{
  "format": "chemkartei",
  "version": 1,
  "exported": "2026-09-17T00:00:00.000Z",
  "cards": [
    {
      "front": "Was versteht man unter Allotropie?",
      "back": "Das Auftreten eines Elements in mehreren verschiedenen Strukturformen",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Die Strukturformen liegen im selben Aggregatzustand vor.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was bezeichnet man bei der Allotropie als Modifikation?",
      "back": "Die einzelne Strukturform eines Elements",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Worin liegt der Grund für die große Strukturvielfalt beim Kohlenstoff?",
      "back": "Die C-Atome können unterschiedlich hybridisiert und unterschiedlich angeordnet sein.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Graphit, Graphen, Nanoröhren und Fullerene sind alle sp$^2$-hybridisiert und unterscheiden sich nur in der Anordnung.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was beschreibt die sp$^3$-Hybridisierung beim Kohlenstoff geometrisch?",
      "back": "Vier tetraedrisch angeordnete Hybridorbitale",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Bindungswinkel: 109,5°",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was beschreibt die sp$^2$-Hybridisierung beim Kohlenstoff geometrisch?",
      "back": "Drei Hybridorbitale in einer Ebene im Winkel von 120°",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Das nicht hybridisierte p$_z$-Orbital steht senkrecht auf dieser Ebene.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "In welcher Kohlenstoff-Modifikation sind alle C-Atome sp$^3$-hybridisiert?",
      "back": "Diamant",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Hybridisierung liegt bei Graphit, Graphen, Nanoröhren und Fullerenen vor?",
      "back": "sp$^2$-Hybridisierung",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum zählen die Kohlenstoff-Modifikationen nicht zur Organischen Chemie?",
      "back": "Sie sind reine Elementformen und keine Kohlenstoffverbindungen.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Die Organische Chemie ist die Chemie der Kohlenstoffverbindungen.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie ist jedes C-Atom im Diamant hybridisiert?",
      "back": "sp$^3$",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Mit wie vielen C-Atomen ist jedes C-Atom im Diamant verknüpft?",
      "back": "Mit vier",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Die vier Einfachbindungen sind tetraedrisch angeordnet.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie groß ist der Bindungswinkel im Diamant?",
      "back": "109,5°",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Gitterstruktur bildet der Diamant?",
      "back": "Ein lückenloses, dreidimensionales Atomgitter",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Auch als 3D-Raumnetz bezeichnet.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum ist Diamant sehr hart?",
      "back": "Alle C-Atome sind in einem durchgehenden Netz aus starken kovalenten Bindungen verknüpft.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum ist Diamant ein elektrischer Isolator?",
      "back": "Alle Valenzelektronen sind in Bindungen gebunden, es gibt keine frei beweglichen Elektronen.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche optische Eigenschaft besitzt reiner Diamant?",
      "back": "Transparent",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche thermischen Eigenschaften besitzt Diamant?",
      "back": "• sehr hoher Schmelzpunkt\n• hohe Wärmeleitfähigkeit",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür wird Diamant verwendet?",
      "back": "• Schneidwerkzeuge\n• Schleifwerkzeuge\n• Bohrwerkzeuge\n• Schmuckstein",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist hier dargestellt?",
      "back": "Diamant",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": 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",
      "backImg": null
    },
    {
      "front": "Wie ist jedes C-Atom im Graphit hybridisiert?",
      "back": "sp$^2$",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Mit wie vielen C-Atomen ist jedes C-Atom im Graphit verknüpft?",
      "back": "Mit drei",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Dadurch entstehen ebene Schichten aus Sechsecken.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie groß ist der Bindungswinkel im Graphit?",
      "back": "120°",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was bildet das vierte, nicht an den $\\sigma$-Bindungen beteiligte Elektron jedes C-Atoms im Graphit?",
      "back": "Ein über die ganze Ebene delokalisiertes $\\pi$-Elektronensystem",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wodurch werden die einzelnen Schichten im Graphit zusammengehalten?",
      "back": "Durch schwache van-der-Waals-Kräfte",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum ist Graphit weich und schmierend?",
      "back": "Die Schichten gleiten leicht gegeneinander ab.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum ist Graphit entlang der Schichten elektrisch leitfähig?",
      "back": "Durch das delokalisierte $\\pi$-Elektronensystem mit frei beweglichen Elektronen",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist unter Normalbedingungen thermodynamisch am stabilsten?",
      "back": "Graphit",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür wird Graphit verwendet?",
      "back": "• Bleistiftminen\n• Schmierstoffe\n• Elektroden\n• Anoden in Akkus",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist hier dargestellt?",
      "back": "Graphit",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": 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BlC2A0V9RVFnrztoCJHEOKvmOlg6+c0hKgHLtbmbvUqcpOBMA0QG8J5Oo9ileTDJCBMURf9hlyf8dPYvE8EQtDFCPsrig5j6TKEEVSdaX7goCdoHUXGJwFhqdKCdz0FBpN3GEt3IYR8GHE8ZVK/Ug3qT1oDP54uhFsXIxtf1vOwqvYvkUByGULdCQbDo16lXgMTzSetCg8qZyEsRVi3qrksslFjppBwaMoENDl0E0LYhxGJnaYynF/v0vUnrU3lMZchFOHa07CUfVxpQaJWWxNStbU1bk2V8bpHsZMQRhUfRsbRSswoRGYqx6uWAmA6CQjzr+UxqqjmbvQCrdMdrcyzBofVs42DEFZspZdzNm5HXrXvxvRe2PZqrY9G3Agpaik2RyEsJmXmlwhu9QLtUuBuBqsNZc6SQ+cgjJu6/yJp6usmiMat7re7Em1urSrKkMJhCFWmjNZ4UYRSwe1ljMHq6sbCOQgrwtXbc0qeJ93K4AcpsnFjVY1+eaZPFVJoICxsZlBLIsp7uD2ly8y2RYrZlSn2l71LEj8GfiJoxBgdIBSDjWXvEG5N4JKmzfbqwiZAaKG2PKQUvWNhEoE/1U6XAhCufr74bZHaxql7GGwV1jInrXCasb7mziz2S8ug/g21e4Zwm86W+DAKEccC7YguFzr9MidaS6ivhLCmg4zNlxLuYZwwt31RW7F+sdwoIVRaBhmCMC6s0JdbhmS3jzGbwA25hAbq3BTGJKKmh5XbpcBhA+biO6hyqCyn8VnTMigyCWEUVF7jNUZIJBPx06ynS+UXZZL7NGQWh5Gqh2WC0WFrYgWH8nKaRJI/z4xBGAeNPGJ1WvnITeAOoq41MNV0aX4waAydtLIESX2CksHi5qiyP07GBAcup5HfJGeGIGzd01aO0WAwaHvzZXcqom66UavAUFTDIbqZUfWQTdKTce2gIi2nUdVURUYglK2d63vtiiO4gyeYeFU9IknTKKpLla9q0ExrdQ83f52cHZyinCYdwYiqO4Ty3uSmbrHjwSCkO9pOl3pKvzVExXrgC9j8NJNM0JNRWk4DvLMZH0LV2snDMpfm6I2S1p+wHtmzLAJMunCkSAVsKxGtK0imBqHXLqeB3sOmo0MYcPj1q8M3Sql2QjYybOwQfyDTG+Hqk04VwtbhZoy3eLMdJiJ8gumwLmRZ6iaEXitdivkls0Z+K504hF79LhhYUMXIECZwENHpcj545DxyFcJ6upShPo/G+sfW04bQ6+TK2NuC2hFCjX6o33XoUV2V9QxhI7JHK6yjMQlf9XDyEK6DjB7koXuDEB62qPtcdhvC9UkGtz2xzhIuJAg7ndv7Cwo7Qpjxw1eEeBIQ6qY4S803OLYoQh2C0NusRWgg7KMzU4Eww+2/ofXg6AphFiSCICQI7dsJLXAw6ngcTR65laNJEE4BwshyCLslZgQWzd9BW8IRJWYIwu5feIz/OMq1lyj6nbCoLnUdQji+H/mKItEPG0HYJaXGgwRBY9rL+oQg1C2oo1/W97EiTAZCIDOD5PNDHhysY8WMaxDG8Y5HwNHL1g60YJwWhEBlA5KsP1x7kYs8+PmhNZ0OhHHIpXUUQIDf34fvWrZ2mAXjtCAE/IEsecrEAz8INJKibkEYqN6Mqp8y9fdCe3bovOpiH+Y2hGlTfVOo3xOiKZ0NwUe9rIM9qnsQSkcn4sOvp10h7GTBCB9L3YQwd06pj57PRlg8D884cJW8Be9kbTsRCH02wnra+T1h1MWCkUFHGDchjB7rVdlRyEd4i93Hh5IJPQUN5RzgfDMFCNWD2Wtw313eQnHG4lnl0Qfo8u4ohDXx363yqkRQMMH1qdqyXaseNhQ75LaMU4Bwa2vU/qZ6TbDtIPQkDSNW8y+tL59yFwD3Idyq5rKoJQ+JTn+n0cPqi7S6Yod8XXUdwu16yrKWZVC/T7N3gFAEgD9kXSNH6mrrPIRRXXm1eJ3NN9sixmLnqN7DGlEVpQB5eOg2hBUl6+VgriyDym+q7+V0J/HfpGXBWK2VqevDt5dPxyHcrpyl8mqarG1mBjAR6emjLXtYLJ6SHjbDw8b5xmkIK7ZG8ebLKC2DDBvCpDXl/rauTH35bET1TkO4WTmbRxURx7id0cAeQuGhwxAqlKw7WQYND2HVIFIeKTSWz+oCay2EeTpfmZEuIAzLldM55VVleOgshNt8zFi2RntYo8WRn/mAPWRDMq50/LMWQrkMfgXCraWtk89cm+ebgkPhKIRlumrE9XQYz/rGrcVq2KzVmFEV91YgdNcDYH2+CVrhoZMQ1vMxdkPoyW4tNDthHpvEaAe16J2AIJSvnFHmyDxthoe+DsI4xhoOy3q2ejXSysdYDmGxfFaHLcm4WoFaDOlG3MOCsrb6bheQRCFoCJdrQDizPTbCw/yvAto5MQ6naqIFtahiZG/U2bDD5jeGTb4TisadFK5xi8KaqXR1fCTXEvUPxtEVyvQWHqoLKEXNhhvTDam6ZwWEpmymZ+MOGw8lkzVqFiQwRDrdrbqS7d2oyMoAQtFhwRyDsKlvLKuOwjucQM8CbrCyaTbGZ6+5+LUOKNnQpXkHrSHtJxE8XH2A7WsJZWW2gxC2wsNmdZQ/tLn03k3ds+VRjBl0FpuNNGyh9NaiCJsGdyM+hEGFqXTlNml6EK7Dw8qGUrkylj4XRvEdqHtmKB8zMoRe+9YiLpcnxDoQsfxpYGGiWY3kJwdh/YFppToq4lh9cJQ9Kw+pxpzeZyP+WbK3FmO4Ee/flO/Pt8Fg/SmTOxBGgWZXaL4lLa+hcFrCxRp/TZO6B7NR/7T6rUUeTYSYX8D6OlPGRHiOQhjl4wSGR8kjfwzq6W8eqIfTdJVGoNFnmQ6EXuuyaQw34j5OXEpfVEch7OBFESWZZEDHkIPYK7iH/TcYnxKEXr0WcQw34p6jCFa7lpguhNIBxWrMCKtXJyKYGoRdzDQxyAMGoJK28FyGMNlN5rHDgBoN8mGh1QhQW3MXQq9+a4HzPCo67dO0E27iDD+EITR5Hk11JrfThLCIJtgopjd959NqiQaCcNtgSeHAN9e0hkZ5ka+xVX9mfKih70YYbLqQUBCEO0HI8Nqi5sOXhKHu44qAJZOD0LhTX2cIQ4JQO5zYHRk7fbzHbGIQMvym0qvIUV3qShA6BKEYLMeLGULUA1fmbkWWRB5BqL0HQH4c7ZaocxHCzN6dMOy8eE4HQt/exMyEIYxQx4Ts4IGbGITaiwC8VxQThhB2I44RTMTD7k8mBiF8s4r3sj6eNITjuBEPsE93LOeZGIRQUIi3bK1rz5yFMMJcwO0Bttddw4hpQZjaWMDdtWduQCjLI1r6lKnzCWZaEKpPNnifMnXumRsQhpy3LjstfdSbeQThTkG++Ue9B5+4nIAwleqOquQtUCh0KeUtPIJwp/gCgVrJwT1zAkKFArdcfweJ3Jpa6KnbuHFkJtmDQyhfVFEsRP6BimIuQ2if5GHQ/aFjfgL3JwWhlZKHBKFEkxWRcrxQi/92+l+zzHMTQpGEcnWyFK3472E9cxvCphsxPhn8Sh1d4IwR0YEQBo9ckVjEO5wH9cxxCFc+HWtn6QidIUxajlqQTQPBDhAKKIUtomBlLo3PEGZje717z5yHsPh1rFZaRVo3Qe97PfJO2MkaDeVnE/v1bBIQom0px5OuHaslB0PoXCMICULbdkLbBjnRWbgRhAThuK1Q4I6nA2GqVRwnCAnC0SnUelG46FlPENoJYRqEmTfBRhAShFggjLmkLJ0gJAgJwvEgjGz9VAQhQegUhAFBSBAShAQhQTg4hIwgJAgJQpMQetkjH+aZK0FIEBKEHV2ZomyY5z0EYUcIM4Jw8hAO1QhCfSvsJmKCkCAkCA1SmATKcwhBSBAShIYbQUgQOgNhxpjvIIR+khKEBKEdEObVX1YOKQxh7sKcEoQEIRYI5bqj1bkcuQZhIXmYEIQEIRYIRa7/l0wLQkYQEoSYIMyTjL5HEBKEBKE5CLVzmSAkCAlCgpAgJAgJQoIQR/PDINVDKAhCgpAgHIpB7ZWRD6TZCEKCkCDsZ1LC1RNp5pD4FUFIEKJrycQU5ghCgtDGnZAgJAgJQoKQICQICUJnmv9osHaZICQICcKcwiDQVdrHIQsEQYgVwpAgnEALORtG5pkgPLDlZenKjhOEDjUnJA/thTCGjioCeLdLEDoFIScITX77ez7NJQgJQoKwl7a/NRpBSBAShAQhQUgQEoQEIUFIEBKEBCFBWE7mIMgEQUgQEoTGIMyTjI8BQUgQEoTGILRW8pAgpOZNwSQ0h/DRPQg5QUgQWgNhXv2F1dFhfwjtVeAmCCcIoScitJWjB0DoRb6dgmR6COOAhRFB6BSEiFs6wV1BD2FeuM4EQUgQEoSmIMxzTg7pjhKEBKGFO6Fb4r8EIUGIriUEIUFIENJOOGqLgiAmCAlCVHMyT7vE04HQ135egpAgHP1DJxmc+pycIQxBiBfCNGSJN8FGEBKEWCCMl+eYYTS4CEKCkCDsBGFk66ciCAlCpyAMCEKCkCAkCAlCgpAgJAjdhtDLAJlngpAgJAhHgNBL/WGepRGEHSHMCMLJQzhUIwg7tBCopiAICUKCcIQmskQ52whCgtAdCIWdD0R1EAqCkCC0BcKM88w9CFNLdZ4IQkchTCEIi19MnYMw95X0CUKC0Iqd0FG7bGslDwlCNyH0EuCykzzrCUKCcJS9MBUeQUgQEoQGIdTNZYKQICQICUKCsDOEjCAkCAnCIVsWBnCyOuTMIfFfgpAgRNf8R65x0YiXFKYeQUgQEoRDTkrNDadLxUAEIUGIriUTU5gjCAlCK3dCgpAgJAgJQoKQICQIXWl+J6M3QRAShAThcOOYJLpLzzjkoSAIEbaUIJxKy5/EJAQhzumqvlAjCB1qxWAGBKGhFgeQO3uUpR5BOAUIOUFo8tvn+z04JggJQoKwv7AvIwgJQoLQLIQ+QUgQEoQEIUFIEB7c4pQgJAgJQpMQ+pyHMUFIEBKExiAUHPgQBCFBSBCONJcZQUgQEoTGIIxtFf89BEJOEBKEtkCYV39htVXZH8I8DGaxoxDGfkoQugWhl6Id0gMg9OLIThEIPYT545+MIHQLQrwtneDRTA9hoTsqCEKCkCA0BaFwS/yXICQI0bWk205IEBKEBKHh4yhBSBAShEPuhI/RhCDMwjAiCAlCTC0OueaC0y0IM63iOEFIEI6PoSbzOTlXJoIQL4Q+Y4HwptcIQoIQC4QpH0qDiyAkCAnCThCCuqMEIUFIEBKEBGF/EDKCkCAkCE1CmH9i68V/CUKC0GoI03CgFBxBSBAShNNxZbIWwpggJAgJQtMj9Ki2zSIICUKCcIyWZcrZRhAShO5AGNs5oBoIRUwQEoS2QIhYY+YACKPlrwmCkCDEAiEoeZg+6p7O2AhhXmTxmBGEBKEVO6GjdtncVt1RgtBNCK2VwT9kJyQICUJUEEJZCoKQICQIMcxlgpAgJAgJQoJw0/VII8bMGEFIEBKEA7aY6TRmQs7UdUQEIUFIEB7aEu14xAEL3TGjIAgJQpyTUiNu5VIVAkFIEOLcCSekMEcQEoRW7oQEIUFIEBKEvX7eR4KQICQIzbU8G6x9QBBlKUGIFsKQILQfQ+2dZy6VHxGEGMcOEv8lCF1qLuiOugmhFwEy+AShQ00QhEY7FzLoUaAAxo0gJAgJwn5OnHy/zBlBSBAShL20/a3RCEKCkCAkCAlCgpAgJAgJQkwQpqkgCAlCgtAghBnnLCUICUKC0BiE1qqtEYTUXIEQ1B0lCAlCgtDwTpjyZUvdg5AThAShLRB6fhhiHfP9IVxu8DwUjkKYZhFB6BaEiNsBEHqxpTIsegh9zh8TgpAgxA+hrU0PoVu6owQhQWgfhIIgJAgJwkFbQjshQUgQ0nF05FFOCUKCEFXLHpnmysgtCEWoUxwnCAlCA1sh/JHdgrA4fqcEoa0QRr6TkZHuenNyrkwEIV4IA7ylPoM2gpAgxAJh9MgGGhqCkCAkCLtByAlCgpAgJAgJwlEgZAQhQUgQmoQwt0V9zAhCgpAgNAehCFgiCEKDEGYE4dQhHKwRhF06ztW2WQQhQUgQjtAi9UZIEBKEBOEoTahDAYKQIHQGwjhJrBxRDYRxShAShJZAKNgy8BLOQWitxgxB6CaE1koe7g+hvWprBKGrOyG3U/z3EAgZQUgQIoIwTzKGMUFIEBKE5iDUJhkJQoKQIDQ8lwlCgpAgJAgJwk0E72tGgzGCkCAkCIdkkOkuV4JHW0svCEKC0IqWCx89gkpPImFhTBAShAThoJNyQgpzBCFBSBAShAQhQUgQEoQEIUFoMgZ+1Ir/EoQEIUE4ZBMB51r9GD+JCEK0EIYEof0Yal+7JI/80ScIEbZC+yIjCCdAqQuShxZDGEVA1WvIEo8gnAKEnCA0GLXv+zSXICQICcKeTpy66hGCkCAkCAdt+/sTEoQEIUFIEBKEBCFBSBAShJggjKKYICQICUKDEAaPHPZVIQgJQoJw+LnMCEKCkCA0CyEoeeg7ByEnCAlCTBCCCtwxX7bYNQi9kA9UbkgQEoS9Q+hFQYDVtuEACOMksHMmd4DQzzJBEDoFIeK2H4QiyoIwDBI/xTJVYz9Z9SjuA8L8TUFIEBKEeCGME8Y3jaHwm/LDskM8iA6GULgleUgQOgehSHL2Nm35j5npzxCxSodyOcP00J3QLfFfgtA1CFNWmfCrWW9YHTDhjR5xzQdKCEKC0GYI0+aMzyc9Mzlfg3aHGKzmMLmdUEQRQegOhLGEwZxCc/mZRNYhmMLscblZptOBMFccDwhCVyAUTDrlDX50X94huEIpYQz+yO4ZwjxGBKGlEAo/S/XbDjN39x0rO3TQ5jw5VyaCEC2EIs/8Rx2mvLEDaaDuUUYQEoQOQNjUHVVuhAfO+f43wgOXBYKQIEQKoSoiNBcVZuoOHfRuhSAkCJFCGAFT3sycDSEIE4JwBwgZQWgFhBkIoS9GbzGDIAwJws4QLn+GP2YEIX4IExBCZqDBHRIEYWcIRRIOE9UThB0hzLpBGICgcQMNJjQmCDtDOFgjCLt0nKsHqAFhaGS323+bJAgJQjtaxNTPICzfCek4ShDa33aLCcPRm2YnzGKCkCAsA68giB2A0Iezo+P3TzDN3hzuySFB6ByEudATi62HUCTo7gkDTZS6/OJDPyYIpwGhtbqj3SH04QsBI2dxX58qygUvduaQILQRwuXBiD8mDkOYhnAaxMwzCrCQrkzcFBwKgtB1CL04S3zPWQjjQJeJZGZ6qC7i4X4UsAqHbBcOCUIrIdTOZYshFNl6LnPlxmPq4ym3wuJ4LAoOt5JUQSQIQoLQQgjDTTDIeRIrMiHm5PBVReUbhIS/5ZB35pAgJAgxQbg50i3jqli185i8IZUfSGtPkVscppnmaEoQEoSoINxcua0+gOzhAg9N6nBLKGxpHi45rKZp8psLsMs+kGYjCAlCIxDyrTCSaOZouGlrJr+lO8okUmpxodK9/ZkAVPCP/cgjCAlC8y0rg8GaO4pfEbzm5RZpsMUBr/UoUeAVZxUOcwX/1JtEIwithXAjLp/nY+q/IlbWD8VcDlB8rnTrjgGbY6QVDvMFZBIcEoSWQlhezkvPdl4cZclgigj7NJH6WZJkvh6qNGO1jTxLCUKCEGGLt/4Oas6stsuu5kvDzG3biUSrOE4QomuiDAYhCC33rA/r59JOHOa6NhjHS9MtoVUczxMAAzm+YoEwtQvC8nKehdxdCCMvStgOHMZZUPxkmKAaSRElxbPKEKxS168duS2q7yqEy+ApCxBCmAd1eQglVMFgfjlflKX7bkLor2Ywq5d5qyZyFFTf86Ox0q7atR7k1+qE5KHio60dZIsLbUQUrnL165Hzq9Ujm0rt9c1DHKg1uByAsCuHjbvR5b/gGEyfNfqV7Q8hdxTC2nekN5AdM+TjtQc/ogweypSo32HcXICwzWH7uYXEF5VnSD5HT7VLrkKIr7Rkvdm1RNM2/apUagtvOhB6mucWMl9UhoBCqTvqnmKrjkIoLbIMzAcTUqvdnKUorFZqTwtCD3huIfdFNU+h/EHLnrX0bkIoV2g3f7mdyq12s3QbDKZdx80pCFccVsNDlhQcqtRWudnoQvWceb8hcRPCENvDu+2XrdCC6BwMOguh13puwZJU+XbfrMIlYBWZThbCOKzlEdVDlxqff5Ao0g7Jdych9OrPLUCBYVPuxEVTK9/ttTg4AWFxo5Z1WaeMrp8pKJjGd1JHdRVCr/HcgmEcSgH1K50ohA3JQ8jSNjI8/dRzKt15HjgKYUcODZ5q/J6NGd2BMNRFXqZzMzE0dLv2S3BMryj6htBbP3vCJ/PYYTWdKIR1BW7I0vYgL/WBMmr7DV3wyK3UC+gE4WqQ0gAWPI5MNdbzDHMQQtjSNkK5fu4hbJQFdmpA6CGMQ7Z6RumjM6Lq4Ee1xzHZQQgDbPZFGxcjjjPCQQdhyNf7SWaXJSNBuIUwtHL9jAjCau6xOBnYCWFEEFpnaUsQNlupO5rRcdRRCFGO3IQgTLpDGMGJmcxQS2Bjxpgg1MaEtBNasxPG4Eiaq+EGl3ne1PqPfZ0ZjoMQwm6avoiFmQYP3WR0OCOtaetWBh/6ygwuW7pj8rr4vPJ5xdQghA8xAu3QTYXD7l4UkDOqyRvfVG9RvB3LDvIqDkIIVswYrDjUDd167LZzC3JddLkVEIryiSW60ygY8fAmh9OEEDrEGK29h/rF22toXC9LnxiEPuyManIjhNZT3tCQS6cJYRpypEPnA0PHGg/pxMafcKIQMs7BRBo3e0YIlO6oIm5o/bPpQQhbSxseulD9znGl71Dj0Le2RrsPCDf6XBxdIT4Q8vBVPqnuucEmBmFpLc1QDp3qFLOKb1ocsmlCKLZxVZjK01lmPRnXsYKMwTKzllY05ArD5XgqEG4Fy+RaLsz00MkPpNvvv84hm+RxdDuIK7FYybpqnkEphfVnLSLtqm1cfMZhblxGh7AqWBbJVM2YeecRGYX1KVXjcHV/KCaEYBS29HaaL4eQiFc2RTWXi0Zzfq00VZlaU3V7RoqGmZsjQ8hYTbBMIhkbYpjM7dWhfQ6RxIcTQTAtJ3ZVfFU0tpQU0YJRGSVpvkFENSs41iynGbiNDmF9Ac31rKsK3AxJsr+eOcoPzrF07IKp+fjVLOEaRRWxH27c7lEtSNHGjQLY5JpWcLVyGocgTLlMsCwNWMVFBI8JXtXeJAyVKociq8Pquq/t1gWAyx45izTyoxSdlaGI0yiKYgCr4p4wCcwcbcaDMApLAfm4sZ9kQRgGSYYsrIqjJO9XADvbpryWY3Kbw60r4/pmzRnn0PVlfUPLcSQOZwMsOssmVHGEUr3aD+wUglhd1td9GrYciiRUi3fmXxTSWfz56GTZjppjVEb0LBJOQui1NFU7hBiKKW8KwnWyYvkZ6ttBJY6IVAEj51aKR0Try3oRbc8y20U0VGS1V+4qHOe+efTn7Okib6fPZif1DMcmohfVVxRuQejVtRx11qiqKW8KwsJPTJIfKw8xNd1RyVyOLIbQq/ulFN9EFinKafx67SKuz/3h6fuSv6JdfL/YYFimRDcRvcMQes1yGjWHWR8p4R4hTMPmlUyymXHbx/K+wxAWZ5kGhzKd2bj1RQV4ouGjj98vnp5O1+1puSXOPleOMtuI3m0IvXo5Tc6h5BpfNeWNQRjJayYq1tKprz5fOwJhcz+UqXankioOhmU2n1xclASuOfz+8Sj7tUFwu9Y7D6G+nCbqqUxo1udklJSZJDVrac1cdgLC5n7IGkk2uZ8mEgpPvp82GFxSePHsj4f2IE4AQg+2KI76KpjtC8KUQy/w9G5iTkEoiw8r7w8ZymLn4ix6cSptz758Zc1qk2lA6KktitPeno70BKEANcc7WEu7BuFmP2TtfGmfxpX9ts/PFBD+9eyBs4Yl3PplvfsQNjgsy2kY70tNoCcIM36gm5iDEHrlTX4lX5r1a1zZb5t9fzpVtOetdTSXRnJHUUD7sr5lUQy4H8ZGIBSQwkHaeS47B6HYvMdvmP1ifEa5PIwqEXy6kMyTOHKoMqiDvEWrnKY337V+IIQ2QuZNHMKkmS/tzW2m5/aneiM8PT3ynG5Bt/lX5bA/eZZ+IDxcedJlCL1mvhShMlkxFy6UCD59/5MgXHOot0bddSL3AmHMDjZFdRxCb50vZYhlPT4D+6D0PDpNCL1VOQ04kokBCGGb95AgLBdRWB8wM9peqDfC09OLj25D6GsVx/PhjCs/f/CU7xlCuEeMIOy0Wpk0MFq2f/44hSB8cjwojDLtY9aUbbUxoj7lVgnCQwfvcQcII8R+cF+fQRCeug5ht8xHOZg+QYgrmlDfwhCEDjVRjdvxQRg5HhMK8KgCaHC5dBz9TBBWdEejw/edURMzge0QCqYQeuq2eFYghK38mG+0HZ9OODGzK4QpusSMcPuKIuX7SvM3IfTAL8p0ycyUryh2hbCHKd8zhKDtLk8JwrJleC04wMv609P/TUZWtROE8JQ3cVkPhakO1I72CCHkT2z8ScIJVLb2RaO1MjEIe3VGnfXWP+CY5QuCsPiQfZ5h+m+fn9Rb4bMHpcbDBCHs2Rm1p6M+nLHNH2DlkzlkyoeFE4Aw1hhqmp/e6q3w6fnX5pvW6UKY9u2M2le8HWqt3rN8H3gMpgph6QfX21PQQaLCJ3la5o9/VGodE4MwKTWvlFXcu0/jviBUqTaw+gMsKyUP+4AwKiXnGMf5mjBvR08yCp++z9LkbV1VNUunCWGwXUsTxUjuHlbM+pupMv2iJK5q4gJbdQ7ho3sQrgtL463+eCw3rgxxnPGOTtsULhksvoWqoSafYJpGVN5nF8qP8pHcYzXt7/pHYnO2WhRqD7CUZ5nlNMXqd7s/hF7yyHm6NVEppJLi9tEdz0c/emrEhU+n32ebYpmowWGXjJtDbSthvVZ+jFVT3hiETT/GqjpXZRVVrqEx2oX1AAg9P0u3J9FNWippSsYi0mo5ml1clLKHT0/LnfFDdYyjoMbhqA5iCKZBQ/kRmPKGIFz7MZY+Z7VMaNXKz7Y19BAIKyfRit5VGtS+KFzLz8ns4vvqruLi4vvTrFm43VAAnEqapsxt10FrjOR+s7rnaqQ0C4qehkmbsojXby3SCUBYOYnWA95c76L4ojAuR0ez2VNRtD37U/p2QvhNc1TXw8Ntbps3lB+X0dZmyu99KBigJFAIuRtjXMvsWjR2+0O4teHIJF+JiGO054H//fH8+R/AZ479+g1U6HR4WNbHtB3vwSlvDkJwLrMiuLdr7PaFsGLDYd1O8f/416/wZ2ZVTVWnb/Er9THDlDWN7FmfP/Koy6haMHb7Qag8iVrR8iLXR+gzrxL2SbhbmiaOcjWbCOGalLEwSv0syfyG3ed2KR0sjW0AQq92a9EltDd8boMhVHSuchK1Mg+RJwGFbifkomnkB43latRXKQxskYj/WMmvVDyjt55wLKu9orAfQq91a6EsDC7jXnMZDDWEIkrCondBo4LE5pPoJujT7N9bQ5imkZ8csPxkUM3mJKgOQCGvh7hpIx+TO3G4B2HLZUN6LO0lAzwUhCtn4k0L28snOhPePlvNlUnPYesFCaZTumi+DlydX7anmfwWSbgIoddU928dZUTSy13oQBD6rNG7jd/uxh18uXx63jQgzCmrXx82Di6+xE/T+CvmytlbUn4WVextN1GwixAWx03lrUW7vosbeXQnhzBpTavV++Xt2CVO3561/QlbRn5bDuVP3ZBU7Mtfw/LmacZhCDdnmfatRW/1sYNAGEj9dtNKqbbjhSRSk9Bq5ruS+lbJInEU3xHopLI9fAnHsqMeMHaboRO9vRQZAsJE8XKLdbUmdhNCr16vz9fvuZXOqCGCDwJailWLLBh3555Q8avNWwuVks74kYQEQpXsZHkSdb+sGbDLblxbhOqtBkFYCHlr1gOKqINdhd0Qto6lvDf1gP4h1LiDh1MoaYY96+vp0t5kckfeCBsxq0iHmXqYIGyE9mgUkdoQZt2iiAlD2HEszedmoPV0rAQELgi9Ll6o42+FwWOjegQcuIk8sNNB2EzTINWYS7n5mYYOwvVRBtfqGdUvvSLMOtqIIFyH+uBYmtb1gC0jo4lBmKYdp7n51TPjmPZp1BB6Wiuq0GwD1/uR8kZoIAy4Nc4pPri41+6+ROBs1UxnCGPNgdRwQ3BYHvs9YQgslxW1tYhjHrfuh+VlfPvoTxzCFLEpI44c4Ng7YUfd0cjigatAV0geJgQhQYgFwkL/L3Ifwqya/yYIvZjZe6rJnIPQi9R2IjtBaM1xlCD0dJUNLDXbgmllR7UptMpHho1QWWK2dc6oEYSrnBviG52IIFRBKFBb2iaaq69yw7cZQtEbhKidUQVcFzKKngNSCOHV00fQWfi0vB47iyEMdOV3Ie92Jxon4JclEHxQ2E5seCUyrBBChofGnfwE09a3rsfOWgizx+VnAOvQ005P40XGUNdd6JO3I3CINSYMOd7TKHgerT+lG+wJ2hj7g4YxkeoXQ1+3XCEoL1IOZuNZpJgWhLCnLQJLW3URCA8C3rBktBLChPdw7N8qfXCkgQV0rlnG9kFXNUfnICx15hBb2qpyDXmUVLOCUyqn278Tas95FQuVhCM9jKoPpEXAW1ciG4pDfBBudebwKiIow/l1GNUw1FSrqroL4VY1t5AZSDhaBldP5tsMrsesIdcRDuBRjA3Cis6cL/X+RfJIQUiD1u20FRXPDRv9NA+EsMzHlOrHLXE6TNLkEoPb6vmlxWHsMoQVrbJIukDhOdtJKGxkC6uWjNYZphwG4fY0s1X6iGpnG47LoaPu9snbC0QhmzOUGRwqCMOGVlkaNi1tMQkotfx229IyRbQxRmiPCsLtaaYOml/xkA2xvS1JA6axbY2aZnCxixCWWmVbnTm/rq5ubPEUqsxDhTCJBWFxWc/GSbGNDaFQOOFU8jGt82bqJ/lD2sTH+CUsI4hg2bkgU51Y1mZwXKZuDP7Gyy9K2ABhut3raxYqa5P0nEBz03e5BsrjlzQJN0Y+0vFYVcxURMat8UbVQLg8nRXTsGVP28jHuNRWCtyrHbMzh4VlUP7zAZDQQQLh5nJedqYTcRpFqcGJGy+/RGUpryg6J1Tjts4BNg1T0KdLQQhX58qNMmXlBNDOx7gGYVLuC13KaUTCKt+U8iA3GoSrzT5IZAvC1sUIpVzg/nbZldrRRrpUuYTG/up7MnxiAyCMw6ZNTwrkY1zbCVf/6AesQzlNpLIMMgNhLextBE+i4mKE8gTTC4SNoVOkS6OgmrsQGCFs56zXuURVPsZBCL2mc4M01ldZBpmBUNTkJxv73da4jiNVY+kLQk9XgVHfY4xOZiWE0hckSwqr9TGe5z6E2sGU1ydIi+LHgLB1FVrZl0tLWzxOWUNC6EEVGH77PjvBBmGqqmNyNh+jhhAcTKVlUGwEQnlRUDFU28t5NhkI899Qmi7NOKIXIwoIlY+43M3HgBB6ynKaaAcjqtkoU1iuvFxxBPeb7wmdhjAfo2a6VCh8NANUECbwC1innXDUJqGphEPlGy7Jtzobo+vy2VVxBBerihl/OhC2fW05qkcjcgg1msyR500SQq91BxWo3+tLqp9nY4wm9GRyfYIpJnrqHoScParjulqGrZOit2EIQeOGzPOmC6HX2Q1O8rXORpjA8Akm2hx0ONZR3B/CPNcCl5x3MKEK8EAIym+JiUO4uQvWSp+EY0MYaFzOtuMs0A7iARB6Qp+oiLOQdza3MAphisA8BTOEXr2cpvN5dGAINUFEZsXqmQ4er4IStEbuKaQQ+sg1mxBA6DWesHVaVQeG0Ee3xKOEEJbmNKElINWYgb38AoKw3Ht2M1ybDT+WBKG+aczWRCxGbbEodsKs9ufGAh7NkCDsFDy3E94DQxi4EEWMACGz1wCHIJT/KB4IQ/S6aSgg1KkJj46o9N5E00e7j6MJ09W87rIThpiOo4wg7ANC8vIbuukVx3eCcDevJ9oJD4ZQxENDyLE05kBwAWSDo94ghKPnmGLCniHMeA8ScPCJIcTS2C5Ta8oQRjtlu41mR2MHICx+MRh0sWJoblMhDw4mCMJOR5v2AXBgCCPYpNUBCKNeIER3T6j+JgDr1pQg7DCg7b1nYAg1udrQCl3qESAEZ3eGa64CkasVQnL7Q7jDSKsnviSBNXTtqMbU1gpd6hEghDJYmE7tsdYe1ULfjY4Qejv53EGWQWNDGHewYMR+jBkDQvW5HVfqX1GHyGuP6SLhJISpXJxCPp6qVVV2DzL4e8JOFoy4jzFjQKjcCrElPKQrPA/qIg/2hYddIOx+GZWGOzkyDi9voZhdPItq2o2Il898N38cFkKRdL7ZNU8hlxfLVB612hceBj3Kq9SVkwDLoPEglFeUF+MmfDuWz4TnkjgDQugrn2IjLGiImtVsZR9FfV21KTzsD0JRGgGwoGkZpLgPGEFtLZVQWE7bivAY4uUzjcBg7kAI01C1cuIsKhK1La/hHVJfV60JD3uDMKsqJxWWQRyyDBoLwqZuetMfsqIPb1p3es+MCgBhqp2F28NLEPJOpxcEGPrBuouSZdPK8LAnCH1WU05aOedAlkGjQVg/bvG2Mt52TO1z04QhzPV8RbeVk0XFSab6PWEW8SyiDFXJs33hYS8Qbo801RkOWgaNCOHqlFIyJp2ttbRplroBYX61lHWIrzaejKtdZO1Uifs7KCBU+xFZFh72AGElH7PjbzSeNVqc7wo8VOxyUS0qsiiqByEUHLznq5xEtx82jrIkyfwU+2mggDAGB9yi8PBgCCv5mJ2Vk8b0J/SXIUQMzWU/CqyL6mEIoct2URrChTaq5mohrIeHyPf2AyEUtXyMhxhC7VyOWstnl2HL9U/QHkfzXxSqONlqF6MuEO4THgoj49kFQnXPIiY50tgLobfjrUXuRrycDmFgKviHIIzX5SVh20RyG8Pb6mLUEcLdwsN0NZygubQZCFcG4dKeyfMxdkOY/1u9mEaV3BX+Ov3LQTdiQxBuHftad0Rba2K8FiqxZnHYpba8Y3i4suE2MpwaCIGeVfIx+x5pcELYNEJlSQQcAnRuxEYgFEHTVDqy6SSadx8uFAge+S4vHfXhYdq04R7zhgaEsNWzbWrjkHwMegjbw9Y6BmRd3YhNQNguEyon9dZWGrEAefLI2CO8F2XhjoteWq/KaAQQvsSGO0IBoaRn6xX1sHyMDRC2h60WTWSd3YgNQJjKakGLPKn0WgJfCwZRmGuFh0IznBECCH1lz3zWz1jihrAYNnk0IX80yUd/ASuFUCGDvtz6MkuuJZKhZB4V4aHiPeVoi6oaQoV5K08PzsdYA6GnuLVId3AjHh9C9ePAMoDwcLdgQK1VSXgYm35NqYRQ3bN962OshNCTXTYp5SDGfncggzDjoLL1MoBAXw0UDCt43AwPQ25YV0AJYaDTRu8hsLcDwmY0wcJd3IjHhlCjbmWFs3swtOp4Izw0rbCTMv4ou2hKNRpJvdzy2gKh13iqhkZSWAIh7AdnR4FMMLwJTgeX4hG3QhFF3q4bYV+5NYsgrEcTWGQ603aNNqT9b+QuEymEnQaUM5NfQ8x28ZSYBoT1aGK8AwxUzJg1tS9iFxwbRoJwPaBo5fWjURTkrYNwFU2MskBVzpfQoaipwZW64Gc7HoRFdQ54Hk3NtXG8VCyE0Bvb7Clebr2P0Q7IOmClOSaEmgwkXh+qjCBURxF9exHxnX5TRhDu2EI73Rl7yxk5CCEbZDnsa/UkCAnCKUBIzu50HB3lOGolhL76qeZuEAb27oSUmGk32MUyTMy10LnETPKoLovfDcIMjglN73YOOLuPCiGcyjJZXzROz0aEMC+FVZ7GdoMQNqsUPbeib1n3nwcv6yOCUDozcDoAj9OzESEsaktYLxCCbsTJIB3fYUJmDphKjwoh6M5o9vw+Ss+w7IQx3+ktYDZmxe+uEMa7+JUThPCpj5utdh+lZ1gg9DK2S2XzTm7EY0MIJRqEOxD6QX9CcerhNJ3IGqNnaCD0dhOb9JVvLWPzECqXCG6NxKgewuRR/vhnr6as0TTuFT5Gz/BAuMcsGSnxsTOESrGGwHMGQtHvRFQcHhCsWiP0zFoI5TnIQWKu3SGUb9Rqp1Ebd8LO4r8HLKooLnSG75m1EMoo5MPkPfaAUCKTZxWDHYSeeoZQMtc5kkvVwXtmL4SFi7VUDRIDhBJT6cSzqI2+E7Z1ZEfWIAByEkP3zGYIC2XkikzJUK4Oe0FYNZWWGaMib9kj14i49g5hIcm6/cLGVcOKQ52HXcXToO+eWQ1hYSCyrtcc0M8w3fPOLDcgXvUuTOxCMD9mhCH8kfuHsFC7WLuLjO3um+/80JvRwg9m9U6u/55ZDmH+26ZRFA1qqamBMAb+cFF0LvYcbENAOMpwqo/fcDQTDyYRZD+EwzcYwoBznnrTawNBaDIGjrSfeJjAniA8EMLo0ar7P4JwbwjzEoxhRpogPBRCThAShAQhQUgQjgIhIwgJQoLQaEwYPvLHjCAkCAlCcxCKJBjmJRpBSBAShN0gHKwRhB07HhGEBCFBaK5lXI0ZQUgQEoSjdF19G08QEoTOQBj7vrBx9DQQpn5MEBKEdkAocsMz4RyE+SOYmCAkCLFA2KPkoS0QCm6P3C9BOAUI881OKQ3kKISMICQIMUHopWGofHdLEBKEBCGGuUwQEoQEIUFIEBKEBCFBiKOlSQYnq1FI8xKEBKG7EKZcd2WUG92FHkFIEBKEA7VEPx59elEQhAQhQSidlL43mUYQEoQ4d0KCkCAkCGknJAgJQoJwIi15NKhcSRAShARhYVqgNZgQSZgRhGghDAnCKRxZH/mjTxBiXELzsnSfIJzAZumC5KHFEMZAZUicBL5HEE4BQk4QGoza+Z4GnwQhQUgQ9rMP5rZZPkFIEBKExlq694QkCAlCgpAgJAgJQoKQICQIMUGYJRFBSBAShAYhDB45bOlAEBKEBOGgLbZV8pAgpOZNwSTUUQit1cgnCCcIYczxalXvD6EXcvboE4QEoRUQenGWYVUNOgDCOGSZ5yiEmUvyFgQh8pZOcFfQQ+iW0BNBSBDaB6FwS/KQICQILdwJ3RL/JQgJQnQtIQgJQoKQdsJRW5xpFMcJQoJw5ObzZYunA2GuOK55M0oQEoRjUxgGsPjY5AxhCEK8EELyFi43gpAgxAIhKPREEBKEBOHwEEa2fiqCkCB0CsKAICQICUKCkCAcHEJGEBKEBKFJCPNqWesVuAlCgtBqCD0/GebFK0HYEcKMIJw8hEM1glDf8lsIpW0WQUgQEoRj9DwIYZk4gpAgJAjNNYKQIHQGQp+xyEEIoywmCAlCOyBMtVX7VkKYa0CkBCFBiAXC1Fbd0f0hLCQPE4KQIMQCYVHqnEwLQkYQEoSYIMyTjJlHEBKEBKE5CLVzmSAkCAlCgpAgJAgJQoIQyecKklgPoSAICUKCcLCPpfMGyR75oztFCgQhQYhzUsLvdqIk8whCgpAgHKolE1OYIwgJQht3QoKQICQICUJHPi9BSBAShEWayVztMkFIEBKEXq44Huoq7UXAhrFFJQj76HhIEE6g5d7nGUFoosV+chWGz38fpwrOlucYfzwIV90J/3ecEoTjNickD62EMLriZQv9I9nYZGoNrt4hjK5+ld05zwRBOCqEnCA00I6ec87KtvznaNdx6xXCOGh055ggJAgdh/C4OudX8/7YIITRr1Z3fhOEBKHTEB435jzbOSjoFcJj/tDuztVngpAgdBdCGYM7MtUnhJG8OwFBSBA6C+GRdNIve3lsBML4y8PB3SEICcI4SXx7IAxVEDJhAsJA0Z2BHtYShG5CaJfQU6Sa9Iz/NADhibo7AUFIEHZtdkkePlfO+ofuW2F/ECo3woG2QoLQYQhDSyCM1ZN+hzBM9KWRf/QF6E5GEBKEO8xroMqS8xCRYokPQfi782+TcM76qC+LoO5cEYQEYR8QesL3MakGJdCsZ1HnFrIk6qEFYHeECQjjQP/ugCC0C0Jk7QqY9Yx3bzv9MPj7sFGDQr28RZj3ShCEBOFgLQSnfffGe/p9xoZQuxOK4a5HCEKCsGjnI8CDGUL/kWv8pNwS/yUIbdsJH/jobWwIvYyFcLKaICQIB25QJuSBvb8etb2/BjdmHmYGMiSOQZgmGsVxgnD0loF3AvOR28kLeCvkSw5jgvCAFunTTAThyM1nEIT388W2zef5/w/b5h+4NgE0NoeTM4QhCMc9moRgEPZwmXO3aov5mx/n14vtfximLYDz6KavhQBHTBAShA5AWBeRkJ5GKwxeLuf+P9cDQ7iYq8+jq6vI8TkkCAnCwXJg2XpGq2f9myqEZ/mnOh8cQvVWyG8WZ69rHAaj1B4RhAThwMEgZz9U7wmr294awpeDH0fnN6ruvM5//fbsaonfQ3k+HYFDgpAgHCZHtg4GOb/6MH8v15M4XxiAcPn7X8u78/Z2XmSH5ncVDvN9MYgEQdgvhIwgHC0Y5Pz8LJ/4svpRzu6qwI0IoXRR4GyVJFpzeH9VTdMMy+H07LJzv4qIIBw0GEzKYPC+uHSYL9639M34eY3B8SDM/4DrVsKIn28TtSsOL+9f1jhMBuNwgp710UBFEQRhMxjk17fz1e4yn9+zGobLX2tcRowHYf4nnNXrwTl//66+JKw5POcjcDhBCIdqBGEzGLwsdsHVnJ7fXbNV5WZRLnr1Zt6gTQvhoj86l7/VraY7mz+vxWFKEBKEuCFMt8HgTY2bRZ7veH2eb0Bvr+4v20zpIFz0i2GeBl1358eLS8XvXfzHxYdXA3NIEBKEPfZrHQx+5ezFojGvVxP67vLy7p10W9NAuPztbufzXjfD5V9u71Tdqf/cm+sah2G/HBKE7kGYMWZE0kRk5c3gtQyYxWaqL2RzHoZwMf9wzt73Gi7C3ZFw+LbGYY+ZBYLQRghBtbWU6x6RDp2PeX2p2rM2hdrzXSEs6lz+ue87a6PuTicONeDEUZYkx8fRESYIj45/5p36UxCEnb6uOI6PPit3QjO6o2LZqVgygGmZj3n5Zq/oDYRwMb97KEpahk+dghy+u3nPOnIojsPNM+IvV8dIIBRZ2SkWRAQh3D5Hv8Mv+fidB8dC9kHVnrYDQpj+DFc5xavG5NsEgw/87dmeCRQdhMwwhJtj6+2n113KvP3KHcjD8qdOMECYVTqVdz0lCOGj3bpuKh9viY9sGikHbTAIT6426hD534OjyvpaXs6/2Dt7gh/CLYetMu/mYIjm8xEOKf6PBGEctjp1TBAqz6Fh4yZ5J1vbgSAsy2DKXmWtYPD93f4JTCsg7MjhkeShBlArOQ6ER5LXLL0akDsFYdSuqdplyRoGwrg9r3iQ79Dby/kfbw65yrMFwm15qfK5hXgrqxDn/1NCOIbk4ZH0RdkAFDoBYcS/HuSSMAiE0iHk4ed6pfYht+kWQdjgcHtgWZd5K+SOlWMY8uX/eOgHUwrRu/5PpC5AmB76ZQ0B4Wf5EPKQ1Sq1D6thsQnCLYcvXjafWyjNN7jiriJlfPBZq5LbevhyRBC2prvq3Xfn88oQEB5zSJSF8+u7g6tZrIOw+tziocqhUklAHRbGQ++Dai+q3g+kDkCY7T6Cw0OYwnYSV5c91HXaCGGlzPvlNk3zoP6qjgzNTe8nH61T9kMo2MOhX9YAEIJORo1K7YlBuOWwUuZ9uB1jz+3zWz5ap+yH8Bj4shJTEII2n/eLfl432Auh9LmFYsEyNDehowx/ThDWG+AjxtmRIQiPoSG86QkMqyGslZdCFP4ZG2k/RzRlLAxwYoshBE6jnc+jae8QgqfRa4KwyuHJtU5m30gD+9RzUBgFga4eLg5ZILBCCGdAwqRLK44D3X60YwOF7H/0C+EPiyEsOvreIie49RCO/+Qm5OwxwQph1Mcy2v+KC4Y5vXHxLo+ozmyH8DVB2OHAh1ny8Ni+EczVOnuav7f37z+p3vRaA6GFx1EDEHKCsE8Iz9/1Jf2yKP9iM4T3oAHO+UsjDQoo2JcjgrDa/rTwONpBIGKHd+5z2yE8Az1R78x06wyEMEkJwo43coxfv7nRtzf5eWj5o59uemuw6/zV2V1/HM6th/AW2HWWAbSRpjFl5GMbFOOG8DOYiOy0jJ58yiE8O+lvYp281wzh8BxaAmFexH7PvoKeqGY6Bq+jYxujIjeESboto/O7y4XC03aV6T/r0fEWPsys5BuWHN4OyKEVEOaf/ewcKB19qLtvIIlUH8Y3ZEQOoc87LKP5d1r1TpBct531N9qaE9b29cDr4Ti0pGLm5iUcP1+b2gjn79RPOzRKHZODsFTuZJCJUS49xnOX2/koEILmtg+1IRzsXIoewvwTX17Bpqic3Zrqv/o0w8/vPo1ujIoZQp/xbhvhTfFobQFA+KJXCJVbIX/ZFFtZ7ocDcIgcwvzD3r3fIMgVAZi6zHbYrBZUyfOLf5hvFHMemgoBE4QwDTmHK1NKCN/knL1VQPip751w/XtKg8HLeVv0aID9EIHuKJyPyf1lNgjeLKRVM+qszGI+H96fePFS0qmvq+TBvK7UMawRHGIIt2ItckGeSkyvgfD2nPOXi15HdTF/JZe3OFOIj/W+H+Y92Nh4okyJbgQqc93VuYRCDmVGL8/ejBAWXkk6dVYzRv0xEoc4Iazaal7K9PLYh+0QghDmFJ6dvet9tkqqsR7Wh14Fh33nS2/u7xAyuE6JlqP3bvWf7h8a+pBMfRZdBhB8+JxN2xp1uWl/aBujDm4EhxXCiq3mcgO5vWqeS+upUBhCqPrrkBG8b3WKnTWGULIf3va8HyJE8M0mJcofSlPUxfzydVlqlP/9+lbNYJG55HcjUPjhx0ZTuujUq0XDGLXYlRuGjENc4yOEsG2reV/N0ORDuKi7u4MQzhcDxPnL3/HNeaVTD0Vn2962A8aHw2cv9kqJvuY1H5wybp9fXp+vqgfZy3tAB2ud9uLDH7Xzvn0oO1UcVKTGqE1Dxv7LadBB2LbVzOP8YjlaF25eN0yOdBAOFtqfvSxrUtnVjWwID+