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<FictionBook xmlns:l="http://www.w3.org/1999/xlink" xmlns="http://www.gribuser.ru/xml/fictionbook/2.0"><description><title-info><genre>marketing</genre><genre>popular_business</genre><genre>marketing</genre><genre>marketing</genre><genre>ref_guide</genre> <author><first-name>Дамир</first-name><last-name>Халилов</last-name><id>4ba68291-d986-11e2-ae12-002590591ea6</id></author><book-title>Нейросети для торговли на маркетплейсах</book-title> <annotation><p>Продающая карточка товара, точное попадание в аудиторию и правильная ниша на маркетплейсе – не удача, а технология. В этой книге – десятки готовых промтов для ключевых задач продавца: анализ ниши, сегментация аудитории, формирование ассортимента, создание карточек товаров, работа с отзывами и запуск рекламы. Каждый промт – это не абстрактный совет, а четкая инструкция с логикой, структурой и примерами применения. Просто подставляйте в промт свои данные – и получите результат, который можно сразу использовать в работе.</p>
<p>Книга экономит десятки часов ручной работы и дает набор решений, которые можно сразу встроить в свою работу с маркет-плейсами.</p>
</annotation> <keywords>искусственный интеллект,успешный бизнес,маркетинг,анализ данных,автоматизация бизнес-процессов,нейросети / нейронные сети,электронная коммерция,цифровой маркетинг,интернет-торговля,инфографика,контент-маркетинг,поисковая оптимизация (SEO),ритейл,маркетплейсы,ChatGPT</keywords><date value="2026-01-01">2026</date> <coverpage><image l:href="#cover.jpg"/></coverpage><lang>ru</lang> <sequence name="Дай списать промт: Лаборатория Дамира Халилова"/></title-info><document-info><author> <nickname>Lungwort</nickname> </author> <program-used>FictionBook Editor Portable 2.8.0</program-used> <date value="2026-05-11">11 мая 2026</date> <src-url>http://www.litres.ru/pages/biblio_book/?art=73918462&amp;lfrom=11412595&amp;ffile=1</src-url><id>f9a6172f-4d06-11f1-9ed9-ac1f6b0b2fde</id> <version>1.0</version> </document-info> <publish-info><book-name>Нейросети для торговли на маркетплейсах</book-name> <isbn>9785006300774</isbn> </publish-info> </description><body><title><p>Дамир Халилов</p>
<p>Нейросети для торговли на маркетплейсах</p>
</title><section><p>Знак информационной продукции (Федеральный закон № 436–ФЗ от 29.12.2010 г.)</p>
<empty-line/><image l:href="#i_001.png"/><empty-line/><p>Главный редактор: <emphasis>Сергей Турко</emphasis></p>
<p>Продюсер: <emphasis>Марина Красавина</emphasis></p>
<p>Руководитель проекта: <emphasis>Анна Василенко</emphasis></p>
<p>Арт-директор: <emphasis>Юрий Буга</emphasis></p>
<p>Корректоры: <emphasis>Алиса Вервальд, Елена Аксёнова</emphasis></p>
<p>Верстка: <emphasis>Кирилл Свищёв</emphasis></p>
<p>Дизайн обложки: <emphasis>Денис Изотов</emphasis></p>
<empty-line/><p>© Дамир Халилов, 2026</p>
<p>© ООО «Альпина Паблишер», 2026</p>
<subtitle>* * *</subtitle></section><section><image l:href="#i_002.png"/><empty-line/><p><emphasis>Все права защищены. Данная электронная книга предназначена исключительно для частного использования в личных (некоммерческих) целях. Электронная книга, ее части, фрагменты и элементы, включая текст, изображения и иное, не подлежат копированию и любому другому использованию без разрешения правообладателя. В частности, запрещено такое использование, в результате которого электронная книга, ее часть, фрагмент или элемент станут доступными ограниченному или неопределенному кругу лиц, в том числе посредством сети интернет, независимо от того, будет предоставляться доступ за плату или безвозмездно.</emphasis></p>
<p><emphasis>Копирование, воспроизведение и иное использование электронной книги, ее частей, фрагментов и элементов, выходящее за пределы частного использования в личных (некоммерческих) целях, без согласия правообладателя является незаконным и влечет уголовную, административную и гражданскую ответственность.</emphasis></p>
</section><section><title><p>Введение</p>
</title><p>Всего за несколько лет маркетплейсы до неузнаваемости изменили рынок онлайн-торговли. Ozon, Wildberries, «Яндекс Маркет», Avito, «ВсеИнструменты» и десятки других маркетплейсов стали новым центром онлайн-притяжения. Аудитория Wb и Ozon сравнима с аудиторией наиболее популярных социальных сетей и мессенджеров (согласно исследованию Cross Web от Mediascope, месячная аудитория Wb – 81 млн уникальных пользователей, Ozon – 83 млн).</p>
<p>Но, главное, маркетплейсы изменили процесс взаимодействия продавца и покупателя. Современный маркетплейс – это не оттюнингованная версия интернет-магазина, а экосистема, полностью закрывающая потребности как покупателя, так и продавца. Именно маркетплейс управляет видимостью товаров для покупателей, регулирует спрос, собирает аналитику, взаимодействует с логистической системой продавца либо предоставляет свою, продает рекламные размещения.</p>
<p>На маркетплейсах представлены совершенно разные категории продавцов – по масштабу, нише, специфике. Однако все они сталкиваются со схожими форматами задач:</p>
<p>1. Анализ ниши и конкурентного поля.</p>
<p>2. Формирование ассортиментной матрицы.</p>
<p>3. Документация и маркировка.</p>
<p>4. Логистика.</p>
<p>5. Юнит-экономика и ценообразование.</p>
<p>6. Работа с карточкой товара.</p>
<p>7. Работа с отзывами, рейтингом и возвратами.</p>
<p>8. Реклама и продвижение.</p>
<p>9. Контроль соблюдения регламентов маркетплейсов.</p>
<p>Чтобы качественно и в срок выполнять эти задачи, требуются серьезные усилия продавца, а при средних или больших масштабах торговли необходимо привлекать команду. Как и всегда, нейросети могут помочь автоматизировать большинство из этих задач, следовательно, снизить затраты и повысить эффективность.</p>
