lifu physics

%23%20%2F%2F%2F%20script%0A%23%20requires-python%20%3D%20%22%3E%3D3.12%22%0A%23%20dependencies%20%3D%20%5B%0A%23%20%20%20%20%20%22marimo%3E%3D0.24%22%2C%0A%23%20%20%20%20%20%22numpy%3E%3D2.0%22%2C%0A%23%20%20%20%20%20%22matplotlib%3E%3D3.9%22%2C%0A%23%20%5D%0A%23%20%2F%2F%2F%0A%23%0A%23%20LIFU%20acoustics%20--%20the%20primer.%0A%23%0A%23%20Teaches%20the%20minimum%20acoustics%20needed%20to%20read%2C%20argue%20with%2C%20or%20extend%20the%20chip%0A%23%20model.%20Nothing%20here%20is%20about%20our%20device%3A%20it%20is%20generic%20physics%2C%20and%20the%20other%0A%23%20notebooks%20cite%20it%20by%20section%20number%20(S1.1%20-%20S1.9).%0A%23%0A%23%20Self-contained%3A%20the%20header%20above%20declares%20everything%20this%20notebook%20needs%2C%20so%0A%23%20%20%20%20%20uvx%20marimo%20edit%20--sandbox%20lifu_physics.py%0A%23%20runs%20it%20in%20a%20throwaway%20environment%20with%20no%20setup.%20The%20material%20constants%20and%0A%23%20the%20transducer%20geometry%20come%20from%20utils%2Fchipacoustics.py%2C%20the%20same%20module%20the%0A%23%20chip%20notebook%20runs%20on%2C%20so%20a%20number%20learned%20here%20is%20the%20number%20used%20there.%0A%0Aimport%20marimo%0A%0A__generated_with%20%3D%20%220.25.0%22%0Aapp%20%3D%20marimo.App(width%3D%22medium%22)%0A%0Awith%20app.setup%3A%0A%20%20%20%20import%20sys%20as%20_sys%0A%20%20%20%20if%20_sys.platform%20%3D%3D%20%22emscripten%22%3A%0A%20%20%20%20%20%20%20%20BUNDLE%20%3D%20'UEsDBBQAAAAIAPuMMF1vwqoW7BkAAO5DAAASAAAAdXRpbHMvdGhlcm1hbDJkLnB5zVt7cxpJkv%2BfT1GB424aGVqAZO%2BMvEwslrCtGT1shO3d4DS46W6gR%2F1yPyyJnd3Pfr%2FMrH4Aknd9sxNxhC2aemRl5TuzqpvNZiNbuUlg%2BX3HjO9Vp6OsOy%2B9DwI3SzxbGUlbrVvKjkIntzMvCtUiShSmqLPTV%2B87UdixV16sEm9pNhoTNNtREFshDcwiRX2WHeVp5tmpufBc35np5YxWW92uPHulvFT1TpQVOgQ2cQHfVSvXytKGFarTi1enF6eTkbo6G75U7y9OX12Oz8%2F%2BZqqxa%2Fledk%2BzLXXQea6CAKjZeeo6au5agUq9LPPCpQImVqP%2FXN2pHg8inNrFcurtyfmV8q3MTSxfOd5ikaeEu%2B%2BGy2yloi9uop53VYplGg2FT%2Fo5yYxDdaIy4I%2BvgbrZN5IVthq38KNr9p7tG73uQXevd%2Fi8S00%2FmD9873a%2BV8Ev%2Ff2UYXR%2BLMDslb17SkYfmj8AyUbDM11THV%2Bevx2Ohy%2FPRmpyqSZvRurlaHiuPp6eTN6YaphhB1amEgt8KfdQ4xRIE0YZdm9HSeJKG5hC22aCp7cuuOtlQsOFl6RZJ0ocbBmgAqERei07w%2F5DFeVJY2F9wZepTmWSnwq4KPTveZJgZINxqety1yryCaKV8S8WFtdZupCWj2%2BGE3V6pa4uzz6MTjR5M9dy7o8Uk8nxvhg3aplYjpoQbT5DGNctHpclQN9zwwxDhfrKmew7GUZtznqqZ6nUyFqQUELbBVfvb0nWGKfx6dVIDV9efgB5h5M3bYVNTYiXNJYGzKM8dKzkXn2x%2FNxtM1H7Pxyon83Gsev7HRt4JBC7hRd6mau%2BRH4euCx3jAZ6tBYtE89pq5WVBFHo2Z3ABZ0Wlu02CqZ98TLPTZWhGca6VmcokTWhEZadRClxLSC2e%2BC7F%2BKBgLXajTS2khQa%2Bt5UV6UmxxE0wvviKsfViM7vCXiaJQLeFBaseev8yaJYRQumgRMFlhce8fPCShjtog8KHvtQtQ6gueqWMGo31ObH9q0gBiUgB3MLmpW5%2BAnJzRPIOeslgPFUovoz1gJqIuXbhrWtpswxRoQWYQ4vFiTvX1yIJVb0Qt7xvak36ES3IUPyQjtxrZTMBOgXlSJqqol%2B%2Bi5VNNi37t0kBT98P7oVMElFJ20u79l0knyohZ%2FfVcPGmpyA%2Beby7GQ0hm4R80CvDNpVsNgKQdNPpB2z1Sc1%2FbgPk%2FHztbm9%2FS4gLhLX7aSY4RDuYtLC2MRG0emlkTayCmhZvkCYR1kWBQzB8hIFkXaTcsMaoYXnw0BGIJ9nk3apT3MXG%2F4qOj3Wk5BYKebni5iaF6JAXpjmZJucFwWCbG1ICCBwl3mWeo67IUYEw%2F2OiB1lcQK%2BcK%2FIRhLdYjYUN3FjHyLokBBfTU7PztTwdNxulB7lluwQrWRnueWTGMxhzCsbxK6G2IxhRA6blJZN5j8PlWyVxKohiEGsK2ygchkJQxCxAYEOs1Jsk26TwJA5NyUXCSN%2Bdfl%2BfAyTPhqfNxraPMG6zXonBp721NJI4Fy0mS6Y3Lm1SHe9NIVLZWuwhHyTjYGJgQFoxEkEHLAnAlT6q8%2BA3IehjlcQNzWaW7BEir%2FRYfT2D1vGb%2FFvcE3ixH7pk8mkx99ytMJiuncgIdEPDNn03%2Bzq8wzWCE4CccPF5YSRhm2G4vklzv09Xn7vtM6eJAKjwbs8JpfUvyM5IUHAdtw0gjTB8pH%2FSVzIVZiqtZtEpMoWtMuB9yAaiSS9tnLQhCwpHD4EQqsxewholZtAlBAeOC%2FVrefA8iwSaIFtmdUAo6VN394eO1kZfXx58WF0MTm9vCAnNTx%2Fefr6%2FeV7PF2cqFN2XENx4yDZ6YWqGGsCDoPbWqTcy%2B1z0L5ndvt7sFd7r8I80IIIcx9AWQq%2FM%2FSSewZ0ejEZXVydTv6mXn18cw62Ye4PsEmBumDHHFN4BZGZ55lqCvYUAvF%2BmzQi94FISm6M4QF%2BtMggPJ%2FziEgGYXo7Hl1dvR%2BPEA9Q5LGy%2FIWCMUWIlTuubvycWwkbaLgacCu7FytfMtUiCqNf01nHiakFZ8gRGfETltpSF8Px%2BPLjaFzxDt44ZGD3UU6MhNyCj15mkgWygk%2Fwez7MSnqkmuXqs8XtKmgqA%2F7MwgZFYwQDCh8lnogj3UGezk2%2BWOwCYfRJp1oKODZjSFwKPzR77sybOoplfIkNGEkUgvTDQvheIL%2FE%2Bxa6LV7RcWOKGBeiJpDVRv9ZV928WatX%2Bz2C9Sez%2B33J8V%2F6FOz1yctZS3jWFCGFeaidHnTevmGvdmuwbbgtwqXJG8jd%2BeXJ6ExbvZPL0RVr3sklyfCeuohqNph4v2Fa2Ypy6OhM1D9VT%2F2sY1ysLNwcW1gPqgnHQWPOfjnYN8Jc3VhxbLUw5cA9KDGGSUkQU9iw%2B%2F%2FsmX9yD0pPzOswPPactP3ASpZeyLY4x2Rr7rtaw9ltRIwfSxGELkPny9EEJrKwsF4qnue4DIc6HHWKrui0oc7kWnrB7PGKEPiW0AszsyDXAh6uIBRiEh1a2Fg2dH0EY5l2JUkeqkM4Ssgi4itsUMEFhTCkASySfyTyRjasnNqDAOSBcj3CUPrAXaQrXW4vgy%2F2aByq11KvVolgkUGp%2FsmRWHdYXphdtmSMNfBwxdiywVlgNUhq4t0VDBF7JHiVuQ8iQlo6se4ZASzhUxz5xUu9uV84R00%2BpCKI09Wv0VzQ%2Bsju2JqnURIzVbf8K6Y5SRRTyAdzdeh2DmGV9u2AbLjWC2ywifSzwdtwLMi8b6UpuZMgjpKsamroBqhNzI4ojIum1Pbie1PHu%2BhJH%2BwxfRK8pQzwrUYDsdqRevDzRAIhZK031hIyVNIY7HHnUXTDlORWs0B0I8tlU2HBbdqwB%2BqUR4ySJEqOyhXYpVs%2Booo2CxVD0%2F4vBxPSfbHSj0NvNJ6owX%2FyA3g9k30YpEvHJ2%2FHl69Oz0bowufMW5DlY1S344CULLW6jZKblLMe%2FEvmHiQRETGbMkpRVxwMWaGAY9XlDOmYw21kVh747VIJwl659o1IXXYL6V8i1mWvzy5F3P9%2FevvwIfXYatZzDAn5IQGzN%2Bt2paszD3Ed9CqeVU1vrcGB%2B2wn56FP4DpeHmDSoMk2sdkumqI8GzQReqIldoJ0xkHS4IKk4iFACKPng3632xJDA835wHkm53b1sPAzuQyO1g%2BuQcQkypcrMlriU8KImOZRlYQtg%2FaTiAGLFD3wHMdnQyWm%2B9PW1j8pF4EArNsmBXQIJVQ7UlOjyEzJ%2FXr2TQgnOwsQpJimea24zAActKh1flRnl8MTsfDjIuRT0%2BC6UkBKsu8572wjOig2CIPNIlFVdJwICl%2FQSFIw2BQFr4Z4LI38L%2B6MabHF4IpR5dODfNhiLHGxetxgZfX4VUDMWPojlQ1CXyMbz6zMAPI70icjU%2FhdFyM3%2BaD2NYgHPk8o4YWVQXZSxnZq%2Bta6Ft7FNqBhvWkTIJvXsPK8BPflZV%2B%2B0xcG6INMMbLTZoiAL21eUyIxrTdMO73r6wKRsm5RMFBQsHqziFJYhElzB7H%2BkTIqMipvoYwQmo%2BYDY1NZnm9W%2BpdpEKtxygOt%2BwSbc%2BHk2l4PW1aPWAqUoKkZ0A5KntEY1obhC5sma0PBQphoKfYLFYPTiEaqQemWBfxxhTesBFS2meQIIJ9Pfd5i1KRGrSQKY6Gk5fH57PJ5ezi7fmDO9xckIfoXK9r9p%2FRIrT0PDVim9foYz3O%2FACdfxfp357SA3M9sKXTSd5yH%2F20E57FKzS0ppHqwhzZmbEeMPPXzWvo6%2BBzm8VyQH%2FIeEIQyWyyEMEqkYQMwmBXUT7PLAoQB8AGDiV215HnGABWwG61RJ6kPCH2IA%2FhjiTjwFw4S7LukiXPdJZsJLMAAeIMUS%2BPHGynFZWZvagsZpmuUH6hNKg28nUu3fa0CdwGdaRuiyhqkSPCkvRI6o%2BfOUpKKdmhlEvbrY2MhOKGxwGQ4d4AwREfZ09I7neKNfpzVeRkRHoEJ7egWrk5ZOVFXgtBIrrlOvZugrKUozbL4GlJ%2B64VVKVwhhgCqZIHc8jleBJK7eC5zKgJK0HOQjhFSl1CL7HW8gTmQ6fTme%2FduCzAqWgPM9HJ7mN3gCDeyloipLeUMYG1EM2e2zkQvUPb33c5c2h2RdT9aGn0TfBxH9NJ3muiuMuP7x%2Bd9o8pbee6sYm9excbHUsr1WPIazUTcSUoLPqzoG%2F8W3I6KmqeLPWUpHMhCboaeyqBkJCr8PYtU50jW%2FZiBGDgdHEYQEom%2FqcWSkCIli6igiiDoeZYfw52xiwunY4E%2B5QJdzhkK9PCIt%2FYKMGUSQxPN7%2BV%2F164%2BH%2FKW1B3X%2F0xIXlfQvLx6Ws1pHJT%2F4R%2Bj8%2BHZ%2Bry5U%2Bj48l%2FfM3h%2BPjNbEilQUN8bJsKVd0uSI3QzWguXR9NXbN3eFA0lcMOejyspYHMji8vribj98d0ltKjVG%2BYIJfJIKQgtxq2%2BXgBAkPVPkjbEdXNuVyb6fw7mNP5lK5bp741hwck8ZKqLC1I9ZLvHESj31VBphxBUXE0lUhV4iGdd1LI8KzL%2BWcDienBsx%2FI45oHzw9bprpyuYSQuXfZPvJgN0HK00m8ZcfOkwRRE1XckaMEiJ11LaHPgtxo%2FKVKVvmvGntLZOsNcU50qFpmcJ3f8dFnZIhej1SWxxz%2BCbUlHtkME4%2FYCBQjKn5ICotg40ix5SGH%2FqzrijJtRpPVCCQ40l%2FGW0XfbxxxYQh%2FKdmyJPt%2F6Z2%2FWb%2BQDsT4CGeUrtapZ2ZXlJfqBkfYFNknnSPt%2BKsnm4cDwqQwk5MhPqIoIVBG9YDHe1IZICDtbFXnGxWj2Br9Hh5VjLp9DkNVUfC52XsQsc0yMXOijSSpNW3ePqfg6dV%2BT%2B%2FTCsptblm72gaWbqQPoyDq%2BuiSjgy%2FHf%2FxBvq9A7P7IP5QMg%2FunbIKCRakyFUcufN52tcSoG14I1LaznA8GqrbKPfpOF%2F1euazF8wuObb%2BFnhyCMXU4rJgVtR3Q4pbqP4I97VzyPg1iLqgh%2BiIjidlcyy5W%2FzeodeTrUqsSP8LPtILIdiFFrszBKub1O9uQnuydSr1Qpfv6Cxr7t5HfHRfqcds9TgoAVec721rBvXKkWQF4QEAGyDKs9Tq8J%2BPQSUqiOI6LH0o%2BDgwXZbYPnSWSvY3yQEfjvLpMx8UiyTEq%2FuUK9jwLVyQ%2FhaQUvdng2aq0V0clXUVtziW%2BwZoEZ%2BI05E%2FReEunePyyelOAF0pO6I1G6GIl4rT%2FD3WytmUXvh4MdDOekaCsNXZfVZ07go%2BpZpSGFjPAro0IG7oubSl%2Bbxo6Xe71V7IdCWe83ttr6CFCJqAGanrL1pVPDmm5JXazPFWDMmokZAG1p1x2CYEjYSMpzGmFJnnMIX0pFarVdUYkoUIMhQ7jSGjBujTVuM2QXyqerWBNpOHE%2FFkMT3q9K4p315Me0dFus7D6JR7oKbXZQvCZEahILb6UXWPNmSL5phWHLtAWdBl29LemifY69Ya98ptlUC5lIA8EWoiF08wQUKPx9fV4yvwWnIq6OXcNTJVzJ0FLDJTUAyurrbj2vJIk9aZlVAqQgkpFtxEIdRs40VF5oSBYInter6RUVFMg6jzTfBAdpYx9uvFVBjC5RkrXLpGDzxkFhLHCEzYaplZxMWuLUB6MwW0KSFPVZuwVdtzvfazXtR6aoKxLgVjrQWj3CjdzYGjNdZ2jZKhMJEAfIO8VLO2SfcVk1Un6kNyVanKA5JV535Q2H43iLN7CA4C%2FXDdKhLi5p%2Ff9543W%2FXh06O2Orqu008TfGvOlCvoGFqnhd7sI2c%2Bm58nNU8abVxP0f65%2BBSdA1LrH%2FXGa84bxOi3tm1MsRtye3czQ8No10RO49pqXRfhbM0w1OpryWKQkA7Zg8RuQ1QGpFFre7C2ye4MhKKDcP0wP4HDgImnlxvob4Bgpe0C3FS3FaZJW%2BniYkqUJ3DHv9NKCxQ6b9ky1eVWNw9lSPEqU9TSlkZK%2BAUDNg5q%2FoUD3jrGYRCbbf8KQnVwULe6teMBbuYo7F8iUx0eCCLVCYIcE4ia8llBScFbBKMzpklb7e3d3NZo%2BNjJqr48tU1r3VyHpatRM7qzaACLuYauZ%2FS5VkKFrTmpvgWbNS%2Fn0I0oY9jWVckbPFTFqiu5xli%2F%2BMZJA43t2K4vh9SWSnO%2B08i3q0y1GnQpjSyvlAk9VwOK7NAuYaJNgZNayR2M3cuGtcLTiqpO3YeqTXTbSJcbh9gc34bZUzetYiZpb4pVjdWuxNKEG1CDJjU22kEhhrSP%2FqdUV6FRZcEv93zHSLxlRaQheBbQNQltfoproHK0D4CIkX%2B%2B1tdbLAQedB%2F6WE1%2FKltFuxge3QiBS32HSdflWRnFSCYAUYnmXVFjlju4SmodBbmWFDnRLW8Oq%2FSJCZufthLDQ9dGps1kQSkrPdj6YV20rNEiISCbprZ2AugJEz0kXOsHdDX1qdSN0ocssgNv7RrV6VDtjOQGM1p06qiRs%2BN%2Fa5qc7WyctthxCUkHuarAga6elo57OLPudHvs6ZAO%2FlrOVTqqCPDkWGXz80SRyxMwH5SAJ3Dk5ciBEUbOuvJl2v6ydNeUJtV40GVnOZUpcGFUsPojADfw6PTY%2BTKs10mBDMHc05p%2FQzuhedBjwKWnFp8c2bxh7NXmvbbK5QTY%2BuGdlUABCLMIKB57Gui6ALougG6ToapqyDJUSMQy2uJgMZLHaZdhLKbdYgF6IBHmDLSl989Z4Y%2FqxEs8e%2BW7kjO%2FnkfZDkSJDhmtCml%2BIqA6zS4kAynzLkdYGsAGWYOG1NbAz3YxiAmqFykIT4tIIq7F0nPuyuNHiRwSWm7dMhM3XVmxW0RVuq5vLWU0G7cy5JLe07b6qa3%2ByklHW%2F9vlPMK7qunAwjIC90ociBtAqTIA4BZMcXky6CIlV%2Bon%2BrdMrnW%2B9eit%2FM6KZt3we7M%2B%2Bnriz4MtrYzEUHexfpF1djTO1s%2FsDOZ8igOPPlhFNZf2dnOvG2oW4s%2BDHZjZ9AA3gQEfqO92DCkvGqvsRhi1thB8BHMHsKI4G3ulI4UUiQOUTQT72VwHhGFNpxMiP%2FGX%2BkwYavttMWBcb3pJ6QRj4VRLPSDQg04%2B2Z9oIzNTm2jDGPFLR7tXLmWC4VhFfIXBTCnpwr%2FVwWs%2BkQcaUhdrwp902AGZM%2FUj%2BzmdGTdJP1GUtCDV%2Fhv7v7zVvdTLMin2zoflcHlclOBfV1UzxCix2Q1i%2BbOBrR2AUwePhf3HT73yWdsH4vbYmi4dF0YNito1a03o7Bpkut5yXCAmO94YJAD3lMfWoUgtNW7gUGLbjZ%2BGHxoEy4D%2FN9l7M0AcSOFHIMloT9wIKQlmyVl3JnzdmbN09lHOVU1qiXTPDA4Cf0DTuoOTHmN6eoPuZkmERkFhyBCnt0PelRfoogx4wtjtbiaR8o5FbiXumpKJVS%2Bm8mvXKgzL3Qtrl0TJL4tQA9ynSelpLaM%2BeZULqVF%2BJRWHqorNnKVpgpbecqE9dy3zDTmq1bGfNocsujRGkgTps135YUbEZpJ6a7QyQ8YgN3puLh800u2n3kBXYiqqEBPs2gxE0rUqYK9hVacrqIsHYDxJY1O6eoTYmU1yn2p4hNQuo1YXlcvKrGm%2BsQLfipiY5AnzjN5kas4jEv4NUMqU1OVhfMxNZErId0XdDMysO6pnOtHyw6XBx26U8ypCgWmunTrpZooDr9EtXLldMLJ%2BNrukjYt95ntKM1SFXg%2B3UmhWDCVEjkwTBHlFu8ylHQxshYlR13T7KlATv4p9arSgzbX2uKc2Alqw4qY6jXdI6B3%2FxiWfu2yJMbCI%2FaHfLMwi%2FiNDV9f%2FhUwIJ8XOSQ2dJ8%2FTwnW5r2P%2F4NskVmBEaGJWqjwfay%2F323kFjJGCxO3Hzvigcg1pcaxdgWTuuUemjwB8aJ%2BxxBW0f1C5SX94OdS%2BhZTKH95ZOxaMFNWRnUDLXW1SOrv%2FxCHQBlSrbJAWa7IdJHNc8lTl1vdMA9IBjfuuxTCX7%2FxUuWf%2FPZjBusv%2BNbrX%2Bj682CnYmyRffhA7zTyBWWjyfAhJGnGxw%2FVy3H85gZJujYl3VptjsHzisRB5l7EN8MNh5DRfS3oBrsxGAEqODpZSdjWJlpMZW1D%2FNwwwLl92sBTNSwd%2BWbltVh%2BgKeygzjARofwK3ShxJDlq64i5TwSCT%2BXi6LGsSy9h9angLin3lUDielFwDMxaU8UA4kQlO1Tz77eIJW8xFnYpc2dczMyUGAw2Y7hEQTF90YFqtxytuuBmY2Dr8vNrtuczGhHg7K8Sr9ghyeVyFZ9sssHgSzoqv1gB%2F%2B6MeanwlJX9aKHVaM02698fpPTce%2BKI8Ao7NALE0rqRRndXO6UQGqVCzYGZLK1LaAyt6N2Yi6KD%2BSV25lWQo73qM44PaLHrdIistX%2F2SDA09qEh8ZPEcztqz7P%2BZXe05RqupUsAy8sLmbqQgnlmYRmcVyh%2BUvlNl0nwXK%2FbpNff5DVkqWSGhCR6A%2BJeQ7ldtLF%2B%2FOXo%2FEVvaH%2B7v3lZPTHREB5EFhJEQJNZj%2BT898Oe6RkRZLAij9QvdqtcGqhcwsyZ5m8bEfv8uq3aLxKXiZtdk5VzNWqCmCbcvRVi04DHnNGrFMbWt7ptchUiDehihf3slHROUvxfj9XSOUGqFaDWnVTQr6oeOmreL2I3w%2FSYiewgfp%2FATVZD7E%2Fr0dB%2Fq%2BCA9cpN%2FILOZyisVxQ4Ycjqd7oap%2F8bJGV08M4HmJTCzihFe5Yqsp3aesjMXt8UzMtTt0CSf9ky%2FqwIdfM1UNIRqBsgMT43Gyg4oWLhyfvrKTByIIESVj3KLAi9wDD9SPik2opugGNLqcHajXpV723vBRdjiha6qNuZ8QbZGcaQ12b7rkHNYKELIvwAToV5o5W438BUEsDBBQAAAAIAPuMMF2nwABTRw0AALQkAAAXAAAAdXRpbHMvdGhlcm1hbDJkX3J1bnMucHnFWm1z2kgS%2Fs6v6NJWypIPZCRir82udssbyMWVxPY57Oa2WJYaJAE66y2SMCaU77dfd89IFi9xkr27ChWDNJrp6Zenn%2BkZRdO0RjH3s0iEtjfOFnFupitotQAbgW5hmiURuElc%2BPfFURqKuGV7LTWkFSWeH5qR14QghiTz%2FMxsNAA%2Fpnmk%2Ft358d3RJIiP0lUxT2JYFEGYH%2B3OOWy1%2FpXj82RRmHQxajRuFjG0Ae5EGHiiCJK4y2rZPciT8M6nOene6kEYREEBd6ht4IfeWEnXjSaI2KNOrBR%2BMr%2BFSgZ3LA6SqbTTd0l3D743j61ncAS2eWw%2FAxFkrYkfJktw%2FSAM4pnJGlkAqS9uwRuwcG9RrMoOpMHEFxEsA6%2BYN2F5Ag4KM08hilCVAtW7x2m8JPelLBt2xl%2F33r4DEaZzAcmdn0mLW1YbvF%2BO3AjyNPMF%2BhuNxs52T8rpABSZiPPAj4suLOd%2BjJP4OeQFdl7hjyh8EG6xEGG4ApGhB%2Fyf5cgJzzBPQvQL6pijUeB7M59jjkPo11u4hYhdH%2FKlnxYYk9ZPEOSJcrNSwWVBbrJIyZQWDvNhmiRFmgVxgb6YB%2B4ccr%2FIcbIlRAu8U%2F5350EKRZKizDJOS1Q4QxlJiP4iN1djArIqCEMKD4Ktjz5CYJHzgm17C%2BlcB0NGInJXsLQpil6KzMslnNIsmYR%2BRJOj4r7ICFc0sIkwk%2Fqp6OAE3mAssXaElzr1cizDbGiYRkGUJlkBhF0cucrLhngRIbzRsXFaNpHBAj2Fhrg5PXJF%2BahKDGou7EajNxi%2FuXh7MSAzzDZUn%2B%2FgdZO1UyNgssCoFWS1jEOcFxnGrXE9fnF1SSMc6PjHdQHXYrf3y5v%2BP97J3rp93PY7TThu44%2FRaHwH5xlqXviIo8yHc9aQ0ieYgbvIMsReyL6PybUlEICBICYIZkyLYg4CEMxRhOJq6MBgwiL2FN7JP01kHt9vsTgSQ5g0G7%2Bcv%2Bujal7gFjo%2Bcm%2BdwjbPb168Gp83H60YByjq3rGakI4fG6%2BFw75oNqD2Yc0cjQGnNYET3tFQH7zhxnEUOSdmm8X7Yy8Q1GC1sWVDDg8cz%2BUT1hZv%2BPqGB3S2B3gsuW1a2MX7OCabZUPbbkL8cRwFsXOKbvf8KRLJOJnqU6PLEhBtrRPkA0kzlEWYsy%2BPLJgky1CGNCDi9j8s%2FNhdNRWHC5M5ApPZz3TDJMxKSsRwxluPpxR2Up6%2F6NIYassTbST1wZBTl8PD26XSSUnBaNwEM7unHx6uDw8pWk3QpuNXH7Uu4AAUgTbidWmQlPGgzGQHbwlGNd%2FP0SYkvFysEFhBPA1iRKFk2vPLnkJwwmgrqO%2BMuI%2FBFiC2AtM3qzWAQ4q9w0WENhPDylEITuTARy4yMTsCfoa%2BrabMk0XmShyzNLl6YPIxpGGT84gv4qTYWKNQG24XMMmSW6Tp%2BWqSBZ4Shqr792I28zPUMi8Xu5lAQpqs4N%2FP77eDpuJAnnC0RRxMkyzStpBKKcz%2BbDRwbcXkWT8w0eFVKKKJJ7rA6upaS4ND%2BP6UU935X34aagKnnEDd3%2Fx6SQv8b%2BdvLnrng4urS83Y6coBcQieL%2FDKTFx37heF0IMYiZaXcUfDeKHVvL5Rw3iK60OZ0kZjWjCdoYTN6kCyjCI5Zgaj4VncF2HsBXmOLM3yLI87m6FY%2BVlOZYUaxa1btKNkbSb7xifyvWARYW%2BHx1e3zfIJxmnjEd4bjQ9%2BlqFq0zARhR6nppjkumcNtQ%2FaCFowLfjKMCNxrxu4PKkGeY8hzWjhkqbJDFX0iSztb1pn7DLpXjt3DaREd5Rr9jKvYtsts3cFSRbecsEuzit%2B3mHjDUpGZ2EGf4qUFRFbe0VsEnP7uM7MXAqgUo%2BOleWHzq42GpkfVvGiYHF%2FFR8ZsHwRRSJbaaOhhoWFHI0xVNH7xFOVIVMN4IP%2B0dhT9daQJu6B1CDorAlAXdPyH7S6DBKdN2kpUYz6N5gIZM4JlncwFS7yEJHQuqZ913w%2BfYDXRM7KY1MNCW6NSh8opQ9Gw4NK6YPR4wjSZo1fXdPeUiQTyFghVvtZUFXnAlSwpWqwxlCmRVpzpbgPcizBDDaMZtAjLKuwO7QNFF%2FSyR8xwI2q%2FUvCr8r%2BnUIf9GpPwSUqEjbvdIzuhsaoz8H0oPvT6QNeUFGP19%2Fz9WBMWwS8PeNbqkKfyY5QTasRQlziY86YLk5qdo7PmrwLMVTZJVtPnjd5T2I8EIUPNdwztTHrmcrROzClkpUrN7lm5gqOMha6WlZRZllMGtxtw5LpEa4U3Z%2Bw0pk%2B3MI6H0qLRmiS2cHgcYuyCxvPuFGrZcxU4y5o61i58WB0aLXbaLZpT8lyEkjBd4fT0bA9emjK%2BrxssUYPzzSpWc3KIetojMqqj4Q4OaYE%2FmojKYLvaxOjbw5xSd6X0JufMhZOpcL%2Fb%2FH7I9Ywt%2FaugbjoXPfPX9OWErP5l%2F75W3h%2F0Ru8asL5AF5e%2FLPfg94VFr6g814Nc4oWcGPParmk0NPikGVipQ9tk4HThI5Jf3jxHC%2BO8e%2BE%2Fyyb4NaEUxMNL51uPQkty%2Fs6cFHmKXARtOD21Ud8ivmlbxRyRpesX6P4OswYZLjP2cSZRI3sugs3BlsJpM1kxf14FG0lKbzGBqutWlw%2FDHPZZG2n7hbYD7guw3hZvar79RiJHqL3ZeYPYC7CaWspp7XsB6VWlnCghiO%2BIz8vyc%2FLvFvNsZXDqtLj%2BtmRa8rS2HE6fWY4cDcfjihy262PkxWCagt0048t2kloECD54pq1xJWqrNUN%2BJG2Azb4Ieax9uiODScviTDsXcLAfVGNRqragB9ZO2TyJYSynvFQ%2B5NDORrj9zSKqO3MtJQCWBRgWNCTPLtNItbkgjI8ZYhMkaZ%2B7OlMPMuTyu%2FIOgPmHGke05DCjmqu7MNnnyahJ7mL635n9sRwaV%2F0nkQoW%2BVoqr%2BkjfSoshaLh016tXbpldPZkUyLNjJmKis%2FR6c7pu1CThqHHiT%2FOvT1TRjXBuj9OvgdXvQv3lxc%2Fn3z4O3xdG0Pw3KPXZYlgq1z6yn%2BIeRrtGo%2FRatPsKU6RlxXZwCMeIzmPoYTljwnLAkIDakoTJKcvdMy85PIL7IV3Ese%2ByRHCVJa2l%2FjKWvveoAbAC%2FKx9xb5Y3Yz1e5vZfpvnT4Tp5ujpEFguUhFr%2B6RqDuNo60v3okp%2B6eccTC242GsZ9IBTEWYWBNJg5b1kiSoeUpOrV3n9n1Z3tI8bE3aai4F%2FuqkOe00%2BY%2B7ZFU0%2FZY62pc1biDPXlkLY%2BnwW6hEnTOsc7TLtHuPUHH7v0AFdjw4daCGtNmT8T6MCvVY9TxeSwpMJLQv9%2BqEe1dEqu4pSnVGku1nDz9JmTTARjcnF%2B%2Bu%2BhfDujdyvtX%2FUss6Prv4N2gf977HX%2FOB304v7m5%2BK3%2F8x7OKYLIV5QTJrM8xV2Z3uqois46bT%2BSTOcpksko0zi9pAeLTGZe9epAz7Ae5MlkhwHtDCebe1tb0c4tNuNzuSOUFJEJ2s4U2VArVwyETnor5zrp1A8v0D4%2FS%2FW2edKxmzyynFipdna8t%2FvZ8f7eZ%2Ft7n%2B3rLYqT9p7uJ3wuwB3lKNX9u%2FIALw%2FFRJ6MCDqyJg%2B7SZTifjVPYqmHWHB5rCOX6QX3GKNIflFVHlNjGXV4iOvPEdDcaSDvDul46u35YKgR79GW%2F7ao1Wf8wRHbnbJ5wmy03e6mFa88sbJ0y%2FclXAev01tVb%2B9ZWQr9pPPMgDWGsSy%2Fctl%2BdsztZ8fUbtXaz2T7WdW%2BR6woAGNRvkbAqpIog%2BIjK3ka9oy24ErPTcJo%2FbT58mxdLg5Henp7SFKM2oZArWA8nX%2BfJvki8%2FdoVMaZcFAFG978aaPQ4E8begblFwe6q9ywqRVu0bJkMZu3inng3sZ%2BnkMSh6sfIKTDKhGSiWRumKDKidzF1emss0tn6a2T3jYphRz8a1JyOAVlAnoXL86aDGmHvj5borHmDn9%2Fti95F%2BVWb6AQgJj2hzyb8YU7bM4nh7%2FNIgmDvNCNzw6i7HPo68uHSMZx6uTzNYOrel1JqNXvlZhvs3ZMUL1XfXh19abXv%2FnsC1pMKCJ1qyMLxP3n7oT09YE8DYX3R5HN%2B90OV4fHbd6hP5aIJ9R83N5t1mqrzoSXHSwVKcnmxHc6s6mlvuUPbUss%2F3kT5IGsesEjdss%2FdYSszmvn9bpvfynGgibjXUl8iPbVkogAcDeMOoKO1YoIDd4Qk9o5NupzQ%2B6BsWiZd2cP2haLrHG8cqggV8lKbTIur7czHr23UcHOHf2S3iTtm3KuKlp0kSPkJdroTMbfCJ4uwIurX69pE9V6cXXZh5dXV4PrmwusdECXL9vku9%2B72nt72bTv%2FKoOUH6b5gWiOjz56%2Fh06%2Fj0GJ%2F8SveUvs7MU8SlzRDlVhu%2FPwvO%2Bjs2779H6F8RV3OWx%2BcYfL7xRZBztyCHMzveE8hCKGryP%2Bho5L18hXuubHanNq%2F0vsCpGoflhcnvifRyoIEgsmRNQ%2Femt4hSnd%2FrJKiITlLoDbG2U7gss6TwsT7BDmTIfwBQSwMEFAAAAAgACo0wXT1dmL1ADwAAqCQAABgAAAB1dGlscy9ib3R0b21fYm91bmRhcnkucHm1Wm1T20gS%2Fu5fMaVUConIQjaGBO86dyaYTe7ApIAkl%2FL6XIM0xgp68UoyhvWxv%2F2e7pFsGZxk72pDhWCPZlo9%2FfL00yMZhlG7SvI8iUZXySz2ZXrvTO9FvS7mE5mLLMgzgWGVinyihDcJpsJXXuCrTByeXb4VExne4nMy5utpcO3Uapf4pGWKsfSUCDIIU6kS0ktmWR54mZCxL5Ipf%2FSSMIQ8G3MCb6In35O0eyFTVfOSaDrLlS%2Fy5FphNBUsKpX8OZ%2FIWASxyOeJmIa4Wdau1YTYFt03Zx8uLt%2B96Z6cfBZBTmKliII0TVJHvD86vai%2FlkEqUjUOlYc9Hhw4r56X25gmc5XaIkvoG8SJcjtZKK8wFng3scoykc%2FwB3JTlSWxjLFV2ldpqK1M%2BEmmYK%2Bpin3YCJrmDovTCsxlrioqNJ2Xz8nwsZJpeC8imXsT7BsjWpHKbfwgk9Mp5mUO7%2Fbs%2FfpWeROwEH9Irr5AfnCrRJgkN3QxTWbXE0d0YQAvyXDrOMGm4mtxNctZv3GSXgVQOYgilWZBEv%2BEXWp14a5ZFBfr%2Bt1%2Ft4S8UincgVm0XnjwyBUskKQpbqt8BETvVqX3Ip5FV0UcwWt%2BMh6L32ZJThZE6OV8obBzGYrY8rWKFaRjFvndqfULVbHLiUx9L%2FFho3GKRdMU1m6LdEZ2XgsQL8h5CazP23OcneLfrYpvd66CeGd6n09oA09SoWYgQ4JomqQ57QC5IWGvaTlEjq6ENcJZlpfo%2FpEMmz4N581a7VjwT0fsua7arR32uqf81ZNOnso482eeSs1jW%2By3bNFsOvv4tOs0rYEx3zeGevEz8bbecF%2Faor4v%2FEP4JMhyMYiiYe3y7L2W3nBc1xV%2F8ucZxyKSa6qDm0X90jvRolyn0dqt9Uu9oWh%2FhFirLs9g2RAeTSKkMDJxzSAEJRf7tZPu6ejDqRZAnyFi1D8VO6IBM9Rqz0Tnr%2FyBvIYjLt%2F2xOm78%2FOz87ZOw9us8G59PYv%2F8tv7asx3NPNRFNnIhTCZdwygjWGLcQfuzWUQdkzLanMwnsAuA9OY%2BlGGCeTFbdilvmvZwjSuVYhB8kdlsJhK4svhoXghQoSCSbItlpuqfJbGZPLpSOYm%2FmYJsHqU5dK7MU%2Bgiy0i5QezaBTEHYOz21gOISE7rDnu2LDgJNoVGW6UIcFNvrS%2BHRvw0nGdpmuLSdBpIgiLDQInOsgYRyLGr5UZJjQB%2BkLxAxsh5rpNrbEvyompvDcH2oaFAVld3hyBk8gZ9LPh2lbzzBZ%2BqeoccWnyiC08FecpwhPFagwVG6VmSO33St7U86QOML0p4kSmgUazeUBQI17s1GmhgLVRHyS0SFGJVgHkEEKQuHmh%2FlWGG4t6cVtL%2FNzhOxdb5qlfMDWIc5N3ex0FsblhobW2O9MfzIdOJO9MC1P0F6yzLOSRP%2FgypFBwYXz6%2FEOSqumIT92Tf9bPjo%2FbyPe5yIMQDGGaBKGuONiQSmMZrgqVzQXRC6lSFfg%2BD39Iws1leIOKgpQw88nIV9d2ieWUg4jTlctPKNKhJYooU4YI1ibPnvV7lS1QBRB5Cr5jEjgykam%2FLoSyKM0meBAZZTkCW0bVzXQlQ%2BaCAHgpSo8HeZJQchkpRUZk2u%2Bp9APAf6F44XWqiATAblmQBfbhU9ibVbBYR4kqPCy3XwIN3zjSKHzavRxEw4Hhoa7slAMFBhTD2yJbLgvGtPI115aVsEpwYhfY%2FfIKKf%2BiA3W36UoudXinHm04i9bjuolJmF%2FkLcXUKE9GHDMjChfzGGV35b1LJkIa2pJYwQtZplbBBZYFR9E3jk515ylFRCbPOAfr7IcCl6AWJubSEq9FY8dsiuNn1tJFq43BJ6lSWbEFWgUrwGomac7KWSVAsgHhxClcCZeNiqhchaSS5JEOlf7Vlj4xsYqhKKjMI7JN1I82QpL0Lr0EbCoLcU15kwSBO36sc3GXUsWVBx4HmvVDcGLX0Xz0os36ZjJSS0IHUq0UNLxfZ6Y%2FBBIyYOgkND%2FBC2hRVuY%2BRVvhIRhszqpsCpqmU3TFYw%2B7J93%2Bm94RKQp%2BnngzojnC1C3KfTJjWTKcy3si%2Bcj9c5CojvjkttydcvEIY9xEXLAiyOVXxFr%2FaAhSiBCHpoPfa2HMgZdr33%2BE3yMENjh7VvJYbgLkXIQyuvLlTktMi%2Bp1K8MQ%2FVI6q2DMKoDV3dSsl6EwDfC3sIlO%2Faq%2BltjeFs0ynFFsRv2uSZ0ECilhGUyVgCxo0xIH4VqImvqqiq8YAwr2uyATipk3x225vGxAUEqJspAhzGUxZbiOV2lYsAVGwgaoCPjFEhBHhIaaVBy4FZCLAh8LQDRQcScB1cfm8tonjX9Lr49WXtfMSFum3DNE2WTuURx1ChZLjGvXWkHdDSSWoUZIUtADQOZqx52OKG0mVAiS8Un8XExcClru1OSbkuKQAfG8gGkTLqxBZ5jAUZg0GsVIstGI7zMaRTKIRyNDG2SaEs8YG%2Bg5xM3b3zUGiQUhUNtpjh%2BI1pjcU6B4LNuABUoLXbKpjokFSgt9%2BzU2rFpFqtExYI6XLas6tsa9qXv9Jvs2rK%2FKIxdj7pIAEvsr6h%2B17jyKECyYNYiQvVaZnvyYur7phYBGZ5%2F2%2FmIFqBZJA5sxviOINCjpMqQsuXooMyq8IJh7NGZVCy%2B8pO9LLqJ7MDPSn9B9c%2BfEVXi9vJaVmeYNERt%2B4OVmOkk6DXfXdZCTnUbrFX2QDSThHlKn06DhaafxyqXxG0rORmsVr0yJKWQfc3mm8av2gZVeZ6mgnr61ulpG1q%2BxEAtIezCeXqPP0kNjnglqDerUFsDqbbHwNXttO7vjhzp9I2LL3wAij%2Bw%2FNlDq0SIDLMqZO8v1jfHDHd2RCPzCHwRDLeTvYpFny29RVFGOAsvjSILJXAKV3Ya1bvcMBvFvyUxrfYS1Nmltk1DNKxOq6DgX%2Fi3f3aYWgtoOijcWKBbZvL1Hqovn6xlAxgSjpAy6PDvpnRMyi3cXoiven5%2B9751ffhZnx%2BLT2955D4SV5735cP6xJz6ffRBvuheXzro8VtR1Wgcc7MXR0Gn3X%2B9OP5zaxbEcDY2DFNYF9QhuJZ8V3co4yCYqowq2QaRi7gt5mYJvfJGkWOuwKXmXRLgAfFKMQxnfOKKvbunwiNlxshx%2BBCfAF%2BTjRlSpNB%2BEKd9vPTZ1Ht8Am5UvF1skfKv9eu9hscVtQJ3bAGJgGG28xDChGWCUvrr4yt42G0cWDTTKPOA%2BdaLjzBa7%2BG3hlwJun373KiE3TxBqay0Mwcieu4o3f9fVlWtTM78WlWtnCdtPTxK2H58j4EZ8hGCL43Xg%2B%2FbpgMbd9axB3WFG3dnU3AAP%2BSzhafos8kn7devBX8wTGHCvyCJ826EytY22tv36wHHHD88XsAPZ2GmNH4x1z1HmEJKHckqUIpt5HuoLhTKRT4%2BOGXN4ATF%2B3RbYior9jlHImLN1Kw4gb60cUAQMqoPzJcG2xsaCQMi1G%2FV4G2tZTYv1ZC0N9j0fTJsgLU14v2zmlzmEJE%2Fi8F780az0mtDRR9QmlJZxHt6XZ9CicQSyHAa%2FzZSGFjrOjjek5dlHAMPF5TsUjR7tl0LZXp5Kr5ID66%2FSRPols4T8DFz2UUIW2L5FubPV%2FrnRRKwfP0OQ7z%2FoLCmaFgr7XQxp6%2F5Np0UlC2LwCDMBgAY%2B%2FksTzyLTLAymHUZbmI8OPGHo450GXaBs4aT5XnEXtAQ0tLKo5VoPDhhYlJmVVDuON524rik3MKirM4bLNbRLrNrYm26M5zjS1jqOYSsK5wWJgFmahPn%2BYuvNSa97frFFtABGe63vwERv6%2B27y4s1C1ZDho3OPSw7lTtedIEB4R2QnI4w6PEMHdnbzCvyebLRqZoKPWo2ixaUXEa5UEcyPEmVUpv%2FVJIhnzyQ40nBxddbYKssj4%2FLe%2FFTwUsGyz1uUCv3%2FEZ52NWk86J72hOHZx%2F6R93zz7a46PX64vAzXzo7%2FEfvzeW7j71vFQEi%2FXD0YqmggY5%2FIrptBgMqbHRajhgrfgYFg%2BgPNJgOgaKP1h62iSMW9n5BckoZA6KgenFx8EKo%2FGcENiBko8BGufj7Ah%2BelD3aPbJ8lyoaere%2FL9tMisZWObhqZnUxNB6R9Sk5kA35NPcqd8Ncfauyx7S3prdbNkgi6iJux0lTXqORlzTylCvRCc6qHy4eTgXlSUmM1rngM49aZVy7BcTSo60nMLrer5OkeZLeEG1LYuWIwwRRStl22Ds%2BAw2T5bMu6vToaaZMHWszkPa7BXgSEoczWkFWJFzljKHCNQ5UyIiq54UOuuTrSa7nVawNb2gK2%2BRa1dyj%2F3Xdaun%2F9zabvt8tQQkwyA9h0QavFBrNIrPfJZO7NGn2JF2R8FioMzwZj1hfvYjaj%2F5gi4Nva0gidgnvNorA9B3WcXu7xRUd97rbgHi8eXGdKH66Rg8cuShi97Rnhiw6U3Hv2FHqbppks5RPV3hKa28TIb6cyFzj42rf9vLBaSo9fWg7DhMYmkObQuiNbL4QQSSvEQr%2FA3VtaWy6PO8e9Wz91Pxt9%2BRj7wIE7ZceLp1%2FA5LyXB8VI149mDXGrznA9zC5zqbSU2Yd7EJ%2Fb7jm3oFzgJw%2FQLkUg33XcYfDp%2FQWosbB9UwfelDCtwoKixAjcrvvikz4s%2Fxes9nFFtJQcOS%2BepLt2er5zKTI%2FRUbrfTp9hJAqe%2Bs0kbz%2F6CrLrfXy9YfgepWJDL4DDYj97DCI9bPA%2FRxwA%2FQs0pc%2Fty5QXkKIZru13f2tbpS7rCS%2Bylxl6ZzHlw3j0zuGDrkN4LHPJ15ORi%2Br%2B46YKrj0dvf6ZHefL88pf4K7dIPNQvX8p%2FRpIMI8H8fEZOg1VAdoemn%2BnOF92danWwWRTK9N9NKk4OgowfYLh2vYwpztAAwbaY2MgHE7HJEOG4MB%2FXG8OtlBQGdDXRIDxHT1IMvSDZjWoPaiEplebW5sNDLETdKTTUmMOkuaXS%2F%2B1Nhdz0hVgG%2Fa0BvP6QqSm7184jHuJPPYqohqfptFqT6qRNVIED8vTCXBxz7r%2B4I9hrOyztL97BJElK7meOGT7Bse5sV1SGManT47uhC0Csx5YsbqzP2dmVwHM4CeqNm5tG7FBsAsvIuBj%2F5SpV%2Bu0acd%2Bquc3BwwA9HUfroZZU6v6qizSNvlH7tZYNQfkuj4Rzs0hEAqit6%2Bi5CGTTBywmzu6Vt6J2ao%2FPPIlRx5mCPkPVfUEsDBBQAAAAIADV9MV2D7dl%2FIRQAAGUtAAAeAAAAdXRpbHMveW9vX3N1YnN0cmF0ZV9oZWF0aW5nLnB5lVppc9tGtv2OX9FFlyNSJsFFlidDW05omY5Y1uKS6OdxOXoMCDRFlLAZDWiJyvnt79zb3QCo5SXjmolIsPv2Xc9dGq1Wy7lN04Uql6rIvUIu1tIrwuTCzW5Fryeu17fia5qK0WA0EkpKJYK52BO7Iv7YFV4SYIFXCN%2FL8xC%2FpVcydx1H4J8fYDm%2Blqofhauy56%2FDrJekhVym6WW%2FLMJIiZ9%2BEq7bN%2F%2B7kslVfxkm%2Fey2WKeJeIorx2kfvxPFWoqll0vxRxhnaQ4WQN%2Fz01IVoa%2F%2BEImUgRL%2BdQBm%2BbCuUCnvAqVA5mKV5rEIEweP8tiLRsEiLxNlpP7jabaYGH5x%2FxCrPI2ZpBVL5GlaYL8TpFAGnorrNL%2Bs1uXSFYdyVQgvShP5mhcU61CJVRjJLSWWpQoTqZTbcRzovCuOwqKQkSpkmHTFQZkXXXHo%2BXka3oifxNnay8JcW6YrjmGF%2FTSOy0QMd8Yv%2F70jcsl68ZxCxpmEEktoy197yYUU6UoM3MFgV7zo9%2FjTjtgXHnEjw5yZhq5FloZJIdrDXfGl78ejrrM7GIhYif0vXbGDj5cHf3ZFAgWPBl3xIbxwxWjZYadovSGqI03UiyKRebkXy0LmShQSAgUtp31WZpnetut1XDEnR0rKeAnjQCek11x6CirPZJpFUhT4ahSWy4swlsJT1nzRrfAj6SWumBW0GyIUa3GZpNckyDXpXoRwkjSGYdgeSwkPIBKqjGlNWDhelkXkxUUqPPHp%2FdEZOxX8ec5qUYXnX3aJqQAKXDGHRxJOEagxf7mIQE0s06IA%2FVQvCEK1FteeEmf7p7N30%2FfOyYcPlSsupRdDNeAULAfyAtslIgr%2BnoveWzFyd0UZi6PbyOPvf41EHItYBiGe4rsXItgmhbWF2egtVZovlRjJ3ksRvIPl2CR0nl9G7AWGxEt3t1rjtL2h2BarxdHBn%2F%2BbaBX5nns0mcM0xzIkPVuzqLTMfUkWgyclUD1sQhpM8AEWIoEcbYDEY91CfC8xjNVkWK4uecjItZwi9ojZkI2o5YeJQ9J76OLI4c7PIssq7ZICYZ8zrc4MLg8%2FK0L4DLZ74uxgOp2Lg%2BlkPj2FXZIA2oVxWU%2FkKQCs6wROkQSlX4RX0smlCmHmxJdskf4lnHvo%2Fkv2gHejj334%2FV%2FDweAG50bpNZ8JdEpUKBEnQbhaIYDTxAEiyYCJGDZXURmyUCrEmRTMcAByRy8hDFinUUCwVGg3ykPFxytZiOWts8ZJKziAZZMDIpEMi%2BCxzEnDLH4ZKdkFIToZKP2XUN%2Fzol10oKHTMtFIxfGlxoDooYvIzNYeMUlAfduwIrk7%2B2WFCatcfi9B%2BRY7R672pjQhXRU9iHfTUIRKo5LY7FK4wSBQunfhhVhsaBXXKacI%2BKGn4I8xdinRppxCB2qUeS3eAFfoUesBhrQ62L%2FjGnJkQyMp8wQLEqMIXulfwlTFtZQkVAq14mirA5B46UJ%2Fxe3YHAlnFn06VFF8G49jKPe0cklI6Mfz%2FTIuI%2Bj%2FFxDZ1dpQHgFSjkABj6FPtE4%2Bn4oqg3WBQqHPkV7BkSrSTGnNrWROhnScEx1QILiWcACIW8evlVL5XsRxBTJR6gU9xAHt1iFJcQYLWGM7gYS%2FBCwdG3wR68DT%2FOggn57OJoeL%2FZPjD7P30%2BP9qbjIkSUVRS5lWbDUisLCZBFg988WWQoxFEc2DwyBFXA8iChvPL%2FArsPZ8XRySk4VFuz1HnzZL9JcjAQkxl%2Bk4AZXOm7vLWF1cS1SKVCryLvIJXuPCUj89L1ELg4c8J3mSPO9dNWLvYskLMpAcnJY00%2BJJIeWtUtVKm64JC8FbjETDtRgw5lNfR0GxZpyw3Wq8U%2FBR4D1tCBltLz2bpksWen4ZC7iNJBRJAMd5cj5scUDglucB%2FIetAGXXiLTgKTWWEHuB2QivrAAZRAIMY0ohSMIgEF%2BcYv8Adcv9JEaA7DEYdDNGDVQHAFnkL6gxL9ecsRegSGc07vGJ9E20UnuCKTRQI1yASwLlUk%2FXIU%2BZVoHEIqgLvmEUHVeV8o7siY0WHsdEoToVJqzPJUJbQL1oejci5xdl5Pbhy8HRzgMoEg0SXrKzyCVlsU90CeVMgXkaK1bJKqUsnQScNKHTHDLVFCg4giQpdTNbOBpLOMlJOUlDuojjd2mDNEZSteFKAnpqSnTdMLz1KXSla%2FHxje5jQJYh%2B29ZMMo0gXnvlcSjJgzmIJB243c5Tot1OWmskUYZ3SkSDLnsWKXfvI9xzk8Hg4WQK89LHSj9KI9HHQ0nlX%2FniFsqXI4zhwHuLAygHCcxW2kauhitTj4szNmdAYHn4zX9bwYlRGFELwR4FpqPsE8rUfxmfXjbrNmEKgmoNiOS2Iw0oMr%2FdM3OuicH%2BYSaJKI%2BFvLG7bOUX20iRxYHspXHbG9Tb8k%2FIMVbVsg%2FboDwzyrehHM298XlIK6AhCjxUgWKgzk3qgW5ZSSqtY2wQunZg8pNg57YbIKARBU10RI02VC7YFXpTfK3jemqdEH2QJmfjKfHNqyJuB14tuXfjw6F6hFrxihNZMIZFIg90dMSDMo8H%2FEMwXx2otWPQWjSuUKgGh70AXQo7QW37e2NPBfoj6Fu5FN25f6URZ2OkwPtSyjGlF9LfTKPXHZb%2BfrVPjZ3xgC6%2FEY2r4soG6Qx0dsZNXjo5%2B1zjtGfmZ7zyqibwRpmnOETWbdNnmi5R3fNO%2F2nPpX%2FCVJug%2BWWy8NQm8Jn%2FMXlEkbrtoVs8WXuGHmbx%2F76lxcIf8B1nOkYSqmug%2Bg7jtrVpc%2FM1d8zgAAiFmYfoyGiWhtwAgVagKpXz0BuWVGkQ5MrdTc0MWjIYbnzDn08btjo7PdNExtgc2n2hiOA2HIEJEXLwNvDPxAr9Zu9VrY8K9XWPAMGbP3WEPXrfvWzIPcXe5D%2BVmpaNOj%2F5wPi68nJ2Byj9oNuWPx5OBPZ7Y4%2B%2FRpQr8Md%2BXLCmkoEETdPXac%2BeLT58OzKdYNUNhX65SWveotaeFvk0981AjBfm8hJEBaN7XuKryh6rLQRVtVupquzHm%2FOPp6iPJjj1oJ2XtlCMX8t6WzFcM3J%2BP2%2FhqdciQBJKbz4s6DOvJOy3k%2FX8wPpl9p9uEOZG%2FH0PrIfx8001U%2FbBtk2n80%2BQ8LRftHG%2Fv%2FQb%2FcFc1%2B2XGMwfeswc33oRBfDgDAszMx2Z9%2FnhwefhWzYwHWxbvp5Eh8mswPuOcyTWOr8wSlVetuS0ZcCG2N34xGP%2B62dLxw4bc1fjvcoUc2MlGo9xU9ffUDJAmOEhqviHaLEyDYb%2Bmukz%2BR5lsmar1F8M5vwlJ8XicE7XV1RmiuQWpgAhW%2FSawZ1RSJQ3d3ha%2F30AOpiskSeJDndraHcoc4d3dWP2p9%2FJ588WxlaBpmquS4PKKuBpnBjiOq5uh1XdrpHFGTu0aXJ6niz2%2BpTilktXRL1QAniEXaizo0Can2Uly4h6ZX7fVqis0mWbuqLcTMREStUSvoKoTO0pUIiC1Rn3ISVC6oGXJP%2BUELnkre82F2eCQm8KqNrrrR43GxVzV4tst6xL%2BiFDIxADfB0TiFsQ0BpI1eEyl%2BSn1AUuiItWmVdYRwUcoxOQmYSAdsC4tL%2F%2B8%2Fg1NVEqdEUKIa0LMZCOZV8cBmtdOVOzpkG9XI2H25%2BvG8WZtSgXWnmRm7w9UPfUJFmGhCK%2BtF3THv1aXM0B10hUFKRIoOns63wXnN8EemRUS7Vc63SjbGF41BxjeeXJyPtVvqmcZzdySFuIIZtFOgyNNF0RV7iGyZnNQyfa%2FeYZ8%2BF21rm76NSGO%2Bc53bu6IpHmrQTu211FTX7ggPfu4OVjd2oJuHlJHMfKwRSA9dOiwa%2FLTvn0eFxt8w2amYamJeIb6pcwDZz0A39LJsmN5bZpbgjR7b8QtqYIuDesKj644NFCwYBAcuyuGBO9ql%2F%2BI%2FsLJBv2DepXFO0wUa1ay1v67x%2BIw91NabgFYh7CaqOU03Fy%2FuF1E1HG9uo8grNnG1gDbcEZA0mFdQia%2BA%2FDuwbh4NCT3RwrUa52IvM22W7OglHyFPMF%2BYFA4KC%2BtkD1TwIBAeGKxuoJhGJJOLYj0Wd%2FYAPtpwS01WEPrwHxB0KhZNZtcrB1hJeXyH1pthQIA8ZKbbNZzNq7meT1ZHNxQE5MujFY%2BxaIiprwC4k0DThK7CbYnn5tz2f2vF%2F8qAttRCvyR3On%2BP8ahm3p9MzwD0KB0mv51Op%2BLLbH5AwD87FSdfjsX%2BdHY4O%2F7tF3Du1XMoiablwcit8wjmP9sYSHLnyKXbjEdWJmVk5TIK4QOBTR6ccO1YkIpGpQcqIMfFOqHuGz0kxILW44UTz5SFL0MemV3rYj5MgHQFt000JXmGnJFcYL2QN1nKg5aieR1B7a8f0kDLJ4hEi0bTB886FIBgXBfUoJbQQJV6CBrRUu6OvZswpjTNA0TtpaZexW%2F0Qd7oARlfL3BVgba%2BpZkj5azCC7ClRJCyV5FP5R4dLnigwyOnFtfyPMaN01y61gxP6J7Ps7PExvAr0Dr%2FVat8fA%2FJNHx1qQzGp0GFZDYi6TOlNIKNXc5%2FSDNIiaIKNNvlFX3jp7oCe8WLGR6KxVLPqfYartw2JXRfGEJcEY4qKCAJ3vApWFVHMyTRzsL3RiCqOwbNojlnbPiEP%2B1%2FYV%2ByCdC2L27t1Oa24WmPjcui1FdSNjQKfVea1PcoXk2PJpG9ehK5CukKUSzLwgzItOPy3IlnEuRCqnJUgIxEG9PAs1ooEl91mzUoTd8qRxXVNaXybmkendMF2nvtYOzn6JkrX7yCnwSc9NwNFLQTeHJ2Hps2p6TZ%2BlaFvhrzvQnVqSiUIc%2FSTLqqQKgpDs30f7RdDz22kT%2BF6nAZMliBjK0QbrlOLjbnI7qhHaEZr%2BsDqjU3ayxOyVV9NTxnrHz1D7ASHe77z%2FOv1aXByXFXt58nHz64GkYnYn46Qdc12d%2F%2FfPT5EIXyL49i4pSm5PfuUerbE1XCRjAyTT%2BveCSVy0xfg2sccdES6rqNphygR2GqiaAYZ0fXU7oBex%2BNXMnxM%2FK%2FGg965lOvyDouTULDNGjE3QvB7bjDt1J23kC1SZGNq3kNk2lX3%2FAFxEQIRxBv6UBJuZmgAvS9y8UQhIheu8rvFgieKtL3DJOZ6S0Zi1D%2F7gCHSP0Gg4oF8iyVSOiUxJAyoZHnhT1BL2MUBs0ybjMfeh9ECKstnQZTdGRIR%2BZ0e95OzNCtiXi6%2FHh2l4zf7vwYC5Cjqwf91Kjujo%2Ftaw2Md6kouaEBoWlhaGmzeHqB3hl%2F3gAL%2Fnqlxxt8MZ3laZGi5miRfiHFHmoV1m%2BrBb6o8A%2BserUkDUH6Qp9eYebvibfSXaHUTnzhZV1xx1R0dzNodDe0mW8mixDAYNKXvk1tkT9P7g1Ul3SFaOeptfOyi9LlyvEJSCHf3Wr00DlUUaO9hMeD4EWeXisRhZf27ist0NwUYSzZKJRlXTFJbm2i5imWx8ncGNl0D3zZD4J0DZ0XIV0waaGo1aa7g66p1eqMLvT4jHJGVGcQ3ZawdIjZSxc0z1K%2ByLMXNdo6FtoYpHCaTgg5nU8XG8BblVb52bzPsqk8vvnQNzekqyTd0NUTan1d4wwoKlmVDZSXGMF1IqkABbJVLF%2BHSZBeW03USiTjLnSlfsGT4kfqdEDEgyp91SK30jEQSCCZvu2CF99VVX%2BjPudbfabQ1a9T4CydsFUzvRk2Nja27dN%2BRZhT%2Bk3nQa7S95MeRXmvutQ1jSMNcYeD51o72tI5asKVvNZSqK6dsDRkHLm7z%2FkaWfi3PgKZbvOVmPzP9HTy2%2FTe7QBcxEwGtk1M9i0GvmAddrRIVfnBowNVwuRhIoMNYSCF8UfScsQVJ9%2BUcuVq6lw%2FzcjruOrAc3KlK0m1Q8QESeLyH02BdmmuOD2ditlcnM1PPp2Jd1P0A6ZDmP7n0%2FR0djQ9no%2FvX4R3RVrm9TX4k%2FPG1sTeePO1mhmz2Pc96l6Kbvt41BQDg0Ka8kuu2%2FiSUUNSfQa9wwCA2LDBwwkPD5B3zftMrEzvlvUV%2BpfjR3rOuy1esDV%2Bs%2FOSZqCW%2FHPq%2FId4QlajzwN8vtEzvvHbf%2FNIgCYa%2F3j05TD87Ylv7Ra9g6cH1mbyZeZ%2Bv9o5bpfP6Zw7WRDTHkIxe6HQomd0bUCJjK5ySVH4jXS2mBx%2BOpgsDmdznUKVnsRu%2FvSNNulp6yZJexB9Q3AM95Se3QJE6GNiL45IEBf1GfJiGxpkYw0pcn81ikdfeUeH%2FOhAknvq4aO6ZCI0s1yn9aip%2FRtOuD9J9obubsfZOP7x0zkLmH3%2FnAc96KYrFY%2BVSgeNH06lyU9oCadU%2BAXNDPUD3bTzs6F51idDwl%2FoQesRMenD%2FXA91V0jua4qzESia14wlHpkr7NrnBKgeVcISm%2FJZYftYFgraD4aA2aaZwz1bA7IieieAQCqUOZIqqNQY2NqelrWZiBXXhk1uilW6O8Jh%2FhS6rfxePzXrNXjMGnnVJGTcnOr1W%2FD8TkVMKScrn7SG57TMv2scw%2FnuYVtZn%2BdnMEzkNrUMzqgGlfvWmX4FUL2jpq3I4ezD5%2B1hOalraU075rw2212HpEw2vFrg%2BJM4sxIpTURHgTdFH1AFtSieqOgZ0abPf0CQ0wvzerq4%2BXY3E9StopyzvxsyxT6QbdQUy0Tes8xsfVY%2FT6EzVZ1pmBs5uKnugPU76rQDNl9AHWt%2Fcnn%2BezkmORC8ZFRrR0mWB%2BS3BUJetN0%2FMSLRN%2B2yF23zmt26WVZZcYrBLbGFsWaX8ip3PHsNrrw8qA3%2FPkleaUylyJ6PsGv%2BzR6Rv0KEnpCfpFNu7IpCbmU1G%2ByIO%2FBcbM00s1nRqFiL1bQ2XqN9Ir8mPTMcT2SoMfGIAPZ9zZyZLfcSNK1by3q92uVVnpBEUZE%2Fw9QSwMEFAAAAAgAkpFBXSMCadfkCAAAxhUAABMAAAB1dGlscy9taWNyb3Njb3BlLnB5rVhtb%2BPIDf6uX8FqP0RCFWGxvQMK93I4752LtrgmwSa3%2FZAGylga2XORNerMyF7X8H8vyZFk%2BSWHW6DBAquRZkjOQ%2FIh6TAMg5XKjba5bmTabOH6GiotCmmg1AZG35xeVQm4pQS30ZCLulCFcBKsw0cLwgIuRRoEd7WEpV5JFkD7l8IUG2Ek1O1qLo3Fl8KBlWtpRAU2N6pxFmopiwncTr2OXBsjc6d0HeS6qoQBI%2BqF9B832ryqegGFIuW5tAmgDf5cJYWhdyDmei1BinxJJi5kCh8lWiQDt1R4QNWo3skiM2qRFUZsUCDdnwRVqmwz3TiVW3rFMnJhjJKsRBnQmxpNbLZ4XcC%2F0ugVtE5VNj0gBmrVaOPg4XF6%2B1MCdx%2F%2FMfvx8e%2BfZ%2F4Iv30KnfoQPqdzYWXmdFapxdJlqxUMf%2B%2Fg2%2Ffp%2B%2FMTjdHrKDw9F8Z0IlxJYVsji5DPDYr7s7WAC3%2Fv4H36zbcAEcFYydqCrjtPkYfjy7K8c7KV%2BDI2%2Bx18QKODqXNGzVsMEpGjlywY6VpTW%2FbU5%2BnPv8xSuMeLyJo9hnq2pBW9KKoKxEZsyYamNY22chKILoDYR5ulxIhSDvdSqJEDKMQKVZb4oXZQitwNgaFId6PhP612kvUHVuYav2Hc6tLJmh7IrFIZ61J48QjHLyzgJa3xHK0MBwNuXKHrpyhP1E65LdR6rosthjopEgWgwunHh9ntozeNJD%2Fe%2FfPnBDc6%2BK80OoVTdAK8q8B%2Fc0vmv8othryyaO2wcWYMphRm6GapOCRdvqTbbBEfem01tFYGL%2BlCuijsXGOlj4wXggzFw1pUrSQDK7lQTq0wiSuM%2B6rSG4pvDXMJbf1aY4zjHR87y%2BkA3cJinlTHCW6HzE6Btq%2BEeS0oQ2p0DUJRw8vt3ePs4SXwSeQF1fgsnMIcFUa3Pn1XEK2kW%2BoiAUygGuGVljjAxh44Osfm2zQIkbqCLsWImyo1DxjrRrglLvr0u8dlEGT308e%2FwQ2voiwrVSWzLE43yi0zMjMKT6gujIOAvgKfTMmcKDRzzDB0cVYuJ5wPP00fpyi1058Sc0b4Ec%2FyjfET7XgKKXxs%2BBx8mv119ml2%2B%2BPok5EcsDl%2FD95NGMLmkBXIXXaIH%2FLCyFPo7QQ2UrwiTFAJDNzg%2FtPd59ntFFWghiiU9cKINVJBMqIFfMbYEZVetJIWlBrEhfQsrG3Ra3T9IEeRFm51If1tEfKpN8OJOQbBZol5CRit7FRKP4mIYYI2lUCvW0xjgXSPUbJjryV8r4RlESJ7wJNNhd48SwYoK%2BEcsdBcoxPwrgTBnHSwqJTdT4IKWUKWqVq5LIusrMqE4y7xNiYgvzgjbqI49negP9qVstsRI%2Frv5IvD14XKXcQi4uBAaw%2Ft%2FJpfYvZg8emim1W8MACd2fwhoYQUTGaIycYojIGxrN%2BsAJgbhCQScA3pUNXO9qWDQEpG287JILbncN3RxdK2oaId9ctGNxEeSmC3j%2BMxnsggeBEzQIp0NAJQlfQiRcI2zlKWRGGGmYEWEG1RppL7vY5jO5jSThgtOtrBdwl3Bx%2F9weyZV2sNOxSPyxRmPs6Q%2FikhmAET6NqN8IK4gadZEHUeyHJIMMzVxPAoppCYwtiSeDr0LMyEckngztMC2bcn6sVMBKbdzsSYMELzVljDRnx6UdZ0LVRFQTWB3VUCV%2BmvWtWR5ZTsPRXH%2B%2FAQiL6Odgi39caIpt%2F4hPqfO1f%2BgA7CJsZT6sG53QHK27FTO6H8%2BinkLAuf%2BRrI%2Bb7R8mcSTo6Ycev2cdTRN5BVRwnbQzgRLkMYJfRKtJW7ucVSP9KPGf3ZswQ68qXb9EIGkFd%2Fy4NMBr8bmy56RyHqje40HszmDuBS%2BKO6f3H7MdSjQxfC1tPNOCFFR4WF9G0ulbtSyerYZKKhPiMJK9J25hZf1MmmMD71Su8RvgcpP1yCG5dLl%2FgKpSTjq5Tm6g2leOsramipzvtiNAGiNOzB4JfrnJ6uvwcmtzRN4ytKLcKxVAvcjCVujtoGaRSAjVE18bBn5Y5yuz7Rh4loGkllqK35eCWPwV9jVcKS0aPRQ5H4JcfAaM1wHkGFqDREH4TACdd1kehMtD6DFilkvYdo1%2Bx3VxO4gj%2BiCSiq9nBeXe3jUX1DhZbxPE%2FX3oW85YjCsar3%2FH1%2BrAy%2F2yFrei%2FFacZMm2V7GBHv%2FvtwaAIeaAaIqBXoZF0ou5zcvmSOam3bSBORhm7vYddQm8OhvoVJfECKLaFMvSHRgyl3819pMlzL%2F7M5byumdz9gJOBRtx3UbYrMNqLGInyKMYZXtKL6j2NRfDatgl5L0w25PNk66tCqSyTmiQsVoTTU08UgrXneit8yrW%2F9f495OZmzYGSPB%2B%2FevNwPJdrMaWoG7DnetLSfBsfWHk2I1FVii%2FvgfzOYb8EuqUdHlCcQqi9%2F%2FhO1oNQRpQG3R%2BiB3Wu3P3pNYB0zHdAT2eI7aJ5PsYdC0llhDuxZxRAlrKYRXguQTFzzJOP8bCgcjOaS1XHXhpcnady8nU2%2FQK2Pbp0fGqHSmh3dNt2AxlP0YYSm0pUGg5Dubodwfut%2But8xviNty3BfZmkjg9V%2FnJyM6tnrM%2BoarW06iMSRI6CI8SNAfxYdfE%2B8CkSg20Pt5YFIOTuaT1L41NZ%2Bwp7z7ys8YxMMosbxvWR5hOtfGPRGk1hddrN2Jf1cKfxsxwTd5YP12nhUZDofwo4pPypPJzagYsH1jiHZ8QTWd02l703Rue4NvMaS%2F13vcJZaIb1Ue4An6un2zyyf3qOTi33Cjzi3VZrq2Lg744JFWi78QIPh7Z8LJbr1UleFNJmgy1h%2Bd9YjAs1oNBZl%2FKvW6Pee44qDBYQV274eTM5E9VfEx105%2Be7DN3u%2BCFfs8qjJ1POjqKHe6Qwo3taF0rGenZ5zd4z9j3sLnVrQ%2FQd66xfMFDykjqnjMizHP3LgGRwRjax6eN%2FAB237Gnxw%2Bwk%2BfhfGyWF6n4wiDWd2LCpY3UjZYeZ%2FO%2BCAogxPYZTt6Nye529FNc0XZri5gTBDKBCpLPQC%2BpwN%2FgdQSwMEFAAAAAgAK3FBXeBonmDcBgAANQ4AABMAAAB1dGlscy9leHBsYWluZXJzLnB5fVdrb%2BO6Ef3uXzHVooh8YSmxN69rx2nTu7vYC6Tt4mb7KU0TSqJs3kiiQFJx3CD97T1DSX4k20pAYPExnDlzOHMSBMHnMpEZuaWk2ujfZeoOLFknqkwUupL09ftfr0k%2B14VQlTSWVGVVJv36SjuZaP0YDwbf8ZmrQvI8GWkPSRiMGLEoZeXslNevKRXGrLGNLpauLC4PL5ZSZJeEs%2Fz8wMhcGlmlkn65uaG0sU6X7FUtjVOwHUaRG1EU2cbkIpXReERxHA%2FJNnVdKESRrGm1FE4%2BSUO1WMjBUlvXRlfGRA%2BZTht2KBw%2B0MqI2pLYOMmeCypVpUpRjPwWGYkVx8GmMCDcIJM5YLD40FbuuDYiqz0mVpQtEkChyjxgGYyrVBTFmpYIrw%2FXSODWQlVg81IXmQceaym2TwtYWTSYn9EDvthjI11jKkucFsFIF%2FCFSmEem5pybQYPpY6%2FAtmHEWBQ6ZIsjoW3K%2BWWbYY5EGTQAXfSOVVSZqpaMArqGTgpgAH%2Fl1Itlg7uXVkrnaVCPcltYuF%2BpVc%2BFFlYGdMVULOW7bBnRigrkXHlqJSisv5gI2s9UOxzqsu6kE72LirOQS3SR7FgC0mzIKfZHRhilBh3Tkyqq0w5pStMIw0LI8BCYXRTZfEgCILBQJW1Ng5HDXLDvMH2QiXUDX%2FD52Dw2%2Bcbmvvf4f09p%2Bn%2BfhgjLF08yXAY18g26Ho7vqNDCjAOs%2Fc3Xz9fX2MXDrn4Axjk1jUgYgIPLkrp4NpSGOA0DxqXR%2BcBhq1bF%2FJyQDQ1Wjt6ecFPAnHdlD5Mkkny8Wi2Q%2BMjjOb%2B2R0d8%2BgE7%2FGs3y2fXWQlIyHMGtMn%2FPhNfqpswHUMn5%2Fg9cOJNuAghrJzvLI3BOxUgxSd18%2FtUKoLbSKbMuenSDeyzxOvr%2Fjz5xIcERTW%2FnbaaH8tPHkc9gHuRdvHK8%2Fxpm%2FjHSd438U7OcWbzrb730YszsV5MnkX8Rk%2F%2BxF%2FFB%2FF8aQ39d7pdsZH6P9wQkeU6GyNAPhSgY5TQp5qkfEd8b%2F9ym6N35%2BAuAtPwik9CRPuBDmctaf2E27YHpnrCrCMj%2Bvnw3F8fEJ2jetYRo1CZROoYzJqR0YU3MiFlvSPXwOUF9wkIGFU3lrZeMWGaHzKf7p0eie5gCCOTFlUbiCXFDp9nCGu52ilMrfExqOjP866qz4l0Tg9I43CmRd6BZ%2BVVUkhu5AZbNRalALYxLUpdoLyAUVW%2FRvAjidwod3yo8V72Rz2C9Oobgzi3i7%2FcPbl7OzTpxnKodGPkpkuTibJSZ%2BAxjnUgS4FLZ6qQq1QbiddHhLvT8uJDetPeSxtjOXc1FpVTpoW1J48Y2xFSVBZ53g7Dof%2Fd7rHP073jr%2FTJaPLQXb%2B7C%2Ff0LnHRVV142652MyNqBbyjreKNEWB6rd%2B%2BHh2fsU4%2BQ2FSGTBi94bfgP6xWFXoF6Yy69t%2BeTeRveCK37Y8g87h9MWY5Q%2FLp2HlAcvPPn6gsnXwE%2BqnJUA5bF8VtbZsNvDj%2B8F9AV19m%2FafWHcPhujTZgHfcfw503pJX8Nhn5b2%2BQo7xziKh5WaEqdVbjKWmMjSCBWfLftu1MIvyQkCviha24XohjG9JvvSeypSCwAjDliNsexIDY%2B4HYandz5YPARo3lbbpthEHNlCIa%2B1%2Fm5XTf38OqXdq5z1%2Bb1ox3azIMPuch%2Fzk%2BCbTy%2Fvu3j6HbvdQBqG%2BWStYymrs2jYQ28EUbkl8m3KxYkT7ISrKD8hefuijuk6prLJDoyvv8zPqbHv3D3T4SVp8de2NBKN0XmjWnuuivOW8J9O5KsDzMcDEhZWK07ZRP7c63sdUqn7jop4U35RoIUot87nyKYVob0qurFi%2BfhRj2tvWpkYVa354nK2%2BFsqxTutwZbKPf0QXf9Wy3D5X0jTlshF%2Fdg%2FyDrxz%2FMOpB%2Fl3Rf%2BeeIP7ZNEprAt%2F9MOHEZ%2F%2FSni8PNF%2Bp1EIw2t2D7vKGLPwPyQ2T3fE3D4YjyQizsHCd8%2Bvv3q%2BvrvTsR5gcXmXpqQZsHO8XoZfv7dbZf7rgpHOy5kh%2F0NXJ8hELHC7Zt4ewUY8FlWxguDnHc5UFP6I163r%2BPX5qiePcfQ7%2FW85lHNzf2DZFbybmh8lV7nT0nWRoWjA6zagWB3AnYEEyA8K46YbsRZUPeUTPELf3cEogsliMW9Q1sVeu%2BdXjzLMlxPZDzb9CLNeCf9roep8A4FG5PPyhIeOx1pdd76IadjO9N4uiMVTVO2dHGPeM4vWDOtprtZr2vovwVF%2F6%2BhsPb6c93MVqxNOGQ5lCfmzCDnfraEmNLyNaZ239d3v20DeyfoadnO9eRs2vp%2F49urfCNkcBSuJAJMedNw8F%2FAVBLAwQUAAAACACSkUFdWiV8D8M6AAAWpQAAEQAAAHV0aWxzL3ZhbGlkYXRlLnB5tX37cttGsvf%2FeoopplImbRLiRZJtJXItLdGJTmRJS9HJxiobByRAEhEJ0ACoi71OfQ9xnvA8yde%2F7pkBQFK2czZyJTYJDubS09P37qlUKlvX3iz0vSxwFneq0VCefx0kqZeE3kyNpsHoKlVxRJ%2FChTeKl2kWjlJq6WxtDaaBWsRhlKkwVadnA5XFKgkayTJSGf00j%2F1g9ohevolUGszGjVEcpWGaBdHoTnfsqB6NdaeyIM22pkESqFE8X3hJkHIPWeJF6ThIGnMvS8JbNfdoFhFe8CZeGKWZ8tRoFqeBr8ZxMld%2BkITXgb8VRn6wCOivKJvd1VWcFNovpndpOKKlzcJ5mKmbKb2uaJibIMEyriJM9ybMpvGSmkd3W7wM5dGX2cxRx2PqA9NVYy%2BcpfV8pXj7JomjSV1FcSbzp3YEp%2F4y2lfKcbbx33UQXW8Pw2h7cUdjRKoA%2FK0KbUY4X8RJpqLlnHbDS1W0MI9KO4CfRh7twdmJOlDtoNHZIqgtZ1lKXy%2FfbW35wViAXI28eVBXkzirqxsvor%2BzeHZA7%2FE8g4NKpba%2FpehPfEWvesO0Sk1Vg9vW1I8HaK4eE%2Bxvqy2nWecW%2FFuN39KjOt4CEK9W4yvqd3VEDGTbZ8skosG2tr4jbPsb%2F1B%2FLUe96vd6jVfHvZMjdXL8%2BnjgqK5KM290peIxzSbDNkf6w5xgqYYBPbgO03A4C5y%2FfU4JwXTkOWk8uw5cnkf1slrh4St1tUv7VntXV%2B3dZtCpbcl%2BVQjRGjLBf2f%2FrgjEk8tKVnlXqyveA%2BxgK2jsbHilTy9Q4767iAmlK9R5s%2FzGA4C97aiL49OfTnrq%2BHTQ67%2FqHvYcNQhus2FMSPWKUCQKZsACNfPuiLYA4ACID3jTnz4BqVp92268bdW26d8n9G%2FtfVv9oNSCXk6XiaYF8zBNQzo0GXD%2BbZvatp68bdf%2B9iW9vamrt3SQ3y5k%2B96aLaMNkK%2BTmZem%2BdeFP6dv9%2By2tOWts5tdV%2FPAD5dzN4wOLDroR0R5DswAZoO5SeMFPyV4VTVQa2u7TXCc0Ol9e1NT2wqfn%2BBz7fHjtkWCDiMBCFSj5ewp%2F6WqjGdxnFSImHohTQInpN%2B7eHMyuHDmvnq1C7ZAhDoc3%2FFr3mwSDBNPlejsykzPj15fFHaP5tkmKkIAxaxuMKtFDbj5rLObo2enzjRCacpUngNPLpVXqBc998qDYHTHYvT5SXfQq6vDk7OL3pF6ddZ%2F7Sj1CixFkFm9bYGyZNNwdBXRapVPFCW7CQLC0ptY8DsEhJjpTD3igymRceJwb5vCPYiBBsQYs7syjoepvIw%2FA8KrFq35kv5%2BQhBo7xIQW9tvm9jp5jYdFzotaRi9b1evWsqvqXfy7mBKTIn%2B04xRjZN4zmN2Q2Ki6XJOjJXGqjPbnQVZMLsrbyqW1n15ePT3E0bwp4G7mBG2VAGJty2aBf3v19VYMyRaygFjTbRwFiH9OyYQjFpFNkJHCghlofIYcKEnGjL41ALuSycEIcDnMUGInhHikNRAnRK2V%2FWh3G3yP61gT88BLXx3PudGTacDlH26W1c7dJb3t8z%2BbD73TBTq8vpj1dK0fly3r2348xWqYJ6ha9ebLabeAZH3mu0RrPugyDCw9s1%2FvgN8Dg7U2xOVxoxhxG3et21X4Nz00O4RSOKC6d3r7uBSFvfusjIC0SksEdtn%2BxCSMK4IMUA%2FalBXn9D8s6JX%2FqE%2BjbdbQWffaY4%2Fq6ufP1bWBJWOoVdemOguiBgBh0ceSW74QDLcjCTRJP4jGJHgRXgBiXV9c%2FNd3bxfNAJ4cjNo7MlGfeNu3LefhU06jaNAwLK2Q1sFYANHPyRZtQh0YTCYWy2HPr4a4POEAXbpysB8t6mWc9U97quJt8Defgu0SZBsF9cjdBign5LAmQSQm%2BMUDDwXfOvAn%2BDWI9gTORlNWfwNbhe0GYH%2FMOR5x1E%2Fd09eNX7r%2FtpTg3739OK82%2B%2BdHv4OaQ8TnIESC33mmRElm3nzoe9tt4VUW%2FJqZT9CIwL5NeRDEqJJ5g58LxoFjvplVSWQZf%2F9JHEMcgdU3fJdMApB0tXTRjQNdLB9j7BhiQ56%2BI%2FReJXOaB5vYckHmxgMcy4oblF2r8DaNif574Xad2rXUf980%2B2T5CkIQRA7%2FJm4twPefKD4RBGtI0GR4EIP9Ox3lGq80LxVC6JvUuLLnkrvIsJu4thA6IAVYULxkPVc0iBZoIEKyHw%2FUFo71VLR348XBgncDze0%2FQfKD0dZNZnGB61ms%2BkQUTgwdIMEK5KxJhD99G9e64Dl%2F%2BgA%2B7CZUo0WpqerDM1qhH8fCsjH4xZxb%2Bce3ENDoN6Hb8M7I%2BIO1lkWreIGzHtiMO7D0ksgV95414EmM4ODFnU4WMMw6OKlqT8Ezu05qnfa6%2F%2F0uzo8O73o9X%2FtDo7PTkEXvZwAMWD2od88ydHs751JgcmJ6KJ53dOnu6RRCrfTSteBysnDDiBFyoLdl6bT2umYh7oRJB0WWu7jmdLxXyAxG%2BWW9e0v8bH%2BE9roHKabmFhRAwKoCyjReSii89RR56SfXLzp9xr93kmve9FTp2dHpPh2ja0pUsI4jcjPxMKqRGx8mMQ0S6E9fzZhZDIKQTLGC17kqySEgSpVLLx%2BrCnvxrsTQT7MHHUIKPFbr477FwPpqns6OMZc6J0MFEsfHoXDMwuiSTZVQ9o%2FbJGHubDCB1L%2BkDyNqK6L7b%2Bfq32Zo3Ws%2FPw1ZGM57uvcjIhiuhwe7BDpq219pKEJjT5W3v2gFvJ5QZRDU59%2FL%2F6NzQGIGi%2BwqfkW%2FamawOvLRmvF1EL6hR%2BmmQtIw77xEU1IK%2Fl4SdTaSyYwqC1q72osN3fMSOMwYdTJwoiEDDAcy614zxPaQMi9GNsu0o5TVxbKRKWl53XBjoW6sWbiLrPwA%2FXJvPmYD1dnDAH9YaS3Z47q9w6Pz%2Ftnh8cDEtkgm%2FJpgOAoyicszjckp015oeouXqoUpl8GgrEa5dYB4iNBksFoHKY%2FgFHfwHLKwhwYNSF4BuvyA5HfcDZjCqwVCGMqEuI7crNYW5EOp%2BGiSsLokpVuF%2B8d4K86vZ3GET89qFBz6mQYzOKbHL29YXwdmK9azneHrEp8c8fUPIvn39a3pr1JMApJrxrBOEG7RG3NIAefMMDn0jkDEeflygkWtatm5ED5lSax8Vd9aPYeBOGeO6IkHL057PXVT72z171B%2F3d1naqLOCIp7zAmQX%2BRwaKeebN4sgxUNbglcEQk%2BU2SeEkImSXLbFr7%2BzFo2mo%2BlV1kGdpfjoKkqs0QezugJ%2B22Q%2BrdXsdpi2X9oPJzg17KbYP8lXpYKBLAPXU5n7ff0b6i58vKBVTETnO3WRaSSq%2BOY9imwLboNfyRV%2FkBvd3ac5rP5eXd9Zcbe%2F5L0o58Yio0cj7wzR6P7DTbxVfpt9baclsOqeZ2uTzT1eW2hBQ9HxLL6w66J2c%2Fvempl2e%2FnVyoKnXGn2rO6n5%2BWBKpw9knko3VsKoqtoNFA8DSJjZ4j5YzD%2BSW10YEw3iMAnZQkfqupX1YIYibpo56ScrONGaBVMaJNCdX3oKoEfHVH9QwvplVa3QMx2z2zoSIvzphzv6WBBX8iwnFUdn0JvPQ%2FYWpHhmKaKMDi%2B0w8OYCdUe1dr9n59PUyg80WkAgwNNJHLN3zGFa5RII3CGolQGaE2bBPK1qauVmvuwOT9yNhByEY3rJmQRZVXCiho5BrGHW2F%2Bz9jwfqk9u9LmAVjhq9mwRhtAwOXq5w%2FxzjiibOpSlC65Rjz71mE6DIDOIx90K3qHTmw59KtAng%2F1YD2bPzc%2BOXIYXSUEkhQQz4q0kC%2B9uMILoTVWmudnLOm1khWF0T38Vwl13nMOVCHQw8%2B8%2F5Jd0AmgJl%2Fj2zp625yOVv6y0RILtJjAvWapiT2iDPaH6LIPmuuNL6r8JIls%2B1kZOWbG5e3ezIJxMWcSZJLSBIJPbJOvPFTHs2r4%2BESSHzANx%2FdLj3LLMs8GCb1MxaM3CiKXfKoxU9F97p0W%2FzjxjBvsCUAqUgLqzELmkxWwRlKkDenzJfb2gz%2FSvA6kK6q%2FRiNu1d5sBWMAlUIVZ6IMo1LFaUh7aEKTUq%2B8sZoWR7rohn0kYrxnAfYF22xXUDGIC6vR0xdMByDE5fUQHhcAKuLNVM%2FKSJL5h0pHF6s%2B280zEMrOmobIkfJk2srgxjZekKUwaLHbq2ZvzbBjHZYWFa0znWdvJHUN7K6hA%2B%2FpE6Q7VFFiR7fMmP286bdhvk3BC4s%2BE1ZkwIizE7AgXgmAYe8kDGf9aTciPP0H5gsp9LbEC0XI%2BBI1dLIezkKgC6zSjOLqOG2kI4g6pZTuXGbUQqQbTAPoVrQARDEUKLGbmOyHNJAVdawUOvnif0AUkZDT1okmguxoGU%2B86jJeJo048ErJmYCOkuC1HUxpNNzo%2FPj3tHVkhxCmKsZBa4YlZQmKFwZF0N0IjwBRCZDrzhnUtFlNTw2wU0VRSjLk9zWmKzaKp0FIIa37gOfvB2FvOMiHbN%2Bw1oT6raWCmfnT8uncKcLoklf%2FaO%2B2eHvaInQpwIEKnIkETcUGMBjHGZDkS8qMniOgE3VnvX%2BcnxyTan9DqToIsw4So5RxWQq2smgndxEs6i1Pw0DScicsJm0akFsDTHSZEiALxiqVL4legTTHiMLwlYW48udPGaCZIXnQHbi07Q33YsRh58EcgSLAwpmHmnFOOYAhY9Wg323uN5nP6jxk0M9c7wQZgyiKMInFe%2F724rVHBfX3kDs7O3YuT7kv39WsicwTjZnMrR21S1%2BDAqebifV2JwD92r37%2BWINh00dgS9mRm3mwc78SD1pVaxpaayFxnGh7y9lrtur5b0ZHkF%2Bbzt7Tnbp%2B26oTpQ6ItBFtK%2F282sfzzl590wxgg%2BQpdJ63NvegW1AXzWZ96zNLNICBXfxVTZwZWLeFVlnCAZ4WtKaCgsQdbdKiNpkSaOYuzqM7nx9s3rayCFMgWJ9ooM%2Fboj%2FRP1efxYiFiTnYtOr4SjT3WtEzs%2FdQhqwWgmY6oHYVK0EykNh4RICcexmBP6046rhAHW0c1RDq0b4hRnmclbZzNYzFgvogHsGwFUGB2fDIi8RdNAoIr9u3LBGvdUZ8JvRZCCc%2BuPqKCkLQJpKDCS92bVDPj6r995%2FQ79Q5n30w4wLxAyawqxjPUlJa4CojxAL5h%2F64INRlzpnaCDd4NPX68nOtmZhRU%2B5kMUlA3AfChfAf23oSEMXLkjtna%2BTCKKU247U%2BZSuYbQ%2BVtgbcZzT7FkQfuRJ79B8Mf78P6lsm8B2Yd2%2B%2FQOtIjqq0sDXiZBDPTf5AnXR%2F7%2FWFZ8rchwGxDXDMuvQGvsotc%2Futo17D8TcDPyM89NBlwbo7Ca8DhKe0nu5JCCAJSa0OcBCBkrDRhdEok9AOdqXuK2LAEihoo0fSmyBYCFCcrYlrTfcaxI48IDn0iSpGFomZ3ncnsgcL18uqK5ZU09m3BiCZgKeVLTETsUKAC5npFj4jQiF4f254uvRFqJnYeer2xcLDrdXgQe6DTy6JzZVXnX1Y0FmUJXRnhsaQYZjRwaeFRT6EXVbCmRBtQCE9sQp3C3ZiSdcoCLGZslseUaSsUrOiNdFETIYHZLOI7oepTE6T6xtilTqVYi8Gv6Qfgg86E1ZaoOx5e0E7WWiVUZY3rsYvT%2BqCVitMwXEcY0kYESyYjHuZpidqGvpB6qgjAJBgRE9kjBAuKoSszu44IEwjYSOn8lVpKKZimPJJTcWMqG%2FaQrhfmFZBY260nF38hJM2m1F%2FPjA5XQ4bK747GmAWe9g3kjD%2FuYxZPvTg35iQdFJ5fktSYZLCJJIfXuoOe5R64wDHQk4JSUEiA2R5gE7rqcTZCbM%2F%2BerJyYrBORKgIb1f4pd39x%2Bnky%2Bcoy8F%2BKz%2B%2BYYj940HcPUwmYUAKO%2FUC46kMs9asDCsDQPsE%2FTZ1xjCZy69oa1J1Qs6cTFM6iP8nc5IRCDdi%2F71gw1LLo1e%2F9rA3wF58n6rraeIXqmxNi4MlkaBjPKq8yg1qKKxW9uiknhIzBIH%2BCGEpLajzl6eHP%2FzDWJcD4%2BPeqcc48oOvXgRp0RNsnCWFeLW2RoAOaHTpKMwMTxdyzYxMfEPS3rbg9ZGgkyayw4ZMYdMdBmt28bJnAYg%2BcdRh4V4d%2FrLKoHj2TL0G%2Fx37p2q28i%2FjVF9%2B%2BoiIn5GhO82MOok3IzZtF2Dy2rU3h61avpRi2h44JHilGIrIN5RXykHy3T%2Fddw9yUNmdE9vt0dxSi%2FWxMrJQb5v2wEC81oBx%2FkGCAOlzwXt2Eu1BJqEEjHp8VZLT202PIZzb0KCZHIn4ZNpMALjlnPE1Ef3hTgNWmu%2F1z0cHP%2FaUyA6ucE19%2BBlcUYE606eRPyRFN1ZMMpEqbYgXkwhx6bTcJw56k1E%2B50ris9UgThQl%2FGVcjhciq3GRC4tdOolLfRjkMTinoJIMMrQQua4TCBnDo77RttdlaiN1QFsj6ChfcGpqvo17qEa1DQXgc7Ksv2IAycwn4cJ6Oy7Gq%2Brc1iVpi2XMX%2FeOig7xegXMQ4mxAforFR1U60zIRS0nfuJ5y0T6mYetOWBtI7TdiF0rkX4RYjLkaLlyE%2BgMB48Uc0%2FZCDCvboCGuog73lLmw4F3VomvHvexnMMVIw9LSAzBzVbdJbkiyFB3bVYpgHCixQYVCqVIspoc08UTGak7EBPZ4ZVV6FDp%2F6PZboSG%2BAgWaQwm%2FuTDIi3Pf9i3PkX2E2BO2EB4jCvgyK4iJDyDjRsS1vJixQ6XPVqeWMCc3OTRiPkrUHSMQKlR5ooauMMM%2Fh5WxysOhTARA7tl1RsQ1IJz5niIrhVuq6rT%2FN22Ve5YXcQkFIMpS%2B0fhDgboRtaQbGLvtcYDmsFcTfMoEk1Ufeskolt8l5xdZh%2F3jg%2FnTSvbiQw%2BLDphakVQ5GGGEPTVSGTNyGZZjHAnN5XNucl7BCtC9pDJif86EJXrskvRYzEWR76%2FIK2xuqdp%2BrrSZ8l3W1s1vjwCQjtVV3YQwiHMuDtLMpB19xL%2BsuKYMbOm1C9etKzxyYgaCibPoZSLO2YRuPcXmX4MVYpXzljAtJu6mOaoTatDcGTvvCeyznMXyH7Xn%2F7v%2Bbo%2F6XCwgRAmAaKU4W%2BH0rX3O1nUOpfCIs85C381XWDbpAAS8vMJeMp%2FedhmIKktV%2FFoZz8w7z%2BSujQ90apyExEZpmvN3iIwDPGvzcK9j1HZEFbB9lni0aNEHqmvqFtm6Yo7UYM4tkoavgKjO8UqgQHeY7IriemG3ExnTtzZbs6m2zdKe7E1Y%2BXE6Ur%2F0AcMnG6s%2BmA2czyXvUnVBwqIjC2vEOxAqYCfR8nG%2FfNhFqV3n%2BvlmN7CjD4h7k%2FeK%2BLuggc8QScBfZEzn%2BFhvWCvu85hAF0HLATKDc%2FdlU8BLUSRoNFwvsdVGZtZZFFmfgJSL1kGeX68ukyN6gCxhXSPumlYr4vAmaG5BXLMmdZmGJet4roVnAOeLbRuauK22VZCssW5PELZ%2BEJOWy3Wo%2FJ%2B6YxX%2Fzmv67IIOLvVoVbfI2anjVHiYy4WJJIqY%2B2YKgJ2fdI90dCev13FXBeQ4kqzcWTNKR%2B%2BCo6svVIY2syJ3qjgomKoZeGiy8BHkUdA5JzpjvFzg0nysdPcBGTqaSWIgRqoHpOOK8KZjVxdmb%2FmHPyt8ZUn3ZuXLtRUE6EpcMvGXI3ogCDkLUnY28hOCbCjCu3FtHXQRGJGAvT1GodmpWS2BDxiSIlmEECd8PF6ngVDr1kgVckeF8OTcwXSVDJT0sjK6R6SyO7HQeE4mCCURMQinJDjPFDQQDCFUW8OqJC5wzjgCGMLMLYtN0msGGhwatJmgJo7rYu2lOCE5xtoyp7v9mLjWh07Rtws5pR6NJUG11gOatZw68OJgfNfFNi8S7q166k4IF7iuSHDFY4a3YCmqWByNo51KOa6xd8cINGGdwmCXxcjLdsAuWUo3pvQyDwruOWQ5ZJPHD8bjq%2BjSBWiGqEvAsu6hnXjJBJP4fy%2FlCLUj8sXvClopWp9F6xpTxYawCHQdcq%2F%2B6e%2BKoru%2FDHWE9h0ZFjDTlg48CWvx4KVbgFOYMOd84B3cahdC0MoUFT5%2F6Ycg2Tu11JeEu03maeH9KQD890x5ayVFnojELCt3lSeNonhEZIVLNbonUUa9I938AVyaA4zmqZ6LohkRRpnMvuRKjyaujLh1bbxLFmJjOxT92L84HXcLWp23SE37bHonYn4XEAs16SKNA%2FC5UCYc2%2BiU12n4Nj6fN3Ye4Q2IBe41SZuVxApNnS%2F0i4fmIVMgC4%2F%2BXHEniVQJthjLIAfGTLOZUZeUP%2FMzK1Sl8LizGkODOphCbCOXkmRoy53uyNVq7OzY1Y9ekZiALo7NnsjDoBzq53ulCL%2FQxSMXRy8PX7uDMPT1%2FTad6sNfU6ZHc7jGg1tTpkBiJnnB%2FCDDea65ZB9Hrj0q6%2BRFhehuscrSFBr%2FzDdznzdN7Vdipxgt1RqLEL4h2owFVukH3GVc%2B8Yj7Tnv8Wf0CVY7m0ejIRxtyyUTGcOT2Y97xx8fbgOLj0aJmNymFta%2BU7mHgvsUIOHRUHxJfI0tI6iiUn9hHOQPXX2Z3LtE3mpIIhCEHHsh%2Ba%2FWTCDXzSqbV%2BKEQj75r1T70JJkz3Km0Xhli84sD9xfZ%2FsxND%2FbyDCuavAV9kq8B%2FT3GhB5nUG%2F9AWKTeIKEBjw0NrtcJUC0x1Zn5PCqj7FxpWV70ARFfBVUz8qZCiKriMIOgx%2FB5DhfYrE%2Fu8b7lsem9h2F4IXftuftLRcIXm0LfpdyAmiv6fisPx%2FxU%2FeYunqMo5EDbGQBppHTbniWL65SCNoqbae7MGUYvgBC3xE27hpizvDr9xBYbFzCKTE5Uil0TZDIGISvxXEoThCmd5YC3V%2BggiVHk59Y1Z7kmo1iFZGCA3OKhk%2BdoWbHZJGLhTBkdZnzNHrcG3q6BkbwYUmLsSetgPw3o4KYUnTFsotuRCSFxsJ3JmXzYD4kQSSwDXIxRjdZ1a5ZgF3vzyvkDG0WhWo6nrVoGNJ61AKyL83cLSY%2BFQw28PS4qDGzlm2Sv%2FQXvaSEyIisXXJMInVN%2BOoSpl7Ogqha%2BF5T29uqjfBUfrZcabMstNly54VMGW2T2XJ5zw5ssjsHeC4iPgyweVbdeX508JmPC%2F0Gt1fxN35xqV%2Bk6X9wSZ7W%2FIQ78VrcTgaSviJzIAuMqFYcR%2FH00BmQ7%2F%2FY29qS2nqIlWUVSKVvT%2F6HgxX0TgKhWnQ4c%2FQec%2FmGlQNiKYOGxbbS6yiTgj1NCgIRZMou6FGcJGK%2FkXNFezfo9Q0VYF0ZCuY%2BooVDTXhNtIvQqDUKwqrGjWjVctILMXNDlJkgzQoKOK1wHN7SkS2cWCceEZCyzKtuTAS572S5Y51YUiJ2VXdkTwXxMESRooBEckd4uSpdUA%2B0SUSuAF5XZKkKnJAtp71R0AjsFuq4IP2uMYQU7OKr0LxHzqAZPFqZwaN3LHjcQtjgqdxueLcSjsW%2Bw%2BlDfhKLcomYSYlc5E5J1Jf9QczmGJlJ3hgUmwRw7YJsdcakz2aB598BS7LARia97J2c%2FSaSOcnAQw8SsGT5CePlaKIsnOfSqPEZ5ekCEGkBHsmbkrR1kV44bDVXH3RxBC7TpfOVhwjDDIj%2FbNw14tkpz5r2iwREeeRn7iLwruT84VHmLd2Uv3Y27ufY7mdaBIH2R9lls0EO6%2F6zg2jOL2ylnZbeRIiMX2isJ%2FzITPgRT5i%2Fdu5%2Fv5LPDPw0Um%2FOz%2Bn88ix%2FUAYxuPKX5Fz%2BKhYKW%2FvL7v2EdJ8oSCZ3akiHGU4NLc7KIhoCDn5ZR9SLUuEHizgNEfzKOzsLcmtJSZ3ObmK2%2FqWOLfJiD0UxN51Qk3prXMez5VyPl0Cm%2FYbzveV%2BZG52WflIDJp9AUhUdH0OvSAlnYjjIvgYh34VjT5w2gVpYhv%2FiLyXL2%2FLvRpZ%2FrblDhDhP9LD0U6n3Bl9vh2Vxr5q5kzRHdmYjsvmO%2FqPpMOrDEzy6mRzq0ar1AzlHGhE6pNwZEC%2FMAO9HeFTg5aCPAOwTeqOGyB%2FEy1MJiea0qcCI5qsYL3e5qCMCdV8k0mGh%2Fd6iVIZUChrORfC7IgHUdtNNRRanSmJ82GSkNwdLWcz9%2BePgjEktUPjVMwyhMiESQMlQNBMSD4MqWP6O0eeHMVsWAUTEWMrFOw609yEydBrL0k94j0gwanJLmJTqjuaaj%2BOYT%2BSg1DmSOLRmUsvhQb6SdV6d9wRI8Zo6oBDut9gLONiKfLueDULRafJt%2Fb0vztNnYbu%2Bj4PM2L7mDtaJtcBUcS0HMdLcDd7vI0YfiQm0aI%2Fr0A5UyNOpt1un5TIzHeq8z0RwZG3JHJ%2FglNrU7C1%2BvD6%2BOjopIfj65nDm0cHavm41CEC3eHSkkqGKRPUdIHQWBjRIP9ybg7SfLVpiMdhqzDbYkudETKGJkbxJgkz0p60uCQsxMs4kpHx%2BETCrAnNOHfcokepR0J5X%2BIoqDHJf9%2FXLebohy1n7%2Ft9EwZJS9FRtBnnM4txZWXJYqjnZev6kjmIdLSyU3iBNvGSdpeTrpG3g1MMdCofn2qtXDag%2FTAmwx02Gar2kSUVr8%2BOeieqqqlw23cWd8hkRCQQgXoUQoIJTCiQteWZiGsxRYvFBDxrU2HMOr6SKBEk1%2BIlmHk3XBaT%2FXVHwhasQZyfmuqYICI0V%2B21F5d9rMIHiB%2FRVS4tGHjFbaZ1O54I2zzVZTJi18UYmGxEqjIjqz1iA74fMOriwxqhk4hP2uogYVwGz9wHvNNwIaSk5Vdrhq1yWJapejcBOfdmYcqHNpfMlJcMQ%2BKJyZ1BXnH%2FFGwsBDpdwxR0ehRySkuc5KVlCAKmwwDIaUJTgQhJkIWp7B%2F%2FBlF%2F%2BjVZ%2F0vehC8I%2BtMVScBHvE7WdlYAhFNkuKt9Aw9XghPF6HVvKESuY%2FOxNN9KmnbhF%2Fp6f1%2BFGg94Jf%2Bas%2Bkda9UkzP5QJZGF2HDZroOn6z4KVk39Fss64P8QhOljzWYdmifyoFYuCNFaybRcxwRTNOuHEmoWlT7YmwVNBAcq96yK%2FTOMc2zbwpzxiKUqluj1Fzs1ESp2ho52wx%2B9OeSCNoPexcBRP4XXAUznyyjkwEPOPoYQ4JFQQ1orzZ2USinWIDVx7bG4DdO7OdIUSKYWWXlDBBAOdkFNKMm0pqcCLWTr5AwnLr1KhT0V06hHuiaKBytukBBwg4IuZPoj2R1lI%2BbD2d0G4%2F7GuEkIzvog9MNJ%2B6jK5%2Fwggz5YOgsIHCufgINNp2IVicfEhg70KVq4eetz74CNxlKpoXxGVvsQB%2BHKaeENO6jo7avo4Bexya0b%2FrkLdwqPYBiN6yrwJwF9ZVzu4yXxMvrcwaayUv5HF1Kh7h%2FR8hGpEHS8nxEpGbSQna3BKLtO%2BkOrgMjDAiLfEMY3GN2EI62dVJ%2B1hfJRpTHsCWR0t4aKknq7UiGotTNC%2BTiD45rTcFBRGY39eI6cdp1wqVCpLzGF8Ri5pwWl7fRMsT8VhSToX8IjRx0iDJMrjbHSqEZ3hNZ%2Bwu5RGaPs%2BbcswUvDgMNsOKUyJlaU5XmT0hcE76RONE2ERyWan5NDd1SAbuk8o8IfLWdltutUcJEtLIQBl4NWbZXUPdMA9W2VrJfdky6HTB9HZYvARt2X1d60qPAaEOgInjCQJKmu%2BocamIKQEUFDa1NwABLij2FtgFt4hDBnaiZxP8u51Xe0zZ73upzgBgk8utN5bqmcvQIY%2FQIYv6DsrYCvSph%2FWekS%2B%2FiHAgzZBEl46tCchIPg938SB%2BEHK%2FWeDVhppifHp71u%2F3jwuzo%2BVUdvUEZnYK09cAQ1dHILSSWTJQeTJ%2BwkhmgPD07SLhKyIuW52cPB3XOIX%2Bkz3nR26iuHGkLBwKPjtXKO2yVn2GB4f4um0%2Bo8LZz6oMi%2BBlz5KOTgLHhg6YW1Mz7M2e7AK3Bc6nbVcbMzppP98uKs%2F7J3pM7Pfuv163mitVesfis6E7uMvLt9w5xQKmRWYERGBmIrnfCWn0ilS0MvIoUkoC4EBfGedngXuA2b60xvaRCk2t54u9BZzrQ9Q709w2U4g32lXYDUuAApjggc0iok%2BpPI4weXZ6seay5NX3KjwrB9WTl36SX3tzymTwMUv%2Fkt0EjdBZv3MAfqh5%2B483ZV8KJiixa745vpvFKzSSumgoeJC6SFa%2BNTsaCEV6pWYWBnm1T0tk0EeJxPAWIk51cSxCeBPb2ankC6cNSR3cGYTr6X2fgsVSUVYxaOiIv0liRc4SgcbvuZeqK6qAxp3xtBc0AMcl0L%2Fnw7AG1Klsim2PkIOsO8EE90kYs2agMTx3verOEAIJRo7QQU9nJS2Mu826zxgjgvy6X6rVVplOYCQ5kYZbVlCqPZc7DBZLQzLRZOkFQI2lXfRlxZLUt4baztnWLoLottRYMR5%2BixYZc90IbwkFgLM7UpxJAFt9l2qFP7G0k4aYyWCeAtdNOZW0dI9amz2%2FoeNU6d3fb3yIJm0wb0fN6avLgXHdw5bBQ%2Bqu6RsMt0LkM%2B2u73pjdMA3lF5QBQa%2BhIS5lydEYJVf19xVluBADjQbBOGvbLWlcNS7%2BjmTdfwDKCXJgxUSxJvQF4oZ%2B1mrB9vm%2F%2FIrl3RNOyqbaXkXDlmnz1qgnJwuphG9OFRAAEawpLkjWqjU5WxTtaXeASG2cBjWm6kff27qkCamS%2BFrPxosSXi3krLKBdFOvQh7WR7UwLWN06agg6lZDjH%2BqTu1rHsViqp%2B1omY3OS1IjwoRACv0y06VWs6mBt17JBn9MVqZNu%2FfysozLyCIOKb%2Bzka4OYpRtw%2FJ5PYYUhaIZHf5OnPeof3wIw01vQB%2FqpZB7UUAKOVorakjB7S9Xn8QQZI39JpIDJ45%2BSWu%2FRyxTVZKTt0maq6mcwGnyCXNtLIWM0cynZmMJGjACZ9K44WouHMak3WnSP2twFtlZ6VxwfOpMpzIFc%2BvVMrIWh52CpLMYa46H1RYtp2Mhq06cPTbC%2Bw265QobUYpNQGhl5FvbFv9pVK%2B2k5ryt%2F2kqhISDeiDQnraB%2Frx4AX9Nagm8r3af98mvTx5z%2Fk61Z2rmunoULOM1KSLsQMNxSaaQWNHSE3QwLUCew4pBHts59SOdnpIQgX%2FjfICc8eYqqCP3jkoe5wGMDB7swmMVm5KuumW258Tfn5oMgHAKFyAfJcELwLTug6ZJz20uXGtvkGHbK6d9PWjXNLsOHlen2NzwosHXGt4672wmkdLMCUkjRwIXa5EBXLdbofY3XBUllpoqWCCbL8HVAhYUvyPWrIYLCB6rPj7ryT2WoGYRKGpt9At%2BSNc%2FkWvUR4TJO6c4BbDcHdVnjriBxrS9SQJfY4qyuMhgCAY%2BWpUYMdhUbQq6nwWt1HJLD%2FeX4xjpYVf7qP0FmYR3LKkGtzCq7SiLu2sF4NaNWTIUZT8vfvVxso9S7Gz18SElvYNKh5poVq%2F22jPev4wBvJdENrjw19OiW43YBtHVYezU9Ee2Vy53R6LudQPWMk1ofYWbqJO3tAZNcmbDBUdTiDecRPtl5qUUNR3fTsw%2Fgo2unmFgpAcq%2F8Qdm83QyY9IzV8MnDJuNadQYfM1EowG7vr5b6bgt9Dr4bDQMSbRqsxOVwSQ8MD6Vx3Y60tSO2ypXaYIYPDpq0ax0AOEY44L8bT8YCFuL3CBLi%2BY4cFYx3IvVvGeWrb2Nl%2BJpUUfcn7aHR21WvUo%2Fshj8%2F9s7PDVSFZqrxoOc%2FhCkgLCSSt3RHtmy5OUKxSx6ASv2ZUiIwoRZAY2Rqvv7BhbzWH07RoL4pydcFylh9bG2eBqT1KC5ngjTT8GEgFpgcKRt8j3efsoqcu3ry86L4%2BP%2BEK%2BIemqpApg2UyJTi1ofdr75QTD61PEqUObA6V56dcdIdXBeXA034K8S%2BmUzphI5gXxdEB4kKdDwOJH2Rxypw%2FkEy%2BXG6UwEwGNwSdvNyaI9Zkzt57gCOGghIZc%2FOmCN5AJw4c1BWodEhUIZ%2FQ%2FXJZX9tMFJ%2F1dqtZqqWXOGmE61VwDpjDWWClG2XMn2I0V9Gx426qVuVKGSxtAuZ%2Faus9ppFOly5ne0jW7nrzsZeaUo2u%2BMaNZpLnjlCfm15NAZqNr3Kyaxsi%2FFc7MXsHFiRfTF1LTKwho4C3cgN84SDPVjtPUm3teewRqeocWw6dtt9pGnSuO3sQt8bhhB0mepwvuW%2FY8qBPgKm3Z5MUJTWRROcomBVu8WrtDcU1w2euUJWPtFnU6xT6Yxx6aOm4rjm4rovAlO9Vu5wSs0KFYt%2BX3kViwG1S4tDly1Dmoc%2BH%2BYFI0FNH9bu%2Fq6N%2B9zeiPuqsf9w7HfDNCGJasHZmIhMB4JTXDTWpFCZvJS%2BhEYIIWXf1IhxxFVYC%2FY3kCGoFRmQiTo1%2FKN%2F03MsWszibhcOt%2FKNDZLNa6U6QY7TWzlnc4ROrBYtZZomPVl1dH0YNiZURSjRIlkGtVP3ulTdLA2sAgMUA2S%2FojVTkIXpPq1r%2F9hw%2F8W5MJqcLE1b1W2lHfsGd0CPv9sD1dGTMLKZRpyGG9VAG2CVxcl5dUfqfkkaPynbFbERMRxtesPOfHmG9j7hWbr58rpH7aLl4VM7Q17x4FhMnpsFr5nTkb9bWjkB%2BDPJcTRMigLlEBlkK6AXEM9FCACqzKqIufEIGHFNnkrJt2jDt8dkpdxTchpm292jjgec3pEIxp0qyrV3Ks30p3a8YON%2FcEDjfLNVpg%2BP%2BHjzYiAMygZWddX0vhXnqcsY8iXkdbS%2BM7il2aMY7zV%2Bzu1lQZapZaTTyWxFaT0ecTgVHdA4IOKUkSZfrUiTenSVsHOmOYWsrglROIJ%2BaWijmZQF3ajbODrMqs6Fboo%2BCnqgMzVGBMHss51Vf2C6u%2F8EqpTqZddYW70mAEFwmqKvbmheKA6abBDCelyAdZwOUEOmv7dZ%2FgiVfrjxVqrW3etLtDkDv4Rt2YI0p72pE0uAK4LGnfx2FVtI6m2sgewju9MyR%2B6oQlH%2F6Ri7sOTke9PrdwZs%2BKZc9rm6UxVzb2wTurJQq0SWnMmMjAwFboDQ46SHEV0FXdVXuJKAdxVXHzLUKTfjeFhPgwGV5aMxFXs6XadMoCbnOg%2BJ6WPp6Frd7cv5z16U5C980hRRYsY20NwRYi3tXH%2BAeKo0hzzz1ryUyXZsMJgshKQZFOhspXlxHoagc5oE4hBBZtaJ74Etw95gcPHtq0aFVPoIl6LVbO84zdbrYnvONSs%2BeShYo4M5DF6StZ0M1SGMM1Hz2H0zV9mEn2245neYXZ0u634Cr7bZQqWS%2FRcLlbDmPipMbIRCS9o5zhjdNr%2FVt0yv0UpFLDtmIuHPf%2FJpOu7kDoEkdPx6lcBWQ1FZFbHfMFtnilE3me%2BGQcJz8aMrf2UcuHa5QCcRduullZUz8vPJOqHGqryEoY7bD6wVZXnF%2Br5Flri0oMLq4m028xKcjvmMWYtR%2BTgr%2BQcXLRA11LWedhCAW7fChZOHnjjo7HxwfXqjqxV6tnA0esh2azzdSsjmKmmt3FVK4JfpjKtnjmjiYIucEuFk4XrrxQt%2FGrm5grxrrGEM%2F4RJlvTy0wqQIap%2BCV1TLtaMiAODZBL9WK05nOC9RPcHj9CT0OfOKUzNXaDDRjIlJyr3rX7xvXere0eof6EJF7EJpvqmjfmvuwNrmq2r0vt1o1dRp9z0cANVnKnrfqe3TQpYJpDf2pxOgT7soL03qYB4g6zvqJcLdUFfN3heSkupDLOWCrSHYUZNJbjIx8jtGSGPwkVupb0JJF7QngJHr0e4mwtBh3kvlxnUcWEkT3ymESdHKeC2TOODb4LGOIpn4eq87ea8wTd%2B05KqX%2B06cH6PyMAHytGv88KnNk6Y3byvrkytHcXzj9DprizbT66zn5D4frqDYvuJAAj%2B4bRgphhOqdCJZJhdB2YkOGf%2FClNvyHeX5fL5xvrsy3%2Bc6lf8rYZ%2FUhhk%2Fl58KI31tO8tPcMlpf%2BPzkVhbi0Hc%2BQkd3hHdgHsZx5rmMjV2TZrfjHHLJ4kTmMsXvuAuC%2FDK5tPWLibX4fTmHQLoLm7b2XKHdy73RxKqz%2B6TCIXyGqrF6Z2n3ceP9RGhb%2FRTR0TmPWwL9Z0DcyS7PtfxbZJnEPmNfOabfCdfhq5dCimukVxwFs0PMC6i%2B%2FTM1yJZn%2FvaP89RWH7DDpAXD6gDjERR9XPjPOWQ7GudhbBYLsKZ8dj%2BhgIE8DTyIvGFKEdD4V9UFWxt79VykW6ZXHM9aNyZMOIbNBB0NY1X0lEYU%2Fg8tt1ms0n%2F43YU9ndxNtQ0Buwb%2BhMPAyfllktsLlpLw5L3HktVCHqjzn9Th%2FN0c1spkLja3O6nbwGocgDCfoOylYqnUAaVVfV4fusOo0099%2BUKWQYqLY3va921yCE3fFvPFNd4xHIIJBgC93hLmUYdYXjk9pHosvlGE%2Bsg90VdF2%2FDvlwR%2B%2BNv79svqN8ff3sBBzIvrI3dJWYBr8bm2Z83fi3MfmfjvAXW%2BQUy%2BityUVbmfv7raqLx8wBiYjCaojycLQShzWlLHxGgG%2FSUiywJpjOplj83t%2Ba5aaiLDqX8s5uQICl96LPWdJ4VVlkYWY%2BUT4BNeHoUemvdhRjcLqqNavH2dgxf0%2FtFr2zGi0AgKePVzenBfhGQ%2F2yVM7VpJTfUen0NfKSaz%2FI4wJXrdlAxjnPRTbKsvsSGyNIw9IuHtlKaW%2F6cDzocjJYB7tx%2BfV5STnHjb4W1HojJr9DbJvzYZI8WlxbS0IZBdoPkcJY1TXS8vUrSXvLEoXQR87rSQtF6GdkZmf0X5ygRSNPBo%2Fx%2Byq%2BufsMKeRPuu4kKv7XbcLjj075Ne83nnLIEZhN0OI4Mcr%2FhoWPEvJLexTQdQCC5FtkKY4khL0fuaPmMudadrrDE3qyCsDDOIVfoOcQM91qmSvo2CUhFYLCQTpwtf8NdzqvChTU3AxuucX2ETpMDTXbbLFLstTYekvHKQooyYKNdKnGCdm48lkuvZNx2U%2BPhph93IL7sbBCzUCRhdtWIx2NiVQp3yaCibpB5NTZ56PKdOuvUi%2FJ6TLaWiJ1%2B3hXe3NE11AjwN6EmXybFcIWsALPoTXoRfvGOdZvRFPbu4TPlsZpmKF2K8uv9N6X7Lwl03noBWyKawFPEBnPNLpLr%2BMZd5UuyotjDDZpO2nnGI4l0s4U4PTwfEYrXOpIQfljx4RRKWhSqRQB9izBu50Vl8lcPDlZf%2BaoQxr3oQ3xZNTIkSY98GS8QtvbNSkdB%2FGTBvlMryW3rky9AwXiOxWr7F6dNB6qpJ11nr6teRGf3Ly5COiotQb%2F35Ktvri6fBl8XWycddeqenQ9s5qGUup%2FG88BeMKMJCpSckCsA6Co6thL44q5wi86qpYATtTjsV98OlgbG%2BrBAVouOjpl7HOCXEYEsopWZHhtS9RyL1hdhpBKAwi1NlJaA%2Fz7dsncxOH7dHfSMF6VoxCEeHcXD2L9jydPaqUhNL3pW86mZ2hh8eYj6UYfs%2FqgmwYz%2B5suRf9Q3S5SPP%2BlOVTttD9Uv7Leh2Kw80hkI7GtW9upqkEDxavUKDSxP8AH3jwAgxYvWTaRALQ%2Bj31B96rmEHJP2bYJoORZD2yuSOM4KBUfTbDkcxkm0D8Vcm6ARsxwjeChP9s3Wykek2tEiCGOtyXwvIY%2BK%2BDcSOOE5IwIE0saJcYiwW9dt2rztuNQVqk2zxpXR3ZG3ILUOel2kFXzxbmqvj5Uh2ZW%2BqN4v5n3J3fE1rRLDY9KiWEJX4a%2BFqAECeAHYhsf67xutgrTDi4HWz0nl%2BLzHJoB2qUhyCdnNjphzzDszXN6lwiM4hM3TBQi5FLGYoQy7CMUyUMCB2RyWGBhnuIxAVLAf4t66ij4zOjzBD24r5cSy3%2Fpnpz%2BBCJBawiYd4kAhzt6%2BerLdwDZiBpGax9dsmobiLPfI6PQ%2BW1bAXCIBcazfO%2BnyxQt4Tcc2myR90xEUSK7OSMuce5MozJa%2BJPw7UhuOCC6RzXxLwvKMUP%2BXoCX9FcBit0diT4BvXEZjZ5cVsMKDVom9765tljYTbkfvOyw4BF6C6hm4c5RlHaJOYR5fxqtjjcLcmlYrzr1Q3ZiWQaN%2Ffw9cAIFNa4DdxWm2dgqrQHQdP6qpF39p0Qg10D6C8pJTURk9NlBzkSVE%2BrEFD3JLVsiJ39gqMpj6h67qwJWeuahRQCpnSepm6VBOAEyysCnS80c0X%2FlUM0mAhYtOYF6h3hx1TmKiyN%2FSTSyJmj8gsoYvxYXgxPok9IRZwJcONRjhTJgJJrRy3ZpNL7IuZztFFrFR6RJXkIKcwIgkkXPmKPFoGZpxuDi01g4iy5ns6Cg3ztoiVSAoZHkXY%2B0jsdprMx4seJFnzXgccy28VOKxoTwIXY0XfjUt01Kx51nDibbrpVDD6d%2FipRn87D7D3h8kGxhY5zCJowbgLXsLAJXcVPxCwYi30X6HKTeZYG4Q3v%2BwG1m0KMrYdkxAW6IZy2qXfrVoRQQU12fBNX0wD%2FqdD4qZU9EBJZdSu1qDtYZSAA4GOTcqQ878VgQwdS8g5kIr2HRdRSp932ZELC7cWM%2FtlYzDgI08Mrzkx9bvW%2FrXrKmb4aDfvw8abISU8VcBs26I0A11dZb0%2FQ6X5pY6WUw2i2RVFCXYqB7GFUfnQ70%2BPuyfXRyenfecwdnrE128b4NwzQX9ROMa%2FqHTOLXbrXxlsK65nARSqF9yhvaFjiDVMzF3sMW2ohInNxhH%2FzKa6UuCCxHomS5BDKt0mifnca2Top0fOauLu4cLdAuhbNEQXHeGSPZf%2BYOr2j54%2B6q302xvSZwCzXwWDpXu%2FRyn9v%2Fa4ZabAw7RSyj5xhWYnE%2FuVXD3ubJWVIELU8W%2BvlxknjoXg%2B7pUZ2W5Zy9%2FK8eXw5VU8X6VVw6BrEs%2FJq5P3ZjxzSkbenQlw3tUOsxDSOxaFSlpZtd4tV3dS4PLfc1VcTTn3dnGq12iMblFqRkJfF15R2jImLeUie%2Fx9nGa7WbQ%2B2%2FxxFQH5ZelIXIydNl%2BD1tseG7riMpi%2BPlohRHb%2BXAh9hkknyXpCdOJrCkV0gRrkKlcf6Iw3J7%2BIMrHEFUs7F1sOfxidOVE65wrx%2FXLSmkphmv94oiO4pnM2%2BRiiUEHm19nE%2B77knv9III2eHZyUm3777u%2Fst9%2FdpRx6ipRauQiw9vUPXQV4WKfkyY2NVLnDcecuHYIpJcXokWeCXh3uHtsw5WmoXtSq0AZF9UbL2sNEMcOVd4z8UmkGuG56fYiTzuNOZ9p1E%2Fg7rW8u6Cr3fHkEhWEjJ09%2FKbSxoZgsQ2DqX3Iqc7JmQyEYnJkqA8xjFlXx5IEOJTQh8JvLQlyTICeeNDv6SZpts2MccokoTwKJEa0%2FwlXCRPHJjEZseZr%2BudMMl2d3%2BNCt1PQagnBwOQegkqXUUQepZUzzlSEsGwgety%2FhlnqtUc3NYbZellC9ce6dmYPGY3CScuQvi40kKq3DDx%2F9ps7D6PN3dKSplPuv28wCUZRDjCuRJKwzrH%2BvV%2BOKFZm%2Fdo05nUMdG75Ib80f2l9%2Fs7Z%2BilgZvFLruekeCSz2eyeT7QiP%2FaTCwfZbmjdKBWp0MiB7CxyxIybD%2BWRmkfl8eBFsuICVVdZ4Frf6STz30qWb7c3nZB5%2FyUqI%2B5m7dp51yakhxrjiOtVszhCQCbSi3vgnWnNannbHY3X5B4ps8jvcaheVObr871ejGrhxF0%2Br3zs%2F7gb%2B%2BYA%2B%2BqlYMKSbXPntXM91%2B7J8dHEkV59orzqGxxOqIFldraexFrN6TBcBh8fFVXwm8nsFxJJre590VXptW3BXpwW1boDfqLuCn9yzHjlVfd4xPh9xP0S6IAdbXfajt748%2BVFb7Lg7BlqSZv69YvWm0tM9zoPjCTezqRSa70wu3zbmTV48rlJ5r353fqExa5%2F%2BNu%2BzMWqj5N0s%2FUSkp9qU836WcdfE4jYfV5CpDpyNKN%2F%2F2f%2F%2Fnf%2F%2Fl%2F1CE1M28JTJ8cEFAMvBvlfaIZcqPP25%2FAEjRka59Z1%2BTwPv1epbJVrH8j8m211XhOTAKhQbDlPa%2FZpNTAlLJL8vpZhegO1nW3yrfEo94o1BhzJboYMDfk6LOa5yWzkGs8gJpI4TvSJ%2Bz151taLNgXeUFKPzALZ%2FlFVCsh1szgs%2Bl4OZPLwqyobTL9ce0RKKCzRVCgo%2Fn%2FAVBLAwQUAAAACACclkFdc0Es8WtKAAAb0gAAFgAAAHV0aWxzL2NoaXBhY291c3RpY3MucHnlfd1WG0m25j1PEUs%2BfSqFJSGJH2PcqtUYcJtpDBTgdp%2BiKVVKmRLZSJmqzJSRKLsu5wHmZl5jbuYFzrzJPMnsb%2B%2BIyEhJYFd115pZa6gySPmzI2LHjh37PyqVylr%2FNpr4%2FWSa5VE%2Fa0zmql5X9rtKBspX76J3Ub%2Be5fNRqM4P312qJB36cT2J63hZTeMgTNXJ8Zv3jbW1o1kexkGm8ttQjaL4rt6bBsMwV%2BMkCEdqkCZj1U%2Fij0m2wX%2FqWTSejvw8SuINPC5Poxv3UX67t6bUOnXgfP9i%2F93R1dHF8eXRoeJGvfBjmM5VEI3DOKO36anYH4eBGkThKKipOMlvo3iobv00qPep8aBaY2hRnCUxN0gvp2Efn2r01mikstzPw0z5caCyaZomNDACQRcyNfFTgp6HaSZQgtS%2Fp3t7PE56r3%2BnhmFCT6TzGgPQ1xlC%2Fd7%2FGErH0HwUhCrKBQ4eSyaM6lt%2FNFDe6f4PW8rvhWnqS8%2FScDCiXiapuvdHd%2FVkMKjaV9OxP1L9MBpxN8PZJA2zjHBAHfZVMM3n9f68T5Omsbq2dn47z9AWcB%2FGaCBT3jTu3%2FrxELjD9HCX0mgYxf6oprKEepBNR3mG4czpzTFw0RuFVZkdatV7Ht3nVZXTXKggnND8h3E%2FrKlJmkz8oeAaj9Wju4dqTd2pjrrf6Ku6itb90eTW755OGBTjX32U0XqTmppWX6mRPyfqGvt5Gs3oT9q%2FpSnijo4SP1A9oD5PqJ%2FTtB8KvdBUMiam9IsIAViKgBZ6DIM7Pj04Pjw6vVL%2BeDKK8immI%2BY7UTyZ5jwR9YwWRQhEKxU1woa6v%2FVzQurtPKBB3SZxSGjxic7pao5bkySKcyZahsQ0mobj5GMYNBhKkGQhDbzVaKpx6BPeKxlRFKZqkIaaOio11bb3LZggmRK6iXQwg5c8zmxPXT74vUS1idSoBZWFfbXZaDe2lLf%2F%2BuCQsIxv28pLeqPop2nIF%2Bg%2F5Q1G0yioZ8koworo3zYUvePntGqnPFP0JC7u0JNJf5oRZVUb6oD7YdYatX7Wp3nIc1%2B1m62XamPtnZ9mfpzg6w44SEZDOjx%2Bd3R6eXx22j2%2FOPvr0en%2B6cGR6oWj5L6xViHOs8azGPi0ekY%2B0W2movEkSfPiUs2s5jScjGg%2B1vQD8XRMHIJQF0%2FW1p6pzr%2Fyh%2BC1GurdPrjN%2FsklfaUfv0VT5yAJBBO83uiPMf8t9e7twyvFpOwNqniyRWQ46NLl9fX4X97B0%2FPu%2BdFF9%2FA1dUwIakPtNnZ2t3fXDl8fvOtenXVPz9%2FhVrNJN9eVfWFtjcZFN35minzGHFPxT3qbXN8NN8abN0r1r8cb2Q2P%2BpoH%2BacWjYQuxHStP7n%2BLxt3w7%2FQ17v8%2BsPG%2BC83DKxyT2s3rewxqUf93COIHepAs0H01Glt7eKD3%2BpQj5rtNvHnDlE63Zp0tlp87y6nezvNqqy5CrHyaDpmeC64bQG33XTAbddUCVxzBbhhOJK%2BlcC1dO%2B22xZci6AAXMuAaxbgtrcNuEkwzjQ8B9ymBicfCNx2g6ExuG0G19raseBaFpwfpcu9a7Txcr%2BzubVJbwBcq7GjwZnBaowwuGZ7x44Wi2dhLtrbei62d7YK5LXLo93lW4DXarTsVMxH%2FtLMbr4UaO1tA23XGazuXevFisFi%2B6DtFnNrwb3kvgF3u2ZmaW4WpqLtTEXbzqzfy5K0x6TnTMW2obttDW5rCZwmogLcZ%2FCSD7dR%2FxbbTZhG2FyJ29EuTrufnxKz7udT2l3m4NDYXWjHpJ3q7P2FfSGT3f8eUAgaXqItJqTNnB4XgaBOIkBDfTdNcvB02XhIWgl7SXKH7Za4KPE3GhEJHcwVp%2FGIBILRCDvJM3VOm0GU3WKXd%2FjRIKIuojOQz2qP8iKlZEXfANKRTyM9PDumHTeNiNESxKFPncvVQZpkGQkexM7bO%2FXmy3pr5xUARbIrUWMq%2FOiPqG3uBlgmeGBNxs39uKINmVHxtylee310cvaBX%2B5p6ahAIvWFIFzRPRHZcuCARKIQLw66o2SvkObClDdeFgJE7tQtA2qcEJxs2qvzNQOfNq0ccuzlfDQkYVC1dknAmkxC2rHQVDiLaMTY3EejhvoQqvskvZNBEV1s12nZSws0NSJzYuQh3qCtGJs3ba9xf47O%2BpBz8tSfJCLSUrPoEcmFvSSYf0NiZHJPXR7595jbnPGBzU6LEGkSTPt6o8c8dvdPzt%2Fud0%2BOC55doY02J6LBxBiKX1P6h8icGMNWjYl8q71bY%2BwJwQ%2B6t1FnE59YsOxUWs29FskbfcJQp%2FKiqQ5I9lC3lZqFFiQRniKOuLu70dp9sVnfIsa24Yc7L1sD57k%2B0XdH96umDv10SAivqfdpD%2FT17%2BrKn44iGjW6XFPvaHxHNJOQRFVr64W3U1XNHVqKWw5ILAcCebR%2F%2Bf6CBH7ssfVNmQW65eAYos9fT%2Fd59ifTURbW6U6cjaOMdYKKhaiEVwwhakFIIxT%2Bsv2HBlNdf0SiGc%2BGpj6eEj2%2FJMyCeAzlNiqG7zCBE0vaXT0NbTMNehI27SS0Wo%2FOwjZmofXILLR2Nv7RIEE89TPaHHtRQlyr%2BaIBcK3m0nygezV1EtGv18Rw72g4%2F66OYxLSfO41TRCDgpLDk%2FI6SkZqcwvz8XJns%2F7yRXtpQlj3I10hJT5ILCMzohBrND6ti6xPulyqiDv5aT2FMD%2FxJ2Eqs%2BYvTQcpZVFfeIhWOIlDToN5gyQNrCaS8Id1%2BscMRyYhohUXkTK1CCr3e1OmBxHEiQ2fnl1BJxROiunzp%2FltkmaiZRTz%2BDfMYru5ahYJ6zsv9TS%2BXJ7IF4%2FN4y7N46opJMFgA3R%2FEX7cn5DqQdTbInC0g%2B68XJrAv9HMnUY1Er3DGKtIulmThUMQlAahWptqCYTMF4iblQyeBci0xIL6vFhol4QqF7Im1VCHxNZ608EgpGlLAuKchCoSuxexTFsTi3kEMCcd4cSHpv9Lqz0TsZ7RnN%2Frh%2BrReEz6MkgEsxqF2avlaQMDJELCumQ%2BHYGtk9qWjD6CLKCJ3ybTUcAU1KNJJA7sQ1X17%2F05TyLt2msBbVUQybqiTtKO64k%2BiJl6%2B8CaKrVWqewTlzDb5%2BIuxo%2Fa%2FVEdFUyGaCYaUe9G8z0i%2F7B%2Fx%2BBADRsgBFY%2FwVdII6INSs2JMdxC4x%2BFA4fH90LiL8RAKoKEbkZMvczlr6XTIlCnIYkMMT12XfFblRvaxD3u4IZqhbRG19f5Vly5WWOpnrWV7sHZ6RvotqRo2R3DEcwrObFOyBk14qG0iIm7JdOhYTeuzC1vqedEP6P8FRGNZpokx%2F4BS5Fv11SUpuGIkBjnogjT9Im%2BTh%2F7dzHp4JVlAbxyfrJ%2FcPT27OTw6KJB09BLo3jj%2FOjPbC8IaRthrT0v5AMRZ4QlDKcEtFFZlsMrBWGzcqu8v315yVQ1bKh3JKyjiQUSBWSwEpmaYI9nujxtEHsglzD132KHKYgMfGEVSC2M1CGMsOw2BFcjHvGCTQBbPBbsIgtqJnRrkUJgglgBWNjk2BG4MC6eGTHBkUw5HYeZkZgIihVmRaBaAZSbps3y7RExs3EUY76n8V2c3MeFtYvEsozWOi0GDVBFvIVmIa3lYsocXceSY2VZb7H3VC8haTQa8U5RWVZJKoV8XVnWMJy7NdoakpSEd2cHC4PKshpR2Z%2Fkg1E4U2%2FauypJCSf1ZFAf%2B8OYjUUVrSkQVRyps1P14e3xwVt18Pb4nBB0fKmOL0WsgM3EqyriTT6bz6ALnB0cvD26utpns4neFglUb%2BSIGWCgzLBJS3ifCZzGWOwrBG9DLiTaAENXCOPEGcMZ0TZtHa8IngETRGDpqjcnUtqeGWVjHI57JCWFRlwn0mDrVhbmIt8TRyZFpS%2BbgwbHilA6JZ6hrWisC7EAAOthDMqiMdzC8uesB5rt%2BtCHKQxWV7pH4OLpaKQGJG5nysNqkgESK0nSLu6BYzfWVlqPLFPLk0k3I7WoO2Z%2BVdm%2FvHz%2FjkRFNq%2BNSVi%2FDye5CPB0qUGrH4YjonHCRRxGzKcZyQ31mnQL1Yc4vkz5ZpOKeMsjkokJBHM42veajU1qS1gdqwc%2Bi5CEoIlC34y69AjYUXQXsmAMQyJJnq%2F4YZKc%2BOIWD8RQD%2FFby%2FzEyPgIUKMoyWYDTUJpMVp9OL4iMt0%2FOTk%2BP7q4ZDN%2FrtrbTXVHbIUZxP1tMnq0uylMxBgSFCw2kbJVm8bLYqE38se9wN9o0xwRA9uhzlcZKWz3%2FOin4OqPgB4n1O0kphUO3drvQ%2FsE84AuSrjBwkiyfjSCUhUPLSchYRPrWpOAqhD33OIZoaGV7JM1kfloIymZKWkssEs0RVaEiN3ce6yLfBdvJDF1kddXMqnLXjcImb%2FI%2FI2jIBiF%2Bg5tZzGpDWwT9h%2Blr7F%2FFwqlTJIshyOAJtAPAnQPhgx1kMSDKB0L9eohkCRH3NdZlo8AL4y2NfXNJo1hOiYCCmjx08jx5TYa3tIXprZREg%2B%2FaRTigPAJs8aajRfbzafwSzwHWjv4AO00US9kFcB7IQ3JMB%2FDgW6LCJddJgSReBcECOGSJRZUA6taYEKPwDV%2BgOqquQc6pOc14vPMLZqwQbOMQKjGvvwIXI1J7ZyI4qlMoIxUE4TeMK2HKhcmi90pfxwThnfD9O%2FsmmagMhkVpgw9Fz0wMLNj7BOrIl7Rm0aQ20SKiwYqSEm%2BiNl9AXWcV1qxkISBd2kX0uBbBraLtG8ydwp%2BJTFhOEUDqtLeWUVJtLuVpmmQJPmExENqjwYFpxub3tNo2NUeuMakGAchIk%2FGhh8ASW2LpHf7F5f7p2cC1lsxfZjs0vQRyTwyRbbLQaJF1ZS3F%2BLQ0oX6ghBMExFCjklZR2IuEjYqhe7yvQdLvFZTxsRBSaC%2FxqWSKjC%2BrpB0y6oAfeyz5I%2B37%2BCTI3mFgYjGoy2A3YRExZQmqHNKLRZq0IG8oMDBtYZ83dqA1lN%2BDctkydNhNZjljrIcPdYKC1HdMjT0Q4Uj2hLK9%2BR1vhS87o%2BN3XJR5RmLxuMgpU1PxZPGJGIrJz8syFF11foHewMt0HXl%2BEfWfg%2FPUZvW%2FMX%2B6eWbowug5uL4b%2F%2FyRjDjTF5d8YnqWQ%2B64yemnjhmFHeJteQ%2BrP4FJZzRdDA0WtxwHGpHa6N4nqaCPntR3I%2FYrVstOUsZTuEwfaUuiZGM1F0YTjJ1151ZA7rZ1uGc1QKUJy5MdlRWLVXdwan1FSRdladnkDeWaQB0qTXfGyGH9WJI8uYDvUlvZT%2BluXe3vt4mgrmb0V8B%2FIBu6HVJ794RTHpj8eeZCknC7udQ3mjjCAMWm7%2Ff6CeZx03pXgYY0wPiBrpjl3qpfT9N%2Fbl3fU0f8dZdUK0V8JmCH2R4mAW6e1NbyZRoAf%2Bj9Bx1GOZSC9U%2BeHND1JLPJ2FHI7mq%2BQgbXboczODJFBnMi2GgG8UdjVN7KZnm9tpSvwqTjCbCmGRHuHEeJUdpdk%2BNYJMnsc8zfpWuEILlqF1Il6yb0VZ9efb%2BgpSD%2Brfq5Gz%2FsLHG0AoCJraThqQHgXo5COADzCV7TJ4d5SXjcOhv9Ls8imrxXo2UmVHAsBaJuAj6ICmBKR4qn8%2FmKzGskAYUQ08vUEf3GJa2nFjVS7T5PkS84VSCPkQWTBMSB%2F2RmsIH5NloAA1GjGthQLvU8aDUCvsbRAt4s39JI4XgEZt2w8awoXcpgVOEw7BewYa8jtbEgXCSGrSvws91OxAE0iiHFEHC3nAE%2FxUDm4wgwhm9gCT4PlF3xMJtJOxA%2FCxFhAwtgwnvMqNRnYZL80MoIOWMwXG%2FaZghtIIJIWQWgR4atItw5IvlSWI29HkpmngLw094f6VV6m6x%2Bv7%2BDC6%2B1etWIp8IZTB35BJJZLicpjD8%2FAVq5sHZu%2FOTo7%2FRrq4m0xTDaKhz499ZwBTJMlAUBZGkBZOGk1po7kTddR8YMWMfkThEIgZnRT%2FEIkZNAkEXR%2FsHV8d%2FPbLAEB6zR%2BSeM6agu9IHHU1kp5tev%2FVpN85uowEJWZ8uPnFIgbry72jMFlaDdNSReN88X09nEMFilEcj6yVs7lZhO6BJD0JrE%2BqLKYF6b6EZa6oCD%2BQnsXQEMUZgr8OwiJ714KHwEVY1GEWTCWaCadi34JhWXbQUxmheMRxm4pPaD6dENKRui7FBcYOIvil6Nk0HgAAPph9TB0mKFvJvbTfaREvU8GUIfXYUBSDFyVwN04RouNW2Oxhz%2FEd2sWrxxG%2FeufCj94%2FyBrV6N%2BN3viee%2B%2F0JtjQsBcsuiIm6F4ibSwdpmx3Qw6LTq3jPYeWQ67yYhBptfRXfm3NbJGIWOEXSw0fNk6c9WL2vvZi2IHSYLlQZ2XyBeIYWDXCpy5I%2BrA4eP3ejYUBhq5lYvY6zhcL281w1%2F1HTMTHfn9zQ%2BK5viteyBhy%2FceCJD6ifTOZeVUbsdiIFTyZe5KG%2FDsuQ%2BLTOgvhFL1kJhdDmAal2wqrqT%2FJaGcgTHbEDkw%2FXe3v1lh76hCZx2ixuNWVoE5rIPl2Fp5pE5gmw8D3ifqbNqn4Avnz3gXrxgCuOlD1gCAIBHhl%2BsbtfdNmL3fF7mSeQ9SMsobeLBx86LH3EMNwSDw1JyKHN%2FkaEkuk4m469a4mg6GrEA9831ZtqAWMCGGipmGaMm99i3URQcVO1nSjefab0%2BlMTJtJpTVTl5YhAvZHkRURgQ3HYwh2xdwdeL%2Bz7U%2BguYiwOtD8%2FQvTp5dX%2B6eHx6Z9l%2B4vDUAfBEh8N4dnEVkLtJa8ceD%2BBBUgM5PqxMORjuvRp8umH9kZ7nbS99b4w%2BTwlqKORDSbl7kb5vMRXn7EpNyW9u3DKiuE1T1JhXBxP19Who161USC62%2B98LY4LFE8X3mp91VvgWVnnOjaLrmvn3nkGoiJ%2BySUjo066fu6lcF%2FIIoziIJzR8kv9PgK0CkmScLjxidtlVH1iyYOfw%2BZHm1lAU3tr8CT6%2Bo8OzB8tO0cnaFKoUVI%2B6XNZ%2F%2BTLE2LVzrtg6njpOTY1D23qK%2BBhv4PWuSmWJrggauVY6X95Y3%2BysZlr%2FJuN94571Q0V583X56gYx79PUnNDHS0Eb9P8j8darDoR0ylke7z9%2Bv3xyVWNjeq8NQfJfXxPEkbBltn%2BbI3un5S2C1u%2FxCd5wpoYPzlmQ31PC8QM8ljk7%2BnrECST0ihykpim2qGxCFwsJLhzdXau6UhLasJ743BKOwUNfdlhol98fXZ1dfZO3mWT%2BTc0mG9cyZwDgrVIDPHGHytWRLTZmLUiGb0REovG4H3JYNx6ffT2%2BPRQBkGsJBNG9I0MvdQc6fXZCijHp%2BrNxdnplXZUjctytuORgfVtQOJnLuGpzaYoUdZcz9Y58wBb7cWeVNib90oPvNgWCK4RdM99oKkfsAZAcTAWD7T1A89oduuipYRIVCCRFzxI2xLFuv9KD92kQLDUS9PcOpQBl62le8VIqR%2F6AWvqLI20vUMPLAwEeQd7tCpSus%2BuUcPJ5Yux5NaMGx%2FSlzXiltHq59yahgV%2F%2B9qChmcbEjxV7LZhLxAu4FqTGWUxWrtq9Yu6E%2FZF9htaQZvJjIh6g%2FAo4%2BwlH8NVELQ8Y6VGg8VPYiDsyB9qQEyPHID8Si6Slo8gZuMY87YbRoh5BjuvycKgz%2F%2FEj9Ucu4x%2BLwtHg7Lu6C0ZJMbYkwhn1YJXDaI0E9P12I%2BnA5%2FZSFBSFPQ2cl0ynngiWtfcawp9aDirrIZICpf1VaplEwz3uuHQR81AKZYiLlUWeNoSnEd746xY2xtzbXVvypRfUwsXAaeyxCi%2FvkOWAfC9isPbXRhanBZLKs1Y9ivnd8HeRCpUmtTtk0aH8dNC6EfSyARupixx2VzHHXmnaRzGSLoYhXXtS2C%2BjvVVohuIJNcz5l7s2Ofha2qtgkvMIIx9q7SO4JBaD3f5cYflQ53DwheNredqHdbg%2FHVoqj5iluOuCqtIsjB22NLK9SAq4rpqhfXNQkU0siJ6r6fO6IV%2F0tFDc9tp66wSqWxF749ZWtNxF2YVyB6u92YJ%2B6l%2Fy7lGPDD2QK%2FoMGZJ6zJdppTljjakH8vr7bERWD19se%2B6UVk9YLJfnlNZH2DpX2gtmS7xO7c5Ma58XXPctceaY8sU0f1jjZF6WGiH7sQbKq%2BurZhqFutXQKUpO3TDWnh2j06vLv5DWLXWBMV9v0gSeqJK8%2B73Redu2isFka6a%2Fb0SC4uY9TDOFqmh%2FKCDEbT4nO0m7dIjfL2jCj0w9Um5VRcwzo3DI5i6nA3SZPP9U%2FtjsUGy04CRbYwgTxv53Rl2%2FA0aVcxlqhrSaj%2BH%2FBQeCb0R6a8lx4R7i74%2FCdDxVfBrxfeao4s6QypMPAa5%2FNiWCJTE4vZYWdVpgmenRxKZzFsAaKuN4INpr653C8FjVQwHGiBbIXXe6GSEWLE0ZHMv0XuWi2BKM%2FrLVpOZGIJ9jnM1JrlVcjWP%2Fnp0ivY0OGNm9UhRXhfT24gjeNllgayWKKiXNBj6m7GBI9MGh74%2F0sDETF8y0XMcfaNkG23tqEnEuYx%2B3rA0A%2Bwsk8zW4wQj%2BrzyF%2BJAaCXgcpE%2FKXqweLRXMWm2HvD0CrqL1l2TnZZKFrYPh9ug%2F93%2BNC0RfpeNIF8ey5LnjxtjlAyW%2B8I0MAAzwQs5TOJ5txV4RYvVG6dnMCF1dafW1%2B%2Fuyzg8SHRetWCL1B3xpdLUgo5YxhAIZTGt8w1L7d9UV%2BFUp2a6jTrcxkSzsP8gCD9G%2FfA3sB4N7%2Bo2hPEtRWrpmzdHF8jhhdHjUscIUTsh6WxjNqAiaCwWxcTYG9jDFmpgOq48o3WifXHsvkuncYwt3oRvIlijCLXEbCDjuM5p0Jqk%2F8SWEImZtzNhX%2BojJ2x5LhYCqPpInxn5w9Bk1VMH9L6AoLbpmJekNWFISFWxF6WhmDZ1HBY73zL1jruUcYgjSZJi6kAQxtmVjlgJg1ccAkjwtV8RPxKpYvLBdUAOrS0nrjFdjqdcRRw0eG99%2Fef1dbYsO8pLh%2B0CNcco0GFDQK0kHrPq%2FyTbLhsFOmwKqBV2gA6r%2FlWZgM9Gzlo1XybA9pHpcqOS4Bim6VqeKccm1JIAI89GCRZSgo4uoq1cEO%2BtDhlcjM5diBK08N7un%2F4ZeX4SgSXGCw4GW4oQLEIBxd2cjiU%2BVCPcQvxFR0eZ0DhDIBIY59DB70MEmMAyEVB%2F%2FuVEYLmTzRAqBeeVovC%2BwLAKGpIY5jzpFnvHSklU9NIwvw%2FDeJXYaads2Zy3ShR1xfMCl5ATkcCxoKivLXZXh1xrBs46TqdV7u8bm%2BTo55osadvfP76oY3vg%2FK1F26a1IdrBWIBcrMP4eYlzw9uCgHnYGMWjvegDlp5a0QmvFP40cLoi4LzAHYPiohrwmIzCeEgM0tPxylXhbVG%2Bt1aiLLjJYlI7%2B10IgIRCr61OOCIHztPVE1xAuIJfXLR3Q1e8fOcL9NQLOT8oMxH62htOvALW7QL1ZpOgpXzCysZuu414RotcDqWnOdlpv0AYd00dn14eHx4Vibb3DqKI2iavnPhhAbn5YtuCjDiNp7X5YlOgkdCsq5WwZAmMFg4jrc8ZopXNXXZifYkTTlZRqhj318XXzbYc7epmfK9rml29mqrGKPC7uFK2dADf4fuDowv156Ozd0dQEXWoGhfGqP4uIX19n4RTkpK8s0M2NR3Ln4uzA%2FrrJLDRIxKakk2I5iGQ1%2BlVWo5EClPautrrk2j9Yt27hcaj6uoWXn6RU5g6ieuZeGqawX9wwAwHbeBOKRNkkCBqBRnhOqVdxG8GdYlofcSl90ndpu3EJ1U%2BGU5DDtzK7JTfFjEEwZ4eC%2FXJxCmM%2FZknFyVgwWPdtkpfalCstUN8RaCnhrSuvFvBVxUj9RhnVSGMK2ORqoMKSQsJH2j%2BwtQfR%2F2aOv%2F%2Bqr61gd%2B7SvxYnjhS6AGSkW02fxV58gf7V%2FsnZ39%2BfySZ3zoi3WZNMeuRZCrEiqRM%2FggeEZs4h4nJXjMnYJJuzoxMqzPEmjj1sTAgEsYvW42XmA7ImdPchkWJvvUT1w5orFH%2FCcG26sELU%2BFha4c%2BGI8pOCAYYNc1ZWrNp98hELzyCgqziNNkho3%2BHiY7NUAgDrpKZFF01mb2SLb%2B2wftxuPkU5YS2LOCgDgJCeKM4zxFKJuphSSJFTRLhHXkneqKO2Es94SWwMl9l5eL2%2Bv4VJyfRxf7744P9pSCq6UvnGRQbWiyN5Q9iGahwGOfepwh4x6i0sDd4hxrvaVlI8wwZC6rwvE8zI02Na4LiBrBqxazU8AExtNOpeIEZkOFDuqkZowVl9%2BhL73kfmTdGg1JOxMIaryR7Wm1XvYDJlDrKCyWJdd1YDXBEhTcARwVgf1KoUCL6hFzubOAoMS71llayEqjlkOVZODMDfCr8wUWxk%2B%2BoV2RntTrd0Pw46KXiZnRomOmOoJIarxD%2F2rqskPaHsB08GtZLMRIO5eYJPTXsIrq8oP3OxA%2FwVXkwdXggmSAPO%2Fd0mNgUEtPnnZ4MOBk1PiWvLCiXT8edhDNEoRIetaBLX0E7Y7pX0ujjYW3DdP7Klv05ca3qikWViKg1ULxU8DPVgFf0Uu61zETJ7TNGSRdokwvpxU66TJ5ds%2F9mlqu9FMQ9KUOqLPi3vW5f1OzcXaISyQmQFLE9YeN%2FrhNt2yogMTWXH8QBwbsYhKww%2BU%2FTAeMTYi%2FWFIlDYMaIEIruknjzYPrCshDB3AcFw%2Fhg544EARyiEkELG0%2F8lDNvIWUhC37bZ1hX3KsHskmOxplWLldNrU8yQ5m%2FPthgTVoY%2BROE58nt1Hn5U6B1nODTubRmlNwe0b3n9UfJBwXxbOQOPfR2rjtXIgwNxiBL2I2xslH8AKNUq4ckE0I7%2BqeTSUss3pcOQCRYyyOF2Y5hqXZFM2ezI4pGGNFCb05XPjzURgNb5kAhikKzU02Jght8yIOZWzTjg3emhG%2FCH%2F4Obq7%2BLxxoQJa%2B7BZSf%2BMACRucH%2FCYgxNF0d2ERqQvJ%2FqsFtP47PKPM9%2FiMZTaAOM2ZrsLcwxo7Q%2F0mXfTNm1nkjvcziy6nOVzcfiYNZCrkU07TX7k5BDnJFaQPNmsSF4NvTqNXnu6fkj2fqFM%2F9iMyj1BKTR2Ko8unhgpoaJNlognLUgfR4W7DpshDUzLQSRszgteGdizorAOCCdLYLZrT8hNNHW6j0ww1T4OGMG4eRmrAxZ7WuRfCU3Kv88U60NzfF9hKvr%2BM2CRaGmxioOuJIB6rAQFnVXQlrF7mRyiW8FE9CbrwVldAexarG1%2BvMgN2T1aZGhI71%2BroSzSnCqoaznCLAE0QaysCYQf0sPEiD3sQk%2Ftk%2FiqPR%2BHGa3wzQKPGp9cktiEOzOtCI7legfFR0dOiOSmBdbqM342K%2FKZ0Swn1drj97H53MN66GAUy%2B9ACD7GlGXGETb7qRgk2WgJNxjLNUGhyh61eUpn7X3VMLiKxaaM46a9CGbmXdx0fn8YD7zOzM9x5kYzoVtctyI3LdUEI4n%2BdxbouUqShualBdZkaSfE%2BcFs0AeHOerek4TD04TjkXkwskc8mbXezWOTEHGWTaD9gKry1z%2Beg%2B4%2BlC1eUW6o9fRjSYOFMbk1J074BgUeIGg4eDS3X0wtHWlH9O7FNOn2Z1DRPUzN%2Bx%2B%2BNWb9JF9GckHKJ5zfxuNxJ7Sm6aZls9rX9h9ReyHsZ%2B6ixKV1s8KPkQyto3N8awwoTNMWA8aDKJ%2BBBG8ypKpcOHCsvMxjAOaMFNbI1Nvjs%2BPj85rtpkoZYOnWPkbhtcxFK8ozqrB0P8com55G56ANvWUmEO4q163b7QsQR22ooSgwxU4VsgTIjU8yhlZAmJ4uo8dC5gA2Ra1tCGjJ80NnDEPGsMw98xFN%2FDeoSIM0SBA0w2Us%2B504n1nXHF5NysI440Ol8Vex6n487rEwBeVU50IY1uYjWCYdI7cdIHpaE%2B1aDlwKdh8I%2FenNNG2YmoY00pPaA%2FiMrI244qeIjx8t%2BERLx5oQ8Z3Rq6gLSd4TeowKSskQkJjA0UNNoLBotqGSHY2PHDjpf1r3WUqGD5h%2BzsxIhxYBQoUjKp970n7OiwIm4ts0ENEj6HEvhE2Nva4aGjZRlJTlbd1dWUVRHUZcmbUzhasb4yFNucqn01COKAqNa5Y85pBvSYh4TaB6ltTr4%2BPX%2BxsN9Xb4zfvi7Yh5X1sIBNnu97crTdJ1J%2F4w1C16f0zlCywT2ojhhpBIsTieiUpaJIxhgAXVF4aJmwET1EeiAfvsSlE0Y6K%2FZkp1pe8R%2Fga2P1xPUYGcdFXkqDEJiIrFsZWJkkBRNuJIf3UD6Ip2xvgVJVSiZ2yLEmsyVhwnQYqb04qul%2FfX9mVJEtGi0C3CSu4xH1QYoXFXBcCAj41hLc1dagh6JcIPSSjihXemEKDSOpAN9QbovgFOxjE4GflZa1BEMGaEiWoFhXlpkKHwx4JkTPpynfF%2B6tIvLHYLhuE1PONerv5B7b73kdBfltb7AubVb6Dr2ij2dh65U6VQPgOHHBH%2BnC%2FWVMnItIV3Ff7lGRCuBFGjkyNTq%2FgHguMQSESEnmlQf3WT8fcddiOJa1OR0UInzeWLbxMzM68XOxu9TypWw2x2DH2VmNkd%2FsPyO4nYX%2B8iAskNI%2BmXGqij2rW4l%2F18z4vgzjMUQay6uKIxo5rtDjCGfjf0lRzoiZybDzZjCqhT6tYZkXT2Dls2Tk%2FPfZn6JepaAYxmm5F8ZQG5wy4UINLdPvu4PjcwuTKhy5MufBlIMfn5zTEMuoWRyWYtGVPTHdH0RhlKvGwbDr8cAlbQiWFij%2FhsDpU2A7LAgeUf%2B%2BD6o9%2FaCO9eaEDxc7OcoUwX5ZTsJSkEavSer4u8cUclQiEkNS9PDBmUqHiTqU85AoUhc7OlugenXYbdXZRC6fT5qqxh51dLrj7XadF00RLp2QvoUY6zcbudk3PLkoG42k9L1J6Ya37%2BsNiJwpkSQckR5o6wK9z%2B01pdgd%2FpJ3t6trrsw8nl0UppLf1VuuFKV9IY4XRDB7PkAYx2IQPfRcfYdHZ2Wy0a%2Bptp82FidlUtssFQ%2B830cbWKoPSyWZn82VjSxd5mWadCjFpeKxsBUXqQHO5A9tN3YFWY3t7sQOtl7YDLWr4JfdgE%2BWIV%2FegjXqmT%2FWgvdn8uh5s8dBLKGhvNV7ucA%2Fajdb2Iz1otRqtzcd7ILty6219s9k8fme78vpDTS%2BPzlZj11LIZolANoXKBuzpNv2U%2Fn1%2F1WntNl6gw5uaFLe4zjJ1dqvRfvmkWxy9fkEgi17DQCJMBkwO1I%2B4M97cFkfyXX37sZG0tqT3Quzbjwxl2w6FJntbhtLGB2cobT2UNnD7haGg0ulvGsnbJ0ay2XCX7RdH0n6hJ4Vurp4UGuHuFyeF5nn3S6TUfqLXu6gqq3vdKjObnc3t5W5vtk2320L88hCxvKbtdvvJEAvG%2F07zS53ekk7XD96u6jeRQdHvze1Sv2n9rsD3y21NOcR%2FW9zxXel4S2hQeDQsPU%2BHhwhz2akx9rcaO1srB%2FKZZX4jpo39dAjXJ0dX%2B0ZGM5KhDWZn2SGckUDnEVuvs4D5%2BvRATSe0O6Ew9pZUidOVI0iXcoV5Fin5bcmTw1EgSVy1cR%2FjZEriQn9E8gZalR331K2Nufbm4ujo9dn%2BxWH3HWr%2BbyHHSBx%2FLHl2eQCIsh2GrNLCK1loeG%2BNhCup%2FLmxIkv%2BqgxeV7sYioS%2Fx%2BZlbMdGOjYPOVZOT1QGQtiP7AD9kTS9yUgXyVoIeAZWFyBxJ78R1X3EoosI7gK8TwiE41UXytDgXunyGBKQ7h5mkicTYDrPTUUDOfdlNDcQeHCmhyV8Ypod8RCzsahZQhfnMZJm%2Flx5HBFmQtuVDqpcEZ5ehSHQbcvxGbilKqg1x6tY1THBhWcPDmfdc5uMVeh6ErOVaau7I%2FoZnSxOrP7GtmbxxR6fvjm6uDCK7psTHj1pWFw71GDR0VzSaMzeX%2BrFbaHR27VCc6cPyvGHUS4VWQhonUDa8GRt8Da6IOJoYF57c%2FJDmx8k0bAcWnz5sifFeDOdwq0rvIilVheyL2RH0Swkd5IVF4OU%2FSDI9qDX6igHqeEbSclFhpoiSlLTMa2wknrJx8%2BIJ0C81HrMWCk1wYLQtoTlITig359OoPnrvA2JtJhm1ETuT7vT7MeahfaITcRaQwwpIhmIpUKnFpfpOt3qXVfODlGRKytMQjRea8tnTNNDxHIrNxKKQd%2B%2Bv%2BIvbF%2BywHR6EMOTeUMDDoXSvUHlpsZ2Avp8fIgvBrb2eDN5ixmYoyM6ytPtoS18gCWlZxvjd7Fe6PNb225jOgEteD0WntHe2WHXdLRjPtSkjQ7%2FXtwmBOEdAvudBB8Zw5CMQpz7OyImdmnNdXpiZmMvovYkFF7FX4GIqn3HlCmYcqglzCVCqWUW87vEOm1zuPzFu%2F2T3yWiKbgKcp0eNmEDqhgYcSyVHEnwZIm6%2FSDye74UThhPdAnfOkr2Kq4qef0XnFGjz4Hi8jqlmgxiKHx%2Ffn50QSvj%2FenhHpYPzYyUrKeVPYyTVGfkSUk%2B6kcRPd6bq1%2Fa9c0ZF39hWL%2B0mioTSRNBe1POWw%2FjIW0d2e9dEu908nRBvIXKdnjxmI3RJTP0Uv3AkoMb80J32rZkHjW6TmDo5YUXJ3hTBwUYTHTFBGTSAV0jMnOXrfXD9bxKbPEGsVC0CdGukCKOGsdtEa%2BfIE2Gk%2B7A6fInEFrkTwhg6dRdLgt4RVdhL6f%2B6B6P%2FVkXQ4WJvxtcrSLQq%2B5fhEDpNS0iP0mqJzjygjYbxqAcuIb6d3yYBCwmlpKZeiV%2FDo1oV3a3IJ9U6sv82pWzqjBegSbihCA8hv3HjnGecgcIYXx5CUPHl%2BdX%2B2UU%2FZPIwbzWbfX%2BpbgPi7EFbP2RW%2Fx%2FcX11L495qgiNS0trUoSyOmuJcezMDYNgl5DGfJeks7Gfwf1Lm1qfsO2E5VGXI3%2FIpUs4eUl5nCqEi4in4WM20tuMpKTzEWI2%2BYw07Cgq60cokmrKmSAmM4y9QPrSRzOBODQfQtJRuH6R80U%2FdY3CPUGAujAdhW%2FU855cLL4UXtWidhPpbbHjOx2zPBLBWerjzzpgRyjWWSQq44o0EwFykedC7YvfNChBwGWGULVPz8ojkmvX9RbepsfrrZV9jQlKu6bqLfxzOj2TZgPdrPRvHZdJKGmV%2BNJMz2W50A60ALOEJk4887nf2Qy33aVdLCuTR%2Bkqa2IytzF8VsXZP7h6v39ij5g0Wk3%2FzgZjOjGQzF6qRfHaALk9fG6BiUbvI8iVHb046oHj%2FY1ImtFeS5xbzhIYwuklBYdEL9FnANwnqU5GwhmZ0oUWQhchbBxf7l8dn502TD8Q5epzFoGuSFcc2emEKiFqR04uMLOCMXIiRRbi6MC8od7aUxgghuEwE31spI2eQe8JrAm%2F%2FTT5ZKAt5RaG8LlkC7NVnHbALcv4CVKog5IMNJFr7XFhONwhk%2FMbcbfdKKpFfdj%2F69Fl4%2BlKUMRIOOqqKjkNVxf0zskJvW2aK5WEauCYn4XiT3wUw6KA05ZyjBbJFhWwqyFoms%2FT0BFDWEnyOG65R14EOGxp4hvBCp1AOqiBputf6RSPMKYdYKSTkBHa60rkjAR92EdfHfX8FIkX%2BIs139rYqnoaIYwOUglp%2BeHjpyldrVpYQrEk3U2RbUiaWoFZIdOimhajTp8BoI8f9dMIGr%2BlM8RmSfRhKSVr7uYvE1LuLaqmepo3G%2Brg7PTw%2FYGQ%2B1VJFuCyhqgdeC8F%2FRHhwT4VXr6SxsVJk9gGLVlBCpbsRsihLD5ZpztroziW50OodwibOTTS3ntdPM%2FFeT3YCB68O1qM9Bd5ZD95D5zvgtDyqy4Xr6eJZc8e3C9iisksjB7SKuMIiEtGtDyNTUWy2RDNpEuj6lRiSHu0J%2BUSpyjriSbFgAtnk0TObeWqi7%2BI%2B%2F8Ecz6Jfmirw6o2UaANbOxSlpTPZjAavbAZc8zrAQ7pOPmPPT7QSw5DdQqHMvNE3eOpAeqjKKhsesRmqYlYHMBMhhIICWoo%2BAzXCpS%2BJImJb9Sk4LMVtDCJTNJkEI3kjGHEd6kfiaWN%2FXQuSr9OGmKaZTWwXGIJaOFAa9iUFjOYOUFdx2whBJDlf1MsbcEKpROaDT8P%2BVmXz9E%2BKkCWf56tqJbHUb0ycq6bzEXRHli7%2FeLPM2YoSGqMcjmmgKQTdfq8JTF0fQOOOii1MNFhvje196ZL92LIGUhG8aRuGyrOiQ3h2r0AQeBGd8Oe%2BQg%2FJaeYaQFzsRam2Pi%2BUBFz6RmnLOZjxmoWUlm8vRGBVouLxOHcOpfmCZE4ueoEJ4iP9fN9JpLl5%2Fs8ISuenzzyPMTYFc%2F7LC4XzzOGSMhaIT4bUEsy9AJYhqsZPXyXAKULP050XUlWViSQir8b3i%2FhO%2FTgVD8onfxJMRZcrZaFcMSqckPLdIjTbDdJoLXzz2uJhJQughR%2FcjowWQpyLMGBaaJW8Hon4bTEhlczTlsTQqq0rco9lY496FmD0ObpwrI%2F9VVR5%2FOnaxTxITT9dN3au1nd5WfcilHMilO0ad%2Fur6YK1rTt7LmLSZPHzO3Dg%2BnDA%2FdB%2BDPPDHSQn3SM%2FSiBIlNT0wnrMK7sfupqI0tffsJ0Bg%2BrZPlTR36HBRNxw3uPT5uLEnY2MM8GclRUb5VW7N1Am07vtB5wZzQYkIhcfF5cLC%2F3IRcGRgKBN%2BuLOjFb%2FeQo4dsdNXxFyGGg9Nk%2BAmbxVeORMZmNXELtEISJUS50DSWLRZtD55ro3AP9qb5Sq3rAWP0jTSf1%2FYs9Wcbq86%2FB6vNVWH3%2BJazKa4LZhSenk98Nq3DjPYbUugzjgT9wx%2BjDCrxedTOQv7EELCyMFWsY7OZG%2BxLQG11DE7866sEqutEkKC9nd79aZvFRHwWdVooNRXFT%2FrOBakSawRUOqLCfTCesabnqopNGkvlRILUXuZIGCbm6ZGDsI6ZQ28BMnbdFJcyxh%2BHXCu%2Fvgk1qYTd%2BquoxYr47OruNGEznpxr3pSMbQY1nqINfNZpFPDvr64cLMwWJTh38qknlW6j5LJoUj2ixr1Nuu%2Fxy6fKEE9K7k9C%2F68qZo3Z%2FvKbJvak2kE0rxXZLyCoDxyAAQw9HXlrxDE9Dh3%2BX7%2FLEImhYQhFLcJAswdNHnEE%2B2FwNsUMuNtS1e2QZDtvKlh6WzZNxv7rfJO52edPEFHHUvsftklw3oaUHor7BrMkkLqa9wRmUdU6ssKF9QSI8lDLVsQU%2BJsPxD71desHYBsv57jBOL%2FThBAR1skhP1XINZGvCFoR82bhkbbbLJqVDtlmHEevC1px0eXW0f%2Fgf9cur%2FasjscNy2rjVzsRKzxqcSS2HuzeGoZfXcxzpkyDL1nZHgaYGkcAEZbcr2UvaEcyRhih4Sz0aTEcSaUGP3GPTKCr7c2pxyS1aWNHhpP1K85trelvQoiZwTKbXFb1UMWWWCCuLvghtZKd3lkzskzszbyEiHjhHQwoBTrpxOLQMrZiUd%2BK8oZvX70ixIhjs6hhcv3v7QAtdHfgfo5wNLnCI3UGrnM0X4xIsdCOOF%2BcDOEL67%2BJY3Gmos%2FOr44NLU2NF59fB9hhCd8xKZ%2BX25dALootgmvLZb3wWIMb3uzgmbeJg1ydlW45c6cIOlHkBJ%2Fyc7suhz5ubnHjcjced7babMHOeRiCJApIqIKkPza0m6Jote9rgFCBfsPcPfVIQ%2B%2FuLMAoJspd65HzYoeyzMeQQBka7IbEjDoRoVal3P2yBw%2Byq%2BIfNarH%2B%2BLo2YshJjhkx6PmeNpjAYoUTte%2Frp%2FsQvmFkGIViTaIOhqFko8mJcX2oJFL3wedD3fASTBzGaGyp7QPCXDo414jrMcQSPtACDz%2FdX1%2FXPSWZYX19s%2BT9%2BCBvEBHSI4JlU%2BOd1PaFGXlyNvikZj6SukC7JrZFlMqxisSY5NQdCSj2cRJnTfetnCrLObACBpm2UbqHKWlyomos4wwaiqvuJR8ZMwJzCZgfcwKcibEZhRicBK6MoXhNY%2FCGoVMc2AgnBrEGqysQRv846ehX0fChvETDaTvkqgU4m9MRBsOwtpKIR0ly91U0zA0wCSP5p7URMwlji203dJkI%2BsbHIyQDDU74%2BzeZzCqoHyUP6cY3cL%2FwJxKe09CsJPAQ2vnZxv4IArlxMEFDmtyD1Qi990d3yWCAOC3BJhfj6wbh0HVs5mzKDqKMC%2BBxDY%2F2erBOe1HpDCEOOdLn7iBqbYCLUoPcl9ACe94u0dK%2BeRRVJLUYrU8dRZ7XLZ8w1benSxTxTIvjbstpYzqjE52iP4iu8mN9xhGPxwgViDwES%2BSz16fMEqdjD1S0knpsAnezsdNa15nLp%2FuLncBdqYRAIAjLxEUkVdhSLsLhkoFkyZsWY9mPlxs2%2B20ZpKSkaqjP1EUopzzwIVQBFxwkqj7Zf9elTal7%2Bk55fz7w352rcAzHRRIjD%2Fvy6hhnqF%2BWSrtwajZyuVqNrU1bm5kwGfhpoPQJ3kpO8B4aJxVvd%2FMgTYZSCE6cVoGkazNzlRDOXhLM2Rhu68jgqOyG9dTltg40CVbjUJ%2FziYJm5kAkBMHh9I9nJEsNpl2ewAwX2VYv8RTIC3MKx7BLz3raFY6daaydAi9IJzCnqWO4teLcePAQfJcT3Onbdq04qbvV2G7hu5zqzfXcPq85uO4oTJ8JSV2587IDRfMuc%2BycQ3cFsIL6eFcUpsQMgmNrWXIAX4e7g7iHOSNEThzS%2B0i1phqNxo3smsvbOCYsCCLDtbl%2Bu1SrYs7N%2BNPGuSTO06iHRFfRmHVQLPMxTQhzqHmLSwJ1jZ%2BSQAzrji0G5M%2BS1ZjrzNZEcZeBijS3NKqaer1%2FguOzD21cpN4x9tQHmDTh9mGU4gsJEXUYVn9A%2BnJrY4ezjK6cGjNSKQCCW%2BHfRAKiPRxHjSNMSB%2BBi5pFh3KkEyq1AtwxIQtaKLK5PsL3OwdwdGFji5EHbF68uyyKPUymk2hkH%2FJ2WCJW21VaFzg%2FHRTPVWx1DhoHhurChMjrjkwm0lALaYSzUjBp62VjzWCpe%2F5XpSOp7SV0BqlxTSdiUk4eEMLO0%2FCWmCdp6L0pbZm5nk25jvQgh3USKNwlbYt2jFAq20UxX8tqRV2od34KhWHkHH0XaSPJJYNVv3Qkl9ZDtQziFsOxX4VTlDAKt6IskCEf%2FKvf4NEvUqQZD9JiR8lQd7paXZlofk%2F4f2yMNTvdQecqnTpRQG9JaxtPkTi%2BtOSY8FZ1U%2FWmc%2BPSK8M1lGg1zvgjvM5JrIdc0N%2BeoXRTRUrkBF3WQ9c7sSHgttoGbYJRMBV%2BIH7Vkc%2BHRwrtmzOXJD8eqMCDv7S0M7no7Buf9cDoI%2Bs81KJLYsRfhpETOZ%2F690rW38LSEDk91sfSWbFU44o2hq0ZCDDq87mBpnOwtBJVtf5gCpUM%2FDGp%2BbQL6d16q6jCYlLmIYwRMMeLb3v30xSxA5IK7ipv91z9DARnqvOUS%2FEg8szgY7kC%2BJPLBoKauwDXfvObRMkO5n8XnfdFQx1e7H9AUMa%2FGvjB2cnZhbtBV571B8FuuFmxu3Ll2eBF%2F6W%2FiytS8Lx0sdg67K5eedYbhJuDdsVu3vR4MNjsNyvO9l555u8G2%2F12CYSOtJV3XvZ3B7rd%2BciXa2GzvxvyNZRTHUQj6U24ixuVz7aglH%2Bvq7%2BLfcaf6RRI2Cf0R%2BJHKFwX87oHcZN8RiOQr4s7IhTVESe9sM0PtngNprjDO6Vcffx1rtmvX82jfLQY1HiItWryVDh1R0sFEmUuUnmIPpTMaqNwYO1lxVmHiC%2BRk825MCrsZwjI0cZz1OTROMDJGiJWfPTjKLvVvHHFqNUeNjs7vnOkWHP8Q1ycp9lQ9ryRwh%2BkiqMhUe5I5B%2Fup2OovLNsUYOypWwFCXf1lmSFyzcSaGxDxkXSWFtEOB59otfmUA42v%2BnKOBzIBX8luooDOpah0jQqPvXIQr0KZ7nlo5x7jlz%2BQzlNKJMjQYlZ99NoUrA7X7JBLGRzxizThjSgPinh9p%2BKHAv8cPSpHIfNivWURHgJa8e7Nf0SKRuJhIjVUHMxZ7rRldUza2W1PHXMp80THJwKMIp6JMLI%2BQAkVo0Eg0x07hMwsAGWvHsR4lzWoY6WQNzszMTKFly6izUJU%2BQob2TTHkBlHu0VWfQQdjykY7ZJsNHOFEjcxmVkzrzQGxGybSCEi3zRapIuLudYkGYg%2BSWGxLXhdPHYD8DWaR98nG2HpWgBLI3ATqH9xk%2BfOKlfYnf4M8XnJogtyC4eGc7MOdwDvSmOWZdzgFC6BF17iCaeKBsacoE%2Bf9YgZaLLmPcswj1vVlOonnZfU4RBtNhPRknaYTbP%2BSXSVOVZwD%2BLpx%2Bt%2BMHoBUjljtju6J4U6Ha10BiijP0iHMWy%2BtCRklNXni6fQ%2FIrB1OJiZJWHAn%2BdOefBa2tl9s9GQLpnA9SjXrbHcrAbgJLHcxpbXszoq17mHZwDGyLzQg9VHjrVPrMkQn4R%2FqiT4Va3cMBSeZM5LvIP00TMbZ3HkkzxdP3nOUFsKOg4iBRCLoiR44%2B0trC4JffvqtUvzTUJjo6qPwM0vn89%2Fhn0Ok66j3tNZqDz%2Bo%2F%2F%2BdjQ11CjP1SIKFofQZP9b3x92bTlKu5lk%2FHzuyamc34OBad5hrhVKd6s%2FFSh6M5Z7ZUkE5VQ7X8HOqqexvntqgKp3XffMXS0uTIrTyyurhHJI2ES0eUrfhZtbKQeIyGO5WNjYpOf%2BCjChwytVM043pvW9t6irjxr8E58tZIOu9UIkJJ1DdnRGHgmvy9Cr0wm3eA0yaBpj%2FtdhWX0HJHo1pfXRqnjyMeUMM7Ex80f9dN1j99K2PlfH1Dnm3%2FZbA7MGlvZoAEf%2BuFtL5FiKmw6EPTuTBKO7CXi%2B7kEvDa8mJy6%2FVLejTXM2F2%2FRsPMWKA%2BweoCkJ08GJnsN2yysoqacqJ3XNyAiJ6nbed6xXv3LgMa1EiWdpo8QPh0OyfhRD2SI861smIvWdVBzig6LpZ9lOnnIraWVxgT7SCKC00UX26taWWFofcAXPCED%2Br%2F%2F1f%2F5v6mXvyueKuF4gX3vUsIgqOaMu%2BJooC%2BwYTvzFUSJMmewMIU%2B8OK%2BotZMkoCrp9f6IJujfN80ppcdpFtNBRWVHoBDfvLCd9bXv3EaaxtKhxFppL%2BMyhF6nbHdhKsF%2B1TlsoWPMFQEs4uiUh826%2Fg6IO%2FPF1B9xDI%2FVldXlBaBl85WIgKLPWigXB79D0rbxeJM%2BYWVnJ05vC02fw4ODLbxE0Cj5eIqFRRlisVwpaKksaX7VwV5N6eaEIGq7bN