfYyLSsH7iO9PS4EvesDzcua5t+Cxi/rYTT9xs46cBQ9d9EduxomL/tBJe+QseOyhXPipF6WkmwDlVTXzdQ3rdYj5JsiI7xK+rqW8rqG9qma+CrFfVrFeVrFeVTNf1zC+qGa8DjGfVzJuyhlPSumnHvqxk7Zvp+5g5B20YAct2MVouw7mrp21jbI2bYwlhLloYyxY6QtW5oL1Z7BsvGWEvoIy4jMNGxhrA2Nt2BkbdkbExpxH2AsYZ8XB23AV7vqKDspLTgKS/ZDoICQ+a1adt6kvurVvpzyH7bo6Raox6z6Wi/PkEPw5BZ6cAiM+W52ZBuXjpfiMElyaID2Zn5JUlJIqTMWzUjLyk9KSP73Fy0h0Mgi9xZSIlLEsYy5JWfMS1pSUNl5MGebn93KI3ez8NnZ+I4tcwyRWs/M9pCw0L8NJJThoJGNeJpCepk5Lld5LZCek5CSnp99LpifjoCyCOTvDTcmy5H2GElNsOdlAai4/mcBKIzDSsmlJGZLkFHM+SU1Ihwj3g5lJb7Tg94jxx1r3d6GqH6sr/xIq/Slg/8Fn+g2mudbKDmX8VTF1F+I9RGXbmLxDwVLnZRCTktOTcJ/evpVy/25GQsq9Owmf3f4k8/NbSNb9JQnvRM2/sqje+JF3Ac/bCvcbH/YCM1ybgSU1Y1LO8VLJY02NA+GJwbno9Hw0MjkeiYwvzE2sLIRXY+MLM8ORiaHwyODY0HBTU1NjY3NdXUNVsLayNFDm9pY7nOUY5rJY7UaT3Whymi1uq81lsbqtNi+Cuq22+FeHyYwZjHajyWOs9hfIAAAgAElEQVRDSu0ON2p3IR/6VjatAdEYbLDeAmpNIGSGtBZYZ4a0ehDWARodoNGDWkAFqxSgQqZWSQFADn04zkumkUpUMqlaIQdVSq1apQMBg15ns1qcmMtrd/uqa+o8Hp/L6fM4S32OcrvFOzw0WRtqbmvoi43thBx9XaHI3373f3776o+/f/uTRx3YGHq4OHjYg/U4kuX+RKU3yxDAG2tzkfYCXz89MMIITjJr57lNS4K27eLOA1n/A2nfVlHHhqBtU9i+L+l9ogk/AUYuoLErzcSVZuICGosf8/VYPfwQGDmFx5/oJq8MM9f6mRvD7FNj5IUpeqmfPINGz8CR+MGFN7rJS3j8Aho714w+gUcutGPxIjGeF9bZp2jkKRp5ap25Mk0+tc689i69r9r+Te3eLU9miQNfhGYIrBl8awbfhhPEu1TWDKENV2TDFWG4YgxX/BEsK15gwfGtGUI0o8SeIfLgJGU4SQVe7MdLfDhxaYa4DCeJj1ZV4KXlOEkFXhzKltRmS5rxov4scYSoWiOBG7nKdTIUI6pmiMrJPNVEDtCfqWzJlNZkS2szSuJghVKFZUmFvmSeI5FtS2Dob1PdFL0239Robb6aWdmv9ux7RBflghdt8udNkuuQ8JH75w66l3Hsojwfsf4u4n3TpT4vZ557qI/s+Scu+rGTceSgHjtp/xOsq/L8p5XUlyHGq2pmHKwvqhnvaphvaihvamhvqlmvqlgvg8wXlYyXQXq8k/UySH9aQbsqoz/20048tCMHdd9O3cUouxhlF6Pt2el7TtaunbWDsbcQ5jLKipu1aGMtWJmLNnZ8hfVxAis+OPrBLIw1j7AXEc4Sxlm2c9cc3E03f8cv2C8vPqiR7VUWP6yXnbaoHjarLvvNJ92mSS9Pcj/dlEc0ZKZDqbfNuekQLq3obmJJcibj9h1ewn1Own363YT8+wn5ycnE+/dzPr+jxKe7aKRuETsq563IWcsy5ryMOStjTZRQR4WUAS6pm0VsYxKbGKRaOqmKlldKyvaRslx5WbacTG1Gmiw5pSQxqTg5lZOejr9zO/n2Z/g7d/ip6abcPCQ301WQ7SRkWrPxYFoaP/E+/c4dzu3bcEKSNy3TnJZqw2XAuGQoM6GVQfrSpPuzy/xDle27SvcPQccP5dZvvfCXmOK5RfJIW7SnKtxQcfcg/pGxZN8simhLqgSsEjw+7ZPP0tITb//qV5/d+iyfTPvs01uFuKRmJmmTzz6BBDc21ZcV2De1pV/XlX5R6by0ax7qxId6aTuLVCkWRIeGpqOxyMJyJBJZic7Oz08uzodXY+Nr86Mr0eH5yf7Jwa6R3vbujubO1qb25qamuvqaYFWVzx9wOcsxzGNDnGZL3Ky4TZjB+BEph8lsN5oQnR7R6TGD0Wm2uBDMY8McJmscLFRrjINlhmALrLFq9BZYZ4A0elAbDwRoARUMyEG1DFDLwI9RSIH44BWo0sajhYxmA+J2u8v8pU0NjfW1dW67AzVjdquzqqx2LrrixPyI0eO31ulE/omOzR/f/8cPX/7lX775P1CJd6X/MNb/oN/Z705TVeG01iRVGc4QyrE2Ex2d+Z7+grIxWuUMu3ahsGlf0nusHDqUD+yJe/YlvfuS3kP5wBNN+FIXvtJPXhumrg1TV/rJC+1E/LzCD1qZZm9MkSvDzKV2Kp7H8NgpOHIGjV5oJy514XPN+Dk4egGNXerGL7Rjl7rxD92uj20v68yNZfraPPXMNvvSGXtbvvZVze5vGw9u+bLFzsxiJJ1vSS+0pBfacAIMJ7Tji+JaoRkfwMJwxfaMYntGMYYTIvhiG67IllGC4URuvMiHKynPFJdnyCpw8iBeUZWpDOIVVThFCK8M4ZXxs5178oChXNVUrnKFCO6Q4L08YIOsi5GgcB4wTFD35qha8LLqLFkgV16bUVKHE9VmlFSlCStSBL5knv0+y3yH6k4TuvMNJqqtWl+71NAbdegP/dJDO+26Vvi2XfGyUXzqY+yjxFMP7byUdealn3dAX43bXrXKn5SxHntoxyj5yE45ctDjYJ04mSdO5kMn7dRJjYN1E6A9CzI+gvU2RH9Xw3xfx35XT39Xz/yilvWmmvWq6oNWr6poL4PUF5W0m3LqhZ965qU/dFMfOCh7GGXfQduz0+Na7bvYew72DsbcxFjL6IcsIcwlhP0xP4+5f8ianRPPMsqNv9dhGeUsYZwVB2fdXbjpFeyHJFsVRQc1suMm9W6NdK8RPOoy7bUZmo16YdI99t1P5NlprHuf8RKTpJlE2qfJ7NRMbiKOcz8jPyklNfHe3Tu/xt/+lHnnbgM1f0jIWVQINpWFaxLaXHFBuIQ6UkIbEhb088hdzLw2GqGRRqih5AXyCWXkHC8B7yflOnNzdKnp0oQUwf0UZmIaJTEFn5Z899NbGXc/46Ykwnici0hwErIdpFxTDlmTgoOTUrDczACT2MGjTvKYa4XcPga5NjPdnpGsTb/fw2e+NRv+7DJ+6wO+KdN+W6r9yq18hYouTIITo2BfL9zSFS2CgnWwcAfgPYD4uwbZJCz1MiiF9+/dv3Oby+A0N3XML61WlPtUBNwAi3pazH9hUb7GwC88+i9KLV+UWV/4jE8w4Mgo2lJJKqmEroB3bi4SjSysL6wvTs8sz8+uLk6vzk+sL4zsLA7vLw1vRvvnR1vHu2sHO+sG2ut6WmvbGmsbqoPVZR/A8qOYy2yxG4yY3oBodVZYY4Fgm0aLaHV2g9FpMjtN5vgtRKtDdfr4ysthMiM6ffxK/F9WWGPTaK0arVWjN0NaA6QxQDoDpNNDBo1aCyogtQz4ONeukgKATAMqYEip0ai1sEoDqyAdqDXrTGVOe9Dnqa8sbwhWuFCrB8McVqymosbtrjDoEQ8WKEcbZSxbd3X03cUP37376c9f/3sD1vV6/w9rY49WW1f1v+Z77ikcGbpSnDaQbawj2FqIjk6ia4hSOsWumec3Hcj6H6qGjxSDh/KBh6rhY+XQkWLwETB6qfunWXGwzsCRR+qhU3j8XD91bY7cmCIXuqnH8MQTaOIcDp9pxh7DY+faiUv95IV24gk89gQeu9BOXOjC8Ys3pplnlsiNaeapefaZJfLMErk2Tl+bZ146F9+Vbbyr3P6yZv+3Tce3fNlSJ16EZhRZ0gWWdIENV2THlzgyRXGk0IyieD6C5cAX2fElCE6E4ERxsPx4USBT1ISXt2Qp23OBthx1a6ayBa9oy1J15ADNeElXrmqECIbzgChBvZoH7pDgB0TNLAEeJQC9ueqOXGVrprwRJ6vJlFUT1I04cX16SXVaUTBVWJ7M9yXz7PfYls9pxl9R6grdHmFpM9L6NLq5FXQ98IqfhaRnPuplgHsZElzVFj30Mw5dlDM39VkF57JV/X7I/KxReupjnLloxyj5CKMd2mlHDuqxk/HQwXjoYPwMFu3cR4uD9SrEfl3DelPNelfD/LKW9b6O+b4xHva7eubbGuabasbbGubbGubLIP15gHpdRj33UU49tIcu+gMHbd9O3Xcw9uz0XQdzz8nac7Dj59RvYowVO3PFzlzB2PF8xCvuVPxhnZWfXz6zgnE3MN4qyl1FucsoZxFlL2CcZWfhikewXSHaLCveq5YfNICbVbK1kHynWbvXZlhu0ZdKSbyUO8ykTGZ6AeEePvfOfWpaEj4xLfXWnfRbt9Pu3v/s3ueffnqLk3TPn18wUkiNiFirMs6ahBYrIk8L80f5Bf38/L7Cgm4OqYVOaKAQQvm5FeRcb162Iy/bTs615mZq0nDSpDRhUgYzGZeXlI67l5R6527mnc9kOZn2AoKfmPNhdjQ3U4rHobl5fWzuAQy8dSNfldrfukzPEc25RrJcyGzOy8YyU5rppGs99LVN9cpS+MImemETPbUWPzbyH2i5WzrBmqFkxSSJ6EtiMH9dzd5RsbdB/hxQ1FrCctOJM+PjKytr0wvLU6trscX5Kq26i1Gww2WdSDkXQNFLo/wLDHrr0DxF1McGyQ5YNMDl1oOymcjI6EIkPDm7Oju/ODM5ExlZjY6vRUe2YoMHS/0PVwcOFntWw03R/urRjsrB1oruxorWmoq6Sn+V113usJciiNeGOIymj1SZANCoBswgZIU1qE7vMJocRtP/BMtptmB6A6Y32A1Gu86AwFqb5kOsmg+FoQHSxNnSARpYAatlgEr64VkctQyEZFpIDsMKjVal1aggjQowwjBiNFagSL3f0xwsL7fbXBa934567faAr9RicTodpSaN3Y82qAXOvrrYt6/++rs3P/74zX/4oerp5vWNqSf1mkZnmsqfDGJpGv8/wcK6yZ4RWvksr3apuOVAMXACjp6Ao/Fa7wQcPVQOnoCjF7qpc+3khW7qyjBzqZ9+ogmfgmOPgNGHwMiZZuLCMB3X6hQcewxPXOimrkzTV6bpa/PMjWnmyjB1oQtf6MKXuvC5diIO1lPz7HNr9Jkl8twafYnMv7BGrwxTN5bZt/6191W7b6t23lbvftl4eMubJXHiRRiu2PbfO1ZiB05szxBh6SVYeok9Q4ThRBhO5MKVOHBiO16M4sV2vNiLFwcyJTXZ0qFs+ShBNU4ExonAWI5yNFsxlqMM5wHteHFfrnIsTz2ZB0RyVUsE9ToZ2s7XDOeCXbmqZoKymaBszVa14hStOFVrFtCWLW/KkFSnFQdThWUpfF8S353Atd9jdzMsjXxvlbxuoHTkZGx+3mPa98u2zeQzZ/4jL+2yTvS6F75pUxx46Qco8cJDfdEJ/WbAdFVd/NBFP3HRj+yUQzvt0M44ctCPHPRjOz1u1pmLFp8mva6gPQsyX4XYb+s47+rY7+vYX9YyvqxlvG9kftXEiifO1rs69rs69qsqxvNKxlU59Ukp/ZGXduSmHzjp+w7GroMZfyfyDsbcdrC2Haw4WGt21i8TrwFXMeY6+kGrZVt8zcVZRDiLCGcD48XNWsG4Sxhn0c5bdgtWPMKtcvFmQLJdpdisUq4E5avVwEYdvFYHXQwb1hshVwmJknCXcB+flZR577O7Cbc//+TOnU9+9fnntz7/7Nef3/78E2LCZyghe6yQPy6lT8voc1JaVESJlBRMF1HHBNQ+LqWDS2llkRtoeaH83DIywU3MtRGyTNmZcC5empbKT0ziJKVR7qdl3UlI+/xOxr0E3r0kMANXRaM1M6h1lLyKAoI5Mx3Gpbny8NMqyfsK37/V1/y9puKPAd83PvuXDttvUfAGksywabU0QiUh4xCUXgK8E6DggYy+L2ftqTjbIG8NEsTg4jm9OGqSRzDFrLF4DuIsA8wlFXNCxugQ0epEdB9i3draGo3FYg+PYtvrC8M9DUL2KI/+UF78BBA/08qf62XnsHhXwV8Uc2dE7G5YPdneMLe70BUZC89Ozk+MLc6NTc71r0f6N6O9e7Ge4+Xuk+XOg/mWtXDtwnDVTE9wrL28u97fWOmp8jnLHZgPsXktlrhWFgg2g1BcqzhYJgC0QHDcqY/LLlSnjze5XGaLw2iyG4wuo9lpMGFavU0D2zSwTaO1whoLrDFDWhOoMQKwQa3Rq2BYCYKyeFUIAHIQkEOQTAvKIEgOwwoYVoJaNWjWau0WSyVmayrzjbQ3VjispXarGQbcKFpfVe31Vno9AS2IuC01GpFvomvrD2//8Ycv/uWrFz/6tbXTbZvDjctz9QtYstydoHTi9P4MTSDb2EBEOwo8/dTSMLtqXti8Juk6UI2caqce62fOdNOP9TOPNJPH4Pipdipe8V0ZZuIf4jadQeOPoLHH2vC5fuqJbvJMM3GmmYgvuJ7bY8+w+We26FNr5MYy+9Q8G2frXB++MExemaafWiPPbNEby+xTa+QFOv/cErkyTN0g0bdlG++r915Xbb8MbX9R/+CWBy914iV2vBjBidCfGcJwIg9e6sZJ4mZ9CF5sx4td6SIHTuzIlDgyJW6cpBwvrcuWtecqZwiKCFE1RwbmyECUoIzkKqIEZYyoHslVTxHBKFkTI0ELRGiZDK1RNBs03QRR20uEWonqNhLQRYC6M9XdGcpOnLKbALRmymszRKH04vLUIn+ywJfE9ycLBllId0mllYI6Rd6TsYVFP7Lnk14FxU+c1IsK7vsh89ez7m8insd14lMf4xTLf9mmet+jOQ/wD+2Uhw7GEUY7tDN+ARbz2M586GCcuRgfwXpayfgFWMwvaxnvaqhf1TN+08D8upn1TQv762bWV/WM93XML2tZr6qZL4LM6wrak1L6Iy/9yE1/4KTvOxg7GHMbZWwh9E2MsWVnxrNhZ6w72L8I82M2MM6HIwsR9qKNvWDjLti4MZS3gfHWMN4axlu1F67YC5ed/BWPcNVTsl0h2a6UrwVkMb84VqFYq9NsNOhWaqCdGuBRH3o85Oz1iaXUhIw7t+7++rNPf3X/1q9uffL5Z598fvvXt25l//ozY25WJ5s+zaGNK5gTMtq4mDJRnD9RRBsvpvfzqB2M/AYWuZZOqizI85NyncQcS262NitTjc8oSk/lJCdRk1LyU9Ny7iVkfPIJ8fPP+elp/ry8+nxKJ43Wkk+soeR5ydn69GRTJn5XKvzSi/ytve4vHQ2/b6j8fVXZ917PDxbkpUH0DCjZKOYOlTCDxJQ1eeGuiLYmzlsUUheKGEtSzqJaGIOLI9qSab1kxqycxaRjWu6EmhqFWXMwd0zF6hTTWyQsc1Hh9NDA+sGD2NHh9Mb67tbqcNBbUcTqppNHefQlCW8bKF5VCybErE4ho1HAmOtt2V6Pzm5EBmaGl1aj89MDa4tDiyu9Dxb7jpZ7H650PVrpOF5s3Ys0roXrl0Zq5ofrJrpD3fVl9RWugMvhRxGvxeY2WTCt3grCZjVoVoMWAIp/sIKwBYBskAaBtTZIYwVhKwhjWr3TYHKZTW6L2WU2OYwGp8HgNpmcBoNdp7NBkA2CLBBogWALBJsh2AjABjVkUMJ6FaxTQh/NAuSgWgkBko8PGIKgDISVoBHWoyZbBYqU2axd9dVVPmdTqBJWyR1WpKu10+UNGI1YqafGa6tT8R1DLSvPTr7+4bd/+8OXfy/XN62PPN6fezYZnEETFZU4I5quL8/Qh3KsLSRnD6VshBGc5dUvl3TuyAcO1aNnuukz3fSpdupMN30Ch4/B8TPd9JVp9tI4E8+ZZuJINRRfeV0ZZq6Ns/G7F4bpc+PMpTlybZ174Vh4bo89ReeubZG4StfmmXN9+NIcuTRHrizRG9v8lSV6bpyJ/+XKMHNpnLlBY69KN94Ed19X7b4J7X1Rd3jLmyn7n2DZ8WJvpuy/m4UXOzIlzrQSV4bYiZe6MmW+TFl1lqwtRzmQB84QVLN56igJnMsDogR1JFcVJajnCcAySbdONmwVGHYLjDsFus187SZFu0XVrZIt00RdHwHsIoI9RKg3F+jOVHbg5T056tZMeT1eUpUhLk8t8iXx/YnCilTRTHHZkKymSlpTa2jcH4xEPZbjgHoPpZ276OcB4ffRsu9WQz89aLlohy6DxWd2ynlI+LJJ/sjPPcCoDx2sByjtAKM/sDOOHPRDO+0IY/wTLA/jiZd+U8F8Wsl4WcV+XcP6Il4M1tG/rKXFtfpdG/v37ZxvW1m/bWK+r2O+q2G+rua8CDKvyxm/AIu572Bso6wthLmB0jfQD2ZtOpibDuaGk/NLrTZczE03a9PN2nLwNu3cVZS7hHA+aIXwYwh/FeWuYbw1R+G6U7DmFKw5i1bdxWueks0y8WaFfLlUGvVK5spVS1XgcgharYWXqwwP2pGdVs1Bv/HxTGl/uVpITMbfvpV069anv75165Nbt2/dEiUkt9CZ0yW8CSE5LGJMljDGiqjD/IKBQkovl9bCINfmE6voxHIKwUPKsROyzDlZUBZeiksvSUvhJ6exktPIKak5SUk59+4x793R4NMrKPndbEo/i9ZFJVeTCGV0soWQoU9NbOCwv3WZ/1Th/rGu6veN1d801X5XH/rB7/nOqD+BCg+E1N0SdkTNa+PkREWMpSJaTESNlbAjItashB1R86Oa4hl9yYxRNGsVz+p5kzBrAqRNwoxJLW8cLOyXcTtK2C4OrR4xPz55GFnbmNveWd3efHS8OxfuGXJbu4zKJhm7oTi/Vc7qRVSzTYGNid61zemt7bnF+fBCdHx7dWZ1vn9/te/Bes/ZRt/j9e7T1Y6TpeaD+cbN6Ybl8br54brZwYbRzuq2mtKQ31Vmx7w2xG2yufUWTKu3QRoLAMVV+iiXDdKgGh2q0SGw1grCNkgTB8thNDhNRqfJ6NDrHXq9y2h0GgwOrdYKghYAsACAGQTMIGQGIYMa0KvUBiVoUIJxsyAFoJYBSjmgUoAfa0NADsU/Q0qNATahegOi09dXVtRUlrc1NGhByKK3drb3jE5EbDY3Zi3Vqz0SLjLQtPT88e9+/PbfvvvNv3uh2qHqxabS8WjtouGOKIA3enJs1dlIU56zi1I6RK+aZNfN81u2xH0HqtEjaPxEO3kEjR+CYyfayYeacPzKY83UGTz5WDP1WDN1rBrdFfc9kA2eQuEbU+SpOXpjiT61zt3Y5uO5Ruav0ehT+/xT+/yVdfbSMnNlnb2xzF6Zpj+CdW2dOzfOnGrDp9rwY/3UuXHmyjb31L38rHT9ecXmy8rtN6G9d9UPbvmyFK5MmR0nQXBiBCdG8RIHXurAS/2ZCh9e7sZJXRkSB07iwH247kgtdqaL4mCVZsprs+S9ucAYURPOBcO54DQBmiZAU7ngdM6H7OUZ9on6A6LhiGw6JOt3iJoNIrRGAh+S0JVcw3A20Jur7iVCPXlgR46qOUfRmalowUnrMqRVGeKyFKH3Ps93X1CeUjJAsU4ATXWKBq+sbLF5cNQCHpQpnpSXXLlYJz7O7yNl323W//VRz3G9/MTPfYgUHHqo16Hih172AUY9drL2bJR9hLqP0Y8c9EM743+C9TTAehpgvQiyXoXYb2uYcbDe19G/bmL/ro37XSfv+67CP3Rwv25mfQTreRXzupwR3yI8dDHi3aufwWJuoPQtO3PLyfoQB2fLwYnjtelgbDmZO27mroe17SzccvDWMN4yyl1EeDGEv4AKYljRCsZdtfPWnfwNlzAO1pqzaN0lWvUWrfrFMb806lfMV6gj5cpomXy5GlxqM87XgLut5ocd6E6T8XjA9WDEPRiUOIV8DjknMS0hPz3NTaSOMLjjfGpvcXakkB4RMKaE9JFCai+X1s6m1NHyA/nE0vjjO3nZlhy8JjNDgcsQpqXwkhOLk3CspPScewlpn39Ovp8AZWfW0anDHHYXO7ePm9/GyK+kkzwsCohLMiUnzkHaLyuQ31f6fwrV/LWu+U/V9V+XeV4j8HOd6FAjWGHm7oroCxB3UJI/UUieL2JGZdw5OW9azBoXMyaUrEmIN6nlTBk405bCBYi9ZOTPGwsnNIxhgDGk4vRLeN0CdiUt383jbM1G1jd21vaPF7d31g42t042zh5uPt6bv9gIX62NnK8NH6yMrq1PLe5EI1vh2MLY/vzUwdzkZmRob3nw0Ub/yVLr442O05XW44X6B9Ha7enqlfHquaHaqb7asa6anqZAQ6Wvwu3wIqjbjDgNFqfW5NAbP5IUB8ukAj6aFb8VVyxOGKbXOYwGu0Fv1+kcer3TYHDp9R/BMqvVJkAdrygNKrVOqTIqQaMKMqm1ehUMKQC1TKWQqZVyID7jrpaBgEyjkkDyErVCBAAyDaBQuu2Ono729uam6sqgSqGGAX1Ha9/mzlF1dTNmLbWbqjTS0s7qyDdv/vbjt//2m9c/1SBd890Hu3PPZ6tjWKrakwQ68KZmoqe9oLSfHhxj1s5wGpcFHbuywRNg8pFu6pFu6hAcOwBGT/XTZ4aZE+3kI93UMTj+EJp4pJk81U4dqkd3pP2H6tELU/TaOHttnL02R57Z5p9jiy/sS0+xhSvb3Lll+gabe+aIXSGRC/P0pWXm2hZ5Zos+MUyfG2cuTLOX5sgTw/QjzcQjzcRj/dSlNfrUufTCv/7Uv3btX31esfm6cueLyt1b/iypFy/24CTxeHEyH17uxcni3XdXptiDl7oyxA6c2IGXOnMUVlyJI1PizZKU4STVeGl7rqqXCA4SobFsxXiOMpwHTBHBmTwwSgDnc8CFbHClwLBE1i2S9Ask/QJJv0g2xPJNsXzTONEwlqcfydMN5mn78zTduVB7tro1U9mUrmpMU9anKWoyFBWpEs99oeMe357AdydwO5QhnyzUgHR3WQJRxLrvB478ouuywve9lm+iVf91NfldLPCsVXXgpJ662fv2ggMn/cBJ30NpOzbKA4RxgDIPUNYDK+uBlXGAMI4w1omdfuZiPXYzn3gY10H6TZD5LMh8Xsl8FWS/q+Z+01j4h1bBt220P3Qy/9jN+bGL90M795sm9lf1nHd13JchxvNKxtNKxmUF69THOHDS9+zMfQdr1c5ZwdirKHcV5a0jvA20cAPjbWHceK99zc6J97A+vkZmzc1adbKXXdwlB2/Bzo9hgigqjKJFszZ+BBFEUWEMK1qwFy86SpacxStuUcwlWnCLF7zSBa903iuP+dWLZeByhXYxCCyHoNUazVqtdr1Bt9NqPu51nA15H41XHA3ZHo/ZlstVIQqhg8kd5NLDxaRBIaWfn9/Ly+9gFzQzyTU0ckUB0UvOs2dnGTJxqqw0ZS5ejseLklJ591I4CSnZ6bjMu3fzPvuVJOWupyCzjVMwxKOM8wq62IQePrmbWdBAJGFEUlF6EpadcW40fekyf+2zfl+Kfe+3feM0vLWqr/WSc13RAVC8IOJMS3gLmpIFqHC0iNTLIw1LCsfEzEFB/ngxbUbKnJZQZuWURQ172VC4YGDP6TkzGs4EzBuHBSOQsFfBaythltPIZkb+eF/nxsHOysHW8fnBwfHixdX6zWnk2Wn0+VnkxaPZp8czT/bDR9sTDzbGl1cHl5f7lxb6l+f7Vub61mb7Vqd7Vqa6lwTPdCMAACAASURBVMYbFiaaYuONs4MNE93VI21VQ22h4fbqttpAU1V5TZmnwmn3ITa3xeowWDCdCYFhBIZRjQbVaBAYjld2NggyASoLBFhhyApD8U1AK6SzwXoLqLZCAALDdp3OaTDEG1gIrNUBkBGATWrYpIKMStCoBA0qtUGl1inkeqVKr1TpFYBOCWgVICxTw1JQIVYqxEqZWBWPXALKZZBcBikUGr3OEggER0aGvF4vBOoUcriloS8cjrW3DvjcdQaoQiuvbAnOPn/0zR/e/fju2Z/LjHW70ctnD78bDUQ8eHNpoqY011xDQNrJ3mF65Qy7doHbuFbStaMaOtBMnMDhQ/XooXr0BA7HS8JD9eiBauSBcvAIGDmBx0/g8XhX/kwzcamffmKYvjRHnqELr5wrL5zLN2jsyjZ3g8YurdEr29w1Mh/Px88fZiAs0XPjTFyrc+PMDRq7ca48da0+c6/F89yz/sq/9aZs51ZZliw+QuXDSX04qR8v8+PkfpzchSvxZUrKs+WBLGU5Xu7DSb14qTdT7sZJ/FnyikxZCC9vzFR0E4AhEjyaB08QwHEiNEGCJ0jwJBGeyoMjJO0cSbdQYJwn66MkQ4Son83TTRP100T9VJ5uiGgYzNMP5OkH8vR9RH0PQduZC3fkQG3ZcEsm2IBXhzIU5Sli132h477AnVw8VOTtAet1dGysZm7YVR+z2xYtwtOg7FlV8VUT+Kjd8MN26zdzZe/69Gc+9hFGO3TRjj2sIzdzH6PvItR9jLmPsfZQ5r6N9cDKOLAxjzDWsZ156mQ+djOfeFhXAfpVgPk0wHoWYL2sZL2rZn/TyP2unf99N/tPPdx/6eH9ubvwjx28b5s5X9Vzvqjl/O/BsrPX7Kw1OycOVjzxVtQKxl3B2Kt2zrqDG68Nt53cHRcvDtaSk7No58WwwnmUH0GEEUQ4Y+XPWPmzNkH8axQVztuLF5yimEsUc4ljHknMLZvzKKIexbwPWCiFYgFgoRJcqoKXQ5qVWs1Go2Gv3XbU4zga8B8MICcj6GaDyUvEtbN540L+MDevl0PuYZM6maRWOrmORgrkE115OUhupiEjXZ+NB3MypfiMopRU7v1kekJKwf1k/Oe38+8nSDLS7OTcRjalv5A2XEgd5pC7WOQ2NqmJRgwS8swEgiD1PpKZ9lhveItp32G696juCyv80qg414qOQcEewNsCi6PywikFf04rmoMLR0vyu3n5PULWgIDayyGOCinTUmZUwZoH2DENJwoyZzXMGQ1rSsMeAzkjAG8I4Per+N0yXh2H4uBSBltq9o93N4+2Hj3ePzpceHgUvTqdvz6L3TyK3pzMXhxMne5MHK6P7qwMrq0MLy8OLEZ75me65iY7ouMdkeHW6YGmqaHGycGGsf764e66gY7a3tZQV2Owoz7QGPTXVXhCflfA5SjFUI/V5jRa7XozptViWq1dp8O02jhecb+sEIBooDhkqEaDwNp4LBBogUAbBGFardNgchnNDr0R0+rjWpnVsEkFmeSAQaEyqNRGNaBXKv4bWBo5AEtBpUSlECsVP4MlEwMyKSiTgjIJbDTYykorOzo67HanSgkr5bpgoGVwcGqgLxwoa3EhTVa4vq9p5U9f/cefv/nbm6sfgpaWo9jTJ9tfdWLD7jRDINUUzMNqSc5Wim+QGZwtbFgq7liX9m4pB3fA0RPt5DE8cQxPPNSEj+GJfdXwjnxgRz6wI+97oB46hseO4bFjcPQIGHkIjZ1qw09MMxeWyLV94alz6QqLPbZFHtsiF9j8uS16gcxdYbFf5tq+8BRbuEFj18j8pTX62DL72DJ7gcxd2xeuPMvX3pWPufGtvijffF25cyuYK6/MVlRkyioyZRWZikCWMpClrMhUlOEkwWxFba66PheozQaqMpUVOHkZTlaOlwezVLXZqsZsdUcO0J+nGSVpx4jacZJujKwbJmkHSZpBkmaYpJ0oMExRTNMFpnC+YYJkHCcaxkiGMZJpjGQaJRr7SKZeovFjuomGToKuI1fbTtA352jqssAqnLI0WexMLHKliPw4+aK+ra44gArKR0KRve7ZcaNm26s8rwee1omfdurO+5Hvd9pejaOXDeJDO+UYpZ662WceziMP+8jB3EMZe3bmHsbaRZkPEPYDhH2IsOJgnTiZj93Mx27mRTnzsoJ1Xc56WsF8Wcn6spb1uxbuD52CnwYEf+nj/9Rb+FM3/0+dhb9r4X5Vz3lTzXpVzXxeyXgaYF2Wc069rAMHMw7WJsbaRDnrKHcd4a0ghcsoNz5RtYRxVjDumqNwzVG47uCuO7gbTt6mq3DVyV51cpccvAWMO4/y5hDBrE0waxNMmvlTFsGURTBp5k+a+dNW4SxSHMVEc46SOZdozimZdUpnndIZp3zWpZhxq2d96ogfmCuDYhWaWCW8FNKt15u3m5G9Tvd+L7bTa9nusJtzkirzCwa43N4CQjeV1EkltlGIDQXkqnySm5hrzsbFn+CBsvBKHF6YnMJMSKYmpeYlpmTcuUf+5FNpapqHUtDKYvZzGSM8+hC3oJdJ7GJQa6i5ZaRMZ3YWlJ3NTU6w4lJOYM2NTn4JS85B0Zmq6FhdvA8UbcJFq7AwBggn1cIxsHhKK5qB+aMyeldhfgOroItL7WKRB/nUsIg5I2NFAW4U4oTl1EmIM63hhTWF42DhCMAbgYTDUPEQWFTLynezKUONVcfHOxvbKw8erB3sLh4fLDw5WTo/WTg/njs/nDnbDR+tD+8tD24v9C1FemLTXZGJtunR1smh1vBgy3h/y2hv02BvY393fU9HbVdbdWdrTXtTTXNdsD5UXlPmCvkdQa8j4HKU2TFfvCo0Wp0Gg9NgcOj1dp0ublPcL1QL2/XaeKMqfisOllWjN0NwfAMxDpZTp8NgON63sgCQRQmYFepfghVfahmU4C/BUknVSsmHtzVIRUqpSB2PRASbjFh5WVVXZ1+gIqRUaJRyg9ddPTg4FR6frwq0l7k7rXD9cPvmf/7l//2Xb//+9bO/NSDdZwuvj5feNut6yjKQOhxWRXA0FPjaqeXD7JpIUeuqpHdTMbihHFxTDj6Axz9mRz28Ie9fk/auy/o2ZH07qqEH0Fi8vXUIjsWLxBPD5Jl55hydu8Dmz6yzD01TjywzT9C5C2z+0h67cixc2mOX9tgFNh/PM9fytX3hApl7gkTjv7m0x86x+Seu+XN37MKzEM+1f/l5xfqr4NataqIqlKcM5sqDOcpgjrIqV1WVq6rKBSpzZKFcRX0e2ECE6vPAmhygKltdma2qzFaFcoA6AtBMhDuI2l6Stp+kGyLrh8mmAbKxl2zoIus7Sbousr6XYhqkWoYKzIP5poF8y0C+ZbDAOkhFBqnIAMXWRbV2Uixd+eaufHMn2dRBMrbl6lpztI25urpsTXUWVIFTeZIljiSRO11WngP28Muqi6oQYeV00/Jq0+icw7bjU53WKr/qN36/UPnng57/+93ib+f8V42SMy/jprTwcRwsF+fQzthDGbsoM75/FwfrAP0nWI/cjMdu5nkp+6KMc13OeVrOflnJel/H/n0r90/dgr8PFf9tQPivffyfuvl/7uR/18L7TQP3TTXrdTXnRZB1U8G8KGOf+diHTta+g7VvZ+9g7B2Uu4ny1hH+ClK4ZOMtIpwYyllCucsYb9XBX3cK4mytOQo3nLwVB2/FwVu08xawwjmkMGrjx9dWcafCJsGEkT9u4k+YBVO24hlUFLHHI5m2iycxSRiVjqPScVQ24VCEncppDzDrgyJl8HxAt1hlXKmx7DQ5ttqxxVbDepfTyc2z4TIaCqg9dHprfn4LmVxPIgeJJB8xz5qTDWXhFbg0eRZenJYmuJ/CvJtUkJhGSEnLSEhK/PS2IjHZQSA00Rk9VNogpWCERetnU9uY5HYq00/MseVmGPE4OR7PSrxryEjZVCgeqYRHMt5uEWujiLEqYi8pBfNQUURbPA7yR+CSIVg0BAnGAN6Ygt3OpwSphGZmQRuL2stnDAmZQ0XUCSlrWsUZkVKG1ZwxgDcG8EbV3FGwcBQuGoaK+4Gi2kIWxqGEu5t2d1fXN1e2tle31hf2dhb2dyIHOzOHW+HD9dEHKwM7Cz0b0a612Y6FiY650dapoeaJvqaxvubRvpbhnqah7ua+rvqejtru9pqe1urulprOplBrXaCpuqymzBEHq8JpL7NjfhTz2hC3GXGbTG6TyWU0OvT6j6sth17vMOicRr3LaPx468P6S2e0wDoTqLHCGkyrt+t0GAxb1WoLACEgiEIQCoCIGrCoVEal2qAEDSrl/xYstUStkqqVErVcpJSVKCQlKnGxUlysFBeBRr29MlA3ODDR1tqrVhoUMoPTERoZmR0amCr1NriQJq28Mty7/19//f/+/M3ffnz3X01I3/niu9Pl923GwWqCrzHTHcjGWgtKe2nBCW5DrLhjVdK/Lhtckw2uyQa3lEPbquFt1fCOemRbNbypGNyQD2zIB7alA7vyoQeq0QP12KF67FA9dgSMP4TCD6CxI234zBx5bJ07Mc4c6SZPjDNP0NiVfSmeS2zxiW3+zBI9NUdOzZErbPECiT2xzl0gsSv70rVj+cMPsLknjtiFazG+1HrqX3tZsfW6cudWDUlZTVRUET4kRFDHU0FUVBKVIZK6hgjWEMEqIhAkQZUkKEAEgySomqxpKNC2FOjaCvTtBfoOiqE739RVYGqnmNqopmaKsanA0EoxtlFNnRRLPF1UaxcN7aZjXTS0i4Z20JB2qq2NYm2jWFsLLK1kc1OeoZGgD2Vrq7I0gUzIj1O7UmRYotieIvXgVME8U6AwgBYF+8rDsZr+iMO65QO2fMUvO8Avxpy/Xan/z2fT76Zdl3WiR27aqZ126mSeurknTvYBytxF6DsIYwdjb6OsPYT7AGEfoJxDjH1kZ5842Y9crFMP87yUe1HGuy7jPqvgvAqyv6rn/KGN96duwb8NFP29T/DXnsJ/7eL/uZP/fWvhb+u576rZb2q4/x0sO/uBg7eHcf4Jlk2wiPBjKC+G8hawwkU7f8UuWHUIV+yFqz9nxV64jPEWsMIYwp9DBB/Bmv6wvBKGTYJxE3/CXDRhLQnbRDOoaBYTT6GSSUQ6bhOPWMXDFtGwRTJslY/YFOOYctIJTHmgSKlmvkK/UGlcCVmW6s1zDYbVLnePXWXISrHjcC0MbjUxvzKP5M8lurJzLdk5UGaWDIcrzkgT4HGcxGTmnUTa/bScpLTku3dTb98h3E3w5uaGyPkt5IL23NzuPEI/ndLFojTQSPVkOpqdqc1OhzMyJOk4ZlIikJY8xi86VAp3xLwVPn2OS50W0CbErGElZ1BdOKIRjBgk/XpJL1g4rOaMq7ldJYwqOrGUmBekkNt4rB4hq5NX0CegjkqZQxJ6j5jRK6X3SxmDctYoWDgCl/QCxa2ywoCQaxOwl6aHl1eiO3ubu3ub87HZ2MLs2sLI+sLQemxgc657c7Zzfbp9JdyyPNG6MtE5N9Iy3dc42l0/2FnX117b1Vbb0VLd01LV11Y90FbT31rd0xTsrqvoqivtqittrPTUlTtDXnvAiZZhSCmC+KyI12LzWiwes/njdMI/W+lGo9tk8lhMbrPRadRjOg2qhVEtjOr0VlhjBiELACAwjMGwDQDMSqUNADAQdGo0bg1khyAbABiVap1c/T/BgmVqSAKoJWq1RB1/h5+sRCEtUoqKFKIihUgI2MzuUGVTa3NfdVULCFpBwFYZaBkfn2tr6XfZQ4ixRiuvXJ66+I8//z8//e4ff3z7nyF9+9XKV1e7f+iyjgZzPDUZ9iDB3ZkfGKDXhHnNEWFHrKhnsah3RTSwKh1akw6sSvpXJf1r0oFNxfC2anRTMbwmHViXDGxIBzdlQ9vSoW3p0I5seE8xeqAc35QN7arGjjTTJ8boQ0PkSDfz0BA5sy6cI0vxPLYunJrnHxoix/rZY/3sqXHuzDT/xLJwjixdoMvnyNKpJXZimjs2Tp9ao+fYwpVz+ca9+sy7/sK/+aps+1YVSVGZJwsQpAGCtJKgqCQognnKYJ4yUKAOFKgryaoqsrqKDFYVQEEKHKTAlQWaQD4cKtDW0gz1dH09VVdP1TVR9W0UcyvN0kK3NNEtDXRzPc1UTzE2UE0tVHML1dxMtTZTrS00WxMdbaQhDVRbMxVpotg+prHAWk8215BNwVxDIFtXlqXx4UBHqsKSKDbfF9mSpQGS2UlzWYWBgLZxvycyaTMdhszb5fLnLcCLPuu7aPB/XYXfTTqfNkuuKnjXPvYjF+fUzT1xcw4x1i7C2EWZuyh7B2HtIdw9hPsRrIcu9qmbfepmP/FzLsp4N+W8ZxW8V0H2+zr271q4P3QW/qNX8I9ewd97+H/rFvzUwf++tfDrBt6XNZy3tbwXQdZ1OeuijHPm4x65uB/AcnB3Md4WVriBClYR4RIqWET48UmFBVSwiAkXMeEyxl9CC5fQwmWMt4zxlzH+Air4AJZVMGsTzFj5UasgYuFP/2zWhLkobCkO2yTTiHgSEU8i0glEMmYRD5nFgybRgEkyYJIMmqXDVvkYqppwqqe9cKRUN1duiAUM8yHTfL1lpc2x0OjEWDmqxAQLnoDkEKxZBAMuC87IVKZliNIz+KnpnNQ0SnIK5V4S7V4qKSkj8e69z391K+/ObRU+u45cUE8i1+fmNuTktJLyOui0JjotSCaX51L0+AwgKx1Iz5Cm4lnJaSUpKZUU2qqEv1TCnRcwZ/n0cDFjRMoZVBf2w4JRvXDULBk0SgZA/rCaFQa5/TJ2fSHNkImzZuPLaQXNhay2QlqXgDpQwhgU07tKGD0ieq+YNiBjjgKCIVjUqigKCdkGcna5Vv5wd2F9Y3Zzc259JRKdGVldmlmfH9yY69+I9GzOdm5Mta+FW1fCbcsTrfNDTbN9deNdoaG2UG9rqLMp2NoYbK4LttaUddRVdDVUdtdVdNT42qs87VWurpC7Keitr3D9Eiy/DfVZEa/F8kuzPlLlM5t9ZrPPbPKajG6D3qXXOXWwUwe7dLBDA6KQGgEBFAJRCLIBgFWtRtSAE4I8WtCrg1yw2gaojUq1VvbPklCvALQKtUYOQFJVHCyVWKUUqeTFCmmxXCJUxKMQQR5noDbUWuqrtprder3DZvMPDM3Oz28M9IXLfI12S71RXb0de/H