Over/Under Markets and Playing at Casinos Without Verification: A Practical Guide for New Aussie Players

Hold on — this matters more than the flashy odds.
Over/Under markets are simple to read but tricky to trade responsibly, especially on sites that skip verification.
If you want to place sensible stakes, you need three quick checks before you bet: market liquidity, withdrawal rules, and KYC policy.
The rest of this article walks you through concrete calculations, mini-cases, a comparison table, and a quick checklist so you don’t learn the expensive way.
Read it with your favourite flat white and keep the bankroll rules handy.

Alright, let’s cut to the chase.
You can use Over/Under bets to manage variance and extract value from markets where handicaps are unclear.
At the same time, unverified casinos or offshore sportsbooks sometimes list the same markets but layer on risk with opaque terms and slow payouts.
I’ll show a simple math trick to convert odds into fair probability and how to size stakes under basic bankroll rules.
By the end you’ll know the practical trade-offs and a safe route for small-stakes traders in Australia.

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vsl0qoV2SRUkisXoVUyXxH4XO2XG1Zey1urqBqrki1VO6NF/vqmX1jkn0z1ab1t/OQZjMjYD83zRNdwXyxo/kVyZhk0ciqkb2PVNuS55E0m36ZjMyM8s+blK02D8EqIVTNJosuVHIfokjXIisVFRdiopOVNtgxmajRZahIIWvlqHbIomq969CImY5U5lKfWZhbEbm8NMO3pW8vaUifUqZny6yGegmSG4U9RRzrsjqoXxKvQjkTPxGuSYZi9J8SyQZjMxpsBYo5JpVigjkllRM1jijWR+XLkiKplHIqqm9i5ORdqLyKm4cpzNE3gGVACmhBsAMgADQAAAAAAAAG6b4XB84z0mDdJ8Lg+cb6SJLnOnPugzeCw+hTgB2Bp07oU/gsPoU6/Ol/Llg+uGgAYdgGTQHFQDR7niZNNMmgyp9TC2rElq8Li+2h8w+nhb4y2jwyH7aCfA5Tp0T+NW+9MXqmHBTnWnTurX3pi9Uw4KLM0+MKA0EdFNGTQBpQAKA00RRpohTIGg0BoAK0Dtbsa7v2ljO4WqRco7nTJJH85Cuzxsev8AlPSzkRWuRyZtXai70PE+FbqtgxVZ7ui5Mo6uOSRf6NfcSf6Hqe2ERN2zcp6Mc7h83ia8ttvD98ti2S/3W0u1LRVktOn7CPzZ/oVDk2h+0JedI1nikZwqeme6slTLdEmbf9asPp9kLbEtukiSqY3KO50sdSq5fnGfi3fUjPKc17GOz8GivN8kbrmlbRwr/NYnCd/qeif3Dny/k9E5P6du7p5o6WnkqJ3I2KJqySKu5ETNTgGg7F82McGzV1W9XVMVfPE7PajVfxkaf5HtTxG9O97WxaM7q6N3AqKxEoYemTUvkbwzqfsWbqtHiG6WeRcoq+BKmFF/lIlyXLpa7/Qdni5N1mzlvZM2fjrTZb1G3XSzupZVT9WVM0/1MRP7x0Flmh7D0kWb2fwHe7exM5ZKdZIfnWe6Z9bEPHtBTy3apo6KkReNrpY6eLpkVE+rPPxHO8d3s4a/4THp6l0EWlLZo2tsjm8GWvV1c/V/KL7n/SjD8tP98WyaMrkkMnAqa/g0MS704fv1T+4jzsChpYaCigpadvBggjbFGnIxqZJ6DzZ2U16WrxLabFE5VbSQrUSomzjJFyTxo1v+s6eIeWn9mR1RaIkjpeEqa3LqRE8iHojRpogpoqeC54vgSpqpER0dukb+KhTb+MT5buZdScirrOF9j9hpl2xWldUsR1JaWJKiKmpZnLlH5MnO6UQ9HXu60lks9bcrhJxdJSROmldzIn1qc8dP3LvnyzH9dX9LY46anRsaMihjZkiIiNa1PQghnjmTOnmZKibVY9Fy8h4lx1jy8Y3uUs9ylljoldnDQJIvFRN3JlsVeVV+rYfCt0tXbaplTbX1FFURrm2Wmcsbk8aG+Zy6M6ex8daO7Hi2J8s8LaS6Knua+nYiSKv89Nj05l8SoeZsUWCvwze6i2XViJPFk9sjfyc0a7JGryL9SoqHoHQXjqbGWHqiC5uRbzblbHO5Ey46Nc+BJlyrkqLzpzjT3h5l2wTLc2MzrbT/AAhrk2rFslb5PddLUM5KbjbeHLOO3LPh07oV7qVi6ZvUPPWTNqHkvQiuelGx8uc3qHnrNm1OlBi8HF/J4huWvFGJF5bnUesU1TU81VUQ09NC6aomekcUTEzWRy6kRD8q9f8AaTEP9pT+sU7r7HbDcUklbiOqYjpIXLSUmae91Isrk59aNz/a5TlNOe+nr6nTxbci0f6JbdZY4qzEUcFzuuWfFvbw4KdeRrV98v8AOXxIh2gxrWsRkbMkRMkaiakToPmYnvVFhuw113ucvF0dJGsj1Tau5GpzquSJ0nkXGOlPE2KquRy11Rbbeq/iqKklWNGp/PemSuX6uY79qeHg/LLO5l7OXNNyocGxxo0seKWyTpAygu2Wba2nYiKq/wBI3UkidOvkVDy3hvH2JsN1TJ7ddap7EX3UNRK+aKRORWuVfqyU9F2PTVhWrw3BcLvXNtta7NstDk6WVr05EamatXai6h2ss0vjncOg79Zq/D93qLXdoUiqoVTPgrm1yLse1ckzau5eZU1KioLHaa6+Xanttqg46snX3LVXJGom17l3NTevpVUQ5Jpc0jWfGlTbvYq3VEUtIrkWrnyYr41T3nBTPVnkutdXjU7U7H7DsVDhRL5KxO3bt7tHK3W2BFyjanJnlwufNOQ4dL8tPZPETGLc+X1sEaL7JhyOGesiZc7omt1TPHmjXf0TF1N6dbuc7ARVXUmanGNIeLqPBWGai7VqcY5FSOCBFyWaVdjeZN6ruRFPJuJNJGLMRVUk1beKmniVc20tHIsMUfMmWtelVU79o8PFWL5Z3L2zrRclzTmU67xzoss2IWS1NuiZa7subkmhZlFKv9LGmpc/1kyXn3HnDC+k/FuGqlj4LpUVtMipwqSuessbk3pmutvSinrXA+J6HGGG6S8WxypFNqkievu4ZE9/GvOn17R2nyWi2Kdw8m3S31dpuNRb7jTvgrKZ3AliXXku5UXeiprRd6HItFMTJtJNgjlYySPjZM2uajk/JP5TtLshsNxVNghxFTs4NXblbHOqfnKd65a/2XKipyIr+U6x0OrnpKsWe1JZfVPPLOPlu99cvUxTL1Uz3Kom7kOE4DwBasJLPVxwxT3SomkkWoVn5FqvVUiiRfesRFy1a18iJzfcefdPOlS42u9S4awxU9qSQMRa2riy4zhqmaRtX5OSKiqu3XlqPW+ZWLWnUPQKoqa1z6VPiYpwzacUW9aW8UjZkRPxciLwZYl5Wu2ov1LvPIFj0h4rsdwZW0V6rZlRc3Q1c75opU5Ho5V8qZKewcF32DE+FrZeaVqxxVkKScWq5rGux7PEqKniJE7bvScbqrB+hjir3Wy4oeyqt8E3F0kLFySqTbxkmWxNeXA5UXPNNvc9HTQUlLHTUdPHT00ScBkMMfAa1ORETUh8bHuJKfCOFLheqpvGpTtTgxIuXGyKuTW+NV8h5BvmkDFF9r3Vdfeq1j3L7mGlmfDFEnIjWqn15qSIivhr883eZe39m/xHTGmPRxSLb6rEWH4GU1RAjpqynjTJkzPlSIm6RNur32vfkp8vsf8ASRcLxc3Ybv8AVSVcqxLLR1EuuT3Pvo3rv1a0XbqU784LXNc16IrV1KiptQuovGpZi1sVtw8TN1ofRw/ZK7EN4gtlqiSSpm91m5cmxsTa9y7kTqTap/JcqT2MvFxtv/J1ctOiczJFRPqyPQ2gjD8Vtwkl1fGnbl1dxqu3pCi5Rt6Nrv7x5MePdtPpZs/Jj3H7fWwRo6suFYo5Wxtrro1PdVs8aKqL/RpsYnRr5VU5fVVdPSonbdTFBns42VGZ+VTr7ThjuXBWGY22zJbzcHLHTKqZpEiZcOTLflmiJzqnIeSa19bdauSqubpq2pkXN0tSqyOVelT19o7Q+dWlss7mXvh/AqIMl4EsL035Oa5PQp1DpI0UU0tPPdMJ0zYKtqcZLQRfkp038WnyXcyal5l1nQeC8V33BFwZU2aeTiFXOaikVVhmTky3LzoezsO3amvtjt91olXteshbMzPamabF50XV4iTWLx3X8sNtw8dIuaIuvxg5/pxsMVjxulTTM4FLdmLVI1E1JMi5S5dObXdLlOAHivTknT6+PJGSsWhQA4y6u9exsT/wW++Gs9U05tpcZJJoyxMyKN0kjqCVrWtRVVVVNmSHCexr/wBzX7w1nqmncuvdnnzHvxfGHw+I+6XiOgtlelHEnaFcion/ACkv7p/TFbLnJJwY7ZcpH8jaKZf/AGntL3XKpFz5V8pjox7do4yY/TpHQjo/r7ZdZcQ32ndSS8S6Ckp5EykydlwpHJu1Jkibdue47YxJe6PDtjrbtcXoylpIlkcue3kanOq5InSfUcqHnTsjsP40rc7hJUR12F6V3GNpqRqsWm/pJW/K/a1omvUzWq9IjUah5rWnJbcuqoLlPeK2vr6vLj6qd87kTcr1VcvryPp22gqrpcKeht8Cz1lQ7i4om71+5E2qu5EPk2mDtejYir7t+tT0L2PuH44LRV3+diLU1T3QQOVPexNX3WXS/P8AyoeWKc931cmTpYtvs4G0WWjD8cVTdIo7ndUbmssrM4ol5I2LqT9pda82w7ETWnBRNSJsTcfBxviaiwjhqsvFx4SxQInBiavupZF1NYnOq+TaeR8UaTMU4lq3zVd0qKWnVfcUdHKsUUacmrW5edT1dqR2fM1fLO5l7Y1t25ocGxro0seJ2STMgZb7qvva2nblmv8ASNTJJE6dfIqHl3DukTFOHKqOahvNZJGi5rT1crpopOZUcurxKinq/RpjSjxxhyO40rFgna7iqmleuawyZZ5Z70Xai8g3F/Jat8U7h5kxBZq7D92mtt1hSKqh5FzbI1dkjV3tXl6UXWikw41r8SWZsjWOYtwpkcjkzRU41maKh6B054bbecHzXKCNFuFpa6pYqJrdEn5WPyJmnO1Dz3hhUdiSyK1c07epsl5fxrDy2x8ln0cWbq45mfL2PxMbdSMjRE2IjU1HBLXo2tVNji64mrmtqqmpn4ynp1b+JpdSJw0bvkVUVc92erlOwHbVOpNOekifB1LT2yzqxt6rI1kSVyZ9rxZ5cPLe5VzRM9WpV5j1y+VXmmdQ7aVHO1qiqYmjjngfHLGySJ6ZOY9M0VORUU8LTYvxFNWdtPv127Zzz41KyRFz6EXL6j0d2P8ApCq8XUNbbL5Ikt3t6NkSfJEWohXUirlvRUyXlzQkW26XxTSNuN6YdHVPYIfZvD8KxW7hIyqpE97T5rkkkfI3PUqbEzTLJMzqnPNUPZt1oYbna6ugqEzgqonwyJzORU+88W03C4tiSLnIxeA5edNS+g8+bHqdw93B5ZvHLP6ep9DcEUejaxrGyNrpIVkcqNTNyq52aqcP7JOOFlisUysYk/bqxtky15LGuadGpPIhzTRBr0a2DwdftOOA9lQuVhw0v/5JfVqdJrujy0trPv8A26XafQsCMkxJZo5mMkjfXUyOa5M0VONZmipvPnn0MN68UWNP/wAjTeuYeSvl9e3xl7FaxI28FiIxibERMkPLemWGng0mXiOnaxiq2GRzGIie6WNM1yTeu89ULv8AGeS9NK56aLxq2U8Of0bD2Za9nyOEnWRnR/hWpxjfe0oZOIpYmpLU1GWaxtzyyRP1l2J413ZHpzDOHrThqjSls1FFTs+U5EzfKvK521VOs+xuZD7DX2RMu2FrGI7l4KRpl9avOaaWEvS6Pb0mGWzuuj4kRiU/5Xi+EnGcXlrV3Azyy18msYaaja8Vkm2Tl/T71ZfrPSVPEVd3t9PUZ5cXLUsY7PoVT+mqp6W40ToamKCqppU/JytSSNyePNFPAksHa8j46qn4mVV1tniVj/8AUmZz3RZpDr8DXaBtTLUS4fldlUUnvkYn8pGm5U5tvky1ticM63DsrSvo0p7JRS3rDzXMomKnbNHmqpEi/Kj3ozPamxNqZImR1Zb6WS4XSjoIXJHJVTx06OX5HDeiZ+LPPxHKNIGnK5YhjqbfYaVtttMqLG58mT6iZi6lz3NzTcma85wujq5olpq+jVGVMMjKiJV15OYqKn1oebLWIl7uHtfp6t5eyMPWagsFsit9qp0gpo+Ta9d73LtVV3qpwTTlhqjuGFam9NhjjuVuRsqTtTJ0kWaI+Ny70yXNORUTnGE9M+ErzbmvuNwitFwan46lq82ojt/Bdlk5Pr5UQ4Hpt0u2u52GosGF5X1XbStSprOCrI0jR6KrI89blXLJV2ZbM93pnUxp4KReMm3WxT84ZOMiZJllw0zP0Pm2fdAAAIUgFAIBQQAUhSAUEKBDVN8Kg+cb6SGqX4XT/Ot9KBJc806d0CbwWH0KdfHP9Oi/xgzeCw+hTgBu/lywfXAADDsNNGTQHFTRnI0e54ApCtNCn08MfGS1eFxfbQ+YfTwwmeJrV4XF9tDMo5Vpy7qt96YvVMOCnOtOXdWvvTF6phwUWKeICkKRsNGTQFAKANAEVWlI0plpoGTQApCgSWNJY1jfsemSnr/RJe1v+jyy1kknDqEgSCdV28bF+Lf9aZ+M8gne3YxXb8Tf7G9V/Fyx10Scz04L/rYi/wB46YpeXiq7rt/X2UFsbLhu1XdGcN9HVLC5UTWkcrF/9zGeU7C0aWJcN4HtFtkTKojh4ybVl+NcvDd9a5eI+liuxU+I7LLbaz8hJJFIuSZ/k5GSfXwcvGfW98q5bVU76/bw806084dlde+NuFgsUL/yTX1kqIu93uI/qR/lOv8AAVzTDuMrDcc+BHBVNZKv9G/8W76nn5aTrwmItKt7rWu4dPHULTxfsxJxfpRV8Z8eePjYXs2cNMszlafye7Fj/r092+9XnQ83YHwetL2Q1bQpGraG0PluDNWrgvROKT/1f/TO69G96TEeBrLdM85ZqdqTa88pW+5enlap9GmsdNBieuvbE/hdXTQ0r+iN71Rf9f1HXTwxaa7h9VE1oh4fxfd/wl0hXy7ovDimqn8Uv9Gz3LPqRD1npVvv4OaPr3cWO4E7aZYoVTbxsnuG5eNc/EeNbJFxdMq8upDGSdQ9HC03bb0z2NMDG4Suk6flJbirFXmbHHl6VO0L3aaG92ye3XWlbVUU6IksMmeT0RUVNnOiHT3Y0XNi0l9tKuTjYpo6yNOVrmcFV8SsTyodiaUbfc7ngK8U9inqYLokXHU7qeVY5Fe1UdwEVOVEVPGWviHPN85fyN0VYFbswvbE/wC2vWb9q/A6bMNWxOiNU+88lJjvFjmIrMUXxGLsTt2RPvK7G2LF/wDNF88+k6y7ajFb29jYewfh7DdRNPYrTTUU8zUjlfCi5uai5omteU/rxPEk+G7vFI3OOSjmYuaasuLU8dWa+Y8vlxjobResRVlXIiq2KOskVck2rt1JzqfOumIsUy9s0F2vF6VU/Fz01TVSJ0sexV+pSbTpTvy5roAckukjD7v6KZf/AEXnrZvvk6UPJOgBqR6SrMipr4M/qlPXDffJ0oZx+F4n5PDdYv8AtHfc9i3Go9Yp6q0KwNh0Y2NWImcsTpnLyq+RyqeU6zViK+cvshUesU9PaAbnHXaNqSnav423yyUsqZ/zlcn1OQzT5S65vrhxPsr62WHCVlomL+Lqq5XyJ+txcaqieVc/EdDUFCyGNHSNR8i8u49P9kFhifEeA+NoIllrbZOlayNqZvkaiKj2pyrwVzy35HmmKRskaPY5FY9M0VN6Ey7iGuE1LT42uYrXtRU6D5FXbpONzgyVF5V2H2DlmD9H98xZaay4WqKJIIfcwrM7gJVO3sjXm5V1Zrlnty5Y+b9PVk5Kxuzrp9slippZXysRWxqqInQe5sM0kdBhy1UkCIkUFJDGxE5EYiHjq/WqvtE0lDd6GpoKpzVakc7cuFzsXY5OdFU9ZaN7wy+4EsdfG7NXUzI5eaRqcFyeVFO+KZmZ28fFRGomPDpLsrqueW+YdtyL+KSCWZEz2uWRG5+RPrOraKijp2bEWTeqod+dknhee42q14hoo1kW0uclUjE1pC7JeH0NciKvMqruOi0Uxm3DtwepqzJBFK1Wvaiop3H2LkslLUYotbnKtOnEVUXMq8Nq/YZ5Dp/PUehOx7sEtvw3WXeoYrJLrKx0SKn5iNMmL41Vy9GRMO9rxmuTu7AxpSR12Dr5Sz/k5qGZi57vxa6zzFoQl4/SDhuXe9Xr/wCg89D6WbwyyaOb/WOVvGLSugjTlkk/Fp6fqPOeghEZjvDabklkYn0T0OuTzDzcP9dnrrceJ8fQLXaVcVcYvuGXGbPLpyT0HtnceL8Vp/GbjL+0ZftqMs6qnCxvI+f2rCkfBSJnAPTPY+M4rRhQRpsbUVKJ9K882Kuo9LaAe5tSeE1HrXHHh57vVxsRyPgdlKq+15RtzXJ10hz504uVTz5bqKKCFHK1FkVM1VT0H2Uq/wAX1v8A7Vh9XKdEM94zoNZpY4Kscu3KtEMbWaU8OysajHrLK1VTeiwPPWLdh5R0Rr/Gbh756T1Eh6tTcbwT2ceMj+x4xxu7LGuMFT5Fyqcv86nr3DtOykw/bKeJESOKmijb0I1DyFjRiSY9xdFudc508qqerdHl0becD2OuauuSkjR/NI1OC9PKijH8pOI+FUxNg3D2KJ4Jr9aoa2aBqsjfIrvcoq5qmpU3nzW6LsDN97hq3eNir95152S02I7O+z3ix3W5Uduei0dSymmcxjJM843qicutM+ZDpFMa4s/6mviL4dJ1m57OWPHNo7