5%2BV8h652bopb9jVytcTLCGJkDlrVY004FLuws3%2Fr4jYULFoapp2WecqRYfa28vTK7c6yhtUnMMOrU7%2FM%2FNS5zDL6WSCQg000aQKks62ehyDSpFp9POjNSL2Gm2ihfFYmnPU9C%2FALo5j6Wjo5QO9Pi8IlIQBjglZubbLiHgO8tbtc4qAaUFOMOM4lsbm4PP%2F%2Bu%2FOuWzqT%2Bpn3NpohZtC33dvH0rknYV5lxvwtF5sSY6Y8Jrz0GwUjb26pMqxLgjx6uV26Zk5P4PLHJr%2FhS0dVpUnmJze%2BbBqtrEbbRVt%2BbMo8yrJYFCx3NIosiVRlQUl6S2vQLo0NN2sIswWY0B5msptkkYPCZ%2BwIMYfxxoEO1AVFurtJtiDMR%2FxSX8foyzqjVbxwdVS2Aus47KAWQh6Ozs7lVKohm%2BSGjNSFUdd5suZNtpZTzIb%2Fzvavuh4O7Q3FrYt9mZCyWeFW593bsvCoJamo0Vo69Z7%2BI7MAYVimx8JafP7XZ3hR1cj9pPvqbvuTE7OiLMw%2FciHE8E9aC32JjaGLXWETg5Jxku0xpNxOPQ3%2Bl0aShXuV%2B3IrxVpavZiN4LbzOt3USN66Y3FNCCkosDWsPJYYXvcH2Dq03P5%2FZIxTs83fSokt4b7rvpWteSoeIwz1UTOgMB7%2FaFkj6b%2BXFJEJXGKc172JN2KTZpplEtIk0wX%2BzbCjz71FnQktK8d3cV6YuoeaStKzB91HENWtl1lukYzUPVIQAIeY4TqZG%2F6JNkrAiBEmqB37S0qkbxYsZbk7OClQ4NLlqmStIpXlnROAVdaBwK4ptyEGj33SD7Kiybl9NefbvS6MTiVpYNhajpYuWSObXaaXTE%2F0oM%2FyhxJBOWPeP9H5QdjuErjpDTD7IZiaMzfiC3px40HV2oqyWhNTGbMOaxc97WYbbcyQZQszgcN3ibjFxOkkWXjb5fPomBg%2BlALAfzHDlfoLaoWOy4CnbQHwfB2kenoAmzWczDxA32unGu4f0yWALfB4%2FIuNNcuzt%2FS37Pb5L6riRjWn7ILAK4yrKReKPYPPoXMn9tQKJuBXYMJ%2B%2Bri%2FZFw9Jq29UuStiAsGuq6qsT9cbwOmtsrwnuYe2eFyMHWFJt%2BKNWEuUC3Zpl2IFJuV3mBWLer%2Bixa5AIPBmpBcIF%2BLec3F9c0E9IcZaE9XRnN1LBFTyWvNlOHZx9OdcUjeFWNsc0BR30wD08nDXWOI5jg09kQe3iemLNJw4b6c8iluyT4SbLNgcNsgUXKAZlWp83ufTlynave%2BigDJXkaOl8dXMuctwdM6HPxCqdUtdh8MfzCYUP7sE8L%2BnaMJT2aa6fxvLQTm%2BLlWFlyciNOhJL1bJ09UW4CnWk%2FNbE%2FmDE%2Bf8uP1dF37%2FdPhONmk7BfHB4sWzBHzvY4qzTHJguHCH1gJR8zbGagofb187S%2FFd6B0m5e1YgqqAw%2BZmyLeiMVInGz6wX%2Fsv8ixMP2bhL1xbjMSgtKqg9yBzASV1ON70uiuEwnmst2YWvKs%2B%2Bp2GGY%2BWGVlTcoDWdhse4pIqOEMS1CA80MDR5UpCt2CXaO%2FnZ8pROTpAy9jsgzMqKvj%2FyzHiJZUUx%2BXCPMFK%2BXUK26012wWM0PTa%2F0tmzi99ggaAPieVojlJvLiuPEmF45IpfrZgPcFcuRZp91oXN%2FzRGWSup5czANXR8Rb8qE8l5xMzoeAo1cHV8oT%2FZ5vTNwsBgqHJgpNcLEAvKrqgfrUe6OE42NcTy1U1UcnRvTYuQgBn%2FE7FViizExKGGSgnsY7Ce8qZlzrdBpE6bB5x9rHxYqoXFguV7Fmup%2BR1fZb%2FeVbUG33WlsGWeZCDFPidNOqtcz5Ug5woMajYZ70rl0LI5DpD4Q7OvWnkn8ch1mS341fkWXMfPjIskZlfqz3MkYkPL5Wc7HWFh7bJ0DZe0C4xVrmYCZNs2jgAeacDn9jYht0Rw7I%2FYxR%2FhThDFcwwB4UytcqTO6Kx65mqrLLq9fa4DNx4GnryJ3yI89IKEJg0u1%2BorgmofmxUkis8wtWKO9e1CKtOxWsg%2FQ1W9ZRFm0DXBlCnROStuV1Wo%2BT63QHPIQedO6mwQ0KFcnCtwGi3uGFcyzctu6%2FG3haWbfDDeiUZAXvZmbe8XTFiezRQw58%2BtwF8MyrQ%2B%2FVl7Wbpwp3QBTKZ%2FefaaLL9iaLsW7NNbvN3DoTG4OYNdxWCwcUj%2B4NCP0NM1rnnEJMY4ow56WCVeXEyz1JhtiOIjJDj8yj7ZSmT3cUSp7JNq53n1Awfkizx96GS2D77147ObOIPHMWQ01xB23jK%2F1osvYKTzHbFpKS3MJizqRVxUE1Xb4x0N35GP50Ac5yIY75K2Dkuvtm%2Bu9PSLmWulqS1%2B1QGz7nqfB1A1gjubTF5%2Fbi5Ixb7q6sIkuM7nFBzqmxW%2BxmelQPVoN6dyu4cfQsAjKoGaWEWZcxBTwaMUSIgB1Lp%2BKxUDU2i4FmbzZPzh6peotXNSSg4VYMEFZ7GnIJTwCZhpgnNXySvv6hSv9NUsplYJTzxcWJRIX5vaZuc4IxjPVBWQt2%2BIKZNAjxL%2BADHxq3dx85fAMjjnf%2FP%2FqOHnv7hglDFY4rC38Q1qrzVSeZSj0MIO6uA5nEJu3d0tcSmx2OPfiS0d1f8EnOJ87a5dFfi5HgSBY2UcdgsuTRB4hXaVPXSXVD6FF%2BkxTiRrVoZhu%2FAhmBa5umqGuBJKYKBLejGtlM4Vbw%2BDrYzge86TUgWvaq3DAEsYkX4MvBqH8Jj85e5%2B1Ib5Zdqv8qgCTr%2Bj0vyDYpI1zCVaHmwTEj3iiUV%2FikZ6LK5wpeh326B10WAc5tYvADPVzACL%2BirCMsqW2FCMAiy48qYXX6sVvjiv5ZwNaltwIxHL%2BuCwnuVh6EkmrrEVgJXuN1uDzf%2F6PJ%2BbYjZxYQhd7m118FXEHO1s725vOOOYsKhXrdt5kQRuL1DMy5mIAy%2BOhK9WvCAczBN4sEbhp6XeIYOGVuTqCZeWKfYS%2B4VTUewXPH%2FfqSQ%2FDUle%2FRNflUJNS83W3aSIdqzjxygKpuDEnpZZK3XDJ41HHpqUTt2vOBmQ0oN%2B6%2BdgNaIWglM4KEnqmTkM%2FHc0hGbBizZ4Nx%2FKSxPfISWMTv1b3oemKMXLaE2t%2Bw51ZjrogyQpyDzQw%2FeFLPHKnthRkwapdOcrCAK%2B39wS4fFgFvIUzLeCO33MIcrMgyB0d51ny3BZNiPL4T%2Fb6C9g3rYkQ9lhrTSeqwIxjd2kcTwl5X9dOezl6YWd5zbIdHPKhHDtKy0czlqW1OKgseBG0n%2BhnvN%2B%2B%2Bbz39zh%2FzPS0YmmXQyiXhvBoCNxKQAuL8vHAn14vmUmIAX1wZ7hGw2aCwjLvdyr3t1GOY5fC%2FgJim0VEs%2FYmi%2BnVq3BB0MrKMlrPHMcih6btGQstVEyUcXQBigtb2Dx%2BW4qwhvtlzau41dH15xzLPYRBWO6rmiUZ30Rh%2BIOdRjax53Nt7zKbV0MdaktNhFKw98JBtHnwmRj%2FaCOUcqKiSaBGYiapsr6tGZujiiuJpNaZ4NipYRnX8IytWs5NidhmQF1suAhix%2Fi65xkHv9kLNc%2BvlnHFAkmxNZdfqlYXIgMgWHsVSVRf8tWYYxuQY8bemko59iCP%2BneZd31THB%2BbTVgy0HEydicxHo%2Fy9p9NojjMrrPJDYPTrgKPXR4OW3g8UmU5UAJC6Yrdr6hwWVkRSrHo1ge30eeUu5VSrFfN%2BpjlPDJW3cUOuZDm92niPVQ%2F0Z78adJF9AfD%2FLTKJ8bGHBPBcOsHTuGDrzHZ%2FuaEhc3GTtVWf7L5Cm4tzWKw9pNg7UEqXdjallykx5AHM2w5LliqVeK0B%2FDpx0WIrSI6ycGoE1Pn6KKG3BaSEJbc2ssq1exjNiF9nLYSRCJr6fURVU8ESrtrId4FHHFJyH9MAV0p9D%2FRA4fz2h2%2FKW1aLG0uV8t0w98LGZDEQpLrK1z%2FqVLTTirSUjo62mYGptW1l72qIxU8KkN%2FMR5uxVCWN6xHwRfb1eKeJBptIUCwQoCD7KplfLDRl63hfDkwFG2jsZ4gaJ6cWxRiksPSXS1BC2IQzJjSwlGnUsRzVZYABKvEFCOesHi3aeAMKn6ua1t2SCHmaLEFPlvi0ouxb%2BDRlZVc%2FdNEeM%2B%2FdX9GX%2F%2F%2Bd%2Bnt53%2F7VH5e%2BOegwrUcaOerc%2F1sUzzd2m%2BEFy4Hrq2KuxtUvMVIwM%2BOI72mvhiSV11FJ6ui4EbhEBY1V%2BEdJUQyHHgoId6L6KTtFCuKyESXHcSa4IPmNX21txd3hv8DUEsDBBQAAAAIAJyWQV2npwtZrQAAAO0AAAARAAAAdXRpbHMvX19pbml0X18ucHlVjrFuAjEQRPv7ipErIiHT06ZMIgp%2B4PZ8y3mFz2vZeyD%2BHkPSpJuRnt6Mc%2B68laLVJC8IOjMuWmGRkdV4Ur2247tS0K2ZBKwdSnuINdwoyUwmmvegPL%2B44fP0cz59Y6oyL%2BzxxcVADYRC4UoLo%2Bk%2FPQJljJeqKzaT1CDr6w689%2BNwj5IYTCGihSpdFbl2RQcT6pZbj32YkmbGbiwPi5p%2FPYe%2Fc%2BzLY%2FzwzrnhCVBLAwQUAAAACACSkUFdEm3C4iAKAADxGgAAFQAAAHV0aWxzL21pY3Jvc2NvcGUudG9tbM1ZbW%2FbRhL%2Brl8xUL4kgEi9xHFSGz3AsamLeo5sWHaTIjDYFbmUtia5LJe0rBa9337P7FJvjmO3aQqcYdgUuTszO%2FPMMzPUM8pUVGoT6UL6lc5S8jyq5pKqhaZI5LGKRSXJVLg0hD%2F8UJWkp7%2FIqFK30nRIGMIi4beetZ7Rh3c%2F0eW70YSGo9OAgo%2BjyeXEJ5XfyrKScViqWRiXYqHymV8srcBUJXWoi0pFhm9JEc3pRhYVhDW6FjnBviXphMZHHWtepNNUlFSKfCbdnYUubyCVYsXGRnJtLeTMpYhLrTOfLuel5N2FwgLI451GZJIyKUxdykzmFSlDc73gZ0uKS5VUB3ZdKQtNc2EgUKQlRC6pqKepMnMZwzDq%2BS9fUlLqjHQuKVEpjJrzX96cwlc0kzqTVbmkmcAnrH8DWc8%2FXIwuR%2BN%2FexdXp8HEz%2BIODXqDfa%2F3ndfff%2BHTW13NKYc9rBKyYJ2VrXJT4Y5z%2B7uz9wGfbv3QuKPBI%2Fg0h1pKdMn3jKS8zqayNIckY1XxvQweKiUkwTN5Je%2Bq7gYV3ibUHjzqwbsz6UWpFKV1MwxGuGQBd%2BbpEicWFcUa3s01hzCBBkG3Iq3lQeNV2GRoAYUrp%2BPEUJTTr7U0ldI5MBXLSBm%2BdMc7vzj7MRgfjY9xyABQWq63YpPIK1Ut%2BciCfreaOlSU%2BrbDJsg%2FqCpVkUqffuabP2MdBHKEdHKAK9qIYuyXdSoBuRLgT1NVwE1YS7ouEfkyXohS2j0yn5WIYbOHA6MTh6ZU5oamoixlaldGSI1Uz2rJKzOR14mIKqgryRQyaqIC2wtRVk1kDnGQrYfwk45l2rHidn7GZ5dYug1dQJpt5XSxyxmznHjWzkqnAJCmGg6uc4Q6UWUmY7tQGFNnvI4XFqmI5ByrYeVCWfjZsNFU4l9MiiN7tHF9xUFHZlAuERysQjCtU3Cus%2Fejy8vgBKmKk%2FBxRE4zoCmH5b%2FJUnfIaJfqlGrBGksJ%2F8CJYw4SJ7GwwZAckxyWgLIAwhtJ7Tq%2FQWLkbeuo9iqObb%2FVMhFQLeh76rcYBAZX7a%2FCdrsF477%2Flj%2BQN7k8Gp9M%2FgHBl0yNK%2FOZletsRQVTYRjyLkHhSETJxTlmgFuy4NMDGQVQzjhpoqLStM5ULjgzGSYym6ZL36riIuFggtxDPk9rlSL7VZIgu%2FMqXXJwHbxt1sUyUTkUngcXzgc2vMpyBUdZZxl0wKrcZkus7QPcLlj6qiw19MU0DLmJ4%2BkdPnEsvOZ2e0yA4pMtY766e%2FPyumVzimFxli6zojY0%2BvjmZbt1w%2FjG3YViY2UKAMg8SjXL5fs5g9JzfGUd1m6tQcTPtZMWpnVUpEmaD3p3xby9o9tfR%2Bi6xVEJKx2majavwiyDiN8dW%2BJqv%2Bf3HJWx5DW8Ha%2FxrekSWZeDPv%2BbQyLIk%2Fo9yrI2%2FdFyAmMl7gvde1gotrhIhoKzw9zf1t97%2FYQxKwYBwQBaAjCA7ytZsuhSIptMKKb6Vj581v5TZxUFHt6pDO3IIRQg4x0inNWsZOXjSg22wjtWN8BUcHw6Op8EdKkGmxgzA2pQy70QR3PBAKMuXXkR4nMvwjkLDKNEhSZkqIZJWusylOkiDhHtqN2yZoSmThJ1t3PINWFtTroi6K2TekHXO%2Bp6V4dkZGV2EnZVgzzUtNlMNoGrACaznaZhKX%2BtFSfCtvaqXFXGLyjOpYw5eZqqA89EigkkEzOQ%2F6FNRtQZfSumqbzn8T8N6ldPgrohKud88v5FVg76zGyquMat4jMa0%2Fnp0XHwONz3vxLuT%2BLxEbg7a%2BCBRoeMZ%2FIzw%2FxXj8rf814hlQ%2BZynBmAzo63MK763bmIk1Icp8CR9lC7VpNaCeARgE9bvtUl58nid84NGwcet0qwCHs4S%2BjZtuB3LGYXXxfjs6PSMSigCMsjlz2ZbrSpfoN3vr4k2NNNJ%2FvBr2%2B9x9veHH0Pmg%2F6oocnkWmoYzbuElgPJ%2BFtt38a%2FjWdHw24OZujlSJuXPhnqDU6WFTaJqOiMRMcHtt5xq090hD67tvX7DP3v4QHF%2BOfgz%2BiW7ATg7N6BahI8W8hdHirtvz915hsFm6XtXiRlDPGwBv8AE6uFkKdOMSTWzEfGIHAx64XNnfHr64TrPvHhrBOra8r55iQsJa141A4BQkzIvt5CdSdr4BkSluYnPXM4DjDgBi3uPGCgwFsXTDWVZjTORiUCrBjTYTpMHaqawW3H6yRod9e8hmFmy01FHF7cCa1v0Hq%2FZ1aw287T7h9Or4HLQ%2FPKXxxpvn8z5hIku6cGN3OB6gytiGHvt4%2FenwdDzofTx%2F1wY35HJ1eyXGQ%2BsLV3zuP64vZOuLqmRTWHgztxHtFngZHwa9lsoyNETcn%2BEZAttuWVwLYw1g24o5c2kJ6W2caidt2P5N2qwGG8Y7Choqymddib%2B%2FxYzr8WYrzz4F%2FWuXUStpPk14BAW9iJQJylR2CDRiCXF7K13i7r6u1%2F6bb6nrtb%2FPuhx%2BHzobSL%2F3gC826rAepWmTJNviPjd%2F8DXibNcZuiZ3V9rgUVnsCTs2qoRfbuzAbsDlYAi87vuvDt2gbhOEVTX9dNO2WxPc%2BPpQOR3slNOmBm4ZcTV%2BHxxNri4w8G0NketORjYzoGwmZDescClzHSLXU5HfAPJa23K1Ip4QAtgWnamqciNLUZeFNvKgGTq3hnDwBSf9boo%2F1bbdy3ZXuCbEOUpDXkrB6YeTTcafjI5pjKQn3HzjD7x9%2F7tNzh8PRw%2Fu%2FXi8IYCH13iEEbUU3l8khIr72j%2FJB2y5SZEx437b9sl2On477NDJkJ5jeVer9EWHT9ih87PTDoGkFDpkn65%2B%2FAb08d3jObHOcm9Tjz%2BN%2B9dfZgm4%2F2%2BJFFXYLwZZFtpE%2FJyD9p7ioDFz0Ac3zTbFEXhl3rFjcaTrInU%2B%2BbPU8yU1n8YDqPo7LPTVkpsM3LV5%2F82jnRsYJLWZaecHXr7bY3g8p0Aams7%2FL975B7qxi2AYXATj42Dy4JtAs567tt4Erl8%2Bblrgb27Zp1La1zXww3Ur6LM3g1v0WWidnjc9D8hgt5wcMA923EtvTv%2BmtHQ4Cbg%2F8LhwI9Sd7X4SrRGQaO%2BiJfFpXlWFOeh2pdNmIh5GULwiP9JZ9xfRRbhjtGqmm%2B%2FvvXzZ6%2FXWF%2B1WMGBDJwV%2FW3BmvzzY2MhEe9CYwpZA5UbbYrHwDW9rvnJgXWtFTR%2Fo2T5Q5Enq5R5OatnYa9jYW7Hx5u1huzXur4tGhx5mdoNWlb8u4SpwsHGdKx89rh%2FsG3rOfMMXqNh9%2F15P%2FuJLDt306rbJ69DbYfcEv6PjLhi8OzzddcDWlz4Yp9JqjvGgKZHWITIPg6stt1hXdY3HTvFs%2BfG4cHruTDj%2B4N7x93t0tn63apEdRG5MndgtPMQD5c%2FPT4YvDjazx%2FoQjnOQoHY6t2mxKr%2FEBXRznCjOvX7P2e7hgwtonHQdKsK3SofHrMzHzXbrf1BLAwQUAAAACAD7jDBdaYs%2FbyYjAACbcwAADgAAAHJpZ19kcmF3aW5nLnB5zT39c9s6jr%2F7r%2BApsxurkR3ZiZ3GW3c2bZ1rZtum0%2FS93k4345Vl2dZGlnySHNvPm%2FvbDwBJidRHkr6Pm8u8V1sUCQIgAAIkSB%2F8x%2FE6iY8nfnjshfdstUsXUXjSMAyjEfvz8TR2Nn44b692rNViKyd2ll4a%2By5LXCfwmHjNohlLFx5br6DNImUfri5%2FYhMnXTB4bjcao6mfUoVwvZx4ccL8kH3x52ziBdGGOeGUxV4rXoeDRoPBn0CC6Qg0Glcp28R%2B6iVQPTnGt92efff%2Bl3ZyPxdQePHZWU8UW8xz3AVbRMEU8XRY4k%2B9hhd4907qRyG1ctgqcOBrwhIPKUw9dhXeAYErj324%2BPvoy43FkojtojVzoV608uCf0LPYAmFtFk5K76ZReAgIOmFqEVjAfA5EQ7cJm%2BzYAsqAFV83EXMDJ0mACuAaZwgL%2FHuPLbzYo5bAqR1z4OHT9VdgVerFLrSee84k8IhFL9i70Zern0fvgFkwLLMIBoNt%2FGm6sNjUWwHfAfTM94KpxVxAFToPZi0AEQDWvPbc8cM2cVv7exstV%2BvUmyLGrtNOYydMpmvXi5umxTYLH3h57wT%2BFJiEMuEuPPcuYQ5CS9IyOBzzmygEeXkbhS5glgDU1Ami%2Bdprs3cRC6OUONPyQET%2Bwjid2KwCVoYLw848Z9omVnz%2Bcv35%2BgZ5AaxInfAOEAX0Ys4JGItJEsXAZIukwIvb7FNEwwLiBx%2FE7sRjk3UN%2Fm7ggVAA9jBgIQ5oIsW%2BzUiwZ7HnBTscW6iN3BaDmqJkQO3Q8wFOPGBx5I6XSzZkHdtusyt66bDPHy7ejt5ff4AhZc3E49Q7QGDsJ3eoKaQ4UepNoujuMGE3nss67XMgFcTBZAmQTLINNWdRDAD%2FB7SCgfyzSbQJCIvGAoQbWT3xQHbdRZTAx85LiWMA%2FX2rY5%2FB8EI5A6mP0zUIH1A2ieI42iQcz55NUBtT7953PRA3ELMv129Z%2F6TdJWoSD4YXwRFK0Wxm0dM0jlZSrEEuZ1DNYn4bxn8ZgcwI0wFqS1oWe6CMLvVOPeA77CXifADBc5KFB6hDO1Q97x45nYlGA1F107UTBDtAfw3WSHIa6XfY0nMSoG7phSBuvhiCTCZZsvLcNlm%2FxiyOltSfVFd%2FuYriNC%2ByuIo1RPkS7J38HiXyW7JLGg34p72C120QXOBu07agBi%2BZ%2BnEINrUpn0Fa8bM5Hs%2F8wBuPTdPkmKxTP8hwcBf%2BynGjdZL6boKWy3UYOwAS%2F9sZsNGp3W00Ggds%2BHv%2BAbzRu6uv7P3oy%2Bh3h%2F3XjKkN%2BhdnhwGp4wHIaEsZ4IEyWHMvwtloB0Z%2Bi8ZFKlgTIKyX3tTEtvkfweNVBmwWRKCdXBXtXOEPVHVss0vkvCZ3MHJgCkBm1iGXnpXv3nlTbkqjqQa7f9q2qdzXy7vddp%2FKYUjT8dSb569OVGwOSNd77Q5oPRnvvxAuaOPYnBQzjWBO3pHe%2B9x8RZN%2FeW4K08k4dHKwdrtzKkBmWupGQYBVQbNojsAyaSvZEkSLLX0YD2UUaEZHTZ75WzQRySAzvjAEuSnU2d4qD0KO5NxZ6cPREyzLrO44deK5l%2BqMJSYd5OiGUBmoiEP4fs%2FJ85fOHM0i0kYQZeVxosD6N0wGQPuQfwBI%2Bmy9BlMU3MM0SKpXgYsOcQnFfliQKz6QBywCC4XTGoxUwr2giecswXgAyuiNgEAFOx1eWgJF72laGzsTgPgcEjLupGCAj2hsJpETTwlW9qR19VL0hCJWSdXLXDwPxDQ78XaRsO7ggnhEo5iPhExuwBoXx0%2BVK7RmA3btgjeRpg7r2p1zdsw%2BOnHihBE%2B9h%2BTKEWuENA48HScu30pUviWvCSdJu094O7e6e0FySBuZFZQF9lLmAzXS%2BJsEjgTnEjXIYjazI%2FB8AhwThh6QQmfbDhlhY3%2BWtgGAJak8dpNC%2B%2Ft9gk3ZOC0xPeRH4%2F1IezpvOU%2BT66oT3OyhrfCtx%2FvdObYGXeiddqKZi30pcHLJANCiiOMjdBCCUYXcWkoY8cPxj5wJa5mGb2Hjorv%2B%2Bp78vsKPOmpPJFRy69ghc4TjCPGq%2B14VcCnK9BBXlS9z0UgsyyrOJp4Vaw9EB49j5VQRhm85q44mP9kAaUZh3MigUpwIMGEQUTA3Wwy0L%2BCyKkHHtoUPNMAHLrZePGLOcgc5diDeSAsRApYB3w5qN%2BmCVF895XvfBY2Ob5%2FBdrR6dxl3WG4MqYZD2dH6rrc6ZLcJ28Ohixp0oOT%2BGEz7xdsSBf%2BVzus7RGdVKhQ05UCAgIO6suNRKexM%2FWBdN6vnNDrO%2BIO8A91hVQ93RUCx4lljLXWieyBDxmwHcnPewMPt9Vn0zfUhPEmKFfO1ofgcOqjCw9uTpJPWhA2rpM2esZVGIOAkGh8NzZ945Y4f8SxB0AV2OsjbJpAK2KYk4LiPFZq0VxT5Blgcy1diZI%2FA%2FMPNWqzCxjeHQM7jAsHsxjiA6KVQpV1PINww8pAQggitQm9u08XX75cf4PITELDeAonNnwFredzmPAq2ZJL5BL%2B77RtqRKKgwZ86rRPTk7UMczdlGqVg64u5MQuA60BhgBzgBmCHxYk3JdLljDt8ukYiF160u%2FjPoyGsj%2FjuGkukoyZ0J3Iuy8OvNYkq4UOKa3yfN%2BSLODzFp9jjO%2Bbp8CM7qltm7c6YInHOLOL0piY7PWQv6tyDEuBu8QwHxTHB7b87ARrbwQxbdzUmswM1Ca21xTrAYZjjis%2ByISYlpH2dRg8MOCXUYCZ1SPFCnfKcEkv8DDhrqs3nXul9k0dH9ZiFaozaHdmHFNyVcHXhJDQCUyAi5FxEaZHy1pcEPaaBeWkVWqdaea9lIjUtQ6C7dAFZgkZRNzbRpV0c2e9bKaGKG66uDcV7567zfy7KZcdc0fXxwUuELOlHwQ%2BxoaerpsJGxbFltstEj1SeFR80qFceGD2HbJHLHAuZRJ8wRBLIc4qLkt4ZM52VoeoHrJmos4D6QKCWuhHmYWgCGAXSsD6xoV2ee%2BzGsBHrBmj2TaL4Iv6VeqtVWxZ6lNoJBJFY5iLhBLVVFs8aRX08Od55klvo%2FHWEnzQx0GRS0KjbNa3JI%2FfO7cEAD6RcQREjaly%2BiiWIp3aVNP3K5B5vkT6KGoAUPhF0vugwdZdpeKoQ43uy8J4VnEDmWADM6Ari%2FXBac34oUeRBY6AmxvF1Qx5NnUTx72TTBMe3CN05WKe0yVoLdLVahLoSjoUa6bMU5oRs7KVnaI5e4I0lPX8u2qNfoOx2WLFp41IVn%2Bn1q%2B3J0WebQHmTtZBr%2B%2FRGaVqSsjm1cKkUMdMsOwfEBxtZ6xgQk03uL6tTglyghVrQ3IZWl0cyndBPnlzh1zJpQcjo08tCbp8uMQeR2EqJ57Ml6v1i8ueTNXsYynDm%2FEF3MaxLNbYgVtMwKIhqprGjJvM40NvJosSb64%2FjjLfg3sywgNASN40j0I1MtBnSzMfrmMXnbiObaO%2Bd4pO3BxEkaaXSvo7dgeoNaUzU%2FHexvemBhK0gqC%2BZjYNYXXTPm%2BKnqJgUa1jmBYHi4LuphE6IXorf8Da%2Bc3P%2F8lWwXo5AbH73cF%2FukGGH26XQZgMjUWargbHx5vNpr05aUfx%2FLhr2%2FZxcj832KEgnNcd%2BGKfU2skC6kpbk4kKwiRkmNZXoKSRFN%2FBf9nUGRBO4nWseuB4My9duilx%2B%2B%2Bvstetuz2NJ0ah2bj8vrTVyDAuHrzkX0OvC27QfV7G4VTCNlwBeOd9y%2Fn53WpOIHnVuLF%2FsxofLz%2BdK3B%2BBiFkd6SlyzhXyLIaDSuPv0N2xx0ep1R98TA5y4VnHZ63d5bo%2FHlpw8jKuiNzuyzc4PRegx4lmGCHm%2Fghx4Yewd3yRaeM00a7y%2BuvlCDl2%2FO3170eANvm6oNSIRBdqcwtUODr2%2Ff8xaXF%2FYFdoFr9NyjhsDNxbVUi93h9kaAK2cyBKVdCYlJ0vh28XUker588%2B4t4P5mdPGRCt52e6POmdG4eHNz%2FeUNFfVHp70eEPz2%2FdVnTt%2Bbs8v%2ByGhcf%2F569ZZKTka9i7OXwKQGGiOIG5qJsDbSvrXFXl3T%2BLNhMePPznL1F8PMS19RaZBqha%2BpcI6FAnTg7GBGQDmz2CSa7iy%2B2wNCsxwahugTF8Rmh%2Bqbffb9wTikeVM%2B8wlTWDKBbHN2%2BAqXpLkED%2BZxtF4toykIPnVv5K8CZ%2BIFAB4ReoBeHl7%2FIzzU7MjscI94PvwjfHU8f30o6Ui3aXNrsR3N%2F4n%2FizfsdHGLMAiGKFeYFOAuonhogCmOUwM34sN0iLIPJt3DoR0aIaDvBPAujlJ1totL5EMFmPqae%2Fh8sPZbCtCs%2FY4%2BTc4QeKU6yXVsSUE82RYo5kAMtoPvO%2FEdcWzNHIinsBSfZCFRaOzx4yG3CJJDVEVStedfsCVyA%2BDABzxhzy3JlT3%2FAiyPH17vubw9vDrGOjmPUX%2BaK5hBVsDPJI2jO2%2BIOgocHHbaUD51kgUxDhTdie%2B8eHjpANmCjVPORt6whXVBdR2kDL8LOcKvGq%2FQgz4U4Fo0eENjHQfNAyc2DVnuhVOllADxN3VsR1LYtgN9rzrgP0vei4KOLNh2saCr1BAFWY0i6wVbYGjoC9QQ9NLWB45GNhAhMApof9gvH45zJq%2BiYNdcpYml1srYDbLMuX1qsWgFn9IJwdjaYEb7XxH4hzOjIJMGdx9AP9CDAOhmkSHY7RyM3grapwniXxIY%2FGhFYLz9FActWv1K8hViYzC1Qm03Fls8QnNSRbSCP0Kq1aOsc%2FG8kKqxqBnFpwl%2FktBEp9T1Y7fpAqku0BrXEtoVlHbLFCKEwGMuEulKKl1EyJV0oiLHzyLpR9H3gsBf5fjDJ278VxGBE58goq9ZBD5yJeP666zCoyZ50O6i6LtSB9xfY5iJ4uQJfuO7WL6L8V28%2B2NFCu1FrNqLCUQdURSCybBYKHiKq9QiDwoDDKyxTtlkPZmAAN15OyhM%2BUp74M3BduLuIW2GywSHLBSpkb9VmptEYgkUZCYRpPC83cusBwrEI5bi4LJ%2F%2BfLyvEgsKDvKn9boiGZ56hvmIOwRik5J8pohhHGdTrsH%2Fo2ECF%2BX%2FnQaoHCigwrPZ7ZtYPTbeDe6vCEROjx8BVxMXkNHr8SU4cNc4oBTcu97mzcRkGtD4NPB%2FwzcwfgvII%2B%2B%2FH1o9OQM9I1jfSaf3wsLc6au2Eax74HTYTjrNOJTWSvGdeLEM15TtVeYfMSg%2B4%2B21WEfOrbVYx9s65z9knET51vUTMT3mPdF36ElOKchIU%2BOa2b1znJ7B19Fva8lxTntmdnbn0If54A1ePc36Kxfhz%2FlOGZTp80nTJtPkzafHM8UOeYub0mOuzS0RIDor0RBknpekFHQzyno%2F%2FEU9BUKKD4oEQBiViLg1TGJEcjTHxLA%2Fnw1%2BsY6mOhAepql0FoyRZEWHWj3%2F3fvndt%2F0WGTUgV5yA%2BB5bB5gilcFjuhtcfc%2FrzFrXIXxD2mDZh%2FQt1%2F%2FoUdbRklIFjsaMfWq9rdghRnBcxeljubVHonCvWNf96gtLJHrbVluzWG6eoamqUtspm5oh7gTmxiqUmvrde0%2B0%2BA7jNA2Q5AS1t3VwABjiuwsL67DjAZI5JZOWBlxxnOpV1aRL64SUvNNtAkneb7vFQYTIIxzmpD1mqe27i4qNKuWtADRrriUz4nDEu8hsjcCaJwztfbgOp8CewzeWblTfImjCWYYLC9d%2BwFOpX4DLa4Rc87ZRHtoglMjIckICi3w46%2BZPYZnc3Kje%2BZTP2jjW8Aglv3LcSPNUkDjjrHrY5ZtfL3ublG7F4AlCOuLS9o9fSepo01YlrxrnOr4A1MGlPHNKsiE3O0XSAllANXykOgkbJqMgfyYVS5SfMZ4OACA%2FmkBuiFNMFxMkLAVb5wBZY4nw%2FZ91t6%2BHYhFEPdzMnV5v03qUzKXkj%2B%2BvKD%2BppvDORvv1zhMgb0cETpZzzWWMczKPyMmbTfLkzAjIqpqSy%2F%2FJCV810QKgVoWfE2sNiW12%2B9%2F2Yx26QB%2BtzMHrjEg%2FeSkUeZbMCGOy3XhjIjf0s6kUy2Aa62nRXqa5OvixgIGh2Jf4QitPqujB%2FGLkAEsoNIaRFNnA0tUUzTNi0PZR6ydJjBIbbbJ7aywUcBdgYT5Ki5jbPvorWAtRl2lYa0%2BoGdvjzl9XG44KuBm2IyzcLA9d12T2kmSIB2yFqxicS%2FSiqoiPseFF%2FTzGwahfhfxCxFyPHvDzJHlsARi4jxtLMEosFfiio%2F3AkxUvYBEF8SBfDc17dhZwblAe%2Bxx%2FffBm179kD5l2zL9qgyLVAAXjr1vBVr0jkSP4pNfRBuTbkXI0RZnXF%2Bkyi7YzKWMFG1UHWyrUeYqvBZ7NdxHV84QsH0KYe%2FiwJPWrtyuhc28pVsL3zOkr2E7o8d4uF4gp1khpXjB37AwjGtivIWlEsEEAJ%2B1EEAFGtg4BuCIvYqu9KETZDkJmGHVrbFK7xga7mZCuUdrRwnCGo5kS0nNS0nNS2%2FCC5n%2BWV3VLwC6lYToNAZwz%2BTMVnEF4SCacmvE%2F6VmJF%2FnZg1ZisXoxrjRatM32XXAG4iepg45q1UnDyQ0hYoKLRXdAZXj2Tcsl85MjK08LsICtnF%2Foso5J8QUdmWzfZAdF4fHyoW1mTsTGYz980BmZJnfsKjxhrcgLlKZ5Pxk9itJgoxk98bN7Q1nPPcm%2BrKgRCBbbdocki68XQYnixi7%2Fak2JR%2FTJbmWBTx8w6EqYyJcQlNz9KI0qHmJdbYI0pQPBL%2BWQrqxFOqftgcJWNcZuDyX9x%2F5YZCVNhglE%2B%2B8QveiCsdojEUUqtoxwU6FRuwAR16oAYWh8ULS1uQpVqtjgKHHjKVuy03p9EWS1zqehfqxImY0jtnwnIJX30azRRnHTcv0HXjxxBoxocOucnKiTBL8O32uVhOM87YKVjbU8O8rfNaALam%2BNhpaaqR3jXmU3qByIvjean8lOJ9FKxxXwgztkNKd6Zjp4WhlQTxJcIXwEpAHocPjwLyjzqu0fT7smKQBKF9dpL7SXzlUMQ6hZGVi2AXzRb2bLfP0E4poiRL0S%2FqCHnp1PKPk%2F8Ld9Me52K0wkNggzwZIctyeORYD6vQkGgn%2FWxS68IZHR4zbtSAEavV5ndQdacUX%2BoZsXpHoWOKhtsNR%2BUF9KgNsdS%2FVgfP0O1IV9SvZ%2FgVLVmPnltqQYUy1U0ztA1anmfITKAT%2BEIFfYridnLKBa3TUwSuFnBSBVlooo2xh8WjFSKriJOih71cBynlltIzADUUrTxgJOYdAfeKPUB9CJ83FENV0S431IwTUIMqUyYAanAqdAn%2FRK3mdlMjYDjYaFEraS7icptLBRKGExmMSdeWow0eNTMcP861AmeiLs1DRRSLjTsoOzPj0wXbF%2BXzAU3RrhzGqHBanROLy67dPu1W8aOUNWsVcnEfU6w8FVempBsVXSB%2BFhPsk1usYF%2FqLTY3I09aGzqAciSOFdF5m6IteW54ANGRm4oJWTm4hdOUlRfK81jZ7FXGXKBEuDwWKePY8F5Nq9QrKW25VyzWuUuKjXkTFbuDpWARuySHWz23BJM8odAsvRELZ9opKLMCh6ySPOqk2pzKYFPb2CsjWer1%2FxGOwsbgyHGr5WJY3O3zR9EW8264nbALsfQL2QCMZgeVlhnyEBX5HpV2odiwdarB5Uq8L8gQ94G3LC%2FPDhuW3mTHDKWTrNsT6U18ruD%2FEevT6KgDkfG4xdDyndQ509IRGLDFep4oh1HlIdVEHrTXTqeyovIui460nr6eFl9nR2Z57ga8rnGC1UJMKCdHibcEq7o6zVuia1WsaFW8JNDC4sRFvLSU0zwUiDBSx%2Bqvh4xH61kyPkHnsTYOgHgsJONnlSiM0ippifFk4zE9V2SU5%2F4OTBBQzLOx%2FBkixDeJD96cdPudkVHhFMm0GM6oW03VaD9OUTW%2BL1bt4PAcGwDUpLQToWuUcYLi9aTSSf2RrdFvzlp3cVoW3K%2Bdketag6NXDocMWgHL5CBfCINJlQaCl9Byfqbw5dm7uk9wBgBhnpUlN6xFaFMB40BLQ8aE4adyj6v8Py4UlpQJMnn0HVd38kIxBiAoIh2n2psU4IASAcPkE6wKvdV9mRUgmyuj1meNOc53yD0FWJUHhOlBoF6DI%2FJl%2BClhkVLt0jKGIvJa1bcfLm7ej27yq0GoekUP3P8h5pDbk%2B2%2F93H%2Fvc4HUiSz1gsq7U6yd1cfR59urq4xC7e0dYmNpJ7eqoeQ80tShMXlK4ZEmb5lh5INvtkdOVq630uDfCF8DFrUs3B2EKawWEw29slxZAKorYKyfwUApXsOw8yS8r7Ga6%2FYSomgtTVK0jOY1m71I9ziUhm%2BrDyge3f45VNp7IubjjCRxxcbi1IJxQ0MuH6VeaKUU4QWn69YV%2F8dqGAmEa7oZdm3mItB9yzw%2FTu06C4ehzixa4ARvK2UeXlor5BZzIERYju0nf3HgO0kMPD0%2FV%2BiMK0GVwwFOe1kBaaI8al4rBpk2RXmiwo%2BcnZUjL5wtW0Nct3Uwaogo4%2FGswmqoE9VvDnkR0RLmCbC44QG%2B5j8JOHDia0IEVnBA61aVthAGUhlST2UwsstCy4Ntc6rdUHjM36d4oCePoPP02gTiktI6llto2a%2BlGsGz4CtAs%2BYTVvvdbhPdzn4Z%2FHa3fJ5hrA5z3mdbQNxbvPHH%2Bd3sVdKbnyh8Pmk3X181U%2B3J%2FzEDJqNAXNiV%2Ba04Fzfoh3MDR7RtRhlh2fJavxCBQIDjcaxetuIA7xyOnLbuUXvxdJutk2kvWlpq%2BGmrq7aLoJj55sC8D3fQ%2BBIQJwlX2rPtKfQKaTBYTa701HgKbnHlRsLPP2rsLNgt8%2F1nQVVFE4lkUIuhSRklx%2BJTco5DQIXhfqBJpgwRZzZ%2BvLqmQ0P53VL7qLLuqPThTvyhHdnleSvDFhdENYEil8W4OL6Nb9lUFme9WN0FLOJn09b1XM77i0fMVxLzvfjRYFYx%2BNO3CMKWYifBYB%2BAcAzZ3U1HSCHpOcHPAJDZAlAK%2FA4myJNQMFDXBxxWj2E3y6Ed89XvR4XlAL75HIqp7bE1qf5l60yFxiYwfxR6pXWmAqEeDxOftWiKWcISFSJHbdZmk7ByVXclmaWVGc%2BufDH83QHDNNFd%2FyGJ0rg2uDtc3G0mUpPi9IS6tf9ArDQATo1%2FT5P27PlZTjSTUY2iVotij2Nv43%2BPnqHt2GObgSdfK2o4gQN%2BfcVkZACkbQg2NKmgK0Wlg6UdEWkgEmEvoe5DPmSYhMjw8tsm4Y1ad%2FKVI3Edxi0dPr9cNM%2FvKWM8CxBA0vB%2BcdiHD9Mf9Osy4yvUS2dHR48ZUfHLTwoYPMJk%2B%2BFBjvjViG0iZH1jTzkOcQ7E4uo5F41B4XLRS31vjuLUtJhDDVcDLod8jARFz1%2Bde5o4pP5cXpd7X7GzNMu3sioYw4emfFeWU%2B26FKjEOdgcRBOo8TAazZneBGtdpaVGMajfDyiq6OFBhizIQZ8Ysdr%2B9C1zENIrTbEo%2Fce5ueDeY%2BWbXYD8z%2Bw6VOOd77lEloMT%2F6NLXG2D%2BALadH3X6QSyiiHC2CH5M%2FEvHmzsjrXBbEGE%2Bx4trnoUCyeFGRfueYBbwW0%2BBleL1wvPbzatklomvrJ2Md77OLU2sFVFoQm50bUQKWzgCatk1NZNfBC0VWNGeL2pNLsYAORm5i%2FBAh%2FzMlcSmzu0vXGIBNAcxTdoS0j7zjKHeQ%2FJKsZu6xLaAbrlCc0P56PrF80xhs8Ix%2F590oB5pHqb07Y1VJKaadm8%2BT%2BkFxiz%2FaH8FRQLBeg1UvrLK0kzW6kEPObvChPVEi0Eyl8k86Jl3jTaojXzNzTwRbQrML0Fkcyx0pdtFeu6HLi5hYGdwvTxw4%2Bd50yt%2BSuDG6T87rkoWybooFJlxo3tx1MO7T55guV7LBkZ1dtx0ib8KztlxMxIPnClbQnyZzscvOoQ6tBdTYuFjttmEcKLV6wZoyzLIwLD7zzwiNZSDnrB5L9mhHbJtm2Nrj3gyq6nvo7oMGrNXo0KnjnBQxfi1HCknw84o8cY3dTSVCN8SY%2BxBGuDWTNQKShA1N9hh5M0yziO49hPkMhahTByoVW5K7CQY5pzf77zBA7tjRxWrmUO9y7wENjdr4TVWe0BZAm2punXUaakn90c7hqq3iBsrTIjYF6saZqD%2FL7NEvJTvoO8ObJHeDMrlSrUn16YpbcIVLP5Z6Tfl9nht8jaRv0alf5qigScvmDp1gAv0AY%2BLppssukLsYA3AbMkPi43kYUiRydj96NLo3ikoRitSRrxTiZVtU4KfxVxqlmg71wpFPst3PbVLHHTj2LrAnl1lRhbWqQ0butaJ1vWGv7%2FRlum2Epdf5zk1ARG9ULkcD97I1q3qANTVp2m69QZjhZYvtYw5GHFIWU7hrlJXV8purOoigFExGCdcivh%2FnxpMvYLSRUEgWlS081Tc2YItL5snwlAHasX0rERcrln9lxzrPey%2F7LS0OmEmi5UlYt9E0l8OekD%2FbzrMvSiNrkxEDEX9pmpZH1xJiWr4GlCC2%2F83XAE%2F1jly9aORBxJ0lhQapyzaoSpRbZg15ptpiJvMNkBXGg4voy3nuRRRyXrXgpUhl0lGju5LwqHYUthOpF9M5KW5oQw6JLJEPqKsU2xRGAkrp3bJvz9E%2BlKwxFpLovt8viZFFctzD4hOJR7nCuUc9UwXz35rfNniW9yjZo0FJ1uJ0Rdks8Va%2BGae24mVegnD1l41T7KFs%2Fu3EuHB3a6s7Tb8rjpQxWYVPhyf2EuhFU18yeGL3%2Fq8CVgom1H0zz8PHRUPGbxfCeofM%2B8vCkL%2B5591M6XNOcGdpv9oD67bEpXvzlnXC24i%2BKtJh2AkDXJBiT4omA4%2BJ5ACa2Wmp2AFoMDz0BtxPQOoMjnqTOcsVx5KnhG8dPUlZYWQMl%2FTd7d31ZWlujFyVE8x%2FB4Q3w2yHf99hC%2FcKGAHt096ACfOAsJ1OH52yyveu0P158BWzx8fD2%2B6F7iHEzMfgFZzAnQd6Uigs8QLE8SkODNAki9%2B6x9EbMX8X%2Fv%2BE2C3ye9quvx1DOnfUKGnZyauGhDy4WKCZVC0zlJr2XFh8li53LpaHqlXnZ4j1uxOLpQPE7Rlb%2Bqx4t%2BftCU3bvO8UfIRoUeG2QMFg48uovG5V%2B9qhNplusWlXj08UF3fz3LMLSjwQtB4%2F%2FvFABMzXg4muI%2FN4L%2FCkfcSWy%2BmM5FRjeFmwK3oGBP3W1%2F3TzkN0o8029TQZvCtAujYDXjEqLl1%2FgpQ9gz%2FAqgY4BAWoAnpO%2FnBsVt129InHgdzLRV7qXicr%2BEe7xHouHikbyOhybLsKxjXqE9TDjuOq%2BLVSIik72QkNGH0Y%2FX3y9uv5kWFX3BGDOJwlRgAugttW3TcN8BByu9QIkfW1OB9Lp2dZZHZxXeNcekoF235%2Bx8RgvExuPYQZgxni8BAEdjw1xvQ4Y2yH%2B3E1THNnBHwEb%2FsDPA8kZC2oq7chAICzAGiJPYUrh7dK586Bq0uRN8KdzQIHG0R2f7cUPsKGfAvY2uzSy%2BeX6La1QqJsIfbKAYF8Zu7i5%2Benj6J3oRjYnS6%2F96Wa%2FL01ooV2eD4NZPlk7maYh%2By20CsRVoDylIGuVJxzUtCvaelZp7atxNbMYfkZxerdne2A0z8563okSrsuu9jMxofayGVW5YVQye188omYqrC5MNTDXiEmmdPpetmL5OeHSEXxTOTdchrytgkrH8OUND8p5fTM%2FbFzBIv49S7Cr%2BpEe1vx0wf4EM6E5MMBLLx0Neh6r3cdTfPOFutDzpJ%2Bk3bSqVJHDBhJRMXB5WLx3B0d96YVU8LG5P4zu6OYnlzKKeWLjISUzHj6gXhEseecEag1U2yOGgxqxex4zNE9QocuhzQHNVkhzMDPwBxQzepFc8VOKRg6AkhTxdxCbCABMzMYw8ScIZgt9iWq2aNMPNjZVR1VZLHUx7Rz3H3hURxsKPxrVPUvJii5jLxutgsv4mKKVvMUedxc5GQmIAX4OTrHbP%2BH%2Bp0CX4dUtFfD2cgBiLyCjzpmJVtt8AG7%2FL1BLAwQUAAAACACSkUFdCnYSgT0tAADAlgAAFwAAAGludmVydGVkX3JpZ19kcmF3aW5nLnB5zX37d9u2kvDv%2FiuwzPmOpYSSJfkZt%2BpeJ1Yab5M4x3aavSfNaimKsnhNkVqSsqTr5n%2FfeQAEQFKy023v%2BXTaWOJjMBjMGwPg2b%2FtLbJ0bxTGe0F8L%2BbrfJrE%2BzuO4%2ByE8X2Q5sF4mIa3w3HqLcP4tj1fi1ZLzL3UmwV5Gvoi870oEPK2SCYinwbi4sOvg6ubwbl4d%2FHmk4D32zs7g3GY0814MRsFaSbCWFzIJq7CWzEKomQpvHgs0qCVLuLTnR0Bn3Z7D%2F%2B7B%2BwIS8ZQbEBuZ%2BciF8s0zIMMwGR75mPt7P5WTJNojIh6sQii4N7LwyR26dfKu70NUg8eFlnu%2BXc74yD3wogw8sQ8gme8TGQB9j2HLsZ30PV5IN6d%2FX1wde2KLBHrZCF8eC6ZB4Bh7oppOA7EcurlO3hrnMS7gJ0X5wQUsL4FggA2mRitxRSuAZmuw1EkKWl3zQVAoT8lUmdEyE8fry5%2BfnsjRl4%2BxYdxZPLUi7Pxwg%2FSHSKoK5LRPwI%2FD%2B8D4Y2S%2B8AV%2FjScCyBhCr3L2uJmGmbwMzAAJ%2FN5kgENT8Uoyac70KVxOMZOz0I%2FTTIf%2BpcJLw2KUaDe05tFYwB0EY%2BDNA4QuyhJ7rBXi%2FlOPk2Txe0UaAodG8OQAx%2Fgq7kX34kJPJi6RB66VvRG%2BMksIJ6ZpMmMuyKArjgq8S1wICHg5UB2oDM8GSc5jiMAkvCj8HaaA4Fv4Pv1rz%2BLeRrOQkQ1K5qbAyvn0E3s2sX7j5fEwtSeMRRAN3g2xdbiHSBFqLufUreRllPAVkwSfCqYtcVlHK2phdsgQblZ43NxsBT4DuGUBoHwIy%2FLAB0YepYRwBl6SXAlimvC7cPlDfQqD1IfcLgNvFEUkLQ8F%2B8HZ9efrgBr5AU9WgDDG6dJMnOZDGIcovwGqckeH86olc%2FnbRI864MtoljlwNjJIiecTjVCV4MzSahFDky1p1tu58kscqsA4dUwFVlIY4fUqmn0NfWO6MYjuQyBla5vzj6cD38Z%2FJ01xg8w3DTYcy%2FLTeXSJoKcD64ufkV6IEGWXpiBVJ5fvnFhcEBxiVsvBPH3aci8aNIiXoILUeClAqQ7zRdpUIO%2BN8qSFEeIEEsmk7Z4nczmC9QeNF4w9CDTvtfWLNxo1vTxnJFH4W8FoCF%2FEL7utcH%2BYQy988bcqY9Xlx8vr%2BUoo9y4UpagW0EAPVTotcWHhDQM0Ar%2BEAtlgRgtSBNXsaF%2Be7GPTIhSA1yqFJAg%2FT0BPo3WqM1B8NcMGjFVsgEvIKtki5TUDbQDV%2FwkioDHAhJFJPX1p%2BuPF68vLj9cg4JZwaUdGuMp4S41ySS8RSCoTkd4L1nGNP4J4w6jvhjloDgDaja%2BDzNQnMBFaLl2iBVBY3lKpMLZPElzfWlHXpiBLKvvSXE1DdS3bJ3t7MA%2F7Tk82IZBAI5odEBq5JVxmMYgSQ31GwiPfxvD4SSMguGw2WzuaLlQaKAG9vxkkeWhn6FV8b3KUNDnGTDH%2F3inYnDQ6Rlw2oZkS5AkFa64fPUfg9c3wPGPwTEVmgTRqMdhIxy88AEM3%2FngDfz75vLDjSveX364dMH8%2F0L%2F9Fxx9endwBVvzy6u8N%2Bb129ZmD6f3QzgyqvB2XtXnL26vrx65YrXby8%2BQhc%2B3ly85qeCzAeF5a1RT%2BWrHJVXDNI5TyKwhimwFEhqmMIzQRSFcxcMYQT2I3Z3mjs7P787u74WfeE8O35zdvLqxNl5R8YSr7x%2BedbrHTs7H8%2Ff8yMv98%2BOX%2B0D4%2Bw8E5%2FJyrLCMSUAORk0els4edhz8BeJKKpTkE%2Fp%2BOTLhJQoMzFAQ3ZfAnWnCswPwglXJ%2FsOiHwmuh0xm4lZkmoNDYKmRUuPcysDVwLgTUCWEjDTNIi5Mt1Il%2FaO1ox9RhL6Q9wuhu%2BvT4miIB1o%2F%2FxpkoEmp07uZkppIk2zJLoHQU1AB2xR6NA%2FAkeCqGRKjIOJt4hIKNGVQ1cL%2BEWQjcwkhUDpgyS3UUoRwBD18TAZAcaE%2FZeiD18NZjau0luKVkMgXh9htEdeFgzzZEjWDS7TY%2FwDTJ1%2BzrxEzxTmbxh7%2BEwyasde6c5yLAHATfzurapv61bgoZGXpkGkmkGm6v%2BZH4A3OL%2B4EW8HV4M%2FHfbftI7kUTV8dOahZ2B1TEfztLBHaG5Aoy8jYu5RACzGnNbGV2o%2BBC9NfCDTKfp%2B4L%2F1xX6n3bF0zsd3Z68Hby%2FfgS3%2FQfzUF72j9hHKTZ6gFV%2BABs3Fm71u%2B5DHZGxB69nQEPufjKdD%2B%2BnSw6TwhB%2FE0NsIeiadHulE3aKfeXZ1%2BenDObidLBBhBOwV3GqIBybIZ2IGSh9iDT8I2OVkr0M6GuzKMouDdQANMMwt9E4UrGeAzHhtWHUmO4wLaL1P7wfnBGQynP5Tv3zY6QT7O8YQaqE%2BfdSDA28V2ED7KYC%2BMYTPxHWQG55ZY5aMF%2BDYQYQVwLusDxBLYqkmjpzUguAnsT4FwBIUNrQG%2Bx9E0peSOg%2FcaLiThhS%2FodYDb8JD3y3L04WfAyTw6CJS06AOJTD0wT0KwVrh5AeBqBc%2Bi1JX8MZU4ce6apyGE%2BziKID3pWtqKB1NU1CsbeNGRe3YT27VPvaj5p06dbTpadZV2HP0utCJRSdnVautNsGQugyplyYQrLI6M5nL1APgfmoN4BKFpZu4Qeg3qAEK%2FUr8ftTu0L0lDGz9DXJ7K%2F3pHrCgABUWeYvcUA4CqRF604cAMs3AbSjJf%2FdYCpgHyqwtlJ5YQvibDinsrFNWz6jL6PdOPF9G2pKhJHtyH%2BGhUeKl9ggeaKmmIBgCUwOCCZh1DDwzRL0xXFZQMUcGvcxTcen7UwhqPVCE3ZdiT7z30swDpQY%2Fj8DZjrwRuhH%2BXRywoxyDyJXFGyENoyC2FasaA7pro9JV9%2FLEpm%2B33enwndsgKlP%2BYJ%2FujJI8L4lZpw3Kq9ChGD6AY8DKATqaBTJIXGTz0A%2BB4hhWSNy8OIaWSui1j6y75a51O6pravRKADptS5GC25SbVpDD%2BXkCMXpGAQ2IBAQyGOiBsburt4bMIBAClXtumSMIQTCnhN3ttHstoCdawmQOkQRYKBYHDaksFz3ZL7o592027BrWZR7m4ASjcx3JUJS6hO9B0J5jyGb0X4Wbph5QgbGQHqV0WJXtLCJNYfVfQRpmBmq%2FgySCuu%2FzH2qVvoEhZ%2BD2qzMvvQ3tAd2X%2FS6esYl8KG%2BzfibUyvelNqG8AGjWxYz1SRjB1zCmNKK4C4I5OSOrviWIKoB4qjrcyB2YsRzOV8N5YON33OZojDOWG55QQztN0vCfoNa96AeBnh0xDphAIwFqArtfGxxyWHbN5isBTSELYsL34vXZu3d%2FV7qWARAszJ5uQpwe%2BBs5BrMA4nvV%2BgRt95DYqOFHIEd3AUR9z58n7AQEWfO0SGDIsCaDUJwSoQljkFCiznBlxHlNsIIelJcXsDgaJrGlVAyOnPZsPPAL0iVo8KxIM055bMUiCygi05A4Z4Pejp%2FM5pgoUzEidStT%2BZA5aAVQv0VUhB8MjIy4CDpvRUT4u3g2DcB7BF87yhqGM9KviYtcyzvplyKimkSX7aP0KTxyy85I3wyMHgEiWy5HSfbIGtID4gMG6R6TrDLRRx7GH5CevwGZ0dFeFwyWjxtZEE0MRlKUtPJ2%2BEwbfWlgCvxKEYb8HhrfOZCp7b%2F%2BYLqo7yAqEBiNHdnVKm5k4CkewHhiA54zykEFt6Cbswb98CBqaGgsweD34H8DvebGFlnvpd44XKD2LTcJzHlF9zCSLxRHEboUMQhAwZw6DqbtAens54fg1qOU8ywAIutX2Sej394q5Lz8KAKLmRkZfFNIxiAf1DcVd4kW%2F7apVyabQQ7xnImIZKMv2H9AqjFuNkU4gRZ%2BEh1QvCDbaGx3CmqBkzaMgWBlMmEWwQL0BPyaZQQbGzD0mm4d8n6Swa2mjdzku3F78S%2FBTUW2fpLGMNo1bPbK8%2B%2BEvK0Saxjugt6ZTLIg174EecpRIgM65BmLPfLp1g7rri3guUbRk3wKXSmQh19N9RxEBUtvrdu3vXtqUnGkGcAXd2NXTNQDBQMVdJODVqV4I%2F7S%2BQrDs8A%2FzwVYhvhLly906UKzqnQak%2FI7k9I7GxVBEEPUDtfqlcBbkELwd9m9LfKeQFJw8jDZPhtB5FcTALXFRexHC1DvxvgEih1OtRbQ2ZAIjSPNIoK9xCnd0Bb%2FKdBzOilTXDFWhY5gnxol0gMtytSnS9OY%2FyDNbGskZ6P8Oxe1F050jMX55ecPNUyBruAafXjxJGtEcZQMftYbFH6LO8DBEyl3KbRF0LRxVGWojBHZJugEyUJD6SsZlzwCG97aDtvEQYE2A%2FFN8Dk38IfA67TCRruHHX6ULFWSc2y7CSr7VRWQ0lNVbppYepnmo4KFwOf7eeCKsA0ua3ER4%2F5dLTwsFxgMAleiX1RlQEtYzM4Y9Cy0vpHF2tAlFJHt9LeSJAqymfTYTq0iKKzXPD97czEK8iXmlUl11GkiViEyKVr1GEx05RApTjHU3kY%2Bx7AZDEM9fsbEjYlm4fvuZjKhFgWxLjqosSFUx8AzqV6Y0iQvzvTAf5jIFIGXs0O0TFKqqhiHGE%2F4QV1PGxUhK8aFZbqiQSqm5EVZAjbqGMB2eOvNa8hj0r2crZT0N4i7Cb5%2Bkwj5JG3AXC7b0AhuZPIAQ7EiCVBnAJOlAEtRqnfhkc1CGJpXg3eXn0s1LbuZFtiNjjDENTw%2FgLUdzBwyfclYPUmeW2UiS1JpDwzLHYaGlwdE2aCm5Mw9JjeoRkIn8lW9Aebgw7QOMR2OzOB%2F8J3dMmJx4RcatnUUeDMuAFqa5TwUd3M%2BlKZ8tkZ6xIrgDNb06lMMEO8Dmi4oFCbpjDzBsH6LAn2yN6kkr2V7lC3LpTSc9WDC5RHDDThfU1oD%2FE5NBFk6NQGJRrbJdECGmQYYqnhDoERNVFEdg5cIGI61u2OY9WmY12D1mdKvasg4YJuBSpHz4slcaWSG8iR0MnXdsuR7AvGqxRkc2cytvoIute4G4leKa%2BE%2BygW4fMhNVQUih3b8xVkeOV9R59VoRRpPEPFGlSlKMVQT8PRGcM9s1CC0TnvKrGkdF8w8EMYs15lVHfkULERsssQ5V3TJ0VMNIxWSW263lbj07MRmTejOCdewcPZ17dAyWUQQpaeBd1eZrpDzZ5T%2BxgZsBQbQmAfMnC8VxoEzg%2B2dWjQ39Z31ig4HsOQyQ3YtsREycLPKfCXB00%2FMMRwcUwTQQi5ritrPM8x9zoN4HPqLyEtddkTQIL9YFbBwAjJENZliWVej64pep9Np2n1Dvg%2BByw5kIlp9fEQEsOdQTjM8XuryJQrmsqZNKtXDMucTbcCcN5VNrybNLUAwRD43hNybQktz1BDipzp%2F77QiInLIVNq%2BhoDEN5mcvWGemYQQ7VWxIAowBvD1x75oGT5ckbLfhEJWFnDE6S%2BpzPj1YvBZdGlaCn1zo8hY1bmCvaCEePCnt07Bu2qwkYa3rkjS235jH4sQXHGAM4TNZlEJ9NoMVP8bnvzvH4BzMYE%2BBUF6sRaLOWE9A2URYtlqoAX4DlgMa6rtKQm6lY%2FlvZxT%2Bei%2F9MWXr1rdfWysXLGu0bqAAw%2F0HQz0irBH9mvR77VUmG8%2Fu%2BLz2bt3qhVrOtSla3K%2BmB7%2FfPFBPmlNFpNOt5wPmsgmT4qGapmIeYhul6pILKaSwRsBjMHWTpMoEGXngwozoL9G5%2Fy88fxjo4WIM3am2ICt6kHv3n6Gf%2B5KeZxG9XEghtEXtnY1b05gzPqyyg4GObkL%2Bk4MPO8AUef9Trt3YuSMsHyssQ3Bj42NtyRw2dSy32v3DMj5Kt8CmMf6COF36h%2BgwT%2By%2B%2BaYJgb60%2B1wsaFslh0FVLsruLHq4mA2GIUW8AKg3IA%2FLhC8aXAgjlrbm6M2b6gBWymkbM%2BiATBbALyO7JbqgVd19oEe5mFxFmnUeJblQRA1nYKCXCmZLftdoGCz6ES2og60wHB0H8EXHn0uYKSApigflL%2BGaz%2BqBDbdV0NBwXxN3rD4kIgR0o3iecl8RrjxGBG%2Br8MgXqpTVPbZcFAq4RXnt9hp%2FwPMawM73qyJG%2Bwp8O%2BeayVwUTA2JsmryNhtWGjViDsqnhbCrOUilHlkRBgseKSOjPiSFbfDI%2FB0D1U5kZVKXAtyct2soqeGJYtiQQy5tcP2YRUhQHQfbAOgpaSoTGNjGQmuqcizSnD4NBpDfI85jb7sXjUSbarHlkGuAi47jMQ3rbrNPdFtH3QkD6VD6Bi8SB6L7mbBrYXXzk2olwAgIkUvvxCVNyXnV6LqMkTogZRdnK4Y92RHK%2B%2BVe2EYJSXelhHBmufGF9KTHVLIhKk1kNxDvgeAgUmq8g1sadzkn%2FVwvtYZFMVjNQale2Q0prBtHRCzclPmd6AMfgeqHrc7pSu9Ll6qIl5%2Bwr6GcGpxdp6dvx7sD0604uHKdJST%2FZKpek4EJnhYQgZtOMUQoaXpqrJ2ZxaOx1HgVEyd9ToF1eVr5E53921UJ06vs4LR%2F3AmHsrs%2FQ2cpnQNzb9EybXb54r7WmlH2kCjh%2B2ieaZa17KTNUrO6PB2tasWkqEywBKoP1DgQuD8SKkDXWe2WRIK%2FepHrn7LVKsAb4MrpR%2BV8mxNdmz0o3CdQIl7SM3uS94%2FPDRGoMCP4ZsVZtgpxtnIpapOWA9WEcHJK%2BNNMsw9GlBCkddOWIJZ8Ye%2B15UgU68rxWjuo6WvapW1veShSufHnCYDOvWzuFgYQdD3jzkdmwZN2QlirBcmZ2G5m1QBSNf9dk85bM9ed7u97hutQpxnb%2BjjFEBrRRA4saUNrsF9L%2BTY7de%2BV0f4F%2BLAgmPM0JG9FwePyDVJ6wsS1McdKr3w7Ptl2pDsFC3LREq3OeGtfuv57mIuF2%2FVT%2BV6qT9UnkNRZHC33V4%2BT2OyFM%2Bn6u%2BE%2F6YTMBeFhTg576GFsFlqq7mY7P6IkxVi3HfeiwduCPT9abs7%2Beaq313%2BLXaN10DDU0fkk%2Fo7uOkdt8uwJiVYkwKWYwFj%2FEncC9Z8AIS%2FqZ%2BtZTjOp32n1z5y9n7areO2xlSWF0wnlOsiJdWYyhIDngKXmurwER7TfPMkn13n%2BnViH0D8g9Lzj5ePM9%2BYST%2FDi9E5P6wcU2zDiT7Jf3Xpv0cZqXDATA7idWyPukUyzrb4t776iBIbamKhqi%2BrEHBaYQuEMoiPMquoUok6kOeuSOs29jLgnWP3wDYmz1R2GIKTW57u9Gb4Ow%2FjRZDRUlxzSBNjHoD1wlSOR12Ckgdifl9Owhbjo5jO9ok3mIOPOn8KrT4HuEa3jYtIg8dAtOpAtEwQZQ%2B0kNRHueSJRklHfzXQ6o1JzKgfUegkpZqDvaNHxFmtUaXxfZJES5mSmyqwXBdrpWleO5vShIHvYYF5uZCTwGVDeEPJa2VixBZTxhzzHPRS7eRBKYmeyiw6vmBm0lOZSsfrxgSZgcymbDq9gaxkIlxNqM9T4uhUsnRa8DRLRO9RkSBGwrkJfHjvSXJPo0NrzCZJks9TKpTgPDSnoAt%2BqZGrgmaTeV0KY4vTZ0jMH3jXl7JGpAfJSkncfCls%2BuoWkTUAvagF9KIEaJPgEs23C29PeZRlOkp1%2FxwHkCyG%2F7ia1ZDysghYlYR14%2FUd3f1XDkAJkCGD%2BfbAoa5BQ1Lrqh4rjb%2F4PzX%2BYkvjj3IMZz2nqOiMrKda7I5Df7CBcbTyLhEQQ826rvCtRyrPy%2FTUwOye8S1g1eONWVmt5nlqkBj0SQbCmncmg4BrNqlSAJdheuQtgLJf07QRXK9x%2BaLUFdFaioe1yLuIr2VpF6cXimyjXeD%2BSHpBtoIJ045MLEQpx6O4HmhDqoA2GagLO3tSW%2Bx3anNO1NIxkZ296BlutjLmCrbHUk8lnEvYNiIr27F9ysjG33ZSOpa7gLOyKVbH25kE23uxsPNN7PzvxO4pGPZ6JZUgNXDRMH%2BtJI0kLAmZJFMp5UPt%2B5aAtgyorT8BrJk2gLCbw30izktiQHPCbpPDZkrXo%2BI4DmdBnNFyyf9TkG%2F7YjTxBiHXGph63cXtO0YuT4Vj7snqMU7KQfdookkmKkuzS0iAMpc6lCA1V2O3OxA8FxW1DdAeuH9OwrKDqrfVLdFaT5KxfLuio1o3qkDrWzYe4LCdqsdeEBmgrRfd8rQiSYRkGqYM8Qx97TZL02HIJV1cfZDeBWn%2FJl0EdVaOc80IoSMnUYnCz8WhDFEb6w5cBPAUuKPHWW8baHTUBKqZVk6TvN962Wl%2BrURderK4NHYdmZSvo%2B0mUy37zvvDLEGET5SE7GtvqMrnBus2ioKHZi3HIwBZXqBvAsTmX1f90RPmOgEsrrCKqVxdrMeb5w3%2B8%2BznnwdXZzeD87%2BkJIQXYpr1IB1id%2Fpj1INQnSFqMOLJAPwWMEAKV9BEsg4CK5x5Vx7cuChN18JDPgoirmt9W6wvLeqSM7bo0PvAWHMKihsXUWKZsy4rWbniTpn28nJW17x6z8YdmK0vuvt6yvb7S01W5VqTtVFs8gxESeZaXb1QnkNwJboudx%2FG1YtAXlliaH2naQorU4puZYbXFXJK19gDiT6O3IpA71ogaqe9QQKklrK2N2j3QE3NZqbFaZRjMivL7qoNmpxnh4OTs5cvzdSoQ0Ua4tZDPgly3OeMQ39KLMv21UL2TU1bOWxuuyhAByVCuXvSSUa7tF0TP0UbF%2BjW9JYB7f1qey17xsWcgVGbTpWb8hcRLUGS0zK6JbltQV0zda3wGpGtHcJKWbs3ctOEUhtaE9vGFg0tru7yYTR8aW%2FvcUl3zEy4faKH6mLIWORWIRIIBAYCd2Xza37IHaN2WYtj85k0YGpeTAc4a8zDkHHi5pRlqkWPDRzipgwcGikA0RLKp%2Bh25HTohiBqI4gX5EwDiawZ1QmorD5NpjaNHCeWKlSL3lVmiwXBWOsGTF2xl9XyL3u63qJ572gDveVEhZ51Mg0nT0FJoh8fNqup0npi6LIrEyU5Q31cj4mDJMGtF3RBCBHIMUZkczkPW0Tiy23%2BqdInLu2dEIsl760JwaKfL8gW5ckCzFNmyYSi9NPnLZ82N1kzJ7mqTErWCUrtPKSaO65xrWQ4WIN%2FbcUOWO%2BjDY6Vg%2Bk%2Bo2TACBs3x%2FRZLhpsXetdKTv3r5yZYq%2FWZSJGi%2FGtWgEA9gHMQ3pfGqRNie2DIrH9%2BGxrtcKwoxi7JU6KWRpmZIi5nAJdWS5oNOEACZzqHA27t712py57KSr3t%2FJQ0YuiUezE4SYvv6iZVA1UbLXMNZeKF0ifdmoKJjki%2BA4gkm4WEOfyw4Bs%2FuMk%2FP%2BkA91y3ejN50vFods7sXEKvSiY3ionpDP%2BtSHHPu3KHXmxW2y1PMYdU9Vmy8ViyL8kwMCGHwkvVL24vRPMH3fat9SHG9lGtdkxeiZ6vWWxe4%2B5X4XcWMmakbIUV0lf1eUejRpfTvpUdXNNYrCkLnROsLYJWTlSgTyppg1driWz9qOjXAmAgp%2FKYldAlfKM2k4h7fvqWzsNYDD9oLGrtDbvqrrritIVokgrmXt%2BmK%2F7Dk53OrvNx3Oz2zKMpdFQ2USjHqKcfyNi19pLTXEAg7VFVFXlWGuiaE3Ngy8rNcAr3%2BCnkcF1np2cHQ26HadCxe0pO9FA8dhqfIm1OUaXsYlrGuMnl%2BEx9fHlZX3xnWHXlnX1eFYZnr%2B0S%2B%2F4%2B9IYE%2FKCtokDDVCv8GIPDksj9aSyOnO7Ny5Zqffmaqrtqu9vyUHXVNtJvE%2F%2BGN7WPnPfi7kqDSxB0SWCG3pR42hxGYEOLo2Va%2FvbNpJ5iSFdCE12e536cEwJbJ1zbm0V83gx4YbXeROa7ykutFX2Rke9Gk7V2ILK4qKqQtqaAjXL9w82RHCKjaptYRFgx6UtijYQYOLIlREPFQhkFFSwIPFgd2hTrEC1hE9UVkYtYVGDcGpuGoNW2MU90P7BS1jJcakqqz%2B3llCuDeoLKo%2BRMjThup6JVW1kKju1IqjYW6uyHMi4vUV%2F6IrDLVXFJ%2BWhlCwAWICwrbpNrT8So0y03sg5dcPg1OX%2Bn9Roy24V%2Ffw6lTVxLs9lQfu48D54BeSDWahCN%2BCvZMJHPBIzWaMK0qgCTde4lHPup7jGmXezjJN05uFyf7ikti1ayV37lC2sLPw2JZE2mzekf%2FnUWpwtK6VMU8mlIXJCs1QwQgxyuHm1lB7kJ0pnUZylafeHJgGfUrS1vUzr8UJO%2FBSVnBsXb2Oasb7aS4cTf15RV03RnKJozQjUT4z7RlEGrloac2UNX6tT52hbqi9oz0vd26h%2FVBFKqSYlk3PUPN1%2FUK8JfIkYqRpUgDU9Rq2igGoP%2BF8fG%2F8SrAM8gyAPMh0A0pEjVHCCJy%2BVj3iwjy%2F5S8Llu2A9xC3lw4BUhJ6AuylOx1JYq2I9iaCLh4U00LoF3ph%2B08Ry9rXZZqn%2BuBhFoc9HUKiTqmibkzukxJBgNprFYUketTJKkjs6aCUNcIua4mgY2k6V0cC6nGCVg5otth%2Bmu3xKC%2B54HKgChjLOxc7uHJBDfEIb4RSb3WTeWsOjQflBJtcxyytuF7glVE5bPPO2SBO5gzcfuASPjAJ5CEamNz0pL0KXPGdMx3WBNS9VDts1TqiykiZUjGC6bl%2B2L9Uap2tXfD4v3%2BI922XsyOTiVDjt5eQYcibngIzNkNQcGjOtl7uWJzlxMIGBmNN7eoMj8zXcoke80TsUPbAGtXY6On2hXrDR4TBY7uXCy%2BP1TkaOWQHYQBv9umbDdTxQCXc7xalCT89hlsi6wTFFjNSWgG1xJj2HuvlNTjvT7r6hTVQn8majsbd3dIKeAe4lfvf2n2DoLEoW5c40wVAcKVScSHR2caUOXAhzdf7LLEzTJC3RYR%2FpwPPoi9EsSG%2BDsdVX5zNNHEFz8yjQ%2B%2BXQ9hfjEM1CtD7lo1PwvBv%2BAuyCh1zl%2FrRto43MhFsWZyxPeFpS4EV02hKfGYWHQMmJFLlb%2BvVRCWNMktOu5S3eTI0nc6vDU5rWtbc6N%2Fc4L6hGoQIx3STychtzdZ5TNg1nMzpk6g08gxPs6FDlWGBAZ%2BPgUWug8iiZp3pwXOoBpl1uCvfHVa6drCIskoGlTl1dvpbCwIeQIMNBDFR1Whtv9h7AK9x9A%2Fp5l1fiNLmROum1%2FFoBX9rC3jazvpJoNivLNgmfOrCCs5kgQ0Zaz9wyr9AvNmWOgDJvcCGGqzSzMR1iUaN1JMav%2BJQ0Qb1dHmFfpXR5uI027n3xUE6VqIZVSuqHEk3wlDUGiN8k%2BVbtUl%2FPL9%2FwQ%2BAy4jMs%2By7ttYY7Hckz9%2FTGaui%2BrkLw5TEPqU5oAnYs9f8Y%2Bn%2BmXBRJAb1hEi9tMIXzRu%2BvJR%2BDTkezBDdmK3b4a4trtQ1TmKk97pnlS92q7MNkjGV5IE2dJ%2FVudS8mu3cnrlBbtam0NsOm3ejL7M4bOD%2FUZFxt40SM%2Ff7T9Y15Vg0G6rsZnt9U6qI%2BOk80uDrP2v6KQWMMJPhExPrdnsElAt0XrXUHv4JTKB2mwnnR0wzHPM1Am9KraYZoJUuD4QkrgkfnVd5s4Sy7cH4Z%2FH1wju7e4Nqqr12Snuk7R51ObeWnAQajP%2FiJk2XHHfNipaSvJwNV6fYBRmUnsEi5Se9uyKed0R7x8rn6Sg5VN8qIdDuyKDXeUhZBTyIRqOr4oGiw25OTxRYNjMUnmBHEwhDCaTGj0wKoIDArbWi1vcXuSyrCaGP5eUjVK8UeLrqxiBL9%2Bx39aBTEsjHTpZNh15129WuCXmAk49BBNQ3dcK67%2BPCmU6sUm6OZQKsgFT561zKrBFw9z6d0BiZNhuCZZ8DUbT5hSsQgOplAI2MfWyXVo1McXyVdErKa%2B3SkB5lMcpt4%2FRw8RL5UWzElIN9zpPDz%2BSjwllEdhXqpOM3FpYBb7qSv%2B4WH5XrSAVnEmHtThZVYckFbO4JfnhdOiXTdlV0HJaj8G5cuqn6VgYW6JMA4C4og3Ki6f0SQiJ8GLdanZlf3VVcRRpiZ56BQxvLsnZzaBQ2PKkT18BMhzEdR4ojM1Ba5aVrsXULnJGH8w1raR3Ma8RopzOaICxiJs9eXoA0vXhddxMK72WImD3kNM%2BnPWz3x5ZGgZkcOsCNva7f%2FlYcAu3zOKenF2SgE4Ue7SufBgtwRmxX9A3%2BjdASVtpsP5RP12rNkHETfVBcmTqP6yDxN7hu75WMjdpvfmmwYFCYzD5G9D%2BThFoEGCiZRHVXMR5nytt2aAodEgeLALVXQiNtHJouYjgllGpLLajGrXB8ykqVXdPiiANzJt4TgAMU4GCvr7Y1B%2BDzANjWWm5hsqocem%2BNxNzE9QkyvwZlWHtgsAGs5k942nXAsLT%2BqhBqUz0B%2B8hT1ID6ylmVMsd41k%2FYSw0R2CyKcCXCkCijEL2C%2BsVk%2BDQ09es16i7xg%2FgPWKaX0p5Q3dcqEwIOOb%2BU2dIimB9F8Ru5xHJgdPlZSZlBNihVEVQs8gRkp7dIB4FEEUsJ1wEaP2eFX3ncMJIIexHxy0C2dtgzs4vGp2iBvt%2BDoh9lMcYxnSmZpmIpjnan2qy26Ygbei3JLbZLuCxgmGTGMw8kE6E77I%2BuunuiuSteQXjS0uO4U2IcZ8hv6mjzSWmhx3DCjHNN2lzI6ZJ2RVT1EysUUWnJaPQ2J9rw38XyJeH6eBvlUKl6MFPktOkM6GOMG9J%2BuLj78DI3EEL3mUuMuYnWcpyFDHApBiOsjI4NzF%2BbFC8BwVu4j0dmRYuNCIhKYx9DXYmQciF0cyAd%2BflEbRvtW41Z5xenX4OZ5K9xNEPqpnDx9etdwlKwa5OLxvoXd7gGvLeC9DLpdPNNROhxYKGK4e7jxE7oJ2tjLGSE8BOoAfZADciXi6vQOQpJNgEPkbqq4NCdNqaKgbg8Y%2FKDbQx7ZAaIILWPCCbOL14Obm3fgetLBYZ46ZFD8zyKRRxPqhGTNnCH6aGYlmfTUjjd5qxYKJzRfBd%2Bom7QlkXGnvk6tY04Hw%2Bu5d1s4jLIWv2k7hAbxtVe4RkqTu3mohyG0XFQq7LDIBgNCzZVqtYrpn639t0bhoMfglKfbKQojt%2Fj7NRBk9bDsuFFBLKlkO6WaEvU%2B6V%2BRXR4twmhs5JXLmdDPrniLayZ6BxQ8nciD%2BsI8wiPWGhNHHfgq3l28%2BUTHabU4YsQjkHCvtWCfnQzKoekUlyxLMWZ1rTSAoBi%2FlFfZA9%2B4nH8BmBtmCAWfoIMrRsG3zKg4njPVuTebM%2Fbbcxi%2Fi%2FosA9yoT1LAjUonjHB3W7QLr1olROnWuLuuIc5aDrnM%2FMH32u%2FPbqBD%2BHP365ddfxcnKIuRec4joxZc8IQA8jvqRDk%2FSKNMRypt272w18Fdil2BBZzIJQdH9ZVVxg6OpvZDidkH8UWJoRZd3O9sq7SpVw5PXB7MDbX51TfeSi3mvB%2BcXX%2B6Ar0qnbwRWPwpdKN31Oq8bHWPT4slgm5RF%2BiBOcJkoU15vQUaJvnRhn0%2Bb8P188HVxa%2FQAPjp9gFhzWJuqbBw6OmdluESV7rIgi6xm2sxiKtdEeU5YKslGPqERXX0nD4EeHZKiTG3WKjANfQKbNvcQ07v87hjKq7GZPfH7P5WPHy4%2FibtrfPw%2BZsjnSn48RZ%2B3IfB8lWy6jsd0RFwW9DVXQvTyS569mDP%2B0633XVECh5A3wlnt85Pv8XlR38kPvnpIcj8Bn1tfvtxj6%2F9Fj%2FgCfPfal5CZhWIhSPW9O9GhKUxH7wcACxnrwaDB%2BSOmkYepOgM3g1%2BPbsBVe649Xss75t7LKtV3BHaw4573Gk6zTrgT8lsbUHqfHBzdvHOcTcu8esd1qOzCR8J9%2BO7M%2Bxnqa63d7wRJkDcAnWba%2FfSdO1Q4Zx06mD8uAdcicOGZpMdxuEIgcFlPYE6WOWBPgqmEEaP9Z9ePRJwmSxPp646vFp51aUFuXIm9X3lUB6s1l%2FMhent3i7w1NyxeSDZrbGumkVsFPgenw0Z8EJBjAxC%2F47mJoqtkqZeOl5iHgnnyMCPplgYIw2MLhaRJ7U5PHAX02HYV0GrCELAf%2Bc4Eeeu9NRLikvLcm%2Bd8Z7enNNRs7sFdVSUnk29uT5CZpUBNWgF41fXXG42o4rAoD0BFROC8myku7%2BNGv9%2BuvrdX%2F2%2B6v6%2B6jX7TqP1719%2BG7e%2FvmhiObAeIgasEoN0Cmhj1r6FkGPe6KrygG2trH%2F317%2Bvu7%2BvH2tl%2FQdb4ZksgP3lv5xawPjenDKgGmQ7m0dYpWLnQD1XgIOIR3jO8zYEzKDOUGU4rmPv1g9jUN23vkwlr9msPFPu46j0DKbuAdVfcVXqALMK1WaA%2FbJt5ChUrEFr1LXmz90K1OKT7kqN3CieVmq5sZlBOBBzBZ%2B3MufeuYreWcPo5iqjoAFeoajmqzH%2BdGPN4c3Ucs5xI%2BFVhmf8wZc1ffFW8gp8WeP5o6RhuLqBNeDcG%2FfxhGS7WqOwBBy4uyRzc5kQotXddPzrGCURGCsxKi6knmF3vYm5GnQm7IOdsimmTbCIUjturrgzq1rKx%2FZyGpLtgSuXhNgHY7fFGaiLFdyCADEFVxmnbukYWi8OIk4%2BhjmzBZZiAmagvTygvcxtUMqWaZlxUo3f1MeXnb0fwGshpp3uAzoCm4MMzn9hFkdkgZ8APFUkAqTBCSvkwCyHv0UKlI6DkLTiKhP%2F7lbigjvNhXGx3gHV4HyRYsrrVKZvowD0POeL7wSddILXmFBIW9KV%2BBAVqogxqHhdEoMeVYAbli2LtAifdkLzePSwJDl6wxnDJxCMYFt8pjAbpyWjRTjmTnnIZOpUcFDf95QUGwWAgWRSbyxRnVIuSCpkmax43Pdg9W0ZNXiPrSVFnsYDcGPVAaML3E0%2F6Rvdl%2FKH1a0v8GKTilxxZwnjwvrx4NHwlrbEkWUXnOdNN8WAbk0IWOe%2FFm7qw6rDcdbDWn1Zyr%2FTyq6a1LxSXN1O5%2F%2FhXpprdF5h4Hg%2FzVN8HZCZr36QCu3UW%2BTJX%2Brkqj6Q%2FlX90C7vUv4u3N5NHau6wg%2FIFdC06WOF4F8N8azi4VD0%2B8IZDmcgasOhw%2BoP%2FZy%2BUIN9Fd6qymsU8L5IsjZNnYzDFGE01G%2BIRPBvYzgELAC0LmQd057w6jkKShEW8AXEMHKI4e7Muwvg0azBr6D6g5BqmNzxIspKwoMuUE68ITmq9LEZ7LiI3YV4LMrv8ZMSN9UGB3QyqyuXDtWG%2FccqJSFEqVqi8bB7%2BcsuVsvWvKePI9599e7y9S%2BD891vzRIOxoY0KgdeLTjZ3D4j71nVCWvub%2BunjbUnRfUYXS1hxOmYPUq%2B7HGmxUjOaFTMxEzXvKZSMvDgqgw7oLKoKQDG6UqcHxSVErpjuZmCqFbJqV0WLKA6A3CfyaK3DUVzGnLNOPKpV8VYll7GSWE1mKVz%2F%2FhJPbRPKa9WuFeyCMjmsvDaqMCmU5mocYzQ8GoxELvfVPqICFuSSyV6TijFf4hYgeqQuJKVAy6LG%2FgOPLd0mhhoTaaGFz1tL3FiuqGzlXYnfouXKdhh8aCaToOIVAfDRN3QRCz%2FF1BLAwQUAAAACAD7jDBdfUlcaeEKAACmMgAAMAAAAHJlcy9udW1lcmljYWxfYXBlcnR1cmVfY29uZV9hbmdsZV9jb21wYXJpc29uLnN2Z%2B1b6ZKiWBb%2BP09BGDETU5GVJZumZmVWBMjiBoqiCP%2FYZL2AgoI%2BVT9DP9kcMM3OrGWmpyd6ehZPpAJ3OZzzfWchAvMpP3pYGTiF%2F9wicPzPLewYuCWbVs8tHMOxbg%2FHKApvYfs0dp9bAfJaWF6c6vMWVqE4yZ9bflFkj%2B12WZafSupTuvfaJI7jbVD8suTRJjPzdV190axCZhJs3bxofXlCbmE6ZmF%2BeapnH68zXxiG0SIxIyxtBKeMaybrwhClky3yDK8wigeDO4%2BhEcVz%2Bnlc6goMsMauXqfXk7yzczQigrkC5hYMO4DBwY7hAstWZMJGdLfZp6aVfmZ9WbUreYmXUhiVU1XpyEgqZqqD9BNe6meGMDiJljjf18lVbQ%2B3JV9ty6626Rvp%2B7YtO75NybGdLDKL7JzrTcy0qu0L6tNF4%2Bci1FH%2FxLDgX612kjKzcVHxZOPzwdQ6iY3WkamtD86gQ0plo0UH%2FWdzPsYX%2Fd1MQPFDiEbuvFpvq4NdA1Lq5Pho7%2BQc9ub65nJ%2FU4xLc8j6MHZw%2BD4y4d4zZBxtRPiOSGSWJiTGsn92kL13RSI3UXywqYVvITlerhb0dOgXNpdlpqYAhk5scN55xumFjBYIMMSls11NNQHGlUJWJVI%2F84QcsqFOrsPaqDO6YseyF%2BzkwKJGX2OnXrHTqYvd00Q%2FNV6zfiglcroy2dJ7WKr9fVKte7quVq6yrxXo6wbLVHNe93q7MdI1GTe1%2FsF8wdSi2NiqMU1qLITC2CyAo5lvkvHBoMaxIcaxlSzOnjkOnc04dwfE2dAqNGq4H6O5dtGjb%2BSzsRk3uu1TH2xj%2FSl6q0M5OKEcmaJwNgXPW1WLZGirwzF1jqNwzpJzqcOEx%2FYRX%2BvziAyzgaqO7sj0riAjAwmhI8ZHK%2FEcnewXUyQcHNE%2Fge2ZfuqEligQhrg62MPx0UFxZGiLwib7yBk6Nb%2BsQQLHEyGyav80g7usX%2B9sUTjpGhE74vpkdwV6SMpHC7AGf1Mb9UtTkwCfcWYAFlMN5pCRwb4DcJg4WmdvoT5loSIyNnJoo7i82Ogjhax8R1vEoyELNjZ7otFwkZobyTNQnBtL1ncGLG6KKw%2FsqxxtfYbroxGw%2Fmi4BhxHnq51opFI%2BO6STfWNEY9E%2BWRoAm5oigdx4llaH%2FIAdMM1YAHzRmaBPsAHsAF%2Fh9KhDpPqtX6wzK%2BIM7iXnE7RAnKAb8JMrOsN6XWtiXBn786VxbY3zhwXWe9uXc9vG32T2ERrWicrwiZrDGZsisAnwNdhA9dAFcSYg5ts5Iri4lBjbqFL%2FNQ%2BWihGgCGuk0JukAbkJn%2BSVeM1VjRB6k5xvxd0po7jPYxTbbYVU7PMdg%2BbDeVPOdKn0l0Zyf0qBE6jpcK8F7R4rTNj8lJnJCTnX9cZ5iUnwA%2Ff1HCI16a2DWSt8RH9vRognxdoBjYbqlfIIeRegOMzTqGmakTLZwniToA5iYJKgEO9AHzlXNfiYkM6df5B3Vwc7bifQYwdU%2FKCkY2%2FjXOWu8Y57Esc2NNgjVbVNGQO0tCB2mUfXvmHtY7oHRpe131Yq5fTuq6HbAb7EsgFHPI5dvmv8nn5krvU%2BmSFWXM%2BC4VQEqF%2BQQ2bqsxppjKFzEUk9IWOTBrhVGVDiVtH0tkrZ6IQGlcdiQy50%2FGd4foEtQFyZA1%2Br6MNKZxtcn265MtskKK6F1X0JJFjS9TDpn8hvf%2B9vjG9cvRSx%2BwT9AG0aOJWG3Dd4WzyQDuhyeeGjHxjw%2BvG1CDyAaHvkh5nUUd6%2FQB6Tf%2B1nsX%2FRD3zfciFgyEKuK5d78lMUbpKDLx75MPerq3aTsqkxWrcnkoZCtkpsWQP%2B5XVng9PGzkBnlPQGxtC%2F51ff1x9JUJdqxIDeomujggZigLP%2Ba%2F5MhFf8%2BX8o3x5G0%2F1Hp7xm96DpwuD8ScBs9T10ToaDMLBgPH00vNEOWWkAaOMBgLPxSmzP5Rhohz3AXfnGQNWJZL1QmIkJhUHg524lOg%2By0icxEeVcGbWrCevWSZVuehtfpTeih9z0pIup4zOrRWF409r9k0t95RrbgxYrn6OMLQO4Cnk9oldWmQfH%2FEyK7H0hlNHpMR5JcQ7LXMSIcdpPUY3YyHfeRkrFxy%2FkdiVyBArfuBLM6XWBz3IFuNwOmAVJZKqicokF3sldcR%2FN5%2Ff2qWamtM850hCVPKlPpykxugc4oCVPno55xjF5qB482iYTsxeoYjMakWoy76yW3U0XM1Imdrkx3jywG6Voqtrk5I%2FO%2BSCajvnyZxfcc4gjKdh1t%2BqdxMhXKyTg9E%2F4unmqLpU1JV1SdBLzgMMF%2FicUYZtllE4xnOZF1%2BdsaLMJKYUB0EuMooCrcB3GY8vOabZo172jEqGY7a178OlxIsco3msOlu5I95bdSLtNKfpnjpHYdcuHccuQ2bCet7Oj8LZHLhjSjlhODZiQqayK3yVeEIXz4t1mHdEWiXdICtyNuqgbT8dFNvxnFmxcW%2BXt%2Bf8xuzdeRHR3nSUMcmtbX0gDdntRqYI3cyC5U4%2FxiNtz6258WR23EjxXRSdqQetwOfsqJeXdK8r7bpjd%2Bard%2FFiQVvEcGAKTV%2FRFNJlbnKTm9zkJje5yU1ucpOb3OQmN7nJTW5yE5B%2B7DPt4wN9fpjjk7tgzEWxsMlpkQ%2Bm0xl7HniMOFMerFnBk117F0gOuS3PW4vbJFNqpdNmoU7R2J8Zk9ibs3myVTt6mw61QlOen5%2Fa798TP7V%2FeYNcBEXsXl9Sb4M4ftx71l%2Fxj1j99%2BFzXuzTyH1M0sT9bKdxum%2BmCeIjdvlcV9w3L8Ufiay6DsRB4tpm9mgdiuLtWJgGySMKCnf%2FOc1MOyhOj8TnbZoU91sTBfHp8S%2B7Q1p8NpPC36dZYN%2FnZpJfxj5i92aWxe59fsoLF33EWFAYSaa9bK4FUPIRuyxdul7qYqvRdWOt5D5398H2cq88OLuPRBfMbS5LN%2FD84pHG8c%2BFWxX3ZmL74GtemPvis5OiIAF77i0zd2sXHs1Dkba%2ByAcECm0zxszM3ReHvYuZOWYDVJhvxltQ4sXuU7tB%2BMuT4%2Bb2DeffgrNaplhqha5dBEe3Bhhl5t51PmEMFqflvQwHN8mxrbnHtvsUYYUPAW0icADWxjHsyzETS8z9Pi0v9KRbLK4NqVX4cPKqw47T3MWK9Ac6AHy30fDpqV3z%2BeVPT7WdWEU8tx7wFnaCI1mfVORzq0vWI%2BTLyIWZ59bR3P%2F1%2Fr74cB25v%2F6apPUPg6OJCOoBwoHqwBfZ%2F3ALlfeh0gZC9sAVVjU%2FzwH4n1s0HK4Y14z4jd7nVqf%2BmQ6so79mAv%2FU%2BZYLkgZsSapff5HvGOkDF30aPvivogO0%2F58RkqXxyUsTLAOnihxYgOjt4xjRuxy6%2BMc3CfKOhBffm6vvcUIC9CRdf1G991lS5wcBydPr%2Fq6k1Hb91%2FJiB3u7Lm91rnSBAPv0Uqr2zy2qhdUwX8tV9uFb9L8F89a9foB0vbguSVA6mpJE9PBv8eyREK6A1kPvfx1P8l96GijTfRQkHuYEsC6xXYyiMYTgMQs0vMG6CWnAmqrbwBvtzy0UOE7s3gj4MQEXhH783Mtg%2BCcCWt4vT7lY7%2BefXim4dmCavFBAPNxa8H9WC6Zp8iNJ4liH6DVHundrwn94E6Z7tyb8b2jCnc6lCZN079YDfmsTJr%2FXcpsAvrXc363l9t51XOrh55%2BwIMFKExx85aL%2BP5IvfwNQSwMEFAAAAAgA%2B4wwXRc1boUbDAAAByAAADMAAAByZXMvcGllem9fZHJpdmVfYW5kX2ludGVybmFsX3dhdmVfaW50ZXJmZXJlbmNlLmh0bWy1GVly20b2X6fAwOUAIAESABfRBEGXvCiTKtlR7I%2FxVCofLaBBtgQCcAPconJVaq6Qj7nGnGHmJjnJvNcNQFxAWZnylG2yl7f12x89yYttTKdnnZxbaRJv77M0ZwVLkzG5ydN4WVBvzcJiPnayjTenbDYvxDJdUR7F6Xo8Z2FIEy%2BIWTbmNCh0WxF%2FDG89ZwW18owEdJyka06yL2edoIjvQ5ZnMdmOo5huPBKzWWIB5CIfBzQpKPdmJBs7LjBZED5jyRjpiX2UJoWVs1%2Fp2OnBNkjjlI9XhOuWVdANXNEgTULCtwZwWpH4fsESS4p%2FbgOCABIMxxxfIgmu5asGtn1MMeNsUdLLC1Lc35DgbsbTZRKWUPmSR%2FBAyzG8m5SHlFuchGyZl9dyY3gZCUOWzMYOiCHeUhJUQD1JrZCbOA3uvpxNuqVRJnNXCWKS575amkedXigZo7%2BmNAZdcxYogFhQJeRsRRPlZquQRCExaDEhBTBUVmlckBk1lXyervGgmFMFOCcojrImK6qwJGchFRcB5WQBRIt0RmHPlTUr5uImW%2BZzJSbLJJjTEPngYUkceIZiT4N5qnBaLHmC1COeLsR5mgmvogqqCkRJ8ZRxBZWCvqaAIhAuAr2SBTgBiQXNgCQBjeGBFcyaBfQIEqCUG5A9XWSE07Az6c5d0F2%2Bgveh7X3Vse3nqrJidP0q3fgq%2BtNwZCsDe6QCYEijfDoBM9%2FBg1noq4TzdH0A7%2BBfFR4XffLVkVj83VcHqiLx%2FiYZDav9X4VPiYOUM5ATqC6L1ALN88LiFKInp%2Bp0khHQL7B85yrO1UgZXLnKC1WJWBz7apImVAVb8fSO%2Bip4tvRxsa%2FOreqFnUF9FLOEBiTzVeGne8e3KUuq8%2B500pXCwkLo4GyCHCqPK3JVgcf3BvDsra%2F2XVWR8QMukHJfXUDgx%2FAGYQ5G41D4CM2VmxTehJbOpbOBncDRtmjAFOw56SIZYIbZQuhbuL1a8Q2sbMkzoIzcnXPJHb%2FKp%2FaGsJ6X%2BgXLgi1QzEON2KCRLnCZCRYQJQnNH7T57Pzy%2FPzNm2Mk0H4KGYsVW9ydD8BG3dmusDS%2BkpINB0Ky4bCWbLAr10jK5VTWLJOKcUi%2Fu0%2F8gyA%2B6NnfjLiwKRIP5rOrWsvFXL6iLxk5rt1sXiVMIYkSSJM3JKfoQ0AI%2FJmTuGL%2B7NXF%2BcA5V6ft2rS7PD8c8hwMvwHP3vnoAuw3%2FeO332uuCFkFMBrJqayEiwH478bFF5%2FDiVue1P7gvHnx9nxwHFb9KqItmgDlJY%2F1ZyI%2FGEK5uyw%2FSJaD3iHLwaD3rVmKt4nYgIWLISoYCbdxy5OK0YNzHEdIdRSSfA48CAa60hd8RGoSTpmsrlVMUs2J6U%2BS7ym9I%2FLv%2F4%2FkM55Gj5B%2F9mY0uOjZx1YY7WSPJA0xeRzEWpkZHsmZPQzUxqQpK35AsYQpJOBpLpNlMWfBHWSqfN%2Bp0dwvSmv3epUnO660tjj5qluNHrLBvrSOM5LS9obqtCrpmMuPZXDdQyHcfqMQZXg%2BXQi3vyOE6CNE9xARLkrJsSi90aEofbtRlGYDu53%2BKVH69o4oCS1El3TaHn17IPkP3TL6xMlT%2FHffUUHjjznqKbsehhPo7jEypyxzQCZfLv581Lgddz8rBkuep1zd99%2F%2BUOrrRaWuYf%2Fp6mqMNlmJ%2B6PhqRaFQQuiF%2BtU9slKsA1imhu1TbvQK2IjyFZ1E1LEEN8xuaGxIppxJFbNEi%2BG2UadvhGkIk4%2FL2kSbCddAT2dsCRbQqu6zQCHk2QGakNVRKCGBXZfNqgaEjwK3hniM2mGhzYUcxhZllSU9ZInTkhjByTBMaGSbYVlUJBcqVOnY9vKf%2F6pRH%2F84zd4B4BhN8dW5XNKOtWAMeMs9PADppuFmBwsGHmWiySH2S2jpNBFlxqxwgRZQUjdGcLEYjoRN4yjuczpwzAjRzN1X3042lRSV0958uymTt9i%2FK%2FyMgnJRzXTcvvVWPgwxUnlZHN1%2BkOiZHNoIRoU820EvYTUpBDQJCuWIf1fRSULsCOMKAdinjajGJzRGiMkCRsLp%2BsxfqAhbpZFAQMTNNsxVBN4JC0udQfERSdRdJi60Pcl1ClwF8BdCS%2BnsK%2Bj9ACl9ygLkZ82N%2BoDIt3oaO8Nmc1g9IQJMV%2BQOFYWKY58%2BQ6FUhl5wFkGIavDABggjG7cn4FxlJ98d2By3zHp5sfEj0icU%2FPKh1nBDDY%2B1GMTW0mAsc2Pr%2F2%2Ba15f%2BM7QTHJfmxdFNu521%2Bt1Z93rpHzWdW3bxpSgeYL0zK%2BZMeNejrfQogZLLN4dGJTfxqKOv9r%2BEAKE90WiianGn%2BmaWGiGKWcQPJErOIJhAvfwJTYf5OYDbLBZxx1%2By%2B2Hcou3Z9jh4h6%2FYY%2FdZ7nFa%2Bx5BB%2F4RsLQwAnK8C2378vte9iK5gb3YoHEMewEOnwjPESjgIdv2EJlwB18oVwiwQvJxAqOIrGNxHIllisUSVJEekTgE0QHZxCUNzeaIbWWxf7Pv3hnUcp13DLf9tjE78Fnu23c41Gc%2BLXyAw45i5b6f%2F9RT3JTw%2BID1OKkA155URScgRNRXds6mnneb7pwNdMZDg1PmqVDsgwa79dzFod6nOBxBzUh1l%2FOKl9QyI%2BRHtX%2B8A4KZ%2Bf6h1bUdXeBvudkjVAoOPElileiOF2BlH%2FmhS5WWbqWiyDNdWKYrtGuz0lLArMEbrq62%2FoJ71EgJJ3wBbj%2BYgPaqjR3C%2BvbiY%2B%2B7N1WugOATq99Kzy81ev0PEARdDHVLzamEHdjSF7kJtcfmILoG8NAjoJZd7Hxdp65o4nyyS0A29UEdOgZfQdsTmiDTP1Sh133pTPeee2ePmm0q3UM9pdOd4f2GEXZxeAUSjRYD%2FKEojww5oY5o74gB8vM1zTzM3x4AHTgezCmSueDK0lhk%2FnWVddts9ZVF27NrT%2BjD%2BZxW6S1ybpXhicQsravs5falTbW3mlGWw827U1mdIr0km1oCGm5rSlaW8f0ZG1bH18fXkkqn59OpX2Kyhf4hyngwP1DzcwMD5PB8cVn8Yg1hALVRXroRIznhYgNQx5wukhXVEbLEciuOhPfGnrJxIePfW0mftKqwucKXZuUqmPgcslU6rr33XcbQIal1ZMOFDyeBgLGocmDRBAcPCvYaCaqL2m42mqiThzfcM3sdQaGJ1%2B4myEC9DapXJG%2FhCtRip%2FQYOx71B141B3EZB%2B%2B9nQAHe5dF45b%2FUoT5if%2Fhd2WhzDWm9d%2B7WDF3DDf%2BtbO3nrQWYb%2BdvfgKZ%2BOfASmE%2Bu65Q6bHY3Sp%2BC%2FPYmf50%2FB16%2Fbb40TNFCTmG8b3BT9FIrQ8Q0Fk0FBOr7Ic6EX1HE483XdGdkWb8Gn8Rx6g%2FagLxcWnCBcNu9gj%2Fcaf2tNCr9Og%2BHMmDjuS61qKLWxvns3dYajl9qP5a%2Fcmkxe4ldWvG1r%2F%2F6XJsQgi2PyEux7yEJNWdcwWtAZAonn0pFWewR4rT4X1VeOAQD55WzNkjBdo0IuH9qXFSROf%2BVFvCMnjZVXZ0fsWkocuvF3uivRT%2F0FPz0o03vsRfbVPs7TtVLw5U4jnIPxT%2FV02j5PkCVNxMi0y5T7GeE5vYxTGEmKOculwMY%2Brogc288ohwBbYJfaSaBUGjuFKeJkgalrXaf%2FwsetVdhGFzRrm3U5gBh06zwEZXLQ4q1it0gEfl2cIeSIcVwroFOIaTIr5o8UDL0GshwDolxk8jYUkOuLhhrSCsqwjn9mvxy49wYamt3wwk6lAco9hNrJVsvIP%2BBMSpaiaT0kpZm6c25by8jYI9gEKyZlgMcoc1uHGFiJ4qsm8sPBEXloiBsgISm2G8iKHMwP8m7ZC2Elf2iFMlca5VZWcS%2FjkLluD2use6JUH1d8V5irqfaKjAateENG47XQq%2F0ED6nEX019kZVwBtgLPLh8qbVBzj9%2B%2B13zcCY4vsarMQDVBPaZ4686mikgy9%2FvAbr8cQiLJtI8jVHCjWvc%2Bhlx5EsXMXnkSxuJzAdzSoP76kgujsZxBBl435ZNGG6NAeCAdGR9nH9OseHRmEftBjZHGG6NAeCA1OhkS6gmVZYwnjviXM5ATQJALV9CvRvsk2qGd0%2FCAwvxc1NeXCRsIf5b9FIkOJHmDMz7DwnyK5AG5slJtxyo%2FwtQSwMEFAAAAAgA%2B4wwXdvqOwfdCAAA7xQAACsAAAByZXMvcGllem9fcmluZ191cF9mcm9tX3Jlc3Rfc2ltdWxhdGlvbi5odG1srVjbbuM4En3PVxBa9FiyJVtS7FwsK4tM0hkMMB00uvPQQCMPjETZ7MiSQlG%2BTBBgsT%2BxH7R%2Fsl%2Byh5SU%2BJJMN3YbAWReiodVxapTZCalXKfs7KBfCifP0vVjkZdc8jwb07syTyvJgiWP5WzsFatgxvh0JnUzXzCRpPlyPONxzLIgSnkxFiySpkv0nxUsZ1wypyxoxMZZvhS0eDroRzJ9jHlZpHQ9TlK2CmjKp5kDyXk5jlgmmQimtBh7PjaZUzHl2Vjh6X6SZ9Ip%2BZ9s7B2iG%2BVpLsYLKkzHkWyFKRblWUzF2sJOC5o%2Bznnm1Oofu1ighfSGY6EsqQGXtVUj191HLASfN3ilpPLxjkb3U5FXWdxIlZVIYKDjWcFdLmImHEFjXpXNdN2xgoLGMc%2BmYw9qaFsaQAL3ZM8OuUvz6P7pYDJoDmUy80mU0rIMjeZ4jLNzsqQL5rCHiqpjIiWfV2ndzBNCScHZnzlLcRKCRwSwkpFyyWU0YzGBUCLyORGslDYpZ%2FkSShE5Yxq0JCmtMi0IzRiNZkTZRiKRl2UrKGc8us9YWdpASdQ%2BmLEJzWLCOAQEoVFU1TphSbSOUkZognNt21LjJPAhnePAaUpyzNEsYmmqliiBJY%2FYrphNYMYMJkqhtIK1WrvaeRFTQvAGYBp74bD%2BZDDz4cdyMSU6DkLDc913Bllwtvw1X4WGiq2jE5cMh0MDgiqCCY9DQx%2BF0Xo%2FcopKFCkzyEojGGQdGsOR0YIOTzBUZ0doHKEtIHdokFKK%2FJ45jZTbHxkDbDLVO0BpuLGVCY2%2FHV8dH19e7i86NUiOJOJyrXrHI%2BNsMphu6srSP7Rip6NaL%2F9Zr9GGVke1Vp5BEp6modFEubWLPtiG%2FqShRyfuz8LGGTOy8uCfocJEwzsE6spvR9DwhycvjnkB23dnOxTTckaFoEpFMtzepz4v1Th1631qa%2Fxm5P%2Fcp6AISn2gIk8MgkbrhSzP2Mb5Xp6Mzg%2FdXXSvf6JhFN204SZL7fTaHfDG0dAgNXchO3MRGnOQLqLxbCv2qc7TvSRVR0TAv5OBgnh9pzak%2FVN%2FBxRZptNQZdpOcj0D7nv6cLTraT3yI57ecumMl%2FKvXOpdnr4%2FHu279PB7Lh36b7lU8jkjZprnhWZJKmT5wpnWs80DUAp%2BYr545giZIjNTesdSovlbYbbl5%2FSoWBlnl4Iv4EsB8mZZtJ4MtPTZhGdFBdJbF1gjaDaFicr6RBgEEMov4JI5Vfr3j5S1rFCDLvINVa5iOvOaPVVRHXvQRFWWVjdINZAL48zruy75979I8p9%2F%2FgN2QAyEAkMacxqctiZNBY8D9UFBnOty4qBKVvOsRLkvGJUmrWTuJFza0BVKmt4RipztJcKy9kq5N0T9q6u5se0%2BVQ1brVtTfrjcG2cXTY0q24jVqrbmvY7qD9s7xcsVoHaTFMaZ%2B4pvfo6uVyqZKJzJZRX%2FzzrSOXR8t6Pk2%2BeoL1vqOE4UIDqOupGN1UedxF0lpbpCZLjIRfcwkckr04OydZTU02%2FJ%2BZDzf0TwEIKH3xFEnjFpQvBTnX4v2bexqLGzjAQvkI4mrgmRugOZ1uMBvE6uQ%2B%2FEteNV6A2u7YsQRdSOZXjRjVf2lM7R90e2CD37JnTtmw%2FnX0J%2FaH%2F%2B%2BP79Zej1j%2BysDDszKYvxYLBcLvvLw34upgPfdV2V9p1Ab1GFGVuSqzSn8mh4rmqCed3zLLvK35rI3phQLBd%2Bva1hfwufbeHWo2CyEhmJc1ypQMf9KZPvU83Mv65%2FjyERPNXL9H0l%2FM3s6EbHsuvrhRqpWxjCPUH18aM7n%2BrOJyWM0qVF8dupFSpUXzXQP0iE6iUC7WShmws0pR6VahQ%2BRZPOO1atTpFqg5JcmKrLQzfgk9DHt9ezHtVQmoXPVkUCPMIaw64%2Fm1lpd1RRAVqa9REO5xK3WRw%2BMztrr2MPT16b8Du25%2Fq4a2t7%2B7QoWBZfzHgam2mmhvtFVc50%2B%2BmgdbImUxU1hCitPocfUHv6YBLT7%2Brmx9%2B7puiiMlndG8u%2B8BFEFwGkX0zzYNp1bViVfeW3od%2Bt8ONUOb69C79rotvzbp16vIeP491aDgKxG0s92wgrxQgBiFuDuHrcrUHUQAPiqp941f28CdIKW0GNcV1jXOvh6xeMa6dBwdg%2BSiuuUZR9MqzyADFdBVVYZQGCWAY3vTCWwcGTPmq8AuCCrRRUw%2FMVzrx10j3a9xPtT%2F14MkfuIJZWcK%2BcVp9AwBNTC%2BDdqfWwzuYrCyjbg8GT2m%2B%2BCt5Iv%2BCt9AveSr8AHBA8WWYTuZ8%2FhqPRAJvYH7%2BE3rFqBS%2FR0pDT48%2FdvSWApwO8x%2BJ82dfbhPobtGOKQF%2B4YQFuCBdBIvr1DQDNRV9VmgvUCmRRiF5%2BxVcsBjv3Om297wSNBYo3sDjP9N0j3Dg8ERZUlExrauIiWdY7WLsbiO9voPOcwraCCYTCXL3x%2BriKKl8%2FuzQReN%2BZGH1Owrg%2Bc1wnTDXuKAhrgMula%2BPSM0LuK0zMtDGalX64EVxxV1O5jrCNTK2DELK%2F%2FHIzUaSvw6%2BJvgapCDudzTXfsObbJPTAXN9a5uLxanO3bwPMdq8tG%2BHiur26iwdhUPRC89vfO390xp0PHav35dlfnvJXp2fi9eEg%2BePVLRS2dqY1FSg%2B3qG5uGMXW2ZxX5GrPwG%2FpSybyhk6SlWI1DbxeMs73B%2BYz7KOZ2nVfa373hTMUHQV%2B7fdj18CjVikX7l%2Fu6PUCqT8xd%2BwQNHta3L%2BnhxAnxrnV0mocrzZShey3fUd24SiTpVYWyCvyeqLN%2BSVDaC7nRXYAHXwFfjT0R46auQrgiPlm31Ulct1ofl6YytzXqh0thNcDzi4h4le0Jzcgzq4GeLm4SVulME9JfT14Rb0PlCRqw5mN2B6Jt5YTivo3XbBsSCvV%2BNKF%2Fj9wJppVaXYynMdOgkeRMK80fN0vj9fh9Y2Vavdu1Ae277TdoPhb85Cpb%2B62DQsgXH9Hirlecbn%2Bh9ZV5oRNC9YqsrsEE9n8wGj%2BOYvV2tixy25vin%2BF1BLAwQUAAAACAD7jDBdmH6nNHsMAACyHgAANAAAAHJlcy9waWV6b190d29fZmFjZXNfY2F0Y2hpbmdfZWFjaF9vdGhlcnNfcHVsc2VzLmh0bWytWeuOm0gW%2Ft9PUetoZWhjbOjY6RjjqDN3yZmNnOxMr2bzg4ayTYyBFOVLT6ul0T7Dvsv%2B30eZJ9nvVAG%2Bdma0M0qC4XDqO%2Fc6p8iwkPcJH13YhWhnaXL%2FkGdFLOMsHQR3RZasJPc2cSTnAyffenMez%2BZS3WZrLqZJthnM4yjiqRcmcT4QPJRGl6k%2FpreZx5K3izwI%2BSDNNiLIHyFGBvLhLggXM5Gt0miwDoTRbhcrMQVb2zG9u0xEXLRFEMWronytH0wvD6IoTmcDp5tvmePm2xKQQUj6EMVFngT3g7skCxePF8%2FCIH%2BYZqlsF%2FHPfOD0oHUSp7xdWWH3vDBLMlEKkXwr27mIl4G4Nz1cZ3E6cJ5DUpfh6i3jtFra7yvRM5HXQqcJ33qzIB9cg5Ue2mTwgC4lVvsukzJbEsPjxbBT%2Bn04d1mYBEXhN8oINEY3TM4Fh%2BskzxnfAj8NVEhYlnJGjmLZlAUsj%2FnPGU%2FgdBGHDGySs2KOyBQsSCMWBjKc4z6WBcs2KePhPLMAzVO6sCxXoS4B44IJvuZBwiMmM3ankeBsPFWrYMCcBaEEacZBEazIGA%2FCuYao5Clwet0sWL5KCs6Cgm14ktDvvjL2sDN34YJiPWMqyfyG0%2B3%2BtcHWMd%2B8zrZ%2BgzKpf91lruM2wBjxaTEawp0LyI4jvxGII2aH%2FjZgyvTWb1yrm3%2F4jV6D6UU%2Fain96vlbFU9FyETMU9wGK5nB84GQbXKIKHhjNMwDWA55b1zmjK9Zb%2Byylw02jZPEb6QISoMVUmQL7jdCJBwlkn6u6O3KPLtfkygXkaJ%2BQxXCAfljFqcVvTMadrSyuFEOuBhSnVVZE7bzlcgTiIILHBfG38Ng%2FJQinz%2FH%2Fby08xqeEOC7Olasa%2Fcg6WJI0tnWqZDUjQtoF5h9orglpbK3rB3zHGBFioJiHggRQLHn7LmSM1PhQ%2BHAuZ1ZZRLRpmNtifNCWfK8X1vS39nx8krb4VZB2KmRYb%2BJ5T1pcK1t2kFPFHSv96dBK3cR9Jq03nfbVV97zem62mtX%2FZ3Tnr2%2BedEjA89kh451m6dAXYnEeBYI80jWRMvSAdmT1Xtx%2FSfJCmMRJlpaCMvCKrVCGP8SBgn44Hz%2BP3O%2BfPnVi96xOPcEdqJhlRF%2FEJYKTucT6arLQhYHBeH0rxsjajtqqxp2aMnBysnxSu1dvZKpkg5S7FlQEe5qjKYChf4EmNxTY36oxss6rSqLRmfWT47X18rQ%2BhNlnkTsYGfFT649HuT0Kqd9NF5XAtDDaGe9W6E3pegv6OPhAr2Iy3eGYzZGDvvvf3ZtJ0hwO%2Bxo7qeWuVjm0rK6EZR%2B%2BvyyKyy7omWqzVQtZm9VB2r%2FXuUnSvlIxGsojTj9%2Bq9fPi9%2FotSuF7hHK%2FZkq8btN6rGPxNx5NEFA8RS9eA2porVMi0wDuU8kIbqKNNYWpgglsHWcPoYXyxnKkxTTQw0yFQzgsz0c%2BPQUBpyEDwacyr5e5PNFdafTDIFRyuKaJbBQCFgV5BQa4Ztc57kPEJyAO0pTJcmHvW40SNPr9stZdSlSEk1WzdG3QrqNEB%2Fqt7TbAVN%2Fn%2B9v7zu3Vx1td53Z%2FQuf4pQxDmqx5iu0pDGLsN8uICCbOyjl1q3XR%2FVbL2%2F%2BbuPCdL6wR93cG%2FdvHnrO13rR991LVg9475jCYHLe%2F%2FKSgu%2FOZcyH3Q6m83G3lzZmZh13G63SxXa9BT8N34tMDYfBJcrkbIoC1dLzCU2quGrhNPt6%2FvvInB4j3oZctD%2Fxmjip2la0zHdT8d0O1G3E9yuFXVN1LWirokaKmpI1FBRQ6JeJIqcEDlR5ITIUlElUaWiSgWB8YUWBjkeZmu6n61xe6du73CrdSySTBb%2BTx%2B8i2kmDKLEfteLh07fi1stuJcxIs782txQoHJ4afH374y0sJozwM1s1OqNxMCL0uRGs2zJTQvnjRIl%2FzwKjXIAyo%2BAaAttWk3qOmfe6q6D92XyP8miGxMYHfu6WasUfF4l6uxgDn5b6HmWPaHnmHZdHixVmz%2FDd%2B80rX7%2FDN3VdBgzs4M8B9AX8ziJjJzisU8ITA95eECamZ6Kvp2virnxMBvMrHyQW8EgeATio0oP5E%2FhIwmajtMcNN%2Bja%2By6K5vF6jyjDzbqXLMJcIiwGfFpolil4AhFVhR0dqG2o1r9JkgSC%2B0EZcULS63FUSoq9Nt5tuSqs6k5m8HcnNH2Ldivv%2FybfVwVks4rBFYdkMgEOhFlK7kJRMSCWRCnNvtOPnHUKrQuKfV1WstwfFUabmg7A2CQIBuie%2BIS3G5a5AKXXLCJQ3VqmgbQAmdnWLvJ6NBHAggKstBRWJwWcXRsRS2YtMAWicxmIYwtKpPhidoGArPZ39JKdTrqxUV1oEvTDKc9dXRjsyyLEBj%2BacXT8J5CtAT1LohIvFbereJXT1qIQQEH4BwFXoqHjts6S2iPpGmO7w6Nm3mG6VD10NKGShP83nFyvQo4nVAzFSW4kRYC%2Fp4VAYyDQ2SQSkR9Rd45POhGMR0FsMGqmBWcUqGKWHlQ1Un09OmZb3H%2BTe5ZEi%2F43nyz8wCF7x1pUsgMSpGCKpjEW%2BScR3BAsMBhWo1S1qGNORdTrvDnqCFckRZkq82%2BhxxlfwZmoT8KwFa47F7PKuSZVYIABXGiVbmiYLymWYrgC1IFAw%2B32Vd0YqeUQWLtDu0b5e90VgwOTGbBVKrgTVfIgv0kIycdTnj%2FXLld52VRlapaOA8S%2BlSxW2izGz2PlZ8TqhavCqSuNpUOwT2LD%2Bpkqb5IqNyglLrXPsnjBAas8tJs98Rs5SCdeGQSiLoolGyu5iGy7l6lFCUOSdcJobL89GsJeU5vJRvscvwwisvyu0ntGxii3QUfkPQqidQ2UBfqnVDzjc2%2BJZeRUpb23pQGGQsytbkzkW0Ku3lR9n%2BlJzVXiwrU71qoSFwl%2FmEGkz7lVCaWAYUeahumRfvRGK%2Fpd4LfaeI%2FJIMUHrCE%2BgFyNYowwdEMMAHVYjwtxlNiPIjxSjyvxPPO4J3XRHWUtU1j3xf02SQltLtjArrDAYW6xU%2FNZktNWS0hPtRdduwr2l98jF3BpH5wiSEZH4AE41fN3SZFcS83dyTPIV03AraMhchEU0FNDqEmr5p7%2FeoQ6%2BjFMdjjxSZGTmyo477bzX%2BF%2BaBnyMIr%2FU%2FT3o51smNdYFQU%2FsLDmNlZ7HPXEcSuNzHqgfINxh87zArDvVS3b7%2B7lJ335sjvvnIGbcd73C2cCuxjBiJVD2iR9NUiHGQMetGmuJodB4Os1bW7PVMHGm882fIj%2BbsiE0%2BNYGKqOjLkyFdZVOVbOTVsB2MrgnZWMcD6gYPRQbG1%2FPdQWEOMDyHGJxBdQBBCex9iXEEo8ya%2BdpYVjf12NCHtdgNrCZfwdCbn8FQ8ohm23Vbe0QCfSqaf4g%2FeJ3vb8j%2FZ0eUPl9oRSk1Qh37XfMCv38YFbJHv4Bpc%2BvRVSTNWFj2oFYXv%2BxEeqPBaLZSXjQKTA2nNYIb3yCHxAdV49KqLV4%2BPCo44SuEjf6yFu5fjWn77CQUm%2BwpM9hUQTysgziigUIJh13Z7ZulGHJ7RFo3YctQ28Hi6FZC0490AUvaDskAEFkM9X%2Bq4eIvyPKEDUvjq5U%2BLD3UEFqPDSKLU7M%2BdKuiDbpyuuPdYo76twrz4YIXb3L%2Fttt7aWyvym00tptLvI%2FT7OPTdvvexVktD3PpY2O73Wx87bv%2FSuXI9qHY7vO2at4BTDyPAjtVja%2BztLV35xm0bq83OjxU5avnGx1fNMTacN02zdWvL7Ot4yyPDMVtN1mwZjuu23yLEz8uqx%2FxgtFeXK9M8YtWI2lSUzpFfcICIMM8%2F7a96d3AsiDNNrwQ6PlJscdQwyANv7eLy5b4SBH%2FC7Wru1hnuMneUYya0F%2BMgrm0soMbhJoctYDWmrb%2F9WSaVYeNjHaCC47xorcaH8qeTM4y9HhgnJ4quj0Frv0EnZ4BkWx%2Bj7TgmmuMcjPKm43ZPlDvldGvOlnN9GY1PdTyxh8B7%2Fe6JQaecbs2pwM84AFFaLnbNa2qFltxa27I0kPV%2FmZoP4RGuUHUotwc7AUpNd7S9uqSOacj21EZP6tov65IHfeT8AdwwS%2FypPXtVH8QHzfJjUlkvZ5CNfguFDcmHTjjmrM74EHH6sg6%2B4bQPkNyqso6UV0rSIRMahjRnJUWTDDz3qUNJPHn3WyIf6bJcGNRprHBsybGFdDI9TRJWOLHkxEISKG51WCzkTRov1X9gfq0mCjVXqMN%2FNa78Bp9Jo%2BKwU36Y%2Bx9QSwMEFAAAAAgA%2B4wwXRjn4yBIDQAAikwAABIAAAByZXMvcmlnXzI1MGtIei5zdmfNXOlv4zYW%2F96%2FgvBgsRNUVniIOoIkQCZxMINOJ4OZaXf7acHYtK1GlgxJuQb94%2FeRum1ZSXzEKVpHpm2%2Bkz%2B%2B9%2FjY4%2BRugh5mQZic9KZpOj86PLy%2FvzfvmRnFk0OKMT6Eb%2FSyrxz54U0yFHPZ%2BG4xqH8RiplM5mIok8NivPhxEo38OfxX%2FrgYMJPoNh7KMfxemqFMDy9%2BXJQf9rE5Skc9dO%2BP0ulJz7NxD02lP5mmJz3C1Ls7X95%2FiB5OehhhBJ%2BjfFjGiR%2BF8C2T9FAcBcC1P5v0Tn85Tv00kKefP13%2Bga5FOkWxP0F9RDlGNx9%2FwtM4Gt4mcoSuo%2FsAXdjW4QWlpg0fpH6QIobRSKofiCBAI3%2BWoNns%2BDCb85fjkRwnp78gdDwT8Y2MkT866Yl4gUui%2FgWm5Pi%2FIJJ%2B%2BOukx3so%2B9F%2FMlmd4v3HXF6nBxMX%2F0SxL0MYFLdp1E9SEaf9WCqhZe9Uf%2B14rmQD8r9jg6DPBBscfcaGh3720NgPgpPeOz5wsOP1DjXDhxkx%2FQw%2FTWUcau6nIh1OSwM4lfrhMf%2Fej1iECdhvdtKLo1Sk8r3FD8pP%2Fwj9FNwLVBp%2FV65xFf5RMRn4oUQPBPTSQ4%2FZnweavaOaRJLG0Q3Y7p09sDhnxUA%2F54eaVsF%2FTm5JgCSVMigFsCsB7N0LYNcEcC%2FP8Jm3KAAx%2BZIAx4eZGx3Hcpiih2w2%2Fbp6GeQmHXiDi8GlmvF4gooleDSJo9v5LBoBG4F4lOCP5UeBuJbwQ%2B2%2F6DqIhje9GmGKzYx29lCQz94VDFi2WTIQRqHMnvsR6MpPH5WIuKaG3Ona1XCcygdNmFk5YYvqyaMw7Y%2FFzA9g6NOH39HXQD6g72A1dB6FIxnCejXQhfxb%2FHm7NJzA%2Bz4Yzx%2FnEyX%2BT6n0lr%2B9L%2FwBV3oknAwofEHx0xfhcBrFypNgmfW2jRxAoU1w7q4W%2FPcojJriZiMzeNXw2xDUA902JQ3B1UVQCmsRTvl5u7B9G40%2BoHvhJymCiWzgGf2DLq4uAcKs7A1ILQI0EX6ILNN9gJEheAGaimAMs03Ar4hrOlr2f1AgZtcj8b97WGQx4qZHO5VAGLV3Zn%2B8vlYuBt8%2B%2FTm4MNBQpCKIJreyfycCfwRSjQDrBYybqQKV0e1Qxu8PjjINGkpxRk1hxqKqzC5dMO8t6uLrt6uvV9%2BVMsIonfrhBF1L%2BDNC6VTOjlAqwhsDZfYeyXk6NZC4TqL4WsYGmkbBCMbHMcQNJvouJbqRj6BCmEkiCizFahbAChGOovG40s7h5KUIN%2Fg8%2BPPsx6erLyBFBff6MVCIjw0bH%2FReOquCgTpgOhg2JG0t4pluiZgW90xaISannumVynUvP1ycny%2BiJjZZhZoZrC5Cpt76qh0op01K4mojUqTsbDPKR2sbUkZ3YUdtQHkdky2L66m0K6qZduOJm6DVOAYXSm7jMWBg6SuFbQBRM9u4rGYaQut7Gbd5ZZnbOHj%2FTocPB%2BvtaVTrr6Sfm2J%2FDBQKsC3PdCrnBHZqzpnxs1UGCg%2By7ZwBx3mb%2FqPAClHYqEEAWFSIugxAS87Rez8EAPOj%2BGADCKp2BAUZ8yh4nEQhmkcwN8SX1MamY3BumwQRMJBrWB5Vz5TAM7cwRBKUUfiOjS3lSLk8l%2Fale%2Bl1m6eQedE8tjZPmSnUWTiD7M%2FEhn6FnAUbGFGI%2ByhwwpQV6%2FFeSacIm5p0WI5UJR3iQlZmcJjObaNTk34tOoW7EarXmQ6mqNbYLhyOPOVwHbFkfSvKMw%2BmtKE5NzTXsCc1wkoVV6JDpCPLDXzxWorZU17IsGsyg9kQ1SHLseGZEgesxBiH7xB4dRH1CDwzzk3aZrd355QPiLO8uZF6bld8adE9WXOD0z6S7XCcacxSO5yFdYiodzhHA8wT8%2BIKYBv76kgkUxHHQuETsiD8yLzp5brN4rufam74qQwCf55INFTBXCbBEEhA1qYeY%2BWnmCk4jh9VrG4%2FqTr2DM25bVLZiLV5XF9xgg3Nm6HZOtCCD%2F14GOR8Ez2l4tviTFdUiryiyWvJWIFKbTFLFdtm0%2BpZHe00W0h3WhakU8vsCsYaq3Hmj0YBWItssKKieeoPk9Y15SrNurA4EKPVo4rsDaYeKWyM2eOLUJ0N%2BJnjrkL1Moe37TyDqEektluPOhg2lzW0PulyxbJqxeb%2BrlZsMQqPbjMkbZ%2F2GQuWI%2Bs5lKljrYqGV0nUugXVSTO0CFM5kWYgTvPw%2FLlCr0N5hbopLyjvTuiCSFNoVmUf2xa6yo%2BLGhWkJ7sKKunaO%2Fyp8GMUXf8Ni9G%2Fky3ZfcE9995mSPzlDMFubRloFD8usa9cPS8QAv8rAXzX%2FBfO1OBfhqPe6TAKAqV6QGNVaTEQYKGuRPlhVpPYAPCHU3%2BOfkWx8IOkUTQtlcKyIl7u3LyR6Fk1xOUfnEt70I247SHvYopHM1zX8QWt0W4mmYSskeKtyiGaDLCyZPzKDNSQyG4DQcct9px8tKqDfPDOz%2FjyvM2idgNz3MrCzs5qchuAjnZNkWYF6WXQqdi3O6rM%2B0QdakP2TdQL%2BE0pQD0itawykna0DbYTkVqlalyyrQL8JhEp2wCgijprW0xaz%2BEsj5m2QanK7TjWz9gzHcQs%2FR3iVmrVi1UfCT6xWNuP65YCRE06W6yafl60JGXYQLGz4WLllOVlN4r5W1yshZmW1mmNc7I7mNlonXpEl8oMRLCNxnE0WwE5NVHoG4Wc7KsojfSRg6qPlFLU9hadqesol%2FEyylVrKQ%2Bws9Enw1xryV1rNLwWGjQHJkWDO806%2FouXBC2jTtIVdr4Q5Za1Xz9RXR2j%2FapiMsB1AYHyWCtfhWob4N7In4GjQMyXoPcykHdCxX%2F6bKfK0Uh5WMKZV5SSiFviDgc0omspuTJkRYNlObg2ZEWDcWtNbHuiJFZLsBeDnVWF%2BoW8K2sGyRpLctQX8UE5DnarjS4Uiygvi1yWZStht7I159PqRA%2Bvrua%2B3tZMl%2FGh3RyE0cIc%2BehGJs%2FTi2Z8W6Oxfnxb0iBWqxzWq7tVWcqvGkIyl9qO8dfYLXLrt9VRPWxoPg3NIwCOC38gb47mz%2FUUWi1c7m3sKfVykFcCENsqjbocLm8BoHz01Tylggkba%2Bn27SmniiHY2caJTNsyGVqdCeSeEKujLLoaLlcU%2FZtnbFk531J5NzpTpQdDvegTNoI0hhhWHg%2B3nbC1m0lVYhuJMC7KDVaW9%2B9N2XkQl%2FdYqX6r5WKVZxXHgaoh6U3FoB2oYuvjUcW7ofkGXCn7qRa6h5ZhxsakpRZdjL4ikD9RnrExX8XRGqBUdFosSs1XtsK8OIS2IS%2FNExqL6fOJPXs%2BoXihotnmBG6bDyxq4xV8oNw03DbzuNuzDgGE2laCs4l1OBL%2BJsXmQE50slRvpimbc7OIcDfdDR0pXZfAvw3%2BGlygL1c%2FBt9bHNIu7a%2FPRjMH8EgZNOSjz2gvWvSA2sZqO9Vhe7bHbiUPyafVs3bofR%2BH1iWLrv0cFrdc8npu%2F%2FRl2R6B3uv24oMuAbriir1WvlQzdN4mplqhgyicdMnBdtfIvpEc%2BqhgJh5R4qfo18M%2BpypWReLBF0Hw2Baw1tdVdsC17XVld%2BhqH%2Fl9izm7WNzTuvqed0mjE%2FTt6ryLeeeNlmAJxupKQb%2BPvn4%2BOx98vPp8Mfim%2B8pVWbBLIu%2BNosTHPsHOvxNkQ0Jnoh%2FiRiJYZrpQ3i2Rhd8oXoxEKpKplGlRrNVdiWKY3iq8gHe3MKP5BG5YdBe4YXVh7D6O7FrMusNtYF3c%2BJhdwtB9DDD7NLoPVXtEkvVNdAljvVEc%2BQFuqe%2BUoFiK4VQm2amC2umyM6oYJu4SzH6jcAIAj67F8OZIGSid%2BgmaBwLiqKVDkxaZnDcKKIEUd2ChMEJxFM2yW0AA%2F18WLvu8PGVSk6y47EM4Npx17vvkF5beK7Uf1Jt%2BSC0rqLW9ULt5VbLWZ7lx3wtrNN4QynMGnDoDrEGf4N0xoK4H7ZUBUp1q2g0OmtdV6Q45qG1F%2B%2FYCxvbtBvvioPIDRl%2FXD8rTqtIPyO46TjYC3frFSwPdzmM1Q6JaxiAFpHjTrsgufCROx9LIV%2B4LOtFX9UXaS8fSmWOq8JN6Xh5%2B0toJSHF5%2FrkdhyvmxmS7c6u7Nbviuz73Vvgu%2B1DLUzhqNdpA8YK5Fw%2BgOi8Z5m2y3cu%2FTlp3rrWTZjUhn9F%2F23YDFy9UtXlV1eRlVTPfCXRVk2%2FaeGqx4ryN8jcazkEYCvLcDlMDYZPpCtmG19SAlSgFhArTGq6suFWVq1jfqsoPU5UlCV%2B8stjlZw53bfeyzcU7bp48zRDnBT%2BWU7vps9ENOXvhOLZwfW93Zd%2BNDjhP9YklxQisG93rlOwIUWYSJIZxlLT0KpciMbdjL904u68ny4WyWwXILvcl8yhFUVjllUi1tKMH5NVuZS7LYO2wHL%2BZXTwb%2Fauo6BBdhRtORRjKYEt9eOXCrTpHKrgkWSFBd47wEi7z0dc7lqxxlO9aDxVqZxyxNQG8dZOoaLBt0Fh2N8I6%2Fu8pr9gBAw7V6k3ZS3IHf%2F4PUEsDBBQAAAAIAPuMMF3djSwAUQ0AAJNMAAASAAAAcmVzL3JpZ183NzVrSHouc3ZnzVzpb%2BM2Fv%2Fev4LwYLETVFZEUtQRJAEyiYMZdDoZzEy7208LxaZtNbJkSMo16B%2B%2Fj6QOypaVxEecok1kRibfxd87%2BNjj7G6CHmZRnJ30pnk%2BPzo8vL%2B%2FN%2B%2BpmaSTQ2JZ1iG80VOvHIXxTTYM5rzxbjkovxEHM57NgyHPDsvx8stZMgrn8F%2F15XLAzJLbdMjH8H1uxjw%2FvPhxUf2xb5mjfNRD9%2BEon570fMfqoSkPJ9P8pIep%2BHQX8vsPycNJz0IWgr%2BjYpinWZjE8JaJeyhNIqA6nE16p78c52Ee8dPPny7%2FQNdBPkVpOEF95LoM3Xz8CU%2FjZHib8RG6Tu4jdOHYhxeEmA78IQ%2BjHFELjbj4QhBFaBTOMjSbHR%2BqOX85HvFxdvoLQsezIL3hKQpHJ70gXaASi3%2BBKD7%2BL7AkH%2F466bEeUl%2F6j%2BLVLT9%2FLPh1ezBx%2BU%2BShjyGweA2T%2FpZHqR5P%2BWCad47la8dzwVvsPzvloHRZ2wZDH22DB%2F97KFxGEUnvXds4Fqu3zuUBB%2BqxeQzfDXnaSypnwb5cFopwK3FD4%2FFez%2FSIM5Af7OTXprkQc7f2%2Byg%2BusfcZiDeYFI0%2B%2FCNK7iP2oiozDm6AGDXHroUf16IOoTkUtkeZrcgO7eOQObMVoO9At6iGmX9BfLLTGQ5ZxHFQNOzYCzewYcjQHv8sw68xcZwCZbYuD4UJnRccqHOXpQs8mfq7dBodKBP7gYXIoZjyeo3IJHkzS5nc%2BSEZARBY8c7LH6UxRcc%2FiitF90HSXDm562MLFMtbZ6KJdXn0oCbMesCIiTmKvnfgKyCvNHwaKliaEwunYxHOf8QS5M7WJhm8jJkzjvj4NZGMHQpw%2B%2Fo68Rf0DfQWvoPIlHPIb9aqAL%2Fnfw5%2B3ScAaf%2B6C8cFxMlIU%2FuZBb8fG%2BtAerliNmeEDgBUFPP4iH0yQVlgTbrLdt5IAV2hhn3mrGf0%2FipMmuGpnBTwm%2FDUZ9kG2T0xhMPYgqZm3MCDtvZ7bvoNEHdB%2BEGTBgWh7QjP5BF1eXiFL1DEwHEZoEYYwwM60HGBqCFaBpEI1htgnYFfZMV%2FL%2BD4qC2fUo%2BN89bLIUYdPHnULAlDg707%2B1vlQuBt8%2B%2FTm4MNAwyIMomdzy%2Fl0QhSPgagRYH8C4mQtQGd0Oefr%2B4EhJ0BCCMzSJGYuiMrtkQf23KIuv366%2BXn0XwoiTfBrGE3TN4dcI5VM%2BO0J5EN8YSOl7xOf51EDBdZak1zw10DSJRjA%2BTiFuMNF3ztENfwQRwkwcESApFbMAVgTxKBmPa%2BkcTl6KcIPPgz%2FPfny6%2BgJc1HAvHyOB%2BJbhWAe9l84qYEAHTM8yHaUtj5mkQkybeqavI6YtXiuE611%2BuDg%2FX0RNy6Q1aipYXYRM6fpqD1SsjavFhSNi2If3pDMqRjWHpNZd8KgNKNcx2aZMTgUz%2Bb6YaTeWuAlajVMwoew2HQMGVrZS6sbxSt3YvqYbTHRnxiyrVs1tGr1%2FJ%2BOHg%2FWcGpECLAkodbE%2FCioROECAW5unQ3TzVPRslYDShlyn0gF9myYk8AoR7AvZwL5ChAm3zefofRgDhoVJerABCtVOQaDGPIkeJ0mM5gnMDSEmcSzTNRhzTIyEiXiG7RPxTDA8MxsMAxFK4B3H0hHk0rn0Lv1u%2FZQ8L%2BrHkfqpkgWdhDNIAE3LkD8hbbEMCxEI%2FQhQQoUh6yFftU4ZOTXXoQVYVetgDxIzg8F0Xts6GvdrrVPaGybU9Ip4ikiJ7cLg8FMG1xFO6t6oSD6okIak3JBUg1tqRJYitESHSAaXG9jiNQ9mT1khtYS1UQc4RDZQhA3CGFghJeDQQGOwvxHxXZMaFAJW1qa3d%2BeEDbC77N%2Bwnt6VLy2aJ236OGkjyskxSksnR10ZJQonR4Aw%2B8l5LdNvM6v%2BKMimQZoGQJ%2BLbIhAlDW9XLYqxPsp5oav8igK5xlHQxHPKQ6GsAQkbuIxFaNUmFAqBp8hOfoMwXltTIHi2gyuLwixDEmaIak6kHwPw3QYFWRjRzgMSTboWxBbZhZNWivCSlBqi1rq6FZNKxI9q95FGyY8LfvR1XK7krDGZpyFo1EEysIbbKhknofDrHVLeXJLw9YhsHW0ZxHdG9gSz8RxyucXATsdsDPXWwXsVSbvOEUe4eqBqePpoQe1zGUxrb92tWtpvWsLm5e7thgVoSlrhqbt8z5j1zJkP2dp4kkTaYuKV7HU6of0pSlaxKpikWZATlxX7N%2Fnc73O0isEDnn4zrkuF2lyTcFXuTvius6Uy2oVxnhnwSVZ29OfBmGKkuu%2FYUeGd7wl0a%2FIJ%2BxtxsZfzhC4bdtAo%2FRxiX7ilpUK4jk7C7WepL80pwb9PB71TodJFAnZAy6LqouBABFlVSqMVX1iA%2BgfTsM5%2BhWlQRhljQJqJRSqCnqFebNGymdrsMs%2BuJfOoBt222PfxWSPKHCXgQbR1m6mmxivkeytSiaaBNCqfPzKBNRgpMqHizjoeqXjKUbrmsgH%2F%2FyMLc%2FbLHA3UMerNezurD63AepI0wxyVZxeRp2afKej4rxP1CEOpOFY%2FAC7qRjQY1PbrkJqV%2BpgO7GpXYnGw9sqxm8Sm9INAKqsubZFp3oyZ4MXYgZxRJJnM%2Flseya4WlHBNLAn02lts8rjwSc2a%2FvR3VKUKJdWm1WurzarDYFrEbQQW45usFltVy0h5qI781GbhAiFmpb2qUY5Y%2Fvzrl371LFlzcxAroPGaTJbgTgaJ84e44QuTtSrKE%2Fk6YOok1RcaHGuIytLsiiB6zhXFvqltarRJ%2BNce8laNfdFWtYgBS7JagdtlvRfvCNIFXWSrqjzhSC3LH39cHV1iParCMkA1gMIlMdS%2BCJS2wD2RuEMDAVCvgy95xG%2FC0T4J4956jQNqLXLkpJfChl7vqxUiyMU4q4pZM1YqjWoSsRVFlqtQZm9ZhzyVGmsTrIXY51VFfuFxEv1hagekwL0g%2FSgGge9aaMLVSPCqmKXbcvNvhXPXEwrZmXWagh5Pc9MlvGhXR2YklIdxehGKi%2Byi2Z4q62xfnhbrYHtVj7sVzerqqRf94bYHf7jpcpfw1sU2m8rqPqWIek0JI0AOCIlhrQ5mT%2FXUki9cZm%2FsaXoBSG%2FAiC61TV0PrTKj7bGQtFp15ZSw4RjdZw2vp6lnAqCwLONM563JTKkPhsoLCEVBwJkNVyuqP43z9pUXd8WaTc6E5UHQ%2FyQJ20YSQwxbIstNnE9oSZRjG3kwVZZbbBV2r83YRdBXNFuJVqvlmtVnnT0Qs5YNjW8oRi0A1UceUwqaDck3YArVWvVQiPRMswwH5cxiN4fUoy%2BIpA%2FUZ1hPltF0RqgVPZcLHLNVnbFvDiEZr5btHUQd78OqbB8z12oZ7baAGuzgUVpvIINVE6jQVGtH7Y9%2FWDAun26gUI%2FmKEg3KTaHPGJTJdqHh2nSuNUTLibPoeOpK6L4d8Gfw0u0JerH4PvyzZZko6LY1JlAT6uwoZi9BmdRosWoLlWx62P3ZWX3UomUkwrZ%2B2Q%2Bz7OrysSPec5JG655vXcZurLqlECvZe9xgddDHRFFvssGMnO6KJhjFIUJfGkiw26u6b2jdiQRwWz4BFlYY5%2BPexjVwSrKHgIgyh6bItY9W2lDri2va2cDlntI8FvUWcXiXvaVt%2BLjml0gr5dnXcR777RUx9sWeJ%2BQb%2BPvn4%2BOx98vPp8Mfgme8xFXbCLI%2F%2BNgsTHPrbcf2fIgYzORD%2BCG45gm8lKeTdHtvVG8WIU5EE25Twvq7WyPTEY5rcCL%2BDTLcxoPoEbNtkFbthdGLuPI7sWte7QDayLGx%2FVhQzZxwCzT5P7WLRHZKpvoosZ%2B43iyA8wS3m%2FBKU8GE55po4VhKdTh1QpTNzFmPNG4QQAHl0Hw5sjoaB8GmZoHgUQRi2dmrTw5L5RQIl4cAcaihOUJslM3QgC%2BP%2BycPHn5RmTmGTFxR%2FMLMNd5%2B5PcXnpvRD7gd70g7WkQGt7IU7z2qTWbLlx3wttNN6IBjJFgKsTQBvrY2t3BNj2ngnAdTOd06CgeXWV7JACzRXt2woo3bcZ7IuC2g4oeV07qI6rKjvA7G2Crn4J00C381TMkImWMUgBibVpV2QXPmK3Y2sUO%2FcF7eir%2BiKdpXNpZZgi%2FCS%2BX4SfRDsCKS%2FSP7fjcMXcFt7u3JTtjm597q3QXfWhVsdwxG60gVoL6l48geq8bli0yXZvf31p2ZbevjTVmHxG%2F23bbVxroazN6qImq4qahSeQRU22aeOpuFNc8MbeaDgHYSjwczvMDWSZVBbINryvBqQkOSBUnGu4suJ6VSFicb3KZ6KPSlyv8uhLrMxlnuNdthl4x92Tp8nBbklOcfq4hYtyzsJpbGn4%2Fu5qvhudb57KA0tiIdBtci8TsiOERZdEMEyTrKVTuWKJeh2edOPcXk%2BVS2G3MqDu%2BGXzJEdJXGeViJqiV5may6X4mgV7h6X4zdRCMfpXWc7BsgQ3nAZxzKMtdeFVu7buG6mxEqsqguwbYfXtMDX6eoeSGkWFy3qoIVtRRNdE71YPUa9Bt7HGsrlh2vG%2FUXnF%2FhcwqFZrUj%2ByO%2Fj1f1BLAwQUAAAACAD7jDBdky0az3AJAAAhFwAANQAAAHJlcy9zaW5nbGVfcHVsc2VfcmVmbGVjdGlvbl9pbnNpZGVfY2VyYW1pY19maXhlZC5odG1stVhtb6NIEv6eX9HiNDHYYAO2E8cYj7Lzslops3dyTnvRRPlAoG16DA2hG9vZbP77VTXg2M7L3O3OKpKhu6urnnovMhHyPqHTo64orIwn9w95JphkGR8HtyJLSkm9NYtkPHbyjRdTtoiles1WtJgn2Xocsyii3AsTlo8LGkrdJurP8NYxk9QSeRDSMc%2FWRZA%2FghgZyIfbIFwuiqzk0XgVFLplibKYA5nlGN5tVkS0sIogYqWoj6uF4eVBFDG%2BGDt2viGOm29qhgSE8IeIiTwJ7se3SRYuH48mvVq1SeySMAmE8LVaSW16TgQwSiipLoU0pVySvEwEJUlQ8jCmEQHGMqYE0RKER7I5CUjO6O8ZTUDVgoUELktqElkEK5okwJPITN2aFxlwxGsmKegc6eHUJAGPyC2oHiKtYo0786yQsUnWTMYgQij2wS3gS7IgIhk%2FYAlLABfGAV9QQdYxheNC0dAwzkCeLAsuSJkX6DCTMA7ukjQySVYQnklULUiS7qQXu2AgsVoQ5WVfc2z7nUZWjK5%2Fyja%2Bhq48GdnEPbM1IEQHE9geDF2N3ONT214cjTRSBYivndoaKYCur5E5SxJfq%2FwoDY1kEA9Mwl27a59qvYYpi3xNOU5rfBVaeVnkCdVQIIg%2FkNc%2FsV%2BUJ2SRLalVU9ndoZKxUALAWZyKhsbX%2FnH6%2BfT048fnl872cJ4Otemkt9iFSpMLhWs0rHA5W1zDHVSjCpXzphVOh%2FtWoMlMq2xs%2Fyjekm5kY1YpFHf3tOLeP9EIHlsBxHxW%2BFoK%2BQxGn6owJyEtgpSFkx7SvMxpODh5m9M6rhNpJ37xR7zFtXa40x9o020CjknAirduNTbDa%2FtgKI%2B06ROALRNIWUo2Ti0Qns4QrLxx6w14uhh0TcQ8Wfl5nDVbUSDioCgC9B0ZKAdspVQAd8VUOz9aTqONa9uVmJNBIwZ3%2FqKYPIAypRKKcY3AswlCnnG6k14fR8Pzvn3I3OmODrhkpXyLjfPx7NPp8DU2bwS3ezJ6JSYxHF8o%2FdvCzLhgEf1fwv51GQIbXFWpqQiDfCfge1Bx4RGxFVFNytea5rUoWOThjyVpqpqLFUIbTrmA7prTQOpBKTNrzqSZMp4GG90ZQjc0nXlhGN4iyMfYF700KBaMj50TaJS2apVaLa%2FphNA2oaph42wgzCE5LMF%2Bp2OnDyxAbFbUDVjpJ2iY8Sgo7g1t%2BnHXdthzQCVg9RpDdwAM1XJdjRBDjEL0fbHSph2na9sNgx6A%2FKFQ%2F1VQAfMF%2FWswc21q%2Fa0wP1UhQnJo5CoM6Z%2FFKsGk9ru%2FDeiHIhM4PAkiMqilxZ%2BFyRHmAcodsAd5AQPURoX3CPnBwsKBcow%2FGNm3pZQwJWUc5tBwCTpS%2BUW3Ae05Nozq9DUyB8j%2BA4n2XUIXCP9dguaS8u%2FR9oH2SyBxjnyDNE%2FKcKljkOILCRYB2%2BVcmyPfLT21XZoEd1WC25Dwm6owjk8GYQw4ocAFnKUBzvJExNlakAkWUL6Y7hY%2BnJLVJgyfMQvjZlYVJBBH%2BteJKG%2BnDhDB4xgKTim8as%2Bt9ozePk1n%2F7S7lbnNwhB6CYM4xwqc5eprg8IwvuBbJNDlYVSg9EiHbm9U8wIDPPsFO%2BAwT2cRVeMzTOUNf9zrElSfclos7vcKsEmcWovZsShz1zORM0IRQQo3mJqj18F99%2BjXTNZjtqxdjqT49QDS%2BmOHpEyk6OBm4K9HJRPTIs2ExK8F3K86S4hZA2ozCUN3jjN3WLAceoE%2Bh1xHJ%2BnGwxGkHLnwYbQ1r2z%2FzDbPfcdc%2B%2B6JGSR5HPh21zV%2F892Bbc4u4IQLvxVLmY97vfV63V33u1mx6EGDt7G%2FtDzFDjAK%2F%2Foapm3bHph217FvzGunO4TX%2Fghfbcd0un3c7fdNLHE3N%2BZXx4fFbAZCVoWPlypmP%2FtbtMx4qD4zSJSFJbqku6DyU6K889P9LxFQeI%2FVNTXY%2Bz%2FrLfXSMsxqEMed6g22YKLGNTzUYlYtZkjMuKJkHBcwK6gVPGF5VKxwVazgvcjVaw6vUu1K3OXqlcNrhSVP%2FOsb7wg%2BuHRcMt%2F22ARs6rFOx3jArYT7W5XCAlourbX69VLnwmzhkAXcEt6FTD%2BX8BkICUv11r3TMgdnLx24LdNx4Nu2UrYb5DmMox9ilkR6wnG7m5ciVu%2BPCqS0fegDgDGFoYJ24etZB%2FiN7UldNh5eJHt8opuncqbPIK5I%2FUlI9NnUt9%2B3Oq1xq2V0Zl2ZfWYbGkFp6%2BhQruIufPXDjQmEy%2FB9Cz8VYyj1rTHcg2vNByXcJnP44M9p1IKp42hHpCp%2BSyUSFfnq%2BhiA18uba%2FvGg1hqVs6NB%2BGlf3Wsry4WEacDTw%2BBrrrYcj5AywCT%2B5UKs%2Boof35k1Wdy%2F5rSRf2HQdcdoGkDWRu%2BbY1O610L6WsTIvY141G2Rp998fHHqzcUia9%2Bd2wfpLmempfb6D9vK1k52H42M9V7SFmipz3XMHbOLqqzeZJB5O0c0k2uWyq925e9iz33lb9wfYOiamOmtr%2FDA6lNmUkIYDhv4jmtSHAwtM3Uxv%2BopBM%2FtTuul2KAA2nF7MrX03eu7%2Fu28V6%2FtNL2hTHW9bTjGO0L69Iw73x9Y10ZvbWnrrC5fjcZHB%2FfTa2BAVI7fmOIHTXu2nfKGY9PAQeke%2FFR%2FrOUerSjlNLAhPpcARd3hdR3VGicZ%2BwqyUFnPjnx%2BJ5Ggvq62%2BZKAw%2FwXk7AncYtZPDS2xKBWpEF%2BsJJe1W8od6eX9vgPv7cYYKCD9qA%2Ff%2BzwRwaBdUhW7dGuPTdYee3Nu5Z0jZ6EKnKq6jFdNS%2B%2BOOPp%2BxEux%2BGwaWhUtYZHh9fTvtdF5ypqgPw85C391gLyv1Wa9eS38CS3ya%2BM4JHU%2F82%2FrcebIAR846vf3vfuoB8%2FwLlQr%2ByOxtjWzMcSCbS6ujQcKwmVNuDwSGBkg3F%2B6AoRi0zV4ZCkdkBrCXAWk6gA3rLBlXkL3tndtsZjbwMYC13YA2Gbid6BVcTbq8Cgz7yHFm2F27MxSbhTqBOJ5QvZAyLvcjb5D5ze%2Fr23MIQNK9yHw2Wd5RxcgThnFbhlifXzL05kLuB%2FnGV74DEzvASnfuMro43xFImPsqzK3FmWajlxZN01YMPWbZMdG6ZGHtsXyJVQyaQX3TKwjq8AOyhgb%2FI3Bo%2BYw%2Ft%2FWUcyPsZY%2F5ChX9KAdUf6F1JhTxvxt7PKs9UtqlCX38UeN%2BhM7AtwDRaDWj%2FBVBLAwQUAAAACAD7jDBd8bzpZ9sFAABFEAAAIAAAAHJlcy9zdGFuZGluZ193YXZlX2V4cGxhaW5lci5odG1stVfbbts4EH3PVxAqCklNbMtK0qTypUiTFC3QFgt0X%2FaRoWiLiExqKSq2u%2Bi%2F7yEpOV4nTtttC8OQODOcOZwrNS5Swkpa15Og1j0ly3UwfS8N15QZccdJbajMhZyTJcVKSUJB0iAckbpQS8vBg5ilIqqqVC0M7xkN2bLbVBOmFjdCcmIUmSm9IDOx4jmRKgcP2vE3wq3GgyKdHoxzcQcj65JPglzUVUnX2azkqxGhpZjLHkws6oxxi3JE5rTKhmkF7oLquZBZQhJyjnUwPSBkXNIbXnbaZkqaXi2%2B8Gx4YncwVSqd3VEd9XqGr8DjTMmc6nUMdUL2liI3RfYqcereUb1QUjASyXg8cIqdCSGrxhCzrmBBUznngd07CYZ40tUkeBnAPq8c4Y6WDcTSgIh8EhTQGGzA4YjZsIVdV1RuRHqqMcG%2BM7j1kot5YbLTJNnGnXrc6Xhg1cGxA3j2l%2Fh3%2BPIXOPj7bJ87PY2uoahSwjGc5R3Ps4Kz2xu18p61uXmpFlUr%2BdnlaMFdnu6mpymoITTPSVPZFDWFqO3Bugi3XjsY13fYYR2LSCbJcwRT8OUbhQhbl7w8T8hxkgREK%2BsJsZh7%2FxhhSj79%2FJ8yolIsqBFKjgeebQWR%2F2x60VZXWyMAdqNMQbjMa6JqJsoS%2B8CmtSvELaVHwAZJVVm9tOy8S9Rsc3DUYaUkfLvrgj7OaK27eNpKXQ0nwTnOssZzeIqXVYo8tqdbpy0FONUtDuqDe6N0znXckXutn5L%2B6YaU0xrJrOl6EpyQk2DgrDGhWckJW3l7bN1q15MAO2c4b2dhJ30e7nfwfliBpXYN0NQ4aHtwqLFPt4lKVigoXIg8L%2FkjWheN4XkcTH3QECzEFfR9Brwjf5mFiiLuNultLLu9EoG%2BD9Kz47Pzi6ur3fCkW%2BGxcWcUXUqrRuatdzaqbeoM9%2Bi%2BOj%2B9OE52dQ%2F76T7dj2bEcYDcpUwYrJLHzKd7zA%2BvXl2fnf4O83Nn202mYDoezG0vQBN4qoPajuXabtste0ZV2X2f9q0x%2FVZrvJ8BUz8JdmwJaY%2FUuykVux35npQNndXCDwK%2F8EXZ0zQXTY3h8Bwkym7nzg3Zs%2BTy5OTscoNU%2BxHiGns7MezRMe34HddkodAo4m6U%2FBw854BtKD6FHoFCYNoIRsuemw%2BZL5B7hK6dApptZW7XbwLok%2BwnAZZ8ZnZmMaYK06JCISP4tSGrhEzIeXKEDowXNIojzPP8L7yjqx0RuqjwepaMWvFPlnGCZckNsVcFrFO%2F6iYgKDNa1txTDZYQP5g1ktlBQdxIrd8qHc1kTP6B36xYDrEwHGGFCxuJLEm4nXiMJ%2BQTnoeHXpyQFjn4QH9IIkDv4TUmLyA9gPCW1BpS7kCHZCYjx449PyeHEwLKZAI75DUJP4YkI%2BGHMIbsqm%2FUW9v6oqFdhvgdkvUDotX0FX%2FNTaMlyUcHX7eOqtE2uY48bA%2FnFnCc216Qj%2Bg1%2FT%2Fejza8pfUt9Lb8pD88tcxcsWaBGdqfc3Ndcvv6Zv0%2Bj0Ib6TDu19xcGMzwG3TsKMzDoy0XN2QydTFszdVCRrdYNHFHYaqOlliYOI6ftOYa8veYi6y9AUnjB0YRpe82lf6kqcMtUxsPu856XcLPe207kdDha6X7Qkqu3%2F358cPTOWrD9kiaAqjLSsf%2BVvo22xJsGyfTnBreQv30OQoLY6psMFgul%2F3lcV%2Fp%2BSBNksSOC%2Fgp9NeUsE11tuNKtoLMdorvk1uHvh3s4WuwT%2Fbw7Oi0SNqu30HpnEqrCtVxWYgyj1js62i7dtDibtvKMbZQk35yPHKV5mvKv%2F%2Fd8NpcdJfbt5oueGR3xq4Q9wbZxgL5hSv49R2IHwQ%2BlxDjKHT3e6DuYLQI2kZXUV1zfKtG9sbed19WR2SYPJ3M3fcU7Nmpe4mpbC%2FEbb4cfLX5uXdz11MfBcsK%2B%2B33EO1WI3ZA3YcKz%2B8bjbKsjdRrNJ3M9ugfLv72%2FgIEqvo%2FFb2z37niyZhilvnh9S9QSwMEFAAAAAgA%2B4wwXZUnOQlFDAAAtj0AACwAAAByZXMvdHJhbnNkdWNlcl9sYXllcl9zdGFja19jcm9zc19zZWN0aW9uLnN2Z%2B1baW%2BjWBb93r8CuTWjaVVSZjGOSSWRwGC8gYMXMHxjM%2FtiwMb2r5%2F7cJxO0pWempZqRprxU%2ByCt9x37zl3YXE9lHsPqwOn8h9bBI7%2FrYXtA7fmssNjC8dwjOrhGMngLazIYvexFSReCzskcVo%2Btvyqyu%2Fb7bquv9bU16zw2iSO422Q18LK6oimv8y9t8ncfF2ATprpiZkGG7esWk8PiVuZjlmZTw9o9P4y8sSyrBaJOWFpIzhkXTNVK0OUjrYosILCKh50bj22k1ACr5%2FGta5AB2ds0TwdDQrO1tGICMYqGJuzXB86%2B1uWDyxbkQk76XSbdcs8ksPoOFt6tNEnYiMUTtPl3DdCqZppAiEdiVheDhJ9OTrIJzQvQvrwG%2FJVt%2Fyim76Wvq%2FbgvZtSo7tdJ5bJH1Ci9jpAekXoMN5Y%2Bc81BPmyHJgHxI7ydjZuDoIZGPzztTo1E7UyNTUndOnSalupOgg%2F2T2RYlQhi7lGkUk%2BvR21c6%2BjAQESK2T4729lUtYW%2Brr8%2F6mGNfmkPOhb%2BcITGLC3rPE2NsJ4TsikVvaIDUWzMlJ7MIVidJM4p1NzX0rkePFat6ZDv3K5vPc1JSungi0dJJjibcriY9qo4%2FjkjjqTLURoZ%2BgL5wDviwxWwodfbmikFKn5IIdx52xkwOLGn3EbnnBTqfOek9T%2FdhYzfmhlMqZn5b5yBdmLkNvn8MxqU%2BsxQ7hoqsNlpnmvK71tuNE12Tc1Jid%2BYKpRXGxhTBNERaDyljPgaOZb5LxzqDGsSHGsZXOT545Dp31uHT7xMnQDsmo4X6cPGtnOfpaPhnrcSPbPjKgG%2BdPk7cylJ0TypEpDk7mwPMW%2B90E51VxvVknUidPU0Y99POBNsC5shzJMj2sVhOHmXgjNzKSQeiI8d5KPUcnmWqaDHaO6B9B91w%2F0qElDghDXO3s4XjvJHFkaPPKJpnEGTqIX84ggePJILKQfZrBn%2BerW1scHHWNiB1RPdrdQWdIynsLsAZ7MzthalOTAJ9xbgAWUw3GEiOHdTudVFNHowsrYSgrqSJjLYd2EtdnHf1EIQ%2B%2Bo83j0ZADHZs10Wg4z8y15BlJXBoLznf6HG6KKw%2F0OziaeoLzvRFw%2FmioAo4jT9foaCQSvrvgMn1txCNRPhqAjqEpHviJZ2kMxAHIhnPAAsaN3AJ5gA9gA%2FYOpR1yk8Nr%2FuDYH%2FAz2EvOpskcYkBo3ExE%2BYYMstrNS0UoBbOdnHKaFxWWn6LxTSNvEpuJ2tHJA2GTCIMZlyVgE%2BDrcIFrJAfwMQc3ucgVxfkOYW4lZ%2F9BNlpJnACGuE4OSoM0IDaFo7w0Xn3laDOp25bbm3SypMnEouSNq%2FaVQe9uSu2j7t3QOWn2WmuXQyMETqOFwr5vyfw1z4zJc56RErn8mGfYl5gAO3xTw8Ffm9zWl7XGxuTPcgD4aCSJwkk%2BCZWu6fUMcoCxHCfTZUTONL2SThEuL51EJle4FEqAjVzqWlytSQfFH%2BTN%2Bd6OmRx8bJ%2BRZ4xs%2FK2fc%2FzFz2Fd6sCaButkdZiG7E4aOpC77N0r%2FzDXEb1dw6vKwFy9noYRfLgc1qUQCzjEc%2BwKH%2BJ58RK7lHq0wrw5noFHz5YjesbH0VRTE2kpVbI4SKQjTkM%2BO021FSFphi%2BFAtXMu8hIZYgd2neG6hFyA8SICn6lRmtycLJJ9XiOl1k%2FS1AtOnQmqRxboh429SvRme%2FVjemFo5c8Zh%2BhDiTzxm%2B1Pqdwp17C6rVR7ju2NBh3892XsHqmaFI2jc4h7Mr2jCzZpat2L%2Fks%2Fjfyme%2FbpLczxAGua5c9%2BYVf0JXCyuZqWQurw1ERtf12Wh1K%2BS5Xe7NBuq7HJ1q1BbAvBZ4zkBsbA%2BadXf%2B9%2FOqEunZIDaglUN8JGZKCwPuv8TIRX%2BPl9Fm8vPUntEZg%2Fab24NncYP1JwC50faRG%2FX7Y77OeXnueKGes1GeVUX8g8HHGFrs6TJV9EfBfPKPPLYlUnUusxGZiv78VF1KH4ViJl4ToMDixKufJKsdmSz56Gx%2B1txLGvLTo1FNW51VF4YWjyr3J5Z5yiY0%2Bx6PrCEOjAc9BaR%2B5hQXXeSNB5iSus%2BaXI1LivRpiuSPzEiHHGerrNH2hQL%2F01XNeWEvcSmSJldD3pZmC5EENssU4nIIvKpF0mCzZ9KyvtBwJ343nt3otTc1prnOkQVQLtT6cZMboFOKAlT56OeZZxeYheQvJMJuYvUoR2dWKWC4YZbuiNXyZkzK1Lvfx5I7bKFVX1ya1cHLIOdV2TpNnYcU7%2FTCehjmzWX6ZDMK5mu4MZo9n6%2F3SpaKurEsDveY9wHCOP7PKsM2xCs96LvtiqzNWlJnE1mI%2FKEVWUTjvi%2B%2BynlDzbLNmeV4zqlme3SDbhwtJEHlW87jlbOWOBG9FR9rxudPpLZ%2BTsGvXjmPXITvhPG%2FrR%2BHsGbhjazlleS5iQ%2FZgH%2FBV6g26eFmpYUmLnSXpBnlVchGdbJisX23Gz%2ByKi3vbsv0srM3eFy8i2mtaGZO8aut9acht1jJF6GYeLLb6Ph5pBa%2Fy48lsv5biL1F0ou60Cn%2FmRr2y7vS60rY7dmf%2B8ks8n3csYtg3B01d0RTSZa%2Ft2q7t2q7t2q7t2q7t2q7t2q7t2q7t2q7t2qAxsc8y88Tc0KI4kcWCWs1zWmSKJZGOPfYuGNkTidqw3l3RsfIw2zATJ%2By6mx012tvHU%2B4r83YuKfgu07QiUilyZ9petKzjaf34%2BNB%2B%2F574of37G%2BQqqGL38gZ6E8TxfeFZ%2F8BvMPT327eyKrLIvU%2Bz1P1mZ3FWNMMEcYOdP5cZt81L8XsiP1w64iB1bTO%2Ft3ZV9bYvzIL0Pgkqt%2FiW5aYdVMd74tsmS6vbjZkE8fH%2B79tdVn0z08ovsjywb0szLc99N9itmeexe1sey8pNbjAOBEaSaS%2Ba8wEIucHOUxeul7nYanRZiITclm4RbM57lcHJvSe6oG5zWruB51f3HRz%2FVrmH6tZMbR9sLSuzqL45WRKkoM%2BtZZYuMuHe3FVZ66lfZCUSaldBlmLZBjNTbBdXhVlmu9TB4CAtnZ3tFgCvaUcP7QbrpwfHLe0r4n8F8UG2ewHTdbDYPLpFiZWum2Ku47lYln7FWMyC0SD1MCvO7Aj6sCrLMcdM8hKrfLcZrs3CwWpz795gJpYH7inDgCXAAmiJTQsL0mZqEjgOxMY%2BsAqzckus9mEnE9tncWXCdkGJIWwCUMUEuoMKbRDYUeqWSKvqvF%2FhlhkyBdsU7nbnpvYRbZqYle0jLRsjMMuNsxokYFYRgCXnlUGSuw7AgqLTzW%2BaTWpQ5DLdNosieJl79jizNo9fH9rIv55%2BATfblE8PiVlEsCRwHlswP6s%2F%2FGKFQH8t0HKzfmz1mgP9sUW3sPM67fxTl%2B7lfNiw1nRksHkKh4iZ24a228LdAyNu6%2BkhNysfgy0lEiOmPYyekhjTwpCzP7aQZ6PfvCD%2FfGzZ4AyI%2F%2FP5pf%2F28hubr%2FRr14t7P7YKZOy7buThl%2F42Sm%2BNsk8ICsDgl18eCghSDEymwdbjY6sD%2F1x26MKx%2F2JWB3YrYFrnox74WY%2F3IUt2ICBJikFf5GvgohGGvsGYDnwgnn8ghkH6%2F1EUt5%2F%2BwEeP%2Fj4faPhHiKB6iIM7%2BKI774joUTfYHRBB9KgrEz%2FCBEF9QgVJ%2FhgVJLg%2B2UFfVO8dFQSN8IYa1%2BteqfghKui771PR%2FMDwx7MUhSNGUKqiiXeMkChDIVa69JWR7zHyy%2B91rEtDDsExhaCgYDL0%2BdPDv1%2FTfqXueizPf1LMfqenucZ7QwiNyGhyGUn8ECPE%2Fxsj7wghcfpMCEmeSYGOKyH%2FTUKolwiBAnAmhLpGyH88Z6HZqIygio3KCLq%2BfyPhseWiq%2Bc%2FSIBLcbieL8z4jyXkj%2Bj%2Br96edj6gT39AH6D7DvYX4J5UuMeH2RAWqB87EMAC3FQdiRcaDiRUbbh3OpIvHecblVsQ%2B9jaFfE%2Ffm3u0X778yAg0JUuXKjBF8lco%2BBfRcH5aoruXn3%2Br%2Fn8Z1i%2Fej13fuLy6vsfob%2Bj%2Fj3oeyTcJACwd73%2FdejJv%2Bjmr9D%2F%2FlzLhQWfMkDg5NX7f5L3P799fvg5AwRzDYKfFAQfnrpuPiehQ1zD4CeFgfTuifbnFKCHGtc4%2BClx8P6FwecUMNdi8LOiQEPvZz5FnsSvReBnOf%2F5DRhsVWLZrnqlAP0H66d%2FAlBLAwQUAAAACAD7jDBdJr9X2qAMAADlQQAALwAAAHJlcy91cHJpZ2h0X2JhdGhfb3B0aWNhbF9hbmRfYWNvdXN0aWNfcGF0aHMuc3Zn7Vxpc6vIFf2eX0FpKqmZ8iJoQJb8bFeBkBCyQEYbgm9sYl%2FEIoR%2BfbrRMrbHk7zMJJNURl1%2BqqaX2%2Feec%2B%2FtVqN6T%2FnOwSrPKtznFoHjf21hO8%2Bu2GT%2F3MIxHOt0cYwCdAvLktB%2BbnmR08Lyokb1FraPwjh%2FbrlFkT6221VV3VfkfZI5bYDjeBsKPg15NEGqX8ahh2ZUpMfexs6L1stTZBe6pRf6yxPqfTz3vDAMowR8ShiKAKuMrcerQuPF2uQHzEBmZAc2bh2GisgBpx7GlSrDBlbbonEq6hxYW0shAthXwL4Zw%2FZhY3%2FLcJ5hyhJhRlSnmbdIaJHXAmkhkGqN0%2BKBDSYLuZYUtVB9h1ZrIpoqMqn5QTXllpXGNfpwG3DRLT3rpq7Fr3Wb065JSqEZz1ID0Ac0iZnskX4eqs4aO2e%2BGvVqhoX2IbGvCTMdF%2FsBaGwudYWOzWgV6MqqtPo0EKtGigrlH%2FRBPpkyRrWWts7yZsdkN8uyP0kQIJUKxjtzK%2BVwbq6uj%2BvrfFjpI9aFbaU16EU6XHsaaTszIlyLJ1JDGcbavHewIjOzeSLXo7A0yZlrRFI4X86oycgtTC5NdUXuTBcOLfpuIPJqIQEV1%2Fo4jrCcLMJA8p1CBcJB9V1XBTIpclqAlDpEZ%2BxY9oid5Bmk8Bm7xRk7lTzqPYnVurGadX0xlpJy2F6zYDmaEvK8vWY4dR0yBRKgrhosE8W6zHW240hVJFxXeqV%2BwtQg2dBAmMYIi2GhrWeQo6mrg7DUyHGo8WFoxLODo499az3O7T5x0JR9JDTcj6M35ShHXUsHbT1uZJt1D%2BrGupPovQy5tHwp0PnhQR86Di%2Fuc1bjNyujlNYbIXrt1zU9AXx3nD8sa4KWdLDRlssVzoFAi4a%2BxYc7I3YsFfSKSTQsLd6toe6pWtO%2BwQ8JjV%2BW5mi8s6Iw0JRZYYJeZI0sxC%2BrAcjx6zAwkH2Kxh3Hr7YmP6xVhQgtflWbnSE1AtLOgFhDexMz6lW6IkJ8xqkGsZgosC%2FSUjivVMEqthQ6M6IeaURFoK0l34zC6qijG8lg71rKLBRGLNSxmRMIo1mir0VHi8Jcm7Ou1WdxnV86UL%2B9pawO8HmneawrjFYQR8FRFToQeMK152yirrVQ4KVaU4a4psgO9BPHUHowDqBs%2BAyxgP1aakB5EB%2BIDbR3JJbITfaX%2FMEy3%2BFncC0pmUQzGAODxs14lG%2BAax7wqZ6qstnhatkeOpUj3OCof9PIew31aEWpYE%2BYAGEwZZMI2gTxtVjP1qI99DEL19nA5vlZiTA3oqP%2FIBuNKIwghrgKhrkGNBibg1paaBdf0Tu7Ps8pK3pYubOJN6DU1%2BpQl87NPhke8Gqwxw%2B27E530WroQ06Ducx8LNHskmfG4JhnxEjKP%2BcZ5hQT0A5XV3Dor01u60tKY2P0j3MA1Nkf%2BxJnwpzJBlKN41NOoCeKUEkHtRA5AdeiJQ3zKCFGS9LipVxVwmINLBR%2FMG%2FOdmbYS6GP7RJwxMjE3%2Fs5y539HM6LLTinwTpa7ic%2BU4ojC%2BYus7zwD8davFM2vK56cKxaTWD%2BnvhsCufFMBZwGM%2BhPfgUz%2FNT7JKr2vDTpj6F87QI6u1b%2FmQRHEReLiROIDSP8KZc6E8UldY4K5ouGEpasIHonWTEEowd2rVGqxrmBhgjK%2BhXq2ANhgcTrOpjvEz7SYT2oj31Gkuhwat%2Bs39Fau%2BrfWNy5uiUx8wa7gPRrPFbpc8tyVHg9uiN0S0yNS4UVlhNSMWK56l%2FsxpMcsE00jTgOeFte85n4b%2BQz1zXBE6p8UNcVc5r9qUdbTuTrToAa3KaVkp4uNHagryjQs5ae7OUWBp2n58UNiClGPKcQLmhNux9sOu%2Fl18JX1X2sQb3EnUhEBJMCgPOvcTLK3%2BJl8Ovxct7f0JzBozb7D14MtMY99Vj5qoqrIJ%2B3%2B%2F3GUetoHZSwoh9Rhb6wwEXJkxWVn4s7zKPu3G0Prsg4tVMZEQm4fv9LT8XqR7LiJw4CPbDA7NiHWnFMsmCC97HR%2BUsB2NOnFPVhFG5lSxzg3rFvsvljnyOjT7LoXOEptAQz2Fu1uzcAD1cGEisyFJrbiEAkXNg3A4oiRMJKUxQG9W0%2BQP61FbNuMFaZJc8QywHfVecykge3INMHsZEn5XlQNy%2FLpj4qK%2B4EAZfxvN7vRa6YjXnHHEYVINKHb0mmnDwcYiVKpzqHCObHEzeg2iUvOrdQuaZ5ZJYzHvydkkr%2BCIFErnOd%2BHrA7uRi46qvFaDgwVmZNs6vL4NlpzV98OJn%2FY2i5vXoT9bxaXW2%2BHJerewyaAjqeJQrTgHYjjD3xh51GYZmWMcmznZao1leSoyFd%2F3cp6RZda5cW3GGVQc08xZHOcIFcMxG2T7aC4OeI5RHHYxXdrCwFnSgVK%2FUVR38Rb5HbOyLLPymVfWcbZu4E%2FfIHdMJcUMxwaMz%2BzNPb6MnWEHz4uVn9M8tQC2lxY5G9DRppf0i834jVmyYXebt98Ga7174wREe03LY8CtTLUvjtjNWiIJVU%2B9%2BVbdhYKScStu%2FDrdrcXwJggO5INS4G%2Bs0M0rqtsRt52xPXUXN%2BFsRhnEqK8f9xVFBjZzLddyLddyLddyLddyLddyLddyLddyLddyLdcCSy900Tu4dC7W8zDzDX4zXBihxkf70bQwLXpecK9FtTOMUgv7FU9kWUG3o5usDxSKXgKD8rdsXby1M7DScZI22nOj7XYEdiM%2FPz%2B1P74nfmr%2F%2FAa58IrQPr%2Bk3nhh%2BJg5xo%2F4LYb%2BfvqWF1kS2I9xEtvfzCRMsqabIG6x47%2FziLvmpfgjke7PDaEX26aePhplUbxv8xMvfoy8ws6%2BJaluekX9SHzbJHFxt9EjL6wf%2F7Ytk%2BKbHhdulqSeeZfrcX5su8Xu9DQN7bu8zgs7usVYKDAQdXPePA%2BhkFvsOHRuO4mNLYXzRCTkLrczb3NcK%2FcO9iPRgeo2j5XtOW7xSOH4t8LeF3d6bLrQ1rzQs%2BKblUReDPW5M%2FTcRiY86mWRtF76WZIjoWbhJTGWbLAyzZAYzNALFzOTeOM5Zaaj3qd2g%2FPLk2Xn5hXt34I2g5mul2K5V%2BRYXhqRnTm2hXkxpmOVDu1rUL%2FHGMiE4SNOdjamGwn8LFz7NCQvs41u2liYJEGOWUkVY8ju0nFPA%2FTYwooMap%2FqmR0X2BsnzjG9aERAQiGwpVnARXPPOspFOsFFj5Os0kR62GFSHSUlzZjQ3hRYbsdWDlvhnxNCxQ1bj6DDQFmnUY2kpzZykJe%2FQD%2FZ5C9PkZ4FUKJnPbf0LEuqTz83IdBfC8vszfq51W0q6nOLbmHHecrxdyqd8%2FOogb1pSDIPmgelQmjvGtzvMntnZ7ndenlKkfvCJUWAEZMuRk8A1mthyFufW8g10W9akIM9tyAkDYHH53P73fkHMvf0penkn88tiHZsfWhGLnpub6Pc1Cj7gqCAGPzlKYNkYtDiHjS1hlKRyacVyC6suyezAI2w2DdIfFQEPyryMegACWMOUDCuAH0JrGMPdYv1aBhvHfqn7wlDKP5PFIjtd5SAEyfkz5R03jHycCKE%2Bj5CGi7IHvoAHwhBZPQQKfiVj3%2FMB3HkA7wjBOBfMNK5MvIHMdI9MUJ3vgwRonMkhPw%2BQgCNchb6ILsfCCFQviJgRut2rox8yUiahLUDz2kpNKrIEfIP9%2BAWdKn7HgZwcN%2B9JSn6nsCIHrinb0mauIfbH925792CHnGPXwPmP0sPesL2BOSlC4GtYYUkYGUP0O4Cd%2FQaVkCn%