KwLA7AhpqiV3lK9LpEsCF9vIqy3nz6dPPhdg4aIK53wjHi3WJ2FZ26VHZKbsjYbzkNMgg3TirPC+XOyjq6eHP//urq6vX9zbvmt2UGwmKOXJ5d5526zrFSDOGeHC6aExjPZifv1fLf3t1vU6Jt6eOOH2i8nbDek4XOGPWmYQTX4zW+IQiP0ig3qhOKy/mmreZiIR9NkxDO51CnDuSw+J+8Obu/P7u5w4Nh3o13/37777//vv37bt4YoMULtrGiYgq1qy5b+7gQduyU3AhOX04TnxwfH6cxRgjFcchkpnCgrWaldnOOBEKoU904VORp8rle3FPpQ6iRF51/Z0+nF0V7mv1b9qqREn11iJH36BDuFIK3jW/U1xZpso6hvoQ/j5BBeJRVqxH4+XHjcn5nW02DEB46hvJ86fJfXmyPPg/tvJ0xBD8u6TtdteU/fVxhuFjnGXuwokIMYWMMteU0R1e8YsvBf8eYIEzP6wYvfGVmdICTihUQ7sDhYn73o3WDZXxOLv/4/0oCNxz+B6ZEXYNwrjG+qbas6X34y8cDYdvnjPHzuHo5v7OTii0QduRwMb9kklqOT2Yn5XIrntURLDCczWslai8PVx/HDeGWwxdgOc1vSYHJTywQRvIatINsNS2CsAOHUgbzn7kxPCslDOYU3oIpUQchnHcop/ktneY/cUCokKsoL+c/7DOKdkGo41D16ttspehieRY9lbZn1ZTovA8PDvwQVjg8l3GocDHivhLCMSUPQ+Bp0t4LqXUQNmKLBocqjUD+w+Rh9F8Fg6enzx++tO+UnIdwDpTTHCkfDKuyM/lOOJb4L/ROfv+F1EYI1RxeKTVZ+n2PtWP7qITwWRlG9CMxZw2Ec1U5jVLAhv9WVWoyFsYjQaiW1+Hn+y+klkKo4nAMce8eN8LT0z8e9gsj1BAyWyCcy8tp1EOoJG2gV1JtCE94lze6E4JQzqH6S3pjTJNlBkD47E3PJT1X//D+hMzH4rBWTqMcwZ/euG22i3QaOyAFr4VwsXCDQ2PCSPN3T2oIL/466fnF9O378x+Xc/tC/NtPOg55aBzCcBhLMQPvCQfkEBrClwtDYrnQafT04t95zwI6FowYkPJ+gIYwNgyhAJV8Xw8EYf7A5s6CMV1zCKvSvj030tj/TiEIZz1/u4sF9sMLNISg+QY/MQ0hvMofsHLCO+Frzl8v7BhEnTS0IQ+jhz9ACP+bWxmODzSEMITHqCE8PxRCBqit/XNmxTxZ5J6ECK2mHp79RRB2HcIX4DT3nd0JL5er9T8vFb/Yu+7okCO4wAjhl4dntBN2HsJXuCEEDeivDnmCdnZ+/vpuJBn8YdtL3vE0upLJHKX90hxHv53YGcMNAyHumHCo7Ogm/wIpcFsCIWzxzs8vy3ZTLFyXHy5HaTMwO/q/s1v8F0GjjeANx5wdhe8Jzw57CTpX6kTYBeEZuFBtDd5ui4zyyUj9gu4JT59+cfb+zYI4XI0gbMho/J4wgkpHF8OMoVUQLlYeE8ov6WarwLbxohjpohCsmPlaKCS8upxj1GEcm0HwlmmYKu2dIAQsPx/Y9ZvFMP5F9kCYv1F/2al2dGRDmMX8mxrCv/7In1HkHBZiOFPeDtcOAMAymhqHEHxFsVxL7y/7H0N7ICxsVEAPnBcV+42xXZmAVxS85lE83fCwJnclH8HAMw+hd851PtN9j6EtEBYjCBetVWrcx4YQKlz7X6VeMhelen8zyfCw5gCgGsIjDBCmqpf121cgPY+hJRBWRpDLDaYfqo97Rt8J86jwSZaUuZjVJQKKI831h6mFhw25K46iXEalMXMs15hJWMUtpNcQ3woI85Po+61sp9wM7qzmgTO+SehHCYVPFx9XudriCcjDlsNNeDgRDuuOjFl8xTFkZZRqa75EbY0deSIKquJV/YX4FkCYl4xu1ZLe385vmNI5zxiEyz5KwsKLj+82fjs1GcBphYfrfMzztYJnXIiOdn9WPz6E3p+NGcZ5uDopCz+sHktff3o370W8CzmERSxxXuoefyjK8M4bR9KmnZ+BnXCR6601dUdn6zB146r5ktXCw9dTCA+r+ZjlZE43d+LNaZ6BNkh+OiaEhQEoL+2JOatU08VZWDmWvu0jtMAOYX6xVMYSbCV1tfy/V7VdJd8eGxrd4x9Hcwo/VjC8uPj4rVKm1JYfW4/hwulj6aIWzYdbV4c/w9oXcQVCtjwfDnN7ofaiiH9ujM6+PG9q+adJ9Vh6+K0FbgjrJ9FSsCwn8/58Uyp6ft1y5jABYdHZbx+fLtZeFB+/NRVJ2q6a1TFcOIrgNh/D6tXZRYS1qvP9rSkZHVNtraLUHx0fH/snspSt8IPqsfTA0AIzhPmHujnfuLtfVVArjPMuz+6vr+/PLhcyIyoDEK66927233/L///2bi6r1l3LAF7XOGQ/zrqF+Cj9GIGuNfIxLbEmkfrHuS2TTsVpXN3Rjq1yLC1ung4oTEQMYW0VfdsQXVX9s1EIO5kMbmQA39Y4fH2mC/GrVoEIV0vJsLTyMfs2lJ717WPpC/hIs1B6lBmHcNWndtcWq8hv/QlfSRQdANc1YxBWvmrdpF003PzgG+CVYtm/y3aymONSIyn6U3Tt3XwutYPb5mPcgtBr3VqcwY7GimXUMISLqmpRYxs5e7vyp6qfRDvOC2MQ7vLB393Ulf7PizSNbBBz37X/Phbeh09/z74t8GC4KFwZi66dPn387991rKDKxzgGYX4sbdxayJfSlZn269y3+tXNbZNJkxDmPbn9dP36x/nV6/s3lZmVn0SvNiYO5592PoEtIeSHPYQeZcuct9z85GmajfXhxcb58O9vWChc9uLbx0rPVqaMUD7GNQjzY2nG4FuLPJN4fb59cN5IJZqEMB+q99vn8OcbB9vciPe66gW32N2IapEr5KIvxltzWHPza1fTtK0PL4oqABQMvps1uzbT5WOcgzBP9TZuLWqZtuXf76vC4zmGi1qBlzEIFwVqta7dryff8iS6MdXcT45xsZwGP2x4nyW5xm8ahS+/p3YxzsXTvwg+3WJ+8ne7ax/vttdKQR9P5S2AELq1WE7GH82C55qtrTkIi8KXZvHZVd7zyx+lK/HN/llfiy7Tmtf4DxVDRjmDy6l+ap7CRS4p0K6YvXj2a32tFPRzw24FhIpbi3x0byWvozj7UIm+DEG4mL+RFGLz89vbw06i9ayrNRzmf72su4htOFQ82794Mn8ifff3hcqJqod8jHUQKoppbs/lzzJK6bU1hPdjj6fCcHdJ4dtDXIntbZvrw+a1xTuldMbF38Y3Qvn7rZzChx7yMTZCWNxaVI+lP85uX3OVa0P5Rd7kSZGb0WtLVAqi5Un0zXxqcp2Va4uHSnWpUkTq4pvRbwi04Hh+3KOZmVUQtm8tlHaMla3vmrEX4w8grAG7StHMJ9fa6VJA03T9WNEchEpNj6eLXme3bRDWby0e1LP8bm6wDCq/TH8O6Hj05S1tJYbrdOlqDB++PBvP72nXjRDo2dPRtCGsF9Pot0ID5RcLpfN8ERZ+mE9aOL6aLv36XOP3ZK7N/1OfRp++n0wdws2tBSyLZHL8IE+JXGx86iq5ZZU36DVj+Dz6NwBhr+dRWyEsbi0gCh/uDA7fySUkfPf2HTmobNI0Z6DXzNNLk+0J3KQJwhWF4FZ4fWawvQe7dkkQlhx+hGwuTr9wc+0XaMDx9JkgzNsxRkPNimkSJGdPBK4x/AuE8PmDMUM4MFolCDfNx2io2aHZY9RmNvDKIfxqbpgIQoJwIg08jl78MnmagcLVi48UE9p9HP1E6dFKZRi03Xw6+2Qsrv/0jLKj+nYC31Hkz3wNtdew6cbZnEzENhB+gyA0Wj16MiMIO/T9CzTT35gcwBv4pOyyDOBuDEL1macX/xm9rIfWh9PnYRYThB7ov83ZrcEBBO1aN48i76bO4UquDIi8DD9mgvyJn+WXJ6Ef9wQhsxdCICjk702O32L+Wpc0qr5rnewl4dk5f3gOVq0ZXSPUdWt//fGwSjsEvXC43E0eMzshjKCd8INZCG8gP9SOMoCuI7iSK1MXrhneCBfAVvhs+xiLBf7Br5rikAXCRghTqHjUvBDZD+Urq5fn3WQAHUdwI1f29dczlM8JwazR7Kr6KJIFkfBQtmEhjBPQl5gZrgxbzFXVo3lleUMWVydt7GIwWJEru5phPIxCB9KL/+pWcPlgJig5HBTCrBxC/XW4ETWWxfyey8+iuWjj/PZT/X35lEw11/LxbKt11fRcWzOIoaRBRmGRtJ3XNeSQcjgghFEpEvH+XmYuXZOUWZR/GXmqyZ4U8vyifi6T45yKqWZVPv5hYwb3rRl8XeSbDQbJw6Yiai4DVxyTy0eRDzUO04lAmIalpeab5YC2NkPeYPDy+vrOhOLh/FW7axuzz8b78qYMYJe5vMCst6bqXlU+Phf5uF2/ua5L7F5c/D1D8u55UWiD12SJ/63aUdS1HPNriyx1H8I42KyiayOjD+e1uc7525uqjc78Lt9mzFB4xhpdqymituQ4O6dLF43fBB+B7Z428zE1ubnC72HjfHhx2rY+NLoZfvt4WulaXeB9ZQX3CiuHg0AosvYqurh/u67WfMj/9uoWjwz+baHwt75S4uf3jbnVdhHrki5dbaKXNzdvLt9hPMCu/ZW+zf5tdK/Ix5QIFi44VUPGd9/+m338+Pds9u8ck/xH3pP/+zb7++PH2ezbSbtrm0FscNjh+lDEaZrGwjYIfSZdRd+dvS98bdnb4kCHxxCmMER5W3Tt/P0nmdiN1EUMTJfmu8mrl6v69LeF7d8CGYLvZms/36eP//3f1kuslY9Ru2kt0K0q8q29wSHbgcMjf23ky4JjgQ5CsWy6YPDHh8YqOl/cffjw4a69hZi1RltJOGy7pv6hlXsR06ZL1we6rUcOu19gmrPL8O6/p42LUW4nNjspvcSq+RjAjxHhCVvftbWman0xVV/ji+RLdQyzz4ggFFES5h0LJdneTTC4XEXPWqvoQhUjmTYJBbrW/KG7DunS3P/mK2fKQBNBHuOvhovR6X+tfMyrdw7Kza0tqD7VLBkV5TQRqyX1l0eaFAuERz+LDfrhoVjp65ZTItE4OKjScebtsjut7ps0DZwuXX7ydlEqf0DzSDivMbmQ3fjJ8zGOcnimK6fJJBl9HweEfi2XuPznY1kweL3bECL2rFdw+EqdLl3+5bX08vEMSz5fWud1MbtT5GNc5bBZTlPn8KfUpMTHAOFv3jISS7aV2nzPIbQIQjhdWqiZKjSFHx5QnEjV5g3P/vlyqBecdRwqy2kUb3/4iXkIr2RL/O9qpfZeQ2gXhMp06eoRsPJtBj9H8fHUrw6eP3zZ1se438rgQlJOE/OvinpnYRrC3/JKy0QfDDoGoSJd+lCkS8+7GOCY2wjV7++eFeP3bkLy//JymiWHgXIMjw1DqBJO4783wSDbz0TFRgjLE82Lerr0tdrgIhcSMH85AbxE/+NhWnaM20NNI8g/VwudfjkyCqFQ+ittTqKvL/cbQjshnKtMphHLKIIGKqfPPkz27XKjnAYYw8wohD81iiyHeLtbCqE0XcoQv2JegBKiT+/mE5bxqCfblGMYmoRQgOuDvL5iAhDOZQVRyvPoO9PPmKHTqPln8sZHsVZOI/cw6v88ugOEEdC1h8PqKyyHsBzBT681joy5y4zRBooXFg9h5xNuZbINMtfgqUEIE2gjfH9QPG8/hNsRfAsqCr85MdvJk/+70Ph9zufTxjD/Aq7BMTw2CGEIQfjyoNFzAsL1CIIyivz1i+tXJtuLF6cEoXYxfYEVws/QEn/gPbQjEM71WqbccPvnD4JQP4avsEII52XY7eSPo+tPco3ahUrj50cQztXyX5u5HhGEVg+g+fb8iRIznWajeq4f0XEU+wC+4YhPozo/v38JwkJ1DEiPcvaZEjPYB/AdcGLg//NNt+MXF0+QyRmZUOXtJTCGvz2sVxTXJ4cUPLkDIRwU9n+S2b0dQWVrL8gMThdTDPCYqafLev721SHD5xSEl8qtcIBFdJ8hV2+FX/iXH2szuGlDqDbNG6BqrceytVL1aOoQqi8peIwBQuVW+Nezh9U7kE/vJs4hkJrhqVEIvYzrvfz2G741hPfWQ5jLJ75XfkG+h6LNvsu2wqfTZ1826+nb6zeL6R5LC8051Rgmhl/Wq7fCdcFk/oynVHnYbe5+yBN3H6yvmClEOx8wH0ZVFD5d/PX7a1smYHoc5p/45iV/Lh/D58Y1ZlSeuzxgkuHbcSs8P/9kN4PF6J1vnlYiZtD73Kbw6eLpyBN+UBUC/DFBj+KaB4AkIERgEipPkPKfzeHb07vIbgbn87vXGwSDsKWH9dND1Gbfa9mZp9PvH1eJ2zgLqwM5tfAwH8Trh1LvlzfG8Pcw8r87Cj0FSqGn5vDtajG9mNv+hGLxohT5WAZ/2a/KEHIennio2slf3y9On1bt9OL7aWUepAmr6E5PKTysewAkcU3es67uaVTyMOHAEl8M3/ZY+moyUcVaPv5hPXpitSi9LatUro49bO3zn7PT799zL4rvFx9n9ftLEUnji8UkBnFzlsmzoOI4LMcw9Aczo9hZ/Pe4Kf4bAcP3chqXTnkccVWO3vYeIvWPfye/syj2ULajk1nePsg2aeGHPcQX9uVj1oMYlrP6yP+Zj+HxkGO4uwy+yCoVkG/bXjVxffhe37geVdS8xMLIc6U1w8Md4wt78zFFODFqhL7XSebnVchYePVTEeikWT2q+OBwVLG6VNqMXuY51aYSHhb5mBLBbGxT+739CT/DiaKoHh52KKZZ+7FgNN1Sd61qZFQ7ibrSdg8PV98SumEEplczHzN+rnq44dvp1mKh9Xg0utcpupavoO/LOCL1nGw7DeQC55UTNIb5UeZtLR/jDoT1qOIBvLXI/9vtzfXVy5cvr64/3WLCMO/J3VnetR+v7/P4dlG7lrhnhuIIlOFhocD64v3qy7pEg+F6er2WTC9VPsYdCLveWuRR8fU23cPeX87xePnN37zedu3tq60B+KpApnYt4XBrhoeyOH+5KJ29fCi/rJdnOOyJ8+n1vjK9ri+rY7jJaxtcR2eD/wn1qOJB8lRmOVSv6tei/HqBxcvv9j2v39jer0awfi2Reu43XXi4/Kc35/X7q/M3CM40y6l03bh1X0+vWl6bZ8bW0dkYf0jr1qJ2mlnM71oPmZG4Sy/mH1irOOHqdnW+uS5PopE3kQbeHuZPYVtf1v3cvPD/3Xl7et0V3TabjxkXwiKqaJxmylV0+SVJ1Gs4u8RgI/ZGVol9nk+9jcivyRXUcHhYj/PlkgL82vgYyh5Z59OrVR/jPIT5rUW9mGZ9a7E88EkVpDi7M7+GfpCW0/OXiw8uX0vsGOevF1SFJIThR6KqR/L87e0b0/kYExAqkt3zK4Ux8UvjDN4qBOb4OUMyfFjCw7v5iUpljt+YXUxV04txNHnt2ch/Xus0AwgJ3Jt2MFJKNq28lN2+ltgtzr86U/kT87cGnagAySZj9THmIWyfZtTP9Q8TFO4hmNAI2ifCm3SrL6hqf2Jziymk2GQ+H2MSwuI0U11FGcqtEBa0d7dAZt8FFVDie2duDM/AMURytTQztYpWTjOAorBJBt8BkuOTPokqw0OmjgpN2TFCKr5orpZmBlfRTOOJ+tXkNQWsZz+E+qTd4SHTKEObabegnv0RQZivogl8ZP+EMqTHIyGKph2dg0YlZ4baJ9jjLCUIi+aD39K9QXNpjV0rRYS1FiK1wWGjGg06CSE7N9jYuCZ1djeG2xAOtRizcQiPEfvaMoKQIJwChJGFg1cM4J8EXrWd23gcJQjXKVJbIaTETK1dgTbOPzNDLeA2LKSmITwCcsimfW2hnjFB4FUbaF6ZmJteEIS/YoJQm1bj57Ew2I4gy92AuOscVpjMQkLTC81dr3EIgcyMafsG4CzDj4m7WgPMKx9MnhoAOz+eEYSbA8MXtHHXCcdfbGHBedTgadTzYjWEv44Iwk37yTEOHpxt4FQ52l5Mv6JcS5WLA6LDjHkIVQcZBLmPmFPl6MFxheFTH+LphQhC1S0FhutweT0P/0X3E51DaH5luFuKoAJT3SECCJdr6APWE5/srMypblR+IJVlIgfytj14JUUVUGCA0ItalQ0cy5eUtbvGiEHFya8dQ/PnCA59x5LphSq7jQLCfBHlte/oHM1Ej1ija1d0FgUODhyjR3h63hjDEFdye4akH8cbi/Dib9lnPN+Q+MnW1TOFXytdEIKraa5bkstgfc3/HmCZ65/r0wvbGGKB0PscJSH79esXO08iZCVhwg/eFl0LkxPiTNPi4yv25devL+x5hunIcFROr9/RZ48gBGZ7HMdIb8GPll2jctGO62mMcxwF1jGc0ZyhRo0gpEaNIKRGjRpBSI0aQUiNGjWCkBo1gpAaNWoEITVqBCE1atQIQmrUCEJq1KiN1/4/afgTURU8uIwAAAAASUVORK5CYII=",
      "backImg": null
    },
    {
      "front": "Was ist Graphen?",
      "back": "Eine einzelne, nur ein Atom dicke sp$^2$-Schicht des Graphit-Gitters",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche herausragenden Eigenschaften besitzt Graphen?",
      "back": "• extrem zugfest\n• hervorragender elektrischer Leiter\n• biegsam\n• nahezu durchsichtig",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür gilt Graphen als vielversprechendes Zukunftsmaterial?",
      "back": "• Mikroelektronik\n• Sensoren\n• Verbundwerkstoffe\n• Akkutechnik",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist hier dargestellt?",
      "back": "Graphen",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": 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",
      "backImg": null
    },
    {
      "front": "Wie kann man sich Kohlenstoffnanoröhren strukturell vorstellen?",
      "back": "Als aufgerolltes Graphen",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Es entstehen zylindrische Röhren aus einem sp$^2$-Wabengitter.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wovon hängt ab, ob eine Kohlenstoffnanoröhre elektrisch leitend oder halbleitend ist?",
      "back": "Von der Aufrollrichtung",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Auch als Chiralität bezeichnet.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche mechanische Eigenschaft zeichnet Kohlenstoffnanoröhren besonders aus?",
      "back": "Sehr hohe Zugfestigkeit bei geringem Gewicht",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür werden Kohlenstoffnanoröhren verwendet?",
      "back": "• hochfeste Verbundwerkstoffe\n• Elektronik\n• Funktionsmaterialien",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist hier dargestellt?",
      "back": "Kohlenstoffnanoröhre",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": 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pH8EmzF3crsXBXdTubAhqAlkdAH/xxsrfUyB1vZdrJgX1A0yZX58ltg63hT/hps7VVIDFskC8Kt31oSSbWWd8DW4ab8Ddgaxjk7tok7KgYtOW95BlvPyNSDrX4AW/NEgg40LmFPWMFWsTWRhQew9fj0e1UR2/jDxdYhIy4Mgy5WRUXZFXS6BVtttBdDcn4ZwNZRgjawuEQCmVqL8Ara2WuwteYZcDEkh4bStdn6jLjV2skeXWEXVYKWXkFDuQJbWw58MSTXDIWDrWkCtpb6ZzcRIcecLGKLKkHLraCzTT8AW1vA6UdZlh5sxeUtE7BVfYvMV90FRPgcbG0Zygi2lkNVbO26taM7gK1Kn4m1lhfKxZ+CrWt20oOtgS9j2JXmDmxNUSVoqdZSXcYPwNZWOU3A1lDTFF9uwdYa9VSClhuJJmBr6XsoXcOtZShzsNU8ga3WqgQt2lo6sLVrr9XP9h+CrcG/QEsiqdYCI9jKBWQMG49ga47vgq1B97YL9y0cbO2ijp9J0BxsXeABbKXGaLU5J9paONia4SYOdWDrmg3TKbkZ2Epv7+HfpdYi2Vo42Mr1YYxDcwkae3a1ME5sSm4GthYa2fDv0utEcito+/KW9OGK4/ksuKt0dnUjD3N27QgnNc76d+lCDsG+JfsTBrGlgz5MaduVJ2DrMPa/zMFWKkEjJlv/Ll3IIddajI1TsHVtxYBpQ3ID2DrDoKdga6nuad/0XstuBFt1iltuBV3/29+mrtMLCNgajhbtDGxtAYfnswPYimrTyzsHO9haFGyV7ltqYYO3MWsKYhvY2hwNBBJ0JmBrC0E8n8VDnjQOoduq/1Ow9ZusxSJXmOonXT/oBra6tniu36bwpCoiNhL92bkJeLK1GcUEbNW5XKk1UU4ItjqzfvQNFPJmkKDvVcUDVqwpjjNbgnMNtqpvEfo2sNV78tG6UYK+VRVPsDXjrhcL1t2DrWotQt8GtgKNMeNu5Q/A1mYv92BrBj0hIvNNwNZut3JTCbvEeABbiaoI5glsdTrfIvPNwFbuWvqjmjOwlaqKowQ9gK2L016uTGsZwdZOVeRr22dgK/vw0xtg66IlkdS85R5sbZ/+DdhakulSlDfA1qyqotSa6BZsrZ9+NNdgayjRdqqigq1fXkFfg601iCACcAO2Pq16UbD12yroK7C15SMoEXns20/B1k5wnoGtySjY+k0V9Am2FkskaOzbtZLHXIOtfBhmAFtRVfTOKdj6PRX0Drbi8ImF/RiviW+ArWGUoC1XA1zERbwKtn7HO8BWUz/WuF7RfBtszZ0ETcHW1uHFcimtErSCrV9hLRvYWrZNyDn+C7C1FeaG7VbewdaUokrQUq1lA1vdka7m34OtTcE2VKeMR8hyteTWLFduJMJPsFMV/zXYSnQjY5U+k20t/znYGsifBw8vlaCFWst/ArZy5+Qc6c/hydagErRg3/KvwVbuijJkevzslVWClmwt/xpsHdQA151s1ZJIsLW8Dbbm+A7YuvSL3013slUlaLkV9AtIQTSCrbX43f81vAe2DovfGQaN1qJgq1zfkklFNIKtaW+4rfHmGWzlcaiaFHU11TJBwVbJ1mL88eFNwdZ1k9y6nPIZbOWqNAdbE0SXFGwVXUE7FzcTSS9wM7AV2vWH/BbYSiNZB7bGvIGtL+3OifUtNqGS08BWHOWPI9i6Ntw42GrnYCtRpS/BVtBerlhrQbAVl54i2Nqu8cYebJ2M8a/xZgRb4WDmFWz9ypqIg63ILfZg60RVbPHmA7B1nxMPMSnYKvcNYGsewNbJGH+YXmzFuDMHW89dYs5GBVvFvh+BrW0KqgNbD5OZga3nn68Zc1KwVer7Adi6StCJga3EXUzAVkNUxeIVbJX6Pgdb25BcG8gkYCtJW0cJujoh2p+zCrYKLqA/AluPITkKttI0ZJSgq2Mi1tMUTC2JBFsLB1vH9uxcVTzAVpqyziToQK0HMWhVFcVaS3LAwFbuGCjY2quKG9g6YCO8fqq1NrGe3O77akkktd0CmYGt3DEQsHVLNu7B1oEEQLCVq4pJrUV0JKJgq6Ef7Qm2tmVxyyPYOm4z5GCr8U2CVmsRbC0EbIV4frQn2IoFUFqewdZhmyEHWxcUMJOCrYKtBUK2Me5gq4/gV2SMga2Lfwds7bcZErA1toudCayrubGCrYJ9C6AydAu21njzBtjamnaOrsvdwVbcUleshYSmomCrZGt54UZldwu2YrzpVMUxnW1NuyuwtebK7cvZKdgquiZqx1XhDmwNY8Ot3628JTiXYGuJu7Ep2Co8y22lCnUb3Z27seHW71ZuCc4d2EpURQVbxVvLHdg6Ntz4buXNSu7A1kyMTcFW0TXRA9g6vf5w7lZereQBbKXGpmCrcN9yB7b2Dbcz3tRkJ2wB5wlsJdahYKtwa+nBVhYmeMPtHJKrFbZnoBExLgVbv9haONjqhr2Dh7PpwNaaodhuSk7B1i+voDuwlQ/OsYZbJ0FvB9EeVMUBbA0Ktor2Lf78OPng3D3Y2vdcpnFoAFtX/lFrIqnWYizsJz5SLCfZ+gC2dj2XI8kZwVZ3crMR2qyeqopiK2iXErhtEts3bHHPUT4EW9svR7AVzt3KxRb8qxRsletbVl3YINiK130D3mv+CdjamnYzsNUiImBi3HcrK9gq11rsqgsfYKsz7fJhD7Z2MWcAW7em3RxsjdF6OHYrZxM1bxFaEwXUhRnYChOwdbgi06Wzq7tIV2ArQNlsCMFWxYkE10Q5AgNbywi2dg230O1pMXtL9wpsPYytga18PFOfKGupLuEBbO3S2cz3tGzjKtuU9wxspcfTfAoqKkq2lkewlWcoDWwtXII+lcIZ2EqMrXgoGoikWgsmnE9gK+vB7WBry1oPWzny1inYSr8/qKgo9qFLeAJbyae/91zabuVjsJvUTzOwNRPrwb9LRUWpD/87fwJbe1VxPS6DGrTtm3aTjNixI5zVjamoKPYBgq1lVr