37/6vP/32X99f/9WtrL5Y+83Tgz82GvudaVZ/sjlQ4GkilXZQQwPshmFO0zC7ZZTTOinomi3pmynunS7qmRJ2Twm7I6L+OclgRNQ/JeyeLuqJX5/md03zu2YE3XNFfbGSgaiwN1YysCwf3QAmN4DJFfXEKhDe1MxsglNb0PQ2PLMFTW+CU/G7G8DkqnJ8XR3eBKc24Ok1cHJZNb4gH5mXDc/JBhZVI6vQxIZ2aks/s22Y3TFG9sxztwJkWQVJWk6UlOdJK4iySrKikqyqJKtCFHWIAobygWoyUE0GqgvgEAUOUeBqqiZEgaspujqaoZ5urKXqa6n6erqxkWZupJkb6OY6uqmWZqyhGmophlqKoZ5irKMa66jmepqlnmGtpyO1VGsNxdJIxRooaAMFraeidTS0hmILFlgq881VRFN5rs6fBbszQXu60pIkMSaUGBNKPJmwl+VVkG3VprbNtvBqmX+7wvSoyXpZJb5uM7yLVP6vi/GXQ5bH1fwLP/PSwzz1889KBY98gkMnZx9j7aOcfZSza2Pt2ji7Ns4ewv4I1iMP+8zDeeJnnZeyr8u4zyp4Lys576rZXzdwft/K/Uc3/997hf/eK/y3nqK/dAq+b+b9tp77vpb7trYwDtZ5KTsO1gMHJw7WjqPwI1graPESUrSECuZRYQwrimFFcZtiCH8R4S2hhcuYcAkVLKCCGCKcR4VzNuGsTTBrK5qz8ues/KhVMGsWTJmEYZMgbCkOW4onrOKwTRK2ScetkhGrdMgkjWv1S7NGMUXYBUx74RmfJlKhi1TqF2osS3XWlWZ7J6KASdnCxGRpRoYkHSdKTS9JyeAnp3GS0uiJKQX3kwj3E/PuJObeSUq9k/Drzz5J+PRWUXJiWR65iZxfQ8gL5mQFCdmhfFJVfn45keTLycNwuWpcKpCVDqWkSxPxnBQcMykZxmWFC5mTfNYknxUWMsdF7BE5dxDkD2qLhnW8UVPJiEE0BP3/hNx1dBxnnuh9TRwwiNkg5mZmZqqqrq6uamZQg5iZLZYlW2ZmZnYSx2FyOJNMhjP7zszOzvLuvbN7373vOe8fJXeUZPbec75Hp7pVbf/3Oc/zq6dFGZbWj0kb+oWkJma9qrRElJejKcx3VVfESNVttNoeVn0fq66HW9/Dre/n1vXy6roFhBYeyU8nInXVCLl8uTt84+yuMyem96/0Hdo1cGix//jq+JHF/kPz3Qdn2w/sbN070bR7NLlrOLk41LSzJzTe4Rts8fQmPZ1xT2vUkwy7YwFH0OMMepwRjzPssUXcaMRlaXTCMZcl6kbCTjiAmb0I5LGYXRD0zCwTXootzGDADAanyeQ0mZwmo92gx3RaTKfGdGqbXuMzqjwGpVMrx1Qys1wCSiQmicQkkcBSqVUmxZRiTCm2yESAWKwVitUC2fqhu0ooUfAlcp5YxpGI2CIRWyRkiX4AloSnsIL2aKjJ7YxoVJDBYDVB9n0HT+3de3zvnmORYKfFFFMJfCtTlz9/+9t3Xn567+pTI9d9ctfdk/tfccmS+kwVuEWO7oAc2xB3CeYvd4cqvOFKX6wq2FwXbSPEWxoSrYRkS0OiqS7WXB/HrxM10URdIl4bj9fGk7XxRE0sWRtvqku01CXb6hNt9YlOYnM3pa2H2t5Fbu2ktHbT2vGXvbSOPnpnL60Dv+6ldXSSWvDaSc1txCb8P4rXNTbVJVoamtqILe2k1nZSawe5rYva0UPvSvNXCn0VAm8531vO95ULA5XiQKU4UCmN1MgiVdLGSnmsQh6rkDdWKMMVimCFvLFaHalURirVsRpdrEYXrdJEqzTxWn1jjT5aqw/V6oI1Wn+V2lepClaqw5WaUJUmVKUJV2sjNYZInSlaD0TqwHAtkKxFEjWWWA0crTGHqiF/FeApNzjKdIFyo3u7Bi2UWwtkcL4EyBYYMri6TK4piw/XIlqSwyrwHe2enQSAA27D8YjuTkx2u9342nzkdzdnHu/E7rYIb/qpl7H6C27GRQ/zvIt5EiUfsxCPm0nHIOJRkJAC6yhMOAETTqPEMxjprI143l5/0Um46ibe8JBveQn3A4RXo8QnCcIXndSvehg/62N91cP6pO07sB5Eqbf8xB+DdchKPGih7LdQ95npeyDWCsTEw8Gah+hzIG3ORJ4HKAsgdRdEw1uEGAsgfR5kzAH0GZA+AzIXTOQFI3XORJ0xUicN1HE9bVzPwMEaM3HGAd6oib8OLP46sziDIH/UIh63SidQyaRLPulSzPm0cz7NUsS4t8vjVXDpRcXEnFxSVg4eMTO3LiO7Yktm6eb0HRnZ2zdmZv9k40/Snkt7Pq0o8yV1cUFie3myrCK8o8SzY5uzbDtWtsOybStcuM1SsEOXUyjIy5QW58kz8wSbC4nZWysysqjp2T0NVf2EmiFy/RC1rp9W18mqaefVtInq+uX1Q2rakIo5KCePiOvGJPV9woYWToOB2MDJy+Fs3mTaWhCsq2ih4mA19PIaBnj1fdyaLkZlklbpI5ZDlSWKbcVTXv17V1ZvnZ68fnb83P7u2yfGrxwYOjzXfGSu8/Bsx8Gppr1jsZXB6HxfeKYnPNUVnhuITPaEhtt8vUlXW9SZCNoibsTvgB0Ol83msKGYA7W6bVaP3eq1wR7MHLaBIQwMWEE/AvgtsA82eyDIDZjtJpMDAJwg6AAAnC2b0Wg3mdwg6AIAp8noMBpseo1Nr7Eb1Q6TJg5rG2FNEFS7dApELgbEYoNIZBBKEKnMKpNa5UJExjdLeUah8AdgqQUSpUCs4EtkXJGULZawREKWUMAU8hkCPuM7sERciUauC3gbE/F2CLBrtbBMaTp74ebevcfPn70RCXYa1QEBDZ0ZPPXN07/94LVPX7n3uY7r2Ddzec/CNVgQ1uYoDZukmlyFPt9kKABMRRC0zWItsWFlDme5y1nucpb5PJVBT2XQWeazl3gcpV5Hqdde4kHKfNZyP1a2lu1ZnoqAs9TrKPG4ynzOMh9+s6PU664IeCqD3qqQpzLorgi4yv2ucj/+pqvcj9+GlXpsZV6s1IOWuLGSgK00aCsNYiUBdIcf3eG3l4VcldE0VxnPVcbDl1f+cmFqSRWs+K5QpSxcJQ9XySPVikiNNlKjjdbqorX6ZxmjtcZgtT5VoEoXqNIFq/WhGgP+M1RjCNcCkTowWg81NpgbGyyROnOkzhyuhcK1UKgaClQC/gqTv8Lk2qG1b1VhxXKkQALniaAcAZDFMWawApWAIl8BMDzNaO+BjslpxLxklR8Oqc9GmVfHoNeWIl8/mHt3xn0hyb3tIN9ykq9HOWddlFMY6YSVdBSsPwrWn4QJx6H6g2DdYaj+iLkeH2Cdt5Iu2kiXbeSLNsJFW/1lB+Gai3jLS7obID8MkV+OUD9oJnzaRf7ZIO2bQcrn3aQPksTXI6THAcq9EPF2gHDD23DFVX/B0XDWRjyJEo+jpCOWhsMWwkErdb+VsRdh7oHpuyHqCkhaAslLIHkXRFs205fN9CUzE28eoi9CtBWYtttMW4GoSyB10USbB2iLZsqCmTYP4Yoxp02snUb2lIEzBfAmjJwRA2tIzxrScwYMHNysXsNafUbeACAYNovHENkEqhhFxeMO2aRLMeVTz4UNC43ATEg/6lGQ8zMqN2/csSmjPHv7tqySzBcLNj+fnbOlaGNa2uaNm9Kee+G5557PTEvj5ufqiouR7aXu8mJP+XZ32Q5s21aoqFhfUKQsKBLnFdByspj5uey8XHpWNikzsz4zqyIjc8emLarirDildpBe21db2PLSFAAAIABJREFUPEAuGeTUdbMbutikQRllQEbqlRB6xIQuIaGDR2jjEFuYxCBhu664kLYlz8ERmGt2NDKqo7XVg2xZO7eqld0QJNb7CDSsnijIydBVF06GTO/dGnv7+uhrl4YenOq7frj73J6u4/MdR6bb945F9oxElgdDC/2hud7QbI9/ptu3s9s93uEaaXX2JmwdUawpaG/02sIuLODAXAj8XRbEZUHciNWNWH2oyWcFfVbQiwAei8ljAb0I5LOaHaDBDRrxXIDBDRjcJpMHANyQ3mE0OA1Gr0nnA+Q+kzhokkZAzZBX0eNUJRClWye3SIVmkdAqFzvVMpuajyq5iIwPy/hmuQSSSg0ikZYnVHL5Si5fxROp+WIlTyTnCKQsgYTJl7DEYqaIzxBwaTwujceh87gMPpfBZ1LYWoVeIdVolCYIxPh8uVoNHD58dtfqoT37jkZDXSqJU0jHpodOfPXxH956/PTVG09ZZGhy6Nxg6wGY62VmcARZIkm2XJIpk2WrlLl6db5RW2DWFcL6Iquh2Gbcihm3YsatdtM2h2mbw1jsNBY7DUWO7+dMpS+0r/8Vfr+x+Lv3U+88+6e+y1jsSmXa6jIWO01bXcA2N7DNbSx2Atvc0A5vmruc7yrjeUr53jJBoEK0xlOFLFghDZRL8FJshSploSp1qEodrsYXTbpIjS5crQ9X630VGn+l1l+p9VVovOVqb7kafweXK1itD9WYwrUAzlakzhyqAfGC1QCulbfM4C0zeEr1rh1a21YFUiAx5wrBbL4xg6XfwjCmc81VoE/V2ox2nxlZ3uWy7/foT0T1Zz3UW0PmN+cjf/P6nk92BS8k2Rex2tsBxo0I65yLdBIlnraSj5sJx82EkzDhGFh3CKo/Ym44CjectBDPWIkXMOIlO/mKnXLBQbxkb7jiJF5zEW8+A+tRmPJuE/lpB+XLPvrXA/QvuqlPWylvxahPIrQHEfK9EPGWn3jNQ7jkIp53kE9hpJMo8ZiVeNRKOoxS9lvp+xD6XgttFabuhSgrEHXZTF2BaSswbQVm4C2b6YswfZeFtgehrSK0PRbqCkzbBTN2wawlC23JwliE6Yswc87MngHYuFk7Qf44wB01socN7GEDd9DIHTTw+w28PuN3pcAat8pHrJJxm3zCoZxwq6f9+rkIMBs2TQZ03Q6jnl5TunlDdlpa/osv5m/cnPncc5vS0nJfSMve+MKGtOcynn+JUlgoKS6S5ebKs3LBrQXwjmJ4+1awuFhfUKTOL5LmFgiyc5lZWeycHFZ2Li0jh5ieU5eZW5aevXVjJj0rA62paKcReqlVvdTyXnZND4fQwyH1igg9woYuQW0nv6aTV9vBbWhjNbQyG0INJWh9DSO3aKYlsdjqsTTkOeq3uaqqoZJcN6nSWl0uy8+RFGdZmZXL7ehn9/e9fnHg8bneBye7bh5uv7DadmKh7dBU6+p4866h6OJAdKYnPNUZmuwIjrcHxtq9Y+3u0TbXULOzJ25vj9iSAbTRYw05kYAd9mBmNwq5rfCzLB4U8aCIHwP8GOBHIdwsXCs/Cntho9cMeCCTBzJ5QKMbNwswuCG922TyAUAYNsYRdRKVtaKqDrtxNKzv9+naMG3QqLQrJXaZyK2WBnTygFHs1QntKj6qEFpkIlAi0QuFGq5AyeWreAIVT6TiiRRc4XqwRAxhCiwubQ0sPkso5IgVUo1UpEYsTolYbbE4p6Z2nTh7uX9op1IGq6UuOdc92n3wq4//8OZrH79573MBE901c3Oy94Rf00x6kSrIEnE28v+vYOEZihz6QvsPVFqPjq7Atj785vWt/6C+0K7Nt+kK7Kn0hQ681H+E+4h/ENjmfrYlLBP4yoXBSvGaSpWyQKU8UCn3V8jw8JfBKkWwUvXMLO2z9KEqna9Ck2o9WM+0MqTACtcC31te1YDBKhA3y1du9JYZ1oMFZPEM6UzdZjqYI7QTMY8i2e7ovzZ3YA6zrDqUl9uRV9o0H6xE3p4O/PzmxPvjyI0O4RVH3d0Y52qQfsZBOI0Sz6CUkxbSCZh4EiYcBWqPwmubwVNWwlmUdN5GuuygXHGSLzpJF52EFFh3/KR7QdLDEPn1BPXdFupHnfQveumf99A+6qS/00x5Eqe82kh5GKXcC5Ju+cjXveRLLvI5O+kMRjqJEk9g5CMY+RBK24fQ9iG0/Rbqfgt1FaauwtRVhLaK0FYtjN0W+m4LfQWm7bJQVqy0VZS2D6XvQ+mrVvpulLkH5aygzBWUuQtjL1k5Cxb2HMyZgVjTIHvKLJgAeWMmzoiRM2TiDZl4gybBgJHfb+L3m/h9Rl6/iT8ACIYg0ahFOobIRhDZGKoYsynH7aoJt3Y6aJqLQHMRaCoOjkWhNpsSEjSQt6VXZKcxy7P0nJpGm05Ka8hISytM2yDevkOQnSPMyhbl5vNzcsR5+dKCQnl+kSyvUJxXwM/OZ2VkM7ekM7ZkUrdkETZl12zOKU8v2Lo5J/elrOKNW3jF231kUgeH0sGo7WBX9fIa+jj1XfyGTl5tB7emk1PVxa3p4tR1cRq6OMRWZgNaX8XaXnRgfuDJzdX9I+6Yhqgtz9KUF8m3Z8t2pGOcivkm88Pjg+/fmnn7+uibF4ZeO9N390jH5b3NJxeTByYTy8Pxhb74VFd4tCM42OzvS/i6457uuKcr5uyKOXuiWGcUaw9bmwNI0gc3euCw0xxwgH4b6LeZfRj0LNhvs/htloANxMPN8llBPwr7UdiPAD6LyQsbPWaDFzJ4QD2eFzL4AGMQBJpQoMdtHPRpRwP68YBpKGjs8xjaMG0UVAT00qBWEjVI44AiAUkiRpFXI7ApBYhMAIjFOoFAxVtLyRUqOAI5RyBj86UsgZQlEDNFIoZQQOOnwOLR+VwGX8AWaeQ6J+q2o9652RW/r3F8fO7997+Ymd9tswX0WlQlxKg1utHug0/uf/740ftv3f9CLnDPTVxZGr8U0LakwBJnSKVZSkWOTp1v1ORDKbAMxaihGDVutRuKbYZim77Q/tckcqTS5tvw1jOkK7BrC+3aQruuyIGHv9QU2NT5GJ6mwKYpsOHvp36b+gh+YdzmTgtUifyVQl+50F8hCqwDCx+xB6sUOFVrWlUpAtXqQLU6WKMJ1mjX+v42EL9IbQnDtUa8SB24LnO0Hk6xFaqGUma5S3TO7Rp8S7h+heUpN7hoLgvX34S0H+ud3mk27MEkF5uB1wfhz4+23ekEHszZb4aZ9zr519Cqc2j1JQ/pNFp3Gm04i1FPwITj5oZTFuJxqPaYhXgCJpy0EPHng+dtpItO0hUn+ZKLfMlFvOJcO4p1y0u4GyDeC5JeidIex6jvNFM+7KR90k3/qJvxThv1jSbS6wnq4xj15Qjlfoh820+57qFcdJLO2Unn7ITTNvJxG/kwSjlopR5AKActlIMWygGEcgChHUBo+xDaKoKfxqLutlB3I5Q9VvI+lLoPI+9DqXsx+qqNvWrn7HZwdjs4K3buMsZbRDkLVs4czJmB2VNmwSTEHwO5oybuMMAfAvhDgHDQJBgABLhZKbCGzeIRWDJskY9alWOoasymHnVoJj2GmSA0H7EsJsD5JDSdsOxMWuda7bu6XMvdzl2d9p1tLlHD9pIXNhA2Z+grKmX5BeyMTEpmVkN6Nikrj5pdQMvOo+fks3IKGFl51PRs8pb0hk3pNRszyjZm7tiStzW9IH9zbs5LWdkvZlZuyTFUVkWZ1ASjpoVd3cur62VVd3Ab2jm1HeyqTlZVF7u6+xlY7WQSWLKVvS3r4K7uV+8s/vGry0/vLL13efHWnuGbe/peOzX+8d2FT+7PfnR36t2bo48v9Dw+NfDwaPf1va1nl5KHd8ZWRqKzvZGpjnBfk7875msJuxI+R9xrj3vtMR8W86MJN/RdXnPcA0U9YMQNhJ1g2GkOOaCQAwrawaAdCjnMIYc5hIFhGxTCwCAKBKwgXhCFUmD5zHj6gFnvh3RB2BAADSHQ2IKZhgPG6UbDXNQwE9S1YepWVNVkUSZAWRyQJgBpCyhvM8ubQVHMKPRr+E4FD5HwIbFQLxRqeUIcLAVHIGfzpSyelMWTMPkSJj8FFp/K41C5OFg8Oh//u+8YbFfK9MlY+0D/+N07r9y+/Wpzc+9A36TXGTcpvfQ6w87B419//KfHjz585fqHMr6rPbG6e+c1mOulbWZytvAE6eIUWKo8gyYf0haYf7zCSoGlzce+v5L6K0ukH7ReIhyj9Vr9X8HSFNjWwApViYOVokCFCAcrUCnFS1G1foUVqJT7q1T+KlWgWh2o1qy1Tqgf4LVOK9MPwEotr/AVVmp59QOw8BWWfgsDKZR5mV67OBoxJYaw0IIVOORRHnTz3pizf3O5/5URy5Ml+ytx7ntDysdeyjWs4by9/hRSdRYlnMPIJ8wNx6H6k0jDSaThBEw4ARNOWOpPIg1nrA3n7QT8BNYlN+WSi3jJRbziIlxzrX1B526AeC9IexSmvBYjv9tCedpF/6ib9kEH9e1W0rst1DebqPhS60GYcttPue4lX3ESLzoJ5+yEkzbSMYx0yEo8ZCUfQchHEOIRhHwEIR+ykg9aqfuslL0IeRWh7rFQVhHyXpR0AKMcwCj7Mdo+G2OvnbPXwV91CXa7+CtO3rKdv2jjzaOcOSt71sJJgTUMfAfWACD4QYOgcNgsHjaLR8yyMYtiDFWN2zXjds2YUzvlNU4HwCm/bqERWmxC5xPITByei5sXm+FdTfBMM0bK3UDI2MQvKNKWlCmKt9IzMuq3ZFSk51Rm5Fak55Rvya5Mz6rJyq3LzK1Nz6rOyixPzyjelF6wKaNgc3bhlqzi9Mzi9MyS9NyajemywiJXfXWIWtnEqunm1ncxqju4DZ3s2k5WDV4Hq66F1dDEJMTrGoBthQby9jfv7H366u6fvrn3s0dLH99d+M07Rz++N/Ppw+mvnyw8vTv25oW+18703T/ceWNf16WV9lPziUNTkdXR8OJAeLo7NN4e7Gx0tYSdcR8WdaEhJxpyIiEnEnLCjQ6w0QHGnEDCDSW9YNIHJXxA3GuKe6C4B4q5wUYX1OiCok4w6jBHHeawDQzbwLANCqKAHzH6LCY/AuBa4VQFLMYgYopYTWHEGLIYIlZTENKHjNoWRDccMM7EjNMh9ahTFjbJGgFZApQ1QdIWWN4GS1vNkhZI3AJK4yZJUCNIgWUUCvVCoYonUHL5Co5AxuJJmFwJk7sGFl0ooglwsHiU78DiMwQ6uR6D7Q7EE4+2GvRwe1vf8aMXOtuH+nrGw55mBkFBKJMfWr795NGXT1756P6ld4QsLBFa3DVxGWS5aJuZrE0c/haRMEMiyVLKc3XKfIO6ANIUmrVFiK4YM263GbfbDNvshm12/VabvtihK7JrC23f7ztl9MXOv1pqbYUvl34M1o/Nwl+m7tcW2g1bXWmhKnGgQugvF/rLhf4Kkb9C4q+Q+MrFnnK5u0y2Pk+5HM9bofBWKHyVqrUqNKkNYGqMlZpe4RN3fEu4blcI/dWh+w+2hFCOwJTJ1W9haDfRlC9SLXWWsKE9BjX1gI45RH/AKTni4b06BX9ysum1MfitFdv9APFunHrfSbwTZF92Npyz1qwH6zRKPI0ST1qIJy3Ek0jDSaTujLXhnK3hopN0yUW85KZc8pBwsK66G254G275G+4GiHcD5Psh8uNG0jvNlKcdtI+7aE+7qB90kJ92UN5vp7zbQnkjSXktTnsYpdwJEm/4CFfdxEsu4hkHCTfrKEo8ZiUesxKPIaRjCOmolXQYJR20kvdZSfuspFWEvA8jH8AoB23UgzbqQRt9v421z87f5xTtdgpXHMJlu2DJzl/AuHMIdxrh7LSwJ2HBOPTsyKiJN2ji4WurH2g1CArxRdawWTxqkY5a5RM21bhdNepQjTnVU179tEe/02fYGTBOhkyzMXi51b6/y3Wg2314ICQuz6XnZzPz8pnpGbycXFp2DjEnvyQ9d8eWnOJNmbkvbs7fmF60JWPblsziTekFWzbnbNyU/uLGjJc25W/cXLYlnZSdwSrIVpVu1xTmwtsKfNU7IuTyGLOmmVnXQqvp4hN7eMQeDqGHQ+hkE5oZhAiN4Cc3OKurjeVFE1Hwi1cP/Oa9Yz9/Y/Wb1/f8/O19nzycee/W2Hu3xl6/PHj9QPPlleTVPe3n5ptP7+o+NtdyYDK2MhpaHAxM9/jGWj2DSVdX1NEWtjf5sLjbGnMhUTcSdVuibkvSY0l6zEmPuckHNfvNzX6o2Q81+cAmH9TkhZMec8INxV1g3GXGw9mK2KEQBvoRo89i8FlM67UKo2Dcbk44oJgNiKLGmN0YsRhDkC5h0fS4NKMB7YBT3gWLg3pFxCCNA9IWWNqByNstsiQoiRmFSUDRaJQFtRKHQoBI+KBIYBAI9EJ8P8iXs/k4WGIGR8zgiRm8NbAoPB6Fy6Nw+VSegMbHnxgySSy1RAMbUZXcoFGauruGWpp6+7omZiZ3AxpMLURkbNvOwWNPHn355uPPX7n+oZhjnxg8uzJ11aNM0DYzeRkC7iaBMEMizlTIcrTKfIMqH1QXQDhYhm149jWzih26IvuPzPoOLF2h66+mKfpe6kKnqsChKnAo8lFFPqoswH6QqsChzLcr8+34ncp8u6rAoS12p4UqRIEKoa9M4CsTeMsE3jKRu1zkKhO6SqXrS5nlrpC7K+SeSoWnQvkstadCjVOFr63+mlbfm2GFa6FoPYwXqTOHa8ypXeH6ofsPwAKrwCZLv1PuHbJ65szqvVbeuYj0rXHoq+OxzxecH+9z3g+TbjTT3uxRvTmF3g7SL9kbzqP1Z1HSKUvDKUvDGYx0ylp/GiGdRginEcJppP4MRjhnJ1x0Ey97yVe8tMte8mU36ZKLcNXdcNNHuB0g3A2R7gVJL0coryeo77dQP+mgft5D+7QXj/pxN+XDTsq77ZS3WqmPk9RHjeR7YdJ1L/Gah3TRRT7rJJ+yk09g5JMo8SRKPGElnbCSjqOkYyj5CEY+hJH2o8T9KPkARjuA0Q5j1EMobb+VvhdlrWL8VZtwl120ZBMu2YQLKH8WFUwjvJ0W/Os4/DGQO2RiDxrZA0bugJGLj65+rBXesFk4bBaOWsTjNvm4XTFmk486FBNu9ZzfNBsE5qPmmUZwKmycDJlmGs2LTeh8IwLSq2ozNpJyc8hZWZSsDHJWVvXmjLL03G2bsnJf3LzluRc2bXhhy0sbt7zw0qYNL2x8/oUXn9vw0obnc17aWJG+hZufbSnfGiFUDvKJw7yGAUZ1F62qmVEdoVYFSZUxcl0nu76TXd/Fqu9kNjTR6oPEWqy2Gqys4ObnJs3SD+/s/dU7R3/1xv5vXll+79bE2w8mn1ybuXt65NL+nhMLbUdmWk4udp7e1X14unl1qnV5LDk/GJ7p9+3s9Ux0uoea7X1xa2+jrTuCdgTRNh/a7LM2+6xNXjjpg5p9liYv3OSDcLBaAuY2v7nNb24JwPivcLMSbviZWZa4y9LoMEdsYBAx+WGDz6z3mfUBCxBEwDAKJhxws9vS4kGanGDcZow79HE7GEPBhFXfjKna7YpWqzwBSEMGdcQgj5lkTZC4FZG0wNKYSRLSi0I6uU8jdakkqExoFvMBId8g5On5fPwp4XqwRHSuiM4V0QQ4WHzyd2AJ6QKVQKkUqYwqE2xE9UpAIlQND0wePnimOd7X0TQAaTGtGKXXanqbl6+ce+O1Rx+/fO0DGd+1d+n+/vnbPnUTI53NTecL0sUpsBR5ehwsTaFFW4Tqt+LZ8FJa4RfP+m71tB4pbYEzlbrQuV6rFFiqQluqH4OlKnDgN+Ny6bZ60oLlwgCuVSnfU8r3lApdZUJnqeCvauWtUHgq1/JWqp6l8VZqnp1dMIZrjfgFfuoqtSt89nwQjNSB0XoYX1v9eOju2qF1bFOjRTJLvhjfEuIzLN0Wlpvu7nFP8svFfWbHbjtw2Ck5HRQ9iPM+X3Z9M+98umJ90Eh6OCL5fI/nrX2hl2O8ay7SebT+vJWEn3o/ayOfsNSeRUlnrMQzVuIZa8NZW8N5B/GSh3TZS77qo1/xUa54yJfdxGsewk0/8W6IdC9MfhAhP45R32mifdhG/6yL/kUv/af9jK8GmF/2kz/ro3zSQ3naRX2vg/5mC+XVJOlRI/GWn3jDR7rsJZ93U884qadt5FMY6ZSNsLa+Q8nHbeSjNvIRO+WgjXzQRt6PUg9aqfi0a6+FtgdhrCCcFStvERMtYqIFVDiLCmas/J0W7pSZt/blQYAzaGQNGFj9Bk6fkdNn5PUauP89WPxBkDts5uPnG8YdsjGXfMKjnPcbpr3qKb9mutE4l4RmE+a5JLzUiu5tdXdY9RXpL1VnZxFys2s3v9SQnln2wsbSTZnFG7dkPb/xxbTnNvzk+Q0bXvjJTzakpT33XNqG59M2pG94cfuWdFZ+gbWipI9F3K3knjYLrmCKU0bBnJjcw60PksqdNWVBYn2CVJYkliWJFQlCRaC2HCkvURVvFeblJ2zmJ9cPf/Bo389e3/uzl3d9dmfuw4ezty50XDs+c3zP0Op0z+7Jnt2TPQsjLVN9wdFOx3B7YLDN299iH2qzj3TYxzsdI632gaS1P2btjVq7QkiH39IesLT54VYf1OqDkl4w4QESHiDpBZt8UJsfbg/gWdv8SKvP0uKFm92WJheMl/RYE24k7rJE7VDICuBg+WFDGDWHUXPcDje7re1+rD1gbXGbE3ZDzKVr9pibnUgCM8YQRdwii8HKRpMyZNCE9YqoQZIAhM2wKGmWhgGpTy+yy0Q2qRCR8GERHxBwjHyukc81CHlKLl/B4f0ALCGNI6IJhFT+j8ESM0WI3tIWb0+EW5xWL4a4p8bn/d54Z9PQ2MAsqEE1ImvtdmFfy8q7r//q5Qcf3Tr7uoTr2D1/58DCHYjtZqSzKRtookzpfweWrtiqK7bqirG1nq2t/juw9EVufZH7x2zh7qTCtVLm2zXFjlTqInuqlGvaYre22I17p9/mTXOV8RwlHFsJx1HGc5bzsVI+Vsq3lwvREh5WysdKhWiJANnOs+7gYyVie5nUUSpylcvcFWsbQ2+F0lep8lepfVVqf7XGX63xV6nxgjXaSI0uWKlNFapaOwMRqTEEqgyBKoO/Up/KW671lGmwrUrbNhW2VQnni/Fj7trNTO0WOriF4+P7IW5jUp8YgI1LPsshu+ZBmPJKbMcvVj1PD4U/XTG+Gap4e1j7+GjnZ1cXPxgDboToFxwN5+3152x15+2E02jdWSfxlJ142k48bW84a2s4b6+/6Gy44iJcdRMvO2uue4k3fJRrHtI1D+mmn3w3Qr7fSLmXaHi5ifRWG+WjbsZP+5nfDLJ/McT45TDzq2HmVwP0L/voX3RTP+uiP21nvNtMfyPJeNBI+t4fcnAST9mJJx3kE47aE47a0876M66G0w7SSQf1qI1yGKPvw4j7MPJeK20PwthtYa7AjN0W5m4Lcw7mzVp4sxbeHMKfQ4Q7Yf4kxB0H2CNGzrCB3a9n9ulY/Xr2gIHTb+D1G3i9ekGfQdhvFPYbhQMm0SCwthkcMnOHYd4oIhhHRZOYdKddPuNUzjiVMz71rF8zG9LPhk2zUWCuEVyIm5eSlukOeCSsB2ilJc+nFb+UUZxZlLsps2DL5vzNaZkvpW18IW3DC8+lbdiQ9tzzac89n7ZhQ9rml9LS0kpeeAHYuj1eWTpBqTqqpl+x8h/EtHdj5ltR5IJLtVdLHqZva6za5txRBlcWS3Jf0ldsVZSWMvK2Uoq3q1nksa7w6eOT964uffBo39dP9n318vL7t2YfnBm5dKjv5FLzkdnE3snGXSOR+f7IdE90sjM82h4ebHUMtjoGW1yDLa6BZmdf0tmbcPTE7Z0hpCtsTdURtLQH4Da/OeG1xD1wzG1udML4WfaYyxJ3W6NOsNEFxdzmhNeS9CFJH5LwWhJeC77sirvARgcYsZlCqCGAGHywLoLqGm2GhBNo9Vk6Q9buCNYZsnYEkY4A1B6AW7xQzG4MWzRBUBkB5HFI0WgSRvSSoFbmV0v8OlHAKPFoZJhcBgq5kIhnFvPNIiEkFAB8npHLMXDYcgZbRmdJqAwhlS6kMoVUpoDC4JHpAjpHQOfwaWwehcOhcjhUDo/OFzCFPDofNdvi4WQkGI9Fmro6+xcXdjc1d3R3jtisHq3UJGXqRRRorPvAvRtPn7z66c2LryvErv7OA0dX7isazLwCMekFBitTykuXCjLlomy1JEenyMN3hbC2CNFstWi2WrVbHdqtTu1Wp6bYoSm2q4tQZQHyLFRZgKoKsTVrimF1MaIuRtRFqKoQUxXacJvkeYg8D3l2py0VPqhKtf5JorrIriqyq4sd6mKHushuKHIC2zxpzlKubTsL3c6ylXDspVzrDq51Bxcr5Vt3cNESHloiQEsE1h18tERgK5U4ymXOMjG+JUyBhZvlLl+3SSxfgyxQ/d1gK7VnfDaYXwPLV6HzVei85Vp3qdpVokK3q6zblHCRDMgT6rO42gy2Jp2hSWdYsgQhcdjIDA05B1cT4ZUgcsSpexihvjvI+/Zkx0enuj7ej33YQv1izvL+8ZZPj7Z/OGK6EaJfchGuOImXHYRLLuIZrP68g3jWST7rJJ53EM87G/Cj7de9xBs+0k1f/Z0g+W6QdstHvukl3QmSH0QpD2PkV5vIT1rI77bTPu2kfdXH/MUQ67ej7N+Ns385yvr5MONn/dSv+2hf9tA+7WR80Ep/p4n2aoLyMEq6EyTcChKu+UkX3cSzTvIZJ/WUq/6Uq/6Mq+Gsm3DGRTzpIB+1kQ/byPjGcK+Vtgemr8AM/DTpLpiRAmvWwpu1CKbMvAmQM2ZijRg5Q3rWgJbRp2PhZuEH3Hv1gl69oM8g6DMI+o1C/EHhCCwZgnhDEG/YzB+1CCdQyZRNNuNUzrpU68AyzEWMKbAmYsB8q3XIowMYdTvS019Ke27diTjdAAAgAElEQVRT2oa8jS+mb8rNzCjY+FJWWtpLP0l7YfMLmzJfeHFzWtqGtLTK7ExxUSGytWiYQdqv4pyFBA/Dusft8MMW9H6L/XYEPmUVLMkJneQqT0npuFXepaVBNeny7c87udU7o9bbB0c/vL/v5ZtL79xf/uzR8uf3pj+6NvLmuf6HJ3puHu48u9J6fCF5cGfj7rHo4lBkri881RUebw+sgdXqGGh29jc5ehO27hja1YilqOoMISmtWn1Q3APHPfDaZN3xHVthuyniAKJOMOY2xz0wrlXShzT7rEmPJeaEonYgYgNDqCloNQYsxihqjNmAhANq8cIdQbQrbOsMYe0BS1fA3O43t3iAhE0fR9Rxi6IFUbRbFTFAEDVIgmqpTyX0agQ+rdCpFKNiMSTg4mZBQgEo4Jt4XAOHrWUz5Qy2lMYUU+h8MpVPpgsoDAGFwacwcLAEdA6fyuXSuFwaFwdLJ9fLBQqjBnBgnq72vrbW7rHRnSdPnZ+eWh7qn0CMdoPEKqaaR7v2v3Lv8xtXnzy48R6LCoz0HfXAvUoCXJFWKy1WNWxgcDPEgkypKFspydXK8vXKfCM+etcUY9qtNu3WtZWOpsilKXaoi2zqIlRdhKoKrSmz8BT5FkW+RVmAPIPJril2aIpcOFXrw+//PwzdlQWYstCmKrKriuyqQpuuyGHa6k5zlHBwsLAdbFsJBwcLLeHhP7FSIZ6tTGQvkzrKZa5yydoMq1LhrpC7yuTucgVeCqyUYv4q9Q8m8Sm2/NUGX5XeW6nzVGjd5RpXmdpRorRtl6PbVZZiOZgvMmTzdJkcbQYTB8uaIwoI/Q55e7e183hPy5IHOurSvt3Ke2NQ/KdrO799vO/XV7s+HZD/fMX168udf77Q9sGQ7maIes1Duu4mXXeTrrnJ+JdvLrrIF93ESy7iZTfxmod000u6HSDdCZIfRMgvx2gvN9IfhCn3gqSHUcorceqrCcpbrdR32qhPO2hfdtF+0c/67TDr9xPcP+7k/X6S8zfjrN+O0H8zRP/lIP2rXvqnnbQP2ihvtVBeS5AeNRLvRyg3Q9QrPvJ5N/m8m3zWSz7nIV/wkC54SOfdxDMu4nEn8aidiM/g91qou820ZTN9EWIsmBmzEH0O5s3A3BmYOwPzp828SYibOi86qGMOaBn9GmavltmnY/VpOb0adq+O16vj9en5+Nd0Boz8IUA4AomHIMEQJBg280dgwbhVjIM151bPetVzAe1CSL8YNixEjQuNwEIcXExAU2FgPgbtakG7XQYppbY4a3PGc2mb09LS0p7/Sdpzz6elbflJWkZa2vaNaTrq1m6HXFxZJCjOMpcW9TDJu2ScIzrBNbvylUbgjS77407nGz2BV5odl1H5ARVrjEkMlZUeiJl+e2PuDw+m//jK7O9fXfjq5tSvHi+/e3XwrZvTT+/OfnF/+otbIx9c7H5youXeocSNvfGzK80nF+OHpiKrY8GloeBcr29nl3+i3TPcYhtucQw12webbP0JtC+O9TRau6NIVxjtCqOdIeuz/aC51Wdu8UIxtxl/CBhxAPgTwIgditihsN30183yWPH9YBgDwigYsgIhKxBETBEbGLVDMSec9Fhb/GhrAGsNYC1+tN0Ht3qgpMMYx7RJq6oNVfTYFIMOWRISxAzSkEbiVQrcKp5Hw3PI+AifBwm4eKCQa+Jx9Vy2ls3UsFgKJkdKY4rINB6JwiPR1syiMoU0jojOFTK4AhoPNwt/RKiRanl0vpAjBvXmxbmVPbsPTO9cuHL55pFDZ5cX92mlJiUXYNZomoNTr7/89c1rrz+69QGHDjUGdk72HtOQrZR0ev1PyOwsCSddwMsUiXKk4hyFNE8jy9cq8w3qQpOmGNMUY5pi+/pdm6oQ02y1qosRVZFFWYDgSMnzYHkeIsu1yHIt8jwEH6Xjwyn8IzhSinzr91ubuK8fZqVGWooCTFloUxbalAWYttBuLHZ9tyW0l3IdZTyslI+W8GxlAqyUbysT2MvFeI4KiaNc5iiXucskqdG7s0zqKJE6SqS2UqmjXO6sWDPLXa5ILbJ8VVp8yPWDfqCVs1Rl36GwbZej25XmQokpV2DI5umz2Jp0hmozTbmJ6ipWujmugL7fwcGOdyZ2++FTPv27bdz3+vn/dGXsH945/Dd3ht/tV78xCn14MPSr/a4PB9R3QpQbHuINN+GGm3DTS7niIlzzkK54SFc8pOteMk7VvSDlQZjycoT6eoL6ZhP9jSTtSZzyWoz8RpLyVjPt7VbqB+30j9tpX3TSf97D+HaQ+ccxzp+n+P8ww//HWd7fT3P+bor1txOM348xfj1M/7qP9nkX5WkH5d0WypM46eUY5W6Yes1PuuQhXvKQLvppl3yUywHKFR/5oo903ks64yGddBOPY5TDKGW/hbrbTFuEGPMgYxqiT0P0WTN32szZCXHx1g6LGljDetaAltGvofep18zqUbN61KweLRc3q1fH6dVx1r4FDQrwofuwWTgCi8at4p12+axLteDVzvlVC0HNUlizHNXtajQsNhoW48BiAtoVxxYi4K4meKXHN9nhbw2hQYvaoeF5QKrfTPWDhBaMtm8AeP1k63tnWu8u21fb3H52tbu6YEJCP6AVndQJbmGqV33Aa03Yq0nsnQ7/GzH7FVB6VMKaZ1Paq8p2O1i/vdz39w97//XNoX98e+qLW4M/fTT/7q2pd66Nfnhj7LNbEx9fG3rrTNfDQ8nrq7GLy9FTC9Fj0+F94/6VQfdin2emxz3Z7hhvdYy22keaHcNN9qGkbSCO9jWivVFrTwRJaYU71ewBmz1gixdqdAFRpyniAMJ2U8hmDGEAHq4VvivEV2FruSyNdjiMgkHEFERMQQQMWaEgAoZtUMRujjrgRqcl7kYSHmvSiya9aNKNxpxwFAUiiDaOqNsxZZ9DNehStJqFCUAa1kp9KiEOlkvGxQRcWMSFRVyzkAcIOEYuR8dhadlsHCwZnbV+hSWkMgVUpoDKFtI4QhoHB4tPXQNLyBKJ2GIxR6JXGeeml/buPjgyPDm9c2FuZk9Ha5+IJQfkNoPI0+geuXfj6aXzj84cuSMTOmYnzu+fv+nVJIRbJZSNdNJLTHY6h5sp4GeLhNliUY5UkieX5qkU+WplkUlZCCgLAWUhpCyEFAWgPB+Q5wOKAvDZNbRWHizPg+V51lQ4XinCfvBSkW9VFqDrnxKuH72rCm3yfFSej8qLvg+Wp0LgLOXiWqVmWLYygb1caC8XpsCyl4ttpRJbqcRVKnaXyVzlMmeZ1FYqQXeIU2ElElup1FkqwxVzlsrcZXJvpQZ/jOipULvLValrT4UW1wovZRayXQEWio15AkMuV5/DUaXT5ZtIso1E91ZVWBIysoJ+setUT/OBKHopAr6VoPxskPb7VfevL3b97nL7T2dt7y+H3zvR8tGS7emA8l6QdNvdcNNZd8NRe8dDuuEm3PSS8G75iXf8pIch8ssRymuN9CcxxnvN1A9a6R+00t9vob7fQn3azvi4k/VxJ+uTDurnXdRvehnfDrL/MMr++ynuP05z/3mO++9Lwn9b5P3bHOef59j/OMP+20n2t6OMXw5Sv+qlftxBeqeZ/GqC8iBKveknXvcSr3kIV4P0qyHa9SDlepByLUC+HKBc9FMuBCin7fTjGO0AQtttZixCjFmIMQ0yp0DGDMTbCXGnQM4kwJ40ccdMnFEje1jPHNIxB7WMAQ29X8PE69Ww14HFwevTsweM3CGAPwwKhkHBMMQbhQUTVvG0XTbvVi16NfMB9XJIsyei2duoW43pVhr1SzFgMQbu9IOzQWDcp5qIQfN9weke364e7+WF1k/PJb+81Prbe4N/+3jy66sdj3Zj16ZMt+fg8zujqy1wh4LYQi9dUXEuQMqboPJ1J/jIb3nog14Lwa+5oZta+Sk+Z4lG7KnafirI/fnRyN/djP/5fvKPjwc/vjH88sWJ25dm37s6/s7l0dfPDTw43n3zQOvFlcTZXfFTS4lDE/79o77lQedCj2O2yzHZYR9vtY02o6MtzpFmx1DSNhC39cew3qi1O2ztDls7ggiuVbMHbHIDTW4ANws/tRBzAlH7+qBGBxh3mZMeS5MXafIiSY8l7jI3OsBGhzmCQUHEFLAYAxYj/nAwiIAhzBy2wRG7+Rlba+OwRqc1YrcEUSBkMURgTROq7rIr+53