<p>Именно этому и посвящена книга: я подробно и наглядно показываю, как использовать нейросети для решения самых частых и актуальных задач продавцов на маркетплейсах. В основе книги мои авторские промты – задания, которые мы ставим нейросети. Каждый промт содержит детальную инструкцию для нейросети: важные вводные, алгоритм выполнения с учетом особенностей маркетплейсов, ограничения, референсы, требования к результату. Это позволяет получить намного более качественный и точный результат, чем при интуитивной работе и промтах вроде «Напиши качественный текст карточки товара».</p>
<p>Каждый промт многократно протестирован на ассортименте самых разных ниш, оттюнингован и приведен к универсальному формату – промты книги работают со всеми ключевыми русскоязычными маркетплейсами.</p>
<p>Книга, которую вы держите в руках, – часть нашей с издательством «Альпина Паблишер» серии «Дай списать промт. Лаборатория Дамира Халилова». Задача книг этой серии – помочь каждому читателю найти свой наиболее эффективный путь использования нейросетей, дать готовые решения для самых насущных задач, связанных с бизнесом, работой, творчеством, личной жизнью.</p>
<p>Каждая книга серии имеет конкретный тематический фокус применения нейросетей: в маркетинге, SMM, в работе с маркетплейсами, создании иллюстраций, видео, презентаций и анимации, для эффективной коммуникации, ведения финансового учета и др.</p>
<subtitle>Приятного чтения!</subtitle></section><section><title><p>Как пользоваться книгой</p>
</title><p>Я постарался сделать книгу интуитивно понятной, тем не менее хочу дать несколько рекомендаций и напутствий по тому, как получить от нее максимум.</p>
<subtitle><strong>Для каких нейросетей подходят промты?</strong></subtitle><p>Практически все промты универсальны и подходят для любой современной текстовой нейросети, в частности:</p>
<p>● ChatGPT,</p>
<p>● YandexGPT («Алиса»),</p>
<p>● Deepseek,</p>
<p>● Grok,</p>
<p>● «ГигаЧат»,</p>
<p>● Gemini,</p>
<p>● Perplexity.</p>
<p>Исключение составляют промты для создания изображений, этой функции нет у Deepseek и Perplexity.</p>
<subtitle><strong>Нужно ли покупать платную версию?</strong></subtitle><p>Нет, все промты будут работать и в бесплатной версии. Вообще, разница между платной и бесплатной версиями в большинстве нейросетей сейчас не так кардинальна и заключается в лимитах (сколько генераций можно сделать за определенное время), доступе к «свежим» моделям (при этом, например, у ChatGPT даже в бесплатной версии есть доступ к новейшим моделям), формате «Глубокого исследования», возможности создания AI-агентов (в этой книге мы не касаемся данной темы).</p>
<subtitle><strong>Как использовать промты?</strong></subtitle><p>Самый простой способ – сфотографировать промт и отправить его в нейросеть с коротким текстом «Расшифруй в текст». После этого вы сможете добавить в промт собственную информацию и отправить на исполнение. В случае с электронной версией книги можно просто скопировать промт.</p>
<subtitle><strong>Как адаптировать промты под свои вводные?</strong></subtitle><p>Для этого в каждый промт я встраиваю специальные блоки – они выделены квадратными скобками. Внутри в квадратных скобках описано, какую информацию сюда вставить и приведен пример такой информации. Выглядит это следующим образом: [дайте краткую характеристику продукта, например: «мобильное приложение для редактуры видео»].</p>
<p>В целом достаточно указать краткую информацию, однако чем больше вводных вы дадите, тем более качественный и адаптированный под вашу специфику результат получите.</p>
<p>Важно: в итоговом промте сами квадратные скобки оставлять не нужно.</p>
<subtitle><strong>Для чего нужны двойные двоеточия?</strong></subtitle><p>Это мой авторский знак, и он необязателен для использования. Его ключевая задача – отделять друг от друга смысловые блоки промта, что дает два важных преимущества.</p>
<p>1. Удобство дальнейшей редактуры. Подразумевается, что большинство промтов вы будете использовать неоднократно. При этом, возможно, в следующий раз вы захотите что-то изменить (например, составить план обучения не на неделю, а на месяц). Разобраться в промте с разбивкой по смысловым блокам будет намного проще, чем в случае со сплошным полотном текста.</p>
<p>2. Для самой нейросети этот знак отделяет каждый блок инструкций друг от друга (например, ролевая модель, последовательность шагов, ограничения, стилистика). Это позволяет структурировать его работу и избежать путаницы (например, когда нейросети не вполне понятно, касается ли указание «пиши подробно» всего промта либо только одного элемента).</p>
<p>Повторюсь: его использование необязательно.</p>
<subtitle><strong>Не дадут ли одинаковые промты одинаковый результат?</strong></subtitle><p>Ни в коем случае – это противоречило бы самой сути работы нейросети. Каждый раз нейросеть проходит абсолютно новый путь, который хоть и основан на промте и ваших вводных, но предполагает тысячи точек, где нейросеть делает выбор. И вероятность, что в двух разных генерациях этот путь окажется идентичным, близка к нулю. Более того, вы сами можете использовать один и тот же промт неоднократно, и каждый раз результат будет разным.</p>
<subtitle><strong>Почему все промты начинаются с «Ты – …» и далее каждый раз следует новая роль?</strong></subtitle><p>Это крайне важный элемент промт-инжиниринга – ролевой промт. С его помощью мы задаем нейросети контекст для выполнения задачи. Так, для задачи «Формирование ассортиментной матрицы» оптимальным будет ролевой промт «Ты – продуктовый стратег и аналитик маркетплейсов», поскольку в нем уже содержится указание на использование аналитики и работу в стратегическом формате.</p>