2B%2FPZ4weWeaCJh8%2B8gPNp5w4euJ5bZRb%2B%2BENzdvrpl3R9Pnc3lHQ7iI8HROF3UQX%2BrESRAD8SReDgRFTTgoiiqZ%2BJ2unZj3d3xU%2B%2FOB5eGiw9dyFHOsyTFEZ9J08kpIggUdoDve8i6t23pcuCj1S6v8WoPy2FNDhSiLYkxCDVPTHYwT%2FS0Hwl%2FV3wf0hpnwgg%2F2QEoMHodEB1O83poPOF03cB3MwhkA%2Fd%2F%2Fd7AfC77gWm52%2F7t81lgJc9tdHk925OPZwzFfXZz5uWq6P%2FUY5OUFdP%2F82erlyuuS4ufrmqISmAAbqLTSgSh0dYHFa6TeXzxc3V0%2F8gT%2B9dPf2336yfr1q%2FyOXE6cjS3D19yOUkfs3lf6CHk%2FjVw3%2B7h7teetu8Xri4%2BBlf4nRlRHahp7%2BT%2BNyKPMsK7Svovw76EaFfRX1xeUvzRWLBT4dECidOiYU8JZam5Z%2FfO1yvF%2F6dWYY8ZhkK%2F%2BKe7erw35dlyrDI9By9Wfulv9Pgs7%2FT9Ff%2Bfr2%2B%2BV8NEZq%2BhsjvDpEQzblEB%2FpvGF7%2BDlBLAwQUAAAACAAVYjVd%2BFaL20QVAAB0ewAAFAAAAHJlcy9pbnZlcnRlZF9yaWcuc3ZnzT1rc9pKst%2FPr5giVXuTOrIsafQim6SK2Pge1yZ2KnZOdj%2FdGqMBtNaDlURsn9off7tHGjECIRwDgTxsIcRMv7unp3t4l%2F%2BYkMc4SvL3vWlRzN6enj48POgPVE%2BzyallGMYpPNErH3kbJvf5iM1441l5U3wiYTHPZ2zE81N5X344T4NwBv%2FrD8sbep7OsxEfw%2Be5nvDi9Pz2vH7zxNCDIuiRhzAopu97pmUbPTLl4WRawCvHh1c%2FQv7wMX183zOIQfABUt3nWR6mCTymmz2SpRHAHcaT3off3hVhEfEPlwk8UvCAfLq8%2BEaycEJOiGMY5P6Pv%2BAqn9%2FFHEAKyGgazjRShBE%2Be5c%2BROTcMk6%2FXp9RA57D%2BwQmDTh%2BnkURCcI4J3H87rSc5rd3AR%2FnH34j5F3MsnuekTB432PZMuT4D%2BDk43%2B%2B7%2FXFxb%2Fe95weKT%2F0vSSAJ1%2F%2FUdHA68HA8k%2BahTyBm2xepCd5wbLiJONIB977IB57N2PFlMD0nw3NJJ9MQ3PIJ0Prk796ZBxG0fveK2foGV6%2FdyoAPi0nE9fw0YJniYB%2ByorRtOaKt2AJXFbP3WYsyYGp8ftelhas4K9t50397rckLEDm5jnPblBerpNvCyCjMOHk0QS69MhT%2BevRKl9ZYoq8yNJ7YOcrd2g7DpU3Tip4LN2W8FfTrSCQF5xHNQLuAgF3%2Fwi4CgL%2BxcAY9JcRMHVnBYF3p6UYvcv4qCCP5WjiZ4duVDwd9ofnwwsc8t2ESMV8O8nS%2BSxOA4AjYk8cBLJ%2BK2J3HD4oBJjcRenovqfMbBl6OXl5Uc9viJcSAtvVawiSNOHl9UkK1AqLJ0TSUAhRiV07Id4V%2FFHMTO1qZtsSg6dJcTJmcRjBrcuPn8mXiD%2BSG%2BAbOUuTgCc5DzRyzv%2FN%2Fpyv3M7h9QmwLxxXA%2BXhXwCJSauXD1IijAUhTcccWvAAwnPCktE0zVCWQNF6v8CcwKRttHD89bT4nCZpkwLlnRh%2BCkPdwL0P5G4in4D8s6jG3zYdyzlrx%2F%2FEJcFH8sDCHBDQnT7ATP5Lzq8viO2X1xMWJoTq7iNcT1k0hhEmIF8mTCvw%2FS8ZRZxlZJRG8zghGRhEeEd8NGLxXcD%2B7wHUMCOW3nc7KWI6rrsv%2BdiKRp%2BHg5tvX4fnhBWkmIJqcXifWIblnhj9E9N7C9rDgixNY41EODpwH1wqIK2R9O7foH%2FhD06uBoQlAfl%2BroOxOR9%2BvfwTRrx7IiOmF2i0gvmIZ6%2FfiIdwlglPYYzsCQbP%2BNuSRRpyRhMs0Rpk1wi7y9PsDugMQCdBOh7jNF%2B%2BXn%2B5vhmeayRJi2mYTAB2%2BCUmiN8SePJeA0sAzz9o4LtwAjmOXjPqdPKzFmj4afjn4Pby%2BgroubDH4jJCk2xonvGm99N2DaBVDZppSsmxyqvK%2FNjUUi2aZVHdq%2FnsX3w8PztbtmqGbvkLs1bavWWbJrzTwknI2c16enQWTmk%2F0WFUdxWnUc687PWshrlV7aapmOwOa7Gl5TRerhjjjHOwkdkYTFItLqvssamHHJCUdB1dcd02XVBgnkWvXwkn%2F%2BZlfscS9JMQUN8Arh0SAs%2FQ%2FdK2%2BQ5OUksovqgFtO8sBHTHAEh5%2FPUQ%2FLzVSGdFOGJRZY8aoYsrYF9lpNVXGanw8ZV3MfA%2F%2Bt0I0KEz8Px1CIzCDCwsGT1i3CIUcYQAOH0dQolMupRytjPLGZpqiHvhXvgXLbRBI1Lrt13rt%2B1Sne4mGjDNFVfnKbGQBKyhznEYBBHEwdYWNr92dMi4WRo9TdKEzNIwwYCbUsBUs%2FEnoZSKa1%2FvEwpRENVsv4%2F3DVP35LXlyWdqyCW3li236T7Pcq%2FABPNZcj6Aw6%2BubfAXrubQvm5X164N%2FoFY1NXtxrV4pobv%2FGxIhxskThrTZQhpM16mRh0k9tGA7MXumy%2Bw%2B1JQamavRnM17K5hrYf9V0S4tVQbj%2BQUwy%2FwBg4hQfZUQ63oOK6D7FLHHddHS7ITHa%2BGxVG90tcfWMfNLXQcF0HkdxEoNswzakO1wLPQjklS%2BJ7qZQBqv4axTwfeR7qqzY7zbHWpp%2B8v1peCYTLB0QwDF%2BvaV85H78IddqpqlyWpJy7XcMIt2Ziuks%2FZSA45saNM3I7182yEsRTbeOj6funcirZUai48YnmZNf3vmWla5oWqLeLPM4Y2%2By7KiRja8NAB7EQRq2FxVBDE%2FuEVkbZZIdsSKiOQt4X93FGk4ckAynZ3ZZW3Qd7ewgotVsttoYZtQCyrWYCwRwQJNdMHJ04ch%2BqmZnkuuG%2FHdOGaQvhFF%2B7bP7e2c991lpaoMAyIBbMZmvhJ4K9mts2v2hslZbW8WHRXQtO%2BUBEUGAus3660pRoWR4Vw7Qi0xdlCYNgoneewtiB3nMWbZEYNVdvkRNLzpWFonUCwIcrwqwSCayNlMIFAIeJ0ygRCtdapGdfkpCp9LTJ0ErB8yrKMAXAQVbdHwGpUbviAqm3Zug8kgLhbsx0DPcyO0N7kO1T3vCyy7eOurNKoayHphCoYrtg%2B2oUqVMOKNJOhm4dXBXcLVcj4OMLIHaTg9zrV17pis%2Fu4GkMRJBYYA1pdm7D%2BoRr1HJ3CfTANmmW7yiponZxYP6kdUg%2FMWg8eRU7NQw6gdlBgRn%2Bf2qFg18DaBBgsjdqCMp6BhsNU1qkifSJ22jakT9p3wVr0xSyTAyjXlApZ3E1AVA4rRnVraTygXHtbyDUMP4%2FDhKFkN3LErl0tTXwbeVSRglJTXZlQV7U%2B%2FQF4glUJps8IBKw163jXXe9DD7iMF5FUHBa4pyU2LlaTuDX9MBm9noCGqdqANRQ0f3Z5ZVcC2pwbYiMUsp%2Bb2%2FpZAyRigtIAVdOjAZJ3rXqtuzBA1cyr424wQI62NLVEvDm1vLuPqdU8iGXKgBJTxt6u8iDlsGLUvkg2H9ja%2BFtYmyCMQSvB1OTkNY%2F4D2F2xIbWwn%2FZMriz%2FZqF1U2r5uvGXLrZ5GBZ2FEWiVSuhmVv6vs8CZS7qimy%2BtXilxrG3kzRS3aSKnao%2B4RV3cZJHxZNALYmQAbqOka9z0peAwkmnBRpabfe1MysGeBa5Z6BWUeZyAF5F1mAy8JfyAKXGtUanBoda%2FCj44GAWxMwAxNAhK2y%2FuF3%2BBU8rRJekfxWuld3F%2FuiH%2FtnA2eZ7sYiV7jOeNHKeAn9%2FXklvudP4PaStOB5T2GTZ0inbVr23jZdl722Wq7SteP6j%2BG%2Fhufk6vp2eLNKeQk6%2Bo0F6SFeNeSetLlE%2B%2FVbeMt70oqH8Mx6%2FWY6cv22vYeohhWjdhD%2BEJnyGkTLfQ6IW8qG1SEbXaVM13JTRiNRmt5jtcd8RoopaMJkKkpKxnA%2F68LK7R9jmUFzAyfInjTy%2FZz4YIjiWCe3gBg8OLonnBU5AeG1sfooHQPKrNC60AXPvHbdczh0I85%2BIPPcsmAKMWFhppOLDAYkeQhI%2Fg5uieJ7ZQ2QwLViL5kDbFkeBlxvSzArymsZdA%2FKaxneMSiv1cH3ThAPpLxn8%2BIknRfgpRasxBKvNMd6wyfCyCjFmuAonHVhZu2vwnILiTaFRoLvzYp5xnUyKECVTQ9vikq3iOU5CfOqXvDU9bHSrq7CPOlCmNJjVGGZcWZR9AQs%2FRHm4V0EdjlPBcKDy6%2ByEC8sEHG8GYdZlmYbldZx96G0rnEMSku7ON0F4qGUVhQF10XCXdB7zjEq5ndRmQvCOot4KYVFOiNYzkeCEPMw0dNbCJHhiYRr1QW42gLr6UdTvQthvyOneDiEMViYpRm40BgUFJSQ5JxFYGLDJC9gcamTq7SAEIM9JGB44E1ObtxNOkmN%2Fh50kpr0GHTS7mByJ4gH0snbacb5iUjii0KVLvCto6yqhaDUqCJbrK8t9yPIiCWwViVZOrqv%2FYioxxEB4ThinZjS%2FjFq40NYTDHoyadhHEPICzEu4JFwiAZi0UEDv9OMYyCfVPneWiu9jVrpWvvQyq4ehUNsh7cwe39tFC%2FXyrpmo26iQcZXC5fm3kMLRr55jIr69fqMUEMj1%2BfEMsjri1Ng6BtNbQbSyR8wKlihUouJyJ7FcdeilPatY1RVsdDEVWnNL1yV%2BDoG8Zs0EcbdgybaZkey4hC78au87ATxQJp4kY7muUbScp0J8RyQez7q0j6b7i%2FXtYVEtnWusVGWgvNgxNRF6mQEjiPh0d8XTWxdMattO8eoenUzngaReUaiNJlA0C58oojYWXKPXpE9hiwis4iNUE1hUYndORtV0%2FX3oZpeRxriEAUFLbzuAvFAqjmQLXyVclbFOpgA4my1cVJBxt9fQmvLxVbZzCNRAdWM4hQUFvvbn0RHok5uqoZFlNk8jX4AvmV824Vx3z9GVQXXj8loeJBgFrdaU5fu0lHytT%2BEAivmd5OeOpa5Bz0FRI5BT%2F0ORneCeLAlJpfdzgv23nM%2By7sQsfeXv9omhmVBOM9lz3a5myIC2M%2Ffbm4JfxxxXrYj457v%2F%2BQkfUi6kHTMY1RLpW39texbf0PSrEasSq6L1%2BBHc8KTIsx49LRNF%2FT58HZw%2BamjBfoFPdDlRtcdGMy8ebZD3YEDnPTWdeBYjmI82jsklzpw1rVImo3SBtugshnF2uPqZVMXWJfOXqU6BIXOYhcFQyZkd7PrdEW2FdSovasqya1OI6h2TlZK9RYyQKmzXgY8tSdoXTd8QwacoT%2FotxbGtMsA7Wp0O6QMlOdQTBjm7LlYv5ZRVkuSUMHGt3fVtrcl20VWsIPtuEPyPLZv1Xy3ju1YJX6UbP9y%2FvkGrHxRpDEB43vXxWyjfzTM3sRt2l%2FfammpJbHt3Y7bctveY6nINtwezSPcZJZL%2Fw5mW25HVvHXGnSbdjPb7%2BB1VYO1T9U2u44nOLhq45blBr02sXPjCFgNArdJr23qKud0LOu12qggO2qXWe05G6srZdttS5Tj0MNZ8c6SijAj5ORvk%2BLvyplKEBMrMdtL2qHygrwOeMHC6I0aUFNHtlcvBVON9upnONVmz097W%2BfK%2BQ%2BuXbcqd9TKb8eNjXLcqndyyT5O02ILutd5jwbx1V4%2BQ6l4kTWmttql89z%2BcmupDt6SBQp7rODcsFSVsDcoy5MAnNdKOn5x3lQFuVmv8URxb3XXqgV10RTSoJB6Nt9u6tlNv96y8vYY%2Bb2UlNdXQxHqr3gFBW6%2FI9o7FNy336%2FJ3TyY8CJvKtjPa9mXT4N1J7B5xgsTEGqjHXk9i1iyrLqW16K61ZFbmxrE3GcEKUsK7clkprfH%2FNpW58%2BsdNlpxBa7U0HIWk%2BiaSOgp5zQtXRWwLruL3cNoUzXW9%2FGvGen4g%2FcIepGK6Ea50iSjLyXacltj6xZyGnd1%2BjJeAstqL3%2ByBpHOdNkXWxtOxtdvLV0fItVn3pp2bYS7zXPrDEVa712Gecrsz%2BrrVKZ2lfaKpePy1k9y6Ujsnlm678i2tV5dCjaLSR%2BZsSkDm3S%2BiAMX7B0Z0NTS5wmsI%2BhW3XdMdo7NzvysXZT101LZgmcvbnmjbouYV31cdWmoLmbU2Ba1JvaZZsuKrrY4K7Ddw%2FXgbV%2B2WpI2X4CjGhE%2B8kD3DBsr6yLe1xlsA2fVFIPQ%2FlZFiYtSdAaDUq94zjLrSy1kiVWAZ%2FUQPMoCmf5Wq0SWoEhSCa40rKJ2tUxvvZ0CeeFZ13Wp%2FWuyq5vyK53WzTt1l3vVD3rEs%2BVW%2BAgz5JYCajsZx84UYfHTnnEBs5v7itO2CS7EtRWGVii3bZR8s23my%2BXZ5fXVzcqF%2Bw6WjL7jfPSTbdxXjouIxd8WJeSaWTf1i3MmvGaUx%2BLbZn7q35c3gJX9%2Bxb1yhyO%2B36ltwMb28%2FDc9xIy3jDItUxlis%2B595WpSFgmEuKunhxepy1qlPTzbx%2BBRD9qr69fnJ8v5GuhkNX7mGhnR3lQ7Lsvtcmt2sNpT61rMA3Pny5bmVDldpuT0%2BZTmwlycE3s15slpEpyBiH%2Bch7l%2Bvz7BStyrPxUPWp%2Bk8R0EN%2BKyYEgaii8VzfJpG2ECpE1HPSxLOg5xgqS%2FmHt8TiAXF4q1IAZTRPFda1URdPsX8blmUL7r38EFsRC1b%2BlYpp8io01Gk%2F6tkdLVvUmFtF4AHk1GsWJH7Zeo2H5aThckUpipwYmyeAL6GP3jQKb7e3nqCtxLfy4I8sKpFa57wgNRnkJCHKSgmpsdzVtRtW2UbcN0lopMb2aWmtQ5SNSFO2KxMqiufvEVDjhYASSisQMZPykK9TnH2d9fF%2F2JxXu0oVFjdBeBBxRm5IKQX27gFJ66%2F3F6eDT5VmUGSJmppUgtq%2Fb15k62k%2BJsQSnaHvR9m%2BS0hZRlkllWn0o3SKMIkEEuqOkq4GvFIPIYHbOrkEizr4Oz62w1QRFTvxPMYAMrKgKMskGpI6yiNZ%2FOiW1jx%2BMOD297VVrsFRzsBPJiw%2FiHP40HbFHOWz7OyXX0KDha%2FWaQoD55g8R1%2BxxVuyscYuYdJ6Wu7ZJiae%2FM2W8mwKMPRyFV4D%2BI6PPt0%2BeVmSG5Di7yWBHhTllFKZGOG9PghIgGQRU7S8RhoMw1HU1GlMOGg6kWndNLdtYK%2BWDpXW84UXnUBeDjplG6srvkLsaFwnmAmPiwthGj17RRDe29eYtuAAK0cyNQdJ6KyrRB1yIOrc9ENqpMBxu6AaZVtYwHEsbDkzbJy80YEpSV5pMlFgpT2tlMaHe%2FwtnK17UphWReAB5PGG84i2UAX8yAEr1V2ooMkzpOq8QHXJc8TS3dv%2FmArsRxAHFpkbDYTyDw94JdXyUNNsIsFsWWwqGLZyYxnY8y2VAdfkH9wPkMCid4Q0ZePPaJ1CGSX6y4xSJ2zlHHrLEtn4qiUOAQ1EAJehvwMoMxFu2nS4m0UofZ317L0YqFebVhSGN4F4EGjVcWmVOEpy%2FN5zMuudA3CtoxFEcRwIgGXd0p1f29%2BZDupLlvtZedyAgoLUpqQMQdsJyE2%2BoBnZ0J9GcStkxjokcfSy7OWCDdIeemBinQ%2BgrDWJHHGAtnB2FQXSsBYVP3vQTgeg04lbcHTQpxtY3dH%2Br5YnFf7ehac7gTwwOJcpZcF6ZWUUJfg2ubeXM5WgnuV4kkKMCYY09K3LMJ0tL84EojS4jSicn2Vr7bkjbM0VtqdxF69%2BCiLNphWm%2B6szvblstjvYl4XgAeTxe9TDuTO6lN5Srpj2Mp5AAw5%2F%2Fb18up%2FgT1JOCqtrwgkMr4uNaMgvL8vYt0upi2PgxixaIThEX8chUWNGgQHjcMM08Vxh4VsWhMqC0OGIJfgkqayT5pVnZYMQgat%2BoZNePYBFFv5os2MR%2ByR50s9X%2Fhd2h9%2B%2B39QSwMEFAAAAAgABpM%2BXWrEDFdvMgAAajIAAB0AAAByZXMvU3BoZXJpY2FsLUFiZXJyYXRpb24ud2VicAFqMpXNUklGRmIyAABXRUJQVlA4TFUyAAAv88GQEPcHt7Zt1cq5rt%2F9R2gppLRNAeTu7nZtoz1AkiRJkZPLzEzXveNR%2FBQ9T8%2BQ6SusYeq17cyGHEmSIikbhnlmmeGkOgVPktNj38y8XTn%2Fatu2YUb35A0CkgOAWKiEak51NRpCJ8wIGKnqgfdUMuqXSsVQSb96rlJysjNDtBXRUPQYJCyPmIbPImQRGqDSRU7CikgxKD0UIlISloZPwtLwWYQsQho%2Bj5iEFZHi0FooHsKjbnBxVHJOcBfDtwccUajcNo3PwKmGSi5yQl195OIr%2F4M2qY9yoGNz9c%2FIf0r9JFMNeOUggIgcQAASBCBABAI5gAMISAQHb%2FW99%2BlBm1y5neemfEfNtdzdSh59eB8pdnIIORU5dj5qV8%2FcetCatU8cWolo7A1k%2F6Pjau9%2F4kVX4VPo0oDqaaqnqZ6m%2B4TR24QD1VCKRc2oGFESp%2BRQC2o3KoUYVAqfP06wlYjM5CY%2Brw07M8a1jGmT7cFHNdQ1iZRAjr48A3bo0%2B0I1T%2BMC%2FHhl2mFnDIggARBswQCSCD8b4LoB%2F0c8fsXSCBAABEIfx4kAQQgQQBBs0QEiCCAgAR%2FeHv34h%2Fv5MAznTR6rgBLIIAAUiOA5JbGpimxDbQ3onciD1aCmf6oJItUXFkyKYVejA3vXDFiVlf9Yak3KLCS8lhv%2BBGNjdMfli7ampkYfkyBtT2z8lo5Sj%2FKS%2FA21b9DrOwYn%2FtI9Fex7evLpvuxLA3sHvZOXgb295H38sWw0eXyytblz%2BbrL7fsMo6Cto2cmj%2FsGz8QRMQEpKqZzdeCrJHv7CLFRM7tcJbDs17dqDniKMcsy%2F%2BnOJIjTYRmy0yjVksabUnuarWmNAtmhqtPDt%2BWQTIzM%2FOJ4WS%2Fgl%2FAD7DMaGZmZneEKvH%2F%2F%2BU%2Fq0ydGdF%2FWpBth22bC0fTUBKr0LbAewg8PEB%2F%2BKD%2FV3O30c9vE01v6F47w5muF8orjfasQoUwM%2Fp6krSGgiGMxsaxy8zMzMzc4PIG7FTycRTplS0Vk2VK%2Bsed0Tnnd44gva%2BW8vtF9J8WZFtBJOnQwy4I9tOmQR7wyta%2F405eTvzXif96YjImmuwJBft9JwgdAKLJHkkkek5ElA9vJBENb8ZAUsevosEMV%2BRrlEDjQULfK5r%2FccQvJRBxaQrG1RyTBErGPiLaWMmRYQIHklODUnKgI6QSPpSca%2BLHQDEz5yZV6qljGQaEMeguCYy6YOwnoLk4METzQHOMSRsDhYgEpU4OFNVZ9SRkOqnjp%2BaxDAFCDzgXHKkKxNeRCcRjSlXx0%2F%2FfA8oFl0mGkZslLASiFCl1PsKYJBCPiSqdjOJcP5YBgB%2BDp1cUmdHsAxFlZq1SWS78fQxhlrAc9CLGHChRdPBoy7EIdSztXxUmRgyeQYpc%2FKUNLjc9YkPaEiuSlRMux9L%2BJSlBmwmhE7LZXMRmzeNApotHQEECmSIF8t1wOJb2L6JUGC4DKtH%2BHCaCIKIssGt89JJUQsy5WTGl7IbDsbR%2BhWBxY9dykRERpbZUvl6kEshZaP2EiKgaSAgcd485irXenqVPnyqhAi2tR7nWJPlDCfQSoWG5UH1ISvCvUh1AqeXKKFY1TcoDCR8oawWze1eiBKoopZrYEVHoA5VDCY7B89uCK2v3LqnLlBZWwTICCoYQSIFoDUEkcXLwBMXGNUWaQ8IO5AMFX7UUjQmNYmmVMARKjdJUgSeptCKI4gFBwqbTrwEoHgvmMvMCV1Ivj0SUgb358RAVjw9EFGAgxTgZUzQMQJ1WNmJsX474plhe6KACjLEOY%2BLQ9Ix1XcMQIJeoMy4K0zrCk5k%2Bl8oQBxUhyKWnBvaxIXdsnB7pQnJlNjWSc1OaBCiuXI5lkLsn%2FedkUgVjqnp7OO0c8oSKH42JOGiAAJItH4fAaf1wBHNoO%2BR%2BIvz5vvbIEBMUfSHwKOmQgIjiJwAJeMG8TuiB6fy%2BMAYi0R0lEFHYewQRjef1ZB5QGqrzn2e9CQgiz%2B%2BOBGKgvK%2F4VYSdbDGfk2Nr2XoULcqgu0AIVMbg9Q%2B7%2BcKAwnk9nAAF%2FYOZuyMHCjOgqEc0WME1rwNE%2FHuFGGKugLIJFw8otC6HoDkWWaKtb8DQjQpyhRaVLAaKOUQWOVDd9fAAW9GArpTIhSbb2Fg20YBQpfWBPBzd0GCcCRNdEEpyHz1VVaJKUqUOWaTaAQVlGivpeI7t5gtJcoidGaA4rebQ83f%2BOw80xzheSjUTT1Z7Qzmyjgkh1CwIYqXDlA1dkM6RR0R4neUjwuWa8RLDxaE7uZYr1YL2Q8ZqHV%2Ba50UYp4rnJJGCgHgMegFFVmNVcxbzhZY1nLnLyci6hfpqtCSISAYWKNcMCJKnvgwSUisRE6PU6AVHVoLHHmZgRv2TjOInQF4WCR4noXbtlpaCqwQo9p3R9qYFMRJSR0iqMKXI4aijydR5MRgDxVxpCCJPVSIhJGPBUar6nBbzhTgJaOe4jNFz%2FK3T6av6MY5VqbTfXIFDiW%2F%2BTBOjPGLW4SgwBMgQC5O%2BUSgg8%2BcYJbXplwJGjqw0cQqzGbQdMpMpQYpKInViT6tqNBJkvTRmrM4SjZIjZyZTvwGWA03KMY5V0VoCiisML8C6z5FBaSsnMVJMKl0Sof%2F64whVkThfM5q4hZlVZowcu%2FZLDHMnNvN1UlMfmVDpcnnsTKCfY7OmKV3OccRw0Fj7n9Q3ydAr7MxQ7szplIgkEWpOzCCwrmh3twAK5LliagQiogzDLK%2FkaYc21iQx5RubpwohZisSKHQlR5uNCChxOscxK1WMtCTS1itP0EKBiTCuEYYj8ozKZM4GETmNImWSgcjEIYzaHLXIhp0SSbEwXAmU6lS23w7kxI1zyUrZ54TdHAcROZ3juJVSu95u7%2FyngDlMNhuhy2WCIa47md6JY614VBbQRkEbl3C4%2Bnfq%2B%2FuZIWIDiMhSDQkX4vfltYi04Dki7FSqDhtHgl2xlqLUHbCQNkD19OK8EpxMHtgM9LvguWJrLlpCIP14ZyJVFA0HRL4z1hLggt1ukmyRcB6lSdsqiKQjOVDgQpNo5FKyGRl6rZkAVW7RQhvxa4r9yk92Gh3FqzzWnlEONHbBsPfcAoktmwc01xCPyDcpMfvRnomvy5sRiVZIgURDrIOZFVAy%2FyKI4jmd2Ec7ZY74SgPUnLFNLwAmlSsRrn0OVFCHSoceq2wFaRIQRt5AL%2BDHQNW8SVphV1qlATGi%2F8vmXM6%2FqZcJGuN7FoPBiXFgoYfiGDYrJw3t6sOij5NEmd8CuVF0%2FcREEMVWSTPz9PlKgrn5koDIU8rvRLtCNz2Ix7qeP%2Fbdz78SNKsER%2BMkc4ZDD9Hzs15WchGRxzGGQxgP6qhqxdDzl%2BY8P1IGDLnK46oBgTqTkRjHkNTg5gtRfFzP78%2BbCKxfliP6P82kt2HL3R0%2Fx%2FblDocx%2FjkBmSFmmGLYw7agBleWcTlmDiTWk2wAm%2BJWJZDAzRfikvopYOd43oT9Sg3RkxwHeHVbpZ5tLDt3ESEgWZPwOLQIZBu3144qNmSrpDpAXw2uB1ZRmUvJkaX3IFmY0wFyNYyeo22Y0E9WWgZztlH4SjIhwqmP98sCJXuEmy%2B0SSr0gxINz3Ec%2F6cThPt%2FqqrGFMwNcvek%2F5z4r5P9FT2V0IpLhibUDjQw11cFRC%2B%2B5NJLLq1DiFuifMS9kNiDcmCukQQ6%2Bc47buef%2FPhH9IPvf%2B879K1vfJO%2B%2FrWvfO2rX%2F7SFz%2F%2F2c98mj%2F1Sdo1NIMprLid%2Baf1vx9SzXe%2F8%2B1vKb76lfrfFz7%2Fuc9%2BpuYTSwZm0Ad6%2FI7bf9aUj78BqBqa4dub84mP7YJ0WIZX3nlHC3xyKZA%2FIPHgRXe1wcc%2FPekG57O0DkgR0El3tgLHkE20nNsr9gL6ymDqznb42GXgTbbV%2FHq%2FOHMU0AAhy%2B9qiTdMvuatJsUmlK8Q6JK2PJ7SPtlyss1Q5HkYGoN3d1veRx6agG%2Bp%2F3ATyFcCK05pi4%2B%2BcBJWAR6dKSZhXNd5%2FO7WoIlxfGe%2F8CyDfgDlgStvXdIWH9kFciIm90MpM1ffuqQNJkYV4HzmUzbFmcdX8OVB%2FqcZLOnu437YjI8DRRPulvU4CCAkgE66m07csmFmLyPpdJ3UnQ9PuirAvN4r9kNggDlM3X3K3Zpe4IQtG6aRpGse3ebG5RPuTo82xSSQvS4%2F5W402wlb1iNJ91%2Fz6LFWXg8UTrKaoE0xO86h7BXnB99j%2Fu7xu9Gkqx895rMIH6p3OrkyCwb%2BVUCnIB6Sjb7zrW9%2B%2Ffjd65Ck%2B61%2B5BgNrnc6uf7%2FfjoIp5nGqVbMbPUW%2FvLr96xbiCY96kNqpwNwmsZjbiDZqI6m1%2B25BUm6zw7686FHCHRJA5BspJK87hc3G0lf%2BsyBxximTm%2BKJduHX%2FuLmw5YQHv%2F0dD7kK8Vp7UDlu2DL3zwKQvoaUNvQn3rfOB98PPtC%2Biw5w43IqCTzmjd%2B8BOkAfVuxhuXzlMndF%2BgJeCN3dYvYvBtvsElp%2FePh%2FQ1L6LFxDxcNvSBaSpfZ%2B59wI6vLP1jzvj9PZ5v75e7tkvXUCjuoMpg6kzO%2FHUBmZ%2B7mHDTC0Uw7LTuuD9yDjuEbvdVx0sksnvzuiE906Z96ay2O1i1r3uOa0b730PIeO4y6Kfxl3rnpVndON94Dbs5sVqBQt1rHs64n1vRNdIqlioW93TFRzjd7VW7r5yl7rnjK54L27RpmNhoRxWntmZpzQDpjNgoc4E%2BTvjvfaZ1vWowUJdCfJ3x3vwmdYmLNSRrtmf1R0uJurKboSFcpg6uzuP8Q3tEQvNi1wG0ARv%2BVkdBl7pZOii3rY%2BLHQQQC85oP%2FqEH4PbpbQhoXaXjyT8Rq97%2FPFZ3bovXsnuha6TWKhNXo4whKmzuIuuczViHzV%2FrDQpNg7wg4Vf06nvABdLtcysdAMOhyhB4916r3rLbgpShcs1Ori2OwVmyls2UEPn9yp9y58eMcJC3WYeFV7zWy6dUlXEDZfI%2Be2g4VKF53d9ylnijwagpbtD2w3sx6wZtPWE%2B9q38O1Qe0CCznRkhk5HJgjk6CTZl9x5QxW1Wy4dUmrvPN1uPnRFoCFgH7tymJzCE2CzlZb6MQtm9buuwAxVrRh6wnfa8l7Z9MPixj3UxHV3ftVr5k8iDg2CTq7zkZnnKnWRt45u%2FlqrKqZXr%2F7uDbYidoTbwFYyO80Wg4UVAKdzeiO7mTW7NLhVc26bfc042HUiJE7FprGcx8%2BdnlFjHz31uBNbU3wbGrL1s1XT2NVzbo9r3QGnXSbc6yxENpxP4S%2FtJPAMie0JN%2F%2FLtF3asN0q7CqZvUtx7zOgTcDhTS%2FX1ET2vvr0WGCv5j3uBNYNlLRX9326DVYVbPw2keOxmHcKmGssRDoeRT4I7ktne%2Fr99yyah8z634vv%2Bmov9B5x07IqM6XIyZh%2FVIJU%2Be0xxdYRR%2FzyLULkapm0XW%2FOfKdb78MEhJfPIgaFhKWi2Sw4twWwZK89hc3vxypal52wI6fEx72KAMgiZpXL2vTs2c76rfXLTI2DSu6t9cYAyAW4T%2Byfc%2Ba7S9%2FeePLlTXKEYkfmDVYKM4ASJ5HntMlRhLeuePuvh6hLqpYCNwYg9O%2FPlAn%2FOps0E%2BDKcF%2FLKOChcQGYBmsPKcP3Kc0gPV0oNYYkcRCor%2BTyjplL7zXahrA1bifUrEguFLVYKGYAiCZHtkP7jM%2B8Gs1VKxD9LCQ9M4oBPrd2edwH9ipt8Wrhop1iBoWkp%2BAREDnndsL7150Ll5ZKNYhhlhI7IZoY1h5bk8CS82DvGnWIWJYSPoqU8KKnnDvq8wdKnTrECssJP%2BVyxgeO68n3tssHSoM1iFGWCgCFtivU%2FYlwJZL90br4I2FxnX0AJBQxLcv3Gtpf2mxDvHBQuK%2FZ5Z1zt54l5nbXxJah0nTPT46AEjC2GS94d73mTvROFiHiGChGHggCcv7w4csnWgcrIMvFmojAOhgP82Bez%2Bff15fuM2SHI%2BTdfD7Fg3raAAgtPBFuM%2Fsj5fuN7e5dbQOnlgomgCIum097DP7w22WjlPO1sELCy2iAIAQ06JZY4YUPr9HnuWJHtbBCwtFEwAF31duXOfskWfp%2Fe5lHbywkPQASMrwRRJW9Mi71Ub66ayDZXCJVaQB0NGhTxkXW7jMaP75wV094jYb6fe0Dj5YSHAAhBzJ5gLEtJf2nbly09LZk%2FrArZY0FVmsQ5lSynIDIGj1gcsBM5s2zi459ZQuedC8bCoE1sEdCwkPgCAfPE54%2B7p09hWbZthit2rNhlu3ntgJt3zdnHcqiXVwx0ICt8SRNYm1MUxdwPUGOuek2aWbrprZF%2F0u%2B89cvX4rfa9dz7IrLuuQFCwkOwCCo0EzyCs75%2BNJ6LQTZzdvXGupbqZXrd%2B97fiWeKYlygWRdXDGQsK2xJE2KUUJyxDMJPp9Tm3dsuHqmf3x6mb6mnV7jv1iM6y74rMOqcFCEQNA1PGqDkEbZCG4ZfvBCVtreybTe6HfZeGqWx455nWu3GJJQZTQOrhiofi3xFnvo4YoA%2FrdBQ31At%2F%2Fnn7PS9to3TXTeHWzz8Jrb%2F7FUW%2B2ctqcUzCpdRAPCwWKqQ9n6RxsP4rzW9UFffGeY%2FfcsnohXt0sopt%2Be2RkcLNlV8TWQSosFKVYe0KN7LSr%2F%2FvC54nU%2FQ%2B96pibeeF%2BeHVz4PU3%2FuSnN1qSBCe3DmJhofhcdi7rfZ3fqc73TUf94qbVi%2FZBv8vdjzSd6tNbB3GwULR6%2F4xh5UVdgSSpt9C7oyN%2Fe%2BOBi7QNg4n%2Ba8dgHeTBQnGKkS1hxQXn92nc%2Fsaf%2FlwJcpEKdQOrdUBOzeJf%2F0zp4oABUD2TQMsu7BO3pVs%2F0Us%2FmRT6BibrgI%2BF%2FviPlP4ZLgCaDQQ4OQL6r849645uVsDAUtswW3FaB2NqFpDCAUAsx3UqgH7XO%2FTml8uxcq15O1vxWAc7FgIUCADiev8Uob9U3zCDgYVhA4N12L2l2FKzwBMCAGI8T5JAF13YN9SruNYNw7Kmtw6lFQvBiR0A8fkhKbDAhb3zHEZx%2F%2BiQBcodsvi57f8q2rAQmpgBEB%2F3EAQL9I7bIHY404uRCOIqN68sqVmAKTAANNXC9QmhFFb0zuNXayP3zhGD8YLaOuj%2FsVKwEJSYARCzCRIBC%2FTPqwmclSAv1TZQWwczFkJSQACo2iomQZhA0v2L%2FutGI%2FcrwwYW6zBtsBCQggFASyeTIAEW6C2NIjQ4SGodjFgIR2wAiM0kRE%2BcNB%2B5XxmYMKV1MFXjNYqCAEBp2ryXliKFsLmof147szWWhg2E1sGEhUDEA4AwTIIUKKh33K%2FP1mgnQoODdNbBkJoFhtgBENWxmoh0AboCurCH0W1Ora8MTJjMOuhYCELoAKjaKgZXrJYaT1gcLgXURNZBx0IIYgBAPCYhonqetpyi5QgNDtJYBx0L8YsZAJEcIMECjqawoo%2B8ugW8mDCJddCwELtwAVA9tV2YYu4Kv4bFf%2F3En%2BMOI0isg4qFuEUMgAI1CUfNCNyo%2BK%2BH3N%2FOX9PGdykgqdZBwULMogVA9CZBuLnSAT1%2B0RMTXiZcKr%2FBVdPclVekAAjOJJCnV4CJ%2F3oI6cumuo%2BofK1DVrAQpwgBUOAmYV5s5ojqpdfSsinWSwHKA1PRPHXJKDoABGkS6NMlAUS%2BFz4xAWDCq5HWa6PkExkAIjYJuOEt4HRhT8nnmPsTMV25WwelTNhEBYCITYKYc6XbPsNXbeJZurRftKQARLgUsChUV1kziQYAEZsEmXNe2tcodktO%2B%2F0AUTPtUn1NSx6RACBUk7Cc0s%2BVboMViXDdz3ds4hk%2BwK3Ybdi4lZZ0Sw8jytrVOqRBxSIKAERqEqjfMRe0bGAXcTThhZi98CKq7VtcMkuvcC1207XNKtpGx7WKrujvW4Q7E07KK5pxiAAAUZoEeh%2B0CHuudBms1JOcw%2BfW0cxnauaqaPNGdix2dM06PpZf2ZxXtwPQpYDVSPHj9EIAQGmimAQG3hH6XOkkLHPJVm85hfToE7bS5vU0bVivsZiw4Wtv5qP5NY3oc8TCrSofrqjFD4BqzSRQb1nQz5Xu7DGyGmWj73%2F3O3T8Nnp0HbsVu0V03U10JEUW%2FDnua8TQ8XumPCmvaOUJgDhNgn%2BXAlqVsDHpWtcLfKmOfv2x%2FMgtvJD3cyh2B9L1N%2FCv6c86%2B5OlWX9Vy35SftspxQyAKrWfB%2FF1SjHmShfDY13rgl579FGP3ESLyKHYvfSgIxY%2Fvf8RZjhYDZSXMiMUKwCqVJNAfPIjSwvri7rX%2F33g%2FXr0Xx5Jv72RDqSXoVn3Pujwpz392X2N0Jmw%2BYxPOZcjkwcAIjMJtO2OxGlV3yud7333GuN54YN8%2FWEHYbvjw474IxdbXniXAuqR9q%2BsiOQOgKhMAkP7wqjcOGbjGAr1Y3n60w4%2F6Kl9bmYcIqdM9Z%2FtFYmcARCzSXCP8SDPDaRsA3pPX3zEIS%2FtZzNjjZyivUEcpF%2FWtYArAKKJQlMT9xeQqfdMAlXh8BN4%2BhHWZqbCqWYWhg3qicBivQ5ojCMAojEJVBVdEyJXLL0I%2FcbyS%2BzUzIx4qxm3yCmqyLyU9WW0TXECQCQmYUnYESy%2Bko6TNdybmaKpZmqADZod02bt6BN4FjfDBQARmIRtRdfPN8airKUBveWCtJohxS6q3Jja%2FyY4ACAKk0AG8SOtlgdxV001M7BVMwgbDkcs4bhjB0AEJoEK4sunJ4Wm5s3M0FzNTPmqGVps%2FuTNOfiu2AAQhUkggPiCxpIOSx00M4M8nnr5SZJfeKPr4IYFABGYBCiIv6zqmKrTZmZBX80cYdRThx2idR2cMAMgf5NACfGJTpmrNiD3d%2Bummin4qpnFZlndW9f%2BO2AEQN4mgRbiE1njMlZK%2BqTgW0xHpNWM5fLgpaqjbmr%2FrZgAkK9J4Ib4q2rqdMUjSupkgg7J98xczeSR%2B%2FfM3g0w9DNa18GCDoB8TQInxK8W7qg7rupnM1PaqxmH7j5iOYWIn22UBoB8TYIXxPerQKbOl7RirD41M%2FZfXddqxihNaJ2w93RlkAqAPE2CD8T3qkAGbhVIexJNFe1ZzZithv1iT5UCgPxMggfEJ6tABItoIqf83sEdqhn3Gxs1O3V%2F2OnX7gBoNVJMgjvEJ%2Fln19KN9XSN0CL7BUd7gbZltL9XVPr0ri6dIT7Z21trFWVFbr2x0WqoabvwMAneEL%2FyOI1B03xTTNqIqBoH7G1TvywK5caJzZcDxSS4QXykCoS698x43YrUxlyw1VaVtZ7QrwQ5QXzCCgQ0D542pDbmgg36%2Bo1%2BPmg0CQ5bxiVgBULeG%2FaoFcn5khBzqpTH6r6v0k2CxU%2BmNBDACZzdRaxqNaJIbPTpZTIrpe2i0plwLm1bOJ0AYsSq9iRHtZCK%2Fv9gUEpqo2yN4zZOYBBCBcIwt6q9obl81bu8dOhUfqe9qNO9h1zvVv55BnHTytfcv6zcifm7v9nLbx%2BbHvfYA3W33wOkH%2BEq2dgNHY8Lz8F8pfeL%2FZenGkUr7zU3v1Jext33%2BpQHzMeF95vt8Lou4Y5j0%2FMud%2FWdyr3eL3aHm7A7GgubHVduCRq7Ps9xuYv1uBj%2BQn1ceL%2FZDq%2FrCcQ3myJPLeU73uXP2al8X3tR9%2Feuv8ZWXqx8fngjM2%2FQ3PoN6w33iiteRKa74sor9HJ5c9uUb79RKTcod%2B0O0o%2FwP8eNXXY8LjwH8%2BfeL3aPUvM0N9Pc%2FOVPSrO%2Fu%2B9xL79713eNx4X5m%2B3wui4i33yIvPkF2mZ2iv4WM3%2F9a%2Fxlw%2BasrJnXF3NW5ib9hc99Ngm2GdX9Ko3uatvmIqek%2FX8aiNS3tgULvkzCeRrNM0mwmThcjWx%2FKcrFbKv9qSyt89mb%2FgJFlFZgUEt72tO1%2FdijBxMd4pcWElSX%2BtNZm%2F4iRY6Pm4Jp0jPSVehXbYzE13hJR9%2BxvenvMrgVdoqcwmm6NzP9JY0W9is7Llfylr5twbDT2jp7HD3BNtFNydaOuhoqUhtIO13BdYycYmr66838RUwW%2BfcLqE3x80BpiWNuraFoMKvdW2q4NsXiaqQR13Z4gVYgNnvn1CWqHpsesl0RdZ8w537i3xir9SiUvhZq4xx7i%2Fg%2FNMy3GVyCsOVlMrSlJ2l02WKE36fKoRHecqL%2FuKjtbZU3Hr8W1h5dKKgaV0dZgVYgOefs2NhW70UzNrWrVzPnouhJ4Zj7CWEnipjqmb3TQVYgjo3qjVvS0Nx%2FRs%2Bcy7%2FHFFnuJ77xuWLZ7z2MCoSkdUZj8wy9Iy395AyJjXr2jGTs%2Brx06hQZP4VRgXiq%2BTnSIb7yY2PtA23KnMu7B7TPBnNMC8r4XDFT0L2fc1bqi51ML3rmEOvAmNgoS6SDurTGrqGNz7UIfaT9HgMY5YD6x1RvOzkeqlFNXOJbWDLn8o5oQhmyiKiaCXujALqwvwRTgTgnYDPQIL6WT49bHBtbYqP%2BkYuQYtGtqtkqWjHKgqlAPM%2FttChlrjHKrJlz%2BUcoY8j9JMYxR7%2FFXYHwDwy1LWs9ZTT%2FWIR6ahackQiXhg2x13dYKxDWLdq%2FYlTrWegQxZ9UsRBFxFHKGNKxjjPLE34OZUtKU60i8Iwz65TYKEVkYaLcT4ST32u78YBhJp1%2FeK0QPzc%2FYvocjzzjSbvlnc4eQXzhuEGk8SH6ynfp4guiDdys%2FMRoKaORjBXgkNgozUgBxGO%2FxHR8iNO9H8JVICQnblpUssVQSRmNYEwQj7zTKYIM%2BxYTE47sTS89Qa9A8MLD5%2BzYZko%2FAxyqw29RjwNjwUI0I%2F8QjuUmkjz4r356N96bX7erQFDxtlPbSGNOHQpS5RnvyZw5F%2B2gAfhhpkEbX%2FYB87huL3lc6ie04V7IgOtEq7NYxnVzSGyUfnAQonQMecZvzKDq2%2Bc32iuQgEZrrUd9bdRO1jE79cy5yEfsBB42Yl7kUgx98On5LY7jtA4e24zT%2BpOf%2FkJvnoM%2BKrPtFKDRmH2cVmPmXByDfflfChBjBmUprGiNbx23jdbxNY96zMNcx2P%2B8ZOTafOHYUTYUKJSjRnfeMyueafTWwdMJny0V0zWiBfum7GVaD1dPU37dva568FkWTBTTlkqlHHXjZlzEVkH6g0rASJWjWGlg3fqLG3ZyGtmeC97Adt%2Fmt5KlF%2FBZb371S3g2VRYYkoWC%2Fb8ChzzTuewDoiXApqIVaA6aZaWbuIr3QrYzPR62ryNjlfvTkBtodgRWzM8JppqIvoosiY2SmUd6I9eRZwvyZlie3aKVFbvoE1rZ3iB3THzRt68lU7Qo7%2F7HSJELxCilhMffJ4G6ikjkmyJjdJZB%2BINpSCz6ZrhtZv41lk6%2BRQjmn%2FWlS7IlHwmfhZEZaENq8ItPyxEaB1IN9T0GkKVlz1ARgE76Rxm1qP5CXKfUxBn2pVquvMxoCyJjZJZB%2BjO7zO8Vey7SLkL8b9rtRd8FyyFAp8sdJSpFWDKnNgooXWADSo9x81bDksxlH1S4rufqxta4iDIHwsRWgfQlbQ6FDJvOSDRl5iFV8poivJxBpYxsVFK6wAYWnhzhJkwCaj6ocT3TRlNtYbgMiY2imIdWEDQOSnzDf0LoLAHtzjkn0DySJnjEryyKbFRIOsgwDIMfbV3bbh5xXr2OvTPnH6pBAk%2BhhERFkKxDiKsyc%2B3d6AfUx3fshhFymham2gcUWEhHusQ1Tyh4y5vTY4kCx1tspFIIsNCGNZBiimaIN64qXzbmppMk9%2BlvkIkUCLEQsTWQbTeFIA39z8EshslPlV%2Bl3r%2BMiHJnHc6tXWIqf66Vv91cEuhZCmjGVZ8BkykWIjcOsjVgwbvRqn5ezdtpdoqv6%2BmyUZCiHkWDwyp7MVwvh5Vq0p8wvwuTUsEEqSMeadHwDqc7v0Vc44mrSrxyVJGM042EkV8s3KJQdL3X%2B1dg6e3AoXtxCxIkzE2TzYSUZxYiCyrPYGmwYinVwO1osTnSMZYA0CQIsZCzWuV3jp8p3c9nm4DakmJT53fpQaAQMWAhXgmayKLHgInpQpq5y5i6EyCZamOUMWDhUS3Dk%2FqpRfC3TwMsrESnyEZYx0AYYl%2FdnySW4cn9BLeTa0WcFfit3%2BlbV16K1xxYSHBrcN5xPluJjBuYOeDJXN6EwBCE8JsNwW3DoBioMhdid%2FyndNb12pIBJkruAZPyG0dHuhdgyb1ZCisSvxuLq%2Fts74GFMjsdaW2Dl%2BFE6mbhMbXgHb0O%2Bgw6%2BtgRbRyohxzdg1e3%2B5dj3bzfCBMid9tW2sGQOjixUI81mEmARgA06837dhuKPE7vqY2AyBJ5qON8b63mogABkB0wy6KzUseh5ju%2FqO5zvrOYa6ZGjYWkiufXP755b%2FONr%2F8lytjPd3qyCwAKD6rSCDGrjikryNBNq8YxuNe8sbf%2FFrEMO7wQlq0NdALcmGLD2ZpDRybjlgfd1svhqSsF0PzTAISnXWYnVZrJ%2FarQrFXnDnC3RWVPvA9h3WheJlxXSiS%2BpDXGotnOpieGvSimYWGhURYNdhv9K7z1Fee84F3ve2ljzJXHob13%2FiSy3quvEpfSNH%2BNHTH5XdoA6s8UhabOeyVe0c9%2F%2F3vffvLH%2F0w6zqPPD37r%2BdK3MVAV%2FDL74CChYC7vYPuyuadOksbeeYAy%2FNcWbN%2B97Z72tEL%2FK16YrQdLSuzA6D2sGozm2ICuiudS2Zv3bTWYrGKef3mrcfp90vyTW7t%2Bezk3cw9dwBArWJ1diC%2FgB62P6Mbnrlq45atP%2Fvpj7t4RhAxlC2PbjkvXmOLXoUh2mtmbW3I6MQ6%2Bk6%2BgzvS%2BQKJDtaSuQCg1rHaShl2zY149tKzmM%2Bg0zrW878KKGhxzajHYnS2jFWV2gW5qPDKugdXnnteveHss87sw9jO84Ham5VGvmxeQmIhOT8EtDFM9ew5ibVlA0L81Ut0rwzF%2FOT%2BBFCfxnB3QdrSQlH6ZXCLNhY6ME6oCy8gYY%2Bek1gM41amosViNTJdza2Un8Qj0OMX9McDilow%2FBCHZe3zOnZgmP8AuSlefzw1stPYwAvH8hXGGwuV%2Bwl4XcYzWNkf6pztLCFxBkBtZrUSMZ%2FYG%2F7%2BMkjaMNgWDwCUw%2FE8sE%2FsjYfkdLwZ4%2FnoqQAHwjZwn9gbzy2n%2BeexzEOPl1T4Xx2g%2F%2BqNBxQ5W2nr6DGytgMshPzEvqC0%2FI3unH4%2BUgBJfiqcw8q%2BcBuQ233AzW%2BPhVduy1sC9YR7LwPpYl15Pnv8w7IfUQF0QU%2B8nZA7dBLmuce8LPo7Z52xJ3hQWjsJ3bW2bRgLxbCsH7wZSOCdhGd3eFXdirFQCiv6wauAsE7CQU%2Fv8vGMt2MsNIapfnAZxJZOwnz8nI9FXZo%2FAdQPao2vacGh08ct35qxUFAn7AUxjPG%2FKbUrBVCcsJBQh9iDx%2FrAW%2BHBvTSLTN2%2BPoE2jYUkrDj7nM7tW9y4arv2Z953%2B5oU2jUWGsNUp%2B%2FL4DfXLVIrrXRbe5PC65AQcWn%2BIqBueO3RN798P2QZ%2FAM7rux62CN6WEikB7aJ%2Ff1X0KLrfnvkO98Rw7jj4c34YaGFRA%2Fs%2Fj13vBVItPWeDNrTp1kSAgFsg3savs%2BSVwL5nAAomliIegZlITywGcftXjft8N5aPko4tfav%2FfdeEdvdD6mr06NtMV7DE8CLXTlh6%2BY1Lb2fml2QdagAiioWIv9gwODjx59lZ8nuDZi5i2n9PfR8kdkZD8r5WQHEMPYn%2BQzK0C%2FjYt6dJ2%2FduAaxZLNvO%2B%2BbiNQA7qSgAPI%2F%2BuQfDBj4hw%2BkM3vrRqxS4TWbtffK1Mq98LwAqCsFUJSxEPXaG0G3xfMumd20FqtU1m7YsqSOrlO29f6oHgY5TyuAeMb%2BtEc0IZ1BGVpaPE9BKpWrNs%2FeceftP6OftGu7aCfk3SiA4oyF7Dso%2FKPYYJcD1m7acuJpp%2FIpnYznAVVNFUAtoqwcfvp8V%2BTn7BS3%2FNOORNmxOZO6Gs97JVDQTAHU1sp6Ar7jcdfvcW8pxI0UQC3jjyRkIAK6%2BIwu2QXpBKAAQg1chE%2BDOoQ8KCcBBRBq4CJwGvTiLnkjkGigAGoNYlyRH3Aa1OX7l7wNaJ5TAAU6idkA%2FnAF1KX3EEhnBVDHKUG9oTvePQVjVwVQ5ykePHZGZ7wFSEw4CiDRest1570AyHdTAHUglUDd8TAkTgqgTqQQ6JLOiCF3VgB1ojvO7Ih6S%2BSqAOpGd3TkkdripgDqSnd0Fai3uCmAutMdHVFvcVIAdag7uuFNQJGLAqhL3dEJ2ha7Aqhb3XF6J9Rb7AqgrnVHJ89UfwpyqwKoa92xrAvUmP1EqwAK4tp9B7x%2FKRCiAOpkqoC68B4C2VQB1IWu3XfgTcFYVwANNhfD8lNa5%2FVAqzQF0HAjh6n2vaXwgKYAGnBEQCef3jJv%2FpftmgJoyOEDPd6md7TxCk2PmBt4TsKKlnjVI6tNi3TbF88NPUrwmvP6PYhJun1efvO%2FQDw3qTLfTzkg7HtqA%2B7Zs256L9NG2c2%2FeOOHmdV0rMn1q8jzcK7jOt%2Fz0jrkLRcvvHbP64wkb1Cfuj1pOepPNjkY7Hu3neMeXbM%2FYpPu0VfW0Z8iA6XwnSwc5Ke%2BFgj2PRmDT9iNvL3ofVet21ZHfx7fEbX3d1S1u57vgez0FI0Tt2xALhpqM2X3fEM9thm7XkC9wOYJ1%2B0iXJwLIuvUFXefshV7K93TV%2B8%2B%2Fjvf%2FqbrPS%2B9ECiYxK4SqedK10SygS%2Brdjwwg7yD8M3H%2FUgZKWug%2F7tiUtzrftgRqwi1S6ff6FRDnW8dzidihgGU7Q%2F805aTb6%2BTUAt6%2FjcYT%2Fx3st3JprgwjJ1O3X1nW2M7l4E38f6bbwLhQRHRSXe1xU5IJ13KYnMQzPDMj7UEfwqomnj3vDkKqEvFHS15S4H8iVcRdC6kFpgnt8QukJOuwndvHVaDjTvaYaJR%2FuF9FhJhIMB2vCUW5d8QnLBxVyvsgmRuQBLUwTb42BTkQxJOYPntLXA8UDgoycFrw1PjOoOSEGj5i%2FlFL34R5q5gsj7rOm9ghpljaMeFA5NStuPm%2Fs%2BEu%2BgJUS3n24K%2B04tqecK%2F9%2FXVU9EsJ%2F6r3UnyMCOXYcdFYpghSfzveEQKlEQaVQJe5su8xi9iJYN2yTGqZYhLRMg0GH5UkBQUQ8XMOcQFxYk6TD%2BBvMgg8ZWIaVzkHhSakF5eSG%2Fw4XvqoCj2%2FJHQihZpFJpcJRQ1mjgheEpIVt2MbPBRQsha%2BmiUgrabSOGlWkGEpEYXJ4GQS8i5ZvgFUpDKxVCMYr0EiZoQYk0cIE1EU9LUkHbwIXWYqxFgCANmC3IokoLPhoshwLzcENHqRcOQEiqTDAoFadGxGyVkWmkcgNlYk4CYAw9KVfj0bJpOgGz4nvqPn3hDDXMa%2Byj0IJEcpyNWIhBxqR1mRp5KElpgoYT0MjnQqArdBSP2S8lchFryqohGwmg4MslZ5Y%2B4UsKZewpymVYjKgbnuH0J5aCeqxFoCWIIBjVxUiiFfjUa1JQSyEvFMJ97%2BaT%2F%2FBelytmFa7qrdQUPRc41WQZ49EtPchQB7DBjwwOiNBpeAeXTGHdXVjkSZgYFCI5SEAMsuhmx1CP%2BhCMFWASI0yGWpEkSxlW5CkQxJKGkmigFrxhxHoPkEEOmozD1tDWxWa4JUqrWJvGHTbbDTTF3RLJawlqIKgZWa2IqzqAakYSCAoSIeBQWgjMvGBEEShDBVHIxBLz1oU8pN8Xh7sTZiLnUqEZKDEtAchIbSXyoOFDzLrO4FsgfBoHDwrcc7koIkZ7DiJZsoaBUK4JBmUq1fCaNmb1iFIAUQw4B3Axmzjx%2FFHlZJRQRhKxShRKywRMo8h84BwKt%2BogaEUKkNzzaMrk4z3ShK6iGTZK530Nk7I8oaQR7%2BQhyZqFBMRllDIpBQ5NFxikbnmTmXCP0WMaZhRDSAiVNOPVyikkRgKcEyij1goGlC6oK5Som0ha%2FlYGAUNfz66KUMtUQhZ7Pp1xmQSWQakVkMgtHwwUliwySvm%2Fcmis8f%2Fjo%2F5QsMk75KdSWLmdt4edQDaIx3Ox9DbcCIspaqzQqjwbiXA1fMLUoIw3z%2BTlPykUguEUKMQwJJRA5qvKS3OkHXJhEkFgKrBcNKAJPBkplX9hU%2BKE2074Zmc0mnS%2FDAYWMNdVtCoHT8plmeBWXAy1gTMNibfJsKP1UG9qpEkhkpc%2B0D1OgONDn0msg4SBTQaHqlaCWsg5xGEMsBhCVWa%2FEKQtICq48ORIZcCG06TkCUubKnEuPUsdEmswJMUvSJPK9TFThxM4l%2Fh88K3b9D4xOt8200heiU7JirOj6UKGoraCCIZQRhBoCokk%2B8AT%2FD57VGdaKVIkRaKUHmUuPEUElOCF9lk5cGK1NTNUEz0XftRfrB8%2BKoFUNzEb1wJgEePFjfS49TgaaC%2FQfum%2Fgq0%2F0G0DRvpqBZWlJAqpwT6sw9Ln0OF6uRNSCeUyZAXPoZUNoRzlEmnZAv07UWhkfj9a6kPpceh28WkpIW3oRESMSSR5E%2Bj%2FVN8i9xFfEaZFpNYqXFIEx0z4uKDXm0mNksdnb8FVNk3mB1hRJyiEaRnr%2BKpVUjVgRFTKNNBEkB%2Fq0%2BiCXTOZcekTPX%2Bolyi%2FCqPDVN4iUREFeiz20xvME9WPg5n8rw8xPQo5IJVPVcMBPKle1RJBK5iJACVN%2FgFBAQZnbWHsQIRNyCyISrWkQs4JifEiv8iwTsauhgD5RwwHJiADta40TanKUkyznL%2FYuNiKFX0omJYo2jlvEVBCKYYtMIKO%2BQh%2FOFaTkllyiFGAchT%2FSjJ0FNCIlqGGcemLl4n94FwtBUgf8hIpcNS7kFXk5kh5LtlCBOZFDenmRhyMoDLkjyosMJYvVbZIUFCe%2BYbRWZkUCoWGEfhBARLFv2JgTEGJzqyz2KUfaPBwm8LnQWyAMyZZACQWTunwIvNwgGym5jcAgQHAV119JKpgZ6vyx0LEk0RddaHMxk2xko4AKgYi8wpiryRlZjFMPCVj%2F3QfdFRxIYN8lSQFmAYPCip9DHBqUHCIyMYEDQyGbUZ68Arvq96QLJfjGQgsvt8IcJJ6Pz%2FYwZCNvuKA3%2BGmMC2MFmUNP9W5Sz9eIU222rvndLGTq0oTibLBQ6DOsQ09GgqMRZ4ITqeqGKMThzCuFdv95oZdEogrqtKUoYhUdiczmqaMQnHiBlYhKMQSoJHNGvrHY2UtHahl06qtmAlKNnMxiGUNcsLksWigJvVxoxRISvVwS0gMkJX6oS0KSTPlrUYf52M6T%2FvP%2F0NXN58HY2dXR57XaycuJ%2F%2FqPpBgAUEsDBBQAAAAIAAaTPl0gsnS4FQoAALscAAAbAAAAcmVzL3BoYXNvcl9jbG9ja19oYW5kcy5odG1svVnbjts2Gr7PU7DqYeUZH2R57KT22MWkSbEF2qCYFshF0V1wJNrmjkypFDW2G%2BS59n6fbL%2BflGRZY08SbLATwJapn99%2FPpC5XocsSniez71c91KV7D2Wm30i5l6W5tLIVE35XZ4mhRGzRCzNtPct%2FrKdt7iJY6lWbMsfRM7SJUuVYEst%2FiyEivaM5yzPpFJEEiVpdM%2FWXMX5lJm1YNGaS0V77BozhVY503Il42TfZXlqiZZSJDHjxv6QG74SLEulMizNI5kk3IDtVpo144rxTZZIU8SCgT9PmEkPfP4GSQzXpmfSnlAxiyV%2BqkhcD9bh4tm11XbxjLHBBfsBuI7dUvONcMLGmm9JC8PvieMajB%2BEZmshV2vDZM7ILKxQMRYt01QZnSZ5n10MALs2m6TL7tJ4z96Vm6ZsGARfz9h7vC5f3KW7Xi7%2FAp8pnjWwelgikutBKeF1LB8q30CHLOH76TIRIKLPXiy1iKy%2FInhro2YVM8vLe2o%2FT%2BRK9aQRm3waCWWEnrEVz6bDMMPbDdcrqaYBC9gkq7htNd7TByEzdp3wO5GwZarn3lZoXQfREsYgxcR0eGXBpOptZWzW0%2BE4wIK3eIv4WWqQMexLNfNtQHWuBxbSgkuVFQiDfQZAzdVKeIQz9wJ8893cG4bET2RY6Q899sCTQti3Mm6LA9mnwyMxrpwYxCfPEErVnl5amLNq2N9bZ99xEDQBRxOLF%2FSDAK4DooW%2BK4xJHTgZ3iu1ccve4hde5AhI9xOuGsBX%2Fz%2BPKZuGn%2BCzv9u09TXC1aY%2BhT3PhEYii4%2Fy3LD03CSoPHfw22jiHNeW6uNc53b9j84bTU67TotcmLbvbmnxSd81BBiRAEjQVE8fuPZ7PSN2eCdQNGKu951HzrPq3dTl7frOCoJ6V6t3hNbxFkMbeXcL9o26y7PZf%2F7tvtmdJo2VyOG5X40W64RpjoLRqUBzoz8IWqmHuvmA2k9Gg%2B9QYeA%2BKbYvUzjViv4iYKMA3kUlBJzcrFqOZEPGC5M645eVKnhUs2B%2BIw2q3%2FeHFoJ6H9uIo0JBD2g2ccyKDFX%2FeuDIaWMs8mjxE7Us25poL0OMMoradtB2GZIrEsCVmW0eXKJoc3SDuomZdCWwRffZravhtB%2BNwMgIDSdf8zjdVrBV30G7IeTUGECn1DWM3Ig%2BbEiykZBf9Hq2fzi4Q8e0DbLXszSR1FECUKp0z2HSaI%2BHMdkW30N8L9G2EPnQkoys03tY2bnOtZJOtdwrHRb0X9RLMYfsWnOAjtiVN2iytDFPz94ncv9y9PzFzatXJ%2FmmGY%2Bk2dOvcckukXDQbjj3xmOP7Yclg10498IXtBKWKx%2Bp3KQNawUn3NHYwboFwp%2BMPxl2Ze3iqtPierA68CprhHfMtKFMcEKZM7Ya1QsEHXHUSJ1iyjjluOe142oxYp1mTo5SilKGUSXDI3PaSrTBnBd%2FbLyEbPQ4XpBBNjauqsio9HOUxKWaOA1ZqjIU4L7Ft5UC49maGtNGxnEivMVH5O%2FJXEU5AFydaPqQuFW%2BVjlZ5VodMs5OTe9NJp8jFGvcUdsh4fPPAXvVlvbqMzh6fBxfRwzDSZtjOPmsLE9EjGMFIa5aAYOC6y0QE0uMwqirKm9EQJ0aQj385h2UqGX%2FQEIOP8IyJfzLzw%2BfcZx0bH5pNKpPqrphPzxXS85aeByGH8jJp45o3UNiVQ7AQPWwormhnh8iLTO88P0Omy%2FYOwiCISg37Fc2Z2gsXbQcenpOT3t6GuNpF%2BAJdsXTEE8w7KzeaGeWHKu%2Fe1%2B%2BejG%2BQYZ1mffl8NW3r5%2BPvT8OhG6MmLM4jYoNpuc%2BqsXrRNDjy%2F2PsV%2FW9g7tSIRhb7qswLFUrHJaWRbKnrPYXSGT2FcdHN8e%2Fw0Gx1OHPZf2uBb8ZAF7RnveQCY6txH3vhZ2JPl%2BDSZaKN9Kw1gBmhsKjj4OTRv%2FHYJ8hcGVvXnfZf4%2Fu%2BzeWtO%2FZ5cM%2FbXDBuwNhspaJr1O%2FxGSxwSP1lYSi0q6Abjob3jmH2DePXMbndmSpskiaGJEabU3v8JmxmTTwWC73fa3o36qV4MwCALyOnmB4s4rVYBR%2BxiZb4zRElOz8D0XnKBzLvz9nn3Nwj8g92lCF9ggf8MWLAzYd8xDtE4ZeuYHWFTxTyK5DOhU9uZZhuphze0nWNWCriVY4gDfW2B7YLdeH006h3j6CoaRMRnsXETJuEGeJ5LuCubsK9%2BdTjtddmeUW7Cnwzry3mIRsW7cF72j2JmzLzbcROufRSy57%2FmZFkuh854WcYEhtrdJ7T0Ac787XqdvyUV%2BkOG3tz9StF31gxk79YdQcYcSe75by9ykeo%2BumW4V4tqGru2mNWC6ESsOxJBdsJ9Rq%2Fq%2F%2FIjYC%2FuT2VE%2BWJvS%2Fcme3rGcDGpUn2rE9zglwV7AqPSEX%2B3B2Pr2FzLM7FkzAelmBtXDRSmZa%2BfsRNUiKNOljxPua8S67xf3p8OapHbSX8DQl0caXMADFwxb8YmPHj7qCHO7FfHcYZvdEqW5z23SdZkiMfbVm1yq8s3xfko7yr7f7%2F%2BoXuSt0N0NPVsML1EaL9gOsdmm2FuKPeQjin3nLFLYRFInocImlDpgkZ4Kh1fSSu2bWVGpcos3Vtf1PkuNv%2BvWkiCuaSzuPCkOSXOG8FioBioNm23iaHcC9STh%2FgyqnZ0fCfvIC%2BcoT3vjLPU53dzBq02uQU2EtwdCO888LcStE%2Fc0ZdiibOC%2BPIt72cI9QRm2KJ%2BVdeA3FA87xdDlqUaV2WQ0GTJqaMfXtsUGaZQiRSOU1YKufImKY1y%2F21do9re9NOZ0z5skdNSmm1iNYzf9yGgsibgiILqN4uxeqnuG87U0%2FUb4%2FqVtJl8cMrlXl4UOrLOvXlEqN17NynJZbOwkRLWniSqbqK2tsM3%2BDMNmYmXGTjVlgVjSJSlVO2nLHL6uMRy9oKfLy06ruBlOA4OB%2BLbiX4B6YImPqB5AA%2FUbQtaC8IKkhBYNMZsvKyDI2M%2BKHHVWUt3%2Bydbsnz3a7GNoo88hpNgFnYMQnb5Jf5A7EftDovPwD3R1KD4035eM3teZb8fgdszFCDmS5F%2BYQn3gdQ7RTFdmnVajua0ZhC6Q6QqsTeTf2vBtkpajADkBUzMRqSJJjoZDG5a%2BySuHyCWcRrRfzB01%2B%2BabqtF1qO%2BUtXMDweHungXusnFAPWMYBEEZZhheqkCncKOeiq6sjb1GdY3QSWTyWdkgaZb5sxC5uVGY0Um6H6xwVsRaGTeV9Hkcv36A4j%2Bh5QsltO%2FZO1zY1W%2F0TppLLssd9tp2Vg0z9ua1bcK3beM1piFVj0Nnx3HVmMfVJ8nphrVL1RQV9vgAp5M6HGEclDgL5e6KOycEjRIZ3bcEbYK7tH7rvp4yq0f%2FyeC5CFcthBEGr8OoSjBP6EZ37g7GVKOT045msw8q0JxLy8fZp011Jbenw%2FR9h85AOEeWB8f%2FAlBLAwQUAAAACABGf0Fdz0R5xI5DAABIOgEALgAAAHJlcy90d29fZmFjZXNfY2F0Y2hpbmdfZWFjaF9vdGhlcnNfcHVsc2VzLmh0bWzVfdty40ay4Ht%2FBUYdDkluko07QKnZM56Z4zkT0Z7jaPuc4wmvH0CgSMIiCRoApZY7euPEfsPGPmzE%2Fsbu%2B37KfMlm1gWoG0Cq7Z45a7klMisrKysrM%2BuSWcCr3xRV3j4eiLNpd9vXz17hH6fI2mzaZPekWFxcvH61IVnx%2BtWOtJmTb7K6Ie3i4tiupukFh%2B6zHVlc3Jfk4VDV7YWTV%2FuW7AHroSzazaIg92VOpvTLxCn3ZVtm22mTZ1uy8IDGttzfOTXZLi6a9nFLmg0hQGRTk9XiYtO2h%2Bbm5cu82M9%2BbAqyLe%2Fr2Z60L%2FeH3cvftdlyS%2BqXJTTYTB%2FIcgUN%2Fy6Yhf7MfVmUTfuSIUwpwmxX7md501w4O1KU2eIi224vnGq%2FrTLoZ7spAYMWXELBJfBFuXn97Kauqvb9dIrEp9m%2B3dTVocxBPvvm5kL9fjFxjiX9NG1IXa4mzjQ7HLZk2jw2LdlNnN9jX7%2FK8m%2Fo9y%2BB4sS5%2BIasK%2BL865%2Bhdl%2F11mwQwUqLCOBNstb%2BRKp6XWZA89tyRxrnL%2BTBeVvtsj2SRpQPrDfO%2B2eOM53WWVEemxsHRiK%2FcmdRTXbO5859Vl9Np3nRTOE7G6aJ411f30p1pnm1O1RAsqucJmdV30xROepqyyv6T6o03ROQW8HrerPgvEZx%2BLs6%2FllVDlkxfdeL5syGsFaze5pAsc6u6Oqc39B2Lfp0doe2nRTOamWdHWQhnF1HEsF53cFKnQzO6g7W6AXwhGY6Gfjn9ac6tuDwpu9uHPfwTgE9SqBlVRfgZ8B9tFWNxrED%2Fzdts3pN2hvewiPZbquHaRi5nHSzyQoAFGDN07rcQ2%2FKPRB2XPrjH97xiqtyu51meQ4kB2pOi2y%2FRmMcIcBQLATWwJVc0w%2Bh4hRrb5rt1aqudhY%2BnI3TOFvnpeO7nw3QtDA1TppzaCFN%2B7jJyhrcJ7lxPCF26iF31b4SMu4A0%2Bqe1HVZkMm1XNQ7T0RC3%2Ful8xV8uriWPlOPiuXNIctBF74iMEdMnD%2FAHFJts2bidGUaF9NjefP3aY3NJzf6bMPAwIYx8ciTzNtqWbXIztcg1i9B6M43f7iQv35Lv%2F5zWWfrcl8537CZ7eILpOh880fnTxXMljnMLpU6ZUn84eRoFwUWTeQixuL1tQ2okZzCpH7YZo8jpAWKSg0K9AYQJJG%2Fr2CNMkSXSVfMs9dPmnJZGyRrCDoOcD7HJZBckp9LUoOD9OJo4sD0GeLvMETPI9Vo9tnBqBL4iJvgbw0dlb7ZwARv1kHKswArxlIjxbGerrIG8GN31%2FQw1q7nK8AlNHEDVqli4mrtxgk0KPUp4OoEcNnup82BeTk0YhCzi8z4YTSnTEV%2BjH%2FnYZwip25C2Zy5cy%2Bif6OU%2FfU9ij%2BfzwP21wvZX99jf6OE%2FU0ZHdeVurvcZvndjfPcpf9xb77Pqy04bejXDXVLsevEs%2BQzZ57MvM%2FADeEkdq3iBsO4AjWnavq8mCdJlPSgKdkdNllT%2FoyrmOd5HHsB1xBYZbcbdJfP82WeFUs%2BbW%2BPYObPUz8plgUnk%2BUtrtqeL%2FPCyzMGhLUtqTOY257HPvSdt7iuoUVg9fmK%2FicBPQrN4WcpQX0KncOPTCCg0Bh%2BQgkaUmgAP64EjSjUJSuSS9AYoaQgOUklaEKhGZkTmW5KoQmJiSdB5xQakqAolF5QsEfcYi6DKReFD%2BJJlN4hOA9yf6mAKfYyXAZZqvQawVmUhfNMBlPseTKP0kKRBoJTkHwqsx1S7GSZzJNQkRKC4yJexjInEcWOVhGJMkV6FOxHXkhkMMUOozAMfUWqCA5S%2BIlkMMX2c%2FjJFGlTsOu7nqweKdUPDyTryb1MqYJ4OfzIapNSDfEy%2BJGHIaUq4qXwI%2FcypZx4Ef7IYKokXoA%2FMphqiUf%2Fk8FUTdwV%2FshgqidugT%2BK9lDwEn%2F4ioIUhmEgzOPA5UpCZGZBVokwCwQGHAgW0AOZURSg%2FhJNZhNLAj89kPZ2lYGiSzQTDgyIRDNlwGJVSDTnHAg%2FMvMcCpolQVn7CY6a3CcKDbNlJveU2%2B88mkdyV6mZ5cArkaAUl8RxEieyBCg0COdhKkGZRbrBMljKgqGWNw%2BiQGqNWUEWoK7K8qIGRvzYl%2FrGbCCZo6bKYqTmFXpzoY8UyqzL83zPl6VLzSV3iStRYPofpL0eUShVhCB0c1fijGl%2F4KnKxZTfL9zMlUaI6b6falCqDH4AFGQo0%2FxCg1J18BLgQW5tzqxEhZpqX9W4xjY0n4M9rtLLVabAmf4XoP%2BRAg%2F4JBKKKYDDmRVkMA3kCpwp1xymgUSBM1tIYSLwFTgzh4REwulzeMrhXqHSYUaRFDAvav3iBWmuyoGbRpBHS1%2FrMbcOMg%2FVAmEg8yTVZMFsBLyuKjxuJss4DUJNStQmwNSERosCWiMHf%2B%2BHmvyoZZAw9jTBsklpHhRC4TvJUquJg8BTRcINx%2FOX7kqTObWSArVRLWDTzdJbuqk2GlT%2FEy901eHgRhR6gV7A7MgFfVV7zkwJ5m1XL2DWNAd3rxUwgwrBfLU22HQCOqizy8wqgwJVVtyyIrB5dQS5cbm9cXX6ptsX3%2BPr9sXBwr7yVarAfW5H6cpT4My%2BlrAeyBR4yJdpvlg4cbiwL1Ko%2BGKuWYo9JIeL6SbJfQWeimloqfI55%2FShv1q%2FWEGRZypD3L7meRrrPWZNLH2hsKKAWUuRea6ryYJaC0wWegGzljlogqtJic4uSZLoBWyCieNMK2D2NQ%2BjQi%2BgNcC0da6YfSVBqDfO7Cv2g7lWwO3L84lewOwLbF4r4PbleTq7zL584qV6AVUof%2BnpPef2lXg6u9y%2BArBhTRXYYm0FW0F1aLl9LXsbFgXMvhIQVaIWMPsKesMTBXO%2BlusMr9M33b7WNSF7y44GoR6fdYpVJoOZcUVgRqEMZrblgjYrRELmrGFymctgppXRKiQKEbavcVd%2BQWRwwlQVOpTKYNr%2FIgLzDGTwnC2NSJ4XaneoXmck6zcxFM60lxA3m6v9pMrrFXGqCItZVBLky7hQBUAVMQL34ipwih%2FAjBh4qmToYORZ4OYKnOK7bm%2BYQmQMnupwjp9o8Jjjxzqc40ehCmeG5CbQfqzAGf4K%2BlGo0mdLJD92lRHnWx0XJjwV7nO4p8HZZseFTacKDzl8qcE5P2ClipIwA3KJF2vwhMMDjX%2B248G5UYUz68EFbK6qlW482U%2FHzLAdCvT4hFKsZFRmOQFYTipBA%2BagATuUoMxuUlgiehKUmY0PZlNIUNrxIofpK5OgzGgimLBjCUo7nRPYUPkSlHYZtiNFofaCOvwVWRZyN7jBgETzudI7ahdZkSzljjBzibJ8mblKr6lVLJewhpTBzD0us1WSKdKg4PmcJDIRZipekJI4UqTENAQWujJtbigkJlGgSI%2BCY3BGcne4mcwjN3QVqVJwEPqB3CQ3Eh%2FgS0XaDOwnvkyEmQiAQ7HLYmCfg31P5psZCNjNypNlwuzDDWAXKqsTN4%2FIyzxl3Jl1JDCPyJ3nxpF6oSfrGbeNzOtslYHn3ASIWyjao1vGcns0N0UUKCaVXIGKOWW%2BIhJUTCmJAhUzSrjKJSizDLCWlcwCm098UPdMgjLLKMhSgbLZJAGbk6FsMvFhqsqUXlCDKcAU5eaYZSyTIljFSu%2FoTELySJg4A7NFULyMyUrpNV3pFFlC5A4yy4iieSo2e1wa1I7mKSi7DGbL%2BCxJi1iREgVHcbaUm2SW4eVRnqnSo%2BA0XM1l2swyPDf0xdEclyrzp0Ecy0S4ZcT%2BMkoUaTPthWWQL4M9rtQkKGQwtwwvD%2BYyWFhGFsi95Jbhe2kgM8gtI%2FBiXxYst4zIC32FSMINxvdkUXHLmMO8lMpgZhkZTCeeoj26ZdyX1Za0hm1wsDhFXmpwZh8p%2FKjwgNtNqMHZhsYHa1DhzEpWMNuocGYnS5IJS%2BNwdqIM7lWDszPlCNS%2FUODsVNkH8oXWL2pGK1jDaQVss7HKs9VS6zGbe5ZzcUYiCpiNuVmy8jVZsGlpHhOVFD9hdtNIrEE7KVED9JLueFAU8M18DGsSTX7UNoEHYVaigFlnHEZLokkWC8IsyLJELWDLQhJ4qS5zWgBzRqLW4CfOiUdiVxsNapCFF4dqB%2FlSbOlFYagWsLXY3AsCVRH4Ygy0PlCFyFdjsGEL1J7zDQ0s9gJ1PPiGxnOJr5FilgULE18VO7ctmFw8rYZYkuVeoOmbbl%2B7bE32rbksE%2FD%2BSC5XC8SZdLyaqwXMxgqwplgtYEa2JCtxYC0K2CY9g%2FnFVQvYucEcViCFWpDwAp9o3WAnB%2FOCiECPKOBHB8VcuP2%2Bg7wkFCu8rkQczrlFoPedlWRprpfw44N5IBZ1vViYb0iWmV7C6oQx6JcuMbYmjbxUL2F%2BwA3TxBAmNesiKGJN%2Ft0hXRilupzZzOpnoTbK%2FJjOh4Waqw8BtWBY1AZaf%2FhBQg4TxFwfHTb5wmZEUzN%2BVBeDKmsc8LM6H3Q500rYYcLKXXpaf%2FhpAjg9T5MBP65LoETjmp%2BB%2B1Ci6QE%2FUMihHW0UurPwbsvVlYjz8KVb6Iqom2ANpsnTWqgpsBQAvv64NnGoxkpI8N2C5WukfCutQKMVWGmFGlZox9JaDK0txhqt2Eor0bASK1aqYaV2LI2v1MoXZgAJNK1XA9jTDaY7WOtY%2BcAcQIbLwuIyCks9koeWx9MsSNLI8pCZBSlQKQVWSqGKFNqR1OZCa3OxSim2UkpUpMSKlKpIqRXJGKye1wFsy2D1QrDUGRus5ggD2jTyaHVHZjY8acC6IzEbXqjTC%2B30Qp1eaKcX6%2FRiO71Ex0vseKmOl9rxjNGRGB%2FCt4yPJBZbLW2E5irWQ1bvMWlPGqM%2BWGBD9A1EfwAxMhAjK2JgUAzsFGMDMbYjJgZiYkdMDcTUjmgMlSSOIXzLUEmysdUaH6pDXcnD1G%2BBdCRJ8v3mRkcKDEqBSSk0kEILktFcaDYXG5Rik1JiICUmUmogpSaSMV6cURueZZx433XsMWfXVtW2LQ%2FT5XpsDAXWam2lJGXu2uZLLDYxh%2BfXvndyLZHua7p4nT4HD04Jdvrc8Vh9lN6CgA97NXsb3GKsxqW3IeDD5mhvA0bcUAqdNsLs6mOnuayzfSFwtTxDA0%2BljNgiPXItRnh3ZNcsaLbjrnx3Ve6dpl4vuxRaORXccz%2BbOC1Qbg5Z3SepA7VNud5s4V97ihSX2LUTBEO0RG79NjsWIAqyL%2BhADdKl%2FXJ8%2FwS9jkXuqbulqsT9SCU6EY9w0cXazuhaTxXXySNEu63CU2jyDdAIWWmr%2FCTKzF2OEJYmgqfQRRc2KlqWpXmO0lTbbbas6gy%2FeCM0rfhnaJFSwX9iA%2F5TGwie2EDw1AbCJzYQPrWB6IkNRE9tIH5iA%2FFZDdBrPWf7Mn%2FQL2r3hLK8Le%2FHDF6lG0ZWuuxaA3j8aZ4d2rK78nbuJay%2B%2Fqqq2n3Vkv5yn3ferTmJhar4JdWXVfH41KuFfW2YJ%2FGmAl4k04vwLiubNxjt%2BZk3%2B3oKbdluyc0TbyDS6g%2BEurWarI%2FbDObfLqFBLsUrqJjyH9kKG7Irl9UWZuYotRSzoljU3LK%2Baurgzdz4vOEQ9TV1eDoBSRm8mXfmcIrKkiqce3lTVBV6QG%2F6qUWqHjyVsKoD5%2FWn2o%2BswKt9jzW8jpaxxlbDMt7YilbGs61K5XK%2BwlSCFAOz68CebWCqVNce4%2BiBQBd5EyO4oXpWMo4cadv1cexY2WT1uNUhy8v2Ea%2Bg4b1zEJc7C9UivIoMZgy%2Fi6x%2BlBB%2Bnu6qAi%2FwiIP%2Bn6HNLN%2FssvruxhHJGz9PD9WBrd6jDo9v%2FlQQv9R1%2B4xf%2BZ48%2B55e64dWyOKCLrAuflCBwNGdDmP38C5%2B4DfG2T3XbhS2sMeA5cutVDai5P1pAUcd1nQDdUzdDeQxnTeQbYpvIOkrAEVZ%2Bh09x16XMKcXxegOqiXv2h4RJvWBxUJPEZwKjPxZNDnqOVRhmMtVeR5ZgXsWXVKvz6RKMc%2BhmW%2FBn59Fk2GeRbPar7YlLMBGN5M94R79HOpFna3GFowdXYp4DsUKdr6k2%2BrrCmfi%2F3QkRyt%2BN5iqnbV11VsOM%2FDAhoJ2q13i3pMjsL6lZ1PdJe5Qvx%2BODwdw8Qo3vaDu6kS6062OQvzZ9YRfZ09pDYbIyVHRqi3gkwQYfnheCwlrIQZsLz6rCXz0gEvJp%2Bc1kbImPOTKT8Ut%2BFPNUJAhZyt1pV43SbiUP3rtHrTuij0YAK%2Bpen4n1NgodFNxtkhXCccWSXWX7imw3O8pfQXI2ZVVrVv%2F5seGc6c%2BpcDrxHCAJQBsjihfaol82sRK6VB15d25laU166MRzm6UP5JgoFHlkQoH8AoVDM1OOsEoyCo7bltluZC6IxW6S8CsAv86UkFcBuZrT%2FqNowtzdJXmXa3UU4s9vdxXy329PFDLA708VMtDvTxytcWUVh6r5bFenqjliV6eunbp985KO1c35KMLyMDQuuAZffBdXYgGhkbDN2gEri5oA0OjERg0QlcfDANDoxEaNCJXHzADQx9Sy5jqg2pgaDRig0bi6gNvYGg0EoNG6urKYWBo5pEa9pFqBpIaFpJqJpIaNpJqRpIaVpJqfUnNvmiGkhqWkmqmkpq2ohuLYS2pZi6pYS9zVzcogcEWE%2B55y4Zu1cBqeefVitRa%2Fnm1PK2x4LxqvlYtPK9aoDEZndk1rbX4vGqxVi05r1qiVUvPq5ZqfZufV23eVWuO9SrLyVT3l1qxp7lkrdhXivXSYLS0WzrxtZmopKNle7LVkcROmC8q9GIlGivtEZ97Gd7QtRWKUN1zj8y7q%2FMdSrcjHNj%2B2dE7mgXx59FKQ%2Br3g8%2FTZRKJdECjvKOSuWl3W6TH4ru%2F52kUrUTusVbaUZiHSVDofRN7vecEL8Dr9FlpR2G16u8Y9zjyzu75Mo2W4q6pDaWjlUex7%2Bnc8H2cddNmQ%2B2opS7%2BaCjqHk4dcZ0cw1VDtjYd0eup%2Bz5j%2BOzoA82oYy5XPdTljp5jmdZtYqnUpWlaxpXOxtB1wLr7M3DQLnu4jmfFVOnyCcOOWUvHQuoGRcU71KRBBRvHB5nggbvJZ2RgnaC03lRNe7IfDKshW5K3%2Fdiqp3Bs29IdQA7S6h7DOEhEPHPRwlV3IrAeOe7rV8rL9chRn4I2dsynII4d8SmItuM9BQGMH10jyAo3wdJUJTJA2TH%2FVe1MHS8OZuk1HeIgEgXroYIlL%2FCivkSe%2F6XG8Xz4p2P3%2FDE1%2BVTgsacOGHz2D7n49KzytlRuJQZUbJFRoTEsJQJ%2BcoZ5WyrDRiaiwObZHBq%2FfXLpJ2eXNaVyq%2Be2ClyMgRi8iouwn55V2pLKade4ismyWTRGu9T5T84obUllVMvbF5gikUVjVcqI%2FOTM8rZUdo2UTIHd5fRoHEuXaz49y6IxlWeZhQ7%2FYwIjw1kUHxsUGaf4cQGREzSfHAwZp%2Ff0QMgJer8gCDJO%2BakBkHFqWvBjbSybOUgLeqxtS18pDSfb32eNvi6NJb3lMPtyqi%2B3LZX8HuvYwHJnB0uZbE0k3nhlgZfld%2FgI3RvtTD7k5VRgw4uu%2FiiNIg4vuzTEsYWXhjq29NJQbYsvDaVffvVLHxuKWPwoSw4boprGaST094h8spcnWRsam2alCc6GxKY4aXKxIYnpRXHqNsTOrauuVENVThDInAS5Vtj5xud54btRqBVLO%2F15mnbPf9RcEe5hSbwUz9fUHAvdewdZ4Oqlyt5b3lKrBo%2BXGwP80QpVQ9emBA1XNXbTNyv6eGK7ymyh34LqLkHB40nSKk6oGaB1JyaMmebdWFlyewxpnC3nVhxBOwqyofTjPYLDx3wYQ4z7CIY89sNoypGKDUHVAVkQKp46%2FlpnOSq%2BtwKDZS1ZV3WZY9RGMdc%2BzmFi%2BprTCUZw1QSlMcxQ81D%2BCG6ke4I%2B%2BGMix6pLi0ZQE80XjeGmsoMONcSGwCDs6Ws9VLl6w4i%2BgugPIwYKot51CTFUh3QYMVIQ9V5LiPGATzcQEwUx0RCLEpYFa3o0Mdpyj6cKR9ejHi8YFWKPFyqGNkgukgd5mFosow0zl8hohpTbrD0203VVFarCGuPGELVVh3FHUEHGB69XfVi8f0SnDTmvyxZVXFFwrVOKq9diuAyjJisCC9acKFh6ZzosOtHbMztCJTbVbbcYgXVdDhz8sfLsXdmM8okPcWdvUTCQPliyAZW8v5F1Z6%2FyJ3P7DNSxtaeBPLb6NJBt608DaTS3r9cZNSUHFucZfYI9%2B3%2Fmhyra6QycYCwDRwyqnIDj2hJwvOEEHO1I9xNl4GgarO9FLIHIT5ydY2NI2vNYGDo3c6dPQjgjdQcf3D%2BCrebt8Kf3c3x74k6%2FSB1I3TFj8XpqghHO1zMTjIwAPTHBSCo4mZegpyUYqQ16VoKZHXEqwULPSTByNPQcHjPPQ8%2FhMXNF9BweM99Ez%2BExc1b0HB4z70XP4TFzZ%2FQcHjP%2F5uk5PGYekJ7DY%2BYS6Tk8Zj6SnsNj5jTpOTxmXpSew2PmVuk5PGZ%2Blp7DY5iJkcJzKoPHTJwJ9YHVEU6luenpO2YGUKLLW0dIdWHqCHNdUoYd2VMF7UkZvT%2ByZ2X0rsCeltEbuj0xozdSPV9i5FBgIHvCT%2FI01KPwejoEJhGIh%2FtZ0iHGjxeG8yOga6mRv6Dus%2FXTXytyn3ARJ93z8Ix0CfvxrxVZ6ng4N6Rj2cVbz3%2BHq%2FX050nm6QyraRJz%2Bp%2BEYk0Z0AxczxewLnusmQJnZYWFn9lpsEi%2BdEYtYfGMANsxsRnnPysRaxZ9ZhLoUwDO6okcshlewvcGNxqvV9DGlu4K4tiyXUG0LdkVhNF4faoGvKKZz4NXiRLvssGXBhykf2as3mRwPFb%2Fydkci9ObzI7H6T85s2MxepPZsRj9J2d1OD5vMjocn%2F%2FkbA7F5k0mh2Pzn5zJobi8yeR4XP6TMzoWkzeZPRWT%2F%2BTsjsfjJYYHIo0iee1EpLFf8J%2BINGqIY1OGFjwZmzQ0qrZpQ0OxRRptKNZIow3RGmm0IVoijTY0I9JoQzIijTYka6TRhjgQadRQ5Uhj4BdJqMfy%2BkjjauXnUawVS5HG1apwPSMSKSKNy2Qer%2FQ4pBRpjL3IiEMqkcZVlgY%2B0VBEpDGL8UdRGiX2pu7M7KFAbZ9qxgG1DfVg%2FG6uo9gieAaSNYZnYplRPAPHEsczcQYieQaiGcvrUU6G3kYw9dDbGK4aehvD1ENvY2E6I%2FQ2RvgXhN7GeFBCbzriYOhND0INht5GwlpqeGkkUPaRobeRYJ4aehsJD6qhNz3gOBR601seCr3pgaCh0JsuxKHQ23BoUIm9DZNTYm%2FD3Cmxt4HA1%2F%2B3sbdIw7DH3nRLOSf2hnUGY29GbE0fTGtsLeGxtd%2Fhk30y5%2BpA%2BWhYrGba5BuygwoYbbumwTb6tI6bhw3wenWzr9ory3M7rq8ngDn4nA66ujs3Yichn47ZScjnRO0k9HPidhL6WOROQjsrdkfPGM%2BJ3kmIv0r8DulZIngdWI3hdeDBKB49BfpPEsfTeflPEMlDlp4ayxuqMxTNG8IfjufJJ%2Bz2E3QZYyCmJ6MMRPVklIG4nowyENmTUQZiezLKQHRPRhmI78koAxE%2BGWUgxqeKzh7lU3AG4nyqfO2RPgVnINanDoI92qfgDMT71JGyR%2FwUnIGYnzqc9qifgjMQ91PH3B75U3AGYn%2BqYtijfwrOQPxP1R57BFDBsccAFRR7FFBBsccBFRR7JFBBsccCFRR7NFBBsccDFRR7RFBBsccEVcuzRQXpVDkaF5Qx7JFBGcMeG5Qx7NFBOg2dGx80kS0RQgVpOEaooJ0XJbRWscQJVbyTkUILuiVWqGCdjhZa0C3xQhXrCRHDoYqWmKGCOhQ17JBOxw071NHIoYn1MbFDCxVr9LDDG4wf9lL46AiiRuLjYoh07X1OFJEjno4jcsRzIokc9ZxYIkcdiyZylH9EPFFreiSiKGP%2BQ2KKJgPjUUUZ%2Fx8SVzQZGI8syvj%2FgNii0fxodFHG%2FrvHF%2FXGxyKMMu7fPcaoNz4WZZRx%2FyFxRpOB8UijjP8PijVaWDgRbaQ1RuONiHFmxLFDPR1z7FDPiTp2yOfEHTvkschjhzQWe1SRRqOPKupo%2FFFFHYlAqoiDMUgVbTAKqaKNxiFV1BORyA7ZHotUim3RSAXBGo9UMcyIpFJuiUmq5QNRSQXJjEtKSjUYmexVejQ22aENRycR5WR8UkIai1BKaKMxShlvOEopYY3EKWWsE5FKCXU4Vtkf5J%2BOVtpxh%2BKVdmx7xNKOOxSztGMPRi3t6ANxSzvyUOTSjm2NXfaoJ6OXVlR7%2FNKKao9gWlHtMUwrqj2KaUW1xzGtqPZIZo96KpZpw7RHM22Y9nimDdMe0bRhWmOaNkRrVNOGaI1rStI8Fdk0UMdjmwb6eHTTQB%2BLb%2FbIwxHOHmc8xmnBe2qUsycxGOfsUUYinY7zQX%2FnwGGbtauq3i0uHsiyf8NADy5Ic9dWh%2B66YX6sm6qeQgdILV6Oc6jo1%2F6a4tOq8yCQfsuRB1RpoJXyfG1%2F%2F4GEQBtRo7eUiv0C5XhFxHlKcPgc1uxtSMMy1IEOU7zuBnR9deNcZPt2A%2Bv2MmeQi4nzJ1KBOWYT5%2BLbckca5y%2FkwXlb7bI9lFEc7NPntJ1l9Q7fm0NNjAdtAYStwAIHTPrGoSeJB1iBUBz6xopyfziC9rAjqskzXMdkNckmz5bHtq32lDBlcZXtyu0jBh030CwdAnxfjIFAxSJ3JNs3FxOm0tnhgJsBKk0G%2Bj2o9t1XWf4NhX0JdBj84huY14jzr3%2FmVZHKlPcXegr7m3VdHfE1Kcr53odnm3a3NUP6TQarKRrL52UUzSx3ui41OWwxtsusnj6URbu5cfbVnpxu4OZmCoZ3B4ufjsBZbVrqUTZ443TgNoS9369%2F0wg3woNyCMwXtNdMvRqlrFvI8lL1QZvUOfKS5bqbz7rQgijqpi%2F5LQXXyNWs7fUBX%2BF043ghC7nLr%2FM8cNzGQPZN5IYjb86lzJEeuLTo252AAJgCoyChQydpBezBXb%2FLYi1mNRsCtZA9JokRYSohMISieLOI1t%2BD62D2T32k4lZp4Q09WnZqangyROaVZjMsa%2BzLHnbQ%2BB6t5FongaNHK%2FB33%2BDLbtLOupnOtY8H8GR0Er344VqGgWPK76BJDVxnRVkJGDVCnAJmMBlBE87nALkWfoOiKKXXvSuxFHK9pdxNpSHdZe%2Bu8LUQ3cvYsIipZkFRJvStEew9T0LcrvuZbB30TIVV1%2BhfO587Pp6zKF4Qc046vetZsVPQnY9qIEyZlJwSwyLFa33cWQQNN9W2LBRrkpCmOAK4AIoZd9WxZQsBoXfU9ZX0hWN0fHg1ygA%2BwjVqJhz%2BjqeOMChqhhgdOhRCdtmxreh8Ue6nApbyVJqacMGQmq6z%2Fg7qxbR7RMkEwoiqcQt5%2F0wVz7AL%2B9R9opk8Y33iCGN9oiin%2BiS9p6NXgBueFBRY3%2BjxgbM15LaobFSxMFPmcxfM7ySDglxSUhtswHS5Q5cNjKcVwWrpSs8kc9PrCUsv86No4vS%2F8OHFNjPyrWZk7ZU0HYOBAo12c9wtT%2FZV9CtlLYl%2Bie8aPxHr%2FSl%2FIjyGZ%2FUXvepaRux8F0HxUMt6D2ETCwuGDgvnpIlxB9c1d%2BPQl%2Ffhywqvh8diV%2F08Zdu%2Fvqn%2FbLL%2BwFfM1F6f414IX%2BXX7huHwa8NQ%2BZw2ht1OooHpqN%2BPmx2Yj4EozGmJS3m%2FctmJLnXmlT5Tpt%2BO1sDOz4H9a%2F5BdKU%2Ff3gYDNd%2B9gW2D53oAlpFjeUHNZuKW1ZpjrOqf%2FRiwahRKrvx%2BRa36Uv0jL8KcvMFXvFDtPnbhnluqJRkE1ZFGTfaajYGUo6itu16yerMLrlbt3h8dc1clfDCO1g07OhdpLRg7wya0hB0dBFVM07Aw%2BPS6j0x3WRe0TfdXeNQ4AqJhIbqyd7sSR2Kwa3bWsZk7ZWxLZZTD%2BEEa6ycvR9yFwRYAa0PtWVExt4MZyhCpGhpjdlc8UMYOKwMwNHrFCuu52Zcjog1%2BZ%2F6btgccFmK%2FvpSBocGvPIQdKc%2B6rMySnNUjcLxo6QvwxY07bolKcc6xHluSibwxbfo77aEmoxoJ%2Fr%2FbRsyQ7sEZdYzCOuswP18wO7lqF%2B0N1Lou1eXMnO%2BYkPjNFu1FWMduS109yv5QnWd1VOxXfsJOhTXe7v%2BPkE2xTDFIB69weU5Om2Dhkfb6AGozBUoTuW6Toe%2BJJrMiRPmStK3Fqz1zFX2%2BNu3wk%2FpH2wN4X%2B4GAfzxNU2UjYqSrKLR3H2bEPIMlmhIeHGtvD333j%2FnDjSM6yyvBlxXna5ILJgOZi%2FeSyQz1%2Beupy1fOFk5zYvXePMCaJJ%2B8IhwixYzy2eVpc8OgG3xHZKMsJD8aSbfyx3d0L6T2bex9r5Vz2WTbHKe6l1zCezzyvdC7vXRvnss6TS07xztGeyLyodS73fSsj7Gd1mYkX3ywu2vpIFOZttigl7DyxB7zSuR2QDgNs%2FFd4V0fyYtO2OnM2U9d7MJuFLs3fNSa0X%2BCXUtMpPf2ITjudGAqrjMjne7ZC%2FkF14eK8wVZNOY5Tjt%2F4FNcJ6B8uHvMgcCz0pAhzvO83NyCnnGyqrVhRmYyIEIWdErgFok509C3A6hLpidso%2FyPmOYs2rVjqTCvqmMcHg9okTgRHZTeCg1KRjgyNY%2BRf%2BwzRxgOsDcn5Kxpl4cwWmtDL9qzFDuY9%2Fgw9Uw6J9EVsB5APfIqs2ZAzNMI1N9asjr7Jun7i2nRgv%2FDjEZaOq0ehPkNbCcty6vxJQmis4382MXzCgFPow4WfetkmxvTE0u2Xz5GhMUWeUDJ9sxRqmyUlRnnO1qijLJ%2BEovVcPGE2QfxpC7%2BeZgSmX7ScQYzMK%2Br2wn3y3sxQdBgGUMAlaR8IkfZZ7nnT2JkGOjx3HSqu1DDnbTM89Dst8Nk%2B2xE9VK0vhd41Yink8wOKE3MIsDVdgpu%2Fw1gw%2FJkiZOhQrpO4ODvj3RFf6cFHvs12IMtALkBJVHXJcsKlMN%2BJHi%2BzYs26zBxYQ7Yr3W2PrgxVccDK0JsZxxz6Tr%2Fc026cOGr5xZptCUkNepJe%2B%2FClvuZa%2B0x9lPTmPGm54lRIOeVK2CnXqNumKeH9KfXxcCB1PuKHpUFnGcpssdWZSbYEEQN5Shz3BVPuGbYEE4HFtxMnS3KC0q8whPazinNGcW4dRX63YtolZ2yP9ZU4wrZMwpaUFfXo8dQwnXuuOLJO0CfoX21mNjRCmqJPnf88dTgiczgGmKqq9olnsobsqPsi%2B0Jbcz51jxun1j2uWBdwVaW28uQT2%2BauPNhX%2FM1xueOhpSc6zBEdelrHg7jvOO5nuc2nho3rB9jamsLM5QL%2FsQG%2Bp3RxgOsgsWuw2B59DxxPtRhOmzHUfjjMM4zQRzC9CEvz47LMYe3yc0nqK3fmxTQzIaW%2FQ%2FjtjY4rDzKODa8ch7SFGuPRBgaPm05EmMTBqBMMOceP2CWPyOHccK6%2BI9DSQk9YiRBEtyU22jLWZEp%2F5IXnWGNSd%2FQh%2B%2B7Km7ludM2%2B%2FRW%2FeWYYzkbu4xWhC6tIJiFyCLka9zFJhUR3%2FtBVxAinQbfPRxyoz%2FoBM50xxJr6DB3LSGsqMXj94Q%2F3LFJI%2B2MCk9J0orsOIStbaJf5yydHhMVDvNBfWhHuy6Zcllts1m3oUiLjgeuTMh7p7TCy1H15OJV85K5LfCqTIV1EUhpGOa3ZtoXhLnxK7mH4m35o%2B7732Gf22QwhntZJuS7L%2Fd9kzVWPt6PegGfwDLAspeRGAw3WpGmrmhTWARGFCjPnYY4Ms4FrV%2FLRUwbe%2F4%2BLlY6c4HG607p6%2BCjaI2YuSP%2F0y5MMzPQVZakSPyXJQF4XjzOe9Yx36QzByY2esmA61GQqlkxDBwsfnm28ybOND%2F8C%2BBfCvwj%2BxQPrenkmn237jAhb6ryaLO8ykXAgnsBmdY1jHbKjCTnR%2FsOz9SyfHo71AbYbr3nevAIi2215wN2MAs3LOt%2FqwEO1fVxX%2B8kzJNMVTJ5xEhKEVZcAvGpP7X3HqJSu%2BpwQUqxAP54HeRCmc%2BWigYwXBWG2TAAvW2VzkjMhSpzO2s1EAwy0yBoCSjnJl6vYQqkZqGnjAcXVkmyriJoDFEFzmCxmDtKFjGBZxOx7J2D2tRcvpTIgXG8VERSum0Zu6A0K113FJIoBLyryLIuESDh%2FQrTd14HWWCNAZb4iXr40qAyJ1dY6iievak2uAqIIVgBlyQqYLloKl2XLAZ1w%2BfdeuoySnfFVRnKC%2BpB4%2FtILBsU7nwe5VwDeyp3Pk04wgkkh3%2F77QHusGaQT5eEyMOkMSdjGALXzcn%2Bn%2BggGUD0Egyn%2BgYEM7wBgxTfQ771noF8lv4BUBiS7JNnKRcn6fhiQMclGVHVIMQ%2BWXmfLjL%2FOJ4ivQ3KljaB4wtwtTCojYjVaR%2FFgNqUiVg5QxMphslg5SBcrgmWxsu%2BdWNnXXqyUyoBYPbIiKTAc4n%2FD%2FiACtxFlgLcMl342FwLh%2FAmxdl8HWmONAJUiKLw8MagMullL6ygevAeuiJUDFLFymCxWDtLFimBZrOx7J1b2tRcrpTLgZuOVt1qim83DMMkHxeql0SqLAC%2BNlgnp%2FADnT4i1%2BzrkLmkjKJ6oCFehQWVIrLbWmdYRstfUlUE0fWVAVWEZzNRYgKsqSwGSztLvstIipQHxZqugQPP0k8h1s0HxBsu48Oj8k%2BRhJGktY7JXW%2FF9oD3WDC4Q3KKYJyadIQnbGEAxZbslzePsJSwgioQFUJawgOkSpnBZwhzQSZh%2F7yXMKA1OZKTAHsdBkLrxoITTKFy5qOhkNV%2F5nWQEk0LC%2FfeB9lgzE%2FqMySSJTDpDErYxgGLCPZosX%2FZdkS4DybJlEF2ydIfZy5V%2B7aRKv%2FUyrfmJjEWiOVkSZDSZe%2BAcBiWaBX7h85k5mneSYKwJeYpvQ9MXbQJpJLmXezqNIVnamm7uQTDbrGn%2BWGb4QOkJhZCafzUuFwfi6OjddOC2GrssaVLGO3%2BAsv%2BX5Y901NR2lEJ2qNKdf9DTjS05TRR6X5T346QpCk%2FUeydfYnd%2BU%2B4OVd1m7GTUaIleLH6TLclWb0AvUattsUBjwsLlEN7ojpzeJ1EYN0bLVipl%2FGvFY3vwkwKiPeCJ4mPSwkyAvtx2f32M6egMpru0nSexvFXZGWrQRocU62EN6AppXv8Qxrek3pX7bNucoStac7YS6Q6BJFvPkO3Q%2BchZ5uAcsnbzPXNz7Ckg%2FMviAk3q4odrW2%2BhR3g%2Fkla22tK5ZKVqMk3LGYu4BqT23ThzMTWvO2c5Tx6zZdaUOeMf63Lu8WPHu%2FG4BSmWa%2BPP0r7BuoU7XaavnfXNqqybdppvyi2dCD%2BKS8%2BmGlJjdfUwxZl1WhXFryOI4SbwUPlTdYOmNlX7ZlMe3pR7YlNkgWM71BuwJOOpGJrK2TQLXNkdve%2Bvl7ACux3JlXqwVOPTMi01NDg2MkgKa1nM%2B5dRM3TgKW6OTgq%2Fv1vb52so0CJ004EAqCbQLvzhaRz08Rhrlt1zWAzRLIQMX%2FCh5DHydZitnj2aNH5grbXUX4Dr4g7LbZXf9YHEKUulkB6XcWqROLDIU24dq6IwMqlgyrxK8ckoV9DE%2FcaZOn6KmRYvHZbsWPPrAmzZ%2BjPwWOCNOt8LkzAN4jC5tUVS%2BniJHtyzRYTdmd9nA8nMj993oNEzFviWK01UEvRKD%2Bb%2BT6uDINUrD9IRT%2B7iT2RH8tdOti%2BcKx57w0hQVjeEGYIhXYM19qAuBe%2B1Iz33SuSpabdbfD3d1bXK9ukZNvbHvpyX9yA%2Fs%2BBXvYdnXNi3akAnuLMSNthrup7vYP0nXv90Sv9p1hFal%2FPCEQG3Woo%2FyzlGNdkp42NPMLLd7PiYy%2FfK8xGsyYG%2BYLhLtB1HU69a4A0WTKg%2B61Eo6pu2%2BrDk2B39U%2FqhOgZbCF7JO6EfwSGTv15NRY%2BG8iZ6hbI%2BhkQqsWY9dM8qYaoEisjV7786inJNVF0Tjw0a9T%2BmdsreSJVD59OHBOF%2BCinQ0xDKJTqZp19BF3n0%2BrwqZfHL%2Bm%2FLjRpP0hm%2BmMIuXSBvNzQ3%2BKSe2jdz3dMGxjyWcFgDeYOyDMfnsR7vCVlpJ4LlHclpmVf9VXj1Yv2JfOlfPPOYfJz1DAClmnam8PQznCc%2FHiQYGVLTspekgX2zzazp9MKfD1RLKa7aZNNZM%2FrkKcc3RC9NQ662NBRE7x9g8RamnKwt2V01oLHeaObPW5If4yYz0z88gU0pnSeIz29HGmjbUpsOXV%2FATpvL5sSY5NXhEeGm%2FoO88D%2BtN8FJhjuS37dlux3qgWHirFpbZU07404d55InaNPpyVJxOPQm%2BPLYPCrXwDuPWVdrvCV%2BspLNj9j3VU8iI9zAR3RDI3VzsyR43Dd5Yq1s1Xa3CbjXurhQd3%2FyUpG%2BEbN70pvtGWAfx7aSJOzNktF0afman%2B15PE9loZeBemNiX9KQc4EXtq6kJpwQU7NlLpTF5y5rwLCwXrbt69PlxSqr2w3BN1aBdktrEU63d4tTLoRrhvQcTFQr9bEUCtkFgL9%2Fk9keZlmmICjPP4M4vznAEHnd4rHcr8p92VKr%2BN0deVzVGT5gWcFm8wPfPUpLu7pqYSa4CmK3IGzl%2F%2BGZ%2BWjpmhTHnBTTXSXsEL%2Bz3enHqoDSM2Ub27suzfxX5Tv2kKzuIAG3PtJJgrelv5XzBHZji09ztkXtd1c4CV4ry31cFxj3ALor4tLDQ8afLDL%2BED4J8ymPHzvv2ooXWO7r0OusodWnGE%2FAO50GPL4T8Ic2An6%2Fjh043RlaC1nmNHM7c%2BYQu5Yjs1mT1%2BWhbabbKqNp7e%2FPksMsOU3qYycAVxGTJ5YQ5orlNAPSBHAWB%2BzeIzccZkXyIj5Wzwd9vulSePV0E2IeS%2FOcc%2FQ9pscE309hY8cF8eCTU930ml20M%2Biim7U4Vy6vbzblbgcDxbUUeoMXFoZ8rFYJZQs%2B3PCysiJi89fC7%2FpR73YdytloZX%2BoLszETT2t9tvH991gdmPJBgzfGM4HCz8Kn%2BDe8kslU4R2esXVKodV7w0GbkDq9Of6VjZObpvcz7mqaO7XX2YF%2BfP%2BG7y%2BwxbE%2BE6J97Kf4CrlsDs%2BaEvzSEijm65U%2B%2B5wvW7C0BS%2FrQl40v0aivkD61m1e65kIsEEP7N8FHaVBWMy9JNINxFftjSaxHRRfOoSV%2FCL0F7wxKhZ%2FEnKYghFpIP3g4c3dM%2BJ4Q68UaffkmGBHFtJ72tD9ZGLslaro%2BDOIhW1YxLvy9O7Rf1eWn4yP1sdSkGT7m1TunlqlugJCw3TiUP%2FxQhkCzmTrPSCKoMwXjb0wxB%2BBYlEOACi9N8o4RYfAzDAsIt05%2FhLZthHMPzz5mN0yz2YTEMsZJXqnZvS2hoiS9%2B3elK4rk247givq8pC00OR%2BinyFMtyBSHH%2FsSZjzIq3qdnjlaCAxXzXx3VOXwJgWrojqqBePWeQTYIkE8POXZlwUJriZD4INnuxT0mt5RRlIEfSGQT4DQCqDcug7LJYDFiecq3MS1F1hEDsEJbfZ%2Fbr6BZ%2BsvfdJIxCBT%2F0b4Kkt48xEZABF7q20kOW5VHRYaq5bkKUczG9iKEWzwBJTpsUgOuZcRSOUGb3qPAPBc7lshD7qEleFSXfM9Ob0jnPdRCdFChopqoVh41gmBAjIPqjlXnqOyRwiEdEgAlA%2FQG9XzuskqsZ534UG4xFMUDmjOi4JLoJe3WtNGu4AM%2BTtMciaqmOwZVvqUZNJwAeh0gY5TZsGMW5emznvASG9kR81EJB4OEAyvhYSNS6XrRIGHPLolzLUnmWRnQAboDI6ewO8TrAKM2C0Uj9ChBT3HKGthGcNBE44R7ukSxABACOro0HSI4aKJI0PNitgbpKOLtNQ9VPxykOGik1AMhN4FspV6MlFCOoemWRK8H7VTTpGFFUunim%2BfPm4hgFzxo%2FImF6JmTkURWm47sZM%2FX%2BMSu8Xaip%2BcP2U2pM4jhpijNsxRU9qiyitpJnqeiEk1FSe00z1NSufOKmkpEu%2FOsG%2FOlatpb0TjyrtqD2I8l%2FUA3nBOn%2ByjhsbTf6R52MfjWRP5UdLUQDzSPu%2B7BK2phQ3blstoW3WVntZgVJUqR%2FACrPgPDciLXPyvJ8kD0%2FskOcuF2zQtFtJIX4i14HJOhZkX5UMuifKhxUX6y%2Fa0ot9P3e4TUihB0CIGl%2B9A96%2FsTVNmeQoFOnkKBfmoofmQX9wglSehnYI1zJQ3AWYxtz0LzTTxvYFDMx3l1h9XsZBiE0aXZ6UX4LobYXrQruhwKvWi77vM3jMa2so6rZasjZof2j0Tryulp17Qm6%2BM2E8lODIE%2FnW6TlTVLezz55gipVv%2BmicCKj1NqTw8P0ywoCkUUCnuPSTxcY8LzphBt6p8mumVPosLXnXgY25sGg2S7lsMBsh9evWzaxy15%2FYr9YYmu2lNpxvNGHDP%2F1ZJB6vQtvUR1fP0Km4Jm79cOhS8uhk41XXGm6V44NPzEDi55AOo1PSd7VZBVwz7CF56ZXBaLi6yuq4cLYIM8%2FL56t7hwqejg%2FwunJqvvFhcp%2FfDXxUV0wTOa%2Fx1bXVzE4vs%2F09YpgD1wEqge24o9LxK0kK5GLkTj0DxN5Ia2v%2FId703qRG98Z37hSHnRjrg4QQ%2Fp0dnR7xdKRvfiwptFHQi1Oc8Oiws6DAr4x6rcCzhIF1vvJPGSdYEL6aWQEozF%2Ffr1K7zJhEJShu9C6MKTz5tHTpbZU5htJ8t4rN1m7XtJxwwVU%2BNYahhLqCqzBzAfTpBetXkvkiZoVjSGl7LD%2Bz7ORi%2FOyQ4RfHV0y%2BJ9tiQofozuQhPr%2BtARp%2Fk0mJuCxtI%2FIZr3DjB5uul7wSsaOfg0Kb1I4slXCjhjqHASVHroutuDPzx7%2BbnzJZ4xP2yyFvUSszMd3Mg1TrvBGzxrgiHW9bEmNBkZB72utg0Ia1u2FIeOLD18RgSQZH4H5MieFiK5snH21KpmzrcAIrslYQ%2BIygm03BDeFnZm5nz%2Bkr6DdoLG%2Fl4IGcNIvShpkZBMLB7GKz3oVnrOraZhuudRR0R78g5wfCsnm%2FFDcBw3uoiSuNPpvgZrYef7kv%2F54fo9fRGM53iOe9sn%2FLjy6MTYF24s2G2lkRloKNkOUsneTWWJib5PH6k23I71lT9kiOsktFSDy62OramytOuqzmrKaNpDn3HbU3aWsl3hfCxf14MleZ9x0KeZRTQGj9EHbRzt3ZFHDyNAbb6hfQixi44jixPdDUoJY0di4nn2auM79B7J4oJ7tovXX4Cy1gRcUksODnkHwtnzsApe70IH5FQrJ3MOJfm5os9mrPEqGcbqnAYzKxtmSBkwA59L0P7qYe%2BQfFNN0A6Y3VQH6kI5QbAgnDUy2MVjBGzJKKEJtZWotaxgDslysMlqTehrLJrKIVm%2BYSREe5Q4Fl82zuG4bcCsG%2BcBDTFTmZnBtOuDCHC%2BFdMLaJU0M859WOzTe5VeCrMjvvGD1Pfki%2BYAnX6LQllcvPuqLP4K%2F5wdIS1MeWzaVefbv8tk%2ByvOsfHHzrHd5Crm1Veor0LDxKOMLhwQBGyWL5xH6Db84Q2HIXze8N6mII8a8AKdPVjaYntIGOgjJ847T9CjH3xowAfKMUJ8DhF9F8%2ByspE1nmMFPDkhtobNQGtrOqDgLRC2Ft1D2OoN65WX0F6FcderuO%2FTPGB98sWw9MzwqCbykcr96xt4SxuIol%2B5ASpAuuLBHsiCDGImR8%2F1mRyDuBfj899%2FkUTYWYvuMB3Ap%2B8uLo719up5Vl9LQuxbfMtaZAMltRgl6a%2FaIgt90zZz6GUu1C9%2FRBsHkYFU7Jby3Pvj%2FJ%2BSSG%2FUR%2BKMqkb%2BLSNPu%2FQrkadvB6d6h7wzU2obxYi8OL14jctF6gpfvcQqSs23ek0mc1aTp%2FPvwScCqwTteVWDixgg1kpsbFQ25p3iiZ69ttR%2Fq9fvmMH6BjODFOmK%2FRldsnN6dLpDJ3xgo5EdqGtSkWD1iSj8oli1hzV5fgfzH2m%2FufJAbTzn%2F%2F6ffqrLtvDx1UuGPVTNh2o%2BVusmHy678WoBVAuwGp3axLQm1XoJbJ%2FL%2FFvKfFHjo2Rhrb%2F623%2F7j%2FH231K2uwr%2BiRrA3npLvs6ODblqN2UDdf%2F2v%2F4n%2FA9raICNcs1XRLiPgiF6%2FUUNjeITBFpYlIPz2h5g2n%2B1FLtetrrqbANHcn1%2F8dqFJmA0KQUbnVV1xAe2GnT%2BmEZfBC6js9TpcF75H5bY9PrZ1eq4p%2BusK1iKgQ913ixgcpp85y7wjPfbL%2F51ARvRyb8t3ryEz5Mvvvp64bmTf1%2F4%2FgQm5TVZeJO6hl%2FfLoLJvllcbtr2cPPy5cPDw%2BwhmFX1%2BqXvui6q7%2BUtJf%2BnRddgef0elnHHeu8UVX7cwXQ%2FA7X4py3Bj79%2F%2FHMBGLcfWDWYiBZ%2FurqEP5fXk9Ub%2FLx6gx%2Ff0o9v4eM9hd4j9J5C7xGaU2iO0JxCc4Q%2B21LwFsFbCt4iuKXQFqEthbaUBKwKsGJ2gC%2Fre%2Fy8voePS%2FpxCR8Zj822apvF9z%2Fc4nMxMYHTKRfubfnKi2%2FLFy%2FoSheB60XX3Ry0pSW8x3%2F55mrfTC7XQG49A6X9ooXVJmgaubrkM9rlhN3OQiqHcSq4RgFCB40Q%2BpfLySW6Zkspc81QzhVyEIV5b0D0Zullx1I2zhLOUICcnW7UjiI1akPqJ0ZAETOjBe%2FRu5zEsQXuMzh0Zj3DV6bviz%2FgUxmuDjgeMiC7vgU9VEDr61s6%2BrPDsdlcvV%2FfrCeHm8Mku8k%2B0DRUFA%2FoT7MAJbj0vMubS9w991OPsy7pZoLtKuim4iGDFTzbZTNgfdwDRl5XTYMbB7ojp%2FvzbLudgF8FsyLNhNaFfUzRsNJNtSPUxbNbZtDdg4P7l9r523%2F8d3rRCjcLSEzsTrALuB0BL%2FaQ1YWTrWFbNnP%2B3A7scxrGyx4nPazrwG6ecojnEEgw26JTfESsmswuJygCH0XwUOZ0y7LCTPA9PVN4qHDHhQ0gKWhrVWJuJqbca73oGkYuwA%2FiyUdeYWIi7zJIousDEps5%2F7IXrOM%2Bq2zEbmoPu3uYjHHf5KyrqoCBIT8dyT5%2FZBmNGYiywOYZ874Yv24ZAmPQgADwzCWj48HG7b7aoo90%2BHaV79geNhUsoegmkvdBcAJ%2FlwRFTwcct4cVHaWMHc4A%2BUenwUf1gEDwyGeCR0vwRd1ldjtnOmYNQVUQI8Z3iUyJhreu5B1sPrePzra8I9JE30sAh%2B8b5ASfzfxIGaSDSc9%2BDoQUIIDsDnaydE0xUft4IPWKUPobsCH4DWqBfZ05f2HvwkaprMBi6I4c%2Bgoie2STNkrmuIUBysotYyXAwfg9LiqQfIOswDxOZs4%2F4XYZVQYUq98xP1B579fNjdJlhyVvZw5GHRQlQyGpS53%2FcvRdb94IU6UVN9kWzwn6ijPnC7Yw4Xt5MX1TA%2BmsjapD9uiUip3s6HEA1Q1UqUcmkwN9L93xwLvtG92mAuLHctAlzNClRkHbJnTtgb17pCqFikMPBalCUC03jypQcsyVPGzwxSnKKO74oUUnG%2BgIExfIAFsXSkTdQGeoy5quXWbOP6PIkKkJk94K93UTaJN1d11XD83s8hmf%2FymfOLlO0EAX7gQsEn638A%2FWXe0CdQrDwzj0wPbV9QT90Rsoxr9v4e9qu3i%2FvdmDBCY1%2FQOUxVIE3xRJWlgBdc3csmZuaTO30Mwtp3fL6d1a6Nk5oTPK%2FQxX8n9gaflIVwfA7KBAcLb4%2FvLyBV1lvajrH7pZ9s2Cwn6zgGVX9rb74tMs%2FjcKkezNby97J4Xjzp07KI8KZxOBsyvruqovKam3Kqm3v72U5iuVllagE%2Fvw7KEEnXjAGfebfv3XXL9na8jmlssfV3s96tse9Q6WivXi7haWmS%2FvZOxuBMHrvb3qFpRfwfJnllfNlf85%2Ffj1nz9vX357%2FXrh%2Fta7mXq3bEamq%2FlisQLDJF3D0uK%2Fb38JqsGQf8P%2B3i4V6TDgby%2F%2B9j%2F%2BN3r2x4ubC3nHcKGwSvPnr0A36JKwXF2x2tfvqf4A%2FJZOP037hUjz%2FpLWoPWub1kXbz9wfSjaBe0i3pZColOkcv0Sb2dMWJSzI9u%2BWBTtWXoETGVvr6nVX7WvF1TnhXXwNc67mzeTAmQ5aW6g%2Fo0HCx2K9mLxLeUNSbxRSbwxSLhAAilMZRJvBAnavbcLNrST4s1iWrxF7vrlNSe3Jft1u4FxLV%2Fjins6vWYXCxDpJ470ffnD7U%2Bzdy8WP82Kz%2F%2FtcyYIyiZAXy3c6%2FfwdzGFX4BWLDz4nX2%2BwCOkWx5PYz16T2s0i8WigC%2FoJl68AGcwA3fQ3rSTNXTj9gOBFt%2BD79CKXCj68IFfLwC%2Fyxp%2FvXjDGvc%2Ff9O1Px1g4K3MwFuZgXqYgdrCAKWSvXJnfnTNxYhxoJxclROvu7GiOS5sTfdd0Io8KHcwAnev2GqYjcvtHd%2F9sAFpFrTw%2B7sfuhG4e62OJDiG2dgeCE91y%2F2R3H7oqH4thvnuh0n%2B7rD4zn3x9ezdpFhcXrJmBH8%2FAn8%2Fvlr48e2PHVuMxHcLqDiN4xc%2FvvTjz73AvwXWvnv1nXv9HZCjX14D2Tf064s3t1LV4%2BLquynUvn757wJcvFhc%2FfjbyzfgHr%2B6vH7xHTiWL%2FF645V3%2FeLSuXyBWb7Tr2GIQ%2B6jYLVzNT1%2Bfry%2B1lAZRdZVMB1NLrDdKWD3MSyvzjt4E2iOZWshIX0D9A42Rlcoga9nzedzmQkkb2D7DPuFBZvrDhXMW5w5vvjqa9bHBthQXTK4gOMbnKimo0hUw97oPAALnpe8OL5R21%2B9tSBGESC%2BNRi914l2cgOevBtQtnudWo%2FxlmHYyFBper5rMGdi%2Bh3mCy%2F9vHhj8mj0B4lHsWt0yMT0O0xK3CIAGKXdXT%2FVrSb5pH03ecdNA7T%2BN6vr97lGt6Z22L5TPAGYmjQ58WkG5verdrqawZzkzuadyQP8tfcL6ObVdrGarX%2FbHRvcXPLjL24vFspX8QswbGhZFYKOKU4koAmzsBv8K2%2BqUPKFZWnMUyZxSwwc5rgq3DaX2EHbwQxt0Sg71eQH%2FLW7u8KZZpK%2FmbRvJqBO17cMVE%2Fyt5P27QSUgD2KamxtAUs1sbg6gXeNC9tXL%2FkxIjtVfPWSpfW8xKj%2F62f%2FD1BLAwQUAAAACABQf0Fd0bryzWpBAAAfOgEALAAAAHJlcy9waWV6b190cmFuc2R1Y2VyX3Jlc29uYW5jZV9leHBsb3Jlci5odG1s1X3tktvIkeB%2FPQWWioluSmQL3wBbatljz86uIzzetccbZ4fDP0Cg2MSIJDgAu1saxVzsO2zE%2FbiIe417ID%2FJZdYHUJ8gqBnZe26PupGVlZWVlVmVVZkFvPmnqilPH47E2572u7fP3uAvrypOxbIrHkl1N5u9fbMlRfX2zZ6cCq%2FcFm1HTnezh9Nmmc849FDsyd3ssSZPx6Y9zbyyOZzIAbCe6uq0vavIY12SJX1YePWhPtXFbtmVxY7cBUBjVx%2FeeS3Z3c2604cd6baEAJFtSzZ3s%2B3pdOxuX70qq8PNd11FdvVje3Mgp1eH4%2F7VL0%2FFekfaVzU02C2fyHoDDf8yuonDG%2F9VVXenVwxhSRFu9vXhpuy6mbcnVV3czYrdbuY1h11TQD9P2xowaMEVFFwBX5Sbt89u26Y5fVwukfiyOJy2bXOsS5DPobudqc%2BzhfdQ07%2BWHWnrzcJbFsfjjiy7D92J7Bfer7Cv3xTlt%2FT5a6C48GbfkvuGeP%2FxG6g9VH1tNohgpUUE8CZZa%2F9Cmva%2BLoDmH%2Bs96bzfkSfvD82%2BOCBpRPmR9cb7%2BMzzlsu2qOqH7taDkSiv%2FZukJXvvhfdYtNfLZVl1S3hmw7Twgvn8tVRnWTb7YwMk%2B8p5Nqn6donK0TY7XjG8qNLyQEBuFa8b3ETTGsXh7%2BuEk6oci2r5fhDNxIawVre%2FTKBYZ1%2F1daY3tLsXfZrcoV0vhUmt3BdHWQiT60gimNYdrNTLYFJ3sMYggAua6WUQTutP83CCCW%2F5%2Ftbzj%2B8V0AcJtG7aCuYZmD5OTYvGsYf5b3kq2ntyuuUtfCC7XfO0jBOfk%2B62RQWACqx52dYH6E19AMKeT3%2FC43tecVPvdsuiLIGko%2BayKg73aIwjBBiKhcA9cCXXDGOouMTa2253vWmbvYUPb%2Bt13s575YX%2BFw6aFqbGSXMOLaRpH7dF3cL0SW69QIidzpD75tAIGfeAZfNI2rauyGIuFw2TJyLh3Pu19w38NZtLf9MZFcu7Y1GCLnxDYI1YeL%2BGNaTZFd3C68s0LpYP9e3fpzW2ntzqqw0DAxvGwiMvMn9o1s0J2fl3EOvXIHTv21%2FP5Mc%2F0sd%2Frdvivj403rdsZZt9iRS9b7%2Fy%2FqWB1bKE1aVRlyyJP1wc7aLAooVcxFicz21AjeQSFvXjrvgwQlqgqNSgQG8AQRL5xwZ8FBddJl2xzs4vWnJZG6ToCE4cMPk8rIHkmvxQkxYmyCBNFh4snzH%2BG8c480g1ukNxNKpEIeJm%2BK%2BGjkrfbWGBN%2Bsg5ZsIK6ZSI9VDu9wUHeCn%2Fr4bYKzdIFSAa2jiFqxSxURv7daLNCidU2CqE8D16bDsjmyWQyMGMfvITBgnK8pUEqb4exWnOXLqZ5TNG38VJPR3krPfYUDxV6tVxH4HMfsdBux3krHfOaPj%2B1J317uifHfrPffp%2F%2FhsfiibHUza0K9bOi2lvpfeZF94q%2Bwm%2BAKmIVzE5ipu5MYVqCVV0%2BfVKsuSbAAtyf64Lbr6B%2FRinpdpGkRcQ8DLPm1xunxersuiWvNle%2FcAZv48D7NqXXEyRXlCr%2B35uqyCsmBA8G1JW8Da9jwNoe%2B8xfsWWgRWn2%2Fo%2FyRgQKEl%2FKwlaEihK%2FiRCUQUmsJPLEFjCo3gx5egCYX6ZENKCZoilFSkJLkEzSi0ICsi080pNCMpCSToikJjElWV0gsKDohfrWQw5aIKQTyZ0jsEl1EZrhUwxV7H66jIlV4juEiKeFXIYIq9ylZJXinSQHAOks9ltmOKna2zVRYrUkJwWqXrVOYkodjJJiFJoUiPgsMkiIkMpthxEsdxqEgVwVEOP4kMpthhCT%2BFIm0K9kM%2FkNUjp%2FoRgGQDuZc5VZCghB9ZbXKqIUEBP%2FIw5FRFghx%2B5F7mlJMgwR8ZTJUkiPBHBlMtCej%2FZDBVE3%2BDPzKY6olf4Y%2BiPRS8xh%2FuUZDKMAyEBRy43kiIzCzIJhNmgcCIA8ECBiAzigrUX6LJbGJN4GcA0t5uClB0iWbGgRGRaOYMWG0qieaKA%2BFHZp5DQbMkKGs%2Fw1GT%2B0ShcbEu5J5y%2B10lq0TuKjWzEnglEpTikjTN0kyWAIVG8SrOJSizSD9aR2tZMNTyVlESSa0xKygi1FVZXtTASJiGUt%2BYDWQr1FRZjNS84mAl9JFCmXUFQRiEsnSpuZQ%2B8SUKTP%2BjfNAjCqWKEMV%2B6UucMe2PAlW5mPKHlV%2F40ggx3Q9zDUqVIYyAggxlml9pUKoOQQY8yK2tmJWoUFPtmxZ9bEPzOTjgKr3eFAqc6X8F%2Bp8o8IgvIrFYAjicWUEBy0CpwJlyrWAZyBQ4s4UcFoJQgTNzyEgiJn0Ozzk8qFQ6zCiyCtZFrV%2B8IC9VOXDTiMpkHWo95tZBVrFaIAxkleWaLJiNwKyrCo%2BbyTrNo1iTErUJMDWh0aKA1ihhvg9jTX7UMkicBppg2aK0iiqh8L1kqdWkURSoIuGGE4Rrf6PJnFpJhdqoFrDlZh2s%2FVwbDar%2FWRD76nBwI4qDSC9gduSDvqo9Z6YE67avFzBrWsF0rxUwg4rBfLU22HICOqizy8yqgAJVVtyyErB5dQS5cfmDcfX6ptsX3%2BPr9sXBwr7KTa7AQ25H%2BSZQ4My%2B1uAPFAo85m5aKBwnDhf2RSoVX6w1a7GH5HCx3GRlqMBzsQytVT5XnD70V%2BsXK6jKQmWI29eqzFO9x6yJdSgUVhQwa6mKwPc1WVBrgcVCL2DWsgJN8DUp0dUlyzK9gC0waVpoBcy%2BVnFS6QW0Bpi2zhWzryyK9caZfaVhtNIKuH0FIdELmH2BzWsF3L6CQGeX2VdIglwvoAoVrgO959y%2BskBnl9tXBDasqQJz1jawFVSHltvXerBhUcDsKwNRZWoBs69oMDxRsOK%2BXG94vb7p9nXfEnKw7GgQGvBVp9oUMpgZVwJmFMtgZls%2BaLNCJGaTNSwuKxnMtDLZxEQhwvY1%2FiasiAzOmKpCh3IZTPtfJWCekQxeMdeIlGWldofqdUGKYRND4Ux7CfGLldpPqrxBleaKsJhFZVG5TitVAFQRE5hefAVO8SNYEaNAlQwdjLKI%2FFKBU3zfHwxTiIzBcx3O8TMNnnL8VIdz%2FCRW4cyQ%2FAzaTxU4w99APypV%2BsxFClNfGXG%2B1fFhwVPhIYcHGpxtdnzYdKrwmMPXGpzzA1aqKAkzIJ8EqQbPODzS%2BGc7HlwbVTizHnRgS1WtdOMpvn8oDNuhwIAvKNVGRmWWE4Hl5BI0YhM0YMcSlNlNDi5iIEGZ2YRgNpUEpR2vSli%2BCgnKjCaBBTuVoLTTJYENVShBaZdhO1JVai%2FohL8h60ruBjcYkGi5UnpH7aKosrXcEWYuSVGuC1%2FpNbWK9Rp8SBnMpsd1sckKRRoUvFqRTCbCTCWIcpImipSYhoCjK9PmhkJSkkSK9Cg4hclI7g43k1Xix74iVQqO4jCSm%2BRGEgJ8rUibgcMslIkwEwFwLHZZDBxycBjIfDMDAbvZBLJMmH34EexCZXXi5pEERaCMO7OODNYRufPcOPIgDmQ947ZRBL2tMvCKmwDxK0V7dMtY7x7MTREFikWlVKBiTVltiAQVS0qmQMWKEm9KCcosA6xlI7PA1pMQ1L2QoMwyKrJWoGw1ycDmZChbTEJYqgqlF9RgKjBFuTlmGeusijap0ju6kpAyESbOwMwJStcp2Si9pp5OVWRE7iCzjCRZ5WKzx6VB7WiVg7LLYObGF1lepYqUKDhJi7XcJLOMoEzKQpUeBefxZiXTZpYR%2BHEojua4VNl8GqWpTIRbRhquk0yRNtNecINCGRxwpSZRJYO5ZQRltJLBwjKKSO4lt4wwyCOZQW4ZUZCGsmC5ZSRBHCpEMm4wYSCLilvGCtalXAYzyyhgOQkU7dEt47FuduRk2AYHi1PktQZn9pHDjwqPuN3EGpxtaEKwBhXOrGQDq40KZ3ayJoWwNA5nJ8owvWpwdqacgPpXCpydKodAvtL6Rc1oAz6cVsA2G5uy2Ky1HrO1Z70SZySigNmYX2SbUJMFW5ZWKVFJ8RNmP0%2BED9pLiRpgkPXHg6KAb%2BZT8Ek0%2BVHbBB6EWYkCZp1pnKyJJlksiIuoKDK1gLmFJApyXea0ANaMTK3BT5yzgKS%2BNhrUIKsgjdUOcldsHSRxrBYwX2wVRJGqCNwZA62PVCFybww2bJHac76hAWcvUseDb2gCn4QaKWZZ4JiEqti5bcHiEmg1hEtWBpGmb7p97Yt7cjiZbpmAD0dypVogzqTTzUotYDZWgTWlagEzsjXZiANrUcA26QWsL75awM4NVuCBVGpBxgtConWDnRysKiICPaKAHx1UKzHtDx3kJbHw8PoScTjnV5Hed1ZS5KVewo8PVpFw6gaxsLkhWxd6CasTp6BfusSYT5oEuV7C5gE%2FzjNDmNSsq6hKNfn3h3RxkutyZitrWMTaKPNjuhAcNV8fAmrB4NRGWn%2F4QUIJC8RKHx22%2BMJmRFMzflSXgiprHPCzuhB0udBK2GHCxl8HWn%2F4aQJMeoEmA35cl0GJxjU%2FAw%2BhRNMDfqBQQjvaKPRn4f2Wqy8R5%2BFrv9IVUTfBFkyTp7VQU2ApANz%2FmJs4VGMlJHi2YIUaqdBKK9JoRVZasYYV27G0FmNri6lGK7XSyjSszIqVa1i5HUvjK7fyhRlAAk3rlQN7ucV0B2sdKx%2BYA8hwWVhcRmGpR%2FLQ8niaBUkaWR4ysyBFKqXISilWkWI7ktpcbG0uVSmlVkqZipRZkXIVKbciGYM18OrAtgzWIARLnbHB6h5gQLtOHq3%2ByMyGJw1YfyRmw4t1erGdXqzTi%2B30Up1eaqeX6XiZHS%2FX8XI7njE6EuMufMv4SGKx1dJGaKViPRXtAZP2pDEaggU2xNBADB2IiYGYWBEjg2Jkp5gaiKkdMTMQMztibiDmdkRjqCRxuPAtQyXJxlZrfKiObSMP07AF0pEkyQ%2BbGx0pMihFJqXYQIotSEZzsdlcalBKTUqZgZSZSLmBlJtIxnhxRm14lnHifdexxya7U9PsTvVxub4fG0OBtbm3UpIyd23rJRabmO71deidXEuk%2B5pTvE6fg51Lgp0%2Bn3isc5TegoC7ZzV7G9xirMaltyHgbnO0twEjbiiFThthdvWx01y3xaESuFqeoYGnUkZskR55L0Z4%2F8CuWdBsx339%2Fro%2BeF17v%2B5TaOVU8MD%2FYuGdgHJ3LNohSR2obev77Q7%2BO50jxSU296LIRUvk1u%2BKhwpEQQ4VHSgnXdovLwzP0OtZ5DN176pK3I9UogvxCBd9rG1C1waq6CePEO23CpfQ5BugEbLSVvkiymy6HCEsLQSX0MUpbFS0LEtzitI0u12xbtoCH4IRmlb8CVqkVAgvbCC8tIHowgaiSxuIL2wgvrSB5MIGkksbSC9sIJ3UAL3WM3kuC53zonZPqChP9eOYwat048RKl11rgBl%2FWRbHU91feZt6CWuov2ma06E5keFyXzDt1pzEQlP9lOrrpvpw6dXCoTask3hTAS%2BS6UV4l5WtG4z2auLNvoHCqT7tyO2FNxBp9SdCp7WW3D%2FsClh%2F%2B4QGuRSvoGLKf2Ir7Mi%2BXjc7WJmT3FLMilJRc8f6qqlDcOOn04ZD1NfU4XICkjIEN8HE4RSVJVWYenlTVBV6QG%2F6qUWqHlxKWNWBaf1pDiMeeHMYsNx%2BtIw15g3LeGMerYxn80rlcu5hKkEKx%2Brq2LM5lkrV9xhHjwS6yJsYwY3Vs5Jx5ETbro9jp8oma8BtjkVZnz7gFTS8dw7i8m9itQivIoMZw79V0X6QEH5Y7psKL%2FCIg%2F4foM2i3O6L9t2tJ5I3flgemyPz3pMej2%2F%2BVBC%2F1PX6Gb%2FyvXj2F3qtH1ohdzPqYM3%2BqgKBo3c6jN3Dm%2F2V3xhn91z7UdjBHgPcl9dS2YiSD6cFHNWt6QbqmLobyGM6byDbFN9A0j0ARVmGHT3Hvq9hTa%2Bq0R3Uibw%2FDYiwqDuchYEiTCow8pNoctQpVGGY6009jazAnUSXtPcTqVLMKTTLHcznk2gyzEk0m8NmV4MDNrqZHAgP6FOoV22xGXMYe7oUcQrFBna%2BpN%2Fq6wpn4n%2F%2FQB6s%2BP1gqnZ2apvBcpiBRzYUtFvtEveBPADrO3o21V%2FijvX74fhyAB%2BvcNML6r5OpD%2Fd6imkX8wX%2FDp7TmswRE6OilZtAd8kwPDjaS1krIUUsIN0UhP46gGfks%2BnNZGzJgLkKszFLfhzzVCQIWcrdaVev0j4lD967R607pq9GACvqQZhL9TUKPRzcbZIvYSHE5LqL91TYH04UPoKkLMrq1rv%2F5YPHedOfUtB0IvhCC4AbI4oX2qJfNrESulQ9eX9uZWlNeurESY3yl9J4GhUeaXCEWaFBoZmL51gVGRTPOxOiruQ%2ByMV%2BkvArAJ%2FHKkgLgNz35M%2BcXRhjr7SvK%2BVBmpxoJeHanmol0dqeaSXx2p5rJcnvuZMaeWpWp7q5ZlanunluW%2BX%2FjBZaefqhnx0ARkYWhcCow%2BhrwvRwNBohAaNyNcFbWBoNCKDRuzrg2FgaDRig0bi6wNmYOhDahlTfVANDI1GatDIfH3gDQyNRmbQyH1dOQwMzTxywz5yzUByw0JyzURyw0ZyzUhyw0pyrS%2B52RfNUHLDUnLNVHLTVnRjMawl18wlN%2Bxl5esGJTCYM%2BFPcxt6r4HVCqbVStRa4bRagdZYNK1aqFWLp1WLNCaTiV3TWkunVUu1atm0aplWLZ9WLdf6tppWbdVX6x7aTVGSpT5fasWBNiVrxaFSrJdGo6W968R9M1FJRysOZKcjiZ0wdyr0YiUaK%2B0RnwcF3tC1FYpQ3fOArPqr8z1KvyN0bP%2Fs6D3NioSrZKMhDfvB5%2Fk6S0Q6oFHeUyn8vL8tMmDx3d%2FzPEk2IvdYK%2B0prOIsqvS%2Bib3ec4IX4HX6rLSnsNkMd4wHHHln93ydJ2tx19SG0tMqkzQMdG74Ps66abOh9tRyH380FHUPp464To7hqiFbm47o9dR9nzF8dnRHM%2BqYy1WPbb2n51imdZtYKnVpmZZxpbMxnDrA7%2F4CJmifvVwnsGKqdPmCYcdspWMhdYOi4h1b0qGCjeODTPDA3eQzMbDOULrfNt3pbD8YVkd2pDwNY6uewrFtS38A6aTVv4bRSUS8c9HCVX8icD9y3Dd4yuv7kaM%2BBW3smE9BHDviUxBtx3sKAhg%2FTo0gK9wES0uVyABlx%2FzXrbf0gjS6yed0iKNEFNy7Cta8IEiGEnn9lxrH8%2BHvH%2Fr3j6nJpwKPvXXA4HN4ycXnZ5W3pXIrMaBii4wKjWEpEfCzM8zbUhk2MhEFNs%2Fm0Pgdkks%2FO7usKZVbPbdV4GIMxOBVXIT9%2FKzSllRO%2B8ZVTJbNojHap85%2FdkZpSyqjWt6%2BwBSJLBqrUkbkZ2eWt6Wya6RkCuw%2Bp0fjWLpc8%2FlZFo2pPMss9PifEhhxZ1F8alBknOKnBUTO0Lw4GDJO7%2FJAyBl6PyEIMk750gDIODUt%2BHFvuM0cpAU97m2ur5SGUxwei073S1NJbznM7k4N5TZXKRywHjpwd%2FbgyhT3ROKNVxZ4RfkOX6F7q53Jx7ycCsztdA1HaRTR7XZpiGOOl4Y65nppqDbnS0MZ3K%2FB9bGhCOdHcTlsiGoap5HQPyDyxV5eZG1obJmVFjgbElvipMXFhiSWF2VStyH207o6lWqoygkCWZGo1Ar7ufF5WYV%2BEmvF0k5%2Flef9%2Bx%2B1qQj3sCRdi%2FdrahML3XtHReTrpcreW95SqwaPlxsj%2FNEKVUPXlgQNVzV2c25W9PHMdpXZwrAF1acEBY8nSas4sWaA1p2YMGaad2NlyR8wpHG2nFtxBO0oyIYyjPcIDh9zN4YY9xEMeezdaMqRig1B1QFZECqeOv5aZzkqfrcCg2Unct%2B0dYlRG8VchziHiRlqk040gqsmKI1hxtoMFY7gJvpMMAR%2FTORUndKSEdRMm4vGcHN5go41xI7AIBzoZz1UuQZuxFBBDN2IkYKod11CjNUhdSMmCqLeawkxdczpBmKmIGYaYlWDW3BPjyZGWx7wVOHoejTgRaNCHPBixdCc5BJ5kN3UUhnNzVwmoxlSPhWnh2553zSVqrDGuDFEzesw7ggqyPji9WYIiw%2Bv6LQhl219QhVXFFzrlDLVazFchtGSDQGHtSQKlt6ZHosu9PbMjliJTfXbLUbgvq0dB3%2BsvHhfd6N84kvc2VcUDKQfLdmASt7fiN85qPzZ3D4Ddcz3NJDHvE8D2eZ%2FGkijuX2DzqgpOeCcF%2FQN9uz%2FN2Gsop3PwInGMnDEoMoJOL4tASdwJ%2BBoR7qfKQNH02B9L2IJRH7m7BwbQ9Kex8LQ1MydIQlhQuoOvrh%2FBFvN2%2BFv7%2Bf49sSdwUl1pO6YsXg9NcEI5%2BuZCUZGgJ6YYCQVnM1L0NMSjNQGPSvBzI44l2Ch5yQYORp6Do%2BZ56Hn8Ji5InoOj5lvoufwmDkreg6Pmfei5%2FCYuTN6Do%2BZf3N5Do%2BZB6Tn8Ji5RHoOj5mPpOfwmDlNeg6PmRel5%2FCYuVV6Do%2BZn6Xn8BhmYqTwnMvgMRNnYn1gdYRzaW56%2Bo6ZAZTp8tYRcl2YOsJKl5RhR%2FZUQXtSxjAf2bMyhqnAnpYxGLo9MWMwUj1fYuRQwJE9EWZlHutReD0dApMIxMv9LOkQ48cL7vwI6Fpu5C%2Bo%2B2z99NeKPCRcpFn%2FPjwjXcJ%2B%2FGtFljoerwzpWHbx1vNfd7WB%2FiorAp1hNU1iRf8noVhTBjQD1%2FMFrG6PNVNgUlZY%2FIWdBovkS2fUEhbPCLAdE5tx%2FkmJWDfJFyaBIQVgUk%2FkkI3bhR8MbjRer6CNue4K4pjbriDaXHYFYTRen6sBr%2BQm5MGrTIl32eBrAw7SnxirNxkcj9V%2FdjbH4vQms%2BNx%2Bs%2FO7FiM3mR2LEb%2F2Vl1x%2BdNRt3x%2Bc%2FOpis2bzLpjs1%2FdiZdcXmTyfG4%2FGdndCwmbzJ7Lib%2F2dkdj8dLDDsijSJ57UykcXD4z0QaNcSxJUMLnowtGhpV27KhodgijTYUa6TRhmiNNNoQLZFGG5oRabQhGZFGG5I10mhDdEQaNVQ50hiFVRbrsbwh0rjZhGWSasVSpHGzqfzAiESKSOM6W6UbPQ4pRRrTIDHikEqkcVPkUUg0FBFpLFL8UZRGib2pOzN7KFDbp5pxQG1D7YzfrXQUWwTPQLLG8EwsM4pn4FjieCaOI5JnIJqxvAHlbOhtBFMPvY3hqqG3MUw99DYWpjNCb2OEf0LobYwHJfSmIzpDb3oQyhl6GwlrqeGlkUDZJ4beRoJ5auhtJDyoht70gKMr9Ka37Aq96YEgV%2BhNF6Ir9OYODSqxNzc5Jfbm5k6JvTkCX%2F%2Ffxt4SDcMee9MtZUrsDes4Y29GbE0fTGtsLeOxtV%2Fim30K7%2FpI%2BehYrGbZlVuyhwoYbZvTYBt9W8ft0xZ4vb49NKdry3s75vMFYDrf00G9u6kROwn5fMxOQp4StZPQp8TtJPSxyJ2ENil2R88Yp0TvJMSfJX6H9CwRvB6sxvB6sDOKR0%2BB%2FpvE8XRe%2FhtE8pClS2N5rjquaJ4L3x3Pk0%2FY7SfoMoYjpiejOKJ6MoojriejOCJ7MoojtiejOKJ7MoojviejOCJ8MoojxqeKzh7lU3AccT5VvvZIn4LjiPWpg2CP9ik4jnifOlL2iJ%2BC44j5qcNpj%2FopOI64nzrm9sifguOI%2FamKYY%2F%2BKTiO%2BJ%2BqPfYIoIJjjwEqKPYooIJijwMqKPZIoIJijwUqKPZooIJijwcqKPaIoIJijwmqlmeLCtKlcjQuKGPYI4Myhj02KGPYo4N0GZoaHzSRLRFCBckdI1TQpkUJrVUscUIV72yk0IJuiRUqWOejhRZ0S7xQxbogYuiqaIkZKqiuqGGPdD5u2KOORg5NrE%2BJHVqoWKOHPZ4zfjhI4ZMjiBqJT4shUt97ShSRI56PI3LEKZFEjjollshRx6KJHOUfEU%2FUmh6JKMqY%2F5CYosnAeFRRxv%2BHxBVNBsYjizL%2BPyC2aDQ%2FGl2Usf%2Fu8UW98bEIo4z7d48x6o2PRRll3H9InNFkYDzSKOP%2Fg2KNFhbORBtpjdF4I2JMjDj2qOdjjj3qlKhjjzwl7tgjj0Uee6Sx2KOKNBp9VFFH448q6kgEUkV0xiBVNGcUUkUbjUOqqGcikT2yPRapFNuikQqCNR6pYpgRSaXcEpNUyx1RSQXJjEtKSuWMTA4qPRqb7NHc0UlEORuflJDGIpQS2miMUsZzRyklrJE4pYx1JlIpobpjlcNB%2FvlopR3XFa%2B0Y9sjlnZcV8zSju2MWtrRHXFLO7IrcmnHtsYuB9Sz0Usrqj1%2BaUW1RzCtqPYYphXVHsW0otrjmFZUeyRzQD0Xy7Rh2qOZNkx7PNOGaY9o2jCtMU0bojWqaUO0xjUlaZ6LbBqo47FNA308ummgj8U3B2R3hHPAGY9xWvAujXIOJJxxzgFlJNLpeT%2Fq3xw47orTpmn3d7Mnsh6%2BMDCAK9K9OzXH%2Frph%2BdB2TbuEDpBWfBzn2NDH4ZriZdV5EEi%2F5cgDqjTQSnme279%2FICHQRtToLaViv0A5XhFxLgkOT2HN3oY0LK4O9Jjiczeg65tbb1YcTlvw2%2BuSQWYL719IA%2BZYLLzZH%2Bs96bzfkSfvD82%2BOEAZxcE%2BvaDtrJv3%2BN0camI8aAsgbAUcHDDpW4%2BeJB7BA6E49IsV9eH4ANrDjqgWz9CPKVpSLJ6tH06n5kAJUxY3xb7efcCg4xaapUOA34sxEKhY5I4Uh262YCpdHI%2B4GaDSZKBfgWq%2F%2B6Yov6Wwr4EOg8%2B%2BhXWNeP%2FxG14VqSx5f6GnsL%2B5b5sH%2FEyKcr7347Ptab8zQ%2FpdAd4UjeXzMopmlnt9l7oSthi7ddEun%2BrqtL31Ds2BnG%2Fg9nYJhvcOnJ%2BewKQ2LfUoG7xxOnBbwr7vN3xphBvhUTkE5g7tnKlXp5T1jiwvVV%2B0SSdHXrK%2B79ezPrQgivrlS%2F5KwRy5ujkN%2BoCfcLr1gpiF3OXPeR45bmcghyZyx5G3UylzpCcuLfp1JyAApsAoSOjQSVoBe%2FBu2GWxFouWDYFayF6TxIgwlRAYQlGCm4TWP8DUweyfzpHKtEoLb%2BnRstdSw5MhMq80m2HdYl8OsIPG72hlc50Ejh6twL99gx%2B7yXvrZjp3%2BnCEmYwuorO%2FzmUYTEzlO2hSA7dFVTcCRo0Ql4AbWIygCe8FQOZi3qAoSul8mEoshVxvKXdLaUj3xftr%2FCxE%2FzE2LGKqWVGUBf1qBPvOkxC3738hWwc9U2HVNfpz74UX4jmLMgtizkmvdwMrdgr65KMaCFMmJafEsEjxWR%2F%2FJoGGu2ZXV4o1SUhLHAF0gFLGXfNwYo6A0Ds69dX0g2N0fHg1ygC%2BwjXpFhz%2BnqeOMChqhhgdOhRCdsXDqaHrRX1YCljOU2lawgVDWupn%2FR3Ui2n3iJIJhBFV4xby8ZkqHvcU9rn7RDN5xvrEEcb6RFHO9Un6TsegALc8KSiyftHjR86Wa9qislHFwkyZr12wvpMCCkpJSW0wh%2BnyCV02MJ5WBN7StZ5J5ufzBUsvC5Nk4Q3%2F4MuLbWYUWs3I2itpOQYDBRqn7cN%2Bfbavol85a0n0Szxr%2FCSs9%2BfmEzFjBNb5YlBdy4hNnyIoHmrZMEPYxMKCoW7hnDUxPsH1zd169ON9%2BLHCuXss9s0PS7b9G5r67ybrH7nHTO31Oe6F8FN%2Bp0PnMfjcMGQOp71Rl6PUsRwN62G3F%2BshGI2xLGkx75%2B2Ism91qTKd9r0abIG9nw69a%2F7CdKU53vnYDNd%2B9QW2D7X0YS0ihtKDr5bTluWqY5zGn6y0yCUSJ37Mbk29OmHtIz5lGXmir1ijxnyaRnluqFRkG1dVeTQa6jYGUo6itu1%2BcUqjNNy73cE%2FHONfKphhPaw6dlSOynoQV5ddKSiaDhFNN17Aw%2BPS6j0x3WRz4ih7%2B87jwBVTCQ2vCd7sSR2Kwa3bWsZk7ZWxLZZTD%2BEEW6KevR7yFwRYAW0vtWVE3N8GM5QhcRQ09u6u2YGsPDYmYEnPJR5vzNTTgfk2vw3%2FRYsOmy2su8fSIdDYx45SJrz2NQlOadZ6mbB2BHyjwFr2pacmynHekR5ruruuMPvqG92hFoM6Of9YVmfyB7sEV0sNiPeF0c6zzt2La5%2B0N1Lpu1efMnO%2BYkPjNF%2BdKoY7chbr3u8lxfY0Fc5Fc%2FYSdCntj684%2BcTbFMMSwDq3a9RkufbOhZ8vIEajIKrQn8s03c8CqWpyZA8Za6qcWvNPsfc7B72h174Me2DvSmcD4728TxDlY2Enaqi3NJxnB37CJLsRnh4arE9%2FHdoPHQ3juQsXkYoK85liwsmA5rO%2Blm3Qz1%2ButRdDUIxSS7ss%2FeAMCaJi3eELkLsGI9tnu5mPLrBd0Q2ynLCg%2BGyjb%2B2u%2F8gfWCb3sdamco%2By%2BY4x730GcbpzPNKU3nv25jKOk8uOcc7R7uQeVFrKvdDKyPsF21diA%2Ff3M1O7QNRmLfZopSwc2EPeKWpHZAOA2z8N3hXR5rFlqdm4mqm%2BnuwmsU%2Bzd81FrSfMC%2Fl5qR0%2BRGddjrhCquMyOcvzEP%2BqzqFi%2FMGWzXlOE45fuNLXC%2Bgf7h4zIPAsdCTIszxvt%2FegpxKsm12wqMyGREhCjslmBaIutDRrwCrLtKF26jwE9Y5izZtWOrMSdQxjw%2Bc2iROBEdlN4KDUpGODI1j5J%2F7DNHGA%2FiGZLpHozjOzNGEXp4mOTuY9%2FgD9Ew5JNKd2B4gH%2FhURbclEzTCNzfWrI6%2ByZpf6Js69gvfPYDruPkg1Me1lbC4U9MXCaGxXvjFwpgTHJPCEC783G6bGNMzrttPXyNjY4k8o2T6ZinWNktKjHLK1qinLJ%2BEovXMLlhNEH95gn8uMwJzXrScQYysK%2Br2wr94b2YoOgwDKOCanJ4IkfZZ%2FrRlbKKButeuY8OVGta8XYGHfucFfnMo9kQPVeuu0PtOuEIhP6A4s4YAW8s1TPPvMBYMv5YIcR3K9RIXZ2e8O%2BKRHnyUu2IPsozkApRE09YsJ1wK853p8bqo7lmX2QTWkd1Gn7ZHPUNVHOAZBjfGMYe%2B068PtBtnjlp%2BsmZbQlLOmWTQPvyor%2BlrT9RHSW%2BmScsXp0LKKVfGTrlGp22aEj6cUj8cj6QtR%2BZhadBZhjJztnozKdYgYiBPieO%2BYMlnhh3BRGDxdOZkSU5Q%2BhmG0H5WMWUUV9ZR5Hcrln1yxu6hvRZH2JZF2JKyoh49nhumqeeKI36CvkD%2FbCuzoRHSEn3u%2FOfS4UjM4XAw1TSnC89kDdnR6YscKs3nvHSPm%2BbWPa7wC7iqUlu5%2BMS2e1cf7R5%2F97De89DShRPmiA5d1vEoHTqO%2B1lu87lh4%2FoBtuZTmLlcMH9sge8ldQ7QDxK7Bovt0e%2FA8VQLd9qMofbuMI8bYYhgBgmWlg%2FrugTf5YeatNf%2BTZDSzISc%2FhvDv8HouPIg49jwynFIW6gxHW3Aedx0JsIkDka9yDU5fsIueUQOU8O5%2Bo5ASws9YyVCEP2W2GjL8MmU%2FsiO51hjUnf0IfvTdXDj%2B8mcPf0ZnwIzDGcj9%2BmK0IdVJJMQOYRcjYeYpEKiP3%2FoK2KE06A75CM66rN%2BwEpnDLGmPq5jGcmnEoM3HP7wmUUKaX9KYFJaTvSpQ8jKFtpl8%2BXFEWHxEi%2BcL60Ij3VXr%2BsdNut31JUoeOD6rIxHeutGlrovD6eSj9x3iS9lMqSPSErDKKc127YwfApfkkcY%2Fm4Y2qHvA%2FbEPpshxPM6Kddluf%2Fborse8PZ0NuAZPA6WpZTcxNFgS7pT05LKOiCiUGFmGubIMBu4diUfPWXg%2Ff%2B0WOnICR6nu2ybp0%2BiPWLmgvT3Pz3JwExfUVyV9JIkA9kvHme8GBjv0xmisxs9xWE6tmQpXCbXwcKPz7bB4tk2hP8i%2BC%2BG%2FxL4L3X49fJKfrMbMiJsqfNqsrzPRMKBeAJbtC2OdcyOJuRE%2Bx%2Bf3d%2BUy%2BNDe4TtxlueN6%2BAyG5XH3E3o0DLui13OvDY7D7cN4fFMyTTFyyecRIShFWXALzqQO1jz6iUrvqcEFJtQD%2BeR2UU5yvlooGMl0Rxsc4Ar9gUK1IyIUqc3py2Cw3gaJE1BJRKUq43qYVS56hp4wHFdSLFThE1ByiC5jBZzBykCxnBsojZcy9g9jiIl1JxCDfYJASF6%2BeJHwdO4fqblCQp4CVVWRSJEAnnT4i2f3S0xhoBKqsNCcq1QcUlVlvrKJ6yaTW5CogiWAGUJStgumgpXJYtB%2FTC5c%2BDdBklO%2BObgpQE9SELwnUQOcW7WkVlUAHexl%2Btsl4wgkkh3%2BHZ0R5rBukkZbyOTDouCdsYoHZeH96pcwQDqDMEgynzAwMZswOAlbmBPg8zA32U5gWk4pDsmhQbHyUbhnFExiSbUNUh1SpaB70tM%2F76OUE8uuRKG0HxxKVfmVRGxGq0juLBbEpFrBygiJXDZLFykC5WBMtiZc%2B9WNnjIFZKxSHWgGxIDgzH%2BD%2F3fJDAtJEUgLeO12GxEgLh%2FAmx9o%2BO1lgjQKWKqqDMDCrOadbSOooH74ErYuUARawcJouVg3SxIlgWK3vuxcoeB7FSKo5pNt0EmzVOs2UcZ6VTrEGebIoE8PJknZF%2BHuD8CbH2j67pkjaC4kmqeBMbVFxitbXOtI6Qg6auDKLpKwOqCstgpsYCXFVZCpB0lj7LSouUHOItNlGF5hlmie8XTvFG67QK6PqTlXEiaS1jclBb8exojzWDDoJfVavMpOOSsI0BFFOxX9M8zkHCAqJIWABlCQuYLmEKlyXMAb2E%2BfMgYUbJuZCRCnucRlHup04J50m88VHRyWa1CXvJCCaFhIdnR3usmQV9x2SWJSYdl4RtDKCYcI8my5c9K9JlIFm2DKJLlu4wB7nSx16q9GmQactPZCwSLcmaIKPZKoDJwSnRIgqrkK%2FMyaqXBGNNyFM8uZYv2gTSyMqgDHQaLlnamu4eQTC7ouu%2Bqgt8ofSCQkjLH43LxZE4Onq%2FdNxWY5clTcp45w9QDv%2B2%2Fo6OmtqOUsgOVfrzD3q6sSPniULvq%2FpxnDRF4Yl67%2BVL7N4%2F1ftj054KdjJqtEQvFv%2B2WJOd3oBeolbbYYHGhIVLF97ojpzeJ1EYN0bLVipl%2FGvFY3vwswKiPeCJ4mPSwkyAodx2f32M6WQC033azkUs71R2XA3a6JDq3q0BfSHN63dh%2FJG0%2B%2FpQ7LoJuqI1ZyuR7hBIsg0M2brORyaZg3csTtu%2FsGmOvQWEP9zN0KRmf53begs9wvuRtLLVlqaSlarJNC1nLOIakNp348zF1Lz%2BnGWaPG7WRVeXjH%2Bsy7nHP3vejdctSLFcG3%2BW9g3WLdzpMn3r3d9u6rY7LcttvaML4SdxGdhUQ2qsbZ6WuLIum6r6eQThbgIPlT9XN2hqU3PotvXxt%2FWB2BRZ4NgO9RyWZLwVQ1M5m2bBVPaO3vfXS1iB3Y7kSgNYqvF5mZYaco6NDJLCWhbz%2FmnUDB24ZJqji8Kv3t3b12so0CJ0S0cAVBNoH%2F4INA6GeIw1y%2B45OEM0C6HAD3woeYzcD7PVs0eTxg%2BstZaGC3B93GG9a8p3QyBxyVIppNdlnHMSHU6ecutYFYWRSQVL5nWOb0a5hiYet97SC3PMtHjlsWTHll8XYG7rD8BjhTfqwiDO4jxK4%2By1LZIyxEv04J4tIuzfhEM2kMz8%2BH0HGj1jgW%2B50kIlQa%2F0YO7%2FsjkKUoPyIB3x5i7%2BRnYkP%2FeKQ%2BVd89gbRoKKtiPMEAzpGqyxF3UpeG896b1XIk9Nu90S6umuvlW2l2fY2F%2F7Mi3vQX5nwc96D8%2B4sG%2FVgF5wkxI22Ge6nu%2FB%2FxOffzqn%2FzTrCK3Le%2BmJgFsrxZ%2FlHKOW7JXxsScY2W52fMrle%2BX9CNbkwFAw3CfajqOpVy3wBgsmVE96FYr6pa0hLDl2R%2F%2BcfqgTgy0Er%2BSd0D9hQiZ%2Fvl6KHrnyJgaFsr6GRCqxZj307yphqgSKyNXvf3qKci1UXROvDRqdf0ztlGcjVQ79nO4ShP85pEBPQyiXOMlcfgVd5NHr66qUxS%2Frvy03ajxJx30xhV26QN5uaW7wWT21b%2Bb6tw2MzVhiwnLkDcoyHF%2FHBrwLstLOBMt7ksu6bIar8OrF%2BjP50j955TH5mPQOAKWadqZw%2BRnOxa8HiUaG1LTsNelg32wza7q88PcDtVKKq7bY9NaMc%2FKS4xuil5YhX3MNBdHHJ3De4pyTtSW7qwY01hvN%2FHlL8mvcZGaGlyewJaWfCdLp7UgDbXO16dANBey0ue7OjEnZHD8g3NR%2FkBf%2BT%2BtNdJbhnuRfTvVp5%2BqBYeKs2qkputMNn9RxLblAm84vlsqEQ2%2BCrx%2B6D8o18H7GbJt7vCV%2BtpJtHrHvqy4iI6aBT%2BiGRur2dk3wuG9xYa1ic%2BpvE%2FBZazZTd3%2Byq0i%2FiNm%2F6c32DrBPY1tJEg5ustF0afman%2B19PJeyMMhAvTFxqGnIucILW9dSE16MqdkyF4rzuS86MCysV%2ByG%2BtS92BTtaUvwi1Wg3ZIvwukO0%2BKSC2HOkJ6DiWqlIZZCIbsA8PdvsjjAKssUBOX5GxDnt0cYoqB3HuvDpj7UJ2oVv3xHPmzaAl%2BwrGCz9YHvHiXXrm1OsBJcR6lfEeb5%2F%2FjMfLV0S6qHklTLfSPsEJ%2FZ7vRTVUDpmbKNHaYuzfw39Xv2kqz%2BIAG3PtJJQrCj%2FyrnCezGFl%2FmbE7tn65xEZwr7j76BcY9gP6KuPTykPE3i4y%2FhE%2FCvOT1Y9OurQSR5b4Ovc4aW%2BcU4w1459OAx3cCoWsjEA5%2BrON0x%2BULWdY0czszcYh9y5HZTVe29fHULXdNQdPaP06Sw012ntSnLgC%2BIqZAuBCmx3KeAWkBmMQBu%2FfIDYdZkezEp%2Br5YMg3XQqvgW5CbMbSZs4Vzj3mjAlzP4WNHRekzjen%2BvmcXbQz6OI0a5lcuby%2B3db7PQwU11LoDV5YcM2xWiWULczhxiwrKyI2PxfzbpgM065HORutHLrqwkrctcvmsPvwsR%2FMfizZgOEXw%2Flg4Z9iTvBf80slS4T2esXVqgSv9xYDNyB1%2BjN%2FLRsnt00%2Bz%2FmqaB7vvy4q8pvDt3h9hznE%2BE2Jj%2FI8wVXKY3d80JZWiZBGv1yp9t3jBv2CoSn%2BqSUwkx7uoZi%2FsJ5Ve%2BRKJhJM8G%2BWj8KusmBMhv4l0k3Ew45Gk5guir%2F6xBV8ENoLMzFqFn%2BTshhCEeng%2FeDhDX3mxHAH3qjTb8mwQI6tZJhrY%2FWVi7JWq6Pg3yQqas8k3pend4uGvbT8Zn7mHUpBk%2F5rU7p5apYYCAuN84VH%2F0sRyBw5k6z0gSqDMF42DOMY%2FokyiXAEROl%2Fo4RP%2BBoAB8M%2B0l3hPzLDIYLhv2A1Rrc%2BgMl0xEJWqd5PU1pbLrL0e6tnhevbhOuP8LppLDQDFGmYI0%2BpLFcQchouvNUoo%2BJ7euZoZThQKf%2Bnp7qChxioxv6oGohP7xlkowj5DJBjXxYstJYJiTvJ9h%2FuMbmljKIMwkgimwGnCUCDcRnUXQHOiOUt38aylFhHDMAKbfV7bj%2BDZukff9NJpiBQ%2FI%2F2VZAMVjE2AiII8tBO0m1VARUZqlbgK0QxGztIEG6ZCShRt0k5ppYRS%2BUEbXqPAgt87FgmD3mAlhBQXQoDOz2XzgeohThBxYpqoloF1Agihxid6o5VV6jsicIhHRIAZQ56Tj1f%2BawS61kvPpRbCkWpQ3NGFFwSvaTdmjbaFdwxx2maI1HVdMegyrc0TsOJoNcRMkaZjXtmUZ4h6wkvsZEdMR%2BVcOQkHFkJu41IpRskTsKBXRJTLUnmWRlQB13HyCnsunh1MGqzUDTCgBIMlElZA9sIOk00zfhMlykWAELAiS7PXQSdJooEgyBlPkhPEW%2BvBaj6sZOi00jpDITcRLKVBilSQjnG5rQkeu20U02T3Iqk0sUvz09biGAX7DT%2BzEJ04mIkkdWWIzvZ6Rqf2TXeTvT8%2BiFPU%2BoKYkxTlOYkBZVnVFlF7SSnqahEU1FSO81pSip3XlFTiWh%2FnnVrflRN%2ByoaR943BxD7Q03%2FoBvOhdf%2FKeGxtN%2FlAXYx%2BNVE%2FlZ0tRAPNB%2F2%2FYtX1MKO7Ot1s6v6y85qMSvKlCL5BVZDBoblRG54V5LlhejDmx3kwt09LxTRSl6It%2BBxTFzNinJXy6Lc1bgoP9v%2BTpTb6YcDQm5FiHqEyNJ96J71%2BwmqbM%2BhQCfPoUA%2FNZQwsYt7hJIk9AlY41xJAzCJsd0ktNDECxyDYr7Oqz%2BsZifDIIw%2BzU4vwm8xpPaifdXnUOhFu%2Fshf8NobCfruFq2ecDs0OGVaH05Pe1atuT%2BYVeIZCeGwN9Oty3qlqU9nv1yhFRr%2BNJEZMXHJXWgh4dpFhSFIgqFfcckdddY8LwpRFuG54nu2Juo8HMnAcb2lpGTbN9y7CD745tX3enDjrx9w36xRFftrTTjeSOemf9qySD1hpZeoTq%2BfYNNQbOP9x6F381cp5q%2BONP0Zx4NP7GDSx6AekvPyd5UZNOxP%2BGBZybX1d2saNvmaQZskKdfNe%2FvZj4VHfx%2F5rVk86e7WU7%2F%2BPPdLJnxjOb%2Fga3ezVLx%2FK%2B0dQpgL5wEqg%2Bnhr0vErSQeiMz0Tg0TxO5oe1vQi%2F4be4lvw291cyT8qI9cXGCHtLjZEefZ0pG990suEl6EGpzWRzvZnQYFPB3TX0QcJAutt5L4hXrAhfSKyElGIvH%2B7dv8CYTCkkZvpnQhYvPm0dOltlbmG0ny3hJ7rT7KLIbaG6KnBPEzyox9YPOE%2Fwo2%2Bcm8HqImtFrcCxYZ00PhJYei93HITUjRXpSdhdNqHktXzNCV8KgKHKi8ED%2BVJw%2BStZhGIcagVMDcMLImCUDL5wgvSTUC4Tmc%2F%2F47NUL72s8PX7aFifUOMy79HCL1nmnLd7NuYfJDv%2Fa1PcPLWEH6J1XH04NBfMXPGGMB3WBpoCsP9AiHPm22XXgojFcsl8T9s6nkkCTHeGNoJRvvBev6GdlF2i%2FH8XoY2RIjAxLov4oupeK9%2BtK766VXl2rKY0%2BmaiKob1MB0zbqSuxpJvAnU73LRgAO7KXppS%2Fzj%2FSb7sEXuD5rwdFYX9zain2hes%2Fdltp5AaGjuxcVMb6wt8LRHn3qS5QUh61juG14zQYg0g807aXumwIoVbfo1lEkub7UmZbzytOamo1zV781ywIFKhY9OXPH1lROJBDgUjNcD5TurIyBltYBxqoOlEssWrt4Vlr5%2FS99UepWiKoTDTxngjNGO%2B1GsUPboksR4U1qYArCIpXlsegUdJoUEP%2FHV200MJve%2BP07hu6DHswzeBHdHtLpwYpkjmGDL6EpjdgYEezJ7t8ZSvC4Nqp3AqZY5xOVmuceZmqeF4%2FhBbD1HR2ZE6XKQk589srNCbNWvvxmfAgnr3Zhh69EHQ340vU7O1vhq%2B6e2XbdLjXpMx4zcYrvGNNfmjouzXbumQhMcxvab2qrfG%2BGsyFxcH78tfeY7M7wWS68J5qWMULj302Eq9%2FMlRv05LvH8ih%2FECvc%2BxJuS0O%2BPJp7%2FcwgW6bJ5w34Re4HOuWXUQr9sddfXrAK5SkeNd5MMXj%2BElVW9I1B%2Fw8JzJL52Toy74ub8BZCqG%2F6CUJpwDMSvJnUjAmcDFyHzb%2B4KDgd1pI%2B0i%2B7I7Q1T9g%2B3ez99%2FU1Z%2FhP2iRnMBReYNeg%2Fc%2BuJuFCfhBH%2BCPBNyg96EAwB9Bmg5uingllu6g%2BJKD0r8O624WezE6ItgKNIY6Qb2M4w8zMWriPU%2FQKLTpAxWolkHTnPAK%2FtxytytHVw3QIlvr0AzSl5shsMfhdH1KN817uolENmZkA%2BGZDZ3kQVdsIXM10bImVsnP24QIRdNmnsCesC80PQWkFoTxIkDnNUn630kCW%2FhQ%2FEI%2BbH6mawBhOznqSnJurIy1EmO%2Bvwii2KO%2Fc2BllQ2%2Fk%2FBz8cSC%2FF75nnIAygXyDKhnDyMTX94qUGcksb%2FCh89zD2X9%2B1XsrVLsIXsMfHgIoctB6NE2P6Ex5qmzprhhPD3OaKtR5INRe7%2BP0pi2h89B6pDk8%2BCr1T9nidlKfK6VLKOtxEHAWoHnn7%2BVGMREW0mYKPH5M7SSBbSVxE9YK%2FD887eSBDlrJaHD7uHzZ2glTVgrqxVrBZ5%2FWivo1VDTLbf3OKXwBk9bOo0FuHQI42EbokO5bcCM9uAX4zRdNfgahAPeBusImh9QgkW8LXaCqee%2F%2BjJLgmz29uWbV0hCb7TVG42C%2BKc3GmX5l199NXv7t%2F%2F8L7VZ0VbHOsiXgiy2N%2FW2KNnqPkaErY2wvIUOIjA1kUos3VMoBbmj62%2Fx5QBjFOKMU1ilDgodvVJE05jx7bD9RpCdko%2FRzhnpECbutxYnZqxqlAx17WzZnJ6eYu%2BXRMIvCVHr0TGJhGMSZeHP5Jj0reW8MUoaG0vDSxsbqFJ7pkr%2FAH4YtWeH3X6VJ19Gvu3QZ7DbfsntwHGeqbLp2e1lQ6V1hr7KLV9CsQV2UjSjyymliMsppQjDF6NAuc1xuvJq6daiKM8dmhD6oyYSJGfqR6P1hSa668ej9eP8XPvJaH2mQmP100n8x77LwPXdyPW7f%2F1h3pOkB3zP6AkfJ0y3cLO3Mgh27wBgV4z4Ieyw21%2FBVn329iu1FVAcxH77hm76PfbFJ%2Fq1%2BxlVog0o0B79New%2B7EZxg4IaSI6oeaBLj8XuAapE8Uy0yA4M8NQR343DOXvEOZ4SfISRjm98D3oHnQIU0Dvogtq3CR35RtqonevF9x3vRcw7kfedCIYu%2BBO78P0jU1YX83zny6u%2F%2FbLfLT52dMPovVmzo%2Bz9ESgF%2BRdvXq3fCnL0328xWVig4REiAcR%2F22zkKVatIjhXjl5wP05l9Ya%2FV6A5lLu6fAc0D8Xxej57%2B8cHmI5gIZHpUlSzyqm5v9%2BRfy8eOnJ92tYd1P7b%2F%2Fnf8H%2FviLChoioX%2FoslXb99dr15ONBd%2FPX84zOYgL2Nfxf7i81dFC9%2Bfxf5CxTQXfCalh1%2FuKua8mEPPsLNPTn9847gn7%2F68Jvq%2Bur4w9V8QXa%2FdWPgvpHi%2FGEUpwWcZ08jdNiuDbCeRgixHRQglSOUqK%2BGzZUjlKhvha09Djhgq%2B2Hb%2BlpR9N%2BudtdX908PWJjuCSNkMJibG%2F%2Fzo3ElgnAwhXJjYalgLRp3SgbKsrvOzfG9x2SeBwhgb36fgThe0R4hpbjxsFS2h%2B0m7EeYfnV%2FPUzoZPgXT1dv59%2FRN1r796%2F2vivW3J6aA9e8OobWL9vuu%2Fb0zX969g8XQfL9kW7COcve0j76vcL%2FGLhjwPJL5Egp8LIv0IVl1GO7yWc3H95%2FX4Z%2BvNXsf8iiX0ZsSXrh3pXXdNjQG4oyOv%2BDk%2BLW7xg5NXwd%2F3mLvfh18uXrC%2Fv70L%2FZf0KYC%2BA4P6O8gvz4PV%2BwVgCjik5%2BuYKrFHdXV31JL8Dkt%2B9ucMcje96kiHS%2FA6YpDSrl3fX3%2F3i6rdXt1ffXM1fYo%2FC%2Bc2p%2BRpvf10H85dX3tXLa3Bwll9iyQvYI%2BjFr%2FHUkGrsTUdOX55ObQ0zCrm%2Bqq4W1fw1ft7pmr2hXoiDgT5ylou7L68388X7O2gcfn%2B4w9YKbAk7tX%2BnUS3fXy3eA1kD%2FuFq8YG%2FV5LstcL3Aa1kKwldJR9CQRD18gaX81%2BzqzxsHOhByDUw6vsghy%2BuWNOomgpu8da%2FWf3i6svTMFdf3V4jNP7F1e%2FwSqEEv1LWiitVbGzu%2F7hpb9jCB8O3of%2BoDV7FPlulr4Tsf3z2VB%2Bq5ukGKdzhP2A67Q1%2BfQVW3TtpZt%2FcHfFVOF%2FvmuJEFwvW1FxvY6PqgNLYa5hJbLR%2F76L9vVO4v5%2B%2F7k0HCaO6lBiGu4P1poU54khavE%2BBwro5gB3PF3RNq%2B42xQ5vvfF%2BS0vgwNF6%2FpEj%2FxP7%2FXqt8MGAv5j97X%2F9Xw%2BX5tntTF43Z8hQPzb0Hs41sEDVut5cc5pzyu7LOyjBT3c%2FvqZsw5Mw2NMdxXiFN7gW3BQ6JoOuPlyHL%2Bif%2F%2F6bF9cbmNbmL%2Fyb%2FMVpvtg%2B3cXJy9B%2FUbzo6K2yH3S9vlpgbuBy%2ByTb6%2Fy1gUhdM0R%2BoaM%2Bw4s3v7XRjRODLqzWdg5eWsg%2B6VTZ%2BeXV4spxsgpzUBhnWqMvr8aK0vyKtaXzNbSlHZYipSR8aVAaLUtC1kxpFVQUGIIqrXJKVzY5AVFZI7u3d%2F4vrl7CNPG3%2F%2FyvK6RklmLJLeBYecJ949WCIfJjIkDmZzdXFt6UChzttq86F0p8vLs%2BgWZGXEnnX9B0JnVle3q82ZHD%2FWnLljeaB4GlD3fX1%2FWrvhTWIKi%2B%2BNNdFPkvH16EOb%2Bz9vT4l%2Fqv5gJz9Q0MzZ%2FU2QgP7HDA%2FvQyirXFClXKwA9SPob2VniEAEapeIFX5l6A%2F%2FDwgn4%2Bc6DOk81xKaQ7tO70pbgX9jWdGugEQefzYUY7gznHZRO8cuaBM4ccvHWarfMKI%2F9vn%2F0%2FUEsBAhQDFAAAAAgA%2B4wwXW%2FCqhbsGQAA7kMAABIAAAAAAAAAAAAAAKSBAAAAAHV0aWxzL3RoZXJtYWwyZC5weVBLAQIUAxQAAAAIAPuMMF2nwABTRw0AALQkAAAXAAAAAAAAAAAAAACkgRwaAAB1dGlscy90aGVybWFsMmRfcnVucy5weVBLAQIUAxQAAAAIAAqNMF09XZi9QA8AAKgkAAAYAAAAAAAAAAAAAACkgZgnAAB1dGlscy9ib3R0b21fYm91bmRhcnkucHlQSwECFAMUAAAACAA1fTFdg%2B3ZfyEUAABlLQAAHgAAAAAAAAAAAAAApIEONwAAdXRpbHMveW9vX3N1YnN0cmF0ZV9oZWF0aW5nLnB5UEsBAhQDFAAAAAgAkpFBXSMCadfkCAAAxhUAABMAAAAAAAAAAAAAAKSBa0sAAHV0aWxzL21pY3Jvc2NvcGUucHlQSwECFAMUAAAACAArcUFd4GieYNwGAAA1DgAAEwAAAAAAAAAAAAAApIGAVAAAdXRpbHMvZXhwbGFpbmVycy5weVBLAQIUAxQAAAAIAJKRQV1aJXwPwzoAABalAAARAAAAAAAAAAAAAACkgY1bAAB1dGlscy92YWxpZGF0ZS5weVBLAQIUAxQAAAAIAJyWQV1zQSzxa0oAABvSAAAWAAAAAAAAAAAAAACkgX%2BWAAB1dGlscy9jaGlwYWNvdXN0aWNzLnB5UEsBAhQDFAAAAAgAnJZBXaenC1mtAAAA7QAAABEAAAAAAAAAAAAAAKSBHuEAAHV0aWxzL19faW5pdF9fLnB5UEsBAhQDFAAAAAgAkpFBXRJtwuIgCgAA8RoAABUAAAAAAAAAAAAAAKSB%2BuEAAHV0aWxzL21pY3Jvc2NvcGUudG9tbFBLAQIUAxQAAAAIAPuMMF1piz9vJiMAAJtzAAAOAAAAAAAAAAAAAACkgU3sAAByaWdfZHJhd2luZy5weVBLAQIUAxQAAAAIAJKRQV0KdhKBPS0AAMCWAAAXAAAAAAAAAAAAAACkgZ8PAQBpbnZlcnRlZF9yaWdfZHJhd2luZy5weVBLAQIUAxQAAAAIAPuMMF19SVxp4QoAAKYyAAAwAAAAAAAAAAAAAACkgRE9AQByZXMvbnVtZXJpY2FsX2FwZXJ0dXJlX2NvbmVfYW5nbGVfY29tcGFyaXNvbi5zdmdQSwECFAMUAAAACAD7jDBdFzVuhRsMAAAHIAAAMwAAAAAAAAAAAAAApIFASAEAcmVzL3BpZXpvX2RyaXZlX2FuZF9pbnRlcm5hbF93YXZlX2ludGVyZmVyZW5jZS5odG1sUEsBAhQDFAAAAAgA%2B4wwXdvqOwfdCAAA7xQAACsAAAAAAAAAAAAAAKSBrFQBAHJlcy9waWV6b19yaW5nX3VwX2Zyb21fcmVzdF9zaW11bGF0aW9uLmh0bWxQSwECFAMUAAAACAD7jDBdmH6nNHsMAACyHgAANAAAAAAAAAAAAAAApIHSXQEAcmVzL3BpZXpvX3R3b19mYWNlc19jYXRjaGluZ19lYWNoX290aGVyc19wdWxzZXMuaHRtbFBLAQIUAxQAAAAIAPuMMF0Y5%2BMgSA0AAIpMAAASAAAAAAAAAAAAAACkgZ9qAQByZXMvcmlnXzI1MGtIei5zdmdQSwECFAMUAAAACAD7jDBd3Y0sAFENAACTTAAAEgAAAAAAAAAAAAAApIEXeAEAcmVzL3JpZ183NzVrSHouc3ZnUEsBAhQDFAAAAAgA%2B4wwXZMtGs9wCQAAIRcAADUAAAAAAAAAAAAAAKSBmIUBAHJlcy9zaW5nbGVfcHVsc2VfcmVmbGVjdGlvbl9pbnNpZGVfY2VyYW1pY19maXhlZC5odG1sUEsBAhQDFAAAAAgA%2B4wwXfG86WfbBQAARRAAACAAAAAAAAAAAAAAAKSBW48BAHJlcy9zdGFuZGluZ193YXZlX2V4cGxhaW5lci5odG1sUEsBAhQDFAAAAAgA%2B4wwXZUnOQlFDAAAtj0AACwAAAAAAAAAAAAAAKSBdJUBAHJlcy90cmFuc2R1Y2VyX2xheWVyX3N0YWNrX2Nyb3NzX3NlY3Rpb24uc3ZnUEsBAhQDFAAAAAgA%2B4wwXSa%2FV9qgDAAA5UEAAC8AAAAAAAAAAAAAAKSBA6IBAHJlcy91cHJpZ2h0X2JhdGhfb3B0aWNhbF9hbmRfYWNvdXN0aWNfcGF0aHMuc3ZnUEsBAhQDFAAAAAgAFWI1XfhWi9tEFQAAdHsAABQAAAAAAAAAAAAAAKSB8K4BAHJlcy9pbnZlcnRlZF9yaWcuc3ZnUEsBAhQDFAAAAAgABpM%2BXWrEDFdvMgAAajIAAB0AAAAAAAAAAAAAAKSBZsQBAHJlcy9TcGhlcmljYWwtQWJlcnJhdGlvbi53ZWJwUEsBAhQDFAAAAAgABpM%2BXSCydLgVCgAAuxwAABsAAAAAAAAAAAAAAKSBEPcBAHJlcy9waGFzb3JfY2xvY2tfaGFuZHMuaHRtbFBLAQIUAxQAAAAIAEZ%2FQV3PRHnEjkMAAEg6AQAuAAAAAAAAAAAAAACkgV4BAgByZXMvdHdvX2ZhY2VzX2NhdGNoaW5nX2VhY2hfb3RoZXJzX3B1bHNlcy5odG1sUEsBAhQDFAAAAAgAUH9BXdG68s1qQQAAHzoBACwAAAAAAAAAAAAAAKSBOEUCAHJlcy9waWV6b190cmFuc2R1Y2VyX3Jlc29uYW5jZV9leHBsb3Jlci5odG1sUEsFBgAAAAAbABsADQgAAOyGAgAAAA%3D%3D'%0A%20%20%20%20%20%20%20%20import%20base64%20as%20_b64%2C%20io%20as%20_io%2C%20os%20as%20_os%2C%20zipfile%20as%20_zf%0A%20%20%20%20%20%20%20%20_root%20%3D%20%22%2Fhome%2Fpyodide%2Flifu%22%0A%20%20%20%20%20%20%20%20_zf.ZipFile(_io.BytesIO(_b64.b64decode(BUNDLE))).extractall(_root)%0A%20%20%20%20%20%20%20%20_os.chdir(_root)%0A%20%20%20%20%20%20%20%20_sys.path.insert(0%2C%20_root)%0A%0A%0A%40app.cell%0Adef%20_()%3A%0A%20%20%20%20import%20marimo%20as%20mo%0A%0A%20%20%20%20return%20(mo%2C)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%20LIFU%3A%20acoustics%0A%0A%20%20%20%20This%20is%20an%20onboarding%20notebook%20meant%20to%20explain%20some%20of%20the%20physics%20we'll%20need%20for%20this%20project.