qLljYAkqjOplfLfKrBQGtwKfiuyQ8VMy3inhmIecZWBwVi6VifTfDEtEYIhoLDwfrWVwehcOjcFJDdyFdwKPzAR3U3tQZjzZ3d/SPjkydOHaxtalbKdQpOCYt3+lHey+deXLp/KMTB26waeCh1QfTAyf7AzuJm0jMDBbhBRp9C4u1hc3N5PGy+Dhb4lypJE8mzZevSyHJk4tzFOIchShHiyfONUjyjNJ8k6wAkOVDa8oUWGX5iDTPIsmFJbmQJBeS5MLiHHMqSS4szbPg9+DJ8pH1yfOs0lxEnIdI8q2SfKs0F1HlodpCe5q7nJ8aujvKeGgJDx+344ssfIa1tjEsEaM7RM4SkatU6iyTOsukWInYWiJGdoisJWtg2ctk9jIZbpazVOYslTkrVHiOcmXq2lWpdlVoneWa9dlLVbYSJbJdARSIjHk8Yx5Pl81WbqHINhIVm8lgBrvH0iOpQ1eaF870Ni279Vcipg87mN8O1P92TPbzfdjfng///ZHY7y5P/ubV5V+faf9oQPEoTL7nbbjjqLltr77nId52N9zxk277iLd9xPsB4sMQ6dUI9Y0Y7e0k891m5sftjE87GZ93Mz7rpn7RS/9qgPVVP+enfewve+hf9zF+Pcj6wyj776f4/zzL/9cF/r8v8f+yR/yXFdH/XBb8x7Lgf+wS/Ms87+92cv8wzv7NMO2rXuqH7eQ3mqmPYrQ7YdItf8Mtf8P1CO1mmHYrTLkZIt8Mka8HKZdD1EsB6mkX/ThG22+hrkD0RYg5D7KmQfYkwNwJcCYB9oSJNW5gjxvYo0b2iIE9rGfhYA1qGYMa1oAWj9OvYfdpOX1aTr+O26/j4sP4IRNvGOAPgdxhiDcK88cR4RQmmnXKFrzyRZ8C12p/THsgrj0Q167GdMsx40LMNBuB97Q6ZmPwRAye63RPt1gOdENvHUz+6WLiPx8O/vv94a+PxR7POR7Meq9P+k8NOPYPoEcGbIsRXa+aMsCvW5azzuhl14yKe3bzDUxzzSy9YZBckon3U2kj1TtaK3OvNEt+eSz4Px+1/8PdxO9udX56bfTBmYk7FxfvH2q9ta/58kry/HLzqaWmI7OxA1PR1Ynw7iHPrn73XJdtZzs20W4ba8GGm7GhpG2wyTGQcPbF7D1RrCts7QgiOFX4I79mj7nJDSVdYJMbanJDzR7zXz1sFXeZY04o4YaTHkuzz9rkRRJuGJ+y4wcaQqgpgBjwM6K4XCErEEbBCAZFbeaoHYraoUaHOeZce8KYdEAxzBBHNM2IqgNV9tmV3TC/FRRHdRIcrJBeENQIfHK+XSpAJTxYxAV4bD2XrWWzVSy2gsXCwZLSmGI6U0xni+lsEY0lpLGEFLaQwuZTWHwKh0/h8KlcXCsxU8Sn8rg0nhVAu9t6+7qHDh84fuLomYG+SQfm08kArRC26RM7B46+9vCnt66/ceHEA0qDfufomdmh0+PxBdJmYv1zdfR0NnUTg76FxU7nPDNLIMoRiXPF4lyxOE8ozhOK8/iiXIEwWyjMFguyRIIsFZ4wWyPK0YpzdThb0jxQmgdK88ypZPmwLB+W5MIps0TZ0A8SZoF4+EtxjlmcDYuyzIJsszAHFubAoiyzNMeiykO/AwtfZOHTKxwstIRn3cG37uDjMyx8hbUeLFupBC2VWEsl1lIJWirByqSOcjmeq2wte7lyfY4KlaNC5axUuyt1681ylKltJUpsh8KyTQoUCAy5XEMuV5NJV2wmKzaTtVkMHCwjK3h86MDhlsCSU33er/mij/83Q4Q/jIp/twf401H497uQX5zo/tWD+W+Oxj7uk78SpjzyER646+476x75iHc99ff8hHt+wv0A8VGQ9GqU/EaM9m6S8UEL+2k7+8se5tf9nG8G2d8MMX8xwv7VGPeXI7yfD3F/Psj+1SDr2xH2nya4/zjN/7dFwV9WRP+xKv7Lftl/7JP8517J/1qV/Neq5D+XRf86L/yHGf6fJpm/GaJ/3kN7t53+OEl/EKXcD5MeRMi3Gym3Gym3o6SbIeKNIOmqn3TJR7ngo5500Y/aaPtgyjJIWwLW/jDDpJExaWSNG5ljehbeiOGHYA1p2UN6zpCeM6jjDuJO6bgDet6Anjdg4AwaucMAfwQUjJh5YxbBJCqccYrnPbIlv3w5KF8OyndHdHsbdYfjuqMJ7eGEZl9MuxzTL8RMI37NeMg4HgQmY+h8u2tPl+XqGPTZYef/ftT9rzdbfncm+tle74MJ7GQHuNoELSeR1U5gPq7Z0wrvigK9WvqQhLqk5s6LaCcMypOA+LCSekBA3MugjlVWdtVum5Q3vL3o+Oa4748XfX+66P/z9dZfX+l7crjl8q7ovZXw5Tn/ySnfsanIoanG1dHwUr93rtu52OOd7XJNttpGm21DSdtgAutP2HpjaFejDf9uYGvAmjpIlfR8RxXed2DhJxvWwALjLnPCDSfccMwJxZxQCq9GB4gvvvDriM0Uxowh1JQaukesQBQFYjboWUDMBsTt4KDfOBwEhgJgn8fQjam6EFk/Kh22yXpgbhsgiGjFXqXAp+IHdfygiu+XcnCwLAKOicvSsplKJlPBYMoZbHxLmFphrZlFZ4uoHBGVI6SwcbCENJ6EJZZxpPhXduRcmVkPjw1OHDt44trlWxfPXT24/9RQ/wSktSq5gIyBTPUfefnuZ5cvvHz2yH0R17Y8d22wdXW0cY5XyKVvodU+V095iUnbxGam87iZAl4WX5AjFOaKJHkSca5UnCvF2RLliITZYmG2RJApFeWqhDlKYbb6WRp8wSXM1jy71otzDZJcQJILSHKh9curVKJsSJAN8bNAXibAzTBxM0y8TICfBQqyIVGWmZ8F8bMgQe4aWJJsWJWHfm9L+OMV1trzwTKRs1LqqlS4KhU4WK5ymaNcZi+TYmVStEyKlknxdZatVJpqbbxVpkiVMms9WI4yNa4Vul1u3SazbJOa8vn6HI4um63OoMk3kVTpVFM+N1ihjyqidnnrmLd/T9RxIomd9cg/bKP/dpD6N0Oi3ywqv10Sfzuh+uWR5Lf3p77a6/6kT/pahPw4SH7ZR3joqX/VT37gabjnbbgfIDwMEF8OkZ9EKW8laB+0sD9p53zWyfumn/vLId6vR7m/HmX/dpz77QTvt+P8X43wfj3K/XaU9/+Mc/5ukvdPM7z/sUv0n3sl/3VA/peD8v84IPt/98v+9375/7dP9l97pH9ZEv3LnOCfZjl/GGd/1cd4v5P5pJn5KEZ71Eh9tZFyJ0a5G6PcjpJuhwjXAw1XfMQLHtI5D/mEk3YYo+4xk3cB1EUTfQ5gzxiZk3rmpJE1pmeN6pijOuZ6sEa0zCEdc0jHHNZxRvTcYQN32MAfwp3S8wYN/AEDJwXWKMSfsAqmMNGcW7rkV66EVHsiqtVG1Wqjak9Uvz9uOJo0HG/SHklq98d1yzH9YqNpptkyGjKOR5GphGsyhh7sQd7aY//2rOuP17x/vhX+9VnP4xntiTbe3qR4T6t+Vxu4HNWstkJLSWg+BizHLTNO7YCC2S8k7eSS96iZi5K6GXr5RENNR+mOYQHhSo/tlUXre7vhn+43/ssV7/+62/rnq62/vdLx5fnmT870vLI3fm7Su3/ItXvAtavHvdDpmO/AZrvcU63OkSZsII72xzD8XGh72NoWRFv8SJMXTrihlDWNDjDpAhNOIOEEUmA1e8zNHnPcbYq7TTEn0Ogw4eFO4UJFbKZUUTvQ6AATbgi/Gf8tzlYAMUSspkYMjNvNcTsYt4MxGxB3mBJOYC6s/f/pesvwqM4tbj91iE0SSo0YFSzJuG0bd/dMkslMMhPPxN3dXYknRAhBAgR3LcUppXJoe1oKBUqLR0t7Tv8fdkj7nvf/Xtf9Ye893+9rrfX81jN1MbL6GEWlVVIUxMnXQcVauNzAyFRTk+VgFB8O5QChHFo4nxbOo4YxKEYm3YDQ1QBFSiUJyEQOkcgiElmEv2dYIBYPYl86i0hF8DQET0OFBeJoCBFkU5hcgMMFOAgJ5kM8PkOQYk+rKa+rrqjvbOvp6RqpKm8QsxVydiCToKkrHj5+8MvJbccnx05ykNDC7L66opHU4HzKCrKPgycJQ8EtIxMcqSRnOsUVBNxg0B2CVyCMlUyGB5/hwWWsYDNWsBEPFuzGhjA8yJXPXClkvC1AVvAhdy5aagGuXMCVR3dl0V1ZdBcO4MoDXAWgqxh0FYOuUrSAWmoGl4A91KizloQFuikhdxXDXbNYXq3QwB4axE3N8tDy3zY4BPnQjN7UQC9KoBcF1VaIDxDiA+i86XofwOALGnzBQF9kiaDVcNBqOGg1I2g14+VHZqAvU+OLaFcztKsZug+ZKOirxoeh92EafFnG1eyQD/mWj4RhH4usH4tDPhKFfCQK/lAY/KHQ6Ms3eHN1nmztKpb6fVjzASJ7mybEEAVuRI4zluXoz8cQjL58CxyhpusT+eKmYNlAhGpnLP9iCu3HvI/uDoXc3Jxwbyzyq0re922mp7vzfxy0XssFT0b7HQ1fdyYq4HQE9qTV/7jN/7jN/2iU39Eov2PR/qdjA84lEC6nkq9nATdyoJt50L8L4dsl8N0y+F459HMpcLsEvFUKflNE+b6Y8nMZ9WEVbboBWmhl/LGR82c3b6aLP9cj/L2b/3sn9/d2zu/tnPkW5nQD9EsldKuY/E0O4YsM/KVU/Nkk3Ek79rgdfzDO/2Cc/77YgKnogB0RuHELbjgEN2TE9+j9N2r9W9TYeiW+VkGslhErJcRKEaFYQkRrK9RZRSJysZhSKqUVSqlLFMloRTJasRwsloM5MkqOlJwnoxcpoTIVUq6CqtRAjRYoMgJVRrg1mNljZfbHIQOJjMF47mC0YMjO35LEm0zhbU3iDiaINsaJ26KELTZOVYys0KYqS7DkRWhq4oWHGwzf9wdPT1jndxhv92s+rZFuz5F0J4mbo4WNkfzmSH6dlVdr41XbBNWRwuooSU2ktCpcUmGRFAaCRUYoV0tOl/oVagK6ohm7cmVHy7WHilif1cnOV3Fvtsnntkc+GjLeapPPTdjuTdrubU38vDNxIMvYWmjLTw0qTjDVx1vzYoJyo41ZUYYMmz4tXJsWrk216lOtejTVGROsjg5SoU1ZTLA6NkTzzyoJnU+hhIWIwoNFtkBhhE4YoRFF6SSxRoU9RBtrkkUHyWKDZHaTMsGkiQ9WoRoy6FW2IGWsQZhgEMTrRdEGWZxJHWOUmoMVEUZRVqQ6LVyeFRmYZNYlm9RZoaqiSFlTgqgrnt0RidSFcvO17AwVI0/PSFORU2SgXciM4kERfJJVQDBzaEYYUtKJKoiqBAExhSYg0bgkKptIgfF4hEBCCKR/jK5I6KydjiNTA4h0HBki0iAiDSRQWTRYzOLrpAoxi4sQqVw6w26Ny0jMyMsprKqsH9u8LTUli89WiljGYFVaS9X2fZNXJreeGuzYtfZDTkH+QEvNZGfp2EdvrMU64/yXEwKWEXCOJIIzjewCUDEw3Z0BuTORFVzYg4es4KOAHgIUaIUILa9ADA/E8EEMH8QIITcR5Caiu/HpbnwahkdzFbxERMeIaU4iwEUCYBSwhxodS8Er9PAKPeimZHioWW9rOW/reCt0ghV64Qq96G2DYKWBt0LHW6ETvm1Akb4bpFwV6hCyGlhylvFlqWX0pum86Sh6H0DvDRl84EW8gcVA6Uu03rDWG1b7wBpfZElbi7byRTQ+i84K9GWh0yv0lDBo9SJGX36gD0/vxdGuYmk+YCrfBZXvgmJ3ssCVwMcQ2E4ByFvrOc7YkI9EoaCV5yfKUmh6IgOHojTbo1lXM6BH1eCzbUkP9pf8fqTw7oD5p9GEX49Ufb8j46sC5LME7NnoDRftuPOxuLPR/qdj/E9F+52IxZ6K8T8Th/3Ujr+UQrqWQfsyG/g69/8Q1t0y8E4J/adi4Idi+nfFtB9LaHfLaaiw5tsYv3fzX/QKZ7oF872C33sEC128Fxt5Lzq4862s6Ub410rwdjHluzzCV9nE6xnECymET5PxZ5IIxxKwh+3Y/XH+U9EB223+45aAERN+UzC+2+DfocMuCatGTqqSkiolxMVL3CWUl84il0iopVJaoYyCqqpYTi9RACjFcnqhCshX0AoVYIkaKVfD5SqwQg1U68G6MFZLGKcnnDsYwx5OZA4ls4YTuCOxvIl0yWS6YFcqdyKRM2AXboyTdsRJOmLEdXZVcYSyLCawMUm7pUB1rUN/f1PQ7Ljp6UTI153K/YX8gQROSxS3IYLXaOM2RfDqrLwaK7cynFdpE1bahJVWUWWYuNwsrA7nNUZLWuNlHXGiviTRlizZrlzp7iz+3iz2iRLRmRLe9Xrxz72G71okX9ay7w3onu0wze6K/KHPMpYpqkpUlmRYytLDc23qnKjArAh9uk2bGq5ONquSzSo0qRAfqokP1aBtHTqEQgfn/xhU/U1MsDw8WGQLlkYZpdGBkmi9NEovjdTJIgxyW6A4yiiNDlJEGBYzVuhuoN1qtJu1KRZ1ikWbYguOMmljLQarUREdZkywaLJtqqRgfna0PiMmMDcuuNBu7EjVDGUqhlN53bHs+jBhno6boUCyNVCulpwho8dzaREsopWNtfHwYRxaCAIpaAQFQJbTaSIylU+kctD4FQ73fwsLnbUDeAoNS1oSFoCnMKmQiMnTiGU8iMGiQCKEG222pdnTNnb0HD92+tLFz0uKK1WyYAknmA+Za4vHTh7+eteO00OdO9d/zKko31xfMV6f00FzJ8sAACAASURBVO3p4L32jXUb3sJteAPr/xYe50ghOdMprhDNDQE82MgKLusdEesdEWulhPm2GFohBD0WAdz5gDsfcBcA7gLATbQEHSNc8tRLJHSMlOoipmOkoJsS9lAzPbRMDy3DXcNw10HuKnTizl2p57+tR++BEL9jlLwfvLQDhF5iI3s/ROlpdjB9CAb70l8WWdQldN50rRdtEU9A5wWiegr0AQ2+4JKtdD6QzgfR+SAqb0jt87e2NL4I+qr2RtTeiM6bofdhGrzZRh9OkC83yJcb6MNDMXhzUVup32eo3kMU7wDylXQhhsh1wfFc8czlfuDra+DlG4J9BQmSVClRWWG29EYZe8Ol26KYN4t5v1WyHo2n/bKv8s8TlQ/Gor6fSP3pWMM3B0t/LGN9kUH8PAX3ZQbpeirxciL2YmLAOXvAOTv2nB17PhF/KYV4PYP6VQ74TR74r3zo23x4SVg/lwK3i2m3iuj/LqLdKgV/LgV+Kac/qqY/b4BmO9jzvYLfB8Vz/eL5AclCv2ShT/h7j+BFj2ChgzXTAj+uge6XUW4Vkr7NJ3+VS76aQbqQQjiXQjiZTDieiDsUHzAVtWGb1W+z2X84JGAwGL/RgG3X4Vs0ixf1VSuolTJyhZRUIiWVysjo0B0ttZaEVayglSjpZWpwiVIVUKGFy1RQmQqq0CCVOqRKD9cEwvUhSLOV1RPBGYnmbI5njyYyR5KY44nsbQm8g3myA9n8PensbSncwQRRV4J8Y6KqN1nVkmJsSAxuTAzaUWq5ttF0b5NufkvQwubgb7q0J8sFmxKgZhtYH86ss/IarJyGMGZDOK8mjFNp4ZSZuaUWbpmZV2bmVYTyqiz8epuwOVrcESsYSBSMp/O3p7MnkoF9aezD2bwT+fzPygSXKvmnC8BT+bSrdfxbbfzpMc3MduOlDn1NvLAoyVKSHp4bp8qO1GXaNIvCsiiTQpWJZmWiWWk3q5dIsGhQEsO0SeG6xDAt+or+ivorOmSxv0OVFBOojDDIbXpZeKAczV6hHWViqDY5TJtoVtuDJFE6QWKoNi5UHx9ujA5WJ1k1SRZlTgh3IMe0vz5qNFfXmaoojWDVJIg6c9STuZrdebItaczOSLgihJOpZqdIgEw5rTwIKNHDWQo4SUyNExJixeRIPt3CBhQ0gpJGklIpQhKFR6Cw0XR7QMD/LSwASwawZJBApePIAJ6CllcAnsKggHyYrRSIeRCLS2ewKJBSILWZbF2dvZ+evXD50vWczAK9MkTBM5HXS6sLh86f/n7blkOjPVNrP2RVVW4uye2tTGv58I2P1r+1zm85dklYRBdUWEzAgw168BAPIWOFiLFCBK0QAe4Cuhuf5iakuQn/b1UBbhLATULHiGmukr9xkdFd5SgARgG5qxgeapaHluWhZbtpWBg15K6CPdSst7Vo0IH/tl74TqD4HaPw/SDBe/9YWlwZuHiB3z+FpfeiLoEKS+NJ1XhSNavofzvLB0BrLp0PpPOBtN4gKialF6j0AlXe0P+g9l4ssnTeDJ03S+/1Eh8uis6bo/Viq1cxle8jivdgxTuA7G0aH0PgueL5GAK8fAPt9U/g5RsiNqjKw2u0YGBdRGSHVT0QJd8Tz/2+lPewTvB4e/aDQzXzR4t/GY28O5n526mmX07W/1LL+6GA+n0u6ccC8ne5pK+ycF9k4K6k+l1OxF5OxF5Nxl9PI32dQ/22APyuEPq+CP6+kPFjMePnMsb/VFg/lwL3SmkPyuiPqunPGpHZTt78gGRhWD43JF0Yli8MK+eG5AuD0t/7RQs93NkOxnQj41E1/ecy6q1i6s186vUM4oVU3Plk/JlU0okk/GE7dirGb5vVb9TsNxji32/EbgwktOuJTTpynYZSq6FVa+hVSmqlglIip5QqqKUKaomcgt7jvvj3E0p6qQooU4PlGqhCC1fqIJQqLVKhhirUUJWeUWtk1gczm8yMNiu7MwwejmZOJnImk5lbEhnjSYydqdxDWfxTxZJjudyDGYxdabxNKeIOu6wjUdmToq6L17Wlh3WmhR6uC781GPpoUP50WHWnU7G/kD+WDLdZaXUWuDac2xDOqzMza01QfRi32sIuMzGLgpmFQcyiYFZZCLvcxKm3iptsgpYIbkcksz8O2ZyCTGYw9mQzTuSyj2Yxjuewjufx9qfBO+zUySRgTzpzj516Lp90p190fzJ+Y5o2L9qUExuUnyDLidLnROmzonQZEZqMCF26TZtm06Ip9v8H+lSrPiVch7J0Yphg0qA3K0QbZDGBcnSAhW7qxIRoYkPRSm1x4JUQqsoKlaWF69OizAlhgbEGfo6FV27j1Mfw9mTQ/9Wuv9cX8mWj6lqL8Uip9HCJ5GAB92Am71A2a1sird1CKtLDyTJGvICaLCRVGIHqYFZ5MKdQz05XgQkSWiSPEsYiqWhEBZUoJpP4RDKbQGbiiEgAHvYPgHCEv5dy/iEsAE+h48ios9BniEhj0xE+zOaCTCHMAXEUIYMbY43q7x3av+/w5tGJCEuUThGsl4XTA+Qt1eMXzn43PrZnuGuX53ukrMzOhKiqvJjKtY7r1r6x5pPX1gQ4ErFOJKILneQKkl0RKoZBd+MA7lzAlQdi+Kib6BghzU1IdxfR3SWonv4JHSOmY8Q0jPwfKGgYBd1NSXdT0jByutuSsDQcdy3XTcvBaFBhMV7C8tC8zGfp0G0etFXkemj5b+tF7xoXW8JAL4rem6L3oup9aDpvqs6bqvMBtN50jRdN7UlVe9I1XoDWG9T5QGpPKvpF7UlXetGVXnSFJ6DwBOSegNwTUHiB/wNqq5fOYi2h9eGiaLw5Kk+WchVT/j4iew9WvAfK3qEL3IgCNyLPnYg4+gFvrmW5YHPgyPLwOn6AsMxiabOqNyfq9yfxvy1kPukQzx4ufvxpy/SRwl9Gwp7tzJg9WPpsT/bTRv69cuBeKfWXcurPxcQfCvDf5eG+yQq4nhZwPS0A/WuJb/NoPxRBPxbDPxbDP5awb5ex75Yz71cw7pVDd8vAO6XQrVLwfin4Syn913LgUTX4vIkx08WfG5LPj6nnRlXzY9r5Ud3ciHZ+WL0wLF8YEM11sWabGU9qwfuVtNul1O+KqDeyiRfT8OeT8adSyCeSiIcSCHtisNsisMMWv/7ggG4jdqOR0m6kNhno9YH0GgNUY/h727lCQ6tQA+UqOvovhCiop1BVVenhagNUEwjXGpEaPVKlRaq0SI0eqQ9iNIYireGszijOYDg4Gc84lMk+mMWeTGZuT2IdyuJ+Vio+VyI4nc86kcvelyMcSZO2xoqbYyWdCfKuFM1QcWx/nvVYo/XX8fDZcf39XtVnZYIhO9IRAdSbwRozoyaUUxPKqjEhtSaw3sKqNjFLg5BCA1Kgh4sCkbJgRmUos9km6IgWDNiFY8m8iRTWjlRwTxZ0KI9xuYxxMod2NBvan8HcHAP0W8F+G6M7nNVpE/WH4w7nUb8biRnMDqpJtOXFBBbHy/Ji9XmxenTijpIdY8yJDcqMMmRGGTIi9RmR+qVFnFSrBm0YUdCke6JZaTfJ7cGq+CBlrFERGyRDb8WKMyntJmWKzYAWYqjp7CZ5XLA0IVQRq+EkmXXRobp0m7Y2VnS2xXqp2fhtX/i9XtH0ZsPtdsmZHPBoDm8qjXWmQHwqE9lnpxzPAg6m04aiqFXBSLKMYWNTIpi4TDExXwMWG5nZGiRBRI1gEcNgrAnyV9NJcgpBSCJyiCR0FwcVFt0fuxQZBRYhA1gyHUemYUko1AAiNYAI4Ckwic6hs/gQV8YWMsmgkMG1msJamlo3b94y1DuYEB1vDrSEaCLZVF1X0+TZE1/t2HZw26ZDn/gyMjM6EqOrM20lfq7+695cu/aNDf7LCVgnEt6FhgqLgmHR3XiAOx9wE4HuYshDAnnIAA8p4CEFPRTQCiUNI6VhpHQ3GQoNI6W6SqiuErrboqEWwagBNw3gpqG7KQF3FeS+aCWuh5broeW5a2EPDQp6FAhjVIibmumhRc8QEXfVUtaUt0InfCfQIdiXviQsVFVaH6rWh6r3BZecpfECUGFpvUGNF03jRVN5A4u28qajYpKtov+Ps9BXtCV8CVPjw0JZshUqLMUHDNl7sPRdCBWWyIPM9yBx3Qjw8g3w8g2ClZQ8JCpNkcPewKuJjmqzKQeipFPxzLs1kpluyYvTFc+vDzw/VfVgS8zMZOqTsZiH3drZNsnDOsbjGuBZHfCwkvygjHCvhPRTHv77XMK32bibWfjvc0k/FtLulCJ3SpHbJfCtUs6dcs79SvYvlcxfKpH7FfDdcuROBfKgHP61EnpYCT2phZ81s2e7RPNDqvkx7fxm/dy4cXZL8Mx40MyYYX5MuzAone3lzjQxH9eB9yuBn8qA74qBG7nUK5mkC+mkkynUo8nkgwmk3fH4iSjCpnBCXyihK5iw0QS2hYDNQVBDMFIXxKgLYtUakZpAuMYA1QbCtYFwtQ6u1IDlKjp6dV+lDqnSM6r0cLUBqTUidcFwfQjSYGLUBTJr9EiNHqkzIg3BSFMo3BYOb4xibItCDqUyzuQzTuQx9qYydqewT+Ryr1XwrlSKLpbxPysVHiuRj2crWmIFzTH8niTZoTLd/tro8TLbiabwZ5Mx/5m03GyWTSYjvdHMtnC4LhSuCkbKjUh5IFgdBNWbkdpQRlUwUmxA8nVQnhYs0sPlIUiNmdESjnRFIMN21vZU1u5UeCqVcigLPF3Cvl4BnM0nH0ynbLPT+mz0djPcGMKqCWRVmJUtFngshniyXLExXtCQGFQSo6tI0ObH6fLjdHlxhpcYc+ICc+IClxYGl7YFE82KRLPin3lRtHlcDI4aZfEhCjTfYLcoE0IVCSZZgkmWblEkh8pSzHI0d5ocpk4MV6dE6HKiArPtYTFmTX6EbGeR+rfxmG8bxD+1q24N6L7rCzpYJGoyU4u15HItaSpdeiSNPRWN/zQHulTCOpDJ6ozgpikYJgY1ECBYYUIcn5QoIcfwiWYAH0LFhtJxZsRfD1DkFAKfgGfhCQiWAAfgYX8cwy+A5hdA8wtAl3LoAQR6AIHmT6T6ESj+BIo/geyHJ/vhSRtwZD88OoPn0Fk8kCPnSDg0hAsyZQJJYX7Rtm3bTh09VFNWlhgZZ9FFMsjKjY3bjhy8MrXr+J6J0zSiJi+3LzetI8mUv9Zx/ZrX1/otw697089vGR7rRME700kuMAXDobnxAQ8h6C6FPGSQhwxwl6NiornLaO5LpZMCcFfS3RQ0jJzqKqG4iOluin86C7UV6K5dfH3pLFRbLNRTL4UFuqlQIHc17KFGyzH2Sh17pQ4tu4TvBzmErl5sCfXeFK0XReNN0XhTlN5knQ+ACkvrTUeFpfEC1J50tQ8KqPIFVb6g0gdQekNyH0i2iv4/zkKfVV6wygtWesMqH0Tlw0RR+7LUPhwUlTdb4cmUr2JI34cl70HydwHZO3S+B4nnTmS74sC31sFOfrJVUAYtLEGUZmSH9OZkt0eqe6zCvQnsx82q//bI/numbv5f2+eu908fK3lxuODxWPiTHvHv3fLnLbyZJmShGZqto01XU59XAY9KqA/KgLsl1NuFpDuF1J9LgXvlyN1y5E4ptCSsB1WsB1WMXyqR+5XMe9Wsh7Xsx7XMp7XM5w3M6VbuXLd4blA5N6KdGw+enzDPbbU832KZHjfNbw6cH1bO9gtmW9mPGxj3q6CfKsDvS6Ab+bTLWdSLmdQTacDRFPr+ZMpkPHk8hrQpgtIXTusJo2+0MNpDGa2hjEYTuz6Ui1JnYtUHMxtCWA0hrLogRrUBqdRB5RqgXLMoLLTpawxFQRpMcH0wuy6IVRfEajKx28zMjjBGTwSjP4Z1NEX4aS77UjFyroh5LJd/LEdyoUT4dQ336yblF3XSz+uVn9UF7iw29CbLB9JUO4qDfmiSXG0JOdwQ8WmL5dGE9dmw9nQ2sMlK7Ylit4Uz6kOgKiNcboDLDECVEawLhWtCwMoguNSA5GvAfA1YZACrTHBdGKMvGhmIAbcmwvszmEez4GNZwJlC5HKV4FoR/bMc2r5kymgUpTOc1mgGq4KBskCwQAt2hUHbIslHc1mb05kdGbKiSElprL4gXl8Qr8+36/Pidbmx+pwYXVaMNitGv9geWjUpYapki/JvzKqkUCVKslmVYlGjJIQqksPUSVZ1klWdECZPtsgzrOrcSE16EC8/XFYQoUq3yBJDJEkWZUqELjlCl2FVJ0cY4i3K/HDu5Y22x2PhF/PBy+XiC9WqyXRBeSA1QQak6oUNkbLzdeZzuYyd0ZSLhZyva7in8pg9NjhFAgRCNCUIGAGaiUE2swkhENZAJhrJ5FCQHMbEG0CqnIznYANgLBYIwIF+WMgPy1i0FZbuj6f746l+OMoGLGkdlrg2gLgei0JYF0BYF0Bcj0W1RcdSuQBbyhKxqTAfZivF8pqq6vPnz3/z+cXW2qrUWLvNGAMT5T0tu44evDa549h432GivyImqi4rqdOmTPd55RNfh4/WvYFb86bfhrdwAY5kvDOd6Mp4KSwx4CYD3eUvbSWnYGRUNznVTY6WTqCHGvRQgx6ql85a/JWCkVExCipGQXNT0tyUdHcNHaP+R+WFSk1Gd5PRXRUARgm6qQB31d+ac1chKzSwhxpZoWGu1KG5ec47esF7RgfzhxDaFaLCUnuRld5khRcJVdWSsNAeULWKpvSiKr2oi7WVN13hTZd6AVIv4P8lLMUqUOkJKbwgpTes9GagwlL4MFXebBSlF0vhyZR9gEjeg8TvgrJ36NKVNL4HiYPBM50DaG+uQZz9ld6MXDgyTZETr0scLS3utRsnUnVHM4R3q4R/Ngtn95c9/Hzbsy+3TH/aMn+q4uGEdXpE8mefZq5DtNDG/rOd+Ucj8Hs98KIOnqmEntYyH1ZCv5TS7pXSHpTDi8VUGXyrlHO7jH2vgoUK60EV45cq1v0a9uNG3tNG7vNGzkwzZ7adP9ctnRtUzg5r5sZNcxPhM1ttz7dan2+xzG4Omh9Wz/WL5zuFT5u592uR25XIt6XQ53n0i1mUzzIpJzPgI2nA/iTaDjt1cwxlKIreFwn3RjG6wpidFlarhdNs5jZY+IuYOU2hizSEsGqNzCo9XKEFK7RguQaq0jPqg9lNoZyWME6zhdkYitSHgPWh7NoQZqOJ3RbG7bLx+qJ4g7Hc0QTepULV9VLhjUrW55X8SxXqK1WGb+o1t1pF33fob7ZqvmkzXGuzHKgMGcvT7ygxnWmL/2uT9LdNYd+Opd0cjpvZbn3UIzuciN8az+q0Iq2hCFoGVgcxKwOhKiNYa4Kqg4EKI1Sih5eEVR2KNFiZQ3HwaBy4KwU+UcA9W8g6nkU7nk46kU29nA2fy2LsTQCGbOQOK63eQq00kSvMtNZw6rZ45EQS/F2L5rvN1qN9troMVWmCqSghsNBuKEgwoMLKjtZmRKnTI1W5sUE5Mcbs6MDMSD1KVpQhK8qQbtWlhWtTwzSpYZq0cG26VbdIhC41UpcSoU0IkydaJGlWRXG8sT7NUm/X9hVGdRfFlMTrUizSzGhdjt2UFh1YHG/Iig8pSrfW2CW3t2V836HfEROwM4190A4NmulFcmqsEArnUfOV2Atl/BvZn+yIBS+V8L6pYp1IJ7UZsfFsghagqxC2ls40IICRQQgEiQYqLZgGhYJUM4INBKkyEo7l7wf6+9P8Aujr/cENAUy/v1tCuj+esgFLWudPWOOP+3gD6in8Wn/cGj/cGj/8Wn/UX3QsTcoWK7hSmj+ZQQEVIklVReWZM2e+uHSqvCAjKTLKHp7EBXSjvYfPnPjXtq1HN3Xu9V8jCtTnZyV1Rmmy1jvh1r+JxTpS1y/H+jkRcc5UggtAwjApGA7NTYgKC3CXgx4K0EMFeqiAFSpwhQZ6Wwu660F3LeShg1ZooBWaJWdRMBKyq5TsKqVgZBRX+ZKzALdFZ1ExCgpGRnaVkl3FJBcR2VFCcZJSXRcHXktjL7TCgj3UjJcrPswVGvZKnUPgh1TDaorOh6T1Imu8USgab4rKh6zyIat8KIt4v1TVB2QU+SqywpOm9KIrfQClDyD/YNFNS6i8YLU3glZYaEuIPmh8GFpfptYL0XjCGk+Gyouh9EQUHzBQYYlWUoVvU4TuJDTTAC/fADv5MTC4mHXBxaEFUrJisKBwIFm2JVl6JEE41y59NKSZnQhZuNj5x50Tzy/3PzxWNX+0eG5IPtdBnh3VzI7q/+xi/dUO/dkhWGgV/rcBmW2BZhqB5/W05zXUJzW0h1XAgwrwbhn4fSn1ViV4p5p5t4b1cxX7bhX7fjXvt1rBrw2sp83cmQ7+3Eb+fJdgrlcyN6haGNbPjRlmJ0Jntkc82Rr5fCJibtz0YpNyoYf7qEv0axvvbiP7VjXrX+WMa4XIpznQ8UzoSCqyPxnekYCMxbEG4zi9sbzuGGFnjKA5kt8cyW+MFDdGihsjpM0R4habuMUqaApnNoey2kJ4HRZhk5lVFUSv00NtBm5lIFAdCNQGQY0hjCYTszGE0RjKbLHwWsI4jaFIiwXujoBHosDtMcChZORCjuBGKeunLu33ffp/det+Hgm/M2y9NxFzfzL+x5HII5Wq0xvtx/tydtTFnOhIuNgVfXdH+uPdYTMHc6b3lS7synzcp7nVwD6VwxyyIs0mcqsVbrCySkzMSpuwKU7eGC1qjuTWWQS1Zn59mDBbQSk1INUmdnUwq9HC7Y0ij8VSDqRCn2azzmcxT6cAR5OA46mMk1mk/cnErbGkIRu100JtCaE0myitZlqnZc1UBvVqLfe3kcA/DiTf3ppysiNutCS8Ms/SUhZVX2QpSwsqTwsvTg7PiNKWpYcWxKqLEgIL7ME5sUG5CcGFScE5saqK9ODi1MDSNENlRmB1RmBNpqExJ7i3MrohO6ihMDwn0ZiXbi1JDS22sUeyRNe6Q5/sy/hlxHprNOSXA/HHOkO7ckz16TG1uXHV+daqYltFTnhrbtjJnoTf9qffGTcfK+JMJLEbwzkFWjBJBkRK2EFsJBgmlGjoO1NkW+3Anpi1N0uhr6slNXq8TQjp2RwNzFQiiBICgziwWQBraNggFqABqVIqhYsjCEkULonMwOMFNJBNpIAbAmQwk0OlM4hkhEBBu0ImicYmQ9T1eKo/mbSeQF5PoKwj4D8JCPhww/oP15P8ScT1G9h0CKFBEBVG6AwJX1yYm7N3145Txw9Ul+SlRUYmhcaLKOqh1n0nj9yc2HZ66+jJj3w4yfFt1QXj0epsHIb6yav+eGdw/XL8BkdCgOOis8gYiIJhUDAMigdMcUeoHiyqB4fqzqO682keIpqHiOwqpGBEVDcxzV1Cc5fQ3GVUNynVTUpwEpGcpRRXJcVVTXHRkl1UZBcFxVVOchGQXERo5UVzU9PdNYCHGvBQ01zkdFcF3VWBBtzR1CjkroJcley39awVOqaHlv22nuGugTEapofewfgRDRWWzpui9UGharwpck+C3JOg8CIt4klBQYfuqlUUhScFHWMpfQCVL7gUa1D7wH8fEfr8bav/EZbOm6H1QrReTJUXQ+XFUK5ioi3hP4XFcvSHlq2HHDcgrtgCKDZRGisiyCcq6/uT1eNJsksFhqdNnJlN6v9sCfzjTPUfX0/Mnq6bPlL854niF6PqF8PShV1Rc5NRL4Yk/+1lzfcKpjfyXnQAL7rYC53M+TZkrhmaaYSf1UKPquBfK6FbZdTbFfSfK+G7VcjPlYy7Vez7NdwHdfxHzZynbfy5jcKFbuF8r2h+QDY/rFkY089sDpnbapneFr5YYY2b5ka0MwPS37ok99tFdxp4P1Sxvi5jXy1kn81hHstkHExlTCUztiawNsWx+1/aqjNG2BYtaYuWtMTIWqIVLdGKtmhZe7SkI0rUF8/ti+INWAU9Nn5bOKs+BGwIhFoC2bVBUG0QVBcMN5mQJhPSYIIbQ5ktYZyOMMZGG6MnEhmIBDfHgnuSGMczOGezuDfr5N93BT2cSru1Pfn+ruzp47VPjtXe2Vfy5Y7Sq9sqDnTlHB+pPjlceXlz6YPDjS/OtT86mvv4RNVfl7ofTqY86Ffe7xbujg/oDaOOJQvarGC1CaiLErcm69tSDN2ZweOlkQP54V2ZIQ3xqtZEXVuiujgQKA+kVgXRumy0wUja9jjqoRTaiTTasRTSvkTslB27Ox43ER0wGI7tCiW0mSgtodQ2C73TCg1HkXelArf7TU+3Rz7fkzx7pvr20aap9sQt/SWddfFDbSmjnTlDzTmtJQmNBbaaHGNlmr48RVuWaqjPtzYWRvTUJnfV2PsakrsaUnaPVI535492ZG/vLxzvyhluSRtuSWuviGivSWittLcUmCbrLbd3Zz05mPVwT+LDHTF/nil8cqLgy525k60Ju3pKN1YlDnXktNUnDXUWDDemnRvP+/V4yb09KVf7I7fmqVvsmkIjO1ECRopYZj4rhEm2c3GlSuKQnbdRv/pYCuXz2sA6MzNaxg0Wik0iiUWpCpVKY/RKAwewiFh6Bl3PQoQkooRKVzNYMgZDyeXqxdIgudIgkUkghhBhKPkCFV+sE8ulLJ6MzZeyBGqBjE1jyjgSEEcjrcFhP/IjrsXhPgkg+ZNwa9YzKCCdQKfhaUw6U6fU5mZmtDTUbt8yWJKbmh0XlxmRKqQo2yvH909dGR07PNC1N2C9pLx4rCx7KEySvOZNv3VvBKx7i7h+Od5/OSHAkbxYZLnAJBeY7IqQ3WCyG0x2Y5DdWBQ3HsVNQHETUDAi1FZUNzH6hYzhkzF8kiuP5MojuwrJrmKSi4ToJCE6i0kuIrKrmIKRUDAStE+kYlRUjILiKqdgZC9tpQQwCjTvTnGSkB3FdGcp4q6CMSrIVclw16CrhZyVBge9L1nrTVR74tWriCpPFJLKkyRbhZetwss9iXJPosKL9LITpC4NttBJltoHVK+G1Kuhf+ZFl8y1lMPSzz4mNAAAIABJREFU+DCWqi1UWHofJhp0UHsz1d5M5arFrlDyLl20kiryIAvciGynAFRYsEtArTglTZVYFF21v314S65tNEF5Nkf9uAl51iv6Y1A0uyv+6dHSJ5P2p7sT5w/nTQ9rZyfM0wdynu3LnB3XLwwJng9Ln20S/b6JudDH/72X96KLvdDOmG9BUGc9rgLvVVDvVwL3KoF7leCdSuBuFXK/jvNrI/9pB2+6SzjXK1rolywMyuc2KebHtAvjhumJsJmt4TNbLbMT5pktodPjIU9Hgx4O6e93K39ul/9YL7hZybtRyr1YyDuVyzuSzZtK5Uym8MYTuYPxvO548cY4cUecpCNO0hmnbI9Tt8ep2+2adrumw67oipd126VbUnkTiZytcbyRaE5XBNJkgRpNUHMQ1BwCNwRDjSFwcyijMRRpMEFNZqQtnNETTt0Ug4zGwaPR9K3x9P1pjONZ7OMZjJutwXcn0r6fzP/17Ma5z7dNX9vxy4Wtdy9tvXJsx9VTu05PjVw9OvnFkYl/n5qY/nzXs0ubn34+8ezGjgef9cycLrs3ornTKzyQSR5P4XZFwMOpss4E+UhJ1Pbm3Mm2woP91WO1GeOtBRMdBSMNmXVpQY3JuoY4ycYkaUM42GgC2szUPgtxcwR+t52wN5mwIyFgLOaTTTZ8rxnXHoJvCiI1BJHrgqiNJlpbOLw5nnmyVP1wR9Z/Tlb9eaH5xReDP5zuuXak6/BU//ED/eeODe2baDo40b53tGHnQPHGCktjXnBzgamlMHRjua27JnpqpPzE7vYju9rPHhs5d2JsalvLgV2d+3d2HN618dDOzmN7uqbGqw5sb5waKT3Un3Fja/pvB7N+25c0fSzr6YmCh8cqfr+x+eHlsW/P9l883HV0d8eB7V2H9/bs39Vzev/AvWs7Xnw7cft47bmx3Mm2jM6c2IoIbaqCES2ELVxmCBMKRYg2BjZVRumwcUZj2e1mMF0FJgbpYoxBBXGJOQlJuYmJWTGROdG2ZIvRppJp2Ww9h6dksrR8frBCYbfaEiOjYsPCs5NSM+ISU2PjEiOjwo0hdltUbJgtNswWFmiKt0ZbjJaIYKuUJWIQQDCAStlA3OC7zu9jP2oAEcDRyBuIVH8yTAUD1dri3Nymuup9u8fqy3Ny7fGJ5ljYX1Bb0Htw75Udk6e7mrfgNoiK8gZKs3uD+VEfv/HJJ6+tWb8cj8