<p>Для задач, связанных с закупками рекламы на маркетплейсах, подойдет роль «Ты – performance-маркетолог маркетплейсов», приставка performance задает ориентацию на конкретный, измеримый результат в продажах.</p>
<p>Рекомендую поэкспериментировать с ролевыми промтами самостоятельно.</p>
<subtitle><strong>Если мне нужно дать нейросети много информации, как это сделать?</strong></subtitle><p>Есть задачи, для решения которых вводных в квадратных скобках может быть недостаточно. Например, при разработке рекламной стратегии или проведении ABC/XYZ-анализа ассортимента имеет смысл загрузить дополнительные документы или дать массив информации другими способами. Перечислю три простых и эффективных способа сделать это.</p>
<p>1. Добавить к промту файлы с дополнительной информацией, например:</p>
<p>● презентацию продавца или продукта;</p>
<p>● карточку товара;</p>
<p>● каталог продукции или ассортиментную матрицу;</p>
<p>● статьи, подборки постов, FAQ, контент сайтов или лендингов;</p>
<p>● отчеты по продажам, по проведенным рекламным кампаниям.</p>
<p>И любые другие файлы в формате текста, PDF, изображений. Для этого в интерфейсе нейросети нужно нажать на значок скрепки или плюса и затем выбрать нужный файл.</p>
<p>В этом случае в промт нужно добавить следующий элемент: «Возьми всю необходимую информацию из приложенных файлов».</p>
<p>Отдельно добавлю, что промты, касающиеся конкретного товара, сработают эффективнее, если вы добавите к ним карточку этого товара.</p>
<p>2. Дать ссылку на сайт или лендинг, где приведена нужная информация. Нейросети открывают не все сайты, поэтому заранее проверьте, откроется ли ваш. Для этого в новом окне дайте задачу: «Перейди на страницу http://…» и сделай саммари контента. Если не можешь открыть сайт – честно об этом напиши». Если нейросеть сделает саммари, можно добавлять ссылку в промт, дописав: «Всю необходимую тебе информацию возьми со страницы http://…»</p>
<p>3. Дать задачу проинтервьюировать вас. Нейросеть сама задаст вопросы, чтобы получить всю необходимую для генерации информацию. Для этого допишите в промте: «Задай мне 10 вопросов, чтобы получить всю необходимую тебе информацию :: Задавай вопросы в режиме интервью: задаешь вопрос, дожидаешься ответа, только после этого переходишь к следующему».</p>
<subtitle><strong>А если выйдет новая модель, промты перестанут работать?</strong></subtitle><p>Нет. Промты построены на «вневременных» принципах. Фактически это способ передать нейросети информацию о том, какой результат, в каком формате и в какой стилистике мы хотим получить. Более того, с каждым новым обновлением нейросеть все более чутко реагирует на эти указания, а значит, эффективность промтов со временем будет только возрастать.</p>
<subtitle><strong>Для каждого промта нужно создавать новый тред (ветку)? Или задавать их в одном?</strong></subtitle><p>Любой промт из книги самодостаточен (необходимый минимум информации вы даете нейросети в квадратных скобках) и может быть использован отдельно от других. Однако настоящая нейросетевая магия начинается, когда вы объединяете разные промты в связки.</p>
<p>Технически это очень простой процесс. Вы задаете каждый следующий промт в том же треде, в котором получили результат от предыдущего.</p></section><section id="litres_trial_promo">
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yr7ZWlbtlh6UXvmGAev1ZsOz+kkep3HnWvesa117pWOMIPQWsA60rEvPXctXE1raYb0yKCy9Nx5Vb6V4hHhOZV1yfEfyXpUbnWoDv5brW1Hlr20/j1Z17VtSi0Fq2deM1n/HJdUlrM0s9qqaml/r21T9ZxLXXEN3HW/xNq65DxeejGRbau86Mu2r1nalqq1a2jthREgPHc7jztXr7NfCxOjkJXOujJIpXoD3tyoY196bnX5qaWB7sigsvTcaVWD5tbgMFddn1YJcRmcs39S+f9KwExdNetcubaWjueSpf3bKtu/dKyedc1U1n1alfOlWTpv1vZ19Zy76hq4636JnAfZ7t7zp5VzanodpnIeVZ5beUESa9uyVjl319ancnzhrROeO53HnSvrPLdlO9L5VjrzeVUGq1HHvvTctbdmp7XUqS8NKmuWnjutatDcGhzmqutztCrrskflmC69i1BRmclLUBh51jWzNST2rveRpfNmrZ3qOXfVNXDX/dKs3XJxpNZe6E1Vj9PeWrpmgG8QnjsdyJ2r19mn463ONO6t3oA3N+rY15679vZ3aq1TXxpU1lQGpMr2Ny8hPGefXzXDVDmeS7dVVFTP+dFb0M+6ZraExAT2Lcdo6bw5IzxXzt3myvD8yP0ydUWAzrZsuRYqx2lvbd2v8JYJz51O5M416uzTAe+ZHZvW0uBQGThHHfvacyvHYe0+vKVBZc3agJT9uuXe3CvD89q6VurK4Fw5llsCy5LKDPfSsXvGNbMlJG6993Tp3Fjb52vn1dXXwF33y9yZATrX4dYXkWvHaW/l+G5dF3jLhOdOR3LnWurs0/ntmU1Lx5nBK3q/T/UGvLlRx7723AS53vNaZZvWLA0qa9YGpK0D7JXhOW1nAN8b+rZuyxaVAJTAcKbKNby0zx99zVT2Udre86GtpfNm7bgvPTd19TVw1/3Sk3NmbX+tVZa75wXs0eX2Ku/qmXGGbYTnTmdy56p09nlMJRBkMJp34r3HpXoD3tyoY688Nx1477mpyjYvDSprlp5bWfe5rcFhbml9WmDLMct+qYToPCb7d8vM4VZZn8o5d8XsVuU2kbVz6FHXzOjcyDbkQ2N5YbQ3yCydN2vbv/Tcyjk7d1Z4fvZ+WZIgn3XrtdurnF9Z3pHrcGlbqtX26dF1gbdMeO50Lq2e5azOPkElj+9VC2Hcz9Lx7x23/Kx3jFNXhNXXzDXDHkvXYIK/kAqvi/DcCSitnuWqmRJehq3hGQB4HOG5E1BaPYvw/LYJzwBwX8JzJ6C0ehbh+W0TngHgvoTnTkBp9SzC89smPAPAfQnPnYDS6lmE57dNeAaA+xKeOwGl1bMIz2+b8AwA9yU8dwJKq2cRnt824RkA7kt47gSUVs8iPL9twjMA3NebDs9wR8IzANyX8Aw3IzwDwH0Jz3AzwjMA3JfwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARW86PH/yySfvPvOZz5Qrj3+m3jqN6stf/vKHZwEAcBbhuRM8RyU8vy4fffTRuy984QuLtdVXv/rVbjvT+spXvvLh0QDASyM8d4LnqITn1yVBtrfvpvW1r33tw6Nrst977UzLsQGAl0t47oSbUQnPr8sXv/jF7r6b1tZZ4i996UvddqZl5hkAXi7huRNuRiU8vy6VWeLPf/7zHx697utf//q7z372s912pvXs8wgA2E947oSbUQnPr0vuT+7tu3lV92VlJjsFALxcwnMn3IxKeH59Pve5z3X337yyPzOz3JP7oqvBObd1AAAvl/DcCTijEp5fn+yn3v4bVT5kmOek2rd19B43qmefQwDAMcJzJ+CMSnh+fTKbXJ19PloJ2gDAyyY8d0LOqITn12nrebCn8kHCrV97BwDcj/DcCTqjEp5fr3x9XG8/nlEJzvlwIgDw8gnPnbAzKuH5dfv4449LXzW3pfJVd4IzALwewnMn8IxKeH79cmtF5Q+drFVCeI7B6Bs6AICXSXjuBJ9RCc9vR0Jv9mG+gq46G50PHiZ4+wuCAPB6Cc+dEDQq4fntSpjO8R8VAPA2CM+d4DmqZ4ek3jqNSngGADif8NwJnqMSngEA3jbhuRM8RyU8b5Nvmcg+a+V7jl+m6TFMvWTzbXnp29PMt+mlXmv6DOAlEJ47wXNUefwz9dZpVI8Mz7kfOB+Sq/656nywrv2Z60d8jVsG4OmAvFRn27LsvftiyzLWvv0j65DjUjmOjzyGW7VzMh/grGxLKl8r2D7wedfQlvXKPs96Zn172zGtfNg1259rM1/FuHb8H+VOfUbvOrljVY/da+/v4A6E505HPao8/pl66zSqDDJXy2Ccb6PoLX9LZWDM+l41sKft3nJ7daZsz5Y//Z1wsMeW7RudwwkyW9Z1Xnlu2ni2rMMZ52Qq4TTtPTtwtqBZCcuVSvB+Vl92xz6j1/4dq3rMXnt/B3cgPHcu6lEJz9/raNAaVftu5LM9azDJrFpvGaN6RnhOmDnzWKatZ1wnV52TqavOy4ost/pViVsr59ujjtWd+4xeu3es6rF67f0d3IHw3LmoR/WMUDDVW6dRXTHY5y25dHi95Z1ZmWE7823zZwwmW8+t1KPDc2Yge485o9L2I2ZsH3VOpnJePuqt5iznrJnmtUroucpL6DN67d2x7hyeH9nfwR0Iz52LelTVzusqvXUa1dnh+Yo/Xb1UWdZZQeUZg8me4POo8JxQ+4hglmVcGaAffU62yizqldJ+b7lX1hXH6qX0Gb227lh3Ds+P7O/gDoTnzkU9qrcanp8xmLc6I6g8ejDZsrxpPSo8P2ImsNVVAfqZ52QqM+tX2PrW95l15rF6SX1Gr4071l3D86P7O7gD4blzUY/qLYbnZ4eUM2agHzmYZF177VbqEeH5kcG51dmD5LPPyVZn3+6wN4ScWWcE6JfWZ/TauGPdMTw/o7+DOxCeOxf1qN5aeD7SMZ5ZGQyPDOiPHEyOhNNHhOdn1RnnY9zlnGy1dZZzJLc49Np/Rh2ZVX+JfUbv+XesO4bnZ/R3cAfCc+eiHlU6pTznWdVbp1EdDSsZeI58Oj4zWOkcsx6pDMhHOtp8vdVejxpMtiynV685PKe2zAb2HD0nr6qj25UPuiXs9dp+VqW/2eql9hm9596xqsfktfd3cAfCc+eifg2Vju2IPfdeZuDMTNzajE9m2fYMinsG9HjEYHJGALpDeE7gSHvZ19PKMcs5cSQcHR0sE6Z67a5Vjkuem3Nzeg7lPM2/8/O9bacS+o7Y+73HbbtybKYBvm1XjuPetnOct3qpfUbveXesyrbEa+/v4A6E585F/RoqHehe6Rh7bS7VnuVlQNzSAT8iXO61Z2Cf1yO2r1c5BmljLcA0CTt7Q3Q1AMztvR1gy3blcXv3ZfbJHnv7oC3blet5T4jesk0vuc/IeuytLdd9Httro1rZxxV5bG/5vdrrmf0d3IHw3LmoX0OlA91ryyxcBrIjb1vnuVsGwz3h6+rBJAN6r62ttXcw2bJ988oyqyFsKs/ZE8j2buPWmeEj5+XWczK1Z6Y2toaQI9u1dR9uOVavrc+o2nLtHemTt3jt/R3cgfDcuahfQ+3tqLfOIJ0xMG3pjDNIb3XlYJIQuTVojWrvYLJl+6a1Z1/ObQ1kqeoMWrP1nDwazmJPgN46+5xl9NoZ1RnbtfV4VY7Va+wzqrZce3v75K1ee38HdyA8dy7q11B7O+pnDQbVQT0d91ZXDiZ77ynt1SPD89H7dJsMpmmrt4xRbT1vtt5Lu/cWirmt/cPW47c1yCYwHpXjteWWm8qx2nL+bT32S67sM6qete1LtqzTVnfo7+AOhOfORf0aam9HXR1Y87gMxGfZMnu1debqqsHkrLcvWz0yPB+dwZzaeh1tDe5bwt7ZA/IVM7XNlhm8M7crLy56y+hVwtKa19hnVG259vb2yVu99v4O7kB47lzUr6H2dNRbBqMrBoLqrMbWZV8xmFRn8BKQquHiUeH5irexs+69ZY2q6hm3BExtXX511nvrLRtnb9fSOZljmXMk59Xacl9rn1G15dq7ah3mtqxT1Z36O7gD4blzUb+G2tNRb5mRyqB5tmqnX5kNm7piMKneSpBlV4Plo8LzmbPOzdZZqWoY3HJOZtC+wpbZ5+oLky3H7IrtaudlzuP8f47Hnmv6tfYZVVuOYx77CFvWqepO/R3cgfDcuahfQ+3pqKsh4az7Zeeqx2Nrp3v2YLJ1Pa8eTLZs31UBM7bchlA9P7cE1wzwV9jywqB6bdxhu87wWvuMqi3X3p4+eY/X3t/BHQjPnYv6NdSejrra6V01mOetwd7yerXF2YNJ9W3JNsN79WCyZfuumoGL6lvoqeo5VN13qVzPV9hyXqYq7rBdZ3itfUbVlmtvT5+8x2vv7+AOhOfORT2qzJ7kgn9W9dZpVHs66i0zh8+uLc4cTKptTfd/9djlcXts2b4950XVlvWobmvvuaNKkLpKrv3eMntVuS2m97xRXbldR73WPqPqLtfe1JZ1WlNta7ptV/d3cAfCc+eiHtWzZ4B66zSqPR11r5271hZnDSbVD3nN36J+K+F5y/V0RXi+UvUYpir9RO95o7qz3vreta5wl2tv6rX3d3AHwnPnoh7Vaw7PW9+afnZtcdZgUp19nM88Xj2Y3GUAPzs8bzknrx6It+zjtX7iTtt1xGvuM6rucu1NbVmnJXft7+AOhOfORT2q1xyet+6LZ9cWZwwm1TZ6+/3qwWTL9m09L7bY+rVua84O40ecuY/vtF1HvOY+o+ou197UlnUaqbbR26ar+zu4A+G5c1GPKo9/pt46jWprR/2aB8Kjg0lCYeXeznywpnd/6tWDyZbt23pebNVb5qjW3ClknrmP77RdR7zmPqPqTtdes2Wdeu7e38EdCM+di3pUefwz9dZpVFs76tc8EB4dTKqDwej8uHowudMA3ltmrzI4r9lyTl49EJ+5j++0XUe85j6j6k7XXrNlnXru3t/BHQjPnYt6VKPO4lF66zSqrR31ax4Ijwwm1T8CsfRVXFcPJncZwLecQ5VtrX5gKXX1QLxlH6/9lcGz99OzvOY+o+ou197UlnWaewn9HdyB8Ny5qEeVxz9Tb51Gtaej7rXTq7SdffHM2mLvYJK3JI+8fdlcPZhs2b4950VVjktvmb2qbmvvub26eiBOWOgtt1eV87P3vF7Nv8ngbnrr3KuX1mdU3eXam9qyTlMvpb+DOxCeOxf1qK7qgKt66zSqPR11r51e5S+uvSR7B5PqH/1YOy+uHkzuMoBv+VPN1W3tPXdUV6oew1Sln+g9b1R31lvfXr20PqPqLtfe1Gvv7+AOhOfORT2q1x6eK7MOqUcNAmfZM5hU/yRz5S/2XT2YbNm+K4/dlvWo/sW56l83S+WDTlc5ez2q11rqyu066rX2GVV3ufamtqxT85L6O7gD4blzUY/qtYfnaqdX6UDvZOtgkrckK2EpwWHp7cvmrYTn6namquuxpc2rZjcTXnvLG1XFHbbrDNXteGl9RtVdrr2pLesUL62/gzsQnjsX9ahee3j+0pe+1G1rXuloX5Ktg0n1/tZqqLl6MNmyfVcNWBlUe8sbVfVa2nKvcc7fK1xxO0r1WktdsV15QVAJQmtea59RteXa29Mn7/Ha+zu4A+G5c1GP6rWH5y2d7vyvSt3Zlu2qnhNbZtKuHky2bF/qjNA0tyVgpqrrsKXdzIxdoXr8UtXbUZ69XTl/W9vZvqx3zqOc/1vOj9faZ1Rt2f489hG2rNNL7O/gDoTnzkU9qtcenrd8NVg1JGyRWax00ln3rYP4ki2DyZlvXzZXDyZbti+159xYU9lvrbZ8g0T2c6+NUSWUnmlrH1Gdndt6K8iZ21XZpy1Ur50rr7XPqNpy7V1x3fVsWaeX2N/BHQjPnYt6VK89PEc1BG3tUNeMjkXW5+jguGUwqdTWIHO38Jxjd+aH0LbMoqa2npsJ2712epXz5czzsnrsUtmvW2x5wXHmdm05XyrH6jX2GVVn78szbFmnSt2tv4M7EJ47F/Wo8vhn6q3TqPZ21NX731JnziRVA9Ke7709czDZ0+FfPZjs2b6zBq6E8ISi3jJGtTW4b92+s+4Rvnq5W6611BnX29bjVenzXmOfUbXlHMljH2FPfzCqO/Z3cAfCc+eiHtVbCM9b3oZNnfF2cvVDR6k923XWYLJ3xvbqwWTv9h0NmZnR2zIrnNqzjVlOr62lOnpe5vaLXrtLtbV/yLnUa2epjmzX1uNVnUl/jX1G1ZZr78r1mHrt/R3cgfDcuahH9RbCc1Q7v1ZHBsOts297OvOzBpO9+/TqweTI9iVM7fkgV56z5baDVnvPlS1hqdXe47Vnf+49dluvtdSe7drzQmfLLPFr6zOqtpwre8/Hrfacv73au75X93dwB8Jz56Ie1VsJz1v3SyoD2pZ7CzOg5b7EXluj2jtTesZgcqSjv3owOWP7sm8rITrHbU+QTR15+zzn1tbbQ1JZZvVDfDnvq8dqXnv7hj3XWirrWV1mguqeFzpbQudr6zOqtlx7R/rkLV57fwd3IDx3LupR7R0gz9Jbp1Ed7ai3DlKphJsMiKP9lIEyQWZP+Nr7FmKcMZjsXXZcPZicsX2tph+2mlaO69aZy3kdvX6ObGfOn5x3aSPnYNYllX/n53vCZavsmyP2vhhJZb2z/GxH26ZsX/6d47jnBUdqT+h8TX1G1ZZzMo99hC3rNKo793dwB8Jz56Ie1aiDf5TeOo3qaEe9d6ZvWhnY00FWO9OlOrI9RweTo/vy6sHkjMHy6joaMJszzqUzK+f4ltnTnjOutTMr67Jnm15Tn1G15dp7xPrE0f7g6Hpe3d/BHQjPnYt6VG8pPEdmfHptP7qOdrJHBpMjtxo0Vw8mRwfLqyv78GjAbO4UNLMee+4X79n6obsrK9f9Xq+lz6jacu2d0SdXvPb+Du5AeO5c1KN6a+E5cr9kr/1H1RnB68hgckY4esvh+cyA2aS9OwToIyGz59nXWuqMdwheQ59RteXaO6tPXvPa+zu4A+G5c1GP6i2G53jWYHjWILh3MDlrH77V8HxFcG6eGaCz3Kv6gmcGzz33OY+89D6jasu1d2afvOS193dwB8Jz56Ie1VsNz5HB8JFhJR3rWYPgnsHkjLcvmzuF53yo68iH46qV/XdVcG7yoaYsp7f8q+oR2/WMFwZn9xfxkvuMqi3X3hX7uOe193dwB8Jz56Ie1VsOz5FBvdoxHqmz133PYHLmsb56MNmyfXlsAsaVxzFv/d919u9IPXK7spw9316xtRJuz779ZOql9hlVW6+9R9hzPbyk/g7uQHjuXNSjeuvhucmM0hWzl+lMr/hqqa2DyVnfDNFcPZjsHcDPnhnM+j/rGsl5c+Qr35Yq7V79lWcj2Z/V82dL5bjnXHjUi4GX1mdU7b32rrRlnVIvrb+DOxCeOxf1qITnb5YB8ejsWAbUdN5XDoBbBpOsz9mB4urB5OgAnuO49/aHhLCEy2dfG03Oo2zj0ds5ch6knWcGs6nM4GY/H32xk/2S4/3IdwamXkqfUXX02rvClnV6if0d3MGbDs+cJ+EpnXYGxnSKvUE+P09l4MsgevW9o2/FWQN4wkiOS45PjlMG1ulzc0zz8xzjtHOXwDyS7cktCVnXdu4tnZd5XLb/LoF5JNdN1jVhOuvde6GQY5fftWOV/fCswDyizwBeKuEZXrgEkHnoGFUeCwDsJzzDCyc8A8DjCM/wwgnPAPA4wjO8cMIzADyO8AwvnPAMAI8jPMMLJzwDwOMIz/DCCc8A8DjCM7xwwjMAPI7wDC+c8AwAjyM8wwsnPAPA4wjP8MIJzwDwOMIzvHDCMwA8jvAML5zwDACPIzzDCyc8A8DjCM/wwgnPAPA4wjO8cMIzADyO8AwvnPAMAI8jPMML98knn7wPxZXKYwGA/YRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGQAAioRnAAAoEp4BAKBIeAYAgCLhGV6wr371q+++8pWvvPvyl7/8LfXxxx+/+9rXvvbhkc/19a9//d0nn3xy+/W82ks5XgCMCc8rvvCFL1xae2UA7rV3VqX9oxIGEgq++MUvdpextRI8rpB2e8t7RO3ZpuzX7NPPfvaz7z7zmc+s1uc+97l3H3300WnBLG31tqWnnae99ZrX5z//+ffnS4L2UaN1PFppd6u7Hq+t9aUvfen98Tkz4N+pH+vtpz3Hu2fUB57RzwKPJzyv6A1uZ9ZeGcR67Z1VaX+PDKwZZKtBYUtl5vIKabe3vEfUlm3KYxOseu1UK8fmaPjJoN9reyqBce+65tzZe/41o3U8Wmm36u7H60jlhc4Zwe9O/VhvP2053iNL23j0PAeeQ3he0evwzqy97jToNBlMrwjNrd5yeM4MWO/5eyrH6EjwGYWxyKxxZtl6v99aCWh7Z6GvCIypaph6CcfrjMqxPvJOwZ36sd5+qh7vkbyzNG9zWsIzvEzC84peh3dm7XW38JwZsl47Z9ZbDM8JJgmRvecerb2BbBTGrljXvQH6qsC4FqZe0vE6q7K9e7328Lx2LgjP8DIJzwseEar2utOgc/W6tHqL4bkSfDJAt/tRW2VGsHLLwJ5ANlqnpRnnzJ7medN1zDpXgmYeszVAV/bbnloLUy/peJ1Z2YY98rxee2fVlvXq7ae1472ksm179xvwXMLzglGomg98lRoNjHulzXlbWcZ8uWs1mjHO7yoSapZu1UhQSFvZl9UarVN+d4XcUzrdJ5UaHc/eY5dq6X7W/L63jFZrz4+8bbx2G8XW/boljOWxuf95SbZhdMxbbf3g1mgdp/t+Ty2F1/y+t8xW+f2djtcWWa+s/+i8Tx+wR2+fPaMfi95+ys/2WLtdo9WW9QPuQ3hekEGq1+HtCXFnDGBT6XTnbe3p6EfbWO3Ue+uROnKf5qjNPfv9Kmcfz7mlwTcvSPL7LRJgRy9yEla2zOyOtn1aWdbWYJDju/RCbMvxv/r4zL3E47XH0m0pe67Pu/Rj0dtPe9YlRvtoXluvEeAehOcFow55zyBx9mB+l0FnNEiszTYu6W1bas9+v8rZx3Nu1H7299ZbGJqlgHc0ZEwroW9rWGzyvFFo3HJ+X3185l7i8dors+e99rasU9O71rcc5+ZO4bm3TaNzes8+A55PeF4gPK/rPTeB4YjetqXeSngehZPU3lDajPZtBveq0ba3OvLCKfL8Xrup6jlw5fGZe6nH64je7RvVPmOqt33P6Meit5+2rsvoBc/onN6zz4DnE54XjDrkPSHu7AHsDoPOGQNWT2/bUnv2+1XOPp5To685O2ugHd23Wg29o21P5d7TM4yWUW3/yuMz91KP1xG9Nvdsb+9aT9tbndEX9bZp67r03onLPewx/3nqrHMEeCzhecGoQ94T4s4ewHofkHn0oHPGgNXTG1BTe/b7Vc4+nlOjsLT2YbOq3Ivea/9oME2dtY6jGbzqjOuVx2fupR6vI3pt7rnu79CPNb1t2rIuvX4r52u7bWf+u9TRvhJ4DuF5wahD3hPizh7Ajnb0zZFB54wBq6c3CKX27PernH08m9EtAG326iy9ezATAitG2372Oo7up6/cCnHV8Zl7ycdrr4TBXnt7btfprVt+ttUZfdGRdRm92Jt+aLr3e+EZXibhecGoQ94T4s4ewO4w6IwGjOqM2MhbDs+Pujdy9HVoldnS0bbv/XaVkdF5UFnOVcdn7iUfr716x2U6w7pFb93ys62eHZ57L/Tmz53/PnX2eQI8hvC8QHhe13vu3oG06Q3OqbcQnh+17UeWM9r2s9fxyLl51fGZe8nHa4/Remz9Hu6mt2752VZHzpVm77r09kn6wPkLm/ljUlvWD7gP4XnBqEOuvG08d+YAFncZdEYzYkfeth4N0GcHkiPOPp5N7x7Q1JEXIz2jGdM7zeoeeWfjUev4ko9XrrNqZTtH93Yf+Tq+3rrlZ1s9KzwnIPduqektd/6Y0eOA+xOeF4w65D1GA9hevfb23C5xdNDJ4N17fiqD6p7Am2X32nsL4fmqdueOHPdHrWP0lpPlr3nUOr7k43VGHQnO0Vu3Z/Rj0VuX/GzJlufMH5fasn7AfQjPC0Yd8h69TnZvW9Frb09HfMagM/pgV6vMWGV902alRvsq63oXZx/P5qp2564IY1foLSfLX/OodXzJx+tonfGhyN66VbZp7ox+rLcu+dlI2p4/vne7RjN/bGrPtgLPJzwv6HWOqT3OHmTvNOjk7fXeW5dnl/B8HuH5HC/5eJ1ReWF85Lrsrduz+rHeuuRnPVtu12jmj117PHBfwvOCdGy9Dm+PswfZOw068YgAfWSQPtvZx7O5qt25K8LYFXrLyfLXPGodX/LxOrP2ftNKb92e1Y/11iU/69ny2Gb++NSebQWeT3hekI5t3tlVv1t1rtfZpvbqtfesQafJvY+jD1CdUW8hPI/239lGx/0lfGCwcm4+ah1f8vFKm1sqyxq1tXS7wpJee8/qx3rrkp/Npc354yrbP39Oas+2As8nPC/ofZNErzOtGA06e91p0JnLIJLnj7Z5b2Vd7+Ls49n0BubU2dt+ZDlXbfvcke9QftQ6vsXjNfqQ8J57oHvrVjm+c9kP83a2ttVbl/xsas/tGs38OdXnAfcjPC/ofRBuzyfB4+wBbG8HPnfGoDOSNnptZ5DNckc1ms3L7+7i7OPZjILJ2YNs74VhqjJ7ONr2PV/huGR0/lTOg6uOz9xLPl5HjI5NZX2m7tSP9fZTfjZVeczI/Hmps88T4DGE54EMAmd2dmcPYL22njXo9IxmaCpvb2bZ8+el3kJ4Ht2qsGdWb8no2FSMtr1yC8EWo29xqXw12lXHZ+4lH68jRv1j3i3YotfGs/qx3n7Kz5pev1Tpz5r5c1NH+1ngOYTngVGAq3aUc2cPYL22njXo9Iy2t9LuaN+/hfAcvaCUOusPb4xuh6gGvtG2nxkYR+EsgbriyuMz91KP11G9Nrf2G2e0EVeH55yPveO8pf35c7c+H7gP4Xmg99e09n5YMM4cwEYDxZ5weUV4znN7bbaBaM3o+W8lPI9uWzlroB2te3XmePT81N4Xl3NH98GVx2fupR6vo3ptbtnmu/Vjvf2Un639rmr+/NRZ5wjwWMJzxxX3MZ45gGU9em09a9CZGr2NveXtzTO37ypnHs+50THZsg9HltquGm17amug6BmtY6q6/Vcen7mXeryO6rW5pd+4Wz/W20/5WW899xzbeRupLesH3IfwPJO3Wnuzzuksj7wNe+YA1lu/vW2dMehMje5T3dJeb7BK7RlUr3J1OBu1n/279zzMC5ucx712txyf0bq12vuh2si2jdZxS7tXH5+5l3i8jhhNMGy55/lu/VhvP2Ude8dgS7vNvI297QDPJzzPXPUW7FkDWNaj1071XtC5M8PzWes2aucthefRcUntCWRLQSw/39LeaNunlftx96xjtq3XXmrLTN/Vx2fuJR6vvbLsUfCtHqM79mOV8zqVx+3Ra2tPPws835sOz+no0+m2GgXnDBTTx+2pUSjoPbYNQNOfZaZnqXP/6KOP3j9nq7Tda29rpz5qJ5UgsIXw/L1yTHvLSCVAVe55TdAZ7c9WW78hoRoyso5Z9lrQa+s4CouprefjI47P3Es7Xltl3bINo+OU5fS0Pix1536scl5n27fertH02tt6XgP38KbD89og9axqHWrvd6Pa26GfMehkUB3NRO0ZHEbHJet6F48IZ9mvSzOxqQzmmeXNPkswaQEl/66EgT1hpdLuvPKcrFMq65gAmP/Pui+F5tSeb/F4xPGZe2nHKz+vVu/58xpdn73HjuqZ/VhlO7e0N3d2e8DzCM+dDu3Z1TrU3u96deQe0zMGndGM2963YEfHZTQ4P8NooD1bJZDtrb3nzWjbr1jPtJl9sNWjjs/cSzpeZ9ZSqO89vlfP7sfW9lN+f0SvzS3rB9yH8Nzp0J5drUPt/W5ee8NFc3TQGT0/tTfsjo7LWwzPkeN7dgA6MmiP1iXrmVnV3u/21JEw9cjjM/dSjtdZtXaces+Z17P7sVjaT0du12h67R45rsDzCM+dDu3Z1TrU3u+mlc7+yIATRwadLHv0lvveexdjdFzeanhusl/WbnFYq4SUo/txbduPrmduAdp6X+/cM47P3N2P19GqHqfec6f17H6sWdpPW9oZuapd4PGE506H9uxqHer85xmI08EnmG79EN7IkUFnNMuYQfXIYDg6Lm89PEf2a/bP1lsDcqyOBtKmsu1tPUf3wvcq25T7f8/wrOMzd+fjtbVyLNNWtmdL/zNv5279WDPaT/n5GXptb1k/4D6E506H9ki95etQqcjbyO3DZglbGeRbJZjk5wkVR2f15kYhYyQBKeuSmq5j3u7PzxISj74l/hI863gBcC7heUMIuEJv+VkvuKuEvd55CwBvgfD85BDQW77wzJ0JzwC8ZcLzk0NAb/nCM3cmPAPwlgnPTw4BveULz9yZ8AzAWyY8PzkE9JYvPHNnwjMAb5nw/OQQ0Fu+8MydCc8AvGXC85NDQG/5wjN3JjwD8JYJz08OAb3lC8/cmfAMwFv2psNz/iBBguq8Hqm3/Dv9JT2YE54BeMvedHgGthOeAXjLhGdgE+EZgLdMeAY2EZ4BeMuEZ2CTjz766H2AnhcAvAXCMwAAFAnPAABQJDwDAECR8AwAAEXCMwAAFAnPAABQJDwDAECR8AwAAEXCMwAAFAnPAABQJDwDAECR8AwAAEXCMwC8IR9//PG7L3zhC99UX/nKVz78dt0Xv/jFb3k+vCXCMwC8IZ988sm7z3zmM99UX/rSlz78dtnXv/71b3nu5z//+Q+/hbdBeAaAN+RrX/vatwTgz372s++D8ZrMUM+fm5loeEuEZwB4Yz73uc99Swhem31O6E7Inj9vyy0f8BoIzwDwxnz5y1/+lhCcyizyV7/61Q+P+oYE5F5wrs5Yw2siPAPAG5R7ledhuFVCcT4IuPSYVEI4vDXCMwC8QZlh7s0mV6v6IUN4bYRnAHijEqDXZpd79dFHH31oAd4e4RkA3rjc05z7nXtBuVU+ZJjZ5nxwEN4y4RkA+FRmo/Nd0NPyoUD4BuEZAACKhGcAACgSnl+h3I/28ccfv/8KoXnlvrbed3hyvbsfl7wtm7dne+uX9X7r9znm+OQ49faPt7XZyvm0XfbLaJ89uo8yzr5twvNMPkGc77ac11l6bZ/xqeVcyGmn91ejepWvJ8oHP9IZPctoX7e68muQ0sH1ltnqrE+SP+u4jPZtTzr6/K63PvPKp/Kz784Y2LesY1Xbll7tGVhzHHI8ql/ntXf/ZKDtrfMjammQX7tGr6g9lo77GZX2z/Co82mudxzzszPkQ4bztlNn7bO0s/ZBxmm1DzVeEV4f2Z8nmPf2a+rotuV8uvq4vXbC80xOnt5FcJZe21nmXrkIcjH32q1WLqIzwtBWo309rSs6wGxrb1nTOnJM4tnHpXIep3OuDgLzyqCQQf2Is6+1DGyjULJ1XTPYVc7PUW3dP1ler51H1NLAfmQf7K09sq97bZ1VR8/1R59Pc71l52dHLe33o/vsSP/UKn3onhfNc8/qz0fnTPbL3rEhEuh77ebF2pF23xLheWZ0sp6l1/beTizBcs/3c/YqnfMVQXXJaF9PKxf52SoD7ZGB5Q7HZek8TueYjrz3+611pLM9+1ob7fOtx/LoIDmtLLuyf4Tnb9QelWv6SB0Jgs84n+Z6x3HrdTGXfmne5rT27rMz+6dU+tAE8b2e2Z9nX+Q5vbZyXu2RfdFr7xkZ4CUTnmdGg8VZem3v6cRyko8uqr2V9s54lV412tfTyjrtDWcjldmMvQPLXY7LaN9mX541ELTaG6DPvNZGAWXr+TOakTlSlf0jPH+j9rhreH7W+TTXO457+7hmrR/Zs8+u6J9a7bkd4Q79+Sjspra+KMj+HW2P2zW2EZ5nzhzQe3ptb+3EcgGsBcB02um8MjC2ysWRny91Bkc71C1G+3peeweunmpI2bMf7nRcRvt2aUYny8/zsn6tsl6VweysAT211dLgkv1blW3ttdEqxzYhPcdrevyyn9ZmyrJ/lqSd3vMeUUv7aHSMrqw9cgx6bZ1VaX+rZ55Pc73jmJ/tVdnfe/ZZpa/Jeme/pf1W2V+VSZGts7536c/PmhwYnVf5OdsIzzOjweIsvbbPupBSuQjWLqb8fqlzTgfwCKN9Pa90YGdZG9BabT0mcafjUt23qTx2bQYjMyVr+y7bv8VoHbfIPhsNUlsG7zy210YqA3pl36/to6X1yXPz+y01Gth7j12qpVmw0THqtbO1Ruu/R9qbt5P258tcq9Hxy++2yON77aQecT7N9Y5jfrZHAui8rV5t3WdL/Weu8bS31odmv47O2VTOibU2mjv152lr9MIiy6hIqO89f8s+4RuE55kzBvQlvba3dGLpUHttpNLRbjHqmLe2s1dvX486iC0dzUg6iF7bvfC1dWC523FZGkBatQFpixyHUVhNbTlOZ1xroza2HL8zj12MBqnUUlDd6oz9t+bKZZzZdi+sbjkHmpy/83ZSW66TO55PvX29Z/9EZXY4tWWfjfZ7Ksvbet2M+tBUZb3OPIajddnaztKLlrVtyvaM+u0ts/F8g/A8c+VgEb22t3RiZ12IkTDZu6Dys0fo7et0Ar0ZqT3bN5e25+1mHXrrseWYxN2OS2+bppW29naaeV5v/VJb9ttoHat6xzOVddsykzKaHTpyzo0CzxnncXN0/1VcuYwz2x5d21udEZ7veD719vWe/dPbz6O+YMs+G50LCc57Z0Wzb3ptZnxZM3runmN45ji71OctvcAY7d8tx4hvJjzPjE6ys/Ta3tKJjS7CvR3M6K2pra/09+jt61zMow7i6Dr1QnkGpd56bDkmcbfjMjqPW239oMncGfcZj9axYmkWZsvsd/Znr40M2keNtm/vOTF3ZP9VXbmMM9vu9Rlpf6uj4fmu51PvuVv3z+iaG/UF1X22NOt8ZFY0+6XX56fW+r87j7OjF2ejc2w0nlZv96BPeJ45s0Pv6bVd7cRyoeWEn3cI1U6qZ9TxbQkge/X2dbYlHdT85+13e/W2M51hHB1Y7nhcRudx6sgM2NRoGUdmw1JrlgbFrft8NKidcf6PglResJ1h7/7b4splnNl2jvu8nbS/1dHwfNfzqbevt+6fhLN5Gy2AzX+equ6z0Szvkf6zGc3Y5ziN3H2cTf/XC/ep+TqOXvAceSHA9xKeZ64cLKLX9p5OPid+LrxcLLnY9xoNFmd09mt6+7pd/L0ONZ3ZXukM5+21ZZ0xsDR3OS6j8zh1ZL2mljrmitE6rukdy9SeY9YL4XuPfU8vcFz94uVMVy7jzLZ7/cWe4zi67uahZOSu51NvX29Zr2z//PnTADb/Xaq6z0ZB8Kx+Ku1nv2U/ZZ1yjKtt33WcHbWXms7W986X1N7l8g3C88yZHXpPr+0zO9c9euv0iIurt69bhzvqHNbebutJp9drq3WGRweWq8zXKVU9LqPzuM0UnWXUOVfebh2t45LRTNKemZTReVEd9CvS1rz97LMz7Nl/W125jDPb7rWVn2016ncq58Sdz6cj+2f0Ink64937fWW7R22f3U/dQW87j4yzo3c58gIufWHvXEmdeT6+ZcLzzJkdek+v7T2d/Jl66/Ts8By9YLanU+11ItN2jgwsV5qvU+poeD7rloFm1EHvfSs5NZKBdjRLted8Hb2VWgn+VaNlnGHr/tvjymWc2XavrfxsqyPh+c7n05H90+uH58+d/z5V2WejF8OV5740ve08Os6OJi/OfHeOPuF5ptfJpM7Sa/vZJ3Rvne4Qnkcd69a3z3pvpU5nsHvrcYdOZr5OqaPh+ezjeiRsjNZxZDRQ7B1o87xee9mms2q0jDNs3X97XLmMM9vutZWfbZVjNm8nVTnH7nw+7d0/veXlBey8D54/JnV0n702V2xnjsNoQmFee96dY0x4nhl16FfWnk6+JxdS62Cnlbd3sox2z9e8euv0iM6rt6+zPk0u9F7HsPRhj7neTM383uneepx1TOIZx6W3Tamzjd523Xsf5tY6cpyyjr02H1FneMQxvnIZZ7bda2vPuZHra95OKtfjmjufT3v2zyiY9fbF/DGjx82N9tmdQ97dxtnRJNO8phNGHCc8z/Q6matrTyff5OLLxVp99VmtMy7qNb19nU5mqte5Zlurem9fzZfRW48jxySefVxG5/EVesup7L/ROlYr+/bIIHt0+UfqjLfyH3GMr1zGmW332sr1t1Wur3k7qXmf0XPn86m3bvnZki3PmT8udWSf3c3dx9nRbRqttkw4USM8z4wu5itrrRPryUU3ehv7jDrrol7S29fzDjev8uePSVXuqR09dx64euux55jEXY7L6Dy+Qm85lf03WsdqHR0Qji7/SJ1xfT3iGF+5jDPb7rVVCW9zOS7zdqpt3fl86q1bfjaS7Z0/PsExfWrP/LGp1xCe79Kfr8mY1rs9sdWdZ/JfKuF55hkd4FIn1pPQ0GvnzDrrol7S29e9Drf3uMo+6w0Avdmove3P3em49LYpdYXecir7b7SOW+rIeXrG8vfWGR5xjK9cxplt99qqhLe5nE/zdqpt3fl86q1bftaz5XaNZv7Ytcc3Z54DZ3tJ4+zog6St9nzQnmXC88wzOsBRJ9bTC4RX1J3C894PDvZeiffe3uytx5ZjEnc7LqPz+Aq95VT232gd8/N5jWZ/2tcy7ZF25+1lOdnHV9cZeuufOtOVyziz7V5blfA2l2Mzb6fa1p3Pp9665Wc9Wx7bzB+f2rvPUs92t/58Sfq/yu0ke64HxoTnmdHFPO+s9lav7bWOqRk9v1XayQWSx23Ra2trG3v09vXoAu91Dkv3NPZeiWcg6+mtR/WYxB2PS2+bUmcbfWCw0lFvXcdRgN47q5LzZ97W6By5o0cc4yuXcWbbvbb2hIXRtVxp687nU2//5Gdz2c7545Zu12jmz0nt3WepZ95mcMf+fMnoOurVGZ+14HsJzzOjE/EsvbZ7nVjP6EMB6dyOXIS9Ns+4qNf09vWowx116qNOtrevRvdJ99ajekzijsfl6vO4Gb1dWBk4t67jKKinKvfAz/XOqdRL8YhjfOUyzmy711blHJzL9TVvp9rWnc+n3v7Jz6b23K7RzJ9Tfd5onz1i/Bl5SePsaP+NJhryc/c/n0N4nrlysIhe2/NOrCcnfO+5qaOvJnttPqLz2jLgpWOfPzbVC029xy4F7crAMnLX4zI6j8+eeTgy+I3WccloeTm+W7dt1NbaLNtd7Nl/W125jDPb3hv65nLeztuptnXn86m3r/OzqcpjRubPS1X22eiWvD3H7gwvaZwdnavtmI0CtG/eOIfwPNPrQFJn6bVd6aBGF8rSrQsVo87iyEVd1dvXS51mb0ag97ZobxBb6jB661E5JnHX4zI6j/fM0C4ZddCjFypTo3VcM3pe71xYMjp2Z++jq+zdf1tcuYwz2+61syeAjc6JSlt3Pp96+zo/a3p9Zl6QVIP//Lmpyj5LIO09N339M9y1P59Le70XjNNjlv/2HpPync/HCc8zVw9IvbanndhIr3NLHb0IRp3F3ot6i96+XupwR7cIzGcEeh8UXBoE1gaWJXc9LqPz+MxBKfu0t4xqiB2t45qlQWHrrEqvjTP3Uc6PHLPKi4mt9u6/La5cxplt99qphLe50XVXbav33DucT719nZ/F6Hrasv/mz93y/NG1fMY100JrtjV9Q9t/I/n9fD1SdxtnexNJqfkLtdH2ZJ9f0Se9JcLzzJWDRfTabp3YktFFsPfia65qt6K3r7M+S3rBeDor0AvYa/u3tx6VYxJ3PS69bWq19EJii9GHfdaOYTNax4rRC6nUln0/GoTO2EfzFxd5UZF9dtb+P7L/qq5cxllt53j32tlzDY7aqp7Tdz2fevs6P1v7XdX8+amj+6z6/CVbbwvJz3uP33MuTZ3Z7qit0Yu00f7deoz5ZsLzTK8jSZ2l13blJB5dMEdeEeeV5+iL1Y92FhW9fT3q1JrRfmivonsdxdrbpr31qHYsdz0uo/M4Vd22JaOQkaoGhdE6Vo0GhS2zKqPB9ejbtDHavrNmfI7uv4orl3FW26NrcE8fNjqv1/ql5q7nU++5+Vlv3+X62Rr2522kqvts9EJ4z3rMbe1H79qfN6PbXJb6vPw8v+89r3qM+FbC88yVg0X02s4y14w69SOdcp7bazO1Z+DZqrev1y7mdATz57TnzWdmUum01owGloq7HpfRedzqyPotdcZb2h2tY9XSeoxmYXpGA9vai64lo0H4yH6fO7r/Kq5cxlltj47fHqPreUvIuOP51NvXWc/e9bNlW5t5G1vbGe2zzK6PQuGa0R85ybJG7jzOZj+M9tNauB+9QEkd/SDkWyU8z1w9IPXazjLX9IJhqz0n/9IFndpyUe/V29eVDre37ulUegNMpb3eelSOSdz1uIzO42klYG4dmLJNGdB67aW2zBSN1nGL0WCXqg7eo9nC1J7A0zsPWx2dSZs6Y/+tuXIZZ7Q92tfV++7nRudT9VyKO55Plf4glcft0Wtryz5bCnd7AvTSMVharzuPs6O2qp/zGD0/Y+feFyhvmfA8c/WA1Gu72mGNQktmD6oXdi7WpfDTastFvVdvX1c63NEA15tFqQwuvfXYMojc8biMzuN5ZR2zz9c6z/w+j+vt41ZbBssYreNWoxmmLft/aX+l/crgknNtdCtJqjrIVZ21/5ZcuYytbefcb5VwtHbM9kjbvfbOOrdTzzifltanVa6Xahif67V35j5LwKu88FjbZ5WgeMf+fPRiYEvwzePy+F47CdZsIzzPbO3Qt+q1nWVWLL06T+UCyGOmHWAu9vwsHe3owulV9aI+orevqx1upWOqdgi99agek7jjcRmdx0uV52T/p7KcrF/+P4PRUmhO5TFbjdZxq6VBIedJRY7N2jbmOLZ9M622j3rPaZX1qA5yVWftvyVXLmNr273HjmpvCMzx7LWXY7zF3c6n0b6e1tZtnDqjvWzPWr+e63y+3/L/qco25vFr7tafp+3RuVR5/