1sn340hquKp3VASn3TbpIRs8G54pVUlPuyhRxOVfENsJUPyT2CrXxwznin1iK7JEJALE+qlwewddyNOwFbl2SJqojr55RrlW0tENLmMBBsPSToB7B12I27jGArNvo9xANsRVpRuVbB1oJga1itIoGHQ4KulbX5JdiK39U5VIY2sDUq1yret0BbeNzA1tQk6PrZrvLx8bt+A7aGuIOtTrlW8dbyWhcer2CrwR3rzr4c+0TfB1vjPdiqXKtwa7E4x5LcAbaaArZwR/I22FoTkyewVblW0RV0/WBRgmaqIi9r3gVb1xL7AWxVrlX0w5CRONjaRZ33wNZTVbwHW5VrlfxQDuzA1h4HWp7B1sXcqIqsP6dcq2hrgR5s7Vv/ywXYCu4IOCS2PICtyrXKjkTuR2BrKsi12t5WpqpiIcamXKvoBz8GW2u5jBI0757M7qHRRdzKtYquiX4DtrrU5bMzVdE6YjzKtcrut/zHYCue9SSeR7lW6dbyX4KtOGMXlWv9GmtpYOvmMP412Ir3NsG/onKt3+NbrDObBL2DretJGPNLsDW3o1W4UFW51q+xFut8bBI07GDrcPnwx2Brbj7Fg3KtX2ItDWx1By6WnXfFR1YWX4GtNEO5AVtzz7VqL1dyTZSjtRRsNYmloVdgK4GZ78HWnmvVXq5ka1nIfaJVgn64T7VOQXmSKS/LNdjac63ay5VtLRxs7YZtx4ZbXtexJOZXrsHWnmt9aQEt1lpGsNXw5HUY46/xBnu4noKtNxI051rBai9X7hvB1uUObD3ykULB1lsJmnGtTcDUXq7U14OtMd+ArXu8MRDJcZl7CZpzrXiwlRD2+mS9Dmwdp1sI2Lp9zEdWsu5WvpegOdfaDrZqBS31dWBrfxGCgq1rADHHnaFtt/KDBM0PQqzbLbWCFlwSEbDV2HIBth7XqliMmknQ7Eup+h96sLVhi1pBC7aWE2ytFcsV2FqWGdg6kaBZRgy7gay1lHMIFGWtoKVaCwVbqxeJ5ROwNd2BrSvXikLiebAVB+dAwVbBvuW1g63BJ+ddeh9sNTdg68614lALJsNgIaGoUGOTgq1yrcUeYGtAkejXYOtaNp1cK4KtDtY5cay8FWwVbC2/AFtp020HW+OrVlCca227lbffmsAp2Cq4gv452EqusJ5gK84+wcABlP23ZucVbBX8fgK2ZoujTbsBdapijD0HUIjImK2qioLf52ArtuxwHC5SWzFnx2bYLgbdwVb1LXKt5UOwdWvEJrZJgXz+WPXwxv5wsFWtRW4k6sDWeAu27vHGYLHt7Qi2ohvxXfXUH2xVaxH7OrA1xRuwdY83Gzjv5mBrv+WyP9i6aAUttibiYOti0zXYarqwMwFbYYhDXKZEsFV9i9x+CwdbDQ5Z0385TLGcZOtEVcSYA11jhkvQVpcry7YWArYuLl6BrcP1h4mqiIbBvxLsfoGzZca1usYmr1bQUq2Fgq0ZTlWxA1uh9GTrbPVG1/N1kKqleQK2plCzGgVbBfuWA2yNtjRVcQK2lhI7snUEW9syOtKHgyY2GQq2OhsiKNgq2FoOsBXT03wJtnYZygC2rlxr3J3NebB1KdbDBrYaiEnBVsHWcoCtW7y4AFu7fKQHW89ldM1E2MFWVBXtrirGomCr7JroHbC124DKwdZzGZ2bHWxdIB2qIv5LHcuVbC1vgK3dkkoGtrJldJODrfU7ntmMU7BVurX8AGwtCbY41C2jc6U/2MpaLsm/QAtosdbyI7A1lLhxIxspf16Vt32KU79ClCcFWyW/Gdh6pyruSUc72erScA+t/vbxYOtpHQq2in4TsPVGVdzLGTqDa/ryqT/YSleqbmCrhiKZr4GtZ6AJcLMut5babTPYHkle2MsbsJHhYCt1LXbAkvTJeRvYurdD8K5dpyoWDDngAp4ty8wxvLDa7rCRsHSBDJn5Q3nKgN9JrUWstcQaU3xxuwlYy1RF7NVl0zb6nxfNDmMZFvaXvtGSo63uZzdGcOAK1CRZiyKhL0X88GasYv1U4ZCPW+ueFTOwDAdbsZgigQxNLcJ6qLF+o1pyR5uaMKW+RW6/5Q1WsdY+7aMmxmJW62A5TnVLh2sJ0WXMifFeK37bnVU0/qWRSK617KxiCytzVrG1bVnPZYYqGlQVt0DWsYrlZBWDzTppKdZaGqvoottVnwmr2OTDfpXcDFUsvnVhbllFsJrlSo5EmGC8IFFTgO4KSFcXz1FF/FatC2Nd6Ea7E2EVrbKKoq0FAUJiHtZ0hDx0quIUVTxMINa6p18YRWakvH9ZrYlkWwsjW7utLOhoaIri4gRVZEIRZ0SYqpiVVZRsLRhFEhGKalXDdZ42x0/3DOblBlUcWUVUFYnpKKso+LX8lJKtS+TN2G6Of9Ocr1DFCavI1uUqqyj71Vo3+0R/7TrPQFnFZkk3qOLIKvJ1ucoqyn7BwottR35iFe9QxZFV5OtylVUU/uqHa+3pTizcs4qnX5igihNWka/LLS9lFUW/GkzsqRUmQg2ZzQ8QVpG23CYLUEdWMVnwh0xZU6KNVdRpKKFZbgwuBcIqxi1wtNnsE/xAVpGlKJMFqFes4iZBG0gbq6iEiNx+C2cVo23yDgacc5QlRmQVafy4uME5YRVRTwTs7hYfVlZRCRG51tKzigCxXRDvAfkXj1/L9AYnYxW3FCdZD1D/F3ZWUUsisdbSWMVSg8XBKta4Uwyro9FhMGO5uMFp1p7dammnB8HN73HPbApkHcsVHIlqzAA46t7sbC2MU5+8MmO5uMG5s4poGmy8l7OKWhKJtpbFecsl6K6J0hnL/Abn3rOzNcMpkR2c56yiWotsa2GD+9Z0A5RgemOhqOKwXqwdLWJHZzpWUSVoudbSxvQ9S2S6/lrptuVSVHEqQfOeHVcVlVUUn7fQVdyu9IvjJttyN1RxLkEPq7z1COc3WUukgSjGnmIet+XuqOJwg7NHGxd2Z37RI5zyrcV4kkh00y3ZuvN0XuCo4uQG5zBmx+7M6xFO+f0WAKIkGtsd4cSbH8vuUJaFLKOb3OAcxuz6qwFRj3CKfgmQZj0SCeu6I5wo9OAYy7bdkl8Jn5246neiErB1iS89win6RVzVdAhCCdgRzhWExput8yvhkxNXfNybga05Rpddu+OoP3eRL8fzCGe3LjefqmKM0yvhsxNXRFXkYOuCwqSCrdKT3A1sTRFOsBVdDhl6gfmV8G5zIbql40vIUFOwtdi2WlXBVtnWsoGtkDaw1VZH4i1TFQeudYs3k3W5WyBbN2WeYGv0a4qsYKvwkqiBrelQFQ3O2nJAfuBat3hDDGh1FyvYGtepqVOhpmArrstV3yI4EjXalJqHK8yRDFzrUA+d090mtJQ4GTbK3a3LVWuRbC14Z7VQdzMc4ZwNySUy98TqJeuqd8osx6ESdHGqKoq2lu4Kp2OOZGi4rRnK3vLdenZnKoKmdidBR4Xm5VpLcwzsCifYvvihgYkNyeWhZ9dcDsPPuATtvAIigvst+HmzK5zABOKO+eBDcmuywz58jFl8PKYDW0GtRfDDSBIt/bXrKmXKtbIhuQuwNXAJegK26lyu1BesfZHxFg625prOmg9ucGLMylzDnoCtOg0lOc0N/gJshZRaPUxthYOtE1XxGWzVaSjJ1mIjBVvP4qYRy2DbBZlhSO5KVXwDbK3+TK1FalFUIgFby+5bwp6Ott3K45Dchap4A7bmuIGty0sjkdCXgIKtEdYowRTomQTdiuSJqjgDW2GVoN0Gtgbw6lqEvsjA1tS4Vq5Ao7/oJei1sX9zhNOcYKuzESXouIOtSUfnxPZbOrAV09pOgW7+otvT4rs4RHcxmPWXh01UE9kk6A1sVQlacJJbY0a0hwrYWMN0n7uucSjyRS+tZ4cHR2piGxjYWlPdeIQnBVuFWwsHW13pIsVEgmYXIVjPDpdd9mArEBlKwVbx1hKIBG0sP2c1OX2Hu+jSzo30PbsaszqwtdCTRwq2irYWCFyCtoa7Fow3vQSNE1MXYOugQuIaTAVbv8m3EJ0oxcxsA+PNKEFfg61jkqNg65dZC+n8A3cMYSpBX4OtXIVcfc0EbNVQJNZacjyXK9cUt7D6epSgfwW26hFO2dZirQN/rtNgjmG2WvlXYGsaTwLrE+Zb/DlSm2yXzsLKtfZruH8GtlZnhGCrWotga3Ew41pXIqgmKBGbu76PIO+CrRYI2Joh4XFYXa4s1lrqf/xpwrUCYkZrOrNtkvsJ2NouTe9ga6rG2Bhaqws5hL6EJyEa19pWK29cq3O0zJ1kKG+BrfhtCNgKbVGDgxe/MaJPzosWh+dqvNhWK0dUkn1gpyGGTXJvga3bdRoKtq4MrY7lSn0ZqWSXgDLLYLmqOG6SewdsPZMcAraGGJyqimJfgJVrpWuzTV/W/ABs5fcjCNgavcJnYh9qQpxr5UTH8kOwNbAch4KtoGCr2Ac919oRHQq26iMNkZ5r5USHgq36iLX0XGsGLkEr2KqP/LfeuNZMXAkbmv1vwFady5VaEyHXSi7HWOYYbsHWWD4HW5NebJX8mqh4OgPLdvy7eAO2NrP6EGyt304vtsq2FuPJ7krSl8Px3GuwtcWbN8DWSHcrJ0CGVq1FrLVAcG6rYejB1taJuQFb13jzCLYaS8HWajwlumy03yLXt+BdPATG6MFW1HhuwVbYfQlNgXqwdd2zu4OtJULj0JwuV5ZrLRbB5Bi8Ow+2rkMvd2DrGm/uwdZ9X+4OtqbV29TvpNYi1VpsTig7p0NVxKUI6QFsNX0cmoCtx+kHCraiqliMXieSWkEDhowIh5tAwfgRbG12cgu20qMy6ZCgG0O7JB2GEvralXD7oqriG2BrXB7A1sAL8TP1dT4tOgwl9UHjWiMLTf8YbM2e/NL5F2hJJPQ1VZGvVv7XYGvNbIkxKtgqu4BmXOsUbKVJy+dga6b7d9s+RAVbJVuLp1ssR7CVxKEfgK0L0OUcrm100LlcsdZCudYZ2HoWyh3YOunZTebsXGFxDhRVlNxusfXjJAdbmWPImM46ls6e8/qTnt0EbE2RpkE14VVrkR2JnD0PtlKwtSa4LZ3FIbkRbJ2RACPYaiwFWxGTVbBVtrVA2RsgFGxde2jYqcchuQFsHSnW2ZcCBVsX9FMr2KrWItNa2rndtT9Cwdam8exTtzOwtQWcW7AVTY2CrQYOsFV9i1jf8vLBQDSOgq0L4FrUp9UbvQQNiXwJzYKArcmfYKtGIrHWgmArDi0VArbWohfzC+ozunW5LTvpJejo7b7TP2HAoWCrPcHWrKqi2JoIwdbqRwjYWrxlH+cknW0uZABbMe54H0PmA3IcbA2gqqLUt4Kt8XWO9b8DtjZvMwNb8Y+3oQWW5Dh3gq24DFVVRaGvga2Oqop8qeDyD8BWYwnYChZUVZT6YF2NkKnb4JXOMMY/A1tzvAZb2QnYYL3RJFfoWz9lwhN1SwVXtzKqihxsXeAGbK1fIVmQ8XppXq614McdXpl+2P1KyomqyMBWOiU3AVsXYEDRK6m1yM1baiChW+D6azD4SXeq4gm2+liSYVNyI9ha/Q6NS3jHSsFWsTURgq1EgnbcMRjrcroYkksQSrTD9g4OtlZHY9hOVYXmJfdbasp6StDZ81YI1ICzSUfjkFx/z2qWEdffv7jTGBNgqa7WIthaiATt2LR/G/D2cDEk192z2sMW79XUWrvYoyscU7QKtkq2lpgPCZqDrSs6Un/HfEiO37M6MlzWmUFTfFVzW80lx6Uo2Co7b4F8gK0OCNga78HWFnDCqCpyIA3/p2DrF9VEDjawFRdvvw22No0od34EVcUjawkoF61DvAq2fsuD17KCrXn1E++BrYMEvU93bzGrFeYXYGuKWkELfdmGBra6I119C2ztJOizti7V1Eq7DnwFttaop1mu3JIIQwVt/b8BtnIJmvfsVkngGmy1Vmsi0dZyD7ZWrzMDW90V2Nok6EuwNfgXvLQmEmot8AS2YqX8CLZ2EvQN2Bq89ltk+5Y7sBU7tk9gay9B34CtbY+zWotka7kBW7s41IGtazbcS9A92EqmW9Y9zloTybWWO7C1xaFrsLUWxmmQoAewlSYxUVFFydZyC7a2fDYC9SsMbK1u5OGARDvCSY1TrUV4JLoEW4+TreUKbO3z2dLrjNVUmAStYKt0a7kAW9dWDOQAs4uts/u+DQ4A7ptiseD2Te8KtoqvoA+wdUkvPDS1g61hz1DyJdg6TvCuQy+nvbmXdw42sHUpCrZK9y0r2JprCmJxlD++D7b2gDyw/YOHBL2BrQklaAVbZVvLBrZCwg8aP9vyG7D1oMwc7BL0drF1k6Ab2KoVtNSaaAVbnYHtU66R46dgK0rQvmYpptkaELB1H2QIEStu9S1C3wa2+uPzyz8GW1vPDg9ItOkE2rIjLZeaAjm1FqlvA1uZBP0jsPXcajrsVsb1UGdW7WviYnXFgsj378HWmLrdyqhTnrlvqbV40BULIt+/B1v79botitHlyp5HKX2CrOVfg61hXEYH1HraUT4tiaTmLT3Y2pXKDGzd4s0N2Jr7zXNoGtR6og80bOmTVRPZF9xI0Li99IhM8AbYuvT1U41M5LdkXN2iJZHYfgsDW3sJGhIiAKt0tMabe7C1+SWeEgOzHotNf7UWwdZyKUGvl4ti2yS3xpsHsHVt8Bpea6cTbE3YI1ZrEWwtBGxdiiUS9A62rpvk0vIMtg6q9EqMnGBrTraAgq2C85YDbG03y2A/xsvA1hpA3gBbWzJLwk4bnXEKtn5TTbSBrSbWD3Jd6j+ArdjefQRb25hdKfYspcPWhVOw9WveDraW7RhvjiPYiv7iSYJGjSgcV8ZbYb6vUOZga1KwVewbwdY8gK19N3cZJOj9HAAFW0mSk84j0YgqKtgquCSagK3cNB7B1jgBW7vdyuf4pvVZrUWytXRga9e4/xHYSs0h+0D+PHgFW8VaywRs5Q23n4Ct3Dk5RyToxUbtt4j2LZaBrV3U+QHYyl1RhszW5SogItpaGmx6BIoMNwsWzrBzA7YOagC1toZBa00k11qipZ2VccHCXIK+BFu7lJiP4mVsCqtvkWotKEF7Mt3Pd7dQsLWXoGdg69CGQdNhGLRai2zfku3rkP347pYDbHVmjzdUDRjB1jEO1a8kNjgHui5XdiSycICtdBPyDrYaTFCgRROqBkzA1mYoTJXmYCtK0EnBVtEV9Am2Go8DlLtgfICti0GqbO3Q3mUo7ZeF+6YNbMVqO8esYKt430LAVrzuOwFba7wxjqsBE7C1cSOBSdAb2BoarRgVbJVvLc9g66ThNklnV27kYObP3cqp4UW1eloUbBVfEz2DrRc35VmGu7qLsmXEbLdyW8C77ctVsFX0ewNsnTTcOrB1+/jPjNj1YOthbAq2Sn7vga3DTXkKtq5VNcmI/QC20s11PmVQsFXmew9sHVZvnGDrWlXnLiPuwFZibMWD09vhMt97YOu4eqNNsbiDbCVZ65gRc/oRGzcKtgq1lnfA1nH1hvGpbd4YVcX0BLaigqklkdS8ZQBbb3a3cFURN0HFDmw1z2DromCr3JoIVcVymeIi2Hp8pVMVl1iS+xRsRf5ESyLBFXQ4L3z0Ke4t2Np6/E8SdAe2OpWghVfQuMQyz1Lce7C19fiHTcoD2JoM1SmtXmwVXkFDSFsiUSCeH+0D2NrIMw62DtsMUVXE1vD2PetfZJ2CraIr6Gzdqi7jJEsEP7nY+h7Y2m8zbGArapSu6ZQJFGwV/uonikd9HfwebG1zdm4AW9MmQa97pBRslW0tL9yDXB7B1kcJer9YNICtaCo1VzabDSnYKtha0GUYD09g64MEvbd00wxsrd6kxN3YFGyVnLesH+wT2HovQW9kayux52ArWZerYKvkCrpVtA9g6zJeuDrA1gNH2w1uArZmYmwNbFUJWuYLNbl4BFt7Cbplw20W7hCOjvGpGdjKFs9F3a0s11rgGWydXH9oYOtRVdPlGzOwlVgHgq0qQYuNRO4RbJ1J0MHUEnsrgGgaMlEVeR6ElqklkdQHz2DrhQSNGcrQtJvdQ+vBVpWgxdZEKEHTVTwj2OquJOjJQbSxDdPlQQi2ZtBIJLTfgqjifknxCmxt8WYAW4ex/2kc4nnQCrY60JpIqrXU//Z3zgzB1mNf7ga2mtZw25ZTQr7quWzG1qvSwcIItgZVFYVaCwSXziWDPqXN0RCwFRtu8Twuc5mhDGBrtS7crTyArS/tzon1LTijUF3IDraG5mhqjkIlaGy4pcGN3IOt1S5qBpxHsBW0lyvWWiyOn4QTbMXxBRyRgluwtcUbBVv/mrVYpOMTBVsjeDNI0J0bafFmBFuTgq1fXxPlah8UbC2jBN0VOqFb3bJ9/BAUbP16a6kugUvQvB0yprOZX38IRIJWsPXrrYWDrbw/N2m4NQk6MbCVSNAKtn51Bd2Drdy1DGP8bUYOBzIJ2NqU7KuMWMHWr/ItHGzNd2Dr0ZihYCutn2Zga1aw9Yus5XdgK2vazSRop2Dr91TQvwVb00NGzAbnFGwV/f5rsLUbnFOwVfT7j8HWJVmnYOvXvAFsPSTofwC2ovxUTU3B1i95A9gaNwnaxGzOZNT/BGxFW0NFIUYFW7+mJOrAVtyVa9a9yGchk34OtqKVFAVbv8RaerDVefAvxz5QjDc/B1txAa+CrV9SQE/A1sIdSYi/A1uzgq3fkrfMwFZe1uTH3coKtv6ZCnoEW7uoM5Ogfwu2qrXIfBOwtb9z12co8FuwVX2LWGsZwNa+9b90EvQKivwGbFVrERuJHsDWruF2tHR/A7aqtUh9T2Ara7it8ea3YKve9xVbE6EEDeSjvQFbtwX/vwRbnUYiuf2W+sERDPoGbF0/4l+DrWguai1yrcXYQ4K+AVv3a1VXPZcjyRnAVs/A1uxw7b9ai0xrQbA1wSoS34Ct8EOwNflaahOwNW1XP/UnL9S3WGecdxRsXSdnzT8BW/eznivY6rDtbzUSibUWBFsRJjzB1gEQ+x3Y2lTFDWw1EBVsFWwtI9jqio+sLL4CW2mGcge25hNsxcxIwVbRNVEPtprEstArsJUgZO+DrRn/pVqLYGvpwdYO97kAWxcadNoffAdsxTHuajFqLXKtpbvYyodt52BrSZD2uoeDre2AxDXYmhBxVN8i1Fqw1cLBVsOT115VbBpRQQ8SZ2Ar/v4nsFUjkdCHLuGDi63HB139C4AdwVb8/Y9gq1qL0IfJBgVbY74BWw85cAfnB7C1/d4nsJUMw+gT9SA5CraO0y0EbN1cwmEeE7B1gQewtf1duuZf5ssWcmCq4iXYegzJBdpz4X6kJTh3YCs0EE0XcsgtiQjYamy5AluHIbkJ2NoSnFuwdeUWtZUr11pOsLUWLFdgq+tsZQq2Dgf1erDVOWwcZ223CLUWIGBr9SIWpmArjh2kcUiuA1sxwbkDWxNUW8wRFGyV61sOsLVagym1LJ6BrWhKoU9Q3gZbcSCzft+U13ucCraKtZYTbN0F4ynY2qUjH4CtuFzZwTYoblx0CraKtZY3wdbJejH6pVuwtS1XLsfv5G5Ln6QK+k2wtR/jX+gMwxPYulTfdUY1BVvlvvfA1g4ns6go7p2WHmyNsQNbayRTsPU73k/A1lTzk1rpUFsxN6qiAdaf02EowdbyM7AVuREb09izm6qKxNiCT2otciNRB7bGd8DWNoOLPd4BbJ2pigxsRWMz2vgX+jqwNcVnsPUwjwnYOqqK3eX6lhCraxFaE3GwdbHpCWw9XckEbJ2oilynNGotkvstHGw1yIbQf9mDrYRsnYCtLWZxoZGDrbFEDHQ63SLWWgjYurh4C7bSIbkZ2NriVjfCC6cE3Q6RJ6O2ItZaGti6+YsMvlGF7Z87sLX0Q3ITsLUZkGfNnGpqdpOgt52ZS1ZzEexbiARdkCqcgK2xRpBuSO4CbCVxaL/YWr8jDmRGLYS+wFrsLkFjnMhTsHWyvf8KbI371wjYatrOZqM/bPnWgmArAN2tPICt4/b+K7C1XRnfN3cwoVlnK7+lJqoWcpZCI9jab+9fLsFW45Obga1tlFt/1t9hLUve16pvttGNn8CoKi40nTX0yNUEbFXX8mXWQndOmm7Ydmi4cbC179kl6MFWdFj6k/4Ka8F0pXiWyHSER7kAW+O0Z4fZTNeFqb9Lf9Bf8Zpp0PEWV7ixdGP8J9jqvXdjz27JqS+s69c0afmOhwlFoQVQjHw2xV6CrR03f7qRoVhW1/IlD8FWOsrmXJfP3oCtkEawtbqRrsGrqtDXvAa22tM7GPs+2NriU+9HBgla33eVRM6deYd1b4OtaQK2ohsZUlx932QtEI6KBm/Hvwm2mgnYenxd33daC4KtIR9g6yFBc7AV7Dtg69au0Z/qF/sWQFp5BVtTk6BHsDXBO2DrGZ/0fau1vLAcDnbdY4kCY62KOrC19fifwNYtfNljp7++77OW6jFCdNHtEqEp0IOtLZW9B1tPT1X/vA7HfW0FXcNQdv4FiVpCt68HHsBW3o7R4bjvfVg8MwkaLxRxpzGRoLGH26WzSpT9gYfFc7YMg+4S1UGCXi+2lpR5baU/y7/RcElkXW7f+h8kaLdvUy4hq1/5g9ZiGUvIwdZOgiZgq92HYtRW/pK1tCuqZx7j+nz2Amw1DjB90a1gf6qEhhfr578Pti5tlF9t5Q+9Wh5be7oTC2+DrVvGqz/CP/SwFD4l6GQ7sLX+3wXY2l7Redu/9HIMLoUZ2AqBQkIj2LrWzfoT/GNJ7hRsxTr5DDrWDWDr6or0B/jHrKUHW6uzsaGmuiToTNblrn9Yf35/rSTiYGvbhOytYckuxpvJRJxO8v/BSMTBVpyUKzzopGU+tqKu5S9aS6cqusLL4lY+T+ae1LP8VWthqiIvi1u80dpH37Jpx6x5bztW0cwzXH1/1bdEgkGnCEO8UeZD32ktnoQeiINp6GC2vt1aCryIBt1PtywKCOkjppBqILoCW/GFc4Gpvj/+EizZX4Ctq+9BxkjNRR8+XM3jpmDrWV87pyWRvqVJ0AxshWjPpWKHEZmg5qKvOY/XCbaGFFNwEI8zmsdv01Ckr0nQFGxtbgTHsw3omJO+sSRqYGuCY/dtdSPGWR1c0TfJW1awtZt00mFbfdPXwNbombHosK2++Wt1DwCHVPXHou+qKFqK5ZcU9aei79JaOuBMq2V9N9aS2MWGrI04fdcldLcISj2LvsuXYtAVCfrefNVY1Fr0vfdyMIvR9oq+954eftf3gXPRxFafPn3/u+//ALG2xrB9WynkAAAAAElFTkSuQmCC",
      "backImg": null
    },
    {
      "front": "Was sind Fullerene?",
      "back": "Geschlossene Käfigmoleküle aus Kohlenstoff",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wie ist das \\ce{C60}-Fulleren aufgebaut?",
      "back": "Fußballförmig aus 12 Fünfecken und 20 Sechsecken",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": "Alle C-Atome sind sp$^2$-hybridisiert.",
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Warum sind Fullerene – anders als Diamant und Graphit – in manchen Lösungsmitteln löslich?",
      "back": "Weil sie aus einzelnen, diskreten Molekülen bestehen.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür werden Fullerene eingesetzt?",
      "back": "• Materialforschung\n• organische Solarzellen\n• Medizin",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Kohlenstoff-Modifikation ist hier dargestellt?",
      "back": "Fulleren",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": 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",
      "backImg": null
    },
    {
      "front": "Was kennzeichnet amorphen Kohlenstoff strukturell?",
      "back": "Er hat keine regelmäßige Fernordnung.",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Hybridisierungen liegen im amorphen Kohlenstoff nebeneinander vor?",
      "back": "sp$^2$ und sp$^3$",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Welche Beispiele für amorphen Kohlenstoff gibt es?",
      "back": "• Ruß\n• Holzkohle\n• Aktivkohle",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wodurch entsteht amorpher Kohlenstoff unter anderem?",
      "back": "Durch unvollständige Verbrennung organischer Stoffe",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Was ermöglicht die sehr große innere Oberfläche der Aktivkohle?",
      "back": "Starke Adsorption",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    },
    {
      "front": "Wofür wird amorpher Kohlenstoff verwendet?",
      "back": "Als Brennstoff",
      "subject": "Organische Chemie / Modifikationen des Kohlenstoffs",
      "note": null,
      "frontImg": null,
      "backImg": null
    }
  ]
}