YacM5UgutisgGF5s6iubNo7hyaO4+2GMIS09zEaBqLihGQXTgkFxbJhUV0RojOCNmNRcZwSK4cgjMH78TGO7GJLmySK4eCkaFNIgrZVUpyEZFcBGRHMdVZurSRs7RaCLrKmSs0iLsKwijQIT1zhYb/vtFB603UeBFUq3DK9/GKD/DKVQTlKqLiA7S8Iiq8SEpvssqHovaha3wBjS9gWA3pfUG9L6jxBTS+kMYXUq+GNB/C/8y4o6nRxeC7F4JuR7/sAWH0y/8IS+XJQoUlex8Uv0MTr6AI3UlcFxy8fAPkuAFy9o/bII/iWQYqtw7ktYxlRm1O1B9IELwYED8fVP41Kl+YtD3flz43GbFwIO3F2ernk9Ezu2KnT1Q8P146s9O6sEX7dIvhybj+xWbZ3JB0flA038v7o5vzopO10MqYa4BnauHHNcCjWuBhNfhLDXC3Grxfx/i1mfOoTTjdxZ/rlSwMyheGlQsjmrkx7ey4fn4i8Nm2yOlttpmtltmJ0Gfjpt/GQu+MmH4cCr3Vo/93u+rbeslXFYIrJfxzBaKjuaL92eLJDMlEqng4RdyXKOtOVHQmKDsSle0Jik67rtOu60zUdybqNybpu5LUPUnKviTF7jTWvnTG3hR4IhbojwA6rVCbGW410dtDGa0hcIsJbjYjzWaoKZTeaqZ1WsFNVtx4DGVHPG2HnbojjrQnkXYoHTqWBZ+rNPx7a97jK6P1GYaMMOmh8e4tPQ1HpkYuX/rszImjX1679M3VC1+dP/nj9bM/Xj3+zbmpq0d3jbWXVyWrnl9qfbAz8ka78EixYDRDOpQVOJBjOtxTsrurfLK3fmtPQ0WWvaUsu6+1cstA68m9m/eMtI805ozVJrUmKeujOLWhjPoQsNFIbA0M6AnFD0SQe6yEFtOGRiOx1kCo1BEq9ZQKHbncQKk1gS025rZc5ZnW6KenOp6fH3h2fdvjbw7evnF0346erZv7t2/pO3Z44qtrp765dvbE/vG9W5on+vI3tWb01toH6+O3bsw8ur1u90jNmSNb/vXF6X9/df7bL8/duHbmzo83vv7i3LXLxz6/ePTzi4e/vn7s3Inte7c0fnOs6/6J+p/35Pw4mfbb8bIn1wa21Sd8dXji12/OPb7z2b//dfDOD5e+vHzhp+8ufffNpe+++uyH68dnbn068+Ppaye2NJRnNOYmVdvNhcGSZBnDyoONTMiAAIEQLYhBs0AB2Qp6hUkSp+AmmoIzYuOr8goaq2uHu3v621rba6pK0pJTbNZwtcYokoZpNFHBwRnx9uzU1K72tvbmls7Wtuba+tbGhp7Ojs7Wtqa6+rqq6tbGpobq+qrSytry6qiwCJvRLIQ5CJ6G/Wj9Op+PSRtwtAAqYS2OsoHIoSFcOhyolDdUl+/cPr5v52BTVW5+SkJmVLKcoW8sH9y3+/zwpt3DPbv913HtMTW1xcMRKvs6p7VeDl5+zv5+y7H+jjisEwnvREXTWBRXiLIoLM6SsOjuIhQqhkdx5ZJd2URnhOAEEpzpBGcawZlGdGWQMEyiC4vgzMQ7MfFOTIIzi+jCJjqLSS4SkrOU5CwluUhILiKiC5fowiUs5xMdBRQXMRrUAtyVKJC7irlSh7ytAt3l8Aol6C4H3eXMd1QOel+yzoek8SKoVxHVXiS1F0ntRVZ7kRVeRKX3S1v5UjW+gHY1qF0NLp0eLp4VegPocaHKG1D7gIsK8wHRZ+1qWPfyOoeXPeCiv1Bhab2Y/1NhocJCKyyOMxZevgFcvh5w3FAljKuMKBpv3LetemgoNXI0wTgVx3u+kfdkLPivbYY/9sTOHs7+82DSn6dLf7/a/exI3u9HUucvNMydr39xIPnPneHTO6KfTEQsbA6e2aydG1W92CR/MSD+s0/wn27eHx3s39vYs82MmSbms0bkYQPyawPyWyvnYYfgSZd4tk80PyCb26SaG9HOjutntxhnJoyzW4Oe7Yh6utX6ZCL88ZawB5stt0bCvh4K+3wg/JueoK87tDfqZZ9Xii+UCE8VSg7mKaZyFFszFWNpisEUZW+yamOyuiNZ25GsbU/SbEwybEwydKYEdqYEdqYYulJ03cmq3mTFoUzm6XzW2VxoXxJ5JJLaG4F02aAOM6XbDHeEgm2hQLsZbDfT20PJ3WGkgQjy9mj89mj8VDxpfxJtyk6YjAnYn0w+W8i51hF9c7L8h3OjTKKP82sOLm+8+o4H5v333l71wXtOyx1ff/W11xwcPlntu9Ld9c3XHJyXObi/7rTMwSE9Qvrbpb7vJuxXO0OO1FpGi8O2thTsG6jfM9TSWJzBoeNWOL72DmY5Ztmrbzo4OL/+ilTAqSnNP7pzfO+mtq1N+e3poQ1Rwiozq0hDyZfgCiS4IikpX0zO4OMyhAHpAmymCJ8np+SraIV6oNbG60pRjVWYruyu/fnS9hf3rl44uj0iROP57gpnp7eWv/H6Kw4Or7zq4OO76p23VzIhekNV3vax1i39Na3lcZ1lkeOtaVObKliUj95b4fLxmk+4CBISaJCKJQiCSKVSBgKAFByfQcXh/UCALGCRd/SWnRkrOd6dcKov+dxY/qd7e1Y5OmAc3iBtCPDycmew8SqNXCzWyoQ8Po9jDNRrpSI1DxZBJGLA+uXL32rIT69PjaywKjPV7EgeZEAAOZ0mJpP4BHwgA1ST/YMRWpxeE6pUktb582FmfFRcfnZObWWF2Wg0yKRcGi3eZDErNRF6Y3pMnMUQ6ObsRCVTFDK52RRqj4vPzcmKj4vJy8ktLy3LTM8It4RZw2yhIWYBm7929ScJEbEaoZxDgQkf+/mvXotf6x/wkT/uY38wgCxjceQclsWg7mytOXJw557J3vryrOTIcKvewiHLK/I6j+y/PLnjyHj/Pr9P2Cn2+obykbzo0nXOn3g7fPDxW5+seX3tujfX+70VELAch3MkEZ1oJGc6yZlOxkBkDPSy4GKSXZlkVzbZlU1yYRCdIYIzHe9EwztR8U5kgguJ4ELCOyIEJwbRmUlyYRGdmUQnFgrBiUdw4hGdhURnIdGZT3DmEJxZeCcGyZlLdOIQnXgERy5hOR/1F9FRRHERo0eTFFchFSMiOXMJjmwqRuCg8yH9syVcEpbSm7QkrH9WWC+jpFSFJ0XhSVN40uReNLkXDR3Aq7yBJRad9dJQ/xQWesHD/6+wJO/ShW9TBG5EdOgOLVtPf2stbdm6XCA8S5daHt96rGeqx27pilCczDI82yh+MGZ+sT34+VT808O5L46kz52tePZ5/+PTFbPH0qYvNT670Dh3OP3PvXHze1Kndya/2BY1syV4ZjxwblTz+5DsxYD4j37Bix7e793cFxt5cx286XbO0zbu0w7Bsy7Rsx7p8375XL8UzTHMbg6anQid2Wae3m6e3m5+ts32aMJ6fzzsp83WmyO264PWi/3Wc33W670h1zsM1xoVV6qk58skJ4rl+wtUO/O041nqkQztQJq6O1XbmaLbmKpH6U0L6koL6koL2pgW1JUW1J2q70nR9qWoTxfwvqjhf1XNOplJ2RpDHoqE+iOArjBcXzjQZaZ3Wugbw4DuMEp/GGHUit0ajd9rJ05FY/fFEY4kUQ7YiVMxfkczaFerJd8Op327q/LHi9s8V75WVZp/5bPP/vXljQe/3Jv+7Zf6yspXHBx8fFb/+O8fHv96/96PX928fnawqfldx1f2j9Vd31V1pT/hcnfijprYrS15e8cHsuOtq991hQjrynKStw93Xzix//Cu8aGOlqwE+0oM5jUHB88Vb+faYw+M9m9tr2pK0BSbOElicjTDPwoMiARJNpBsBShRsH8U7B/HwicJyMkSSrYObrSrR8pjTu5q+vbq3uMHxrgsGsbVEePqHBkeVlNecnTnxHdfXGquq6DTKC7O7q84vCrkMY8d3jbeVTZYlzxaH3ewL+vfZ8dKks3BerVcoXV60/kVhzdecVj2+huOEMgMM4VUFOQGygQffvjhO++96/CKQ2NlzoHN9Xu6cg8PFV3Y1bq5u/ktBwenN5av/WSDQChW6bSrfD92eM31NYc33nzDEWGwoiKiNWKFx3JXd4yHwxtvjHVUdxclVlgVSRJaGINogMgqGklOxvNw/mIyQU6n6FlMi1xemJxckJ5VlFu45uO1rzg4vPbKqxqF3B4VFRliSouIDlNp402WvKQUpUDovGw5EU9gsVgcDs9sDpNJxa84OLzi4ADQ6FKxRKVQ8rmCd1e+t/z1Za7LXfJSs0zqQC4Voa7H4z7esNbzQ9wnWMoGPOiH5VMoah7DbjV2t1Xt2NZXU5qcmxqZHhuZYktWc0PLczbu3/3Z+Nie1uqhNb5waUF/WXZXRUr96jc81zl/5Pmq19rXP17/5hq/ZesDHP0ITniSC5nsSqFgqGRX2iIuwEtAsgtIdKYQnMgEJzLBiUhwIhKc8AQnPMEZG/AWFbecTnCmE10AogtAcAIJTjDBiUFwZhKcmQRnFsGZg3di4hwRrCMYsJxGcGIQnBh4RwS3DMEtYxIc2UQnHsmZj1/Go7gKSc58ohOH5MwlODJxyxCyK9tB40VQe+KVH2D/2RIqVxGV3qT/OSVEeZl0/z+EpfBeTL2jqlocxnvRVd6AzgvRezNQdF6Izgsx+DADfVkvnbWYI1V5stAolvQ9YGnojlZYwLJ1tGXrythJ8YKY/IjqoYKWoYyIjnDpsUzjk3b5kx22/+62PN+f+OxU2X/OFsxfrJn9eujF1aa5c5XPrg88vtI1cyLvjyMp80czpw+m/r43ama79fmEaXpUPzOsmhuSLgyI5vuFc32CF73i+V7RXLd4pls00yud7pPPDCpnBpVzg8r5Yc3cqHF2wjyz3To9aZuetD3fYX2+NeyXMfP3Q+FfDEVeGIg+2x91qi/ydH/U5T7TlY2BV5rVl2vl56vkJ8s1+4p1k4WG8TzjaI5hMNPQl2HoyTD2Zgb1Zgb1Zwb2Z4f0Z4f2ZoX2ZJq6M0K604N60wN7Uw0XSiX/blXcaRdeLgKm4mmbo+GRKGDA6j9opfSGkXvCqX3hlE028mYbbmcU7kA87lAiZX8sYX809nAs4XA8/mgy8UIR65tm1c1Nydc25440J/MZ/l9c+ezbL67d/e7m9K93/pqfycvKdHB4HU+g/PXf//zx5M7C7UuPPp+6c/kwtNb5yFjxjV2V320vPd6SfGKk7vieTWSc30rXZa3VRZeOTU1srJnqr9/RWT7VXXFwtPv84d1fXjzPYSCvODi87uBQmJF8ZHJzb35Mcbgyik81g1gTDWukBhipAcEA0QLgLQDehhBjOJR4IS3LyOvMj9zXX/HlpaOhBtmyt157a/kyVzeXfbu3PL/39f1/nZq+efLRNydm71279c35iuLcZa85yETwmePbDo+UHOxN21UffLIr4tH53ofX9/71/P7jXx+84vC6kyPm1deWeXqtfvTbwz/mnj67/92zn7+8/8M3o5v6HF51qKrIPjbVd3CsYm9/3tkdDeWZCS6vOByeGnsx//jFwu9/vPirf2DI4RWHVx3ecHB49eHTJ7Ozs88fPv3t9n0iAfe+97u7hxqHqlKqImVJEpqFgTOC+CCIEIoQ9SBODZI52AAZCFrk8tSIiIbyiq9ufK3TaN96662PP/74zk+3D+/fV5GXb1GrowONSRarPcyKW7Ner9b09/YdP37yypVrMzNz339309lp+euvvnbpwsXnT59dvnhpateeA/sOgnRIwhcXpOfoxEraBgLuw/W4D9f7+a6hBVBALJG8Zg2fhDOr+Bn20NaG3IH+muqSpIK06PTY6HhLgpxlKkpvP3rg6p7dJ+oKuwLWcssKBwrT2rJshZ6vvb/O+SOv17zXvbl6/Vsf+i1bg3NcT3AOILniyRgC1ZVAxrzElURyIS5BcMb+D3inALxTQMByHNYRi3MOwDkHYJ38sY5Y7HIizpGEc6binGg4JwDnBOGcINRWActpWEcq1pGOfic4M9GBFxnDxy3nkF2FRBcuzpFFdGGjvqN6cP6eYak+IPxz6K72pah9KWpfKsqSsF4ms9BX4J8tIVpVocJCXab0oqOSWhIWes9foC/L4Msy+LL0PmytL1vjw1J7sdE0lvwDCG0JUWcxnPwhxw2A44YCwM7xZIeLE7gfkgbTw4fshkOphuke4/NJ23+nzE/32h+fKn5xNn/2fMXs1/1/3Wj669vRP+4cmLm5dfZ8xR9n02fOZD49Zp8+aJrfHTs3GTE3ETI3ppsfVs5vks0NiWcHRb8PSBf6ZXP90rl++eyAYm5QNTuomR3UzA+pFob1s5tDZraGz0xGzeyKnt4Z9XwycnbCfG/E9OVA2Gd9kSd6Yw/3RB/riz4zFHOxz3yxK+hyq+ZKg/J8rfJkpW5vmXFHSfDWwpDx/ODhnKCB3OCBHNNgbuhgXsim3JChfNNQnnkgz9KbY+7NsvRmmvrSg/tSgy6Wye90an7rkV4vA/bZaRMxjPEYeFNEwKYISr+N0mclD9mooxHk7ZG4g7HYUwm4w0nUA3HE/ZEB+2zrj8TiPssCb1QLv29V/7Ql7cttBdeO9Owcbz9zdOrY1Pbvr5z76cb5P+ZnRCKJg8MbNDr8x8zj6R8u/OebqZlzHV8ebBuqMl/bW3FtW97Vgcxz/UWXDw4x4LWvOzhMDPddOXlgR0/d9rai7jxbR5pxuMg2Wpe1paPyi/PHjx/Z7+LitOytNzCOb+7fObGzpbIuwRojYZoZpBAIq6WuUZI/0tA+NpICgsj+ZjougkWOFQH5FuVoY86l/ZuaKsqd3lr22qvLHBxeP/fpqae/fHX7i93/OrXxt7Pdz69vXrh1+I+H13794Sp+zQdsYM3FM+M/nW67MZlzdcj68Ej2oxPlv3zau/Dz5Ts3r3m4YxwcHBxecVi3Ye1ffy08uf/to1tXZu9efnDzwg9fX/D9cGVjU9H+nR07Bwu2tf1/dJ1VVFvp978PUAoR2tF2KkDcPYGgQUKCu5OQ4O7uDsVKcSsuwV2KS0tdpi5Tm3Y6tWmnLVrv/yKdfuc/a/3Wei5OzuKGm2ftvd/PPm/ooiQtUmQjMKffuzL2x93jr5/++eX950A/sZwsIAPIgqGgx389Wl17+cfdu1fOnra14ukbMVuL42vTfA8G26W4GAaasN11aUJtko8uyZaFsmaTjVk0YzU1S23tcE+PyqLiUyfOZmakAQAgKyt7/uy5ob7ezPgEkY2NC8/YnsuP8Q1i4ckpcQmF+QU1NXVDQyPXr9+cGB+VAQB5uW1XLl2+cO78xNh4RVllwYFCI0Ouq6OT0N7JwoDHYagzMAS8MpyoilQnM9QJFHUsypnPSQwUpkZ55GWGVlWmF2VFZ8SFxAcHR3jHOJr4ZMXXzEyc6+s5crikm6vlmhRTnZtU72sboiK/T0V2D0IRidmmjJVXwW2HExWQZEUsBYSjg4h0EJEO/QaZBiF9Q/qGoURhKFHoUDINQqaCSRQQkQLBU6BYMgRFAiOIIAQRhCKBsGQwgQSmSk8h/9GTFDYVqk6FqtOgGjSoFhWiTQHpUEA6ZEUdOsSItcOYDjWkgHRpEA4VrEuD6rB/5P5/LaHdfqa9Mku6oGOnyrBTYdmrqtnB1e3g6nZwth2cbQNTt1dm2Suz7Pazvu0YShMMJiosMxU1c1UNS1VNG5iWHUzXQVXXEcaxU2ZLlxAdVHW/7j9L155hHCe4njNC3xlu4AznOsEMHVUNHFW5dvv1rffoWuzSMv2RzdvJNIBQDSBUox2MMLyLGc7SWN2LtJNcFejXFuHfG+a01uv3clywuRC8vhi9dSLp7Zn0rfPZn69VfLhSvXmj+9O97i93WrYuHlw/lbl1MvXtSuLqXNTqZOibUd/VPvc1idNmh93bdputNuvNVqv1Npv1NpuNFpvNVtvNdvvNTqf1TqfVTseNDsf1Trf1To91ic9mX9C74ZCtId/VXtHLXuEjifv1VvHpBu+lhqC5htCZpvDZ5ojlZvFSk2jxsPtcrWimXDRRLBrKFw/kenZkCDsyhB0Zos5Mz45Mz45M745M3/ZM3+oU7/pkUUeqqCVR2Jzq05jqVxPr1p7i/muxyf06+weVVpcytVai6dOhzOFAtb4A7U4vYrsXqdWL1O5F6vIlDgeQZ0PJxyIokxGE8VDqsC9pRIw9Fkz6vcDwSZ3VzVKjpxK3PwbCL/WnL/cWLg5WnphsvrQy8vvVlb+f3uEa6gOAPIFAer/2x8eH829OVNxuD1g+HDZb6r1S5b9UEbhQH7fUWzE93AXIALt++vny2eWVsebu4rhif4cCD6s8d9N0V8Nif4eG1OD+6oKrJxdH+nu+27ETAGRLD1XODUkOxPjGOhmJOVQ7FsmYSLBmMqyZDBMqzopJsKBg3PXYvmbcrPDAwfbmqbEhKp0CyCkCAEggcN/6++6TS/3PT1TeG0m6Oxq6fj7/+ZmDf5xouHNsINzN1JD+87VTTR9PH7jbE7qUa3kmz/hlt/eTscTXN6Ye/3Fn586dACALALJurs6rf/+58fTGy9/mXt0Ye3Z1+f6viy01ef0dh6a6DrbmB3UUhDVkBEkKgieq4xdb069P1/11bf7L2hMHG2tADgzIANu373j6+Nnje6fPzTaP1BRWJEUnB7kVxohz/Uwr/fW7Ig2b/TUyrQmBBjiBDsGMSTShE42oBAMi2VxDR2zjnJeSu3jkaICvCJABAJltv1683H64Likk2NnYxFRXz1xHz4Fn4mlv7+vsHOLhFR8WWVFccWL5VHVtFSADyMgB586dmZ2ZqjpUlhgWFebl5+Pq7m7nZMs301fTpGMIBFUkEYaiILHY/QgCCmVpYmhuwI73dU4Pca/IiUyN9ShM8SrLCk4J8w5y93cxDyxIbzu+dH1ubqW7ZUJH0+LQwbaW2iEjhtkeYBdKUQWhsBezbT9WXhmvoEpQhJHBCAoESYEgqVAUDaxKA6vSwHAqFEGFoqgQNBWCpkCxFDCGCsFKoYAx335SwCgKGEUGIf8DEUQggggEEI6giCeCSCQQnQxSo4C18GA8CUwkgckUMI0CplFBFIoimaZIxINJOBCRBKZSoep0JW0GVFdtp6HG93zABa7uDFNzVGE6KLMcVdScVNWdVTWcVTWkIVJ7VTUH2FdbSXGCSdFwhGk5wnSc4LpOcD0HhJ4lXMsKpmUF07KF6drBdB1hX7+B5QTXdUZwnBH6/7jJwAVh5IIwckbouyANXBCGLghDF4TRP87iOqpybffpWe7WNv9Z0+QHdaMdDK4S3WgHI5YmdmI5u5pEMX6ml/p7Nod7D0QLnrS5v54K3lqO3ziW8u5MzrtfD2xdKvx4q+rt9erN2/2fHgx9vi/Zulq5fi5v62zG1snk1eXYtdmwtYmAN4PitW7nzU6HrU77zQ679Xa7jQ779XaHjTaHzXbHzU6nDYnrepfrWpfrWqfbepd4o9tnvSdgoy/o7VDQ5qDP6z73l72CRxLB9Vbx6QbPpcP+cw3Bc41h800RCy1eCy1ei80+iw0+M9Vek6XewwUeA7meXdnirmzPzmyPziyvziyfjiw/KQ2Zfi1p3p0Z3q1pXi1pvs2pnq2JTuMHRLerLP88bPewwuRatub5JNZKjNpUKGs4SH04mNYfROv2p3b50bp9KcMB5KkQymIE5UgoaTQAP+KLnw8hX0tjv6g2/7vN+UGjw+Mev9sDUae604+0ZY+2FYx3HJwfbj53bPz549uGBnqycopYLPbj+oOt2+MvF/IulDsMZli/r3rfAAAgAElEQVT3JpkNZdgN5bovNKZdWR7ISY0FAMDWxurymcWR5qK6ZO8soXGcpXasGTvWkhVrrZPoYlyXFTPV2/rH7ZsMOhUAZFEozNHp0eaDmQlCK3ddmlRYJiSiIQrBJaEsGUQrOtFNlx1sZ1kQHz0z0u/p7gbIAsA2ue1gpYH+7uf3z16eqbzYF3+zJ/ppX9DpErNL9c7XWgPO1gafrQ+/2hn+bC75bpfn0SLzqRT9E5mc+3W2f/SFvbkx/vrFH2BF0LZt2wFA1szM7MuX95svfr99dvzB+dGHF4+OdzeMDbRODjS0lSfmhdjnBNikeVmWRjo0JAs7sr1mmzKuL3WvPr5pZ2UJAPKADLBNDvLgzu9XTo1OtGQ3pEceCPGO97KNd7eKteNkO7GrPbTKBOwkc6o3h+TIpvIoOC4JY4DHaqOxXBrLkW+eEBY33DMSExmkANoO3vH95ctXaw4d9HNx5jKZmmSqHo3JU9e01NOz1NOz45uI7J2TYhKGeocPFOQBMgAgA0xNTTYcrkuIihHYOJjo6JtyDHlaHA6TrUagUJBYEhxNQWIZWCJOGWlpZOwpdLE31fO05oYLLWsL4vLSAg+m+5ZkhRxIijyQlCO2iyjP7z06f2Vmerm/Y1qNwSs71NHVPCmy8MFCUPuBXTD5X/4vYTEgGAYEw4DgaBCCtKqiQ8k0JQoVQqVBaXQlOg1Ko0KoUmhQGhlMIIMJJBD+v4DJJDBRqq2vwgKzyCA2QYFOVGCSFdQpippUkBYNrMmAaDEgGiSIBhnEpoC1aBAOHapPBxuwlPjs70wBAUrTFcF2hqk5qao7qao7w9guME0XmKaDipoUe1U1BxjbAca2R2jYIzTcUDoCtK4ArSfE6AswhkIsV4jlCbE8R5SBA1LfEanvANeXfl/UFWHoCjdyQ3MFGCPp3wgwRlKEWJ4AzROgeUIMX4jhC9DGrkieVFuucL7DfgObX3Std+tY/qxl+r06fweTp8RI1QxIcEqszOkLtQ3ozUnsz4ycywv6s0v0Zin13Zm8rTMH3l8p/XCz9u2tuk8P2rbuNW09mPr0eObzo5G3t1s3rpa9vVr49kLW+unkjaPRa3Mhq2PebwaE6z0uG90uG91ua12u691u612uGxLBhkSw2SXc7Bat94rXekSverxX+/3XB4KlbAwFrg/5vB4Q/9Xr9kDidr3V/XSjx9Jhn/mGwPnGsPnGsJnWwLnWoPm24IWWkNnDQZOV/iNFPgMHvHoO+PTk+XXl+Xbl+Xfl+XfkBnTkBnbkBrZnB7Vl+EqyAloy/BtTfZqTBQMptucr3Z832TxrsHh4SO92DutWtvrlDPaxGMZMGG06ijERzhwMpHX7UiTepD4f0ogfaSKQOBlEGfXDzYQQLqap/VXN32y3f9HmerfB7Uqr34mW8PGGhN76jJ767J763PGu6tPzQ/dvX7Y0twBktvN53Je/n399qfNGZ8CVcqvReD1JmHZrlFFHhnCm5cDllSMMMlZGRiYzNen04kTbwYT8IJtEG61QQ2oEnxZlQo3gMaIstfOChC0lOWePzsZFhW/fvl1OflvT4eq2quI4sa2Qw7RTo5rTaWY0qikJZ0DC8ql4SzrZVVczys3pYFry2WPLP/34PSALyMnLysjJXr105sRMx3BtlCTDtjvBuC9Au0mI6wuljcdrzCbr/tnh9WU24s9WqzvtwsEY1nSi5u0K8xftTo8Hgp6e6fjrzxvf7VSSk5MDgG0cXcPPHz9tvnr27P6VZ3fOnVs8glHdU5CX3lpXXJjomx1oF+GgF+9mluqqlyXmFviZtGT5LfdVPr1zwdHBBpCVlwEAiOL3D27fPTnd3HIgIN/fKdHFOtTeMMSKH2ysGWfKyLBippjRQwxoAg2GOZViRMIZEr4Ky5BKtzXkRfoFdTa3Z6UnyMnJATLblpePlebnBbg6GbPZOmSaOpagQSDokimaRKIunW6mxw309m+ub8nPzwMAYNs22ampycrSQ/6enmb6BjpkGgtPZuJINDSeBEdLyysyAkND49WJTF+hODLQP9RL6Gqs62yknhXllZXkW5zmU5YT2VxZ0t3QLXaMqCruW1m8srx0anLwGEfbqrFhsDS/0d8xVFnml73AT6rbdkuFhduuQlCEkUBwqbAoECQLSmFBKSwolaFEZUDpDCiTqcRi7GAxoNrScCkDqk2HaElhQLUpIMZ/ICvSyYp0CoRJgTDJEBoZQiODGWQwiwJWp4DV6Yr6dEVDOojHhJiyoGYsqAlrhzFrJ4+pxP/nYJHHhPLoYC4TylPfafJfYUkrLCcVtjPsX8UUXMMJoemM0HFB6gqQHCFKT4DWE6IN3TFcqbDccXwBmueGMnJFcl2RXDcET4Dku6OMRWgTd6yxCGcixpuKcCbuOL4UEd5YjDf/hghnJsSYuKH4rkieG8L4m7Csdmmb/cDm72AaQelxDM+ikOKj4ze6D7VNVeb150XPFoc9GfR/czrn3eWDW1dLP95p/vRw4OOjyS9/Lbx7cmTr2YmPL059erH89tHI5r22t7dr3t04uHEpe+t08vqxmLWZ4Dej3qtDHmuDnmuDnquD3muD3uv9Xuu9nuu93ht9PhsDvuuDfuuDAS8HQldHIjdHIzdHItaHgtaHA98Meb8a8HzcLbgnEV5uFZ1q9lxu8F1oDFpoCFloCJtuj5puj5zpiJppj5xqDBurDhkuCRgo8O0pDO4uCOouCOrKD5YUBHce+EpXblB7pl9HTnBrdnBjum9rstORLKuHrZ5rEqdXrdZPK/T/OKjxrFTn4UHdq5lqZ5LoK3GsuSj6SDC1y5fY4UmQeBJ6vXADXrhJf8psKPV4HP1uodZWq9m7bqcHhx3PHrSZLfMcLvVvOxTeXpXcXZfVW5892VV5dmHwycM7Tg6OcrKKYoHb6h8XXp5rvljvdrvGZjlVXxLIbAwx6Mj2GWsqmh/rkQMAeXm50qL849MDrcXx2d5msRbqUTxGgrl6FJ8cZ6wWwqXHO5tUZkZP9rffvHbxhx++A2SA5OTErobqjCCxt7GONYtsRMQa4tF8PJpLI3HwKGMKwUlXM8rdrSw76/K5c/Ly8nLbAdltcsrKqq//ejomqSqNdz3gqZtuS0420yx2N6jw0epNNLhw2PWPHo+Xwx4b4173JZ4D0cwj8exLBXr3qo2eDQa8+rV74+97SIQKAAAQ8E4zc5vbv91/cP/3Z48erMwfyc9IkwOAivKSppqDB+L8Yt2MPbh0D65apLl6jBU7yYlTGuU20nDg96snRO4uMvLbtsnJ7PlR+cXDBycn65syhFlC43BzPS8+PdCYE8hVD+PSIgyJAdoYsSbJQY3GJ5G5RKwhAcclEjk4Ao/BsuPyI/z8Oxua66rLIBCIjLziwvzR0rxcfxdHQwaDgUKxUGgWCq2OwTAQCA0CwViXE+Dl13K4taSkRDrzmpubqThUIrCz16bS1bEEMgIjVRVeBUFQRZLgaCoKR8cQmBiqyNEt1Mc33FNky2G7G2vF+zlkxIqLM/yaK7MWJ8YmB+cF9sEF2Y3HFi8eP3p+eeZcXHTe0OBSRVGLp7WvqtxeVbk9GIgKRn4vdvs+nMJ+AkiFBFIlg2EUCJwCgTOhRCaUyIJSGEqUf5xFpysxGTt0vkGDav0LjW9QIez/AdalQrRpUB0aVIeupEtX0mUo6TOU9LV3WmjutNLcKf1mlpX6d5ZqO80YO43VdpoxlUwYUB5LyYgJNaBDOEyIrvoO/f8Jy1FFTdoSOqmwnVTYrghNV7jWV5DabiiOAK0nwOi7wjluCD0BUl+AMhCgDAQorhua64bmCtA8IZonQBkJUEZClLEIY+qBNfPCW4hwZv8S0//85UGw8iBYeRAs/iMsaYVlvVvnm7B4SgwuhBZFF5ZGlp6Zu3t8cGGq7kBvYexUWczz2dg3v+a/vXlo81bFxz96vzw7+umvK19Wb7//++r71zc+rt74+ObK2+fH3z6eevdH7/t7jVu3Kt5eyts8k752NHZ1JnT1SPD6ZPDqZOjqZNjGRNjGaMj6UND6UNDGcOjGcOjGaNjqSOjfo3Gr4/Fbk3FbY1EboyFrw4F/D/r9NeBzt8vzhsT713av462+y60Bi80hC02hC03hM+3x0x3xU+0xk61Ro40RwzVhg6VBA8WBvcURvcURPUXhkqIwSVFYZ2Foe0FYe0FYV35IW7a/JC+0NTe0KTugI1Mwm2//WOK30S/e6hestdm8Pmyy2mD8dy33QbHmnQPqZ1JYx+IYE2G0Pj9ipxdR4kno8iD0eOAn/MhHY9TPpTBvF6httPC3JA53qm1XDtgMF3h0F/q1lkR0VCb11qX21aSMtxWfOtL58vE9KzNTGUDekKP96e8bfx6rutYsXkpRm4piHxbhKr21WtK8BuoLpoe7FLfJyMnJ1VWWnZ4baymKy/Q0iTJlhhtSY4wZYYb4UH2yjzY+RWBWEO072dPy7NG93bt/BmSA2NjYzoaa7FAvH1OOFZNkgEcb4FA8AtKQSuTgMTwy3k6DHS5wO3yw+NTKMUUwSEZOFgDkCXj66+d/d1SVFEaIU5yNYs3YqQLbLJFVnjevJ9fxcm/Io4nQZxOBL8YDZ/LMJFEao/Hai8msiwWaryYj164Pbv79AKa6T0ZGBgBkAUAeAv4OALbtgO6UAwA5AJCVlW1sPFxTmp8T7e1lrB5grivksPwM6AFceriVdra/XWtJ6uVTc54eAkAG2LZt2/5dsJcPfz85Vt6a4ZgrMAzlsz30iV4cip8BNYxHDzIgemihhRo4B3WSGYUgNbIBHsvBYIxodFsDw1Bvn5aa2tyMVAAAZOUU52eXijIzPGytDGkUNSyWqgqjqsLocDhFRUUdh+Pr6AZ5+rUebm5sbAaDwVAo9MTK8cM11Z4urhwGg43H45ThmH2q6L0qmH2qBFUkDY1XJ1K1qEwOXSvE0z8zIdHHyd5UjRIjsk0Pc8uIcy/PD50caLp+/uKR4aUA78TCAw3Hly/OT59cOHK6t2uqt2e2q3lcbOmNgyL3AN/Dt+/+v4TFgKIZUDQDgqFBMTQoTjqApykRaUpq9B3q9B3qNCU1KpQlLaCoUNa/hfVvZ9HAXBqYK62YWDtMvy33aH9n8vU7pTvN1XYYM3cY0aH6VCU9hpI+DcKhgTVpEDYVzKSCaHQIjbWTDohQWkKEhhtM3VWV/Q8arqoaQoS2O1JHgNQRIHWEKD0hRt8da+CONRBhuCIMV4w1EmONRFi+CMt3x/CEaCMh2kiA4grRRkI0zx3DF+NMPPCmnngLEc5ChLMQ4y3FeEvp87ef314KMSbfukJXVZ7DXn2bXTrWP2tb/qgpvfyZD2WkcgIr4spXZq5dnDl5srd26nDBUuOBv47mvLlSsXWnZv1u3fvHY59fXvn8+smXzdfv3jz6uPHn560nHzf+ePv61rsX5z48XfjwaPjDvY5318u3LhZtnM5aP5q8sRi/sRi/vhS/tpCwORu/MRW7MRG7Pha9Pha9MRa3Ph63OhH3eixlfTL57WTi1ljUxmjY6+HAZwP+j3p8L3cGXZAEnuoMPtoZuigJW+iInG+NnGuJmGlNmG6LG2+LGWmJGmqIHKgJ6y8PHyiN6D0U03soprskuutgVNfBqM6DkZ0HIzuKI9rzQ1uz/TtyA9tyglpygzpzvMfzBVdb/P/q89kaC9ka8l7tdFxvs3nTaPykTOf3QrWzyYxjcYzxUHKvL6HDk9AhxnW4YzuF6BFf/Eqc+pkk5tV0yosKvVcNVjfLrE8WOgzkuQ+VBA/WxA/WJQ3WxPeVR082ZJ4ea7h385ytlSkAyKozqC/vnX64XH25yWc4hNjpQ6l0xpWK2XVxbgPVOacWxhkUIgAAZQeLzx2drs+NSvc0jTFnB+iSgvRIwQZ4Xy18uAk7zplXEO3b31SxMD22c6cSAMgeKiluqjiY7OsiMmRbMUl8CoFPxfMISF0ChkvBm1CJVmr0UBfHtsqKhakpOTk5OVkFAFDAoWkv/nxRV1JYGBccbsuPtuJHWOvk+ztIcoIXGuLuTGe/Pp3/Yin9wVj8TKlHX4Z9eyRnKlnrWoXpn0Ph9481vXx8Z+/eX7Zv375t23YDfd7I8MTIyFhPV3dZaYnA2UlRQb6qsrStrrQ4MSDK2cjHWNNdX8Ndm+6uS/Mz1Y73sKnJjT+zPOXv7SGdIv343e5Ht66sDBZIsuyKRAaRfDU/I6KvHimQS4swUws1pXvrE4TaOGc2wYKCNKESeCQsl4DRRaO5VJq1nn6w2LOxsmZieOCXXXv27FU9deJsaV6ur701l05lIpFkZRWysjJdVZWsrKyGxfA0tQPEXk21DYX5RTKArAwAjA6PFOXmCh3sNMlk3C97sPthmH2qqD3K6L0qOGU4FYXTINM5TLaxloGPq3tRZkaISODK04kV2yYH2+Uki+oOxfx6cu7mpVvT46cOFbd2dUz8evbWwtSJxakzo0NLzU2Dxbk14e7R+4Cf98v8tF/mB4z8Xoz8XpzCfryi8r+FRYfA6BAYHYKQDt1pUAwNiqEqYahQMk2JIuVrggFCokLJVDDzG/9uDKlgDhWsL82O/m+18DtTJkSXCdH7J42lTQVpkEFqJBCTCmaSFekkRRIJhCcpoogKcDIYRlNC/ldYbjANN5imG0xTKiwRSleM0ndH64swX1XljTPxxJl44U298KaeOBMxztgdwxWiDd3QBgKMoQBjKB1XueP4IpyJCGciwlmIcdYeeBsPvK0YZyPG2Xng7T0JDmKctRhnLcJaiXAWQoyZtLxyQRi5wfhO+w3tfuHY7NKRCstkB8t0p1qZfUptStXS5KXlgakLYy0zLWUrXVWPFvPf3up7/6B744Hk/bP5z3/f+7T6+vO7tc31P7+8Xf38bu3T29UP688/vL736cXFz08WPj4Yff9b49ur1VsXSjZP5709mbN1InPzZObGiYzN5fSNhdSN6eT1ycS1iYT1ycS1I8mrk0mrY2kb4ylvx+M3RyLWR0L/Hgr5szfgTqfP6faoE51RR7uiFntjF3pj53viZjtjZtuj55pjp1tjJ1tjRlqiBhsj++si+yqj+sui+8oS+soSesrie8riu0vjJGVxnaWxnaXRrcXhrXmBkgMB7Tn+HQVhXYUhPQe85isCf+sIeDURtzUZ87rPY03ist5m81eNwcNitTMpjKOx1LEQUq8vodMD3y7Ctrsh213gA96IxRjm8Tj6r4mUh/latw9wVlJ159JN+tIcp8pD51qSJw7H9ZX4dR3wHKuMPT1YcefaMZGrvaysrBmf++jGyqMTLRca/KfidevFzEMu1IPu7Ppoh67i+F8XR40NOQAA+PsGXD270nYorSDIKd5GL8SQEaRHCTIg+xlQw8w1gix1qzOijvS0jPV1y8ttU1CEHhkdbCjJTfKwd9OlmlEx+nikPh6pofoLB4/iErHGFLw1kxZsb1uTn7s8N62kBJEBAMXtEAZV/f3m1kh3a0FiSJiLZZyrfUGEW1Vy2EjdoaN9jXdP9a3eOXL3ePulyTpJvt9oWURduHFXtNZKAe9MnejsaMWbF4/37t0LAAAAAA52jp8/flpbfX3r5tVzZ0+cO3ls/56f0hKjmyrzSxL9Mn3s3PVYbnoaTppMBzbdnacdIbQty046d2whIiQYAABARvbHH355fOfK2fGiwUKnQ14Gkcb0ID4pxJDhr08N4NL9jeieumSRFkGoQXCgIazUSaY0PI+E5WBQXCrNWs8wxMOnubK+T9IuJ7NNfjtkYmyqIDXVx87KiEFhIpFUVVW6qioDBqMqK7OxWL6WjlRYxYUHZQE5OZltE2PjpYWF3q4uhiwWVVUVpwyXgt0Pw6sgaGi8FpVpyNY2ZGqYcPTiQoIjvdyjRPahTkYpIXYl2d4NVYnPfr9x8cz1xblLgwOLc3Onzp++cXT27Oz4ysjgYkvzkK8oIlIc+wvwAwaiglD4Bb1tN0b+F5zCXrziPhJImQxWIYNVKBBVOgTBgCIZUCRNCS21FQ2KoyrhqFASTYkshQolUSBE6RsKhCidu/8bEghPBjMoYHUqRPPrEP0rehSwBgWsQQVpUEEaFJAaWZFJUaSTFSgUCIkEIhAU0EQFJEFBFb99LxG0lwbZD7gjNQVwtquqmovKN2dpusE0hTAtIUJbhNQTo/Q90AbfhOWB5nli+GIMX4zhi9A8AYrritBzgXMEGH0BRl+I5QqxXDcc1w3HkyLGW3rgbTzwNp4EOw+8vQfO0RPv4kVwlb70wNt8K7K+zrBgfGdlrsNefbtfOFY/aZl9p272nbrFDxr9YTXdxZ3HZ68O1neeHmwcPXzw17HOF2drP91b/PLnzLs/Rz+8OP5l9eHn9dXPH1Y3th58eb/1+f27T+/ef9hc+7j67PPLW1+envr8cPb93c63NxvfXq58e+7g+zP5788e2DqTt3Emd/NY1uZSxvpc+vpUyvpUytpk6uqR1NUjqeujaRujyVsjsetDYatDwS8Hgx92B9xo9T7WFr/ckbDQHT/flzg/kDTblzDXHTcjiZlvipppjppsjRptjR5sie6vj+qviu4rj+6rSP6HxO6KhO6KhK7y+K7yeEl5fFdJeN/B4O6CoL7S2P7yxM7C0KGy8MstoX8dSduaT1sbDtno8/jY57beYvasQud8utrxBNZkOLXfn9TtTZCI8R0CVIcrrNdHdTaKciyGfjGRcTdT40w0ZcAb0xOi1h1vMV8RfLw9dbI6tDXDsT7WvOeAz3Jb7u+3TliacgAA0NfT/vuPS1enKo5X+QxH61R5ahU6UfNdWPWRts3pAUeH23gcDVlZWR0t3fs3L09311Yn+aY482LNdUMMGV46WD8ey4fHzPJ3KksLH5c01pWVyMtt19YxmBrqLYgPjXIycdEgmlGQ+nikMY1ggIMbUrB6GDgPj7ZTZwTYWOTERl04cQyDhm+Xl5EBAJCC4pVfzx2dGy7NicmK8Ir3cMlKDKKgkPA9KCZZ09TYxNtHZGLMQ8DQWgjFhqzArlyvzjjDiTTOUpnr8YGyP+7fweFwAABsk5VzdXb58uH9pQunpyeHxoa7pkZ6MpJj2xvKexoPHs6NSBabhVhxXXTV7dksCybFWV8r2MW2NDv5woljCTHRMoAsIC+/d4/q68d3bi7XzNV4VflzI42pgXxCAIchYGKdaGgnBsaZiRWwiR5aVJE6yZpNNGPgjIgYXTSSS6ba6HPDPANaq5uqS0tlANmd3/18dOn4oexsLxsLQxqJiUQy4XAGDMaAqVCV97GxWGNt7UAP7+a6xrqaBnm57fJy25fnF2rKysSODhwaVQ2NRu9VkaqKoIokIzBqBIqBupaZHtfbwdnHzTUzPjbG1yMz1CvSzeRgikdxlqi1Pu3D+vNTK5eXFq6OjK5MTR2dnTo2N3G8ubZ7dGiporzNzd7XRs8ODVL9BfhORe6n/0tYTCUME4plQrF0Jfy3QBZ9B4UGIUlPDL+eG0JI0ljW19wDGPUfSBAcCUwkQ2gUiJo0LEoGqZFBahSlf4ZfYE0ahE0DqVFBNJoimaZEoUCIJBCWpIggKCjjt+8lK+6hQfZ/vfnZZb+aqypbANcSwLXcENpClO4/zaCuEKUnrbDEWEMx1kiEthJjpViIMOZClLEAyXdD8KSTrK/zLIyRtMhyx/GFaAt3jKU7xlKEtRLjbL7hjjX92hvirMU4G3eMjQBp44awdlThO+wzsttjaLtbz/JHbeOd6sY71U1/ZB8OKW7NPnzrwp2V+ZWFwZHlzo7zo32PLxzdfPzr5tPzmy8vvl+/8+XDyy+f1758ev3h/ePP68+/bL38vP70/ZvfP7/67cPTMx8eLHz5c/7D/eF3t7s2bza8vV794eqh95cPvj2bv3E8983RpDfLiatLyRsLaWuzGa+OpP09kfb6SNb6ePzGWNz6WPTrkbCng2F3ekMvd4ed64qYb4+Y7YiYk8TM9SYsDiQv96cu9SYvdCVPdMaMt8eOtsYOtcQPNif0NyT11Cd21cZLajI6a1I7a1I7qlM6q5I7qxM7qxMlVYmd5TGSspiu8tiu8uiu8uier0SdbIl9Ppv9djnt1WT4y6moN0fCViUu6/WG1zKJK5HoI/6II4H48UBcvweiyw3R5YprcEW3usDHfLEL4aTJAJxEjG8UMatF2g2h3O4U6+mDHr2JVof99euCzdrSvVd6Dz26d8rR1kQGADja6qtPLt1crl2uDWoPMywU0Atc6TnOtAKRTkWMy0hzUUdTuawcIA8C19ZVnFmZHGwuzAt2yhJZpdubJfB5CfYaSW7cgiivxkN50yOD/p6ecgCQk5Heeig7JUjkbqpvo0k3oeL4BIwxAWOMQ6tj9nCpKD0czIiMdTXSy42L7m6urygpVFCQB2QAAJBNTEr57fq1vrbGw4UZhxJD6kuyogLEqXERjrZWMgAgK7tNUREcGR5VlhfRVxYnSbSbyjC+2SqarXA5N1H99O6NbSBZQBYA5GX8AwPevH5xamV2crBV0lg83lMzO9EzNTEcEexfkhGfH+ETYmPkbqBuTsPaqJGc9NgRYueawpwbF8/YWJsDAAAA8mClHx7+cfv+pf6Trd6SGHauC9uHq+OsRbJh4U3pWHMm3kaN4KSOF7JRnhoIEyaCR4UbkuAcLJzPpDobGycEBfU0t9TVV8nIAr/s/vnS+XOHK8o87GyNWTRtDJyFRlBU97MQKiyEig4BZ6mrG+Xj01l3ODs7Uxp8XV6aqy4r8XZ1NtHSVMdg8KrKNDSSgkBok8kcGs2AzjLR0HbkmbjY2eWnpRwuyUsKEEV72SWHOBekBeRn+k8vjqy+eXnt/M0zx64N9S8vzP86ObpUlFmsReEvzf46ODAf6BtjzbHZBUBxoD2qcj+g5H7Cyu/CK/xCVNxPAilTQSo0sCodgmBC4QwIjA5BMKBoqbZoUBwVjCdBYCQIjAxBkiFIChRNgWIpUJtGv44AACAASURBVCwVSiCBif+GCMYTwVgCCIMDk3BgEgFCJEJJZAiJDKF8DV5B1akQNg2qQ4Po0aGGUmgQAzpUjQwiExUxBEUYXuEXrPzPeIXdZMi+bzc/q/9HWG4I7X/QdUPoCpAcAZIjQOp/u/1Ueun8/+6gRxlK+bezhFieAG0qQJsKMWbuWPN/tGUtxlm7Y01FODOpsERYKyHa0g1p6QI3d4aZOO7n2e/l2v2ib/2zrun3GibfqZn8oN6f0DRTO3b5+PVzx89PSPqO9Q6cGOx/fuPKp9e/f1r9/cP6gw8bzz693fj8/sPHt1tv1159WHv8eePxxzf33z2/8uH5uY9/HvvwaPbL08V3Dyc37w1u/Na+ebPh7fWad1cqN8+Vrp8sfnM8f+3ogfWlvK3FvM3pjNXx5NWRxLXRpFejya9GEl4OxTztj7jfHX61M/xse8SJ1piF1tj5tti5zsT57tT53vSFvsy5nvT5rozR9oTh1oTB5oSBxsS+huSe+uSu2mRJdYqkPkdSn9Ndl9NVm9lVm9ldm95dm95Tl9FbnfoPyX3/I3G5PvLRROb7Y9kbC8mv5pLWZ+M2+z23msxu5DJPxBAm/VFjAdjJUPx4EH7Ih9Avxtc5oursVduFqF4ffKsIW+OKq3Cll7qpV3mxJbFmw5mO3fFWDUHGJZ5GtXHuS70Vz/68FRMdCVLcweXyPqw/urrYMlEW2pvkVCjUynJgpNvSsp11Cvxs2oqSp/ra/L2EACCPQqFOryycnh/qrso5FOOZ62Of62mfIOQXR4vr85OO9LZ1Ntb/AFbQYdHbaqtLksIjBTZO+moWLIIxCc0jII0JKD4eySHB9ElwLgFpQiVYs5mhAmfJ4ZpzK8sEPFpBQR4AZHft3vP3i5dXz53ub65pKMqUNFaeXZnbWH25tDgPAoEAQFYJsuPenbsnphoHK2I7k2zO1oi2judfn8h6fH1+8/Xrn3d9DwAAAMj6+QV8+fzpwunjY72tk71NC5M9Z04uLS7NKoHlG0pyc0LFEQ58MVfNjcMQG2l6mXPz48Pbaioe3b8THByoAFKUAWSVvv/pzZtnL+/O3RxLmS20KXDXEOlSnDTI1kycMRVtTMOZMXBWDIw9A+nEhBnTkUYUuCERqYtHGLNoruZmGXHxs6NjWTnpsttkoFDw9cuXWmvrkkKCnQwNjKgkNhquhlTVxqG0sEg9MtGBz8uMjZ8bmZiZmVJSggAAcOnihYEeSWxosDWXq4kn4FX2a1JIOjSakYaGo6mpLc/Y29nVjKMvdnVNigjLT44WWuiJrTipYa4NpQklOcGXbpzd3Hhz8+LtnNRDRxevTk+dGe6fSYtJp6N1F6bP93RPlRTWOfNdMJD9ysAOuPxPUmERFPcQFfeTwSpUkAodAmNAkf8WFgOCoSthaVAcFYKlQtDSpCgNiqNBCDQIQZqAp0DwUshgHBmMI4HRUggQIgFCIEFwJAiOBMKSQFiiIo6kgCeDpOvWajSwJh2iw4DqMpU4TCUODcIig8hERRwRhCAqquC37yUq7qdAVAExUkf6iWQ3mIYAruUK13JDaAuQOlJbucK1pFc9u8C0XWDaLjBdN6ShK8LABa7vDNN3/idv5YbkuiAN/iMsqbPcUEZuKCM3FF+ANhagjb8VVtKzQukRoTvW3A1p5gI3cYYZO6ka2+/l2vyiZ7OLY/mjtvFOlhGUzlWiH3LIqA4rPTZ6/Pzxi0cnFo4OHrl67PTjW7+/f/P8y9u/P79/835z7ePWpy/vv3x59+XT6ubb17c/v7r5/snJzTtHtn4b3rjZv3Gr9929Eamw1m91rF9r2LxSt/lr5caZirUTh14vHXq9ULQ2m785k7c2nvZ6IO5lX+TrvohnI2lPh1P/HEi63xt3oyvu1474U+2Jx1qTl9pSFtvT5tvT5iSZc925sz25M115M11545LM0Y7MoZb0gab0vsas3oasnvrs7rqsjpqcjpqcjtqsjtosSY2UDElNRldNRnd1Rnd1mpRv/pqvibgzmPL2aN7bo1kvZ1NezyZujPi9aTa/eUDtZAJ5wg856A2bCMJMh+PGAtB9YmSjM6bSDlbliK4WkspdSSWu1EMC5iEBq85Ls8JDrcZPt8ZXP89RrSrYfroxf7637s7tG7o6BgAAQqLwqy+f3Dw5sdSWXxVqX+plkm6jnmBKTbJUT3U2KgrzGGmsHO9s0dXWlwFk4fv2nV6aXRrrHWo+1FaeXJMb2lCY0lCS2V5dMiRpJsD3Wxhod9WWlWcmpng6+Zhy7NgkCzqOT0TwCHBjEppPRPGoKF2UsgFG1ZiItVKji0z5BUnxK5NjdtZm2+QAAAAg0B3a2toP7919cOv6ifnJuenxPx/9/vHj+1u3bv34448gEEhRQf71i7/OTdf1HwrtSrWfPSi41p9wZbry+cNrV67f/n7ndwAgKyerYGps8WHz/atnz66fO3N2aebaxTP37991Ewp+/um73sbKirTQGDdTLxO2kxZJYMAKdbXKjgmdHhr48vmTubml3DZFBQV5EBj65PGjD8+vP1ysmilxL/DUjXXUd9AgWTKwPBLaiIw1ImN5JLQxEWZKhOlg9uliVIzIWBM1uiOfGyQSVRYVXzp/IS07XWa7LCAD/H7v/uTAYGZ0tI2Orpkay4CC08bAdbAIHTzSRJ0lsrHOjE8Y7env7u6WzuBu3Lg2N3UkNSbWxcKCx2abaGlqkInWXK7A1ibY0yMuNCzM18/VxtbR2jrc17skM9mJr+lqolGeGTrbXzUqKVl79+r9u60LJy4REWrjIyeWFi+dOnox1DuMidWbHj810D93ILvczsBeWfZHVeA7pMIu9Lafcdt3ExT3SPtBGliVDoExlVBMCJIBRnwTFg2KkUbb/7WyQ6RDid+E9b+WEIKkQJBkMOIrEAwZgiGBEUQQnKioQlBQxcur4uVViQpwkiKKrIinKJJpYDoNzJQuVFPANDKISgIRyGAcGYQmKaLIIDQNigPEaF3p1YQCuKYrXMsFpukK1xIgddxQOq5IbVektitS1wWh44LQcYZrO8O+PrvAOS5wjgtc3xVhII0yfLPVN1V9C4t+bRVRRtKkqAhnIsabi/GmUqSZBlckzxnOc1TlOqny7fYaWO3StfpJx+IHDf4OpiGYqg+mOP7Ai+aHVmfXjfccOTa5NN935NTUsWcPXqy+fP5hc/Xju9XNjdfvNta/bG1+2fz746v775+c/vz46Mfbw28vNr67ULN1oXrzUsPbGx0ffut6d611/dfatbOl6yeLN1YK15cOrM4f2JgvXJ/J35zJ25zKfTOW8ddgwpO+2D/7Y28PpNzqS7rRk3BZEn+hM/F0R9Kx9tTFtoyFlrT5lrTZ1rTptowjHdkTndnjnTnjnTljHdkjbZkDLRl9jRm9DZndDVldh7Ml9Vmdh7MkDdldh7/SU/+V3oas3vrM3vrM3vqM3vqMvq+kHW9Luj2Utrly4MPpwlfL2WtH09/NBL9uN79fwLqSRlkOx0wFwOfD0cfjScvRxCMB6DYXbLUdstQeW+JKL3JlHRSyKsTsChGrxIFUKWbnOVCL3DSL3bl57ubN2bFHumovXbyARmPlt0MUFEDDfV2nZwfH6vPackIq/K3SbTWjeeQYPjXZjpMuMK+ID5xoLBvuaceq7v8ODN6/a1dhbtbK/Nj4YJOkpbCzoaq3vTE+Imj/jzv8BI5tZQUN+alJPk4hVkZCDsuORbBiYE1JKB4BbkxC8okILgGph1LmYpFcDMKaSRMaGfo72JSkJE0MdhvoaMgAAAAAcnJyampqw0MDt29cvXP71vPnT9+9e3f1+jU5OTkZANi768fjS3OzbdmdB7x7ctxmqwJm6qOvr/Q/fHCnf2JOupezTR70yx6VmurDU5PT48NDXW3NZQeLXd2EgKw8CYfubSqvygj1tdAQ8unefJavuU5WmHd5burkYP/zx0/oNDUA2AbIArIK4Pm55TePf7+30rfYlJzny/fkUR00yBZ0nBEZbUDC6hMxegS0Ph6pj4cbkbEcDIKDx/DoNGdj41Bvr8qSkgvnznv5e8spbN+2Xf7ihV+PzcznxseLLS3tObqGRLQ+HmlAxugR0GYaLH9Xl8rColNHT2RkZMjIyIDB4MnxiWOLC6WFhQEisT5LnUOhGLKYQhsbf3ehHltNUVbWzsoyMiIsxNsnws+nrjgvwM06TGTdVZs71nHo9q/Tn7+831zfODa9snuHanvL2NHFi7euPBDaCJlYvamxk4MD8/HRWVp47d2AEkr+Z8T2nzHyu/4jLAYUzlRCsaAoJgQpDTcwlaQVFoYKQdOVsNLnr+eGELQUGhhJA8OpIBUqSIUC2kcB7aMoKlMUlclgBBkMI4GUyYp7SQp7iPJ7ifJ7ifL7yQr7yQoqFAUERQFFUcBQtuMoChiKAoYMopIUSWQQmQIhSbcUqWASQ4kKeGA47khtN5iGNHjlAtN0hmv+o6qvwvrmLBc4xwHGdoRrOMG1nRE6Lkg9F6SBlG+2+nZK6I7jC7E86dHht7JLenroQTDzIJhJheWONZZmGpzhXEdVAxe4icN+rvVujjTWYPKdmhGUagil+KEcAnW8fWyChTY+V49dOTW+dGZ6+fdrt9+//vvLuzdfPv394e2zD+uPPq/e+fjizOYfU6uXBt9d7X13tn596cDWYs7WsYKtEyXvztZ8Plv5/mTp5tGC9fmc9en0tcn0tfG0N6Mp6yNJb4aT/h5K+mso9UFfyo2u+IudCee7Es53JZ3tTDjVFnu8JeZoa8JCS9JcS/J0c8psU8p0c8pUS9qRlrSxlvTRtszh9syhzqyhlvSBptSehpSuuhRJbWpHXWp7TWp7TWpHXWpnfZqUrrp0SW2adKQlqU3trEnprPk62JLUJHVVJ3XXJM82xp+TxD+dSV87fuD1yYKNUzlvZ4Oet3LvZ5NupJFORxMWghDzYciVWMLRKOJ0AKbFCV1pAy+xwRc7MQpd2KVCdqWYXSmg5VsSSwWaBQKtVGu1ZCvN6nCPnAAhfKfc7p3Q/bu/Z7PIKnt+3KW0DbtbEakElMcLizxNMhy0I3mkUANcvKVasrNBitC4NsW/pSxtdqDFx9V+34/fywHADzuUtNgMZ3szOzPjvT/spGFQpbnphwuzDiVHZAUIvPgaHnrqdiyCFQ1jRcdLhWVERBniEQYYVS4WaUbG66NgfALWlq3uZqif5OtVmpu+ODnSXFOlRqfJychKF4DxWJwGW83b00ufo4eEI2QAYLsMoLL7+7a68p6iyNYs7/5C385sEXu/zHcAAFLcBsgpyMnJADIAICsDyMgCMrKArAwAALKygBwAyACy8vIKrg42beW56QFOCWJzLwu2UI8cam8U6+nk5Wi9HQAUZWXlAACioCgP3gbIyEKg3/8AAu+SB7ytNNMDHQJsDWzVyeY0PJeE0Sdi9Eg4XQJGG4fSwaJ0cWhtDJJLIVtr64itrb1cnAO8vApyc9BoJAAAMgBga2kV7OXt6+wc6+1traVpxqBwsHBtlIoeAW2nr+PlYO8nFMSHRZoY8aT/vh5HJywoMMTbJ8TL047Pd+LzrfX07Hm8xPCw7QCwXVZGRXlfbk5WfnpGdKB/+YHMCG+3nISg8e7awrSwWxcXP35+t7m6dmRgCqdK6++enj5y/NyJq0YaRohdlOG+xY72sYLcSqoKDQXaqwzsgG378ZuwpC2hVFisHWg1JSwLimEqYZhKGNYOLGMH7queoDApFIjqP8DJYBgdhKQpwqiKyhSFPRSFPRSFvRSFvRSF/RRFZbLCfpLCnq9s30farkxWgFEUVSmKcIoCgqqIpiigKAooigKCrAAjg4kkEIEMIlMhVBqYSlEkU0EUBpQOeGA4ApS2C/yrsJxgGk4wDReEljNc8x+0v9oKoeMC5zjCtKS2ckXpu6EN3NAGrih9V5S+VFjfVPUN6bnht7LrX8FRi3/6QdNvwnKCGTrDjO33GVrv1rH+WdviBw3jnQyeEs1oBy2S5S5Wc7XVdVXHGTQXN58Znr13YuXWqYV3T+6+e3Hn3d+/bb24vvnk4sbvy2+u9724ULt+uuvd2a7No/WvjuS/msh9PZn3eurAm9nirZmi9SP5r8dyXgxlPO9Pfdab9rQn9Ul36mNJ3KOOuN/b439rT7nQmnSsMXG2MXm6Oe1ER+ZKW/pSc8piU+pcc+pMS/qRpvTJxrQjTelHmjImmzMmm7JGm7KHm7OHWvMG2w8MNmf1N2b01md016Z31aVLajI6q9M7qjI6a1IltWnSNlBSnd5Rkd5entZWltpWkdZWltpWntxaltRWntxelthRntRZkdxbGjtTG325O+HPufw3ZyrenS/ZnA193sp7XKh2L0f9QjxjPoQwEYAaC0APeGO6hOg6B8IhK0yRNbHQnlXoqH7QRaPUTaPYgZpno57noB1jQo0yYWQ78nLdbUvCPGsyo8faDp+dHbx4bPTGyanZnsbBmoK8EMeqBLdsgWGGEyeCTwngYAL1CVEWahGW7AwP06xA++HD+T01RX1NtUWZGVY8viXXyNnSwtvRLjsu4lBGclVWckFUUIzQLsjK0JunZccimZJQpiSUOQXHJ6K4BCSXgNbHIrhYpB5S1QANN0AjDHAoHglnzVYLsLFK8PPKi49qrSg9NjXZ1djgLxKbGBpqMFh6bDUjHS1zHi88MLCyuLCrqa6noboiL60oTJjhZVYYbCHJD4lw4oUJHGKCfdKSYypK8gvy0g8ezC0+eCAqOjQ8Iigk2C8s2K84Mz09PtZAWzsu2Lc4LjBRZB4nMLFQQ3sasfws9KLFTimhfpaGHE8X+7TYiNLc9MryvLzsFG93dxcrS646JdLDKclP4KTHtlanmtLwXBLGkIDRJ2I4eIwuDq2NQ2ljMXoEvAmTYaWl6czjmeloswg4HRbDQ+CSHBedFBMjcnQyYKtT4TAvGyt7fR0TJk0HBdOEKxuQsM5GHDdzE66Gujad5mhhGervHx8ZaWXKZ1FJqj//xNPScDU3M2KxTDQ0hFZWQSKRBoW8EwRysrNNjo9LigjPTozvaqpLiw1pry+7ffVMY3Xxb9fPf/z84cuHL52HJbsg+3o6x0+duHr22GUynLxHCV1TLmlpHirOr9HEacHkd6kAO1GKu/8tLBJI+f8SFn0HhqaEpkJRVPC+f9hPBanQwPCvgFBUEIKiqExW3ENW3ENW3EtW2E9RVCUr7Ccr7Cdt30favo+oqEJSRJBBaAoIR1bEkhXxFBCBAiJQwfiv69MQ5NchF4hAAVOkG9FUMIkOJQMiLMcNqeUC13CBazjDNaXCcoZrOiH+Aa79L3Sla8wuSAMXpN4/qvqfsKQ11Lfy6r9g+O5YYynfUqPuWHMB2vhbDstRlWu/T996t47VT1pm37N4SjSeEs34e6YH0bQoIC9SlGKt727OMFlo7DjT2/jH6cHPf1x8/+Ds5sMzm48ubt7/dfXK8quTAy+PNj+Zbn0+1/FwrO5GZ+H19pxbHTl3OrLvSbJvtGRea8q4VJ9yvib5dHXyqcqUE5XJxyuSLtSmnKlJOVWdulKdtliVPlmROlKVPlqTdaQ6e6Iyc7QifbgyfbQ6c6Q6c7g6fbAytacqta8qo786s78qu7ciu6syW1Kd11l7oKsyW1KR1VGW1V6a2Xoos6Uko/lgZlNxRkd5jpT2sty2kuyW4uymwszGgozGoszGoszGgozGgrTGgrTmooy24vT2gxnNRRlDpSkLVfGXJNmPF6vXjle8GY981WH/VzX/XhHvbIrBVLhGXwCz1YtaL6BVOTGLnVh51vQ8K2aejUa2tWaurXaOnWa6JSvRhB3MIYbzWbHm2nFmumkOJnleDsWRHhVxUYfTo8dqsyfqC3qKMiujgxqSA/L9zNKdjJJs9YIN6EH6NA91nK8+LZCnFmqhnS1yzPBwPBQTWJ+f0llZ3Fic215a3FJc1FKQWZ0eX5EUHetmG+NqE2DOtWWRHDVo1iyyCRljQsJJE5U8Eo5HwuljkcZELAcN04Lv5xIwRkSsIQFjzqBYMKkCPtfP1io/NrI8I608O2OotaW7oaGrsaH3cG1vfX1/U2NnfW3joeLi9MQDceERYucwa7NwO8MEoVFekOOBYI/mvMzhpvLF4cbloc65vtap/paZYcl4b8vUYOdEb0dvY81YS11r+cGuuupDKbHFUb5Rdlw3XarYSFNsoC40UA8XOCQEepXnpo5JGsc7ai4uDF862nd5eWhpoHm8rbo0IzotxCvSxd7DUN9Gk2nOIBtT8DwKjkfGc4lYAzyag0dpoJA6OCyXQjZTY3laWsR6eyaHBh3KyagvLpIcrmsoLS3Lzc1NSgh2d/NxtDLVoGmiURw8hk8nGVEJFppMdwteiNg1Lzm+5mBx5+H69sO1ZQV5JTlZiWFB3o52RmoMWwMDHRLJ9f/x9Z6xcWRZoqa6ShLT05NpaNJ7H5EZ6b333tEkvbdJ770nRTlSEmUor5It2XJSSaUqlbfT0z3d0zMDvJ3F4j3svME+7L8HDN7uj6BY7OqdBT4QNy5vZhKg+OmcE/eecLtrQqHexsa+1rbZkdGuxqZMc+Pc8OB7uzurC1NvXn/yb//n//Htd1/++7//23/8x3/8r//5/zy++Vgp1N2+8fS//PO/ff3qB2oBrSyPu7F84eaNZ5OjKxqetugQhplVvC8sThaem0XiIUrgojuApYMYFoBm7qeEsK2EaJoIVbKvKgmKIUGxpGiuFMWXoDhiJF2EJAuRJAGCKESUChEUEYImQpYJEeVCRDkfSeEj6AIUV4SWiNGgEAkjFSKlQpRQiOYJ0HQBmiZAM3kIJh/JEaC4AgSXn8UWIFhiDPtQFVOboqniZAgWVrQcgoWVoKsTdHWcpopTNQeFFSMb9tqxl2sj5eooWfM2PTQm6ab9DQ0HTzvv2+otjkqmY2/jKNtTxXJXMl0puiNFf1vJKjWFiPpAkcadJ7NnSx05gLsQutAx/y8v/vT+7gtRmW64su/ryzc+u7D4x2frf3xy9vv7p97cOfXVvYtvblx9ub39ycrsJ4vDzzcmPj05+3R1/L3JntuTXY9mez6c63y52Plkvv/xbP+D6b7bE5mbY5mr432XxzKXxzLXx/uvjfXdGO27Pp65NtZ7ZaL3ylTftbn+K9Mju5NDF6eGLk4PX54fubo4emVh6PL84NmFoQuLI5cWxy8tjl+cnzg/P3lucerc8vTZmZEz06PbUyOnpoZPTY6cGB/aHB/eGB08PgYzvDk6tDk0tN7fv9LTt9ydWc70L/X2LWV6lzK9K729a329GwN9xwb7T0xMnZ8cvjzScm+27avd2T/dmvrLhdp/Pe3587L+2zH1007l9Qb5uWpwMwmsRhSLIc10WDPugya80KRbMWqXjzpVwy5Vj1WWsUA9NkWnQ9GolfTZNeMBc59PN98YXqmvW25IrDaH59L+E231x5rrphOeuSrbWNCasesaVZI+h7FeDTTq5a0WdaNZ2W2yDgUD49WxuY7qqdaKlb7GEyOdq91Na531Y1XhwYRvMOGrs6gqdfK4CgzLxUEV6JTyXRK+Wyp0iHgOEc8u4JvYLJuA7ZLwrQKOQ8w3chhmHiuiUdiFXD8kq3HYqm2WBr9ntrt9oL52aWhoaWT42MjgYl/3bE/XeGfbQFN9TzqR9lhrvZa00Zg2K5o9ymaPeqGl5lhv+8nh1u3Jht25ofMz/SdHu46NdZ6c7JvPtGyMZI6PDxwb7lzItI+11PWmQj1ha7MNarArE1owpQNSJkWdz95ZGR1qrZnpbTgz33dqsvX6SseD44P3N4dODNfNdCS7k55mh7leo41oFD651CXhO8U8p5hnF3LMfKaZx9ILeHZA6pbL7FJRRK+p9bmaIoGhlvrxtpb5gUxHddVAc1N7Vaou6vcblB41YAUAo4Bv4LG1bJpLLkpY9UmXuSkZzjTU97U0ZVqa+tubGlOx6oA3ajP6NAqjRGKVyTwabcRmi7lcjcmKke6eukRyaWQ45fc2pyv7ezvefPHq5WefvvrizX/77//X//gf//d//6///k8//9P1c7c/f/79//Yv/3b/xuPyXDKlUHDhzN33bn04P73JJwkoR4vpRwrL3sllHC6EtzVwjhK5WSQhovRt0Z0pRTEkKIYETZeg6bCt+Ei4SkUWI+kSFEuK4gNoMYgGQLRMjOaLUBwhmiZAlfGRpQIUWYCkCZFsOP4SoKgCJIOP5AhRYhEaEmNUcOtRIUolQMr4SAkXweEgaGwEWYCm85B02Fn8LCYvi8ZHUEUY+t5jvmIUWYIGJWmqOEURLZfHyBBcq4pSFHAOCFspTtX9Vb92qj5C1UdphijNEKUa43RzkvlrGFXJtFUyrHvHoekWuOi+nxLCxazflN4rGPYwyVDL8/vwGl+hIlak9uEAZ5708fyVP3/3p7/88I/ffPKtU+U/v3T5izuvHp++cHl2ujXYGlJFvGDQxLGrKHp5qVpcDJo4NjVDZeQZbCKzG7SpaRKnRBdSmEMKc63R1+SINDujDbZQszPaG62dqO2caexdb6o/2dG6M9B9abzv+uzI7aWJu2uTd1Ynrq+OXJofODvRf21p7vzs5NOdc5cXF25urOxuTN3bWb+1tXR+ZezS+uSVzZndjamrx2evHj9+7cSJi2trJyan10fGjo1NrQ2Pz3YPLHR0r2UG1jKDs63dY7VtI+m2oaq2vmRTS7C2I9rYHmlq8tfXu2ub/PXtkaaueGtPsn0k1TZX0bTT039poPfmWGa3u/FKe+35ZsO5OvXpSmg9qZqLGYcDloxL12OBOszaVoOq3aTpMGtb9MoOg7bHYuwy6etUplqlsVZprFOZ6rTWRoOjxexut/lanP4Wp7/J7m20+VqcwTZ3uNkRqDN5q7SuSo09oTCHQE0Q0EYhc1Rpj6mcYaUlrnVUmX31zkirP9UZru6O1vTEalv84Qa3v87pSFzZegAAIABJREFUrbI4wiptSKmJqHVBhdork3hlEq8McMmkDkBsl0rsUokdkFrFPJtEaJeK9iYlgBOQeSGlU6rwyNQBtSFuslc7fQ3+SEs02Rav6Egkm8ORplC4JRJtCARTNntYbwjrDW4ZFNcZoxp9jcNR67R3hkNd0eB4fXoo5ZqsiwxXBjIx91AqNJAKd4f9vdFQY8jTEHS3RQP1PmeV1Vhh1odV8qhG4ZdLY1plyqhN280tAU9byNcW8nUlI/0p72RDfKwm2pfwdkfc9Q59QiuvNKo8oNQrA/wQ5IWUbpnCKVXYpZBdqnRIIJsYcEjBgEoT0RliBnOl1dvoi1U5XdUud53PX+V0Ja22uNniVapccsjAF1rEUotYahKKbVIwpDUlzI64yV7hccYd1mqfL+0PRCz2kN4aNth8KrMOgPSgSitVWJR6n9npNbl6m7rqEzXtyXjIbAiYjGPd3fev37iyc+Wrz7578fGbz198892bX775/JdvPv/lzac//vDlH1999J2Eq9GIzFvHLl/Zvf/e1YcKFkQ+UsRC4MvfzWMdKWQfLRIgCCJUiRhdKkWXgViyDEcR4WhiLE2CowNYOoBlAmgGjBhDFKNLxOgSMbpUjC592zarnI+gC5FsMVoAN00Wo/kiNOttxb2chyjjZpG4WXt7U4Xocu4RJu8om5/FESC4AgRHgGTwEVT+3p3EUh6ijIco4WaR4G0NYizlUIqhTNCgOFWepKn2hRUth8Ll8nC5PEKGIuVK+DE5UbIqRtHCqgpTNBGqNkozxOjGGN0YZ5hiNNO+sH6FYd2XFzyAz+vAzRv2qWI593e6x0vNkTKTq0ARKFZFitTBfIUew9vpXvvDm7/7l5//+U/f/rmjKnPjxL2HZx8+PXv927v3b8+dPNk+sVTTt5jOrDUMbbaMnuocvzK2eq5v9Vzf8oWB5d3h1bOZqZuTK/cXjr03vXJvNvNoaejJysi9hf67830PlgbfXx2+vzz4+OTEk1OTj0+OPTox/OjUyAdnxz86P/Hhzvjz67P3tgY/ubr84aXlnz++/vPH1988OPfBlfUPbm68eXr+9aOzT6+vPb668ujK8oNLC4+vrry4v/Pq4cVP7uw8uHTsvbMrt8+t3txe2t2c3Z6f355b2JpdPD4xt5gZG2/pG27oHqrv7ku39KXbeqtaOxPNHfGm7ormnsqW7oqmhtqW1uqGTHXNdHvTQm/TQqZ2uik6mfaOhSvGAvEBV7jTEqk1JlP66kpdTY2+2i+1uYUml8Bs5xr0NJWOqjTQtVqKSkEWqGliFV0iK+dLSzhAmUBBk6oYoJgokZYAIoKYk8dn5XC5+QJOHp+ZzePms/jFXCGBK8BzBHgOD8/jFHGZ+RygWAjiRTKCWE6UyIkSiCRVlck0ZMjK1epocgNDbuNpHAKdU6h1CDRmNmTjGq0cg4WtN7IMRpbBwNRraToVVaNnavQMnYGpN7GNRpZJR9drqHoNVa9nQQa2wshVmXhqi0BrFeqsYr1NYnBIzDaR0SLQm/k6I1ejZSq0TIWBozZw1Fa+3sBWmHlqm1DjlujsApVboguKjTGZLQRY3TyDm2d28qxOntUrcvuVVhdocAMGN2BwS3QhhdUp0ngleh+oDynMQcjkV5giWntU54jpnRU2f6XRVmtzV5nscY0xrjEntJaoyhhRGnxy0CuTOUHAIQWdgNwJKh2AwgGobGLACcjdMsgjV/gUqoBKG1QZAkpjUGOO6G0hrcWvMnognRNUOwCVVQzZAZlVAljEUqsEcAAKl0zllqtdMpVNLg+bzU6lSsnhhkxWl0prlSq0XLFaBOgBSCeVm+VaA6AyyTQVvnjMGUpYnTa50qXWTWYGr5zZvX3l3quPv/7o6RfP3v/0xQdv7t548v57Hz2++/zejWc3dx+dWL1QG2k5sXrhyu79+cl1NVdFPJTDw5RR381nvlvMPgIXsMrFKIoETd8vWsHslbEwTADNBNBMCZr6FvoeKIYExRChOCIUT4wSwb3exWiBEMkWIGl8BJ2PoPMRVF4WhZdF4SHIfCSFj6Rws8p5CDIfQRUgaW83Q1CE6HJYcPCpRth0QjRFms04VMFUJWhQnKJIUJUJqjJaLoc7ju6FVwcirBhFHafqIlRthKqN0nRRmg5WVYJpTjDNCYYlwbAkmXuNrvbaXTGse6EW0/brJNMGb254ays7bCu4H1YFxe4naMOlxjBJ58kBPflyO0H+weadP3/1+//25//9Lz/8071Lz45PnPv46su7xy5fnlnZHVk+0TY+V9m1VJNZbxzaaO7f6Z+6OrHwaOPEncXlewuL781O3Vuaebwx/9HJpfdXJj9Ym/1kc/GTzcWn67NP1maebcw92Zh9f2Xy9urg/WOjj09NPjkz8+zczAfnpx+dGb93auDB9uj19Z6bx4fvbU99cn3z1Z0zjy6svHdq+trJ2Ye7mw93N29uLVw9MXPl+PTlzamrJ2bu7Kw+vHz84eXjt8+t3DqzfGdn7c7O2s3tpftXrt27fPXRjdsf3H746Pr9G2evXj518drW1Ztb5++c2324e+uDG+8/v/P0+Z3HT66+d+/8lae3dj+8fvHLO7s/Pbn6j69v/+nVjX94fvn3j8/947O5n2/1vz7T+MlW64c7w093pu6dGLy+2Lba4l1oci01+xZbArP1vtmmwGJbdL4lvNDYtNDYNFlTM5hIDCUrpusb55tbZxqahhKxeoup1mTIhMK9wVBab2iw2McqqrtckV5ftNcX7fGGu7yRbl+8y5tod8arre5KszNltMe05ojaGNWYkgZblcVVbXWGVbqgQhPTGuAIK64zpkymuNYWVpq8gMYFqD0yvQ8yeuUGt1wfUBp9kN6vMIXU1ojWHlY7olpX0uhLGLxRrSugsnkhs1tm9MhNXqXFr7a5QYdf4Qmp/SG1P6wJRHWhuCESN0ScoN0DuTyQwy42eGRWh1TvBow+udkPKkOQJq4xx9SWgNwYhCwxtSuqcnrkJrfM6AGNPrnZKlAF5GYzR+4Qqp0SnU9u9shNHrkpqLYHtY6g1hEzeSut/gqLr9LqrbR6Kyyearu/wuIJKPVpl7PSbktZbBVWe5XTnXb5qxzepM2VMFkbfMHWcLTBF0g73WmnJ+3wVVq9LrkpYvD4VLaIwRMz+SIGT9odT1qDFTZ3lcNb4w7UeUM17kDa5W8OxXsqajoq0wsDwydm5jenZs+vHeupqe+rb5ro7JnoHcg0tTWlqluravuaOueHJucGJ3ob2vvrW9uS6YGmzls71x7devjt61++/uz3n33047P3P31y//mzBy/ffPrjswcvn9x7cfvq0we3Pt5a2b107v7d9z7e3tyNmKMlvysoP5THQhBZR0o5WWQekipE7bV1BzEiOU4ixXFhQCwXxLIBDAvEsEAMC8BwDsDb5+2GLIEYJRKjRCIUT4BkCJA0eF+CCMXbr6wLkDQBispDEnhIwtvDQGT4SJAAXQJ7SoAiC9E0AZLGR1BFaBaQzTuUpCvgvldxiiJOUUTLod8I6zdF9wO20v9qK6Y5xbIlmdYk07qf/VUwrFV/rar9+QqGdd9WB8Ire4Jqq6Q6wiRDkmaPlOidOYArTxakG//15Z//9cd//qdv//j1x98k3XX14R6vMtriqU8oHVXmynpnQ42ttjvaM1DRP1DZu94/vzWxdm3l5MX51d3F1e2J6d2lhUuLszc3V3aXpy8vjuwuDJ+f6d+a7Dk703dpaeTy6vjuyti1+ZUrs0sXJqe3hkZODg5sj45cmJ66PD9zYXZmZ3rm7OTUxfmli/PLl5fWtqfntqZmz86tXlo5fnF588zsyvbM8tm51e2Z5dNTi2vDkyenFrbnVk5NL56aXjwzv7qzuHlu4djWysbZtZO7J8/dOHvl2vbl8xs728tntpfPzPaOLQ5MHRtfPrNw6uLamYtrZ84sHjsxvXxp5dit1WOfnD338sLOd/dvvLl96Zt7V76+ceHby+uvTk48Xeh9tDj4eGPh3sba5cmJre6OjZrG1XTTiZaeM51DZ7pHzw/MXplYuTy+enF0eCvTs1BbOxaPL9TXbfcPbPcPrLa0Dvprh4P1g/7aPk96wFc7EWudreiZr8rMpuomY9VDgWin09vh8PR6wkOh1Eg0Xefxp52eSpuzwuqosrvqPP6mQLg1HOuvrulOVmQqq3srqmo97oTZ1BjwD9SkuxLe5qCt2qGNmxVJq6bGY24KOVuivq5UsCPhb4/72mLeOp81YVFHDMqYSd0ZTzYHw5UOZ8RgDOn0UaMp5XBUezyVdl+DP9YWrWwJpxr8sbQrGDXYXTJNyuWtC0Vbk5VJp6vS5QoZDNUeV3M03Fft7avyT7akJtureqtC7XFfS8xT7bakXfa2aChTlepPV6Zd9hq3I6RVVdjMKYetLuBrDAcbw8HmRLQhGqr2e6r9nmqPK2m3NoQCXZWJ1kSwNuBM2PUupSRuNMfN1qTVXuV013qCNd5gtTtY4fDV2L01dm+VxZEyWipMtgqTI6Iyu8RqB2gI691WidansvnVdjugjxg8dkAf1lnDOmtIawmoTSGtJWV1NfgjrZFkd3XD8tDE9VPnbpzemezs8+qMDdFEd019S2XNwsjE1e2dC8dP39u9+frp8w9uP9xa3tycnJ/s7l8cGr94/MzW2ulHtz+4efHBha1bM6Ormfax3rbR4d6Zltrewe6pmdH1kcz8UPvclQsPL+++/+jOJ35dgIUqKzmUI86mcrKoPCRdiOaIMHwpRgJgQVm2Qp6jlOEEB+CBWC6I5QK/FRZHiubugWHANXgxki1GMuGbhiIkWYoSSFF8KZorQbEkKMb+Xi0+Cs9HEfkoEh9ZzkdSeAgyD0HmIcpEyL0dDyIETYRgCLOYEhRHhhUdStJUMTIULZfHKcoEVfX2LqH6YIR1AM1+hBWj6w9GWCmWDXbW263tFlhYVQzHPtVMZzXTmWa5atjuapYdvqxmOqsYjiqGq5LurKQ7U2RbmGQIkvT+YlWgWOUtVLjL1P/1i3/51+/+8pcv//D7N3//8vFXLRVDSVtDWB22cdQ2vtUjdVu4VofQbuLoFeWgha+xCtRmptXMtNi5Nh1V7eCbrRy9B3B4AFulLhZXBn1Sp1NgcQmtHsAZgLwByJtSu1tdqeHK9rnmweWOsdXuydWeidWeib5Ea5u/ZiDV3uKtHqntrXdXdMebm321cx3j060jE02DI3WZkbrMRNPgaH1fpqK9M9HeV907UNPXW9ndlezoTnX2VHR0JdvGmjOTbQMTrQMDNd1dyba2aEtToLHWXVPhqEzaUjFzMmpKxMzxpC2Z9lY1hGoqQs2NsfaRhqHh+v7xjqGehq7+5t7+uq7Jpqa55qaF5sapxpb+mvaOiva2REtnvKE1EGsNxLoTNf3ppkx1c39953BTZqCxZ65jcrxxqCPeUu+r7Yi3DdYPZtJ99YGGhlh92BoKmPxV/sqaUG3MEU+4kk2J5tZoV32wtcKZDhliQX00aquq9DSl/W11jsa0ta7KXJO21jV5WjvDPT2xvt54/1Ln8kr36unRra2x7anGya5IZ3+qb6Z5eqFtZLqxf6S6szfZ3JtsHazummwanOsYX+9bPD68vD157MzU5nr//Fh9XybVlkm1bQxOLvUMT7R0D9Q0Z6oa+qobB+tbR5s757qH14dnTk0tn55eOTW1vD48M9Ga6UrV9zW0j3dmZvuGM3WNPTW1DZFoRyrVm06vDQyv9o1sTy1cXFzfml46Pja/MTwz0zHQFo0M1tbMd3ctZnoH62oHamvaYtG+dHVnqnKkqWWyq3s207c2Nr4xNbU6Pr42MdFVnW6IRHtr6+b6+ia62rtrqtoqYk3xUG9lfV9141Bd62hz52R770zn4EzP8GzvyHhjZ0swWWFxNfmjYw1ts+19g+nW1mB1pSPYEqmqcoba4zX9Na2Dde2rg1MznYMDtR2Z6ubGYCpl89f6Ij1V9Z2p6rQnENDbBxo6ZnqGx9p6ki5/bSg+3NEz2pVpqaypCkabkjXVwURbVUM6VNGYqO2saU0HgyGLpT4e725smh2auH/t3tN7Hz+58/zDB68/fvjFo/eeP3rv+bN7r25denTv2tOdE1d1Mtf7917duvnBB++/UrPVbHQ58wiedZTARVD4KIYQzZFgBFKsCMCCcqwMwin+WlgCGU4AO+tt62SmFM3cL8lL0HQxqhw20R6okr1SF5IuQtCECAr/aCk/i8DPwvMRRQJkMR8F17OoAiRDgGDBz78QItmwsERIqhhJFyEYIgRLiuLLceJDKbo6Ttnbe5WkqRNUVYKqSdF18F3CBF2doGkPoIeF9dZZxjjDBDvrN8L6NcKi2/eBnQULK81ypVmut85yVzFcMIkyS5xiDZL03kJFoEDhyZe7S1V/evj9Hz/58Z+++uMfv/7DN69+efH4+0dXXlxcunB2Yn2tuW+lsW+2umOpvne9ZXCzfeB07/CpnsGz3VMX+uZ2+ue2uifPD8yezUydG5i5NLp4dWJ+d3RmZ2B8KzN8unfodO/Qid7B4z0Dsy19y10j65mJ5d6xxe6R5d6x9YGpjeGZ7bHV9d7pmdbBuY7BzeHZlf6JkxOLG0NzJ8bn1ocm1wYnVgfGV/rHjo1MHxuZXugZWhuaOza6eGx0cXVwZjEzsdA7Pt8zMts1NNU8NN0yPJzOtAYaax3VdY7aWntNpakqaa2JmarC+oqAJuFTRQOaaMpeVR9oqA/EeuJVUzWNU7W14w01g7WVY/XpidrqoUTVUDQ24PO32jwpnSeodIYgRwyyeQUaN1/tF+v9gNEt0rlEOrdY7xBoXDytV2hwCfQWltLCUtt4OjNbrSYDYKlSyzSpaAZhMSghQnqWXce0iYohFV2tYarVDJWCJpdR5RBdBdE0MopGRVZCpXJ5iUxZrtDRtSa20cwxmdhGHUOtZ2o8gDNpiCb0kYQ+UuesbAs2hOT+IBjwS30usdsucDiEbpfY6wECVq7Tznf7wGBMkwwrYx6p1wf6o+pYQB70gX6X1GMXOa0Cu4VvswjsFoHdwDVaRTYX6PZCPr8y4IV8donDwDWaJU6XwudS+CwSq0PmNIvNBp5Gy1YaOZCBrbCL9AGFI6B0B5TuoMrjg5xhtTuq9dY6k1W2WJUtVmmNxk3BCls0og9VOyvTnnSdv64j2dFfPzDSMjrRMdlX098SbWlPtA/WD2bSmdZYa3uytb8u0x6v70g0dCYbu1JN3VWtA/Xd422DM91j29Pr812jQ3XtIw2d4809gzUdXYnGtnB9T7p5qKmro6K+q6qxq6qxs7JhtLV3qKlroXdiY2R+qW9ysK49U9083to90tTRGkt1peo3JxeXBicXBidmMiPHZpYneoaWxmcXB6dHWvvaKxprgxV99V09Ne1DzZnBpt6GWKw+Gh3p7J7sG7p06twnD59/+uzNhw9ePb798undzx7ffnH36jPYWa8++Hp15qRDH/rkw29ePP/285c/JO1x8ruFPCSRciiHc7SEhyALUNS9G39oLogWyDBCGZYtx/JkOBgBsIfob20lRtHEKNpvbLUvLAmaKkZRhIhSfhaBd7QYtpUQVcRHUt7uyeKKUHwJRijFigCcGH5DCZouRTMlKJYYyQQwPChHBAtLubeVgaqKU9RxijpJ0yYZmj3ougMY/rMIC84Hf1PDqmLaKmi/clBbNWw3rK19W1XS3ZV0d4psS9LsMbIlQtK5sdJgvsJDUFwdOvWvX/7jP7z6+c/f/en5k8+f3P3s6c1Pb5++tTEwu9raP1fXOVvTNZPuXm4aPNkzebx79Hj38One7nMDAye6u071Zs4NDZ8dHjve03e6f+hk9xzMiZ65Ez1zm10z651Tq+0TC52jS93jS93j812jc50jC91j8z1jc92jY3UDk02DrcH0fMfIaGPXfPfwZEv/VOvAVOvAZEv/QvfYQvfYRHPfdNvgYs/4bMfwdMfwTOfIbNfoTOfwTOfwbNfQbNfQdMfAVMvoRNPwSN1gX0VvV6yrM9rdGentCPfUe1oavG3Ngc7WUHdrqKs11NGd7Bqs7V9pqtvqaLnU3Xqtv+3iYOPVifbrEx23J7tujPZe6KrdrA7MRVwjIW+f39/rdHaZ9D22UKfZ3231d1l8rXpnm9HZYfG0mVztBnuP1ZNx+rttvg6zu83kajd72s2eNpuj0Wiu1xubzdYWi6PRaG00Wlssjlqts8HgaTZ7G8yeBrOn3uRNa90plTOm//+m0uqO6k1RvSlmMIe1hojOEDeaYwZTTGOPqm1RtS2ksgeVNj9k8crMbpkpqHR6QJNXZg6rnWG1wyc3B5TmhNEd04ajmlBIFQgofH7I65N7PHK3R+4OayNBdSioDgVUQS/k88i9fmUgoou65H6fKmyTui0Suwt0BlR+J2i3S60RtT6qMQRVhqDKEFIbPZDGJVMF1Aa7SG/iqvyQ3cBR2sUGPVdpEmgsIp1DanfLXGaBSUGF5DRIyVSpWGoNRyunQSBFJioRC0kiIUnCLRbw8EKQAgFlIkmJQEDi8YlcYQlfVCaUUkUATQwxABVbruVBOr5Cw5VruAqT2OCUO+0yc8jgi1vDUXPQp3F5VI6g3hsxBdxya8ISqLCHQzpnSGevcgXSnlDc4pju7Jts7x1s7JztG93Z2L5/+fbx+WNXtnbHO4aunbo03TOWcER9Ondffc9Y22hdsLYuWt1e3Tzc3j/WPbJz7MKtC/cvn75zZvX6hVPvXT5z7+GtFzcvPtzeuHzx9K1jC9sxb/XU8PKzJ69fvPzu81ffLfTNlL+bx0XguQg87yien0UQIUhiZIkYWQYgywEkBURRQQxdhmXIsCwZjiPD8WBbATgR3OsdQAsADO9tPsiWoFgSBFOCpEuQdAmSdpC9Iz4oqgRJESPLxMgyCapUgoJjKxocXgmRXPgBYlIsH0AzpCi6FEUH0AwpiiFB0gE0U5HDO5SkqWNkBbz9KkZWRcoUkTJFjKz6/0kJ/7aGlWRZ/jNhHUwJD2aFtRxPDdsN96iB88EKmquC5qpmusOlxiBJnySbg7nyCpLBiOKG6Ma1rvm7p6/fOHP98b1Ppoc3zq7tTndNPrv03oWVC6dnts7M7yz3b8x0Ls92LQ3Wj4w0jc93ziz3LE40Tiz1rG6ObZ+Z213uP742vH188tjxqc2TMydOz506NXtyc+b4senNY9Obp8ZOLXYt9lX0NXob6z1NHdHuwfTIWMNkq697qHJsumnm9Pjp0+Mnp1smRxvGelK9Ew0zs62LxwZOrvcdH62dHE6Pz7QszLQsTLfOzbTNz7YvzHXOL/YsrfQtr/avrPQvzfXOTHdOz3TNLmSWZzoXh+one6uGe6tGBqqG+iuG+yuGB6tGh9IjI7VDUy3jSz2zx4eXz4+u7fTP7Y7Mbw+OXZ5ZvDQ5d3Vi/srM+u747Pn+kROdQ0vto/Ptk0tt46ttIwudY7PNg7MtAzPNmfG69unGroW23oW23pW2kfmWwemGzERt92i6azTdNVbTPVHXO1HbM1WfmajJDFd0Dibbh1IdwxXdQ6mugWT3YEVXX6qzJ9HSFW3pird3RtvbQm0twcb2SEtnrK0t3Nzoq6v31DT66lqCjZ3xhs54Q6aydSDd0VvRDNMRq+sIJ1sDsSZPtMEbbfTFmvzJBm+8xh2ptoUrzIEaR7QtXNUeqUw7AjG9PaI1NwcjDb5gpcMVM1lCOkNAo/NrdAGtPqA1+zWmoM4SNtjCBlvM7GwIxvtrm+sClc2xmqjF51db7KAqoDX7lLqwzhxWGVJGe1LviOntKbM7qrNFtNa0K9gSijT6gyP1jXU+f1MkErNYany+ulCoI17dnaqtD8SiJkdIbw3orX6dxa+zOOWqsMHmUxttUrVHYXRDJqtEY5Pq3DKXDbBbJBaz2GwUm3QCvYKlBKignAEp2QqIBYJ0CcQCNTy1iqMGqDIdT+9T+2t9dZXOKp/abwPsBoHRIrF6IJsDMJlFao/C3BBIjrV0jTZ3diSrLq4ea4lWJOzesMU90jHw5NajB1cfXN+50Rita4jU6kWaTG1vR0V72ldtlppsMnt7VVemYaA+2lThq+mqGRpome1IT7SkxmpiXR11o50NI01Vmebq3p7m0bbazO72re/e/P7nH//y1be/f/b4+ebECgdF4GQVso7kC7KKhIhiERIvRRJgQCRRhiIBmHIQS5VhGbJs9lthiaXZYhlGLsOAMgwIYiQgRgJiRABaCKCFAFIAIAUAig+g+FIkT4rkSBBccRZHgqRLUQwY2GhiBE2URRVhqG/L6vT9O4kCFPXtMpoESRMjqKIsigRJkeOYhyrJqkqyCm7alyIrE28Jlyki5cpouTJGViXI6iRFU0nRVlK0b7eJaveP5qQYRvhsc4puqYTvDDJtVUxbNcOWZtor3z6NooblqmW796njBmFqOYFaTqCG7YfbbFXSbBVUa6LcFC3RhwgqfxHkLZB58kF9kUJJVEnL9fwyPROvZhWrxQyrFgzagZhVErGIw2ZRSMf1Kuh2DdttlUR4xRpesYZbpP4N7GIlB6/hErQ8oo5H1HHxOi5exynWMguVrCIVDLtYzcFrYFiFak6xlk80iMssAMUup7sghhtiuMVEg5hokJCM0hITWGaRk20Qxa6gOhRUh47tMwvCBm5ASXPKyTY1w23kBVXikFoS1oExvSxuhJJmZYVVXWXXpiPquriuMaqpD0DVEXVdgzszUDk30bCWaV5qr5lurR7vaZwbbF8ZaF/saZrprJ8cbF8b7z0xN3x2cew8zMrkpY3Zq+tT59Ymz56Yv7SzcevSibvnj70HDy4ef7B78uGV04+vbj25cvrx7smH54/dO7d+5/L2I5hLp9+/cPL++RP3Lpy8f+Hk/XPrd868ZWv99qnVWyeWb2wuXts5eefs8fe2j908vX791Nq1rY0bZ4+/d/7U3QunHm9v3FuduTzed3KPMRfEAAAgAElEQVSwc32oa2OkZ3OkZ3O099jkwMnpoe3xvpPDXccHO471t230Nq/2NM6Ndm+M9272tSz2tSxO9Z9cHDs3N7w9M7Q5M7Q5N3Jicfz0ytSZ9dmdzYWLJ5Z2N+a3VmdOrs+dPrV6fnvj0qnV8ydXdrbWL144cfX4wvbG7KnTKzvbaxc257c257fOrF9cmzu5sXD61NrO2eO728cuHl8+s7Fw+tji1onlc6fXLmxvXDq9fv748pm1uZPL0xvL0xvLExub86dPLG6vTB6bHVqaG16eH1mZH1mZG1ucHJwZ75+aHp6bHp4b65sc6R0f75+aHpyZ7J8a6x0f7hoZ7Bga6hwe7Rmb6Juc6BwdaMwMNg5Md08t9C9Odk6NtIyNto4vjaxuzpw8s7Kzs37x7Or5k/Nby6Nrkz0zEz2jIx2D490jx2bWzq1vb86un1468ej6g6e376/PLI31DM4NT988f+3e5Tsf3n320b2Pbl+6fmX7wurUwvTA2Nzw5ERmeG548vLW+du7d7bWtm9euPXNp99/9+rHr55/+/1nv/zw+u/ePP/pzfOfvnn1+28/+/svPvnx+eMvP3369Zcvfv7hhz989tk3P/zwhxcffHZr5zoDRZDlUBmHcMLDeOFhvOgIQZJFkiJKAGQpiCqTocsBFBFEw2OaHM2CMFwFRqTAiPcf+CzFiuAkDkaKVkgxMilGIsHwDp6LhgvwYiRdjKKJkGQRkrx3QBpBESGpcDq5vzdCgmKIECQxAj6ZSBMjqGJkmRRDArD4Q1UUdRVFvdcJi6yEuzUkKapIuTJGVsXIqjhFnaRoUlRtJUVbRdUl6boUQ1/x6zO+3p4TZNoqYU+x7DA1LEcNywHbKs10/mfC2tfWnrOYzmqGo5JmS5LNsVJdmKgO4pWBYoUNr9GXaJRkg4xsFBN1gkJIgFeKyjVskpJJgJgEiFOiYhEVtCKQgZfzyjQckoZD0rCJajZRzSKoWAQVPGYQFUySkklSs0o0rBINq0THJGmZJC2doNyHQVTtQy2GqMUQDa+Av0XDK2h4BbUYohTJ9zm4hlwI0PByBlFBw8vJhUBZvoRSBNIJEDUXoOWB9HzZPowCObMQKssHKEVycqGMlCMm5YgpRXL4Uxh5UgpOSMHxGXliVoGUmS+i5wpoOfxyDJ+WI2YXyjhFcnahjF0o4xZDfIKSXShj5gOcIrm4VCsp0/EJSh5eISCqZFSDnGaE6CYFwwzRTXKaUUY1gBS9jmfX8exark3DsarZFhXLrGKZ1WyLtFwrLdcCZJ2YrBWTtcIyNa9EySUpeEQVj6jiEpQcvIJdDHHwCi5BySepmYUyVpGcUQBScsTkbBE1V0LLk1JzJSUYTnk2H57hEtQKltMuT/h1dTFbfdrfkXI1G8ReNl5GzhGUZ/NLMJzSbCZMWQ6rPJdNyedSC3i0Qn4Zjk3O4fJIMp3Q4dMlEo66ulBHW6o/Uzfeksg0RLqa4721wXa/PmkBfRbQ59IG7SqfVeGxKjw2pdeh9gfM8YQ7XRdpr492NCW626szAy3j80NrW8sXrpy+ubV4/vKJm7vHbywNb/TUDmbqh1dGNy9tXr986sb5Y5fPH7t8devWzXN3r5+5feX0zatbty5sXL566ub1rfeunroJDy6fuH5m+fzOyd2LW1d3z1zfPXPz0vaNS1s3L56+ceHU9d1zt65euHPt4t1rF+/e2L1/5/rjezef3r3x5N7tp3ffe3L/zrOnj1589OyzJw+ff/j01ZvXP7x++fXzj16/evHli48//+Kzb198/Ob1y29fv/z2xceff/7qm08+/OzjD1599cUPX3z27fOPXr9++fUP3//9Rx++evH8i6+/+unzz75//eq7L7/46dWn37x588vr1z9+/vlPX375d1988fPLl9+9fPndF1/8/Mt3f/j69ffffPb9lx9/8d72VUEumf27Ajm6THSEID5K/I2tYGEBqBIQVQaiyDIUQ45mydEcCM1/+/ivXwHQAgAtANB7eSKA4b29FAMoqRTNlaA4EhRLgmLB2oIRZJUJssr26uso2p7UkHQpii5FMQAUV4rkSJEcKYoOYCggtvxQNVVTTdVUUvecBffDSlEPHHimauAefntt/A60Qt5/KOH+yZt9W6XZDlhYaaYTthUsLHhQw3LVcf0wtRxfLcdXw/amWZ40y7MvrBTFEi/TR0ga2FnuYrWVoNKVarRlOn2JVlOshApkQAEgLgSF+VJRAQASFDKiEsBD0mI5SFDIiGqQoAIJKgCv3AckqKQESEqAAKIKIKpAkhogaGCkBKWUoJTgFb8BXg8jwcthxMUyPgGC4eHlPLx8/5JbLOMUgQdhFwLsQkBaIAcKIRhJvgxGWiBn42VcIsQlQqxikFUMsvEyRqG0DMcT5IgEOSJhrliUJxHkCHk4Pj9bIMoT87OFghyRKE8iypMIc8XwMkGOSJQt52MAARaU5CrEORAPLeWiJDy0VIATCnBCPlbAxwoEOKEwWyTMFolyxPA77L8J/LbCXDEXzeNi+Vwsn4cTsLF8FobHRHOZaC4LI2JjxTAsjIiJFsLQECwmmsvBCbjZQl6OiJ8r5uWI2Fi+IE8iyJPwckRMNJeO5DLRfA5OxMuRUI4yODgBByegIVjULCY3W8jPFbOxfBqaBkNFUfehoWlMLI+KZFGRLAaGy8BwKQgmOYtBRbKEhQAnR8jPl4AkJUBUsHD8siO0siM0KpJJQTDIWXRyFr38KI2cRaej2ZwcAR3NpiKZ5UdppYcppUfKqSg6J5cnKpaIigATxxZWxeO6iriuosbe0B3rG62ddANel9QTVIbrXA2ZVP9I7dh4w+Rk0/RI7VhXrCeqjZt51oAiNFI7dmH+0p2T984unL156ua9c/eun7h+dfPa3bP3Hl16/OD8+3d37ty/cO/9Sw/ev/Tg4e77j688enT54cPd9z+6/eKTuy8/ffD60wevn9979dmjN2+effP68ZdfPP36m49/+OHlz28++Prb5z98+/yH7158//rJ568efvHd85/ePPvm5fuff/3R958/+er2zv1zqxeXRud3Ns68fPjpL5///P2n3/346qc/fPXHnz77+Q/f/MNPn//yw2c//fzF3/3y5vfw+MfXP//4/Nu/e/XjH7/4+enle42uJONwoTCLAKHKJAiiBEGUIkkAqgREl4LoUhmm7FfQ5XIMWY6hQlgGhGVAGBaE48uxPDmWJ8NwQTQHQLH3wFAANA1AM0A0B0QLQJRUhoJkSBWA4gMoLoDiAii2FMmSohhwuge3cxAhSuF4ai9tRLIAFBtAcUGUEEAKpEgegOKCGKYMyziUpmmrqZoqmqaSqq6kquHufRU0TYqug3nba3QP+KgznAke7Hu1H2FVvY2z0kx7mmk/GFXt2yrNdNawvfvsV7KqGK6DwkqUG6IlWthZIYLGRVBa8EoLXmnHq1xFKkeR0lKscOVBzly5Kw/yFqp8RWp3vsKVB7nzFa58lStf5cxTOvOUjlyFI1cBj10FCleBwpWvcheo3QVqd4EGBl7/m5c4chWOPLkjT27Plf0GU85fYc6Vm3PlljzIkgeZc+XGbBCe3L9U5QKqXECdB6rz/mqsw4H6bJkOB2owUi0WMOTI9dkyDUYKL9Dky9R5UkW2CMIJlTlCdZ4YfrkyR6rIlsBfFdkSCCfW5kBqnEyNk2lzIG0OpMKCSgygxskUOKkCJ4WwEhgFTqrMBlQ5oBwrgpFhhCBaAN8SkmNFcoxYjhFDWIkctweYLQFwYgAtADFCGVYkw4pAjFCK4sPIs4VQjgjKEcmzhfvIcAL+EboYyZbhBFCOCMqWyLAiAC2QovhgrkiWJ5bg+EI0R5otgAqkYK6Ih2CKsEwRlinEMPaBZ/hIFuconXOUzkeyRBiuEM0RYbjSbAEPwWQdprIOU+EZbhaDdZjKzWKwjlI4CBoPxeCjmTwUg3WUwjhcDsM6SuEi6TwUg4emwfAxdE4WlYugwfBRDCGGxUXQaL8r4aFprKxy5tEyLooqwDJ4aBobQWYeLWMdKeNkkZmHSymH8PR3SHwUjY+isY6UKTCsMMvUqk10GCpaNclWTbIWDMY4tgjXEBeYU2JbSmxLCC0hts5DVdhLgQqZJwm40spAWhmokHnqtZEWU7IK8tUqw9XyQEzo8DK0IZ4hIbFFhUY7GTARQSdFbSKC6nyBkQAY8FIJkkY/VKQr5trJQJCrtZVLZTiauoAT4OiSUrufrXbR5LZyqZ0MOKkyOxmwlIotpeJqbWA42dpoi6lIPA6CIEQSWYdyhL8rlCJJsK1gYGf9qi10+Vtn7aHEMpVYpgLDUGAYEJouR9HkKJoMSZWjS+ToMjm6XI6iyZFMCMWDkAIIKYT3x0tRDCmKLkFS9kvvIgRRhCBKUKVSNBlA00AME96YCiIZMhRbhuSCCA6I4IBIhgzFkGPoh9I0bZqmraZrq2ia/ed67T3a6y0VNN2+vxIUXZKqT1L1KZqpkmGpYlrhkOpvU0JYWHUcTx3H8xth1bBcB231G2Glmc4qur2SZktRTIlyQ7xMHyvVpUqM0VKDr1TrxkO+QnkgX+bPh9z58mCuPJgrD+VB4XxFMFfuwwH+bDCUBwXzVcF8VSBPGchT+nMV8CCQpwznK/bIU0Xy1ZF8dSRfG8nXhgrU8EsOvsqfqwjmK4L5ikAe5MuRebNBbzbowQEeHBDIhvw4uR8n92FlPqwMHvtxcn82CAP/JD4cAGPNl9sKIHuhYh9HkdJZrPLmKH25Km+O0omROdCgCyv3ZCu8OUpTDmDKAYzZUj1WrMcJ9TihIVukxwkNOIkeK9ZhRDqMSI8VG3ASeMaIExmwQgNWaMSJTNliI05kxInMORIDTmLMlsLAi/fWZ4Owao3ZoAEHGHAAPAO/rRYn1uLEumyJNkeiyRZrssVKLFuF46hwHCWWDaGZMAoMS4XlKzE8FZavxgk02UIYbY5IlyvW5og02UI1TqDC8hVorgLNVWJ4QBZbiRVqciRKrFCG5MpRPAVGoMAIZCiGDMUAkXQY+FKGYshxTABNg/+JS5AUMYIsyioXI8jKXI4My5CiqDDwpBRFFSPIMMKjZaKscgmSAqBp8K0uEEuVoskiRKngKIl3uJj7bhH33SJRVrkoq1xwpJT7DpH7DpF/uGRv5iiJf4QoOEoSIUrhPy0pmgxiqcKsEmFWiRhZBmKpIJYqRpbBC8B3yhVHacosOvC7MtEhovRQqeIoTY1kQlmlsiMk8DAReJcg+V2x6FCh8FCB8FCB5EgR91C26N0C6dFiwe/y4AHnEE58qAh4lwAcxkveKRIcyhEeyuUfwvIPYSW/KwbeJYgPFQkPFcBj4F2C7AhJeChfdKgAPEKAP0h2hCQ/Wga8S4JQZWAWSXIYDyN6pwgGRJXRDmWLECQRgsj+Xb4im6ItYIJIIoAgwYDIkoPIUGVvKT0IhKYeRI6i7IEu2+fAepIUTZaiyRJUqRhJEiNJIiRehMQLEYUiJF6MIkhQJVJ0GYChvA3QaACyFESRQRQZRFEBZDmALAdRZXJs+aEauu5vhVVJ11YxDL8Ki6GvYOj3nEUzpGiGCrq5gm6GbQU/gnDvkOAB4JTwN8L6NeDiePY5uC2rim5/aytLkmz8VVgEY6zEFCkzhEjqSLEiWqgIFsi9BZCXqPaRNP4Srb9E6yGo3Hill6gOlOrcRBWMi6A8iIeg8BAUbrwSxoPXePAaL0F7cI0Tr9jHQ1Lv4y3R7BMkaQNEjZ+g9uFV3mKlp0hxEHjGXQjBeIoU9lzAkQc682WOPNCeC8CXjjzQmiuz5cnt+ZAtT27JAS05ezPOfMiRJ7flgBac1JotsecCthypBSeG4ztbDmjPlTny5M58CMaVL3XmSX6DK19qywHhxfCrrNmABSc1YyXwPIw1G7BmA/AyE066z77pjNlSUx7flMc35vIMOVx9NkefzTHkcE15fFimplyJtQC0Fcos+YApV2LKlWgxfDWKq0ZxNWieFsPVYrh6HN+UK9JlS/Q5UkMuoM+R6rIlWpxYgxWpMUJtNk+bzdPguGos5yBKHBXCkOXo8t8gySKJjxL3yy77lRcAUQIgSqRZJPERguQoEUSWwusBRMn+H6QMVSpHl0CYUghTKni3WJJFkqHLISxFjiHL0OUgqgx4+yo5uhxElsJvCCJLIQxZncuQocvhz5IiSvjvFAkP42XocrgQI0FTQRxDiqHwjhBZvytiHirkIvCsI4XMwwWsI4Uw7KNFXASehy5iHs1lI/L5mGIuqpCNyOcgC1hZefR3clhH8llH8oVYPDsrj4cq5KOLwPwyHrKYk1XIQxYL0AROViH9nRzm4Tw+Cs/JKmQezmMeLuBkFfOQBE4WnpOF5yGJ8JEXmL2NC0gCH0WUHCVCGLISR5EiSYpsCudQHvUQUo4tBRAEEEn8WyAMGUaBpRzkN7+O/WUHJstkKJIMTZChC2WYAhBVBqLKAFQJgCJKkQQJokicVShG5O+nonsgSvZ+mygigCKCaBKIJsEDGaZEji39T4VVTdNX0/5KWBUMfYqh339saiXDspf6sR01b5su1HCcNRznb4R1MCusZbvrOJ56rrfuLQedVc10VlCtFVRrimJJks37toqV6hJEc7zUHC03hks0caK6gqSNETV+gtpfpvOX6QLleniwj6dU6ynVuks07hKNi6SGB+4Sja9U7S1R/aoeks5XoveXGlwk9UH219vxKgdB7SRq3CU6T6l+H/htnUSVg6C04xW2YgjGjlccvNzHT1AHiBoYWHPwjB2/h4OgdRJ1DoIWvvQWaX3FOk+RCs5hPUUqdyHkzJcdTG8P4imUwbgLQFc+sM++NF0FcleB3Jkvg4FTXTjb3ZeaI09uL5DZC2S2fNBaAFryARhTPmDKFZlyReY8sSlXZMwRGnOE8IwxR2zIFplyJbZCma1QZsqVGLJFxhyxs1hlL1TYCmX2Irm1QGrIFmgxXC2GYyuAjNlSHUZkzJbCYaY5F9RjxYZsgSFboMfxdVieDsvTYrjwQIWlq7B0JYamxNBUWLoax1DjGCosXZnNUOUwVTlMBY4OYWlyDFWOocrQFAhNVWLpKhxDiaXDQGgqkFUGoakKDE2JoypxVAWWIkOVSrOI4iN4TR5bjqFKskrFR0sAZLkMTQFRZABZDiLKZUjyPvDLFRgagCyXIsrglfAnwgNpNk2EIe+dg0OXCNAkAZokwpbyMSQuisBDE4W4UiGulIsicJB4LorAPJzHySpkHy1gHy3gIYu5iCJ4IMktE+JI9MP5bEQx7d08LorAOFLAzsKzEYWMI3kcZJEAS+Qgi1hZBRxkERdVzD5aIMQQRVgSH4XnIvDMwwXso0VCTCmsJxj4h4GRocoE7xRyD+WJj+CFR4qVOWRVAU2QVbRvKBmKdBAljqLEUVXZNFU2TYVjqHAMdTZTnc0+GEn9NeVyFEWOokFoOoSmQ2gqhCFDmHI5hi7H0GVoGogiw/8lwIaSZJH2bSVB4CUIvDirWJxVLM3CS7PwAIIAAyKJMlQphCnfSwlhWx1MCf9WWCmGPsXQw496fqst637Faj/C+k1KeDAZ3LdVA893MLzat1UVw7EfYVVQrSmKKUk2wnFWLdVbSXXFyKY9YZXp42X6QKmuqtxWWWZNlZgrSi2VZdbKMmuSZIoW6xJEfYKojxN0MbwWJk7QxQm6ZMmv30oQ9QmiMUkypUrMUYI2StDGiLoYURcn6eMkfaLEkCgxpEpt+yRLrHGiOYo3RooNYZIuTNKFiNrfECbpggSNv1gVwKvhGfjSjVd6CCovUX0QH0kT3+9hX6QNEgxBgsFfrPMWajyFGj9e78frPYUad6HSW6z2FqvdhUpYZH683les8xRq4Eqcp1Djw2v8BK0Pr/HhNd5iNfzVU6RyFsmcRTJHIbgPPAPHfbDIYIXBRnMUgvYi0FYIWAuklnyJqWAPY57clA9ZCpWWQqW5QLGPtUhhypeZ8mXWIoW1SGEphKxFCidRYy1SGPNAXbbIkCsx5osNeSJTgdhaDBizpZY8GZwUm3NBA05izgXthQpYgrC2DNkC+NKYI9Tl8HU5fDj40uC48ECFYStxHFU2V5XNhTAsCMNSYNmqbK4Sx1FiOCosV4nhyJFMCMVSYblqHE+BZsOZrBzFkCGpchRNgdn721NgOQosR5XNU+fwVdk8JY4Lz2hzBJpsvhrHU+N42hyBLleoyeYrMRx1Dl+dw4cwbOD/bew9n9zWtixPXUlpaZLewxsymd4bek8QHiQ8yJTufa8rqqpfVXdVz3T0VPVMzOf5p+fDBk5CKd3qjlihAA6RVN4boV+svfY+B4fs/REHz98dsk8HxOsx+XpMPh9hT4eNl+PG81H9fq/8msAeD6r3e+WH/cr9Xvnua+l+r/x8VL//Uu2nmNcj4u5z5fkAez7A7j5XnvYbl58Kj/uNuy/V50Py9nOjm+Qf9+jHPbqXYlB1efu58rjfeD7E775UH/cqnWPsab9697n4fNDoJsjng8bD1yr8GqDnI+zlGH86bDzs126P6v1i8+aw9pplbg4r94n69XH1LtWIQ+ox0YgJf0oST0mEbO452XxONh9TxGOKQKn8D5lXgnpM8NBMfE5eQcn/nDp7Tp09JVuPiebDMfeQYO6P6ftj+u4IuzvCIDgLnddh/vowf/W1cr1XudmvgsDhPhyRn964PqBqx/Z2bA9e+AyLAd2B2SuP7vnMMGBHW24c8MOAg/RqjjbZ7JqLb83Ft+bie2v5vSX8frqCSvCPU/UtfOvq4lsTPpL+aMt/tOXvbfhZCb3l8K25emstPXrm0TPwWVtqFpDTLTHdElOXnLjkxCHGILj1qKlNjG1ijN425pATWNngw5jGG3xsEhOTmGzw/gYfmsQo0gS0rvc3jYGJDU1saOEjpPjPmsRkg4/X2MhoDLVaX68PjMZQrw/0+gDdGo2+0egbjWGo+hikNAYfpGJDFRsatQEIaAXSKgO5/KJUXtXyq1bp6dW+URuY9YlZn6jlvlYe6pWRXplo1YlWmanlqVKaKJVXkFrtxN2cXH5Bij8glR6l0iMUsGLxRSy+APuWpbtF8XZRvAW0LYv3YLjm+ftF4WFZfEQCLzbL3c3z98vi46r8vCo/i5UXuFgUX4FK88LTvPA0K9yDoOZd5J+E4suq9CoUXxb5p1n2YZq7mmQv45rmrmb561nuZpq9Bs1yN6Bp9nqYuxrmrgbZy37mIi7gWjfd7qZb7zrhoeT8Wf1Mu59pR9fng+wFfPMoczHKXAxPzocn54P0GVIn1XxN8h/0kuDCWinJPCeZeKyDcpz7o3c9HJH3Rx9KVJT4IHBgD8d4WF4dUxAk/fAlx/hjgohlTD98+iGTgi9/TODx67ig+ILKK66nJAEPPCWJ5xSJ9MvFP3v4KUmE/zcSRFh0HzeuDmuXB9Xrg+L1QfHmsHR7VEa6OSxdHOTO97MXBwW0cntUfUw0Pn3jBx+AFdAduN4xgy3d39L9gB0ArXb8BNEKbV3eNRe75vz76fxbhC0oBsFV7Zpz0FsrLB6/t1e/n4lQOcJGwh0vwvds+fnPwAJmQZ0IpWJcH2iFgBVD0juVLHIKKxY5tsixTc1samaRU4ucWvjEwic2MXXIWVxxWiFgAbPgAq5Ba2y0xgZofY2N1o0JSMdGIK0xhAsDHxv42MSmoE1jAlrXx+v6WKt1tVpfr/aN2mhdH69rE7M+tRozExub2BieN+oTvTbWqiOtOtGqQyS9NtJrIwDlB1ohZsVuu0qlq5T7cqknl3pi5WVVegWJ5Y5Y7q1KXaHYQTwCwa1QegqjwOqrVH2Vqz0kodwVyq/L0gtoUXoMlX9a5J+WhWcAFnz/svAK8EJCvwD87cvCq1DsCMX320nxdlK8HRduRvnrP9FVpItR/mKQ/TOdDbJn6DakVf4agIUE5BqenMc52Ek1kaB0RRVrWMYmuJck9ZKknhPkc4J8OiZAzwny8QhDejrGnxPE0zH+dIwjWkF5FWZDiV8EeeFH0Xd+UJxTcTz9klYPxxhkRkjv/PrReT0lMXBev6wfH47rPwMxzuvISdWvjioXB6WLg9LlXv5qv3C1XwByIZ3vZxGw7o4rd8eVh2TjJU18+sYPIMD6CCxmEKsKR1tuHHDjLT/x2XdaBezCZyHMmnxrzUDoLfY7br7j5rvmNBIwawHMemstds1FfGt0wM18dhIHlk+HwArIacDMozrxB2aFr3GNvdU1DiyLHIc8Iqc2ubDJRRxVNjWDRZtcOOTMpeYf5JAzRDoQwtYH2/VhJRQ+Q7KI+Ydbi5jb5MKJySbmNjG38JmFzzbYdAMsa8zMxsLCVg4mOpjoUkt40sJnG+xd68YcaYMtQCa+1Gr9/0B6fQB0izRWakO5OpQqA7k6lKtDpTpRqhO5MlZq/biASlIlbHeojZ5aH6j1gdYYa42x1piI1b5Y7YrV7qrSWVU6qIkhljsxIPakSh8kloZxSeWRVB7JlbFcGcM1uoWVReV1Xn6Zl1+gFI3p8V3le6Rx4RopxrKrYe4ydvvOu3H28pdCaEO1atQuaPVOTuOKcy1CGPWSJCOFFHtOkAA1WEEOBQoxFHJD+hZXuJ78taJv+KifUycACoqKfqkoRUJUel//INReRBYPXB7kUxBRXRwUzvfzZ3u5s73c5V7+g4Bfl4f5i4PcxUEBma+HZOP1hPz0vTmMAwvGR7dMuBEnetvz0GdH0Bn0mfmOF7615B0v+szcYyY+O9ryk11zuuUnW34ST+V9dhIbMQ3fqbM7XexOF7vmPOCmPjsNt0azU48Ze8wYqISid4+ahm4rCrbQemi4fhQCVhxMDj13qCUIoSq+6FCCSy09WkByqSWgIYRd3IshAkZf9fNKHIU2ubTJJfpCENx6tOBRK49auaTgksIP2CIWFrGwccHGRQdXXEL1CcMnDJeUHUJyCMnGRQuXbUKxCcUhVQuXkS9xwk8AACAASURBVGARBOD7WZH1m36Q1hir9ZFSGyq1kVofa42JVp9p9VlEojE8ED0zVOpdtT7QGkMdm+jYRMem8LxUG0i1nlTrAbZQu1aqvkqVrljuSJW+XB0otZFSG8nVoVjuf5BUGUiVAeAS0QrdSrWBWO2L1f6qAm6uu6r00LVQfg39XfkJtCjdzYu38+LtrHAzK9xM89egSe4KLmaFW4jtJrnrSe52mr/5jzXJXUMLAroQwK+YZXsvNrvpdsQs+iVJvqTwlxTeSTOvKfolSb2m6NcUjW7jnTjEpjDzPmE6GRYEty9pGn4cfQnSS5oCoaIMAesDv34qRX82TT/k8R+u7w6r8XQcLcI6+ggwdLVfAOt0tpdp76VO91MXBwXEr/P9/Pl+Hlauj4uXh/mLg9B5Xe0Xbo+qT0nsT4EVvZ7+R1qFwBIjYC1deuwxY6gTfyl4L6HPj+Nv+to2F2/8fMvOgEERiSYeNXp3UvTMpaZguLz3Z2Lmi5kHzBw98wFYiEous/CYlcesXFpwaQHd+qzos5LPSh4jeowIi0jwcIxoS3gxdVwOtUTPoNvInYWEAhK5ZAimuHxa9GnRoUSHEgFqFrFARswiFhYhOITkEqpHGgFt7mjnjXF90vEI28UtF7ccwnKIjUuaHmU5pB6XSxkgh1gi2fgCycKWv9IcitYf7dJYa4x1bKo1JlpjotbHIGCNVOkrtaGOTdbEfE3M1/hSb8y1+kyuDlB5KFW6MHESnyaRq4Pwe6oTqTySqwOkEIW1oVIbwgq4MPSAVOnL9ZFUG4rVgVgdrCp9kFgdRMDqCuUuKkiXpZdF6Q4EzELAitNqVriFrugkdzvPf9SicLco3M2Ld9CRQIADQS05zF0Nc5fD3OUwd46KzX7mvHdy2j3huydsJ8100nTnhIRrRJnYLddJc4g73RMWFL+Ovof5M1p1T9hOmu6k6dcU9ZoKbd1zgvilfixFP+opVX9M1h4S1YdE9TFZg+v74wq6uDsq3x6Wbg9Ld0flu6Py3XEFIqcPJd7VQe7qIBfSaj/dPkif7gOwcsAvJHjm8jB/vp9FFuzia+76oPxwXP/TkvA9ZefGYVuwOfP5acAudrwAo54BK4A5CrgpKusi/QyvWdhPhCOxmss3XtgyQkAvQzFzn54gJwUA8uiZy8w89te02rKLONTihaFDzx167rFLnxUjSR4jBpy05eUtL++aaiR9y2sBJwecvOWVLa/AdYSzkF8f4BXi6UeuuTGPhtxTJOmDfFr2adkmJJuQLEKwiIWJz0P7g41MfG4RgkOsXEL1qXVAm2+M+40JdvRuR++21DagfI/0XMJ1CdclbZfSfimHWP1SLqGCU4u0snHBxoU1MTHwqY5NtMYYHBOgCjCk1WdqbRqXUp2otamBLTaEsCGEn4EFk25xWgGwlNpQrY/V2lSuTKXyJI6qd/tWG6LyU672fqhGa0MAFqJVpF7Mar2iHO0DsGLMukH0QZ2BWSHsqAKk4oLpjZ+FRkCm+ZtJ7mqSu4KxtUnuapy9jEbYWsMMDxqcNPtpHjQ4aYL6ab6XacbE9TJcnFM/06qXYj6on2b76f81sOKLT8f443Ed9HBUi+s53QBmIQGnAFWIVjcHRRAyRB8KvYuDHGJT+yCNdLaXaX89AZ1+SaNruD39krn4GjLr5rDyH4XuAKw4rYImnBgzizIsccfLW24VHh3TFAN+FfAreIvXDyfM8PPYwTLSt5b8/VT5/VT6xktvnLxjJdCWEYBBcWABrTx2jpzXByGuxZnlUlPwVj6LCKUAg7a8Apx6a2lvLeOtZeya+q6pI1rFmRVwcsBJASf9kln/C2D9SCtwUnG5tOTSUggsXLQIAYC1bkzW2Mgi5haxcIiVS8oeafjUZkc7b7S/pYMt7W1pL6Bcj7Jc0nQIwyEMl1J+LVJG8igFyafWPqX7lO6Rmhc+JjrEyiSlDSFuCBm0xhSjIet1ycAEvbHUG0utvgDBrV6XDEw0MNHABANb6I05GLEPwEIOS651oCqUKn2lNlKqE6U6kytzKPogMgMOhtlZdIGuw9vIdonl3p8oDMuE0pNQelqW7kDQA50XbkA/8ihsg4Y/8lNL9GehB6AZOi8+zAr3s8LtNH89yV+Mc+eT/AVcjLJno+wpaJxrDzOtYaY1OGkOMy20PsqeImvWz7b62RYwCwnRCmlwwgGhPghQBbSKm6kPwHpnVqLxlGggbCF4IYcFkIpbqrhCWu0XwEmBLvezl/vZi73MxV4mKv2yZ3uZ9n6mvR9i63Tv5INaX9Otr2kA1tleDuXxd8e1pyT2p2MNHj3wmKHPjqLKLjz4GIC15ZY7XoSJBNhV89ZSd01l11SAXPBuVI+dwlabN174xkvfm/LvLeWPU/0vbeOvp+ofvPo7p35nFdA3Rnpjwkl3IJFDh8ByuBBkKHf/kGEhYL37LHoOdR/4qQ8Y2vLKltfAW215bcsZPqv4rBJwKhKswI/7rBhnVvziA7B+LgZdUnRJ0aJEk1whWZRoUaJNSw6pOqQMJivusBCwHEJyCd0j1wFpbUnXJQyXMDzS8Egj9FCk7JDyz0AEhXiiVVDAaKAtY24ZM6A3AW34lA6PuaRoU6ZFbixyYxGWRVgmbq4bplHfrPGVgQkIWwYmrPHVGl9tcG2NqXpd0uqCWptDnajWR39WEir1rlzrQP9RKo+U6kytLdXaUqkIanWl1UStJup1CS7U6kqpLuTKHKRUF++3MWCtSl3QR1QVX97REwHrA7NiE2ohqlblZ7HcgR9E2HqHVP4JaVl4flepE266Kj3Oi3cArEn+YpxrhyTKtIaZ9ih7FilcBH5N8meT/Nk41wa6jXPn8OnghAMNMzyw6YOfivwahwTA6qaoTpIEvSaI1wTxcoyD4BZ9CnpJ4c9JDAn49ZRooLoP+SkA0w9lYLR+E5V+MEt1fZh/x1YUVJ3uZQFM7f1M6yCE19lBFtTez8CnP481hMAKtwpGhzEEbC9ge7D52ecGAT/chqMMY4CXz089buRxA5+bbXll19R3TWXbXPiMFnAqWBKfW/gc5OuzHbf8cLwMjGjFj5SJH5G8ZWcBM/XpiUeNkXx6Aj4LyWVmIIecefTCZ5YguA5YwecEnxUDTo4xSI4DK2jqIL+19pqG35Q9XnI50WFXDiu6nOTxst9UXFZzWc1hVIeRbVqymZVFCya1tMgptPkin7Vy6ZVDCdBStKkZZPkOJdjk0iIEixYiSCk2