S9ZO0X4Kc1U/Bm3Jn/AES9ZyW0Wyjs9sp6C2UrKWjgbwIoY01MTPM8UPxri3L403xP8bJ1n0bbWaSbrZ6y6225Ymq7fSO4E80VXI/grlnszzXLfki5bxErfFMeZd09k01jbXhqZdUja2SNOhY1z9CHSRx99zud3q6R1yuNbXcW7ONamofLlntyzVcjkB5c/l9LhI1TQAHbDi9TvXsaf9y37w5nqmHPdJ081Lo7xLUUsskFRFbpnskjerXNVGLkqKmxTgXY16rLfvDWeqac40rL/Fpin+zKj7B7sfxh8TiPul5ATGuKVRP9pb34q6XrNMxxipq5sxNe0VN61si+lRb4oFoos42Lm3PNUP6OJh/km+Q5Tl/09teH7Oa6OdM98tl4pKXFFatys8rkjfNM1OOgzXJJOEiJmib0Xcep1aioqLkqfUp4ijsD79VQWq2wcOtrHJFEjE5V1qvMiZqq7kQ9uU0SQwRxIuaRtRiLy5Jkdsdtxt4uIxxSdPLOlvDUGFMYPpqFvF2+rZ21AxNkWaqjo05kVM05Ecibj0FovhZBo7w62NNTqGKTxvThL9aqdQ9k1UR/hNhqBuuZKed7038FXsy+tFOztC9yZcdHFpRHIslI1aOVE3LGuSf6cl8ZmkRF5by2m2Gsy637K+rkSkwzQNVeKlmnqFTcrmIxqesU6aoLdFTRor2o+Teq7j0Z2RWGpLzhWjulLGsstmqO2JGtTNeIcmUi+LJruhFPP7XIuvNFRd5jNvw78FqYHxRyNVr2sVF5jsnsa5H0GN7vQxqvalbQ8crc9j4pET0SKdb5ndvY7YfkjjuOIKmNWsqGpS0mae/ai5yPTmVck/uKc8O+Z04zXJ3d0zwsmgkhkRFZIitci70VMjxdg/Jt6siIuaR3CnYmXNOifcevcWXeKw4aul1ncjWUlNJLr3qiak8a5HjnACOW4WZH7fZCDy8YxTvm/Ty8J+3t13vl6TyR2QEbqvTDWQ5rklJTMTmTgqv3nrd3vlPKGmjXpounNR0/q0NZJ1DHDRvJEOIw0sMLMo2M51VDsHQBG2DSfwoW8BZ7dMyTLfk+NUOCuOfaBu6TF4DP6Yzy4pnmh9Hiax0pemN6dKHh+Bc5qtP1aqVP9anuD5TelDw9R66it8Ll+2p2zeHi4H5S9X6Hk/izw/4Ov2nHXvZWrlYMNf2mvqlOwdDb0k0ZWFUXZCrV6UkcinCeylopJsG2esYirHSXONZF5Eex7c/LknjOkfFxj7v/AJdHn0MNfGmxf2jS+uYfOzOQ6OrfLdMf4epoWq7gVjal6p8mOL8YqrzZoidKoeOkd318kxWky9cLsXxnkvTN3ab7zU9P6th603HkzTL3aMQfMU3q0PXl+L5fC/Yzo7xy/AuIFqqqOSaz1iJDWRx++aqL7iRE3qmaplvReVEPUGH77a8Q0TKyyV9PWQKmfChfmqdKbUXmU8c9oT3JUoqWnmqJpdTYoY1dIvQiaz+G62e/4Nu0cNxhqrVceKSWN0cuT1au9Hxry6lTPUc8VuzvxOGJtv8Acvb9ZSU1bEsNdTwVMS7Y540kTyKcOv2ibB14ikT2JZQSu/PW9eIVP7qe5Xxop5ytWl3G9sRGR3p1VGnya2Js317frO59Eel9cY3Vtlu9DHSXN7HyRSQOVYpuCmapkutq5a96Lkp23EvJOO+Pvt1fj/Q/V4RR1fHM6vsbV91OxnBkh5OMbyfzk1cyHF42NijRsaZMTYe06qnhq6WamqWMlp5mrG9jtaPaqZKnkPGlwpPY66V9vavD7TqpabNd/FvVqeg4Zqa7vZweXn3EuP3C1uWZZaVM0drVmeWSn50lnldIizpwGJz61Ob4dwtfcRRvkstrmqoWrwVm4TY4s+ThOVEVejPI/nvdku1hqkp71b5qKVUzbxmT2yJyteiqi+XNN+Ry5raenlxzbW38DUREyTYgAOD0qCAAAAKQACggAAAAAABqm+FwfOs9KGTVJ8Lp/nGekDnenPugzeDQ+hTgBz/Tp3QJfBYfvOvzd/Ljh+uFABh2DRk0BxcpC5H0HgAUAD6mFvjNafDIvtofLPqYW+M9o8Mi+2hmRyrTl3Vb70xeqYcFOc6cl/jVvvTF6phwYWZp8YQpCkdGikaUAUhQNABpFVpSFMjQMmg0FIAK05nobvCWXSZZ5pHcCCs4dvlVV/lcuB/6jGeU4YEV7VZJA7i543Mkid+q9ioqL5UQ1SdTtjJTnrMPdh8HHN7bhvCF4u7l4K0lNJJHzuyyan+ZUOoKXsj7esLe28O3BJ8vdtiniVue/LPJcjg2lXTFJjexew9HaX0FI+Zksr5J+G6TgLmjMkTJNeS+I9D5sYrTLrmzRuVJJpF4b3Lrcu9d6n1HH89BFxVLGm/LM/oPLM9306RqHf8A2Mt04yyXizvXXR1KTsT+jlTX/qa7yndLjxvgfGVRgW/ey0NMtXTvhWGop0k4PGIqoqKi5LkqKn1qdlN7JG3Kz3WGLhnyJUxnopO4fPzYp5uy9lffOLtNksUT/dVMzquZqfqsTgtz6Veq/wB06RpouKgY3kQ/ux/iyXHuNvZeWmdTQpFHDDA5/CWONua615VVVU/nbsOWSXr4emqvp4UxLU4QxJRX2kY6VsCrHUQouXGwOy4TenUipzoh6+w7e6DENoprpaKltTRTpwmSN+tFTaioupUXWini5zUc1UVNSpkpvC+Kr7gG5vqbFU8CCZc5YJU4UM37beXnTJS4r/pjiMG+8PSuOdD1gxPVy11K6S1XGVyvllgaj45VXaro11Z86ZKu/M4lTdjyxsv8JxQ98XJBQMY7yq5U+olk7I20yRIl7sVfTSZa3Uj2zNXy8FUPsS9kLhFI846O9yu3N7Va361cdtQ8sTljtDnmDsGWTB1E6CzUytfJlx08r+HLNls4a8nMmScx1l2RtZhvtKGlmpoqjFDslglY7gSU8Wetz1TaipqRq7du7M4ri7sgrpXQvp8NW2O2I7UtVUOSaVOhmXBRenM6gV9Zc66SeonlqJZXLJLNK5Xucq7VVV2qS89nTFine5di6IayG36SsPSzqjWSzPp0VVyyWSN6J9eSeM9cZ5LznhiaLOmVrFVj2ZK1zVyVFTWiou5cztTBfZBzUdHHSYvts1bIxOB27Rq1JHftRrkmfOi+