lQe32snlfWnTnieuXpA6rWdZVatdapbKx1B7+dbL8o9evu62uEuvS3XqroNvfXYckzibsdldB5XXnRsrb3BcLSOe2SA6bWVqs7QLQ1SR+qK4Bxn7r+RK5exte3eY3uVa2evUbjYGgTjTufTaF+3yu+P6LW5d59tCZ9bqjJz3dylP196QbFn/0b6w157OVf3vuh8i4TnmasHpF7bWzquyqvzarVBpve7u4fn7IelgSkdcFVvPbYOJnc7LqPzOOt55sBwJKiM1nGvnDu99lLV/Xb24H1VcI6z91/PlcvY2nbvsfM6ur/PDM9xl/NptK9TZ4SmXrt799mZfWmrLcE5zlyHI/35KOhm3Y4YbVvOE2qE55mrB6Re23tO2NFFVal0ltOOrfeYu4fnWNoHW9rprcfeTuQux2XtPM5yll58rFUCwdG3+dbWcY/RoJBtrYaOPO7IcUzNj+UVrth/c1cuY2vbvcdOK+3tCZZTZ4fnuMP5NNrXqTPO0yvazfOP9FGp9Ad5AbPXM/vzpdtHjmxT5Pm9dlNnnA9vgfA8c/WA1Gs7y9wjF8Do7aBe5WLO4+ezDL3HvoTwnO2YPz+V7dwyiPbWY+8xiTscl8p5nH2U/b1lZiyD0dZZnJHKOm6VfTgacDPjvkXaynEZtder7Mvs0/mxvMIV+2/uymVsbXv+uByXtJGAczRMNFeE5+aZ59NoX+fnZ+i1fcY+29NHpXKtn9VPPaM/z3NH58kZ+zXSTq/91FnX02smPL8C6WByEeZiyEWbDrFVBpb8/BFhmG/2zOOSZfQ6xZF0llmf1HQ9s9752fwDMm9NO445btP9k0E6P89AbcChyvm0XfZH9kv2T/bTdL9N+9MtEydbGGeZEp7hFUqHviU8AwA1wjO8QsIzAFxDeIZXSHgGgGsIz/AKCc8AcA3hGV4h4RkAriE8wyskPAPANYRneIWEZwC4hvAMr5DwDADXEJ7hFRKeAeAawjO8QsIzAFxDeIZXSHgGgGsIz/AKCc8AcA3hGV6hjz766H2AnhcAcIzwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPAMAQJHwDAAARcIzAAAUCc8AAFAkPE/8l//yX9791t/6W9/9wT/4B9/99//+3z/8FAAAvpfwPPF3/+7fffeZz3zmff2qX/WrPvyUR8gLFwCAuxOeJ/7rf/2v777v9/2+78Pz9/k+3+fdv/pX/+rDb7jK//2///fdz/k5P+f9Pv+5P/fnPixE552Fv/AX/sK73/7bf/u7X/frft273/N7fs/7F08vzf/+3//7Rb9L8p//839+9xf/4l989zf+xt9494//8T9+9/f+3t97993f/d3v/vyf//PvvvKVr7z7B//gH3x4JADcg/A804Jc6vf9vt/34af39C/+xb9493t/7+9998t/+S9/v96/+Bf/4nd/4k/8ifeBquL//J//876NBNjmf/2v//Xuk08+efdP/+k//fCTsTzvaNj9t//23366v1M//+f//PfrdaW//Jf/8rvPfvaz37TcVr/sl/2yd//jf/yPD49c9y//5b98f5vPv/t3/+7DTx4n+/8n/+Sf/O4H/aAf9O4f/sN/+OGnL0vO2d5xaPXjftyP+/DIb5Xj+GN+zI9590N+yA95/7hf+kt/6bsvf/nL70M4AFxFeJ75Fb/iV3w6cP/En/gTP/y0LjNpf/bP/tl3H3/8cWlGMOExj90aGP/Mn/kz72fHp0Gj1c/+2T/73X/7b//twyPHMuuax//xP/7H3/87Yezn/byf92k73/Vd3/X+5yMfffTR+3X4nu/5ng8/+YZs+8/4GT/j3R/6Q3/ow0/6sp5tea3+8B/+wx9+e75//a//9afvLozqV//qX/3h0cvyQuPH/tgf+/45P/pH/+h3X//61z/8ZllesGRm9a/8lb/yvv7qX/2r72dfv/M7v/P9McmLoZ/yU37K+4C/tC4JiW2dv+3bvu3DT9dlhj3nT++c+zf/5t+8+12/63e9++f//J9/+Mm3yvN/4A/8ge9+4S/8he//nfPmN//m3/zut/223/bpC7Fsw/f//t//3d/+23/7/b9HfsJP+AmfbkOvlsJzrs/ec1I//sf/+PcvaqrHBACqhOeJhKEf/IN/8DcNwpUZ2KkM2u25CVRrt378zJ/5M98/NoFli/a8VALsfL2/+MUvfnjkWGsjQScyezltIzN6Sy8AMkubx+UFx1wLdgmALVD15MXGdJmpzKReNZObFyptOT/qR/2o96H1a1/72vuf/7Af9sM+/V3luCcAt8enftNv+k0ffrNsNOvdq6UXcHmXoT0uQTW3Ha3JOf4DfsAPeP+crP9cmwlu50RP3pFpy/2f//N/vvuP//E/fvrv7MvI+uTfa+f1z/pZP+vT5+aFSF745Xz6jb/xN76/lWYpfP/QH/pDP33uqHIO/9E/+kcXz0EA2EJ4nsh9l/PB93f/7t/94bc1LZi0+vznP784cLew/cN/+A/fNMD/yl/5Kz9dRrsv9J/9s3/2PrC3n6/dw/tTf+pPff+4rGNklrg9t1XuOx35tb/2175/zOc+97kPP/mGzK62NjKbOZJ7XNvjEj7b/6ftK/y1v/bXPl1GbnmZym0A7XeVFzPTY5BKYEyQXNOC5VIlyCfALt2CkA+1Tp/zp//0n/7wm7HpTP/8tqT87vt9v+/3/neZER7Jfmtt/If/8B++KTzneCZQt3+vzeLnVov22K9+9asfflqTWzbac/MiKDPNCf/zazCVfXn17UAAvA3C80Rmu+aD7lKI6PnpP/2nf0sbf/2v//UPv/1Weeu7PS6Bsyq3WrTnZYauyW0A7eff/u3f/uGnfS08t/Dbwtj0dpDcgzwynYGc3yYynVH++3//73/46bf6k3/yT376uH//7//9u5/2037a+//PrRW5xeJsmclsy/uO7/iODz/9XglXmanM73L7ypof+SN/5PvHTt8FyCznmtyS0R6f2x3youVP/ak/9f72jbwQ+k//6T99eOSydstIq6VjNdUeP58pn5472Q8juT2jPS4vjHJrRPv33/pbf+ub/p13J5b8ht/wGz597NotHnPTWz7ajHfk3ZLMqrdzqVXl2ADAGuH5g8z6tjCUt5Kns1pbQm0CTJ4znf1aCrEJT+1xuVe6KrPM7Xl5q7tJAPwRP+JHvP95buVYmm3Lt1vkcdnWaGF6et93ZiJHH6DLbF97XGYcp7I/2+/+0l/6Sx9++q1+y2/5Le8fk3WNaZvZN2eb3ifcaz/3aed3ubViyfSDjgm+7f7bNou/JLOx7blbZ1ubzPi2NtotO3nRkxcga/IuRx4/v7XnS1/60qdtpkbyXejtMfPwnACe8Nr+/Ut+yS/58Ky+aVt5kZlZ62xb7rnOOfV3/s7fef+znna+pnoz9DkHp9fXF77whQ+/AY7KC9bpi9aR6uNeq2x73sFN5cP4S9KXtsfmVsK1z2xsbTtttsevtc0y4fmDhJg2yOYt++ksdD7BX5UPOOU5CQ3t3tal+37/2B/7Y58uJx8Wq0p7LTRllnYacNvtFKmlcNY+HJjwnJDd3rLPh8l+0k/6SZ+2Mboop0E0F+NcW7/2gcSe9mIjM/aR9Wi3nuTe58oHH7dIZ9PW+df8ml/z4affMP3A5Ci0RYJee1xmTKez8Gsvtqa3x6Qz2yMvSFob09so1j6gGe3Y5sVTM33R1Wp0D/VaeI7277UZ/Lxr0h47+iBn79yK6bGav3jLuue6nd5f/ut//a//8FvgiFyT7bpaCm3TcXV0Hb9mmaBo298qEyy9FxPz/iqVf4/225a2c4x6bW/JNnwz4fmDaQBJGJreG5u35Ssy49Zuecg3UWSmq7WRmeKe6XLatxdUTW8XmIbk6QfJ/tyf+3Mffvqt2i0jCc+Z6WvPydevTWchR/f/Tu+fzQzyXLtYf//v//0ffvKtWmDL/cNNHt/aPbvDzVfrtbZ7txRM78HN7PJIvhGkPS6zvflgaPv3/F7quekx/wN/4A98+Ok201sncs9xe8GRWxXWtBcs01uS0rm29lqNPrR5ZnieXnejGr0g+EW/6Bd9+pisf45tXlTkXMoLr2kbeSdodA0C20zD89I7OhlH2jjw1sJzwm0LqAm0bZY4t0mmpjO/eUz2UfZXxvI8Nn1aC8jzSZYtbae9PDbPSZt5bH7W2hag9xGeP2hv12eQzTcSZCa3fbArgThvJa/JW8x5fCqztwnQ7d+j2dfpB+vydnruQ00ASqDNfzMzN/rGi8yktedOb/mYrsdSOGvflpFltdsl8g0GkdDd2pjOUM61W10ym5l1TXDJq98265z6Hb/jd3x49Deb3hf9O3/n7/zw0++9JaG9CMktNGfKDGtbZi/YtX2SWgpb7cONOV+adutG7mleMr3lJn+gZY92vmb/R/vawdTS18xF6zTbsY7puxWtRts/D8/T2zSOhOe885EXU9mPuRUpxyL7OZ19z/T2olw703v1p5VvVck1AZyjhef09QlmvWs0AS6/axMxbyk8J+xmm3vBtAXlFojbfuq9CGm/m94OuKXtSLvT50/ld0svfhgTnv+ffECrDbzTE2n6Yb7Khf9H/sgf+fTx+dq36Vvr05nVqQT10aDfKgGyd+9yPgDVHjOd3Z3eD5sPZI3kGwjymITnfHgu/9/uUc3sc2sjQbh320kCydq6p9J59kw/vDf9rul8UHD6Hb5nf3Cw3Y/e61BasEwtfdNFm/XMi4YmLwDac5fWOce8PS7rkI4uL7YyK5DfrcntJO0Wm3y7ROSDhq3N+Qch56bfahLpoPO9ze1nrea3QjTz8Bzt31vD8zT05wXcFr3AP60MOnlBd/atP/DWtfCcsNYC8lz7XXtXaz6GJnC3d2jT7/bCYKR/yu/ymDw2z5mG9fw+y5+3n+fksU3+ncdNaxoym+p6Lclz0rdn3ebS/nR/tDA8yhhtEq5t85a285gcg9E29NqgRnj+fxJccsKlpifZNJy2kLJk+tVlmY2bfqgsM2ojeZulPW5ULZRM5Wft99NvTkjQbvePLt0K0sJHwnN7oZCv+4qE2Fx0rf3e91X3vp2kVUJ1C9ajr52b7vfMNGY2tRfi9nReS9qtIvmawLlpIFv609Dtmx6yzvmKu9zGkRce7blrf+hl+p3S08q6LX07SeQrCNvj2y01OV7t1o0cz96LnWZ6y0fO0+l99+3bRlKjb7+YfkNGwvP09p12nrZ3bdq97CPTIN47x5dMPwzYKsvNuZx3TpbuWQf2SzjL9Zb/JoRmrJgGsRba8rt5oIt2K0F7TEJq/j//nUo7GR/b79qy8rMWJlv7+V3Tm51t7eS/rdrym7Q1/flovY7IOmXdWnBv/27bM9f2dS/oz83bzn7Ov9NGO1bZvmxPHis87yc8/z/T78v9R//oH70PHrnfM9+b236e2cq1wbh9WDDhpZmGpNFs5PRPFGfg/yf/5J+8/yMd03s6p+G4mc42zi/u6e0UIy0o5k88t0A5DYzTmfferOD0Q3OprON3f/d3vw/a+RPh8z/CMjf9kN1SVe85r2rBt/eCZhqeR+Ex58fadzWvfW3c9Ovq5pUQvPQn1lsHmZp2qNNZ3KXv+J7eKpH7tdt5m/uE27efpHJvds/020JynaQDnj+nhfB8I8aSaRDPubNFbgdqz805nMBc+UMxwDEt0OW/CX0JmOmXmvb7dv9ue2yTmdP57GlmqOfttLCcdpq2vBZ6W/vTf/cCbwvMU1nW9GeZ5c1z00bT+tvpz/ZKG1letr3Jei+1P93XS3ptt+fmZ9muzKZnee3fefwZ2/UWCc//T+6JzAmWynfntrfE57U0uE8DxHS2dxqAe3/RLaazb9N7YNur51Tvle90Znse1lo4m97XOteCYgvOuT1jentIZjVb+6MPDU7DT2aSp37BL/gF738++q7fbGt77rSyPtmH04BZuee8qn0Xd2a55yrhOYGxPWZa2X/tg2o5h0b3qsf0hUnuLZ7fqrJ0j+70Q43TF2TTF1NtIOmZhue809D+PzO503dbRjPB0/vCc95Pz/22z6rhefpuzWh/j0y3I9cQ8BjzQJdQNg2hCWf5WSScTR/b/j0Nyc28nfx/b+xL0G7Bu7WXPi//39qYBvPIz6ZtRwuST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80lIjPsD219+O7jW6Op6XvK166nCpxztdWu5XttV8Yzp1W00/RhruaJG7Psbdp/T+1fudtdqqdvT0/Wraq7HWNNpy4o29zFJ5jnnwTi1KOfFp80VkRG+bMbirO92P2b3s6faxp6np9zDRtTqQjh1repxSoyl/ImnHP/AGqXciYGrrdr9MjZL7sWfx8Cyr9Oi7yizQJ2u9+e8nQu1JvV0/Td4G1Gnafa7R3lKha2usXFOlSgqjSjGKniKS7kSPIbtu2dvq3b7TWOqabvF2hv/I14SnYanfVLu3uY5WYThUck01y5c13NMkfoe0m8lqOlWV3Uou2q16EKsqE+tNyim4v0rOCvAfnb7aNtp1n2sd7FLSuH2EtobppQ6Kblmpj/AD3MtCGGCVQAAAAAAAABnrsd/u81z7l/7ama9zg9Z8HP1he/2/8AtSlqzXh9Apu7hv3pWofamo/7Qy0+ZL565Sf+V0elb/Rj/sF/uk2t+0bb8+YtcXZvCT9Gw3pVd0OVug/fobX/AM5qP58CafPljz3/AMNwvZb7pZQ3i7/d3m7jbm9tNV0StX2jtIwk7q3sKcpvignHFVtP3LSLTXETwdMyrkznGa4Km5YuxFmrXdNU6bp3+Tw4owbe747/AHy71tnb+vQ9g6daX9vSsrLi4nTi60G5SffKWFnHRJLuMUzM1avX8syG1kOV37VM7VdVNU1VdPkzujqj+rMPb052Oxf89dfm0y9x0fwbfOYrsp75ek3ONPsgXr7vYGoflqER5kuJz7/y6n0rf6Ph2OVxbhdbXc9QuviKRejzWTl3P/8Au2vRo/mqZB3Ea9abyN1Wx2t3cIV9RsKPknUkvOpV4QdKcvQ3H84mjyojV1flJhrmU5pisLbnSiude2Jnaj2T3OPue20e32jbeaxGfHby1m5oWz7vI06NOEMetLPvkUzrEyzZ7l/xZdweHmNJ8XTM9s1TM+5CHdB9N3ZH7r0fzzXjmfQ2efVOJ9CruZ77eX9/7G/yLn8tMy3OMPNfBt83iv8Aj+qKhiezwBKmeeM8wKhGqtP3cfWgNb+0n7o9W+3K3xkjdjg+MMT8/X2z3uuLtQAAAAAAAAAAAAAAAAAAAAAAAUcuGLb6JZIlaH6O+yNsXV3e9mHdjoFxDyV1a6Bayrwaxw1ZwVSovelORWUtbHzanaSlfb59gNDhPNXT9CqXNSPh5au1H8VFkwhrsLKran7HL1MiVud+m/dN9KvY37i2XxECJ4pajfmzn75TZf8Ayap/6xWJgQExyJEk+yX2Dtvu1jVrajpk6GzmyFrV8jX1/UISlCdRdadCmudWS7+aiu955EIbB9kPmNG6DRrOC2g2j2o2iu8efOncUrSk3/FhGDa9+TIS9lD5kr2eIwSeia5NrlxPWq2X8DI1EjdyG5bZns/7v7PYvZGlc0NDtKtatRp3dd1qkZVajnJcT5tZk8ZA13/Nwf2Tc16tX/8A8MmBr/7M375HdR/lbpP+uUgq/ScyqWvL5knvs+f+j7w9199WUrrQdWuNU06EnzdrWrSVSK9Eaqz/APmLSl9/mxW5L9V+5XRd4djb8eobJ3fkbucI+c7K4cYvPojVVN+jikIEJ/mXu5d72+1Vo2o3VDyuj7I0nrly5LzXVi1G3j6/KtSx/wBm/AkbWO3pvu/WG7MG1+uW1fyGtX9H50aXh4l7Ir5hxL+RDjn/AJhAr8z5X/wYbqfuT/tahA13fNpf3yOxn+SVP/XLkmESwf8AM4/37O6z7cuf9SuBJDf/AKhysLn+al+RkJaDvmf3ZSq9qDfTQp6pbzlsPs/KF9rdXD4a6z9DtU/Go1z8IKT64LSNy/aa3+aF2Wtyeq7XX1Ki5WtKNppWmRxD2VdSWKNGKXSKxl46RjJ9xHEYa+ZX7Y6vvC7OeubTa/eTv9a1bazUbu7uZvnOpJUm8eCXRLokkl0IGCPm3n7QbpftvUPi6JI1nbqfpqbF/dux/wBYgTKIfpuRVL89PzQC/r6h2yt61S4qOrOGrKjFy7oQo04xXvJJe8WhEo/EqpLfM39oLnZ/tpbtZ20pL2Xc3FlVinylTqW1WLT8Unh+uKIlbVv6uqUa9tWhNcUJwkpJ96awVS/MBtLRhbbS6vRpx4adO9rwhFdyVSSSLIl1xKoASy8BMQln8zs7IVTtNb2I6lrlrKW77ZupC41SU15l5W607RPv4scU8dILHJyRCzezWq2mh6dUrVZ0bGwtKTnKUsQp0acI5bfdGKivUkio8FuJ7QWxvaN2QuNpNitQd9p9ve1rCtGpHgq06lOWE5RzyU48M4vvjJd+UnARW+aidjZ77NhHvH2UsVU242bt37JoUIefqVhHMpQwutSnzlHxXFHnmOEDSx1SaeUy6swr1CzNvZf7Im3nau2muNP2UoUbPSbHheo67f8AFG1tc9I8lmdRrmoR597wuZHAbHdg/mMO7LSLOlLaza7aPaO9wvKKydKxoZ70o8M5/wDm94jUZAo/MlOzzTpxhLR9drSS93PWq2X8GF+IjUZ17P8A2atiezFs7qmhbC297aadqV57OrU7y6lcNVeCMMqUuaWILkBFn5tD+9l2U/yut/8AU7smBpmLKNpXzEO1xLe5c8XV6bT4fUq7z+MrK7MXzZC4hT7KOm0pPE6m09nwrHhSrtiBpT6FlZb1vmT/AO8s2Y+39Q/1mZWVmDPm3X7kN0/3Q1D4qiIGtns//T73af5T6X/rdImURxfpaXeVS0KW3Z31btO9v7eFsZpzqW9hPa/VrrVb+Ecq0s4XtTyk/DieVGK75SRYbpdptoNjOy7uSuNQrwpaJsbslpihSt6S6U4RUadKC+qnN4iu9ylz6leIij8y/wB9OudoTafftt1tBNq81LV7B0bZScoWtvGlWVKhD0Qjhel5fVskcz5sb+9Psv8AKSz+LrCBpQJhHO2S/MS7fj3mbzbjixwaRaU+HHXNaTz/AOUiUpV/NZ7iFDsY7QQm2pVtU06nD1+yIy/JFiBovRMjdr8x4/ej1/8AKS+/MokSPG/NrPpH7Bf5RP8A1aoI4IlED5k3ptG/7Zeh1KsVKVppN/cU8rOJeSUM/BNghup3q6xcbO7rNsNVtJTjdWOjXl1SlD3SnChOUWvTlIhL8yPE6iU5PMpc233ssiVV1JS2cfMSNeuYbT71dFzOVnUtLC94fqY1IzrQ+FqS/wBH0ESJifNKNKo6t2K95ca3ClQtre5g5/XQuaUlj05REDRNu1+mRsl92LP4+BZV+nRd5RZFvbv5m1uI3k7ba3tVr2zd/c6zrN3UvbytDVq9OM6s3mTUYywlnuQ1HJ2A+Zw9n/dttJZ67pmxEbvUrOpGtbT1S9rXUKVSLzGShOTi2msrKfiTqPfdp/eRtxus3Razrm77Yq5232jpUp+TtrepDFssP6PKm3x1VHrwQTbx3LmRA/OjrWq32u6tfalqdxUu9SvLipc3Vet7urWnJynKXpcm2y6HDCoAAAAAAAAAz12O/wB3mufcv/bUzXucHrPg5+sL3+3/ANqUtXyRrvoFN3cQ8dkzUF/3XUf/AFmaPMl89cpP/K6PSt/ox/2DOW0e1r/7jbfnzIt8XZ/CT9Gw3pVd0OTuh/fobY8nhT1Hn/nwJjz5Yc8/8Nwv/t90sb9rJ/8APzr381bfExKVedLtfIn6is9tX80sW6Lfw0rW9Nvqik6VpdUriajzbjCak/yFYdxxFub1i5ap41RMe2NE5u0Luqut/wDsls7qGy+o2cpW8pXFF15uNOvSqxXSSTw1hPp4oz1RtxrD505L51RyZxd+1j6J8rdOnGJpno3Plqek09w/Zdv9H1a9o17yNlWt1Kn7mrXrOXDCGebxxfAmyNNmiYlazfq5Scp6MRh6Jinapnspp03z7HU9jrzdw2tr/wAQuviKRNvg3+Xf17a9Gn+apH3dHv8AL3dfsBtFs7Rs53b1ODlaV/K8KtKsqfBKWMc/qXyxzRhiqYiYenZ5yZt5xj7GMqr2difKjTzoidYjvSD7GWVuU1tZb/ujcc3/ADNMy0cJeY8vfrm16NP80osbouW9zZL7r0en8swRzPZc8+qcT6FXcz128X/x/Y70U7n8tMy3OMPNfBv83iu2n9UVF0MT2hUCQO63slVd5mw+m7Rx2mjp6vFNq3dpxuHDNx68Sz0L00TMavMM55bU5RjrmCnD7Wzpv2tNdY16HrPaG1/szj+Af/8AZbxc9Lhf8SKP8r+b+jxu9vs3bObithNR2x2x3i0tM0WwjmUnYZqVqj9xSpR48znJrCS9bwk2PFz0n+JFH+V/N/Rpf1i7p3+rX91RUo069xUqwjPHEoyk2s+nmbUcHil2vxlyqvpmZcQlgAAAAAAAAAAAAAAAAAAAAAAKNqKy2kvSF2fexB2dr3tKb/dA0SNtOps5p1anqWuXKi3Cna05KXk2+6VRpQS/jN9zIRo/Qs50bK1cpOnb29KDbcmowhBL4EkvgKpfna7am+6hv/7Su2W1tncKto8rhWGmSzydrQXk4SXoniU/88sMIeUh9dH4SVdFtScfJyxJPl4kSnnfpx3TPO6vY37i2XxECJ4pajPmzsku0psxlpf8maXX7YrEwICwXleUGuJtRTXiSjnfpd3G7v8ATt1m53Y3ZXTKELa00rS6FBRh9VPgTqTfi5TcpN97bKJa4PmjPzQHebsDvo1TdpsBqX6k9P0elRV5qNGjCd1dValNVHwymnwQipRS4Um2m845E6CFF320N/F6kq29vaxpPPm6lOP5MEjc18zo2l2t2y7JeyGuba6nqGsa1fVLuqr3U6rqVqtD2RNUm5Pm1wpY9GCsiI/zcH9k3NerV/8A/DJga/8Aszfvkd1H+Vuk/wCuUgq/ScyqX59OyXvr/WE7Yej7S16/kNIr6vX0vVH3exa9VwlJ+iEnCf8AmF0t8u8bYbTt6OwO0GyerRVXTNbsK1jW78RqQceJelZTXqRTnEVvmYfZl1Hs97qNpbraK0dvtPrOs16VXji0/Y1rO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