rdi0Bloz8oaSNpS0IUQLF21cdHHJxQFkukMYLrl2ybVHbTx67dF6iCdSNkkJ3NCaFNekaFJLixZsWvIYGeRSikcpNqu6rObzRtBcvzWtN87csZsts/ZIDYRSfCgMLWJu4nMLF21CA3IBkrT6TKsv1Noc+KLVRL0uGw3FqBvrxtoiLJu0bco0ibXR0LSaotVnYUBeGUTqS5V+OANR6cZKvIFcHYjVgVgZSdWpUluqdUFtLNTGTMUmcn0EcZVUHSPJtZlQnSwr42VluCgPFuUebBVYVnvQi1xVX1aVzns9CONgxQdU/c2Ld4vS46L4DPuiYmMWANPOIv8CWhZeEZWE4ss0fwebkObFBzReG0vir0LlL0CDDDvM8KNsc5xrj3PtyGqdDXKn/Uy7d3LaOzkbZC9gtnaYu5oWzl+OqGGm9XyIA30mhVb/hEHWCeA1zPD9NNtJUFD69bNc94R5ThDdE6af5Z4TRDdDPRzVXtPEw1Gtm6Fu98vPSaxzQt4elro5spen7o7K1/uF53SjkyWeUvW7o/JjsvaUqj+nG/fHlYdE9TWD30QTUlf7hYuvOUimrvYLd8eVy7389UHx9qh88TV39jlzd1x5TNUvvubOvqQBWOCtwujq68n515PT35KX+9nWp8TFXuYuUTr9LXl7XLzYy1wf5m+Pi7fHRUS3y/3szUHxKmoa3kFkdlS53yvGgdWBTTkgl+l5bB/GRH12hHL3gJ/7/NTnxz63ABx4zMplJgGnbnlly8vbphjwS3gR4e508TOwor2EWvychh+HG6YeM3HpMZLH/EfAcqn5z8Dy2PmPzHqv7wJO2vJK0FKDlho0da+peU3N5w2P0yM26S5reNza5zew6LKKw8gOK9rMymYEmxHCPiM9d2nhPdGnV7E8fuXSK6j7XFqyaclhZI/Tfd7w+Y3Pb1zWcJmNzaoWo9i0YlGyQ8ouKfuk4pOKQ8oupUFw7tFroJVHq8g6Icu2oVYbahUCi1l5jOzRqs9oPqMFtAH/IR633nKbHW/vePuNs7/xzpZZh94qYpaNizYuhnjFZZPQEbAMXI3s1UpvrPS6ZDQUo6GsMdXETfBiFmFZ5MYk1mtMX2M6PInqR62++LGUCykGkxOQZCnVBTJZWk1Ua0u1NlcbC6U+V+pzuTaLS6zPVrXpqjYVqqNlpb+s9ENglV9hkCIcpyh3l6UO2B+gTASsh0XpcVl6QSRCgpVfAmtZeI7R6iGeu4dZVfZylLlANmqcOx9meKj+wGENM20Y7HpN8t10a5A9iw1YXA1zV5BqTQvns+LZ4IQbZZvDLDfK8eCtukm6k6C6SRo+GudaEFR1T5hOmn5JkgCvTpqGXuQgz6I/e1n6OYmhGQWYqLo9qFzvlW72yxef89Djuz2o3OyXHxONToa6Pai0fzu5O648pRuPqfrtUfn8S/bsc+bmsPSQrF18zV3tF+4T1av9wtnnzPmX7PmXbPtzCjgF3Lk+zN8cFa4OcvDn7XHx7Ev6cj97c1Rofjq+Oshd7GUu97OohATY3R4Xbw9Lj8naY6p+dVQ6+5w5+5y5Oyp3M8Sn0E9FB8t8AFaEqpHHjCNgLQN+HjRn26a45bWA1T1GdOhpyAJ+BfVgwC+3TWHXWv1MKzheZtdawQu+fG4BxWb8HdFw7dBjkMtMfG4BZSZCFZDrl8DymWX4ALPyWemdVvzK5wSfEwJO8njJb8oeL7tN2W3KPmf5nOWxpsdaHmv5nB3w3rbpRyBTHFZ0WNFmBIddOewy+jUWHrv02Pc8CxEqDg6f0RxG9Tg9aJrblrU7tQPe9lgTgGWzKtguN5YxubTkUsqPCbri0lIcWCCTFk1atOilRQsW/AKU4tG6z2wCeuPQa5sybAAftfFpM2CsHWsHrOkzG49eu5TmkCpUpu/2jdAs0rBIwyI3G1I3cHWNS6EwZY2pG1zb4MYGN0xivcGNNaYbDU2v6XpNB88F2FpjKshoyFpNVCqCWptHodVMrsyVigA14KaumA3dwjY2blrYxmys1zXVqEpaQ1brklJbKbWVXF3I1UXIrIYg1ZeALcSsRaX7UwbfF8o9odxD86vQ5psXH2An46L4CkRDWhRfQbHFeLfxMaLVfdxboWQ9nlWNsqfxHePDk/NR5mKcvZzkrgbZs1H+Ylq6npaux4XrYe5ykL0Y5i6HmdYkf9ZJMONc6+kAG2b4booaZrlp8XScbw6zXC9Nd5IkVHbdFAWcimdSIb9OyF6W7ueYu4PKU6IBwHpKNPp5FjgFowlArm6WHhb55xT+cFwHkN3sl+8Oqy9p4u6oDGbner8AzcH748rtYen+uHL+OXO9X3g5wR6TtdvD0kOi+pSq3yfL98nyXaIEJutyP3v+9aT9OYV6f6df0hcHuaujQutz6vIwf3VUuDjIQfQOofv5fvbiINf6lGx/Sp9/ycKgw+Ve/vJr7vJr7lPAdX22Ezukob/l+gHb88JphlF8piHgpgEnBfxy21y8ncrfWuZbc7PllSixmqMLj136nBDwK/TKifgO54B9f7uqx05dduwwo1Dc1OGmNjv5IEQreN8qirdgjABxyqMXIJsaOfQUhhh8VgobhZwAfPHYpcsJLie6nGhzK5tbIWD5HNDK2TbdbdNFwLKZFdgrh13GgDVzmQUIBrsQXzxa92jdZwxQ3LX5/AZo5dBrQJVFhe1CO6rOQndGKe8coUQoMEFgqSxaMBnBZARwfxYlOqQM5aRLrn1q4zKmy5g+DbKRXHLtUkY0BqGiX9ijdZsyLFK3SN0iDZMy1oRm4EoYw+PqBg9pZRJr8FNGQ9PrqlZTEK022MbE7Q1mRdqsG2u9pmtVDaxZ+HxdRc/bmO3gjkf6PrXzyK2Du1bD2tQ2emOj1XW1pilVWa6u5KoQYqshyg1BrC0iYA2BWavyECRWRqiHKJSjyfvyE+yUhHpwWerMCyGz4sNcsXmu96musOdYfgJmQUPwvRiMwvWo9AO1wo5hbPQUJr9G+Ytx4RJpUryalW8W1bt56XJZue4m2VG2Oco2p4X2MMsNsxwQqpemBxm2f8J0U1Q3RfVPmGGWG2RYWB/nm3A9yvG9DNvPcoMc3z1hehkWjNjjEXa9VwIqhVMLSez+qHb5pXDxOX/+W+5mv/xwXH9JE4+JxtXX4v1RDYIq4BREV0+pOpSQd0flh0T17qh88SULH51/zqDoCrzSzVHh9rh4c1RofklBXNX6mj4/zJ0dZFtf0xdH+cvjwtlBNh66nx1kL47yT6n69UGx9fmE/5xufc20v2bbX7PnX7KftnwYWsEZWFtuuOXGW27scaP4/JTPT8OXNofAEt5aagQsGbgTae4yMwSs8Ljk2EEOW34exF6tCrSy6aFN9226b3GTn2Wy4zitLHKMmBXWZczi3ewwC5dZhM9QS5devU9aRZ+6zMJmFlDcWaxgsYLLhnGVy2pQQwFZfM5yWcNhVJuWLFqw6KXNLGxmERak9DxUNKWFZqBidZzu0brDhELpVXSrWJRsklGvMBLkXw4lQiRvk6sIVSsQyu+hJAwjNhpMmeHRa582t4z1xrvfmt63pvetGXxrBjvO81nfYzyHMGxctzDNwjQLV20Cyk8NHJlJaBtSAa0JWSMk5LAiYIUOy2goYKY2uAHloU3aDuW51M4htxbhmrhj4k6MXxsTN03ctAgnkmsRro05LhF4xFtAfQ+o7x7x5uC+jTlrzF7jloGZWl3X6qpal9S6qNZFqb4Sa4JYW6yqc6E6Eaoj0Ko8XpXHYmUiVkZiZfQrYIWbhJall2WpMy+8LoqdZam7LHXBi0Xq/tJh/RmwYin7O7Mm+TMgFBpPRfCaFK9G+XDKFDqD3XTrJcH1Uty8dDnKno6yzVXtGjKsUY4f55ujHA8XgwwLUTr8CZ6rm6ImhdYwy70miEGGHRVaL0ny/qAOzcGHw8bjEdbLsM9JrJuheln6JYU/JRrPSQyKx6dEAxzZ+afszV6pn2PuD6v3h9XXDA6hOxgroNXZbyeAMBh0AMP1nG48JKqP6ep9sgwFIFR50CVsfz25Ogq7hOf72dbnVPO35OmX9NlepvU5dfolDcYK/rxJlJqfjk5/S57vZy+O8q2DDP852d7P3CbLn8BP+Uwfpq627HTLTrfsDGgFs1eIVtvmAoAV8POwJORUj106zAi9hh5qt/eqsLkIT5uBzYPNBQDL5WfITFnsCAlZqrjVsphxBIipTU1ADg1txAViFgKWQ8+jWXbBfc+hY8yiBYtehmUUu7LYlR3FTA6jglzWcFnDYy2XMR16bdOaRYkRs4TQVb1Pky5tEibmDY9e+8wmYM2AXfuMAcCCb7NpzaJki5JtWnEY2WUVj1Zh/iAEE/JZcVqByJVNLpHhgu8xSQkyewRB+Kt3vP3WdL7xzhvnIGa98b7PuS5j25QJ3UAI1I2GssYUcE82tTYJbU3IBrEyiKVBLDVyqRICZFhrfBVVhQrUehC9rzHdJNaIVg7lbbnffeabSwcO5dukB4s26ULaZZOuQ3ku7cMDDuX7VBDQbzvmjzf2L2/sX3bMH1vmW0BvLco1SWdDmGt8Y2C6gekGrhq4KtVEsboSa8KqOhcqM6E6AWxFtJoArRB64E/o4iF7tSx15qV+XLNib1bsTQvdWekVaVp8QvqzknCSe4cRCrDGufN4GYjmG4aZNnBqWrqWiRezNXDOxmZroLOdDdv9404MzqcG/eyfjVa16++3879/VXZXI7v1qtP3KnkrYVdC7Vyoncv49bx8ppL3YuN6Vb/acC8b7kXGb3X6sZdhuyfMpNS2232z1RXxWzBci9rlqNCaVy8M7kVnn5f1KxG/tdt9Eb9d1C415mnNv7rnQ4V6uD+ojwqtRb3dz1G9LPmcrN/uF/s5aoVfTCvNFX7Ry5LDAiORV4t6u5clR0VWJC57RfI5U79LlG6OClAVQuLe+pS4OSqcfz2BYOvsSxqlV/DnzVHhcj97+lvy9LfkxV7m7qh4CTMQR7mz43zrINPcPzk/zH3acsOAHQXsKGAmWxY2AC637OLdWEUDDQhY0ASMQnfZY+cuOwRCAcsQvOBl9HDyTPRi+gU84PILl1843Bx4FIodQWL1c5gVK8FmgKoPwIIxUY9dAq1cWvAY0WNklCLBmALUhh4jhiUeLdmsbLOyy2xiMpE8xnNp12VsYBZqFEYDDcK7FaJEl5Z8ZrPlrB1vvzWtt6a149cBq/uM9qHbCImYw4o+owGzAEM2IUH7L4yrwvpORYMLIf4oDTk1k1JNSnXojUNvXMYMWDNgzS1nbbnNjt14pOFTa49ee9TGJdc2tYZoPAKWYTQ0lKBvcM0kdAOXdFzQ8KmGT1RyqhATBZ/q2FRvzA1sETILl4yGDCNaiFlQCVqEY5Pervk94N58dusxgccELu06lGOTNhqYsEkbsAUKuN2W/7bj/0Da8t8CbmdRtkXZJrnZEOs1bqxxA7ClNGS5Lkk1EZgV+azJj7TqommDZakLB0gAbiJgdZeVIdKiPHjH1p8A689Cd5iPR5t1UPUXbp/+cZRhmOFfElzv5HRRvds0+388yn8b2v8y8/517v9jZ/3v0l/+7kn9frP464Pon43+ebj5d/n7v0zMf+jIf31c/kNH/ueh8V/Hm/9j7vybtPsvg83/lL7/nzPvn3rGv63e/m/59/8+9//Hcvv/GH/3r3P/94fVf3pR/ngU/zY0/3Xu/7+bv1/zr5tm5y9P4r8pv/9P7S//2De+3y//+iz9X/L37fXUbHWt095fnsQ/Hle7m9n/t/sX++z1+8P0v0zXvz/OJmV+hV/856H679rbP0+Mb/eT7w/Tf+jL3+4nCn0jU9dW++XvBqs/OvPfX2f/qS/840T5p7n+X4XNf5Ps3f3w7wfiX17nfz8Q/zZR/64n/G2i/tNU+6ep9p/Hyt8mKiy+PYzeHkZ/7Sx+f54uybOzgyz56ZD6fMx8TfIHJ+2j3KcdP9ly44CZBMx0yy527GrHrraM6HETn5963MTjQnxEBkrw2KnHTXxutuXlXVPZtZbb1hgCLGBZCDjYORhDFQJWwM89fuVygsPNbXZms7N3YxWl7B+A9aFLGEvffw0smFMPWD1g15F0aGXCBCk0/lxWcTjN5fWA9wLeC7gg0s5nt+jfm8d4LmO6zAZqQ5sJy0yUgkdRtwrW5vup93vb/b1tf2uZO34dcODaZJdVXA5otbIZwaKXHq0iYCFaAbCi0B022YShu89sQBCBOfTaog2LNlza9VjHYx2fNiFKtwkFdva4hO7gmk1oJqGbRJhMWYSFEiijoa0xFT5aE6qOiRo2V7GxjA8VYqQQIxkfw8i7gc/W+BImsGBe1CQ0k9DDChHbWIRjk65D+eh/IFSgLu3C0EPUeTQ22GaDbd5LSNZz2cBltiCHDmzas2nHpIwNqSNO6Q0DpOG6hqtKQ5bqq1hhGNGqPIyAFcbki2JnUXyF4QYELKHcW1aGYS1ZG8cFxyjOy515uRPfZf1nYw3h4TnRsPu7CpeRsYIYvjnOtcb55qR4My5cDnPng9zpIHc6Lran5fN59XKYaW3Y7vMhOc61JvnTbpLuJMn+CTMtNjtJ/PGg+prAemmyk8RfE1g3RXSOiVX1cpBmbn8r9VP0NN/qJshekupn+UGu+ZKkRoXTTpoZF9swGY9yrv4JA1kYlJPR33L6sF8b5XihdnnzudQ/YZ6T9fvDcjdDdE7wy8/Zh6NKP0fd7BUej6t3B6XXNDbI08/J+t1BCfSSbUDifntchAD+IVV5ztTvDgqDPPmcrPay+CBPPiUq/RzRy+LdDNY5afRzxCBPvqRqdweFx+PyIE8+paqX+1n+c7K5f9I8zLB7KXYv1TzMfPLYjkO/uvTAZ6c+B/vsxICTYXbBi87tg/d6+fx0w3Ytvu+0hl5r4reEXVN9a1rfm17QUv0mzDTMYSweNuK8v6WiOUPmy2OnHjNBir8XGqq2GJiW8Cs5/MTh5g67jAIp0aUFj17Y5OLHenAGBSMajHJpCaAQGRPJpiWHXTnsyuVEj5dhzsCh11HibkGj0GVMj7Uceu0wusPILie5nOSyissaHmuapGSSK5NamtTCpJY2LTmM7jIbnzcgpwdKbhmQ6XGqyyqo8HRZBQTTCRtCgGlSeMCmJRR+xZgVdvrAK7mkCbsIfdoNGM+nzWgdsrMwU98QokkqMaxAv2+l4HMFX+qYrDVkva7qdXldlzYNWcOWamOmNEZwYpeGTzR8qmFzuTbTsLmOL6BONIiVQazAixm4tCbkDaltSG1D6iZlWJRpU+sPgrYjFI8msYYkfoNZNun67NalXY/xUMUKXLMpE37zNaGtCc3AVQ1XVUxRMU1uiAomKQ1ZaahKQ5frChSJi/IINC/156XuvBRCZ1q6m5bupsWHafEBThmclV7n5c6s9DovdcPBiMhqCdXRsjJelAcRrZ4Wldfwe4ov0+LTpPA4KTyO8w+j3O0odzvM3sDBD9Dsg37fKH81LlwPcs1+lu9n+V6Ge99zc3LaT/NoanSca42yTZj/fE3XOycN9C+5c4J3M0Q/R8EpNNAEhNkrSNN72bAb2M9y/SwX/UVcJ83AZDy0DmED40sKf0mxcNJDuK063eyctDvpM9hK/ZyiYic6NJ6SWPyYqrigwXd9XLw+Ll4dFeD2JlGCbiAS7MiBoxfQyuVhHq3wByfN/ZPm/glE8uiZ0/1U82ui+SV1+iXd+pxqfT45/5K9Pih+8rmB3uPUFwAACxVJREFUy/RcehBwM59bwOa7LS+DjfK4Uew1OROfm5ns1ObnTnPhN0W/qex48413vzV3Pq/5TcWPhrCCaEdOCK/WfNuao86gzy18NnZUAzOH4amAFaLRUyHyawLs5nO4qcPNXU5AuwI9ZuUzyziwXGaBQq4oXVoCs1BOFE6Z04LNCA4rQmjlsj908aCFB7JpzaYVcFXoeYfRLUqOIi3BZlYOIwPI/gxYYOjiwHIYGa28D74zMujHbuMacjGf2QSMFTCWT5seZYF82vVpF/qAMLgATwKzTFIBYEFSvsYUAxP1xkolBBUXI2DJWk1c11fr+lLD5io2URojpTFSsTHQSsOWOiYaxArysjUhG7gEWhMyotWaUNeEuia0DalHOZeywVW4gBIyTLvIDTBrg21s0vWYAPDk0JZDWxCxObTlMrZFGiahb8iQWRquguSGKDdEua7IdUWqyVJNhkgLfBbgZlHuzUsojULHzjwjWs3LnXmpuyj3YoXheFkZo29AwIocFpSHD5PCPQgdyDXMnYMgnBrmzqEPOMy3BrnmIHcKW23gCId+ph3exlcy7X6m3Ulz3RO+l2l2T3i0YbCTZhCqYOQKLronTDdDgXoZtpf5YcthL8P1MizszgFgvaaJlzSNDnJ4SVOvaQ6Y9eMJfI3HRHgGKZxF9b8JrOvj4i+B9WGH8/uBDV9P+L00v5du7kctwuiZ08MTNBDf3s+0v2YvDgrXx+VPHjN0qL5Lj3x24rEwK7AM+BVsrHHZMRJ0AG1WdjjF5zUwJlvO2nHeG7/1ecPnNY+XvHA74SqcyYJXgfGIVouYBJgzQPuTA06KjcsLyGS5zAIqRyc0XOGGZHBYaIbToefQQzSJUXjkC5w5RQkoEgq9DC1AhmVRokXJJqlEvFAdRo0Po4fjTrSA2BQhRkaUgR+EWD2WVb2PNQSsibJ8h1HRMzatoAubVuLPQHQFwIIcfctZW87asvaWtQPG8mkb9hK6pO2StkdZYL7CCQZm49Frh9Tj9gryddhGo2Oi1lhpDUmtC+GIZm2q1sdyfSjVBiC5PlIbC7UuqHVRa0g6Jq8JFcBk4IqBKwhPJqWjdR0TDVzSMRmeAemYrDUkrSHpmGJgOgRSBqYb2HpDmBZlw5xEuCsoslcObYEvCwtDQtMjZskNUaqJUk0Wq5JYlVYVcVURVtXlj8NZw3mpOyt2ZqXX2IFZYTIFtJqX+ovyYFkZRqPzY6EyEyoz8GizYgelV2CpojOjfzgg8H0DYKbdz7RR7w9VfD+C6byfCdEWHad13s9cDLM3o9ztKPs0yj2Oco/D7F3/5Kp3ch4eDA1+KsMCsNBWwdc08ZomOickUKyTfj+8AU2TPicIeOwlhT+n8OcUDs2+pyT2nCLh4OP4ITP3R7X3vc2xU0DjAkIBqhCVkI36mVnxTc6xvc1pABa/l259DfcVhp8eZsF5tQ4y7f3c6V72/LBwlSh/cumRTQ5scuDSA4eBzHsW0WQRG1aYwuw4zGoHzXUkE+S31mCyPF7y+PeBcrQLOs4pj11umyKaO4/NdsoBq/us4rMS1HeQrNvUxKRmJjWz4odY0XOXmlvE/MfzqsYmMdrgww013pDTDTmFpp7Dir80MtFUgWJS0WRTbNOfRckIVfA90TTWyoqNbka4CccU4ryLsLWJzUzoIJfVELBQ6xCNZSF75TNGHFjQCnDoDXIiaMo8+ne+hgDeInWT0CLp0YSnGoblmKw1JKW2lKsLuTKWq0O5OpAq6Mi9nlgdSNWpXF3I1ZVcXa0qgliV5Lqi4bqG6yqmaLhqUJqB6cCsCFgSeDFkwWAl4uNKqYlaQ9YxRW9oekPT6qpWV/WGFg2jvg9MxBG2IdbAuHdg1SW5Lkk1WawqQCuxJog14eeB0kW5tyhHIXqxE9e81F2UR2CphOoEUCVUZqvqEoA1LbxOiy+AqmH2ZpC5Rsddof3J70j6SbD/Bm3BQQcx9zPhXpxB5rp/cjXI3A6zD3Bq/iTfm+R749wrMGuQDU/aCv1UjEEwLArYQrT6+YSGp2McbQx8SjQek7WHRDlSFZ3F/MMBfrGTGBChrmMnMVztFz7sFgx3OEfu6WdmIUuFjmQIa72v76iKi9tPs3sp7muK38vwe5nW10x7v3BxVP7kMROHGtpkz2V6DjNwmJHLzAJ+tW2K21h9h0yT35SDlrI91banWtBSIkl+a+23dK+l+E3Zb8p+E4490KB1uG0K26YQfecq4FfhTunoHAW0IRnScTjXxWUWaNYpmkKYv09p0nOXmgO5Ins1A4dlkWOTnoSAY1ceL3l8VIXxksurXlPzmobXNFxeh80xcR6FhAL3xK1sTvxJK4uRLEayGMVmVZvRkWIuSUdlpsea4VQXv/H5TdA0fX7jcWv49MNwFlygiVMAVjQnAagCWaEox6EcgFdUTG0gMzIJPZpZ38R2zwDI1mtMhR3Lcm0i14dyfSjVemLtVax2xWpfqo7l6kKpiUpNlCtgYWSppqqNjYoZcl1RGrJOynpDM3AVgLUhNagQ16QIkEKoUuuCWheU2lKtSyGwMAWm2EE6JkdSDFwNJxgwHYa21vgGHFmUYSkqpigNVa4rUk2VarJUE6X6Cmgl1ZdibSHWZxCfC9WBUB2gPmBcy0ofgAW7fGBCYlWdr6pLoTqJ+obdWel1Urgf5a8H2csf8cSDBjke1kHDfBspdjzpRT9zMcheDjLXg8z1qPAQKv80yj+N8s+j/PO48DLKvgwzj4PM/SBzO8he9jNtdM4MOq0BnfwHp2shlv0SaugYhqdE7SmBaFW8Py7cH5ceElUAVnSocXQIMjruKtIHnwXjoPEx0WiT80efFTdfH0xW+2tU8f2k5j5Ui5nWQa69n2vvF84OileJ6qctP/OYocv0fK7ncQOPmwT88q2lvp3Kb6fijz0+YdsU307Fb23pW1vZtZXtqRycrvz2MjgTglMjaGv+qeqfIoqpQVPftVZvp+LbqfytrXxrK99OtbeW+tZSd21le6puT9WgpfjNd+349a6pb3klSrLCDMvlJJcTXU6I4i3BY5c+s3x/LArdQRY9R7QKWuq2ZQRN3eN0/1QNTo3gdBO0rKBl+U0TsOVyYsg16OLBkBSnwsYdl1ddXnU4xeEUh5ccXnI4xeV1l1t7/MbjLY/fePzG5dbIQPn8xuM3ftMMWtb21N02nYC340KD9fHIDF2j5iYCFiRZMLvgMqbHOj7n+pzrsz7IYx2XsSH6ARcG2LIp0yZt4JpDOQ5t2dTaoS2T0I2GrDeWGjbX8KmGT1VsomA9uT5U6lO1LmgNSWvIWl1Va4qKaXJdU+prHbc0zJRqslRfqYQA9NmQmknpIBg31UkVSSMUjVBUXFYwCYVQ8UW5ISi1pVJbKrWV1pAMXIUJhjVumLht4vYa38AcFqJVZPQMFTOUhqo0ZAVbKfgSpkkBWGJ9JtYnYn0i1kdgu9AORGCZWJ9AxL6qjd8/qs7F2kJqzKXGXKxPVrWxUOsvKs/T0t24cD0uno8KZ8N8e5Brgob55jDfhJPjYWYdFE2x34Q5V+52lLsd5+/G+btJ4XFceBkXXibF12mpMym+Toov48LzKP9eDw5zV8PcOfxF/SwHfxdk6iiiQhE7zLX3s1wvS4M6aRpqwLASTNafk/WXVOMpVX1KVZ9S5cdk6SlVfUrVn5LEc4qKDjWlQS9p4iVNPKfwx1Qd9JCsPSRr94kq6CFVgS04sG8Z8QsF6h8Eix9irPeCMTqt4fQw2zrItA4yF0fF88PCxVHxKlG+Pq5eHVVuErX7NPb/AyO+RZeXk+4FAAAAAElFTkSuQmCC" style="margin-left: auto; margin-right: auto;" width="320" /></td></tr>
<tr><td class="tr-caption" style="text-align: center;"> Foto/Ilustrasi/Google.Picturecom//</td></tr>
</tbody></table>
<div style="clear: left; float: left; margin-bottom: 1em; margin-right: 1em;">
Didalam organisasi dibutuhkan koordinasi. Koordinasi sendiri di
definisikan sebagai proses penyatuan tujuan-tujuan organisasi dan
kegiatan pada tingkat satu kesatuan yang terpisah dalam suatu organisasi
untuk mencapai tujuan yang telah ditetapkan terlebih dahulu.
Koordinisasi yang efektif dalam organisasi diperlukan karena tanpa
adanya koordinasi maka setiap anggota dalam organisasi tidak memiliki
pegangan mana yang harus diikuti, yang akhirnya akan merugikan
organisasi itu sendiri.</div>
<br />
Sebelumnya kita harus mengerti arti kata organisasi. Di mana kata
“organisasi“ mempunyai dua pengertian umum. Pengertian pertama
menandakan suatu lembaga atau kelompok fungsional, seperti organisasi
perusahaan, rumah sakit, perwakilan pemerintahan, atau suatu perkumpulan
olahraga. Pengertian kedua berkenaan dengan proses pengorganisasian,
sebagai suatu cara dalam mana kegiatan organisasi dialokasikan dan
ditugaskan diantara para anggotanya agar tujuan organisasi dapat
tercapai dengan efisien. Di dalam sebuah organisasi diperlukan adanya
sebuah koordinasi dengan Ketua, Ketua Bidang dan bawahannya untuk kelangsungan
organisasi itu sendiri.<br />
<strong><br /> </strong>
<br />
<strong><br /> </strong>
<br />
Koordinasi didefinisikan sebagai proses pengintegrasian ( penyatuan )
tujuan dan kegiatan Organisiasi pada satuan yang terpisah dalam suatu
organisasi untuk mencapai tujuan organisasi secara efisien.<br />
Koordinasi dibutuhkan sekali oleh para Anggota atau Bawahan, sebab tanpa
koordinasi setiap Bawahan tidak mempunyai pegangan mana yang harus
diikuti, yang akhirnya akan merugikan organisasi itu sendiri.<br />
Pedoman Koordinasi<br />
<ol>
<li>Koordinasi harus terpusat, sehingga ada unsur pengendalian guna
menghindari tiap bagian bergerak sendiri-sendiri yang merupakan kodrat
yang telah ada dalam setiap bagian, ingat bahwa organisasi merupakan
kumpulan dari orang-orang yang punya kebutuhan dan keinginan berbeda.</li>
<li>Koordinasi harus terpadu, keterpaduan pekerjaan menunjukkan keadaan yang saling mengisi dan memberi.</li>
<li>Koordinasi harus berkesinambungan, yaitu rangkaian kegiatan yang
saling menyambung, selalu terjadi, selalu diusahakan dan selalu
ditegaskan adanya keterkaitan dengan kegiatan sebelumnya.</li>
<li>Koordinasi harus menggunakan pendekatan multiOrganisasionall, dengan
wujud saling memberikan informasi yang relevan untuk menghindarkan saling
tumpang tindih tugas yang satu dengan tugas yang lain.</li>
</ol>
<strong>Kebutuhan akan koordinasi</strong><br />
<strong> </strong><br />
<strong> </strong>Untuk melihat kemampuan seorang Ketua sebagai
pemimpin ( atasan ) dalam melakukan koordinasi dilihat dari besar
kecilnya jumlah bawahan yang ada dalam tanggung jawabnya, yang dikenal
sebagai rentang manajemen. Koodinasi dibutuhkan sekali oleh para
Anggota atau Bawahannya,sebab tanpa koordinasi setiap Anggota tidak mempunyai
pegangan mana yang harus diikuti, sehingga akan merugikan organisasi itu
sendiri. <strong> </strong><br />
Dengan koordinasi diharapkan keharmonisan atau keserasian seluruh
kegiatan untuk mencapai tujuan yang diharapkan. Sehingga tiap Bagian
atau Organisasi atau bagian menjadi seimbang dan selaras. Koordinasi
merupakan usaha untuk menciptakan keadaan yang berupa tiga S,yaitu
serasi,selaras dan seimbang. Kebutuhan koordinasi tergantung pada sifat
dan kebutuhan komunikasi dalam pelaksanaan tugas dan derajat
ketergantungan dari tiap satuan pelaksanaan.<br />
Prinsip rentang manajemen berkaitan erat dengan jumlah bawahan yang
dapat dikendalikan secara efektif oleh Pemimpin atau atasan. Antara
rentang manajemen dan koordinasi saling berhubungan erat. Ada anggapan
bahwa semakin besar jumlah rentangan semakin sulit untuk
mengkoordinasikan kegiatan bawahan secara efektif.<br />
Terdapat 3 (tiga) macam saling ketergantungan di antara satuan-satuan
organisasi seperti diungkapkan oleh James D. Thompson (Handoko,
2003:196), yaitu:<br />
<ol>
<li>Saling ketergantungan yang menyatu (<em>pooled interdependence</em>)</li>
</ol>
bila satuan-satuan organisasi tidak saling tergantung satu dengan
yang lain dalam melaksanakan kegiatan harian tetapi tergantung pada
pelaksanaan kerja setiap satuan yang memuaskan untuk suatu hasil akhir.<br />
<ol>
<li>Saling ketergantungan yang berurutan (<em>sequential interdependece</em>)</li>
</ol>
di mana suatu satuan organisasi harus melakukan pekerjaannya terlebih dulu sebelum satuan yang lain dapat bekerja.<br />
<ol>
<li>Saling ketergantungan timbal balik (<em>reciprocal interdependence</em>)</li>
</ol>
merupakan hubungan member dan menerima antar satuan organisasi.
Ketiga hubungan saling ketergantungan ini dapat digambarkan seperti
terlihat pada diagram berikut ini.<br />
<strong>Diagram Tiga macam saling ketergantungan di antara satuan-satuan organisasi</strong><br />
<table cellpadding="0" cellspacing="0">
<tbody>
<tr>
<td bgcolor="white" height="42" width="204">
<table cellpadding="0" cellspacing="0" style="width: 100%px;">
<tbody>
<tr>
<td>raciprocal interdependence</td>
</tr>
</tbody>
</table>
</td>
</tr>
</tbody>
</table>
<table align="left" cellpadding="0" cellspacing="0">
<tbody>
<tr>
<td height="0" width="228"><br /></td>
</tr>
<tr>
<td><br /></td>
<td><br /></td>
</tr>
</tbody>
</table>
Lebih lanjut Handoko (2003:196) juga menyebutkan bahwa derajat
koordinasi yang tinggi sangat bermanfaat untuk pekerjaan yang tidak
rutin dan tidak dapat diperkirakan, faktor-faktor lingkungan selalu
berubah-ubah serta saling ketergantungan adalah tinggi. Koordinasi juga
sangat dibutuhkan bagi organisasi-organisasi yang menetapkan tujuan yang
tinggi.<br />
Agar wewenang yang dimiliki oleh seorang pemimpin dapat di taati oleh bawahan maka diperlukan adannya:<br />
<ol>
<li>Kekuasaan ( power ) yaitu kemampuan untuk melakukan hak tersebut,
dengan cara mempengaruhi individu, kelompok, keputusan. Menurut jenisnya
kekuasaan dibagi menjadi dua yaitu :</li>
<li>Kekuasaan posisi ( position power ) yang didapat dari wewenang
formal, besarnya ini tergantung pada besarnya pendelegasian orang yang
menduduki posisi tersebut.</li>
<li>Kekuasaan pribadi ( personal power ) berasal dari para pengikut dan
didasarkan pada seberapa besar para pengikut mengagumi, respek dan
merasa terikat pada pimpinan.<br />
Menurut sumbernya wewenang dibagi menjadi :</li>
</ol>
<ul>
<li>Kekuasaan balas jasa ( reward power ) berupa uang, suaka,
perkembangan karier dan sebagainya yang diberikan untuk melaksanakan
perintah atau persyaratan lainnya.</li>
<li>Kekuasaan paksaan ( Coercive power ) berasal dari apa yang dirasakan
oleh seseorang bahwa hukuman ( dipecat, ditegur, dan sebagainya ) akan
diterima bila tidak melakukan perintah,</li>
<li>Kekuasaan sah ( legitimate power ) Berkembang dari nilai-nilai
intern karena seseorang tersebut telah diangkat sebagai pemimpinnya.</li>
<li>Kekuasaan pengendalian informasi ( control of information power )
berasal dari pengetahuan yang tidak dipercaya orang lain, ini dilakukan
dengan pemberian atau penahanan informasi yang dibutuhkan.</li>
<li>Kekuasaan panutan ( referent power ) didasarkan atas identifikasi orang dengan pimpinan dan menjadikannya sebagai panutan.</li>