%20Everything%20in%20it%20is%20**generic%20acoustics**%3A%20impedance%2C%20what%20happens%20at%20a%20boundary%2C%20thin%20layers%2C%20standing%20waves%2C%20attenuation%2C%20the%20dose%20vocabulary%2C%20and%20how%20a%20transducer%20actually%20works.%20The%20chip%20appears%20only%20as%20the%20worked%20example%2C%20so%20that%20the%20numbers%20you%20learn%20on%20are%20the%20numbers%20you%20will%20meet%20again.%0A%0A%20%20%20%20**%60lifu_chip.py%60**%20lets%20you%20change%20the%20actual%20chip's%20layers%20and%20watch%20the%20pressure%20at%20the%20cells%20respond%3B%20**%60lifu_optics.py%60**%20covers%20imaging%20through%20the%20chip.%20Read%20this%20one%20first%20if%20you%20have%20not%20done%20acoustics%20before%3B%20it%20is%20about%20an%20hour%2C%20top%20to%20bottom%2C%20running%20the%20cells%20as%20you%20go.%0A%0A%20%20%20%20---%0A%0A%20%20%20%20%23%23%23%20What%20you%20should%20be%20able%20to%20do%20at%20the%20end%0A%0A%20%20%20%201.%20Say%20why%2050%20%C2%B5m%20of%20**air**%20stops%20a%20wave%20that%2050%20%C2%B5m%20of%20**glass**%20lets%20straight%20through.%20Does%20making%20the%20air%20layer%20thinner%20change%20this%3F%0A%20%20%20%202.%20Predict%20which%20way%20the%20pressure%20echo%20flips%20at%20a%20boundary%2C%20and%20therefore%20where%20the%20pressure%20maxima%20end%20up%20sitting.%0A%20%20%20%203.%20Read%20a%20%22dose%22%20number%20and%20know%20**which**%20of%20the%20six%20dose%20quantities%20it%20is.%0A%20%20%20%204.%20Explain%20why%20lowering%20the%20frequency%20makes%20the%20heating%20better%20and%20the%20cavitation%20worse.%0A%20%20%20%205.%20Say%20why%20a%20500%20kHz%20transducer%20cannot%20be%20put%20inside%20a%20millimetre-scale%20chip.%0A%20%20%20%206.%20Say%20what%20changes%20when%20the%20beam%20arrives%20at%20an%20angle%20rather%20than%20head-on.%0A%0A%20%20%20%20%23%23%23%20The%20one%20thing%20to%20carry%20out%20of%20here%0A%0A%20%20%20%20At%20our%20frequencies%20the%20wave%20does%20not%20resolve%20cells%3B%20it%20resolves%20**millimetre-scale%20layers**.%20A%20soma%20is%20a%20hundred-odd%20times%20smaller%20than%20the%20wavelength%2C%20and%20is%20water%20sitting%20in%20gel%20that%20is%20also%20water%2C%20so%20it%20neither%20scatters%20the%20wave%20nor%20perturbs%20the%20field%20it%20sits%20in%20(%C2%A71.1).%20The%20chip's%20geometry%20sets%20the%20dose%3B%20the%20cell's%20biology%20does%20not.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_()%3A%0A%20%20%20%20import%20sys%2C%20numpy%20as%20np%2C%20matplotlib.pyplot%20as%20plt%0A%20%20%20%20from%20utils%20import%20chipacoustics%20as%20ca%2C%20explainers%0A%20%20%20%20from%20utils.chipacoustics%20import%20Chip%0A%0A%20%20%20%20plt.rcParams.update(%7B%22figure.dpi%22%3A110%2C%20%22font.size%22%3A9%2C%20%22axes.grid%22%3ATrue%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%22grid.alpha%22%3A0.25%2C%20%22axes.spines.top%22%3AFalse%2C%20%22axes.spines.right%22%3AFalse%7D)%0A%0A%20%20%20%20%23%20Working%20frequency.%0A%20%20%20%20F0%20%3D%20500e3%0A%0A%20%20%20%20print(%22python%22%2C%20sys.version.split()%5B0%5D%2C%20%22%7C%20numpy%22%2C%20np.__version__)%0A%20%20%20%20print(%22materials%20loaded%3A%22%2C%20%22%2C%20%22.join(ca.MAT))%0A%20%20%20%20print(f%22working%20frequency%20F0%20%3D%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%22)%0A%20%20%20%20return%20Chip%2C%20F0%2C%20ca%2C%20explainers%2C%20np%2C%20plt%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.1%20Sound%20is%20a%20travelling%20squeeze%0A%0A%20%20%20%20A%20sound%20wave%20is%20a%20small%20pressure%20disturbance%20%24p%24%20travelling%20through%20a%20material%2C%20carried%20by%20the%20material's%20own%20elasticity.%20Two%20quantities%20describe%20the%20**medium**%3A%0A%0A%20%20%20%20-%20%24%5Crho%24%3A%20density%20%24%5B%5Cmathrm%7Bkg%2Fm%5E3%7D%5D%24%0A%20%20%20%20-%20%24c%24%3A%20the%20speed%20the%20disturbance%20travels%20%24%5B%5Cmathrm%7Bm%2Fs%7D%5D%24%0A%0A%20%20%20%20and%20the%20wave%20has%20a%20frequency%20%24f%24%20we%20choose%2C%20giving%20a%20wavelength%0A%0A%20%20%20%20%24%24%5Clambda%20%3D%20%5Cfrac%7Bc%7D%7Bf%7D%24%24%0A%0A%20%20%20%20**At%20the%20frequencies%20that%20matter%20for%20transcranial%20LIFU%2C%20%24%5Clambda%24%20in%20water%20is%20*millimetres***%3A%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(ca%2C%20mo)%3A%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_f_kHz%7D%20kHz%20%7C%20%7Bca.MAT%5B'water'%5D%5B'c'%5D%20%2F%20(_f_kHz%20*%201000.0)%20*%201000.0%3A.2f%7D%20mm%20%7C%20%22%0A%20%20%20%20%20%20%20%20f%22%7Bca.MAT%5B'pdms'%5D%5B'c'%5D%20%2F%20(_f_kHz%20*%201000.0)%20*%201000.0%3A.2f%7D%20mm%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_f_kHz%20in%20(250%2C%20500%2C%20775%2C%201000))%0A%20%20%20%20mo.md(%22%7C%20f%20%7C%20%CE%BB%20in%20water%20%7C%20%CE%BB%20in%20PDMS%20%7C%5Cn%7C---%7C---%3A%7C---%3A%7C%5Cn%22%20%2B%20_rows)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(Chip%2C%20F0%2C%20ca%2C%20np)%3A%0A%20%20%20%20%23%20Numbers%20for%20the%20markdown%20cell%20below.%0A%20%20%20%20LAM_MM%20%3D%20ca.MAT%5B%22water%22%5D%5B%22c%22%5D%20%2F%20F0%20*%201e3%20%20%20%20%20%20%20%20%20%20%20%20%23%20wavelength%20in%20water%20at%20F0%0A%20%20%20%20SOMA_UM%20%3D%2020.0%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%23%20ASSUMED%3A%20a%20typical%20soma%20diameter%0A%20%20%20%20_chip%20%3D%20Chip()%0A%20%20%20%20_things%20%3D%20%5B(%22neuron%20soma%22%2C%20SOMA_UM%20*%201e-3)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22culture%20channel%22%2C%20_chip.culture_mm)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22PDMS%20membrane%22%2C%20_chip.membrane_mm)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22PDMS%20top%20slab%22%2C%20_chip.top_slab_mm)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22whole%20chip%22%2C%20_chip.total_mm)%5D%0A%20%20%20%20SCALE_ROWS%20%3D%20%22%5Cn%22.join(f%22%7C%20%7B_n%7D%20%7C%20%7B_d%3A.3f%7D%20%7C%20%CE%BB%2F%7BLAM_MM%20%2F%20_d%3A.0f%7D%20%7C%22%20if%20LAM_MM%20%2F%20_d%20%3E%3D%2010%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20else%20f%22%7C%20%7B_n%7D%20%7C%20%7B_d%3A.3f%7D%20%7C%20%CE%BB%2F%7BLAM_MM%20%2F%20_d%3A.1f%7D%20%7C%22%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20for%20_n%2C%20_d%20in%20_things)%0A%20%20%20%20SOMA_KA4%20%3D%20(2%20*%20np.pi%20*%20(SOMA_UM%20*%201e-3%20%2F%202)%20%2F%20LAM_MM)%20**%204%20%20%20%20%20%20%23%20Rayleigh%20factor%2C%20radius%20a%0A%20%20%20%20_lay%20%3D%20%5B_d%20for%20_n%2C%20_d%20in%20_things%5B1%3A-1%5D%5D%20%20%20%20%20%20%20%20%20%20%20%20%20%23%20the%20real%20layers%2C%20not%20the%20whole%20stack%0A%20%20%20%20LAY_FINE%2C%20LAY_COARSE%20%3D%20LAM_MM%20%2F%20min(_lay)%2C%20LAM_MM%20%2F%20max(_lay)%0A%20%20%20%20CHIP_IN_LAM%20%3D%20LAM_MM%20%2F%20_chip.total_mm%0A%20%20%20%20return%20(%0A%20%20%20%20%20%20%20%20CHIP_IN_LAM%2C%0A%20%20%20%20%20%20%20%20LAM_MM%2C%0A%20%20%20%20%20%20%20%20LAY_COARSE%2C%0A%20%20%20%20%20%20%20%20LAY_FINE%2C%0A%20%20%20%20%20%20%20%20SCALE_ROWS%2C%0A%20%20%20%20%20%20%20%20SOMA_KA4%2C%0A%20%20%20%20%20%20%20%20SOMA_UM%2C%0A%20%20%20%20)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(%0A%20%20%20%20CHIP_IN_LAM%2C%0A%20%20%20%20F0%2C%0A%20%20%20%20LAM_MM%2C%0A%20%20%20%20LAY_COARSE%2C%0A%20%20%20%20LAY_FINE%2C%0A%20%20%20%20SCALE_ROWS%2C%0A%20%20%20%20SOMA_KA4%2C%0A%20%20%20%20SOMA_UM%2C%0A%20%20%20%20mo%2C%0A)%3A%0A%20%20%20%20mo.md(f%22%22%22%0A%20%20%20%20%23%23%23%20What%20the%20wave%20can%20see%2C%20and%20what%20it%20cannot%0A%0A%20%20%20%20Everything%20in%20the%20chip%2C%20measured%20against%20%CE%BB%20%3D%20%7BLAM_MM%3A.2f%7D%20mm%20in%20water%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%3A%0A%0A%20%20%20%20%7C%20object%20%7C%20size%20%5Bmm%5D%20%7C%20in%20wavelengths%20%7C%0A%20%20%20%20%7C---%7C---%3A%7C---%3A%7C%0A%20%20%20%20%7BSCALE_ROWS%7D%0A%0A%20%20%20%20**A%20cell%20is%20invisible%2C%20and%20twice%20over.**%20A%20compact%20object%20much%20smaller%20than%20%CE%BB%20scatters%20with%20a%20cross-section%20that%20is%20%24(ka)%5E4%24%20times%20its%20geometric%20one%2C%20%24k%20%3D%202%5C%5Cpi%2F%CE%BB%24.%20For%20a%20%7BSOMA_UM%3A.0f%7D%20%C2%B5m%20soma%20that%20factor%20is%20%7BSOMA_KA4%3A.1e%7D%3A%20not%20small%2C%20absent.%20And%20the%20cross-section%20carries%20a%20second%20factor%2C%20the%20squared%20contrast%20in%20density%20and%20compressibility%20against%20the%20surroundings%2C%20and%20a%20cell%20is%20water%20sitting%20in%20gel%20that%20is%20also%20water.%20Both%20factors%20are%20**assumed%2C%20not%20measured**%3A%20nothing%20in%20this%20model%20carries%20a%20cell's%20%24%5C%5Crho%24%20or%20%24c%24.%0A%0A%20%20%20%20**The%20chip%20is%20a%20stack%20of%20interfaces.**%20Its%20layers%20run%20%CE%BB%2F%7BLAY_FINE%3A.0f%7D%20to%20%CE%BB%2F%7BLAY_COARSE%3A.1f%7D%2C%20and%20the%20whole%20stack%20is%20%CE%BB%2F%7BCHIP_IN_LAM%3A.1f%7D.%20That%20is%20the%20range%20where%20a%20layer's%20thickness%20*tunes*%20what%20crosses%20it%20(%C2%A71.4)%20instead%20of%20being%20ignored.%20Every%20face%20reflects%2C%20the%20reflections%20add%20with%20a%20phase%20set%20by%20%24d%2F%CE%BB%24%2C%20and%20what%20survives%20to%20the%20far%20side%20is%20the%20pressure%20the%20cells%20sit%20in.%0A%0A%20%20%20%20The%20chip's%20dimensions%20land%20where%20thickness%20matters%2C%20and%20the%20cell's%20land%20a%20hundred-fold%20below.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.2%20Acoustic%20impedance%0A%0A%20%20%20%20%24%24Z%20%3D%20%5Crho%20c%20%5Cqquad%20%5B%5Cmathrm%7BPa%5C%2Cs%2Fm%7D%5C%20%5Cequiv%5C%20%5Cmathrm%7BRayl%7D%5D%24%24%0A%0A%20%20%20%20Impedance%20is%20how%20hard%20a%20material%20pushes%20back%20for%20a%20given%20amount%20of%20motion.%20It%20is%20*not*%20density%20and%20*not*%20stiffness%20alone.%20Two%20materials%20with%20the%20same%20%24Z%24%20are%2C%20to%20a%20sound%20wave%2C%20the%20same%20material%3A%20the%20wave%20crosses%20the%20boundary%20without%20noticing%20it.%0A%0A%20%20%20%20Everything%20that%20happens%20at%20a%20boundary%20is%20governed%20by%20the%20**ratio**%20of%20impedances%2C%20never%20by%20their%20absolute%20values%2C%20so%20the%20last%20column%20below%2C%20and%20not%20the%20first%20three%2C%20is%20the%20one%20to%20read.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(ca%2C%20mo)%3A%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_n%7D%20%7C%20%7Bca.MAT%5B_n%5D%5B'rho'%5D%3A%2C.0f%7D%20%7C%20%7Bca.MAT%5B_n%5D%5B'c'%5D%3A%2C.0f%7D%20%7C%20%22%0A%20%20%20%20%20%20%20%20f%22%7Bca.Z(_n)%20%2F%201e6%3A.4f%7D%20%7C%20**%7Bca.Z(_n)%20%2F%20ca.Z('water')%3A.4f%7D**%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_n%20in%20('air'%2C%20'pdms'%2C%20'medium'%2C%20'gel'%2C%20'water'%2C%20'mylar'%2C%20'glass'))%0A%20%20%20%20_hdr%20%3D%20(%22%7C%20material%20%7C%20%CF%81%20%5Bkg%2Fm%C2%B3%5D%20%7C%20c%20%5Bm%2Fs%5D%20%7C%20Z%20%5BMRayl%5D%20%7C%20Z%20%2F%20Z%3Csub%3Ewater%3C%2Fsub%3E%20%7C%5Cn%22%0A%20%20%20%20%20%20%20%20%20%20%20%20%22%7C---%7C---%3A%7C---%3A%7C---%3A%7C---%3A%7C%5Cn%22)%0A%20%20%20%20ZR_PDMS%2C%20ZR_GLASS%2C%20ZR_AIR%20%3D%20(ca.Z(_m)%20%2F%20ca.Z('water')%20for%20_m%20in%20('pdms'%2C%20'glass'%2C%20'air'))%0A%20%20%20%20mo.md(_hdr%20%2B%20_rows)%0A%20%20%20%20return%20ZR_AIR%2C%20ZR_GLASS%2C%20ZR_PDMS%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(ZR_AIR%2C%20ZR_GLASS%2C%20ZR_PDMS%2C%20mo)%3A%0A%20%20%20%20mo.md(rf%22%22%22%0A%20%20%20%20%23%23%201.3%20What%20happens%20at%20an%20interface%0A%0A%20%20%20%20Read%20that%20last%20column%20as%20*how%20visible%20is%20this%20material%20to%20a%20wave%20living%20in%20water*.%20PDMS%20sits%20at%20%7BZR_PDMS%3A.2f%7D%2C%20nearly%20matched%2C%20so%20a%20PDMS%20wall%20is%20a%20**window**%2C%20not%20a%20mirror.%20Glass%20at%20%7BZR_GLASS%3A.1f%7D%20is%20a%20mirror.%20Air%2C%20at%20%7BZR_AIR%3A.4f%7D%2C%20is%20a%20near-perfect%20mirror%2C%20and%2C%20as%20we%20are%20about%20to%20see%2C%20it%20is%20a%20mirror%20of%20a%20different%20**kind**.%0A%0A%20%20%20%20Here%20is%20a%201D%20schematic%20of%20the%20device%20submerged%2C%20with%20the%20wave%20coming%20in%20from%20the%20left%3A%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(Chip%2C%20ca%2C%20plt)%3A%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(figsize%3D(11.5%2C%203.1))%0A%20%20%20%20ca.draw_stack(Chip()%2C%20ax%3D_ax%2C%20title%3DFalse%2C%20highlight_interface%3D0%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20highlight_label%3D%22the%20wave%20arrives%20here%22)%0A%20%20%20%20plt.tight_layout()%0A%20%20%20%20_fig%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20**So%3A%20how%20does%20the%20wave%20behave%20at%20this%20interface%3F**%0A%0A%20%20%20%20Part%20of%20it%20reflects%20and%20part%20of%20it%20crosses%2C%20and%20the%20fractions%20depend%20only%20on%20the%20impedance%20ratio%3A%0A%0A%20%20%20%20%24%24r%20%3D%20%5Cfrac%7BZ_2%20-%20Z_1%7D%7BZ_2%20%2B%20Z_1%7D%2C%20%5Cqquad%20R%20%3D%20r%5E2%0A%20%20%20%20%5Cqquad%5Cqquad%0A%20%20%20%20t_%7B%5Ctext%7Bpressure%7D%7D%20%3D%20%5Cfrac%7B2%20Z_2%7D%7BZ_1%20%2B%20Z_2%7D%24%24%0A%0A%20%20%20%20%24r%24%20is%20the%20pressure%20echo%2C%20sign%20included%3B%20%24R%20%3D%20r%5E2%24%20is%20the%20fraction%20of%20*power*%20that%20bounces%20back.%20Two%20cases%20matter%20to%20us%20and%20they%20are%20opposites%3A%0A%0A%20%20%20%20-%20**%24Z_2%20%5Cgg%20Z_1%24%20(water%20%E2%86%92%20glass)%3A%20a%20rigid%20mirror.**%20The%20reflection%20comes%20back%20*in%20phase*%3B%20pressure%20piles%20up%20at%20the%20boundary.%0A%20%20%20%20-%20**%24Z_2%20%5Cll%20Z_1%24%20(water%20%E2%86%92%20air)%3A%20a%20pressure-release%20mirror.**%20The%20reflection%20comes%20back%20*inverted*.%20Pressure%20is%20forced%20to%20~zero%20at%20the%20boundary%3A%20the%20wave%20is%20still%20fully%20reflected%2C%20but%20it%20builds%20a%20**node**%20there%20instead%20of%20an%20antinode.%0A%0A%20%20%20%20You%20can%20see%20that%20%22comes%20back%20inverted%22%20in%20this%20interactive%20animation.%20It%20was%20built%20to%20explain%20how%20the%20transducer%20works%2C%20but%20it%20is%20the%20same%20interface%20physics%3A%20a%20single%20pulse%20launched%20into%20a%20slab%2C%20hitting%20the%20far%20face%2C%20and%20coming%20back.%20**Press%20the%20buttons**%20to%20change%20what%20sits%20on%20the%20far%20side%20and%20watch%20the%20returning%20pulse%20flip.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(explainers%2C%20mo)%3A%0A%20%20%20%20mo.iframe(explainers.document(%22single_pulse_reflection_inside_ceramic_fixed%22)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20height%3D%22560px%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20What%20to%20take%20away%20from%20it%2C%20all%20quoted%20as%20**pressure**%2C%20which%20is%20the%20quantity%20the%20rest%20of%20this%20notebook%20works%20in%3A%0A%0A%20%20%20%20-%20**Air**%20(%24Z_2%20%5Clll%20Z_1%24)%3A%20the%20pressure%20echo%20returns%20*inverted*%2C%20%24r%20%3D%20-1%24%2C%20and%20nothing%20escapes.%20Pressure-release%3A%20the%20face%20is%20forced%20to%20a%20node.%0A%20%20%20%20-%20**Tungsten**%20(%24Z_2%20%5Capprox%203%5C%2CZ_1%24)%3A%20the%20pressure%20echo%20returns%20*upright*%2C%20%24r%20%3D%20%2B0.51%24%2C%20the%20rigid-side%20sign.%20But%203%3A1%20is%20a%20mismatch%2C%20not%20a%20wall%3A%20**74%25%20of%20the%20energy%20crosses**.%20That%20is%20precisely%20why%20tungsten-loaded%20epoxy%20is%20used%20to%20*damp*%20an%20element%20from%20behind%20rather%20than%20to%20mirror%20it.%20Nothing%20in%20this%20stack%20is%20a%20true%20%24Z_2%20%5Cggg%20Z_1%24%20boundary.%0A%20%20%20%20-%20**Matched**%20(%24Z_2%20%3D%20Z_1%24)%3A%20no%20echo%20at%20all.%20The%20interface%20has%20stopped%20existing.%0A%0A%20%20%20%20The%20widget%20animates%20**displacement**%2C%20whose%20reflection%20coefficient%20is%20%24(Z_1-Z_2)%2F(Z_1%2BZ_2)%24%2C%20the%20opposite%20sign%20to%20pressure's%20%24(Z_2-Z_1)%2F(Z_2%2BZ_1)%24.%20Both%20are%20on%20its%20readout%3B%20watch%20them%20disagree%20as%20you%20switch%20load.%20The%20energy%20that%20escapes%2C%20%241-r%5E2%24%2C%20is%20the%20same%20either%20way.%0A%0A%20%20%20%20That%20sign%20flip%20is%20the%20reason%20an%20air%20gap%20is%20so%20much%20more%20disruptive%20than%20an%20equally%20reflective%20piece%20of%20glass%3A%20it%20does%20not%20merely%20block%20the%20sound%2C%20it%20*relocates*%20where%20the%20pressure%20maxima%20sit.%0A%0A%20%20%20%20Across%20the%20materials%20we%20actually%20have%3A%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(ca%2C%20mo%2C%20np%2C%20plt)%3A%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(1%2C%202%2C%20figsize%3D(11%2C%203.4))%0A%20%20%20%20_pairs%20%3D%20%5B('water'%2C%20'air')%2C%20('water'%2C%20'pdms')%2C%20('water'%2C%20'gel')%2C%20('water'%2C%20'mylar')%2C%20('water'%2C%20'glass')%2C%20('pdms'%2C%20'water')%2C%20('pdms'%2C%20'air')%5D%0A%20%20%20%20_names%20%3D%20%5Bf'%7Ba%7D%E2%86%92%7Bb%7D'%20for%20a%2C%20b%20in%20_pairs%5D%0A%20%20%20%20_R%20%3D%20%5B((ca.Z(b)%20-%20ca.Z(a))%20%2F%20(ca.Z(b)%20%2B%20ca.Z(a)))%20**%202%20for%20a%2C%20b%20in%20_pairs%5D%0A%20%20%20%20_t%20%3D%20%5B2%20*%20ca.Z(b)%20%2F%20(ca.Z(a)%20%2B%20ca.Z(b))%20for%20a%2C%20b%20in%20_pairs%5D%0A%20%20%20%20_cols%20%3D%20%5B'%23d1495b'%20if%20r%20%3E%200.5%20else%20'%232a9d8f'%20for%20r%20in%20_R%5D%0A%20%20%20%20_ax%5B0%5D.bar(_names%2C%20_R%2C%20color%3D_cols)%0A%20%20%20%20_ax%5B0%5D.set_ylabel('R%20%20(power%20reflected)')%0A%20%20%20%20_ax%5B0%5D.set_title('reflection%20at%20a%20single%20interface')%0A%20%20%20%20_ax%5B0%5D.tick_params(axis%3D'x'%2C%20rotation%3D45)%0A%20%20%20%20_ax%5B0%5D.axhline(0.5%2C%20color%3D'k'%2C%20ls%3D'%3A'%2C%20lw%3D1)%0A%20%20%20%20_ax%5B1%5D.bar(_names%2C%20_t%2C%20color%3D'%23264653')%0A%20%20%20%20_ax%5B1%5D.set_ylabel('pressure%20transmission%20%24t%24')%0A%20%20%20%20_ax%5B1%5D.axhline(1.0%2C%20color%3D'k'%2C%20ls%3D'%3A'%2C%20lw%3D1)%0A%20%20%20%20_ax%5B1%5D.set_title('note%3A%20%24t%3E1%24%20is%20allowed%2C%20it%20is%20not%20a%20power%20violation')%0A%20%20%20%20_ax%5B1%5D.tick_params(axis%3D'x'%2C%20rotation%3D45)%0A%20%20%20%20plt.tight_layout()%0A%0A%20%20%20%20_twp%20%3D%202%20*%20ca.Z('pdms')%20%2F%20(ca.Z('water')%20%2B%20ca.Z('pdms'))%0A%20%20%20%20_Rwp%20%3D%20((ca.Z('pdms')%20-%20ca.Z('water'))%20%2F%20(ca.Z('pdms')%20%2B%20ca.Z('water')))%20**%202%0A%20%20%20%20_note%20%3D%20mo.md(rf%22%22%22%0A%20%20%20%20**The%20entry%20toll%2C%20in%20numbers.**%20At%20the%20interface%20we%20just%20marked%20on%20the%20chip%2C%0A%0A%20%20%20%20%24%24t_%7B%7B%5Ctext%7B%7Bwater%7D%7D%5Cto%5Ctext%7B%7BPDMS%7D%7D%7D%7D%20%3D%20%5Cfrac%7B%7B2%20Z_%7B%7B%5Ctext%7B%7BPDMS%7D%7D%7D%7D%7D%7D%7B%7BZ_%7B%7B%5Ctext%7B%7Bwater%7D%7D%7D%7D%20%2B%20Z_%7B%7B%5Ctext%7B%7BPDMS%7D%7D%7D%7D%7D%7D%0A%20%20%20%20%3D%20%5Cfrac%7B%7B2%20%5Ctimes%20%7Bca.Z('pdms')%20%2F%201e6%3A.4f%7D%7D%7D%7B%7B%7Bca.Z('water')%20%2F%201e6%3A.4f%7D%20%2B%20%7Bca.Z('pdms')%20%2F%201e6%3A.4f%7D%7D%7D%0A%20%20%20%20%3D%20%7B_twp%3A.4f%7D%20%5Cquad%20(%7B20%20*%20np.log10(_twp)%3A%2B.2f%7D%5C%20%5Ctext%7B%7BdB%7D%7D)%2C%20%5Cqquad%20R%20%3D%20%7B_Rwp%20*%20100%3A.1f%7D%5C%25%24%24%0A%0A%20%20%20%20That%20**%7B20%20*%20np.log10(_twp)%3A%2B.2f%7D%20dB%20is%20a%20floor%20we%20simply%20pay%20on%20entering%20PDMS.**%20Almost%20no%20power%20reflects%2C%20but%20the%20pressure%20amplitude%20still%20drops%2C%20because%20%24I%20%3D%20p%5E2%2F2Z%24%20and%20PDMS%20has%20the%20lower%20%24Z%24%3A%20same%20power%20carried%20at%20lower%20pressure.%0A%0A%20%20%20%20It%20also%20explains%20the%20right-hand%20panel%3A%20%24t%20%3E%201%24%20going%20*into*%20a%20lower-%24Z%24%20material%20is%20not%20a%20power%20violation%20(same%20reason).%0A%20%20%20%20%22%22%22)%0A%20%20%20%20mo.vstack(%5B_fig%2C%20mo.callout(_note%2C%20kind%3D%22info%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.4%20Thin%20layers%0A%0A%20%20%20%20Let's%20keep%20going%20to%20the%20next%20material.%20Thin%20layers%20show%20a%20specific%20behavior%2C%20and%20it's%20worth%20knowing%20how%20big%20of%20a%20deal%20air%20is.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(Chip%2C%20ca%2C%20plt)%3A%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(figsize%3D(11.5%2C%203.1))%0A%20%20%20%20ca.draw_stack(Chip()%2C%20ax%3D_ax%2C%20title%3DFalse%2C%20highlight_layer%3D1%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20highlight_label%3D%2250%20%C2%B5m%20of%20air%22)%0A%20%20%20%20plt.tight_layout()%0A%20%20%20%20_fig%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20The%20two%20reflections%20from%20a%20layer's%20two%20faces%20interfere%2C%20so%20the%20layer's%20behaviour%20depends%20on%20its%20thickness%20measured%20**in%20wavelengths**%2C%20not%20in%20micrometres.%20Two%20important%20limits%3A%0A%0A%20%20%20%20-%20**Half-wave%20(%24d%20%3D%20%5Clambda%2F2%24)%3A%20completely%20transparent**%2C%20whatever%20it%20is%20made%20of%2C%20because%20the%20two%20reflections%20cancel%20exactly.%0A%20%20%20%20-%20**Quarter-wave%20(%24d%20%3D%20%5Clambda%2F4%24)%20with%20%24Z_%7B%5Ctext%7Blayer%7D%7D%20%3D%20%5Csqrt%7BZ_1%20Z_2%7D%24%3A%20perfect%20transmission**%20between%20two%20mismatched%20media.%20This%20is%20e.g.%20the%20anti-reflection%20coating%20on%20glasses%2C%20and%20it%20is%20what%20a%20transducer's%20matching%20layer%20does.%0A%0A%20%20%20%20And%20the%20limit%20that%20governs%20our%20films%3A%20**when%20%24d%20%5Clll%20%5Clambda%24%2C%20a%20layer%20becomes%20invisible%20regardless%20of%20its%20impedance**%2C%20but%20only%20if%20its%20impedance%20is%20*finite*.%20Our%2050%20%C2%B5m%20is%20a%20small%20fraction%20of%20a%20wavelength%20at%20any%20frequency%20in%20this%20band%2C%20which%20for%20any%20ordinary%20material%20would%20make%20it%20disappear.%20Air%20is%20the%20exception%20that%20breaks%20the%20rule%3A%20its%20impedance%20ratio%20(%C2%A71.2)%20is%20so%20extreme%20that%20even%20a%2050%20%C2%B5m%20film%20still%20reflects%20almost%20everything%3A%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(F0%2C%20ca%2C%20np%2C%20plt)%3A%0A%20%20%20%20_d%20%3D%20np.linspace(1e-06%2C%200.003%2C%20900)%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(figsize%3D(10%2C%203.6))%0A%20%20%20%20for%20_mat%2C%20_col%20in%20%5B('pdms'%2C%20'%232a9d8f')%2C%20('mylar'%2C%20'%23e9c46a')%2C%20('glass'%2C%20'%23264653')%2C%20('air'%2C%20'%23d1495b')%5D%3A%0A%20%20%20%20%20%20%20%20_T%20%3D%20%5Babs(ca.solve_stack(%5B(_mat%2C%20dd)%5D%2C%20F0%2C%20'water'%2C%20'water'%2C%20pdms_alpha%3D0.0%20if%20_mat%20%3D%3D%20'pdms'%20else%20None)%5B't'%5D)%20**%202%20for%20dd%20in%20_d%5D%0A%20%20%20%20%20%20%20%20_ax.semilogy(_d%20*%201000.0%2C%20_T%2C%20label%3Df%22%7B_mat%7D%20%20(Z%2FZw%20%3D%20%7Bca.Z(_mat)%20%2F%20ca.Z('water')%3A.3g%7D)%22%2C%20color%3D_col%2C%20lw%3D1.8)%0A%20%20%20%20_ax.axvline(0.05%2C%20color%3D'k'%2C%20ls%3D'--'%2C%20lw%3D1)%0A%20%20%20%20_ax.text(0.056%2C%202e-05%2C%20'our%2050%20%5Cu00b5m%5Cnactuation%20channel'%2C%20fontsize%3D8)%0A%20%20%20%20_ax.set_xlabel('layer%20thickness%20%5Bmm%5D')%0A%20%20%20%20_ax.set_ylabel('power%20transmission')%0A%20%20%20%20_ax.set_title(f'a%20single%20layer%20in%20water%2C%20%7BF0%20%2F%201000.0%3A.0f%7D%20kHz%3A%20thickness%20in%20wavelengths%20is%20what%20counts')%0A%20%20%20%20_ax.legend(fontsize%3D8)%0A%20%20%20%20_ax.set_ylim(1e-07%2C%202)%0A%20%20%20%20plt.tight_layout()%0A%0A%20%20%20%20%23%20Power%20through%20a%2050%20um%20film%20of%20each%20material%2C%20water%20on%20both%20sides.%0A%20%20%20%20T50%20%3D%20%7B_m%3A%20abs(ca.solve_stack(%5B(_m%2C%205e-05)%5D%2C%20F0%2C%20'water'%2C%20'water')%5B't'%5D)%20**%202%0A%20%20%20%20%20%20%20%20%20%20%20for%20_m%20in%20('pdms'%2C%20'mylar'%2C%20'glass'%2C%20'air')%7D%0A%20%20%20%20_fig%0A%20%20%20%20return%20(T50%2C)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(Chip%2C%20F0%2C%20T50%2C%20ca%2C%20np)%3A%0A%20%20%20%20%23%20Numbers%20for%20the%20markdown%20cell%20below.%20T50%20comes%20from%20the%20figure%20above.%0A%20%20%20%20FILM_ROWS%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_m%7D%20%7C%20%7Bca.Z(_m)%20%2F%20ca.Z('water')%3A.4g%7D%20%7C%20%7BT50%5B_m%5D%20*%20100%3A.5f%7D%20%25%20%7C%20%7Bnp.sqrt(T50%5B_m%5D)%20*%20100%3A.3f%7D%20%25%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_m%20in%20T50)%0A%20%20%20%20_chip_f%20%3D%20Chip(insonation%3D%22bottom%22)%0A%20%20%20%20_res%20%3D%20ca.solve_stack(_chip_f.layers()%2C%20F0%2C%20_chip_f.medium_in%2C%20_chip_f.medium_out)%0A%20%20%20%20P_CELLS%20%3D%20abs(ca.p_at(_res%2C%20_chip_f.construct_index))%20%20%20%23%20the%20real%20five-layer%20stack%0A%20%20%20%20P_FILM%20%3D%20np.sqrt(T50%5B%22air%22%5D)%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%23%20the%2050%20um%20film%20alone%2C%20in%20water%0A%20%20%20%20AIR_POWER_PCT%2C%20AIR_PRESS_PCT%20%3D%20T50%5B%22air%22%5D%20*%20100%2C%20P_FILM%20*%20100%0A%20%20%20%20POWER_PRESS_RATIO%20%3D%20P_FILM%20%2F%20T50%5B%22air%22%5D%0A%20%20%20%20return%20(%0A%20%20%20%20%20%20%20%20AIR_POWER_PCT%2C%0A%20%20%20%20%20%20%20%20AIR_PRESS_PCT%2C%0A%20%20%20%20%20%20%20%20FILM_ROWS%2C%0A%20%20%20%20%20%20%20%20POWER_PRESS_RATIO%2C%0A%20%20%20%20%20%20%20%20P_CELLS%2C%0A%20%20%20%20%20%20%20%20P_FILM%2C%0A%20%20%20%20)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(%0A%20%20%20%20AIR_POWER_PCT%2C%0A%20%20%20%20AIR_PRESS_PCT%2C%0A%20%20%20%20F0%2C%0A%20%20%20%20FILM_ROWS%2C%0A%20%20%20%20POWER_PRESS_RATIO%2C%0A%20%20%20%20P_CELLS%2C%0A%20%20%20%20P_FILM%2C%0A%20%20%20%20mo%2C%0A)%3A%0A%20%20%20%20mo.md(f%22%22%22%0A%20%20%20%20**A%2050%20%C2%B5m%20layer%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%2C%20water%20on%20both%20sides%3A**%0A%0A%20%20%20%20%7C%20layer%20material%20%7C%20Z%20%2F%20Z%3Csub%3Ewater%3C%2Fsub%3E%20%7C%20power%20through%20%7C%20pressure%20through%20%7C%0A%20%20%20%20%7C---%7C---%3A%7C---%3A%7C---%3A%7C%0A%20%20%20%20%7BFILM_ROWS%7D%0A%0A%20%20%20%20PDMS%2C%20Mylar%20and%20**even%20glass**%20are%20effectively%20invisible%3A%20sub-wavelength%20films%20do%20not%20care%20what%20they%20are%20made%20of.%20Air%20is%20not%3A%20that%20comes%20from%20its%20impedance%2C%20not%20the%20channel's%20size%2C%20so%20making%20it%20thinner%20does%20not%20help.%0A%0A%20%20%20%20**What%20this%20is%20not.**%20Each%20row%20is%20that%20film%20*alone*%2C%20in%20water.%20Two%20things%20separate%20it%20from%20the%20dose%20at%20the%20cells%3A%0A%0A%20%20%20%20-%20**Power%20vs%20pressure.**%20Column%20three%20is%20%24%7Ct%7C%5E2%24%2C%20column%20four%20is%20%24%7Ct%7C%24%3B%20dose%20is%20always%20the%20latter.%20For%20air%2C%20%7BAIR_POWER_PCT%3A.5f%7D%25%20and%20%7BAIR_PRESS_PCT%3A.3f%7D%25%2C%20a%20factor%20of%20%7BPOWER_PRESS_RATIO%3A.0f%7D%20apart.%0A%20%20%20%20-%20**The%20gap%20is%20never%20alone.**%20In%20the%20chip%20it%20has%20PDMS%20on%20both%20faces%20inside%20a%20five-layer%20stack.%20The%20real%20stack%20gives%20%24%7Cp%7C%24%20at%20the%20construct%20%3D%20**%7BP_CELLS%3A.5f%7D**%2C%20against%20%7BP_FILM%3A.5f%7D%20here%3A%20same%20order%2C%20different%20number.%20%60lifu_chip.py%60%20lets%20you%20vary%20that%20stack.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.5%20Standing%20waves%0A%0A%20%20%20%20Put%20two%20boundaries%20around%20a%20region%20and%20the%20wave%20bounces%20between%20them.%20Forward%20and%20backward%20waves%20add%2C%20producing%20a%20fixed%20pattern%20of%20**antinodes**%20(pressure%20maxima)%20and%20**nodes**%20(pressure%20zeros)%20that%20does%20not%20travel.%20This%20means%20that%20we%20will%20always%20have%20some%20level%20of%20a%20standing%20wave%20inside%20the%20chip%2C%20as%20we'll%20explore%20soon.%0A%0A%20%20%20%20The%20two%20travelling%20waves%20are%20still%20there%2C%20moving%20in%20opposite%20directions%20at%20full%20speed%3B%20tick%20*show%20the%20two%20travelling%20waves*%20below%20to%20see%20them%2C%20and%20note%20that%20the%20nodes%20sit%20exactly%20where%20the%20two%20are%20always%20equal%20and%20opposite%3A%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(explainers%2C%20mo)%3A%0A%20%20%20%20mo.iframe(explainers.document(%22standing_wave_explainer%22)%2C%20height%3D%22460px%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20Change%20the%20harmonic%20and%20watch%20the%20nodes%20move.%20**The%20pattern%20is%20set%20by%20the%20geometry%2C%20and%20it%20moves%20when%20the%20geometry%20or%20the%20frequency%20changes.**%0A%0A%20%20%20%20Hence%20the%20thing%20every%20in-vitro%20ultrasound%20paper%20eventually%20rediscovers%3A%20**the%20pressure%20at%20your%20cells%20is%20not%20the%20pressure%20you%20calibrated%20in%20a%20tank.**%20It%20can%20be%20up%20to%202%C3%97%20higher%20or%20essentially%20zero%2C%20depending%20on%20where%20the%20cells%20happen%20to%20sit%20in%20the%20pattern%2C%20and%20the%20pattern%20moves%20when%20you%20change%20frequency%2C%20fill%20height%2C%20or%20what%20the%20dish%20is%20standing%20on.%0A%0A%20%20%20%20Against%20a%20**pressure-release**%20boundary%20(anything%20%E2%86%92%20air)%2C%20the%20wall%20is%20forced%20to%20be%20a%20node%2C%20and%20the%20first%20antinode%20sits%20a%20quarter%20wavelength%20back%20from%20it.%0A%0A%20%20%20%20%E2%9A%A0%EF%B8%8F%E2%9A%A0%EF%B8%8F%20remember%20this%20%E2%9A%A0%EF%B8%8F%E2%9A%A0%EF%B8%8F%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(F0%2C%20ca%2C%20mo%2C%20plt)%3A%0A%20%20%20%20_f%20%3D%20F0%0A%20%20%20%20_lam_p%20%3D%20ca.MAT%5B'pdms'%5D%5B'c'%5D%20%2F%20_f%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(figsize%3D(10%2C%203.4))%0A%20%20%20%20for%20_out%2C%20_col%2C%20_lab%20in%20%5B('air'%2C%20'%23d1495b'%2C%20'air%20behind%20%20(pressure-release%3A%20NODE%20at%20the%20wall)')%2C%20('glass'%2C%20'%23264653'%2C%20'glass%20behind%20(rigid-ish%3A%20ANTINODE%20at%20the%20wall)')%2C%20('water'%2C%20'%232a9d8f'%2C%20'water%20behind%20(matched%3A%20no%20standing%20wave)')%5D%3A%0A%20%20%20%20%20%20%20%20_r%20%3D%20ca.solve_stack(%5B('pdms'%2C%200.006)%5D%2C%20_f%2C%20'water'%2C%20_out%2C%20pdms_alpha%3D0.0%2C%20nsub%3D3000)%0A%20%20%20%20%20%20%20%20_ax.plot(_r%5B'z'%5D%20*%201000.0%2C%20_r%5B'p'%5D%2C%20color%3D_col%2C%20lw%3D1.9%2C%20label%3D_lab)%0A%20%20%20%20_ax.axvline(6.0%2C%20color%3D'k'%2C%20lw%3D2)%0A%20%20%20%20_z_anti%20%3D%206.0%20-%20_lam_p%20%2F%204%20*%201000.0%0A%20%20%20%20_ax.axvline(_z_anti%2C%20color%3D'k'%2C%20ls%3D'%3A'%2C%20lw%3D1.1)%0A%20%20%20%20_ax.text(_z_anti%2B0.2%2C%201.60%2C%20f'%24%5C%5Clambda_%7B%7BPDMS%7D%7D%2F4%24%20%3D%20%7B_lam_p%20%2F%204%20*%201000.0%3A.2f%7D%20mm'%2C%20fontsize%3D9%2C%20ha%3D'right'%2C%20va%3D'bottom')%0A%20%20%20%20_ax.set_ylim(-0.05%2C%201.85)%0A%20%20%20%20_ax.set_xlabel('depth%20into%20a%206%20mm%20PDMS%20slab%20%5Bmm%5D')%0A%20%20%20%20_ax.set_ylabel('%7Cp%7C%20%2F%20%7Cp%24_%7Bfree%20field%7D%24%7C')%0A%20%20%20%20_ax.set_title('the%20same%20slab%2C%20three%20different%20things%20behind%20it')%0A%20%20%20%20_ax.legend(fontsize%3D8%2C%20loc%3D'upper%20left')%0A%20%20%20%20plt.tight_layout()%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22The%20pressure%20at%20any%20given%20depth%20differs%20by%20**more%20than%202%C3%97**%20%22%0A%20%20%20%20%20%20%20%20%22depending%20only%20on%20what%20is%20sitting%20behind%20the%20slab%22)%0A%20%20%20%20mo.vstack(%5B_fig%2C%20mo.callout(_note%2C%20kind%3D%22neutral%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.5b%20Off-normal%20incidence%0A%0A%20%20%20%20Everything%20so%20far%20has%20the%20wave%20arriving%20**head-on**.%20It's%20tempting%20to%20think%20that%20just%20angling%20the%20incoming%20wave%20will%20solve%20any%20standing%20wave%20issue%3A%20here's%20what%20happens.%0A%0A%20%20%20%20Angles%20obey%20**Snell's%20law**%2C%20which%20for%20sound%20is%20the%20statement%20that%20the%20quantity%20%24%5Csin%5Ctheta%20%2F%20c%24%20is%20the%20same%20in%20every%20layer%3A%0A%0A%20%20%20%20%24%24%5Cfrac%7B%5Csin%5Ctheta_1%7D%7Bc_1%7D%20%3D%20%5Cfrac%7B%5Csin%5Ctheta_2%7D%7Bc_2%7D%24%24%0A%0A%20%20%20%20Two%20consequences%3A%0A%20%20%20%201.%20**Into%20a%20slower%20material%2C%20the%20ray%20straightens%20up.**%20PDMS%20carries%20sound%20*more%20slowly*%20than%20water%2C%20so%20a%20wave%20crossing%20water%20%E2%86%92%20PDMS%20bends%20**toward**%20the%20normal.%0A%20%20%20%201.%20**Total%20internal%20reflection%20needs%20the%20far%20side%20to%20be%20faster.**%20There%20is%20no%20critical%20angle%20going%20into%20a%20slower%20material%3A%20at%20any%20angle%20of%20incidence%2C%20some%20sound%20gets%20in.%20Going%20the%20other%20way%20there%20is%20one.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(Chip)%3A%0A%20%20%20%20%23%20Simplified%20chip%3A%20water%2C%20PDMS%2C%20cells%2C%20PDMS%2C%20then%20water%20or%20air.%0A%20%20%20%20SIMPLE%20%3D%20lambda%20_top%2C%20_bot%2C%20_below%3A%20Chip(insonation%3D%22top%22%2C%20membrane_mm%3D0.0%2C%20actuation_mm%3D0.0%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20top_slab_mm%3D_top%2C%20bottom_mm%3D_bot%2C%20below%3D_below)%0A%20%20%20%20return%20(SIMPLE%2C)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(%22%22%22%0A%20%20%20%20Let's%20take%20a%20look%20at%20what%20happens%20in%20a%20simplified%20version%20of%20the%20chip%2C%20with%20**water%20%E2%86%92%20PDMS%20%E2%86%92%20cells%20%E2%86%92%20PDMS%20%E2%86%92%20water%20or%20air**%2C%20and%20no%20actuation%20chamber%20or%20separate%20membrane.%20The%20sliders%20set%20the%20two%20slab%20thicknesses%20and%20the%20tilt%3B%20the%20diagrams%20follow%20the%20ray%2C%20and%20the%20plot%20tracks%20the%20pressure%20at%20the%20cells.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20%23%20Sliders%3B%20their%20values%20are%20read%20in%20another%20cell.%0A%20%20%20%20TOP_MM%20%3D%20mo.ui.slider(0.2%2C%203.0%2C%20value%3D1.0%2C%20step%3D0.01%2C%20label%3D%22top%20slab%20%5Bmm%5D%22%2C%20show_value%3DTrue)%0A%20%20%20%20BOT_MM%20%3D%20mo.ui.slider(0.05%2C%201.2%2C%20value%3D0.25%2C%20step%3D0.01%2C%20label%3D%22bottom%20slab%20%5Bmm%5D%22%2C%20show_value%3DTrue)%0A%20%20%20%20TILT_DEG%20%3D%20mo.ui.slider(0%2C%2045%2C%20value%3D30%2C%20step%3D1%2C%20label%3D%22tilt%20%5Bdeg%5D%22%2C%20show_value%3DTrue)%0A%20%20%20%20mo.hstack(%5BTOP_MM%2C%20BOT_MM%2C%20TILT_DEG%5D%2C%20justify%3D%22start%22%2C%20gap%3D2)%0A%20%20%20%20return%20BOT_MM%2C%20TILT_DEG%2C%20TOP_MM%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(BOT_MM%2C%20F0%2C%20SIMPLE%2C%20TILT_DEG%2C%20TOP_MM%2C%20ca%2C%20mo%2C%20np%2C%20plt)%3A%0A%20%20%20%20_tilt%20%3D%20TILT_DEG.value%0A%20%20%20%20_st%20%3D%20np.sin(np.radians(_tilt))%0A%20%20%20%20_dose_of%20%3D%20lambda%20_bot%2C%20_below%3A%20abs(%0A%20%20%20%20%20%20%20%20SIMPLE(TOP_MM.value%2C%20_bot%2C%20_below).dose(F0%2C%20sin_theta%3D_st))%0A%0A%20%20%20%20_dd%20%3D%20np.linspace(0.05%2C%201.2%2C%20200)%0A%20%20%20%20_air%20%3D%20np.array(%5B_dose_of(_d%2C%20%22air%22)%20for%20_d%20in%20_dd%5D)%0A%20%20%20%20_wat%20%3D%20np.array(%5B_dose_of(_d%2C%20%22water%22)%20for%20_d%20in%20_dd%5D)%0A%20%20%20%20_here_a%2C%20_here_w%20%3D%20_dose_of(BOT_MM.value%2C%20%22air%22)%2C%20_dose_of(BOT_MM.value%2C%20%22water%22)%0A%20%20%20%20_peak%20%3D%20_dd%5B_air.argmax()%5D%0A%0A%20%20%20%20_fig%2C%20(_a0%2C%20_a1%2C%20_a2)%20%3D%20plt.subplots(1%2C%203%2C%20figsize%3D(13.5%2C%204.2)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20gridspec_kw%3D%7B%22width_ratios%22%3A%20%5B1%2C%201%2C%201.5%5D%7D)%0A%20%20%20%20for%20_ax%2C%20_below%2C%20_tt%20in%20((_a0%2C%20%22water%22%2C%20%22water%20below%22)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20(_a1%2C%20%22air%22%2C%20%22air%20below%22))%3A%0A%20%20%20%20%20%20%20%20ca.draw_oblique_path(SIMPLE(TOP_MM.value%2C%20BOT_MM.value%2C%20_below)%2C%20theta_deg%3D_tilt%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20ax%3D_ax%2C%20half_mm%3D2.2%2C%20title%3D_tt)%0A%20%20%20%20_a1.set_ylabel(%22%22)%0A%0A%20%20%20%20_a2.plot(_dd%2C%20_air%2C%20lw%3D2.0%2C%20color%3D%22%23d1495b%22%2C%20label%3D%22air%20below%3A%20resonant%22)%0A%20%20%20%20_a2.plot(_dd%2C%20_wat%2C%20lw%3D2.0%2C%20color%3D%22%232a9d8f%22%2C%20label%3D%22water%20below%3A%20transmissive%22)%0A%20%20%20%20_a2.axhline(1.0%2C%20color%3D%22k%22%2C%20lw%3D1%2C%20ls%3D%22%3A%22)%0A%20%20%20%20_a2.text(1.19%2C%201.03%2C%20%22free%20field%22%2C%20fontsize%3D8%2C%20ha%3D%22right%22)%0A%20%20%20%20_a2.axvline(_peak%2C%20color%3D%22%23d1495b%22%2C%20ls%3D%22%3A%22%2C%20lw%3D1.2)%0A%20%20%20%20_a2.axvline(BOT_MM.value%2C%20color%3D%22k%22%2C%20ls%3D%22--%22%2C%20lw%3D1.2)%0A%20%20%20%20_a2.plot(%5BBOT_MM.value%5D%2C%20%5B_here_a%5D%2C%20%22o%22%2C%20color%3D%22%23d1495b%22%2C%20ms%3D7)%0A%20%20%20%20_a2.plot(%5BBOT_MM.value%5D%2C%20%5B_here_w%5D%2C%20%22o%22%2C%20color%3D%22%232a9d8f%22%2C%20ms%3D7)%0A%20%20%20%20_a2.set_xlabel(%22bottom%20PDMS%20slab%20%5Bmm%5D%22)%0A%20%20%20%20_a2.set_ylabel(%22%7Cp%7C%20at%20construct%20%2F%20free%20field%22)%0A%20%20%20%20_a2.set_title(f%22top%20slab%20%7BTOP_MM.value%3A.2f%7D%20mm%2C%20%7B_tilt%7D%5Cu00b0%2C%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%22)%0A%20%20%20%20_a2.legend(fontsize%3D8%2C%20loc%3D%22upper%20right%22)%0A%20%20%20%20_a2.set_ylim(0%2C%20max(2.0%2C%20_air.max()%20*%201.08))%0A%20%20%20%20plt.tight_layout()%0A%0A%20%20%20%20_off%20%3D%20(BOT_MM.value%20-%20_peak)%20*%201000.0%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20f%22**%7B_here_a%3A.2f%7D**%20with%20air%20below%20at%20%7BBOT_MM.value%3A.2f%7D%20mm%2C%20%7B_here_w%3A.2f%7D%20with%20water.