<li>Kekuasaan ahli ( expert power ) yaitu keahlian atau ilmu pengetahuan seseorang dalam bidangnya.</li>
</ul>
<ol>
<li>Tanggung jawab dan akuntabilitas tanggung jawab ( responsibility
yaitu kewajiban untuk melakukan sesuatu yang timbul bila seorang bawahan
menerima wewenang dari atasannya. Akuntability yaitu permintaan
pertanggung jawaban atas pemenuhan tanggung jawab yang dilimpahkan
kepadanya. Yang penting untuk diperhatikan bahwa wewenang yang diberikan
harus sama dengan besarnya tanggung jawab yang akan diberikan dan
diberikan kebebasan dalam menentukan keputusan-keputusan yang akan
diambil.</li>
</ol>
<ol>
<li>Pengaruh ( influence ) yaitu transaksi dimana seseorang dibujuk oleh
orang lain untuk melaksanakan suatu kegiatan sesuai dengan harapan
orang yang mempengaruhi. Pengaruh dapat timbul karena status jabatan,
kekuasaan dan menghukum, pemilikan informasi lengkap juga penguasaan
saluran komunikasi yang lebih baik.</li>
</ol>
<strong>Masalah – masalah pencapaian koordinasi yang efektif</strong><br />
<strong> </strong><br />
Empat tipe perbedaan dalam sikap dan cara kerja di antara
bermacam-macam individu dan Bagian - bagan atau departemen-departemen dalam organisasi
menurut <strong>Paul R. Lawrence dan Jay W. Lorch</strong> adalah:<br />
<ol>
<li>Perbedaan dalam orientasi terhadap tujuan tertentu.</li>
</ol>
Para anggota dari departemen yang berbeda mengembangkan
pandangan-pandangan mereka sendiri tentang bagaimana cara mencapai
kepentingan organisasi yang baik.<br />
<ol>
<li>Perbedaan dalam oriantasi waktu</li>
</ol>
Pemimpin akan lebih memperhatikan masalah-masalah yang harus
dipecahkan segera atau dalam periode waktu pendek. Bagian penelitian dan
pengembangan lebih terlibat dengan masalah-masalah jangka panjang.<br />
<ol>
<li>Perbedaan dalam orientasi antar pribadi.</li>
</ol>
Kegiatan produksi memerlukan komunikasi dan pembuatan keputusan yang
cepat agar prosesnya lancar, sedang bagian penelitian dan pengembangan
mungkin dapat lebih santai dan setiap orang dapat mengemukakan pendapat
serta berdiskusi satu dengan yang lain.<br />
<ol>
<li>Perbedaan dalam formalitas struktur.</li>
</ol>
Setiap tipe satuan dalam organisasi mungkin mempunyai metode-metode
dan standar-standar yang berbeda untuk mengevaluasi program terhadap
tujuan dan untuk balas jasa bagi karyawan.<br />
<br />
<strong> </strong><br />
<strong>Pendekatan – pendekatan untuk mencapai koordinasi yang efektif</strong><br />
<strong> </strong><br />
Komunikasi adalah kunci koordinasi yang efektif. Koordinasi secara
langsung tergantung pada perolehan, penyebaran dan pemrosesan informasi.
Semakin besar ketidakpastian tugas yang dikoordinasi, semakin
membutuhkan informasi. Pada dasarnya koordinasi merupakan pemrosesan
informasi. Terdapat tiga pendekatan untuk pencapaian koordinasi yang
efektif, yaitu:<br />
<ol>
<li> Teknik-Teknik Manajemen Dasar</li>
</ol>
Untuk mencapai koordinasi yang efektif kita dapat menggunakan
mekanisme teknik-teknik manajemen dasar : hirarki manajerial, rencana
dan tujuan sebagai pengarah umum kegiatan-kegiatan serta aturan-aturan
dan prosedur-prosedur. Organisasi relatif tidak memerlukan peralatan
koordinasi lebih dari teknik-teknik tersebut.<br />
<br />
<strong>Mekanisme teknik manajemen dasar </strong><br />
ü Hirarki manajerial.<br />
Rantai perintah, aliran informasi dan kerja, wewenag formal, hubungan
tanggung jawab dan akuntanbilitas yang jelas dapat menumbuhkan
integrasi bila dirumuskan secara jelas serta dilaksanakan dengan
pengarahan yang tepat.<br />
ü Aturan dan prosedur.<br />
Adalah keputusan-keputusan manajerial yang dibuat untuk menangani
kejadian-kejadian rutin, sehingga dapat juga menjadi peralatan yang
efisien untuk koordinasi dan pengawasan rutin.<br />
ü Rencana dan penetapan tujuan.<br />
Pengembangannya dapat digunakan untuk pengoordinasian melalui
pengarah seluruh satuan orgaisasi terhadap sasaran-sasaran yang sama.
Ini diperlukan bila aturan dan prosedur tidak mampu lagi memproses
seluruh informasi yang dibutuhkan untuk mengoordinasikan
kegiatan-kegiatan satuan-satuan oraganisasi.<br />
<ol>
<li>Meningakatkan koordinasi potensial</li>
</ol>
Meningkatkan koordinasi potensial menjadi diperlukan bila
bermacam-macam satuan organisasi menjadi saling tergantung dan lebih
luas dalam ukuran dan fungsi. Koordinasi ini dapat di tingkatkan
melalui dua cara, yaitu :<br />
<ol>
<li>Sistem informasi vertikal.</li>
</ol>
Adalah peralatan melalui mana data disalurkan melewati
tingkatan-tingkatan organisasi. Komunikasi dapat terjadi di dalam atau
di luar rantai perintah. Sistem informasi manajemen telah dikembangkan
dalam kegiatan-kegiatan seperti pemasaran, keuangan, produksi, dan
operasi-operasi internasional untuk meningkatkan informasi yang tersedia
bagi perencanaan, koordinasi, dan pengawasan.<br />
<ol>
<li>Hubungan-hubungan lateral (harizontal).</li>
</ol>
Melalui pemotongan rantai perintah, hubungan-hubungan lateral
membiarkan informasi dipertukarkan dan keputusan dibuat pada tingkat
hirarki dimana informasi yang dibutuhkan ada.<br />
Beberapa hubungan lateral, yaitu:<br />
ü Kontak langsung antara individu-individu yang dapat meningkatakan efektivitas dan efisiensi kerja.<br />
ü Peranan penghubung, yang menangani komunikasi antar departemen sahingga mengurangi panjangnya saluran komunikasi.<br />
ü Panitnya dan satuan tugas. Panitnya biasanya diorganisasi
secara formal dengan pertemuan yang dijadwalkan teratur. Satuan tugas
dibentuk bila dibutuhkan untuk masalah-masalah khusus.<br />
ü Pengintegrasian peranan-peranan, yang dilakukan oleh misal
manajer produk atau proyek, perlu diciptakan bila suatu produk, jasa
atau proyek khusus memerlukan tingkat koordinasi yang tinggi dan
perhatian yang terus menerus dari seseorang.<br />
ü Peranan penghubung manajerial, yang mempunyai kekuasaan
menyetujui perumusan anggaran oleh satuan-satuan yang diintegrasikan dan
implementasinya. Ini diperlukan bila posisi pengintegrasian yang
dijelaskan pada <em>d</em> di atas tidak secara efektif mengoordinasikan tugas tertentu.<br />
ü Organisasi matriks, suatu mekanisme yang sangat baik bagi penanganan dan penyelesaian proyek-proyek yang kompleks.<br />
<ol>
<li>Metoda Pengurangan Kebutuhan akan Koordinasi</li>
</ol>
Dalam beberapa situasi adalah tidak efisien untuk mengembangkan cara
pengkoordinasian tambahan. Ini dapat dilakukan dengan penyediaan
tambahan smber daya-sumber daya untuk satuan-satuan organisasi atau
penglompokan kembali satuan-satuan organisasi agar tugas-tugas dapat
berdiri sendiri.<br />
<ol>
<li>Penciptaan sumber daya-sumber daya tambahan.</li>
</ol>
Sumber daya-sumber daya tambahan memberikan kelonggaran bagi
satuan-satuan kerja. Penambahan tenaga kerja, bahan baku atau waktu,
tugas diperingan dan masalah-masalah yang timbul berkurang.<br />
<ol>
<li>Penciptaan tugas-tugas yang dapat berdiri sendiri.</li>
</ol>
Teknik ini mengurangi kebutuhan koordinasi dengan mengubah karakter
satuan-satuan organisasi. Kelompok tugas yang dapat berdiri sendiri
diserahi suatu tanggung jawab penuh salah satu organisasi operasi
(perusahaan).<br />
<strong><br /></strong>
Koordinasi sangatlah dibutuhkan dalam setiap organisasai ataupun
kelompok apapun, demi tercapainya segala tujuan yang hendak dicapai. <em>Komunikasi </em>merupakan suatu kunci utama dalam tercapainya suatu koordinasi yang efektif. Pada dasarnya koordinasi merupakan suatu <em>pemrosesan informasi.</em>
Di sini peranan Pemimpin sangat dibutuhkan dalam melaksanakan tugasnya
dalam bidang pengontrolan, pengawasan dan evaluasi. Kedekatan hubungan
dan kelancaran informasi antara Ketua dengan bawahan pun juga sangat
perlu diperhatikan agar dalam pelakasanaan tugas tidak terdapat
kesalahan informasi (<em>miss comunications</em>) ataupun tekanan dalam bekerja.<br />
Sehingga dengan koordinasi yang baik dapat mempermudah suatu
organisasi menjadi lebih maju karena tercapainya tujuan dari organisasi
tersebut.<br />
(GoPeRmAnTikKo)Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0tag:blogger.com,1999:blog-3968462956715001458.post-31108293452243397842013-04-22T06:55:00.000-07:002013-04-22T06:55:08.706-07:00Personality dan Performance<!--[if gte mso 9]><xml>
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<div class="MsoListParagraph" style="mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Adobe Myungjo Std M","serif"; font-size: 12.0pt; line-height: 115%; mso-bidi-font-family: "Adobe Myungjo Std M";"><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: "Adobe Myungjo Std M","serif"; font-size: 12.0pt; line-height: 115%;">Personality </span></b></div>
<div class="MsoNormal" style="text-align: justify; text-indent: 18.0pt;">
<span style="color: black; font-size: 12.0pt; line-height: 115%; mso-themecolor: text1;">Personality
is usually broken into components called the <a href="http://en.wikipedia.org/wiki/Big_Five_personality_traits" title="Big Five personality traits"><span style="color: black; mso-themecolor: text1;">Big Five</span></a> , which are openness to experience,
conscientiousness, extroversion, agreeableness, and neuroticism (or
emotionality). These components are generally stable over time and appear to be
attributable to a person’s genetics rather than the effects of one’s
environment.<sup id="cite_ref-8"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-8"><span style="color: black; mso-themecolor: text1;">[8]</span></a></sup></span><span style="color: black; font-family: "Adobe Myungjo Std M","serif"; font-size: 12.0pt; line-height: 115%; mso-themecolor: text1;"></span></div>
<div style="text-align: justify; text-indent: 18.0pt;">
<span style="color: black; mso-themecolor: text1;">Some research has investigated whether the relationship
between happiness and extraversion seen in adults can also be seen in children.
The implications of these findings can help identify children that are more
likely to experience episodes of depression and develop types of treatment that
such children are likely to respond to. In both children and adults, research
shows that genetics, as opposed to environmental factors, exert a greater
influence on happiness levels. Personality is not believed to become stable
until the age of thirty but personality constructs in children are referred to
as temperament.<sup id="cite_ref-9"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-9"><span style="color: black; mso-themecolor: text1;">[9]</span></a></sup> Temperament is
regarded as the precursor to personality.<sup id="cite_ref-10"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-10"><span style="color: black; mso-themecolor: text1;">[10]</span></a></sup> Whereas McCrae
and Costa’s Big Five Model assesses personality traits in adults, the EAS model
is used to assesses temperament in the children. This model measures levels of
emotionality, activity, sociability and shyness in children. The EAS model in
children is believed to be the equivalent for the Big Five model in adults.
Findings show that high degrees of sociability and low degrees of shyness are
equivalent to adult extroversion and are also correlated with higher levels of
life satisfaction in children.</span></div>
<div style="text-align: justify; text-indent: 18.0pt;">
<span style="color: black; mso-themecolor: text1;">Another interesting finding has been the link found
between acting extroverted and positive affect. Extroverted behaviors include
acting talkative, assertive, adventurous and outgoing and for the purposes of
this study, positive affect is defined as experiences of happy and enjoyable
emotions.<sup id="cite_ref-11"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-11"><span style="color: black; mso-themecolor: text1;">[11]</span></a></sup> This study
investigated the effects of acting in a way that is counter to a person’s
dispositional nature. In other words, the study looked at the benefits and
drawbacks of introverts (people who are shy, socially inhibited and
non-aggressive) acting extroverted and extroverts acting introverted. After
acting extroverted, introverts’ experience of positive affect increased <sup id="cite_ref-12"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-12"><span style="color: black; mso-themecolor: text1;">[12]</span></a></sup> whereas
extroverts seemed to experience lower levels of positive affect and suffered
from the phenomenon of ego depletion. Ego depletion, or cognitive fatigue is
the use of one’s energy to overtly act in a way that is contrary to one’s inner
disposition. When a person acts in a contrary fashion, he diverts most, if not
all, (cognitive) energy toward regulated this foreign style of behavior and
attitudes. Because all available energy is being used to maintain this contrary
behavior, the result is the inability to use any energy to make important or
tough decisions, plan for the future, control or regulate emotions, or perform
effectively on other cognitive tasks.<sup id="cite_ref-13"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-13"><span style="color: black; mso-themecolor: text1;">[13]</span></a></sup></span></div>
<div style="text-align: justify; text-indent: 18.0pt;">
<span style="color: black; mso-themecolor: text1;">One question that has been posited is why extroverts tend
to be happier than introverts. Two types of explanations attempt to account for
this difference: the instrumental theories and temperamental theories.<sup id="cite_ref-14"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-14"><span style="color: black; mso-themecolor: text1;">[14]</span></a></sup> The instrumental
theory suggests that extraverts end up making choices that place them in more
positive situations and they also react more strongly than introverts to
positive situations. The temperamental theory suggests that extroverts have a
disposition that generally leads them to experience a higher degree of positive
affect. In their study of extroversion, Lucas and Baird <sup id="cite_ref-15"><a href="http://en.wikipedia.org/wiki/Personality#cite_note-15"><span style="color: black; mso-themecolor: text1;">[15]</span></a></sup> found no
statistically significant support for the instrumental theory but did, however,
find that extraverts generally experience a higher level of positive affect.</span></div>
<div style="margin-left: 36.0pt; mso-list: l0 level1 lfo1; text-align: justify; text-indent: -18.0pt;">
<b style="mso-bidi-font-weight: normal;"><span style="font-family: "Adobe Myungjo Std M","serif"; font-size: 20.0pt; mso-bidi-font-family: "Adobe Myungjo Std M"; mso-bidi-font-size: 12.0pt;"><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: "Adobe Myungjo Std M","serif"; font-size: 20.0pt; mso-bidi-font-size: 12.0pt;">Performance</span></b></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 18.0pt;">
<span lang="EN" style="color: black; font-family: "Cambria","serif"; font-size: 12.0pt; mso-ansi-language: EN; mso-ascii-theme-font: major-latin; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-hansi-theme-font: major-latin; mso-themecolor: text1;">A <span style="mso-bidi-font-weight: bold;">performance</span>, in <a href="http://en.wikipedia.org/wiki/Performing_arts" title="Performing arts"><span style="color: black; mso-themecolor: text1;">performing arts</span></a>, generally
comprises an event in which a performer or group of performers behave in a
particular way for another group of people, the <a href="http://en.wikipedia.org/wiki/Audience" title="Audience"><span style="color: black; mso-themecolor: text1;">audience</span></a>. <a href="http://en.wikipedia.org/wiki/Choral_music" title="Choral music"><span style="color: black; mso-themecolor: text1;">Choral music</span></a> and <a href="http://en.wikipedia.org/wiki/Ballet" title="Ballet"><span style="color: black; mso-themecolor: text1;">ballet</span></a> are examples. Usually the
performers participate in <a href="http://en.wikipedia.org/wiki/Rehearsal" title="Rehearsal"><span style="color: black; mso-themecolor: text1;">rehearsals</span></a>
beforehand. Afterwards audience members often applaud.</span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 18.0pt;">
<span lang="EN" style="color: black; font-family: "Cambria","serif"; font-size: 12.0pt; mso-ansi-language: EN; mso-ascii-theme-font: major-latin; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-hansi-theme-font: major-latin; mso-themecolor: text1;">The means of expressing appreciation can vary by culture. Chinese
performers will clap with audience at the end of a performance; the return
applause signals "thank you" to the audience.<sup><a href="http://en.wikipedia.org/wiki/Performance#cite_note-1"><span style="color: black; mso-themecolor: text1;">[1]</span></a></sup> In <a href="http://en.wikipedia.org/wiki/Japan" title="Japan"><span style="color: black; mso-themecolor: text1;">Japan</span></a>, folk performing arts performances
commonly attract individuals who take photographs, sometimes getting up to the
stage and within inches of performer's faces.<sup><a href="http://en.wikipedia.org/wiki/Performance#cite_note-2"><span style="color: black; mso-themecolor: text1;">[2]</span></a></sup></span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 18.0pt;">
<span lang="EN" style="color: black; font-family: "Cambria","serif"; font-size: 12.0pt; mso-ansi-language: EN; mso-ascii-theme-font: major-latin; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-hansi-theme-font: major-latin; mso-themecolor: text1;">Sometimes the dividing line between performer and the audience may become
blurred, as in the example of "<a href="http://en.wikipedia.org/wiki/Participatory_theatre" title="Participatory theatre"><span style="color: black; mso-themecolor: text1;">participatory
theatre</span></a>" where audience members get involved in the production.</span></div>
<div class="MsoNormal" style="line-height: normal; mso-margin-bottom-alt: auto; mso-margin-top-alt: auto; text-indent: 18.0pt;">
<span lang="EN" style="color: black; font-family: "Cambria","serif"; font-size: 12.0pt; mso-ansi-language: EN; mso-ascii-theme-font: major-latin; mso-bidi-font-family: "Times New Roman"; mso-fareast-font-family: "Times New Roman"; mso-fareast-language: IN; mso-hansi-theme-font: major-latin; mso-themecolor: text1;"><a href="http://en.wikipedia.org/wiki/Theatre" title="Theatre"><span style="color: black; mso-themecolor: text1;">Theatrical</span></a> performances can
take place daily or at some other regular <a href="http://en.wikipedia.org/wiki/Interval_%28time%29" title="Interval (time)"><span style="color: black; mso-themecolor: text1;">interval</span></a>. Performances can
take place at designated performance spaces (such as a theatre or concert
hall), or in a non-conventional space, such as a subway station, on the street,
or in someone's home.</span></div>
Anonymoushttp://www.blogger.com/profile/15404385610513647775noreply@blogger.com0