%20%22%0A%20%20%20%20%20%20%20%20f%22The%20air-below%20peak%20is%20at%20**%7B_peak%3A.2f%7D%20mm**%20(%7B_air.max()%3A.2f%7D)%3B%20you%20are%20%7Babs(_off)%3A.0f%7D%20%5Cu00b5m%20%22%0A%20%20%20%20%20%20%20%20f%22%7B'above'%20if%20_off%20%3E%200%20else%20'below'%7D%20it%2C%20floor%20%7B_air.min()%3A.3f%7D.%20%22%0A%20%20%20%20%20%20%20%20%22The%20returning%20ray%20in%20the%20middle%20panel%20is%20the%20whole%20story%3A%20it%20is%20what%20interferes%20with%20the%20%22%0A%20%20%20%20%20%20%20%20%22incoming%20one%2C%20and%20moving%20the%20slab%20(or%20the%20tilt)%20changes%20where%20the%20two%20line%20up.%22)%0A%20%20%20%20mo.vstack(%5B_fig%2C%20mo.callout(_note%2C%20kind%3D%22info%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(Chip%2C%20F0%2C%20SIMPLE%2C%20ca%2C%20np)%3A%0A%20%20%20%20%23%20Tolerance%20arithmetic.%20TOL_MM%20is%20an%20assumed%20casting%20tolerance%3B%20%22worst%22%20is%20the%0A%20%20%20%20%23%20largest%20excursion%20within%20it.%0A%20%20%20%20TOL_MM%20%3D%200.05%0A%20%20%20%20STOCK_MM%20%3D%20Chip().bottom_mm%0A%0A%20%20%20%20def%20_dose_simple(_b%2C%20_below%2C%20_tilt%3D0.0%2C%20_top%3D1.0)%3A%0A%20%20%20%20%20%20%20%20return%20abs(SIMPLE(_top%2C%20_b%2C%20_below).dose(F0%2C%20sin_theta%3Dnp.sin(np.radians(_tilt))))%0A%0A%20%20%20%20def%20_worst(_b%2C%20_below)%3A%0A%20%20%20%20%20%20%20%20_c%20%3D%20_dose_simple(_b%2C%20_below)%0A%20%20%20%20%20%20%20%20return%20max(abs(_dose_simple(_b%20-%20TOL_MM%2C%20_below)%20-%20_c)%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20abs(_dose_simple(_b%20%2B%20TOL_MM%2C%20_below)%20-%20_c))%20%2F%20_c%20*%20100%0A%0A%20%20%20%20_grid%20%3D%20np.linspace(0.05%2C%201.2%2C%20400)%0A%20%20%20%20_v_w%20%3D%20np.array(%5B_dose_simple(_d%2C%20%22water%22)%20for%20_d%20in%20_grid%5D)%0A%20%20%20%20_v_a%20%3D%20np.array(%5B_dose_simple(_d%2C%20%22air%22)%20for%20_d%20in%20_grid%5D)%0A%20%20%20%20PEAK_AIR_MM%20%3D%20_grid%5B_v_a.argmax()%5D%0A%20%20%20%20SPAN_WATER%2C%20SPAN_AIR%20%3D%20_v_w.max()%20%2F%20_v_w.min()%2C%20_v_a.max()%20%2F%20_v_a.min()%0A%20%20%20%20TOL_STOCK_WATER%2C%20TOL_STOCK_AIR%20%3D%20_worst(STOCK_MM%2C%20%22water%22)%2C%20_worst(STOCK_MM%2C%20%22air%22)%0A%20%20%20%20TOL_PEAK_WATER%20%3D%20_worst(_grid%5B_v_w.argmax()%5D%2C%20%22water%22)%0A%20%20%20%20TOL_PEAK_AIR%20%3D%20_worst(PEAK_AIR_MM%2C%20%22air%22)%0A%20%20%20%20TOL_UM%20%3D%20TOL_MM%20*%201e3%0A%0A%20%20%20%20%23%20The%20same%20mirror%2C%20set%20by%20a%20water%20column%20under%20a%20submerged%20chip%2C%20ending%20in%20air.%0A%20%20%20%20def%20_dose_gap(_d_mm%2C%20_out%3D%22air%22)%3A%0A%20%20%20%20%20%20%20%20_layers%20%3D%20%5B(%22pdms%22%2C%201.0e-3)%2C%20(%22gel%22%2C%200.143e-3)%2C%20(%22pdms%22%2C%200.25e-3)%2C%20(%22water%22%2C%20_d_mm%20*%201e-3)%5D%0A%20%20%20%20%20%20%20%20return%20abs(ca.p_at(ca.solve_stack(_layers%2C%20F0%2C%20%22water%22%2C%20_out%2C%20nsub%3D4)%2C%201))%0A%0A%20%20%20%20_depth%20%3D%20np.linspace(0.1%2C%2012.0%2C%201200)%0A%20%20%20%20_g_air%20%3D%20np.array(%5B_dose_gap(_d)%20for%20_d%20in%20_depth%5D)%0A%20%20%20%20GAP_SPAN_AIR%20%3D%20_g_air.max()%20%2F%20_g_air.min()%0A%20%20%20%20HALFWAVE_MM%20%3D%20ca.MAT%5B%22water%22%5D%5B%22c%22%5D%20%2F%20F0%20%2F%202%20*%201e3%20%20%20%20%20%23%20the%20period%20of%20the%20pattern%0A%20%20%20%20QUARTER_MM%20%3D%20HALFWAVE_MM%20%2F%202%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%23%20peak%20to%20null%0A%20%20%20%20return%20(%0A%20%20%20%20%20%20%20%20GAP_SPAN_AIR%2C%0A%20%20%20%20%20%20%20%20HALFWAVE_MM%2C%0A%20%20%20%20%20%20%20%20PEAK_AIR_MM%2C%0A%20%20%20%20%20%20%20%20QUARTER_MM%2C%0A%20%20%20%20%20%20%20%20SPAN_AIR%2C%0A%20%20%20%20%20%20%20%20SPAN_WATER%2C%0A%20%20%20%20%20%20%20%20STOCK_MM%2C%0A%20%20%20%20%20%20%20%20TOL_PEAK_AIR%2C%0A%20%20%20%20%20%20%20%20TOL_PEAK_WATER%2C%0A%20%20%20%20%20%20%20%20TOL_STOCK_AIR%2C%0A%20%20%20%20%20%20%20%20TOL_STOCK_WATER%2C%0A%20%20%20%20%20%20%20%20TOL_UM%2C%0A%20%20%20%20)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(%0A%20%20%20%20GAP_SPAN_AIR%2C%0A%20%20%20%20HALFWAVE_MM%2C%0A%20%20%20%20PEAK_AIR_MM%2C%0A%20%20%20%20QUARTER_MM%2C%0A%20%20%20%20SPAN_AIR%2C%0A%20%20%20%20SPAN_WATER%2C%0A%20%20%20%20STOCK_MM%2C%0A%20%20%20%20TOL_PEAK_AIR%2C%0A%20%20%20%20TOL_PEAK_WATER%2C%0A%20%20%20%20TOL_STOCK_AIR%2C%0A%20%20%20%20TOL_STOCK_WATER%2C%0A%20%20%20%20TOL_UM%2C%0A%20%20%20%20mo%2C%0A)%3A%0A%20%20%20%20mo.md(rf%22%22%22%0A%20%20%20%20You'll%20see%20that%20killing%20the%20standing%20wave%20is%20not%20about%20getting%20*more*%20dose%2C%20but%20about%20the%20curve%20being%20flat.%0A%0A%20%20%20%20**It%20makes%20the%20dose%20characterisable.**%20What%20the%20slider%20really%20sweeps%20is%20*how%20far%20the%20mirror%20sits%20below%20the%20cells*%2C%20and%20the%20mechanism%20does%20not%20care%20whether%20that%20distance%20is%20cast%20PDMS%20or%20something%20else.%20Submerge%20the%20chip%20over%20water%20and%20the%20depth%20of%20water%20underneath%20matters%20much%20less.%20Let%20that%20column%20end%20in%20**air**%2C%20though%2C%20and%20the%20dose%20swings%20**%7BGAP_SPAN_AIR%3A.0f%7D%C3%97**%20with%20its%20depth%2C%20repeating%20every%20%7BHALFWAVE_MM%3A.2f%7D%20mm%2C%20so%20a%20maximum%20and%20a%20null%20sit%20**%7BQUARTER_MM%3A.2f%7D%20mm%20apart**.%20The%20same%20goes%20for%20the%20dish%20bottom%2C%20the%20far%20wall%20of%20the%20bath%2C%20or%20a%20bubble%20stuck%20underneath.%0A%0A%20%20%20%20**And%20it%20makes%20the%20chip%20tolerant%20to%20how%20it%20is%20actually%20made.**%20Cast%20%C2%B1%7BTOL_UM%3A.0f%7D%20%C2%B5m%20off%20target%20at%20the%20stock%20%7BSTOCK_MM%3A.2f%7D%20mm%20slab%20and%20the%20dose%20moves%20%7BTOL_STOCK_WATER%3A.0f%7D%25%20with%20water%20below%2C%20%7BTOL_STOCK_AIR%3A.0f%7D%25%20with%20air.%0A%0A%20%20%20%20%7C%20below%20the%20chip%20%7C%20swing%20across%20all%20slabs%20%7C%20%C2%B1%7BTOL_UM%3A.0f%7D%20%C2%B5m%20at%20%7BSTOCK_MM%3A.2f%7D%20mm%20%7C%20%C2%B1%7BTOL_UM%3A.0f%7D%20%C2%B5m%20at%20its%20own%20peak%20%7C%0A%20%20%20%20%7C---%7C---%3A%7C---%3A%7C---%3A%7C%0A%20%20%20%20%7C%20water%20%7C%20%7BSPAN_WATER%3A.1f%7D%C3%97%20%7C%20%7BTOL_STOCK_WATER%3A.0f%7D%25%20%7C%20%7BTOL_PEAK_WATER%3A.0f%7D%25%20%7C%0A%20%20%20%20%7C%20air%20%7C%20%7BSPAN_AIR%3A.0f%7D%C3%97%20%7C%20%7BTOL_STOCK_AIR%3A.0f%7D%25%20%7C%20%7BTOL_PEAK_AIR%3A.0f%7D%25%20%7C%0A%0A%20%20%20%20Compare%20the%20last%20two%20columns%3A%20tolerance%20depends%20on%20the%20material%20stack%20and%20on%20*where%20on%20the%20curve%20you%20sit*.%20At%20a%20maximum%20the%20first%20derivative%20vanishes%2C%20so%20cast%20to%20the%20peak%20(%7BPEAK_AIR_MM%3A.2f%7D%20mm%20with%20air%2C%20at%20this%20tilt)%20and%20the%20same%20%C2%B1%7BTOL_UM%3A.0f%7D%20%C2%B5m%20costs%20%7BTOL_PEAK_AIR%3A.0f%7D%25.%20Air%20below%20is%20workable%20if%20you%20deliberately%20target%20that%20resonance%3B%20on%20a%20flank%2C%20any%20movement%2C%20casting%20error%20or%203D%20structure%20shifts%20the%20dose.%20The%20tilt%20slider%20moves%20the%20peak.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.6%20Attenuation%2C%20and%20where%20the%20heat%20goes%0A%0A%20%20%20%20As%20it%20travels%2C%20a%20wave%20loses%20amplitude%20to%20the%20material%2C%20which%20turns%20into%20heat%3B%20pressure%20and%20attenuation%20laws%3A%0A%0A%20%20%20%20%24%24p(z)%20%3D%20p_0%5C%2C%20e%5E%7B-%5Calpha%20z%7D%2C%20%5Cqquad%20%5Calpha(f)%20%3D%20%5Calpha_1%20f%5E%7B%5C%2Cn%7D%24%24%0A%0A%20%20%20%20with%20%24%5Calpha_1%24%20quoted%20in%20dB%2Fcm%20at%201%20MHz%20and%20%24n%20%5Capprox%201%24%E2%80%932.%20Absorbed%20power%20per%20unit%20volume%20is%20%24q%20%3D%202%5Calpha%20I%24%2C%20so%20the%20temperature%20rises%20at%0A%0A%20%20%20%20%24%24%5Cfrac%7BdT%7D%7Bdt%7D%20%3D%20%5Cfrac%7B2%5Calpha%20I%7D%7B%5Crho%5C%2C%20c_p%7D%24%24%0A%0A%20%20%20%20PDMS%20absorbs%20far%20more%20than%20water%20or%20hydrogel%20per%20unit%20length%20(the%20table%20below%20gives%20the%20ratio)%2C%20so%20in%20our%20device%20the%20heating%20comes%20mostly%20from%20the%20**chip%20body**.%0A%0A%20%20%20%20Also%20note%3A%0A%20%20%20%201.%20%24%5Calpha%24%20grows%20as%20a%20power%20of%20frequency%3B%0A%20%20%20%202.%20our%20PDMS%20%24%5Calpha%24%20is%20the%20least%20known%20number%20in%20this%20notebook%2C%20and%20it%20needs%20its%20own%20experiment.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(F0%2C%20ca%2C%20mo)%3A%0A%20%20%20%20_fMHz%20%3D%20F0%20%2F%201e6%0A%20%20%20%20_d%20%3D%20%5Bca.Chip(insonation%3D%22top%22%2C%20pdms_alpha%3D_a).dose(F0)%20for%20_a%20in%20(2.0%2C%2010.0)%5D%0A%20%20%20%20_alpha_p_pct%20%3D%20abs(_d%5B1%5D%20-%20_d%5B0%5D)%20%2F%20max(_d)%20*%20100%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_n%7D%20%7C%20%7Bca.MAT%5B_n%5D%5B'a1'%5D%3A.4f%7D%20%7C%20%7Bca.MAT%5B_n%5D%5B'n'%5D%3A.1f%7D%20%7C%20%7Bca.MAT%5B_n%5D%5B'a1'%5D%20*%20_fMHz%20**%20ca.MAT%5B_n%5D%5B'n'%5D%3A.4f%7D%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_n%20in%20('water'%2C%20'medium'%2C%20'gel'%2C%20'pdms'%2C%20'mylar'))%0A%20%20%20%20_ratio%20%3D%20(ca.MAT%5B'pdms'%5D%5B'a1'%5D%20*%20_fMHz%20**%20ca.MAT%5B'pdms'%5D%5B'n'%5D%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%2F%20(ca.MAT%5B'gel'%5D%5B'a1'%5D%20*%20_fMHz%20**%20ca.MAT%5B'gel'%5D%5B'n'%5D))%0A%20%20%20%20_tbl%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20f%22%7C%20material%20%7C%20%5Cu03b1%5Cu2081%20%5BdB%2Fcm%20%401%20MHz%5D%20%7C%20exponent%20n%20%7C%20%5Cu03b1%20%40%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%20%5BdB%2Fcm%5D%20%7C%5Cn%22%0A%20%20%20%20%20%20%20%20%22%7C---%7C---%3A%7C---%3A%7C---%3A%7C%5Cn%22%20%2B%20_rows%20%2B%0A%20%20%20%20%20%20%20%20f%22%5Cn%5Cn**Ratio%20PDMS%20%2F%20gel%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%3A%20%7B_ratio%3A.0f%7D%5Cu00d7.**%20The%20chip%20body%20is%20the%20heater%3B%20the%20tissue%20is%20nearly%20transparent.%22)%0A%20%20%20%20_caveat%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20f%22**Caveat%3A**%20the%20PDMS%20value%20%7Bca.MAT%5B'pdms'%5D%5B'a1'%5D%3A.1f%7D%20dB%2Fcm%20is%20the%20*midpoint*%20of%20a%20literature%20%22%0A%20%20%20%20%20%20%20%20%22spread%20running%20**2%5Cu201310%20dB%2Fcm**.%20Across%20that%20whole%20spread%20the%20**pressure**%20at%20the%20cells%20of%20the%20stock%20chip%20%22%0A%20%20%20%20%20%20%20%20f%22moves%20by%20%7B_alpha_p_pct%3A.1f%7D%25%2C%20but%20the%20**heating**%20is%20directly%20proportional%20to%20it%20(a%20fundamental%20possible%20confound).%20%22)%0A%20%20%20%20mo.vstack(%5B_tbl%2C%20mo.callout(_caveat%2C%20kind%3D%22warn%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(F0%2C%20ca)%3A%0A%20%20%20%20%23%20Published%20fits%20(ca.PDMS_ALPHA_LIT)%2C%20evaluated%20at%20F0.%0A%20%20%20%20ALPHA_A1%2C%20ALPHA_N%20%3D%20ca.MAT%5B%22pdms%22%5D%5B%22a1%22%5D%2C%20ca.MAT%5B%22pdms%22%5D%5B%22n%22%5D%0A%20%20%20%20ALPHA_MODEL_F0%20%3D%20ALPHA_A1%20*%20(F0%20%2F%201e6)%20**%20ALPHA_N%0A%0A%20%20%20%20LIT_ROWS%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_k%7D%20%7C%20%7B_s%5B'f_lo'%5D%3A.0f%7D%5Cu2013%7B_s%5B'f_hi'%5D%3A.0f%7D%20MHz%20%7C%20%7B_s%5B'a1'%5D%3A.2f%7D%20%7C%20%7B_s%5B'n'%5D%3A.2f%7D%20%7C%20%22%0A%20%20%20%20%20%20%20%20f%22%7Bca.pdms_alpha_lit(_k%2C%20F0)%3A.3f%7D%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_k%2C%20_s%20in%20ca.PDMS_ALPHA_LIT.items())%0A%20%20%20%20LIT_CITES%20%3D%20%22%5Cn%22.join(f%22-%20**%7B_k%7D**%3A%20%7B_s%5B'cite'%5D%7D.%20doi%3A%7B_s%5B'doi'%5D%7D.%20%7B_s%5B'note'%5D%7D%22%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20for%20_k%2C%20_s%20in%20ca.PDMS_ALPHA_LIT.items())%0A%0A%20%20%20%20_at_F0%20%3D%20%5Bca.pdms_alpha_lit(_k%2C%20F0)%20for%20_k%20in%20ca.PDMS_ALPHA_LIT%5D%0A%20%20%20%20LIT_LO%2C%20LIT_HI%20%3D%20min(_at_F0)%2C%20max(_at_F0)%0A%20%20%20%20LIT_SPREAD%20%3D%20LIT_HI%20%2F%20LIT_LO%0A%20%20%20%20TSOU_MARTIN_PCT%20%3D%20abs(ca.pdms_alpha_lit('Tsou%202008'%2C%201e6)%20%2F%20ca.pdms_alpha_lit('Martin%202026'%2C%201e6)%20-%201)%20*%20100%0A%20%20%20%20MODEL_OVER_HI%20%3D%20ALPHA_MODEL_F0%20%2F%20LIT_HI%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%20%23%20how%20far%20above%20the%20top%20we%20sit%0A%20%20%20%20LIT_F_LO%20%3D%20min(_s%5B%22f_lo%22%5D%20for%20_s%20in%20ca.PDMS_ALPHA_LIT.values())%0A%20%20%20%20return%20(%0A%20%20%20%20%20%20%20%20ALPHA_A1%2C%0A%20%20%20%20%20%20%20%20ALPHA_MODEL_F0%2C%0A%20%20%20%20%20%20%20%20ALPHA_N%2C%0A%20%20%20%20%20%20%20%20LIT_CITES%2C%0A%20%20%20%20%20%20%20%20LIT_F_LO%2C%0A%20%20%20%20%20%20%20%20LIT_ROWS%2C%0A%20%20%20%20%20%20%20%20MODEL_OVER_HI%2C%0A%20%20%20%20%20%20%20%20TSOU_MARTIN_PCT%2C%0A%20%20%20%20)%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(%0A%20%20%20%20ALPHA_A1%2C%0A%20%20%20%20ALPHA_MODEL_F0%2C%0A%20%20%20%20ALPHA_N%2C%0A%20%20%20%20F0%2C%0A%20%20%20%20LIT_CITES%2C%0A%20%20%20%20LIT_F_LO%2C%0A%20%20%20%20LIT_ROWS%2C%0A%20%20%20%20MODEL_OVER_HI%2C%0A%20%20%20%20TSOU_MARTIN_PCT%2C%0A%20%20%20%20ca%2C%0A%20%20%20%20mo%2C%0A)%3A%0A%20%20%20%20mo.md(rf%22%22%22%0A%20%20%20%20%23%23%23%20Where%20does%20the%20PDMS%20%CE%B1%20come%20from%3F%0A%0A%20%20%20%20MiMic%20uses%20**Sylgard%20184%2C%2010%3A1%2C%202%20h%20at%2065.5%20%C2%B0C**.%20These%20studies%20measure%20it%3B%20here%20is%20each%20one's%20own%20power-law%20fit%2C%20evaluated%20at%20our%20frequency%3A%0A%0A%20%20%20%20%7C%20source%20%7C%20band%20measured%20%7C%20%CE%B1%E2%82%81%20at%201%20MHz%20%5BdB%2Fcm%5D%20%7C%20n%20%7C%20%CE%B1%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%20%5BdB%2Fcm%5D%20%7C%0A%20%20%20%20%7C---%7C---%7C---%3A%7C---%3A%7C---%3A%7C%0A%20%20%20%20%7BLIT_ROWS%7D%0A%20%20%20%20%7C%20**this%20model**%20%7C%20n%2Fa%20%7C%20**%7BALPHA_A1%3A.2f%7D**%20%7C%20%7BALPHA_N%3A.2f%7D%20%7C%20**%7BALPHA_MODEL_F0%3A.3f%7D**%20%7C%0A%0A%20%20%20%20%7BLIT_CITES%7D%0A%0A%20%20%20%20No%20measurement%20of%20Sylgard%20184%20below%20%7BLIT_F_LO%3A.0f%7D%20MHz%20appears%20to%20exist.%20We%20work%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz.%20Every%20number%20in%20the%20last%20column%20is%20somebody's%20power%20law%20extrapolated%20past%20the%20data%20that%20produced%20it.%20This%20makes%20it%20likely%20we'll%20have%20to%20measure%20**n**%20and%20not%20just%20%CE%B1%E2%82%81.%0A%0A%20%20%20%20The%20disagreement%20is%20more%20of%20a%20_split_%20than%20a%20*spread*.%20Tsou%20and%20Martin%20agree%20to%20within%20%7BTSOU_MARTIN_PCT%3A.0f%7D%25%20at%201%20MHz%2C%20from%20different%20methods%2C%20different%20labs%2C%20eighteen%20years%20apart.%20Xu%20lands%20**%7Bca.pdms_alpha_lit('Tsou%202008'%2C%201e6)%20%2F%20ca.pdms_alpha_lit('Xu%202020'%2C%201e6)%3A.0f%7D%C3%97%20lower**%2C%20and%20we've%20sourced%20PDMS%20sound%20speed%20and%20density%20from%20Xu%20already.%20The%20two%20camps%20differ%20in%20method%3A%20Xu%20couples%20dry%20through%20a%20buffer%20rod%2C%20Tsou%20and%20Martin%20both%20transmit%20through%20water.%20Averaging%20them%20may%20be%20a%20methodological%20mistake.%0A%0A%20%20%20%20At%20the%20time%20of%20writing%2C%20I'm%20assuming%20(%3Awarning%3A)%20%CE%B1%E2%82%81%20%3D%20%7BALPHA_A1%3A.1f%7D%20dB%2Fcm%2C%20%7BMODEL_OVER_HI%3A.1f%7D%C3%97%20the%20highest%20published%20value%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz.%20Since%20the%20thermal%20ceiling%20is%20linear%20in%20%CE%B1%2C%20this%20assumption%20is%20*conservative*.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.7%20Radiation%20force%20and%20streaming%3A%20the%20mechanical%20side-effects%0A%0A%20%20%20%20Sound%20does%20not%20only%20oscillate%20the%20medium%2C%20it%20also%20pushes%20on%20it%20steadily.%20Two%20consequences%3A%0A%0A%20%20%20%20-%20**Acoustic%20radiation%20force%20(ARF).**%20In%20an%20absorbing%20medium%2C%20%24F%20%3D%202%5Calpha%20I%20%2F%20c%24%2C%20a%20steady%20body%20force%20along%20the%20beam.%20At%20an%20*interface*%20between%20materials%20of%20different%20impedance%20there%20is%20an%20additional%20force%20that%20does%20not%20need%20absorption.%0A%20%20%20%20-%20**Acoustic%20streaming.**%20That%20body%20force%20drives%20a%20bulk%20flow%20of%20the%20fluid.%0A%0A%20%20%20%20Both%20scale%20with%20%24%5Calpha%20I%24%2C%20hence%20**both%20grow%20with%20frequency**.%20Both%20are%2C%20at%20the%20same%20time%2C%20candidate%20*mechanisms*%20for%20neuromodulation%20and%20simultaneously%20candidate%20*artifacts*%3A%20they%20can%20physically%20move%20the%20cells%2C%20which%20corrupts%20calcium%20imaging.%20From%20literature%3A%20motion%20accounted%20for%20**43%25%20of%20the%20variance**%20in%20widefield%20%24Ca%5E%7B2%2B%7D%24%20signal%20during%20sonication%20(Kitahara%20%26%20Tateno)%2C%20reduced%20to%2011%25%20by%20dual-wavelength%20ratiometric%20imaging.%0A%0A%20%20%20%20**The%20gel%20might%20help%20this.**%20Cells%20embedded%20in%20a%20hydrogel%20are%20pinned%2C%20so%20acoustophoresis%20degrades%20from%20%22are%20the%20cells%20moving%3F%22%20to%20%22does%20the%20gel%20strain%3F%22%2C%20and%20that%20we%20can%20bound%2C%20because%20%C2%B5Beat%20already%20applies%20a%20*known*%2010%E2%80%9330%25%20strain%20to%20this%20exact%20construct.%20Comparing%20against%20%C2%B5Beat's%20known%20strain%20would%20give%20a%20built-in%20control%20(%E2%9A%A0%EF%B8%8F%20not%20yet%20designed).%0A%0A%20%20%20%20Several%20groups%20read%20the%20frequency%20dependence%20as%20evidence%20that%20ARF%20*is*%20the%20mechanism%2C%20not%20the%20artifact.%20ARF%20and%20streaming%20strengthen%20with%20frequency%20while%20cavitation%20weakens%20(%C2%A71.8).%0A%0A%20%20%20%20-%20**Menz%20et%20al.%202013%2F2019**%20(salamander%20retina%2C%200.5%E2%80%9343%20MHz)%3A%20efficacy%20**increases**%20with%20frequency%2C%20cavitation%20ruled%20out.%20Also%20strongly%20modulated%20by%20transducer-to-array%20distance%2C%20i.e.%20standing%20waves%3A%20a%20warning%20for%20%C2%A71.5.%0A%20%20%20%20-%20**Prieto%20et%20al.%202018**%20(43%20MHz)%3A%20Piezo1%20activated%20**via%20acoustic%20streaming**%3B%20Na%E1%B5%A51.2%20not.%0A%20%20%20%20-%20**Ye%2C%20Brown%20%26%20Butts%20Pauly%202016**%20(0.3%E2%80%932.9%20MHz)%3A%20success%20tracked%20**particle%20displacement**%20and%20MI%20better%20than%20intensity%2C%20but%20threshold%20*rose*%20with%20%24f_0%24%3A%20the%20opposite%20dependence%20to%20Menz.%0A%20%20%20%20-%20**Yoo%20et%20al.%202022**%20(300%20kHz%2C%20our%20closest%20precedent)%3A%20cavitation%20excluded%20(gassed%20%3D%20degassed%3B%20a%205%20Mfps%20camera%20saw%20no%20bubbles%3B%20MI%200.9%20against%20a%20%E2%89%881.9%20threshold)%2C%20standing%20waves%20excluded%20(chirped%20drive%2C%20transducer%20angled%2020%C2%B0)%2C%20heating%200.005%20%C2%B0C%20on%20a%20fibre-optic%20probe.%20Landed%20on%20**mechanosensitive%20channels**.%0A%0A%20%20%20%20The%20last%20two%20disagree%20with%20the%20first%20two%2C%20so%20a%20(future)%20frequency%20sweep%20would%20be%20a%20discriminator%20(rather%20than%20a%20detail).%0A%0A%20%20%20%20The%20micromanipulator%20control%3A%20**Collins%20%26%20Mesce%202020**%20(*eNeuro*%207%20ENEURO.0213-20.2020)%2C%20who%20jiggled%20the%20recording%20*electrode*%20and%20reproduced%20the%20FUS%20depolarisation.%20That%20is%20an%20electrode-motion%20artifact%2C%20structurally%20inapplicable%20to%20an%20optical%20readout%2C%20which%20is%20a%20reason%20to%20keep%20ours%20optical.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.8%20The%20dose%20vocabulary%0A%0A%0A%20%20%20%20%7C%20symbol%20%7C%20meaning%20%7C%20why%20we%20care%20%7C%0A%20%20%20%20%7C---%7C---%7C---%7C%0A%20%20%20%20%7C%20%24p%24%20%7C%20peak%20pressure%20amplitude%20%5BPa%5D%20%7C%20what%20a%20hydrophone%20reads%20%7C%0A%20%20%20%20%7C%20%24I_%7B%5Ctext%7BSPPA%7D%7D%24%20%7C%20spatial-peak%20pulse-average%20intensity%20%7C%20intensity%20*while%20the%20pulse%20is%20on*%20%7C%0A%20%20%20%20%7C%20%24I_%7B%5Ctext%7BSPTA%7D%7D%24%20%7C%20spatial-peak%20time-average%20intensity%20%7C%20%24%3D%20I_%7B%5Ctext%7BSPPA%7D%7D%20%5Ctimes%24%20duty%3B%20**this%20is%20what%20heats**%20%7C%0A%20%20%20%20%7C%20duty%20cycle%20%7C%20on-time%20%2F%20total%20time%20%7C%20also%20what%20heats%20%7C%0A%20%20%20%20%7C%20MI%20%24%3D%20p_%7B-%7D%2F%5Csqrt%7Bf%7D%24%20%7C%20mechanical%20index%20%7C%20cavitation-risk%20proxy%3B%20**rises%20as%20%24f%24%20falls**%20%7C%0A%20%20%20%20%7C%20%24%5CDelta%20T%24%20%7C%20temperature%20rise%20%7C%20the%20actual%20safety%20limit%20%7C%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(ca%2C%20mo%2C%20np%2C%20plt)%3A%0A%20%20%20%20_p%20%3D%20np.linspace(0%2C%201000000.0%2C%20200)%0A%20%20%20%20_fig%2C%20_ax%20%3D%20plt.subplots(1%2C%202%2C%20figsize%3D(11%2C%203.3))%0A%20%20%20%20for%20_f_kHz%2C%20_col%20in%20%5B(250%2C%20'%232a9d8f')%2C%20(500%2C%20'%23e9c46a')%2C%20(775%2C%20'%23e76f51')%2C%20(1000%2C%20'%23264653')%5D%3A%0A%20%20%20%20%20%20%20%20_ax%5B0%5D.plot(_p%20%2F%201000000.0%2C%20ca.mechanical_index(_p%2C%20_f_kHz%20*%201000.0)%2C%20color%3D_col%2C%20lw%3D1.9%2C%20label%3Df'%7B_f_kHz%7D%20kHz')%0A%20%20%20%20_ax%5B0%5D.axhline(1.9%2C%20color%3D'%23d1495b'%2C%20ls%3D'--'%2C%20lw%3D1.4)%0A%20%20%20%20_ax%5B0%5D.text(0.02%2C%201.95%2C%20'MI%20%3D%201.9%20%20(FDA%20diagnostic%20limit)'%2C%20fontsize%3D8%2C%20color%3D'%23d1495b')%0A%20%20%20%20_ax%5B0%5D.set_xlabel('peak%20negative%20pressure%20%5BMPa%5D')%0A%20%20%20%20_ax%5B0%5D.set_ylabel('MI')%0A%20%20%20%20_ax%5B0%5D.set_title('cavitation%20risk%20rises%20as%20frequency%20falls')%0A%20%20%20%20_ax%5B0%5D.legend(fontsize%3D8)%0A%20%20%20%20_fs%20%3D%20np.linspace(150000.0%2C%201100000.0%2C%20200)%0A%20%20%20%20_ax%5B1%5D.plot(_fs%20%2F%201000.0%2C%20%5Bca.max_ISPTA_for_dT('pdms'%2C%20_f%2C%20dT_K%3D1.0%2C%20t_s%3D60)%20for%20_f%20in%20_fs%5D%2C%20color%3D'%23264653'%2C%20lw%3D2)%0A%20%20%20%20_ax%5B1%5D.set_xlabel('frequency%20%5BkHz%5D')%0A%20%20%20%20_ax%5B1%5D.set_ylabel('max%20%24I_%7BSPTA%7D%24%20%5BW%2Fcm%C2%B2%5D')%0A%20%20%20%20_ax%5B1%5D.set_title('thermal%20ceiling%20for%20%CE%94T%3C1%20K%20in%2060%20s%20(PDMS%2C%20adiabatic)')%0A%20%20%20%20_ax%5B1%5D.set_yscale('log')%0A%20%20%20%20plt.tight_layout()%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22Going%20low%20buys%20thermal%20headroom%20(right)%20and%20%22%0A%20%20%20%20%20%20%20%20%22spends%20it%20on%20cavitation%20risk%20(left).%5Cn%5CnWe%20choose%20low%2C%20and%20*therefore*%20we%20must%20**monitor**%20%22%0A%20%20%20%20%20%20%20%20%22cavitation%20with%20a%20passive%20cavitation%20detector%20rather%20than%20assume%20it%20away.%20Choosing%20a%20frequency%20%22%0A%20%20%20%20%20%20%20%20%22is%20choosing%20which%20of%20the%20two%20risks%20you%20are%20willing%20to%20instrument.%20We'll%20spend%20more%20time%20on%20the%20thermal%20side%20later%22)%0A%20%20%20%20mo.vstack(%5B_fig%2C%20mo.callout(_note%2C%20kind%3D%22info%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%23%201.8.1%20Instrumenting%20the%20choice%3A%20the%20passive%20cavitation%20detector%0A%0A%20%20%20%20A%20**PCD**%20is%20a%20receive-only%20transducer%20that%20listens%20to%20what%20bubbles%20emit%20while%20the%20therapy%20transducer%20drives.%20%22Passive%22%20means%20it%20never%20transmits.%20A%20%2210%20MHz%20PCD%22%20is%20named%20for%20its%20*receive*%20band%3A%20it%20is%20sensitive%20to%20faint%20nonlinear%20emissions%2C%20so%20most%20of%20the%20dynamic-range%20problem%20is%20solved%20in%20hardware%2C%20before%20any%20FFT%20runs.%0A%0A%20%20%20%20%7C%20in%20the%20spectrum%20%7C%20reading%20%7C%0A%20%20%20%20%7C---%7C---%7C%0A%20%20%20%20%7C%20harmonics%20%242f_0%2C%5C%203f_0%2C%5C%20%5Cdots%24%20%7C%20nonlinear%20but%20**stable**%20oscillation.%20Ambiguous%3A%20nonlinear%20propagation%20produces%20these%20too%20%7C%0A%20%20%20%20%7C%20sub%2Fultraharmonics%20%24f_0%2F2%2C%5C%203f_0%2F2%2C%5C%20%5Cdots%24%20%7C%20cleaner%20marker%20of%20stable%20cavitation%3B%20propagation%20nonlinearity%20does%20not%20generate%20them%20%7C%0A%20%20%20%20%7C%20broadband%20noise%20%7C%20**inertial%20cavitation**%2C%20the%20signature%20to%20avoid.%20%3Cbr%20%2F%3E%20Notch%20out%20the%20peaks%2C%20integrate%20the%20rest%2C%20and%20that%20is%20an%20inertial%20dose%20%7C%0A%0A%20%20%20%20**We%20want%20it%20to%20record%20a%20null.**%20At%20neuromodulation%20pressure%20with%20no%20contrast%20agent%20we%20do%20not%20expect%20bubbles%2C%20so%20the%20PCD%20is%20a%20*mechanism%20control*%3A%20we%20want%20to%20be%20able%20to%20say%20%22LIFU%20changed%20the%20culture%20with%20no%20cavitation%2C%20therefore%20direct%20mechanotransduction%22.%20Sensitivity%20and%20a%20clean%20noise%20floor%20matter%20more%20than%20spatial%20resolution%2C%20which%20argues%20for%20one%20large%20external%20focused%20receiver%20over%20anything%20embedded%20in%20the%20chip.%20Some%20transducers%20have%20space%20allocated%20(in%20the%20design)%20for%20exactly%20this.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(F0%2C%20ca%2C%20mo%2C%20np)%3A%0A%20%20%20%20_g%2C%20_p0%2C%20_rho%20%3D%201.4%2C%20101325.0%2C%20998.0%20%20%23%20gamma%2C%20ambient%20pressure%2C%20water%20density%0A%20%20%20%20_R0%20%3D%20lambda%20_f%3A%20np.sqrt(3%20*%20_g%20*%20_p0%20%2F%20_rho)%20%2F%20(2%20*%20np.pi%20*%20_f)%20%20%23%20Minnaert%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_f%20%2F%201e3%3A.0f%7D%20%7C%20%7Bca.MAT%5B'water'%5D%5B'c'%5D%20%2F%20_f%20*%201e3%3A.2f%7D%20%7C%20%7B_R0(_f)%20*%201e6%3A.1f%7D%20%22%0A%20%20%20%20%20%20%20%20f%22%7C%20%7Bca.mechanical_index(0.3e6%2C%20_f)%3A.2f%7D%20%7C%20%7Bint(5e6%20%2F%2F%20_f)%7D%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_f%20in%20(250e3%2C%20500e3%2C%20750e3))%0A%20%20%20%20_tbl%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22%7C%20f%20%5BkHz%5D%20%7C%20%CE%BB%20in%20water%20%5Bmm%5D%20%7C%20resonant%20free%20bubble%20R%E2%82%80%20%5B%C2%B5m%5D%20%7C%20MI%20at%200.3%20MPa%20%7C%20harmonics%20below%205%20MHz%20%7C%5Cn%22%0A%20%20%20%20%20%20%20%20%22%7C---%3A%7C---%3A%7C---%3A%7C---%3A%7C---%3A%7C%5Cn%22%20%2B%20_rows%20%2B%0A%20%20%20%20%20%20%20%20%22%5Cn%5CnR%E2%82%80%20is%20the%20Minnaert%20radius%20%24%5C%5Cfrac%7B1%7D%7B2%5C%5Cpi%20f%7D%5C%5Csqrt%7B3%5C%5Cgamma%20p_0%2F%5C%5Crho%7D%24%20for%20a%20*free*%20bubble.%22)%0A%20%20%20%20_a_pdms%20%3D%20ca.MAT%5B'pdms'%5D%5B'a1'%5D%20*%2010.0%20**%20ca.MAT%5B'pdms'%5D%5B'n'%5D%20%20%23%20dB%2Fcm%20at%2010%20MHz%2C%20%C2%A71.6%20law%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22**The%20low%20band%20helps%20the%20listening%20and%20complicates%20the%20signal%20processing.**%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20f%22-%20A%20resonant%20bubble%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%20is%20~%7B2%20*%20_R0(F0)%20*%201e6%3A.0f%7D%20%C2%B5m%20across%2C%20comparable%20to%20the%20channel%20itself.%20%22%0A%20%20%20%20%20%20%20%20%22Wall%20confinement%20stiffens%20the%20response%20and%20pushes%20resonance%20up%2C%20so%20free-field%20predictions%20do%20not%20transfer.%5Cn%22%0A%20%20%20%20%20%20%20%20f%22-%20%7Bint(5e6%20%2F%2F%20F0)%7D%20harmonics%20fall%20below%205%20MHz%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz.%20Notch%20%C2%B110%20kHz%20around%20each%20harmonic%2C%20%22%0A%20%20%20%20%20%20%20%20%22sub-%20and%20ultraharmonic%2C%20then%20integrate%20the%20remainder.%5Cn%22%0A%20%20%20%20%20%20%20%20%22-%201%20kHz%20FFT%20bins%20need%20a%20~1%20ms%20window.%20That%20suits%20ms-scale%20bursts%20and%20**not**%20a%2010-cycle%20pulse%20%22%0A%20%20%20%20%20%20%20%20f%22(%7B10%20%2F%20F0%20*%201e6%3A.0f%7D%20%C2%B5s%20at%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz).%20The%20acquisition%20has%20to%20be%20planned%20with%20the%20pulse%20train%2C%20not%20after%20it.%5Cn%22%0A%20%20%20%20%20%20%20%20%22-%20Inertial%20thresholds%20scale%20roughly%20as%20%24%5C%5Csqrt%7Bf%7D%24%2C%20so%20each%20frequency%20gets%20characterised%20%22%0A%20%20%20%20%20%20%20%20%22on%20its%20own%20rather%20than%20interpolated.%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20f%22%E2%9A%A0%EF%B8%8F%20**Do%20not%20listen%20through%20the%20PDMS.**%20The%20%CE%B1%E2%82%81%20and%20n%20of%20%C2%A71.6%20give%20**%7B_a_pdms%3A.0f%7D%20dB%2Fcm%20at%2010%20MHz**%2C%20%22%0A%20%20%20%20%20%20%20%20f%22so%202%20mm%20of%20chip%20body%20costs%20~%7B_a_pdms%20*%200.2%3A.0f%7D%20dB%20one%20way%20and%20the%20broadband%20component%2C%20the%20part%20that%20%22%0A%20%20%20%20%20%20%20%20%22carries%20the%20answer%2C%20is%20gone.%20The%20receiver%20looks%20through%20a%20thin%20window%20(Mylar%2C%20parafilm)%2C%20off-axis%20from%20%22%0A%20%20%20%20%20%20%20%20%22the%20drive%2C%20with%20an%20absorber%20behind%20the%20chip%2C%20or%20it%20records%20chamber%20reverberation%20instead%20of%20bubbles.%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20%22%E2%9A%A0%EF%B8%8F%20**The%20chip%20is%20not%20a%20degassed%20tank.**%20PDMS%20is%20gas-permeable%20and%20culture%20medium%20is%20air-saturated%2C%20so%20the%20%22%0A%20%20%20%20%20%20%20%20%22device%20carries%20nucleation%20sites%20the%20free-field%20calibration%20does%20not.%20The%20on-chip%20threshold%20may%20sit%20well%20%22%0A%20%20%20%20%20%20%20%20%22below%20the%20tank%20value%3A%20measure%20it%20here%20rather%20than%20importing%20it.%22)%0A%20%20%20%20mo.vstack(%5B_tbl%2C%20mo.callout(_note%2C%20kind%3D%22warn%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20%23%23%201.9%20How%20a%20transducer%20actually%20works%0A%0A%20%20%20%20**A%20transducer%20is%20a%20slab%20of%20ceramic%20that%20changes%20thickness%20when%20you%20apply%20a%20voltage.**%20The%20material%20is%20PZT%2C%20a%20piezoelectric%20ceramic.%20Put%20an%20AC%20voltage%20across%20it%20and%20the%20slab's%20front%20face%20vibrates%20at%20the%20drive%20frequency%3B%20that%20face%20is%20touching%20water%2C%20so%20it%20pushes%20on%20the%20water%2C%20and%20the%20push%20travels%20away%20as%20sound.%0A%0A%20%20%20%20The%20motion%20is%20tiny%2C%20so%20you%20use%20**resonance%20to%20amplify%20it.**%20Nanometres%20per%20volt.%20The%20slab%20is%20also%20a%20body%20that%20sound%20travels%20through%3A%20the%20front%20face%20launches%20a%20wave%20*inside*%20the%20ceramic%2C%20it%20reflects%20off%20the%20back%20face%20and%20returns.%20If%20it%20returns%20in%20step%20with%20the%20next%20push%2C%20the%20vibration%20builds%2C%20like%20pushing%20a%20swing%20at%20the%20right%20moment.%20To%20achieve%20that%2C%20the%20slab%20must%20be%20half%20a%20wavelength%20(in%20ceramic)%20thick%2C%20which%20constrains%20the%20frequency%3A%0A%0A%20%20%20%20%24%24f_0%20%3D%20%5Cfrac%7Bc_%7B%5Ctext%7Bceramic%7D%7D%7D%7B2t%7D%24%24%0A%0A%20%20%20%20Meaning%3A%20the%20**operating%20frequency%20is%20fixed**%20at%20manufacture%20by%20grinding%20the%20ceramic%20to%20a%20thickness%3B%20%22a%20500%20kHz%20transducer%22%20describes%20a%20physical%20object%20rather%20than%20a%20setting.%0A%0A%20%20%20%20Two%20more%20layers%20sit%20around%20the%20slab.%20The%20*matching%20layer*%20is%20a%20quarter-wave%20anti-reflection%20coating%20(%C2%A71.4)%20bridging%20the%20ceramic's%20~34%20MRayl%20to%20water's%201.5.%20The%20*backing*%20is%20a%20lossy%20block%20that%20absorbs%20the%20backward%20half%20of%20the%20vibration%3B%20heavy%20backing%20gives%20short%20clean%20pulses%20and%20wastes%20power%2C%20light%20backing%20gives%20an%20efficient%20narrowband%20device%20that%20rings.%20Therapy%20transducers%20are%20lightly%20backed.%0A%0A%20%20%20%20Focusing%3A%20curve%20the%20whole%20sandwich%20into%20a%20shallow%20bowl%3B%20every%20point%20emits%20at%20once%20and%20all%20contributions%20arrive%20together%20at%20the%20bowl's%20centre%20of%20curvature.%20The%20focal%20length%20is%20the%20*radius*%20of%20curvature.%0A%0A%20%20%20%20Harmonics%3A%20the%20slab%20also%20resonates%20at%20%243f_0%24%20(three%20half-wavelengths).%20Not%20at%20%242f_0%24%3A%20the%20voltage%20is%20applied%20uniformly%20across%20the%20whole%20slab%2C%20and%20a%20uniform%20push%20cannot%20make%20one%20half%20expand%20while%20the%20other%20contracts.%20At%20%243f_0%24%20the%20two%20outer%20thirds%20move%20together%20against%20the%20middle%20third%2C%20leaving%20a%20net%20response%2C%20about%20a%20third%20as%20strong.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(Chip%2C%20F0%2C%20ca%2C%20mo)%3A%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_f_kHz%7D%20kHz%20%7C%20%7Bca.halfwave_thickness_mm(_f_kHz%20*%201e3)%3A.2f%7D%20mm%20%7C%20%22%0A%20%20%20%20%20%20%20%20f%22%7Bca.MAT%5B'water'%5D%5B'c'%5D%20%2F%20(_f_kHz%20*%201000.0)%20*%201000.0%3A.2f%7D%20mm%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_f_kHz%20in%20(250%2C%20500%2C%201000%2C%205000))%0A%20%20%20%20_tbl%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22**A%20'LIFU-band%20transducer'%20is%20a%20big%20object.**%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20%22%7C%20f%20%7C%20PZT%20half-wave%20thickness%20%7C%20%5Cu03bb%20in%20water%20%7C%5Cn%7C---%7C---%3A%7C---%3A%7C%5Cn%22%20%2B%20_rows%20%2B%0A%20%20%20%20%20%20%20%20%22%5Cn%5Cn(The%20slab%20in%20the%20animation%20in%20%5Cu00a71.3%20is%20exactly%20this%20object%2C%20seen%20edge-on.)%22)%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20f%22Our%20culture%20channel%20is%20millimetre-scale%20(its%20width%20is%20still%20under%20discussion)%20and%20~10%20mm%20long.%20A%20clean%20%7BF0%20%2F%201e3%3A.0f%7D%20kHz%20element%20is%20%22%0A%20%20%20%20%20%20%20%20f%22**%7Bca.halfwave_thickness_mm(F0)%3A.1f%7D%20mm%20of%20ceramic**%2C%20and%20needs%20to%20be%20a%20few%20wavelengths%20%22%0A%20%20%20%20%20%20%20%20f%22across%20(~15%20mm%2B)%20to%20behave%20like%20a%20piston.%20**It%20is%20bigger%20than%20the%20whole%20chip**%2C%20which%20is%20%22%0A%20%20%20%20%20%20%20%20f%22%7BChip().total_mm%3A.2f%7D%20mm%20thick%3B%20at%20250%20kHz%20it%20would%20be%20%22%0A%20%20%20%20%20%20%20%20f%22%7Bca.halfwave_thickness_mm(250e3)%3A.1f%7D%20mm.%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20%22%5Cu21d2%20*embedding%20a%20transducer%20in%20the%20chip%20is%20not%20available%20at%20our%20frequency.*%20It%20only%20becomes%20%22%0A%20%20%20%20%20%20%20%20%22thinkable%20at%205%5Cu201310%20MHz%2C%20which%20leaves%20the%20transcranial-comparable%20band%20entirely%20and%20multiplies%20%22%0A%20%20%20%20%20%20%20%20f%22PDMS%20absorption%20%7B(5e6%20%2F%20F0)%20**%20ca.MAT%5B'pdms'%5D%5B'n'%5D%3A.0f%7D%5Cu2013%7B(10e6%20%2F%20F0)%20**%20ca.MAT%5B'pdms'%5D%5B'n'%5D%3A.0f%7D%5Cu00d7.%22)%0A%20%20%20%20mo.vstack(%5B_tbl%2C%20mo.callout(_note%2C%20kind%3D%22danger%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell%0Adef%20_(ca%2C%20mo)%3A%0A%20%20%20%20%23%20Focused%20bowls%3B%20the%20H-107%20geometry%20is%20validated%20against%20the%20Sonic%20Concepts%20catalogue.%0A%20%20%20%20%23%20To%20ask%20Morse's%20group%3A%20the%20A392S%20focal%20length.%0A%20%20%20%20_h%20%3D%20ca.BOWLS%5B%22H-107%22%5D%0A%20%20%20%20_specs%20%3D%20%5B(%22H-107%22%2C%20ca.bowl(%22H-107%22))%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22H-107%2C%20third%20harmonic%22%2C%20ca.transducer(_h%5B%22f3%22%5D%2C%20_h%5B%22OD%22%5D%2C%20_h%5B%22ID%22%5D%2C%20_h%5B%22ROC%22%5D))%2C%0A%20%20%20%20%20%20%20%20%20%20%20%20%20%20(%22A392S**%22%2C%20ca.transducer(1.0e6%2C%2038.1%2C%200.0%2C%20100.0))%5D%0A%20%20%20%20_rows%20%3D%20%22%5Cn%22.join(%0A%20%20%20%20%20%20%20%20f%22%7C%20%7B_nm%7D%20%7C%20%7B_td%5B'f'%5D%20%2F%201e3%3A.0f%7D%20kHz%20%7C%20%7B_td%5B'gain'%5D%3A.2f%7D%20%7C%20%7B_td%5B'w6'%5D%3A.2f%7D%20mm%20%7C%20%7B_td%5B'dof'%5D%3A.0f%7D%20mm%20%7C%22%0A%20%20%20%20%20%20%20%20for%20_nm%2C%20_td%20in%20_specs)%0A%20%20%20%20_tbl%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22%7C%20transducer%20%7C%20f%20%7C%20focal%20gain%20%7C%20%E2%88%926%20dB%20width%20%7C%20DOF%20%7C%5Cn%7C---%7C---%3A%7C---%3A%7C---%3A%7C---%3A%7C%5Cn%22%20%2B%20_rows%20%2B%0A%20%20%20%20%20%20%20%20%22%5Cn%5Cn%5C%5C*%5C%5C*%20**A392S%20focal%20length%20is%20not%20reported**%20by%20Chan%20et%20al.%3B%20100%20mm%20is%20a%20placeholder.%22)%0A%20%20%20%20_w1%2C%20_w3%20%3D%20_specs%5B0%5D%5B1%5D%5B%22w6%22%5D%2C%20_specs%5B1%5D%5B1%5D%5B%22w6%22%5D%0A%20%20%20%20_note%20%3D%20mo.md(%0A%20%20%20%20%20%20%20%20%22**The%20two%20H-107%20rows%20show%20how%20the%20spot%20scales%3A**%20gain%20and%201%2Fwidth%20both%20go%20as%20%24f%24%2C%20%22%0A%20%20%20%20%20%20%20%20f%22so%20the%20same%20bowl's%20spot%20is%20%7B_w1%3A.1f%7D%20mm%20at%20%7B_specs%5B0%5D%5B1%5D%5B'f'%5D%20%2F%201e3%3A.0f%7D%20kHz%20and%20%7B_w3%3A.1f%7D%20mm%20%22%0A%20%20%20%20%20%20%20%20f%22at%20its%20third%20harmonic%2C%20%7B_h%5B'f3'%5D%20%2F%201e6%3A.2f%7D%20MHz.%5Cn%5Cn%22%0A%20%20%20%20%20%20%20%20%22So%20driving%20an%20element%20at%20its%20third%20harmonic%20is%20**not%20just%20a%20frequency%20change**%3A%20it%20exposes%20a%20%22%0A%20%20%20%20%20%20%20%20%22different%20volume%2C%20and%20would%20need%20its%20own%20calibration%20before%20any%20comparison.%20%22%0A%20%20%20%20%20%20%20%20%22The%20bowls%20we%20could%20buy%2C%20and%20what%20each%20gives%20up%2C%20are%20in%20%60lifu_transducers.py%60.%22)%0A%20%20%20%20mo.vstack(%5Bmo.hstack(%5B_tbl%5D%2C%20align%3D%22center%22)%2C%20mo.callout(_note%2C%20kind%3D%22neutral%22)%5D)%0A%20%20%20%20return%0A%0A%0A%40app.cell(hide_code%3DTrue)%0Adef%20_(mo)%3A%0A%20%20%20%20mo.md(r%22%22%22%0A%20%20%20%20---%0A%20%20%20%20%23%20Where%20this%20goes%20next%0A%0A%20%20%20%20Unfortunately%2C%20we're%20not%20quite%20done.%20As%20we%20saw%2C%20to%20characterize%20the%20dose%20the%20cells%20will%20receive%20you%20must%20know%20what%20the%20entire%20setup%20will%20look%20like%2C%20and%20distances%20affect%20the%20imaging%20as%20well.%20Next%2C%20read%20the%20optics%20module.%20Finally%2C%20the%20chip%20notebook%20is%20essentially%20these%20ideas%20applied%20to%20our%20experiment.%0A%20%20%20%20%22%22%22)%0A%20%20%20%20return%0A%0A%0Aif%20__name__%20%3D%3D%20%22__main__%22%3A%0A%20%20%20%20app.run()%0A