Ixins3xOOZtuH09KGialt1Nf8UWy5SMjTjK2ShfDwkV6rmqNkRUyTNVXWinC9FeOGYHxI99wV3sNcMoalWpnxL097Llvy1ou/LoOX45054dveErrbbdbrs+orKd8LVnjbGxqqm1cnKuo6bY1Kqlyk1pImszb8J23iib0mtnuGmqI6iGKemljlie1HsfG7htc1dioqbUOvMUaHcO3mrlq6OSqtVTK5ZHdqOasT3LtXi3oqJ4sjz1gjSLiLAU3alNI2rtqKq9pVCqsevfGu1q9GrmO4bP2Q2Hp4kS62u7UMuWvi2tqI/EqKi/UdNxaHm5L457Pq2XQhYKOdst0q626ImyF7kiiXpRutejPI7UpooqWmigpomRQMajWRxpkjUTYiImxDqGt7ILCMMSrSUt4qpNzUp0jTyqp1Tj/AE0X3FMElDbYUs1teitlbHKr5pU5Fk1ZJzJ5SxqPBMZMk/k5jp70j224TNw1a5IamOGXjKyrREckbk2Rxry8qp0cuXzdDOkGmwpdJLReJEistxk42KdV1U0y5Jr5Gu1ZruXXsVVTp220KzqiqnBiTkQ+zWUjaqm4rYqe9XkOM3iLbeyMG8fK9wans3PYqdKKn3odY4g0L4dr55J7bNV2l7lzWKDgvhz5muTV0IqJzHR2BdK+IsExMt07WXK2Ram0s7lRY0/o5Nycy5p0HbNs7IXDE0Sdv0F3o5N6JC2VPKi/cde1/Lx8mTHPZ9rDmhrD1rqoqi4SVN2kYubY6ngthRf2Gpr6FVU5jszNrGbUYxE17kRE9B01ceyEwvBE5aK33irk+SiwtiTyq77jqHSHpbvuM4ZKFGttlnf76kp3qqypySSb05kyQRqPBNb5J/J9fT3pDixbd47PZ5WyWS3yZrMx2qqnyyV6crWpmicuarsyMaFYeL0gYajy18bI5fo3qdd2i3q5UmkblGmxMtpzHC98kwziGivMdMlU+kc93ErJxfCRWKi68ly2nKckcz21wzGKYh7Fz1HjLFmXtm4y/tKX7anZa9kjTq33OFqvhfzq1uX2Tp9t0ffMQ3u7SxMikrqhahY2rmjM1Vcs95rLP4uHC0mL939Tj0toCTLRrRc9RUetceaXHPcHaX24Hw9BaZrLJWsbLLIyaKpSP3y8PJUVF3qccM6l6eMpM07OddlHrwBb/wC1YfVyHRLPeJ0H3tKmll2PbPSWyKzdoQQ1LalXuqONc5URURMkaiJtPg/JQ3n/AEzwcTFdS5bohTPSdYeaWVf/AEnnqzkPHWF72/DeIaG8RUyVUlI57khWTgcLNisXXkuW057/APyRizVG4Wm4aLlkta3LP/KawzGnLi8dptEw67xcmekLFv8Aak32znuhLH0Fgu78N3qdsNur3cbRTyLkyKZffRqu5HbU5+k6uW5uvV5u90kYyOWuqnVEkbVzRquVVyQ/G50Ta2m4tffpraY5tX27Wxc+GI/b23cqKluVDPRXGniqaWdnAlhlbm1yciodPXrQDaJ51ksl2qbfGv5maFKlqcyLmjvKqnVWBdMOI8HxMt9a1LrbY/cNgqHKkkScjZNuXMufiO1qDshsLyxItdbbzSyb0SJsqeVHfcejcS8PJkxz2asmgSx0kyS3i5VdyRF/JRtSnjXpyzd5FQ7coqWktlBFTUMMVJRwNyZHGiRsjRDpy5dkNhyKJVttpu1ZLuSVGws8uar9R1Hj7StiHGUb6WVWW61v99SUzlXjPnHLrd0ak5huI8E0vkn8n2dJ90wzdscVU2F4IkRrcqiqh1R1Muet7E+pXfKXXzrxk+HZaWR0yTLmkabOc+6ePL3l9XDXlrEGQcA45u7vfsbE/wDAr6v9eb6ph2nfbXTXuz1lrr0etLVxLDKkbuCqtXbku48y4D0lSYAt9wjfakuFPVTNmzSo4pzV4CNy96uew5KnZI0+/C1T4q1v7p7cVo5YfH4nFbqzLnrNDGDI40ayjrUYn9el6zSaHcFptoKt3TXzfvnAv/5I0yf+Vqrz1v7oTskqTfhar8Va3901+Ln/AHf7dx4cwnYsMsc2yW2ClV6ZSSJm+RycivXNVTmzP7rxdqGy22ouF0qY6WjgZw5JJHZIifevIm1Tz9deyMrZYlbZ8O08D12SVdUsmX9xqJn5TqbFuLr7jCqjmxBcJKrgLwooGpwIYv2I01Z865rzl3EEYr3nu+pjLFMuNseS3dzHxU+SRU0T9scLc8s+dVVVXnU5foqx1FgnEToLtJwLFdMmSy7qaZNTZF5lTUvQi7jr200boI1lkTKV27kQ/srKWOrpnwv37F5FPLOTV9vo9DeLle1o3skjY9jkexyZoqLmiovpOt8Q6HcPXKolqLdJU2mWRc1jp+C6HP5tyauhFRDoLA2kvEWAVbQM4NdbWLqo6hVyb82/a3o1pzHcFo7IXDU8SeyVuutDLlr4MbZm+JUVF+o9O4vHd8/kvins+nZdCdjo52y3StrLoifmXcGGJelG616MztKnhjgijhgYyONjUa1kaZI1E2IibkOoa7sg8JRRKtJTXiqk3NSnSNPK5TqnH2mm+4pglobfClmtz0ye2GVXzSpyLJqyTmTLpEajwkxlyT+TknZE6RIbtKmFLLOktLDIklfNGubJJE2RIu9EXWvOiJuU4LgeFY7zh+JffvuFMvllQ4tZ6FZpElVMomLybTlVtq1t1zoK5kaSvpKiOoSNVy4atei5Z7jz5MnfT34cHJTs9nvXWvSeUdNHdpui/wBTg9Whyx3ZHUqOcj8LVXGIuSp263LP/KdV3/Ey4xx1cL4tH2l2xFG1IeM4zgo1iN25Jnsz2HXLP4vLw2OYyRtTsHQMn8Y0a/1Gf0xnXjj7mCsTOwhfkvDKRK3i4JInQ8bxeaLlmqLkuv3B5cc6tD6Oes2xzEPXefuk6UPD1HrqriibqyVP9ancLuyRpeDnDherV25H1kaJ9SKdMWaVZ21c70RHyzPkVE2JmueR6c0/i8PCUmLd3oDsecSxPpKzDdQ9G1MLlqqZF+XE7LhInQ7X0OO2rrb6S7W6ooLlTRVVFO3i5YZUzR6f/fIeLat9XTSU9da6iWmuFI/jYJolyc1f/u7fsO18JdkNwKaOHF1qlfO1Mlq6DLJ3OsarqXoXyFxX3DHE8PNbzMORV2gq1Onzt95uFLTfyMjGzK1ORHLkvlzOb4NwbZME0c60SPWaRP4RW1L0dI9E3KupGt5kyQ4XVdkFhBkDnU9NeKiXcxKdI/rVx0/pB0uXzF0jIKZjbdbY5WytpWO4ayuaqKnGO360TUmSG4isd4c/7ckanw9hrqTWeT9M7ctMt9XlpqVf/TQ5dD2RtLxKJV4Zre2UT3SMqo1bnzKqZ5HVt/xOuMca3K9upO1EqIomNh4zhq1Goia1yTNTOWfxdOFxzF+7u3sfL3aZLdUWZsNPS3yJVkc5EyfWRZ5o7PavBzyVN2pd52FjXCFoxjbEo7xAq8WqvgniXKWF3K1fSi5ou9DyBXtnjWCqoZZYaumdxkUsLlZIxeVFTWinY2EtP92t8bIMT0CXViau2qdUim/vs947xZDHeJqvEYbRfmh9a5dj1Uccq26/0z4lXUlRSORyeNr8l8iHM9F2iOjwbcku1XXLcLqjFjiVsfFRQIqZLkiqqquWrNdy7D+CPsg8HyR5vp71G/kWkRfQ4+ZduyKtEUTktFiuFVJuWrkZTs+pXL9RuIiHKZyXjUu4sSXuiw7Y6y7XSZIqSmj4xyrv5Gpyqq6kTnPG9hldiK9J29JxMlzuKcbJn+T46VM/Jw1M47x3escVcb7vO1KeJc4KOBFSGNeXLevOv1H89to1joXtfmyWTXmi62LuOOW8PTw2KY29u0VLBR0sVLSQxw08DUjiijTJGNTUiIibDiOmGgpazR1epKxG/wADhWrikVNccjNaKnJnrReZVQ61wnp/paW2spcW26tdXwoka1VG1j2zZb1RVTJfKhw/S1phmxja32a0UctDaZFRZ3zKiyz5LmiatTUzyXeq5btefWdaeWuO8XcaB+dK50lNG56a1aiqfo0+dL7dWgARoMmgAAMgaAAAAAADIGnGqb4XB86z0oZLTfC4PnWelAkueac+6DN4LD6FOvzsDTp3QJfBYfvOvzd/Llg+uFICmHYNGTQHGCkKfQeAAAGj6WGPjJavC4vtofNPqYX14ntXhkX20Mz4HJ9OPdVvvTF6phwU51py7qt96YvVMODCUp4gANEbCkyK0CghQNABpFUpCmQNGQGmikKAK0AK/imtzZJXuR/Az15ZEbbEz1y6ug+gDXPLHLC7NW4AGG0ljSWJWrsVD5/sTyTJ5D6LSiJmGZiJ8v5aOhSnkVyycNcsk1H9hk0JnbURrwrQ9rZGcF6Zou4FIr5s1ojVVWKTgcyn4exM+fvo8j7OZovPLHTh8mG05L+OfnzIh9OGJkTODG1EQ2UkzMtxSID+Cqtkc7lex3FvXbq1Kf3hpmJmPCzET5fHSzycLXKzLmQ+vBEkMTI0XPJMjRoTeZ8pWkR4fnPBFUM4Mzc03LvPmSWffDL4nIfXAi8ws0ifL4nsPNnrdGf0wWiKNc5HcYvJsQ+mDXUlIx1RjUamSJkibjWwhTm2/KppYqpnBmbnz70PmSWRfzM2rkch9gFi8x4SccT5fDSzTLtlj8h/ZSWmGFUWT8Y/n2H0gWckykY6wbDLkzRU5UNAw6PkewbU/Pr/AJT+2gom0aP4Ller9qn9YNTkmfLMY6x3gP5K+hStYxFk4vgrybT+shInXhqYie0vkssbWqirOq+I+vkAJvM+UikR4MkVD5XsHHwlXjl1rnsPqgReY8E0ifL+aio20jXoxVXhLmqqf0gCZ2sRrw/nq6OCrT8c3XuVNp8x9ici/iZ2KnI5D7mQzLGSYZnHWfL4KWObfLGh/bTWiCJUdIqyvTl2H0QJyTKRirAiIiZImoGjJl1A4AD8a6lbV06xPdwNeeeR832EZ/Lr/lPsAsXmPDE44nvL4/sE3/mP9ISxN/l/9J9gF6lmelV8pljhz1zOXoTI/tpqOCn1xxpnyrrU/oBJvMtRjiPAazMgjb86qnhq2cGdqLyLvPlS2PXnBNq5HIfZNFi8x4YmkT5fA9hZlXXLGnlP6aazQxrnIqyr5EPrAvUszGKsMoiNRETUiAAy6vlTWZkkr38cqcNVXLI/ooLc2jlfIj1eqplsP7TRZyTMaYjHWJ3pkkreMje1y7UVCgjb5LbE3L8uv+U/uoqRKOJY0dw81zzyP6DRZvM+WIxxHhk+dWWmOZ6yRu4D12ouw+iCRaYnss0ifL4PsJUZ63xZH91Ba4qd6SSLxj02atSH0DRqckyxGKsPjzWVJJnyJNlw1zy4J/TbrclHI93G8NVTLLI/tBJyTMaajHWJ2H8dXbIJ1V2tj96of2AkTMeFmIny+E+xy5+4ljVOfUGWKZV93LGicyZn3czRrq2Y6VX8NHbIaVeFrfJ+sp/ZsNGTMzM+W4iI8Pm19pbUSrLHJxb1257FPzpLKjZEdPKj0Tch9Y0XqTrSdOu9jjJoyc3QNGQBoGTQBwBkDQMgDRkABmAANFp/hMXzjPSQtNrqoPnG+kDnmnLugS+Cw+hTgBz/AE6d0GXwSH7zgBu/lxw/XAQu4GHYBCmhxsAHueAAAGj6eGPjJavC4vtofMPqYY+Mdq8Li+2hmRyfTj3Vb70xeqYcGOc6b+6rff2ovVMODCUp4hoAEbVoDQBQABoAEVSkKZGgZaaDQUACghSAayAChQAKCFAGjJoiqAAKaaZNGVMykAFKQpFDRk0QAAFUEKAAKANGQRtoGQBopg0BQQpAABQABAKQFAFIRVAAAAAAAAAAAAAAABoyAADQAANGQBrMyABoyaAAyANGQaAAAAAZA0DI3AaMmgAMhwAGjJoDIACtAyANAGTI0ZNAADIA0ZAAAADRkAAaMmjQy43TfC4PnGekwbpfhcHzrfShkc80590CXwWH7zgBz/Tr3QJfBIfvOvzd/Ljh+uFBAR2CkKBxsGsgex4AAZAU+lhn4x2vwuL7aHzT6mFkzxLavDIvtoSRybTen8aV9/ai9Uw4Mc50391S+9MXqmHCAlPEAADalI0rQABogFIGhVaUjSmRoGTTQ0FIUAUhSAaMgK2CFAFICCtNGTQVQQpkU0YKFaAAFBCkVQABoAEVWgAAUgAoAI2GjJoAAABSFIAIUAACgAAKACKAAAAABoyAABoDJoyAAAAAAAAAAJmUDRkAAaMgAaMmgMgADRkAAAAG8AAaBkAAAAAAAABQBoAGjIMgaMgAAAAAAAADRk0ZAAA0gbpfhdP86z0mD9KT4XT/ADjPShlXO9OndAm8Fh9CnX52Bp07oU3gsPoU6/N38uOH64AAR1C6iADjhoFPY8KFAArT6eFdWJ7R4XF9tD5h9PC3xktXhcX20JI5NpvTLSnff2ovVMOEHOtOOrSpfemL1TDgpZSniAApGwrSFAGhuBAKQBVKQpkDQAaUEKAKQBVNG6KmqK6sipKKmmqqqZco4IW8Jzl5k+/Yh3zo70LQwsjrsatjqJ11ttrHZxRfOOT8ovN73pNRSZccmauPy6BbLHnlxjM+TM2ezlwjhxY0iWwWdYtnBWhiy9B5AxDDDS4jvFPTxMigirZo442pkjGpIqIicyIW2PSYs/UnWn8A3g51ox0e1eNKqSaV8lJZoHcGaoaicOR38nHnqz5V2JzrsxETPh1veKRuXBHyMiy4yRjM9nCdlmV8jWN4T1yZyqionlU9j4awfYcNQoyzWumgcia5lbwpXdMi5qpyBcnNVrlzRdqLrOnS/wBvLPG+oeG2qioitXNF2KhT1HjPRTh7EMcktLDHabguttRSRojVX+kjTU7p1LznmzEVlr8O3motd2h4qrhXai5tkaux7F3sXrRclRUM2xzDti4iuT/r5xppnM/SCN880UMEbpZZXJHFHGmb5HKuSIib1VTm7jRE5sv5FeM+bRX+jM9CYA0P2+308dXiqKK4XBURe1Xa4IObL84vKq6uRN52xTRRUsLYqaNkMTUybGxqNRPEh1jD7eS/GRWdVjbxC5zUk4tVyk/VXUvkU2ez71ZrbfKJaS70dNW07vzc8aP8aci850HpQ0VPw9SS3jDaz1Nri93UUsirJLA39di7XMTfnrTbmqbJfFMeGsfFVvOp7OrRvI0rEVzmNY173vcjGtamauVVyRETeqrqyOOnq20MjurB2hdj6ZtTiyeZkj0zShp5UajP25N68zckTlU5bU6HMHvg4EdDV0r1/Ox1squ8jlVF8aHTo20888XSJ080A5zpF0dXHB7O3YpO3rKr0Z2wjcpIVXYkqJq5uGmrPcmrPgjjnNJr5d6ZIvG4azLmfpRU09bVw0tJGs1TO9Iook2ucuxP/uw7jdoYoKG1LWXrEc9OyCFZaqSKCNsTckzXgqua5dOeZqKTfwzbLXH8nTICrGqvWBXvizXi1kTJVZnqVU3LkNpzdWtwMgjbRSAAAAKQACggAoAApAMwoUgIAA3Ku5N5RQYZI2RF4DmPyXJVauZsAMyAgoIUAAAAAAA/aipqiurYaShglqKqd3BihiTNzl/+711ImtTuzCmhiibTRzYplkqJ11upKeVY4m8yuT3bl6FRDdMc38OOXPXF5fE0S4AseKMNzXG8xVUsyVkkKNjqHxNRqImWpuXKdc4mo4rZie72+mRyQUlZJTxo93CXgourNd56xsNjtuH6J1HZqOGjp3P4xWR563ZIma578kQ4lijRVh6/T1VZEya33OpkWV9RA9VR8i7VdGqq1efLJedD0Xw/jEQ8GPitZJmfDzY4w45FjXCF1whXsgucaSU0q8GCthReKl5v5r/5q+JVyU47meaazWe76VLxeNwocpaeKWpqIqalilnqZl4LIYWq50i8iIh3bgHQ6xGMrcYsa+VVzZb2ye5b865PfL/NTVyq/daY5v4Yy564vLo/jY8+Dw2cPkzQ0eu/wQw5xCQewFp4nLLgJRR5ZeQ8iPa1lRURxplG2aRjU5ER65J5DeTFyMYOIjNM6jwAH2MJ4cuGKbwy3WxjeGqcKWZ/5OCP9d33JtVfGqcoibTqHe9opHNL4r3Namb3IxOVVK3OSPhRtkez9Zsb1Ty5ZHqTCOjqw4bhjdHSMrLgie7rapqPkVeViLqYnMnjz2nM9XP5T0xw/uXgvx0f/TDxOxySM4THI5OVFzQp6qxdo+w/ieOR9VSNpa9dlbStSOVF58tTk5nZnm7FmHK/C16kt10YiuT3cMzUXi54/wBZufkVNqL4lXnkxTR3w8TXL28S+MUmZ/VaLfVXi6U1utsPHVtQ7gxR55dKqu5ETWq//wCDlWr0Wty95fy55Jmq5JvVSMkbImbF4acrEVU8qHpXBWi6zYeiimuETLpdE1unnZnGxeSNi6k6VzXn3HYSZNRERckTcmpDvHD+5eC3HRE/jG3iiKRkqLxcjH5beCueRT1pinBtixPA5l0oIllX3tVEiRzRryo9NfiXNF3nnPSFguuwZdGwzv7Zt0+fa1YiZcLLWrHpukRNfIqa03omb4Zr3d8PF1yTrxLi+YJmahiknniigjdLNLIkcUUaZukcq5IiJyqcuV6ebQ3/AEmWObJnxarJzxtV6fUh6EwFolt1sgjqsSxRXG5LkqwOTOCDmRPzi86+JEO0YWRQsSOJjYo27GsTgoniQ704ef28OTjorOqxt4qSRjnq1HIr02pnrTxGj2Df8P2jEFItPebfTVkfyeMb7pi8qO2tXnRTz7pN0cz4TXt+2vlqrK52Sq/XJSqq6kdltau53iXlWXw6jcN4uMrknVuzgAIU4PYAAyoADQAAAADIAA0gAABqm+FQfOs9KGTdN8Kg+cb6QjnenTugzL/VYfQp1+dgadO6DL4JD951/tLby54frgA3AjqAADj+8Ap63hAAVpT6WGfjFa/CovtofNPp4Y14jtfhcX20JLLlOnPuqXvpi9Uw4Kc60591S99MXqmHBS2SniAoBGwpCgDQBAAAVSkKZGmgyaDQUhQB/ZZaB11vVut0b0jkrKmOmSRUzRvCeiZ5b8tuR/GfRw5XNteJLTcZGq+OjrIqhyN2q1r9eXPkWPLNvHZ6xwRguz4PoVjtcHCqJEynq5dc03Su5P5qZIfYlvdBBeaa0zVcTLjUtdJDT8LORWtTNXZbk51OiNI+nbKKS34IReMVMn3KaPLgc0ca7/5y6uZdpxXsdaieu0vJWV08tTVy0dS+SaZyve5fcbVU9L5s45mJtL1onvk6UPDV6kV2LsR5r+kZ/WPPcqe+TpQ8L3df9qsQ/wBo1HrFMZPDpwvyf2WO2VF6vNDbKP4RVzNhaqpmjM11v6ETNfEey7BaaOx2ajtduZxdLSxpHGm9eVV5VVdaryqed+xytiVmOamuembLfRqrV5JJF4CfUknlPSs0rIIZJplyjjar3KvIiZqMcaheKvzW16dMabdLc2Fa9LFh1IXXVGJJU1EreGlMi7Goze9U169SJltzOp7fppxvSVbZ5LrHXR5+6p6qnj4t3N7lEVPEpwmsrJsR364XOqcqvqp3zSL0rqTyZJ4j+xKWFGZcBMhOTXZ0x4ImO72Ho6xdR41wzDdqJqxPVViqKdzuEsEqbWqu/cqLvRUONaecLNveEJLnTx/+IWlq1DFRNckP52PyJwk5286nWPY13N1qx1X2hVXta6U3GRpnqSWLX9lV8h6YmiZPE+GVqPjkRWORd6LqU1Gph5bROLI8OJyovuTuvsc8LsmqqrE1ZGipCq0tFnudl+Mk+tGp/eOmLlSLaa+toZs86GaWnXP+jeqehD13owtiWnAFipcsnJSRyS/OSJxj/rccscfk9nE5Pw7ft9XEt5o8O2Kuu1zfxdJSRLI9U2ryInOq5InOp5TxDppxhd6901FX+w9Hn+KpaaNi8FP5z3IquXyJzHZHZWXh8FistmjXLt6d1RKiLtbEiZJ/mf8AUdC2+hjjizmTOReXcbtfThw+Ln7u5NE+mi6S3yltGMJ4qmnqnJFDX8FI3RyLsSTLUqKurPVkejFRFTJUReVFPCFdb45ontjTgPXZkezNG96fiPAdjusy5zz0zeOX+kT3L/rRS47RZnPi5HmnSVhpMJYwrLfC3gUL8qmj5Ehcq+5/uqit6ETlOUaALHBcsXVFxqm8NlrhSSJFTVx0iqiL4kY7xrzHJeybt6LbbBdUa3hRVL6Ry/zZGcJP9Uf1nzexsrYWXS/0D3IlRNBDURovymsV6O8nDZ5TlqIu9E5Jvg25Jp8x3V4RstJS2aVIrpXq9Gz5IqwxNy4Tkz3qrkRF3azz3Zce4rstwS40l4uMsqLw5I6iZ8sU3M5HLlr5jufsmsN1FZTWa+wsWSko0kp6tUTPimOVFa9ebNFRV50Ok4VbMrIYMppZMmRRR+7WRV2MRN6qdLTMS54aVmvd7JtlXRYowzS1Swslt10pGyOik1o6ORmti+XI8iXygWzX66WpznuShq5adHLtVrXrwFXnVmSnrPAlnksOC7HaJ/y1JRxQycz8tf15nmiejfpA0v3Wns7soKyukdxzEzSOFmTHy/6NXKrkJkptOFvyTPp2H2PeFlfJUYmrY9TM6ahzTf8AnZE+yi/t8p8vslcb+6jwlbpdScCa4uavjji9Dl/u852zi672/RxgGSop4kbFRQtpqKm/lJMsmM5+VehVPHUK1F5us9bXyvmllkWaeVfzkirmonVK6Wm81+Z/famzdrcKdyqrlzRF3If25AHkmdy+pEa7AAMtNA5Po9wZVY0rqyClrYKSOkY10kksayKvDVURERFTkXecmxVofrrDh6vuzL1TViUcLppIe1XRcJrUzXJ3CXXyJlr5UNxjtMbiHGc+OluWZ7usjIaqKiKmxRk5ckjRFeq5NRVyRVXUhh1aB3CzQXX8BFmxDSMfvY2ic9EXp4xM/IdZYqss2G8RVlnqp455aZW/jImq1HI5iOTUuzUpucdo8uWPNTJOqy+WU5ro80e1GM6StqWXSKhippkhyWnWVzl4CLyoiJr5zekDRxV4Nt9HVuuUdySqqUpWxRUixycNWKqZJw3cLPgZZbdaDpzMbJz44tyzPdwdwO1cNaGLnX0rKi/1rLWjtfasLElmROd6rwWrza+k5DPoLtSxKlLfbrHPudKyGRnkRiek1GG0uc8XjidbdEg5fjXR9fMJMWoqWx1ttRddbTNXKP5xi629OapzocQMTSa+XamSt43WQgDdamXVXKiIqrsQ9GaNdH+HWYZs9zqrXBV3GppIqh8lSqzIj3MRfctfmjdu5Dr3DGiSoxHhqmujr1FRJWxLJFF2osqtaueSqvCTpyyPQNjoG2uz0FDG5ZGUsEdOjlTLNGtRM/qPVhx/uXzOL4iJjVZee+yAjhp8d0UUETYmJbWe5Y1Gp+Vk5Drc9F6S9GM+MMRw3SG8xUKR0zabin0iy7HPXPNHp+t9R1ljzRpUYPsbLk+7RV0azNhcxtKsSpwkXJc1euetMsucxlxzuZdeH4inLFd93AswYc5ERVVckTadi4R0T3++xJUV6JZaVfe9sxq6Z3OkWacD+8qLzHGKTPh6b5K4+9pdejM76g0GWhIspr5eHScrEhank4tfSfAvuhG5UsLprHcoq9ya+16hnEvXoeiq1V5lRE5zpOGzlHGYp7bdSg/etpKmgrJ6Ovp5aWshXKSGZvAe3rTkVNS7lU/DM5a09EWi0dgOBA07u7HewRpS3HEE7EdNLKtJTqqe8jbkrlTpfq/uHNtKWOKXAuHe3pY0qK2Z/E0tMrsuG/LNVVdyImtfEm8+VoElik0eU8capxkNVOyRORVfwvQqKfE7I3CNyxFZLdcLTDJVLbXS8dTRJnI6N/A90ib1TgbNuS8x7sfasafEy/nmnmfd0JYwumM7BcLheUpmvireJjjp2KxGt4DHb117T52FNLcVXj254WvsENNNHXTU1HVRuybKrZFRI3ouxyompdirq1Lln/D2McfFYJuiLqVLo9FTkXiozofHVNLNpBxRNCuSx3SpeiptRUlXLLyF5tRuSuLntMQ9jYntFHfrDWUFwRq000eTlX5C7nou5UXWinkWjoH1F3gtUFTTVNRJVNomzxKqxSOWTi+GnKzf0Hx8SYyxHiVOBfLxVVUCfmVdwI/GxuSL4z+rCNe62V1vuKRPmWhqGzJGm1/BVFy+445e71YKWx7h6ywNgm04QgVaJqz3CRnBmrZU/GPTkTc1ue5PHmus+8+8UEV1p7XJVxJcJ41lZT55yK1Nrstyc6nROkTTtHDF2jgxOHUSRoslfO38iqpnwWM3uTYqrqRdynHexwqqiv0rVNZXzy1NVNb5nPmmcrnOXhx7VU7V1HaHknHad2s9U7zwvapFkfVqqqv49+3pPc7t/QeFrOuqpX+nec83xd+B+UvoPcjWK5/vETNeg9R6I8MJhrCVPxzES41yJU1aqmtFVPcx9DU1dOa7zzfhS3JeMVWa3PThR1NZEyROVqLw3f6UU9iprzUzw8ftvjsnirrzTHpCZgSyxdqRxVF5rVc2milz4LUT30j8tyaky3qvSeevbex1232x7PPzz/I9rxcV0cHg7PGfvp2uMl80s3SBj1WOjSOij5kaxFd/qe849DRQRR8HikXlVU2msmTTPD8PzRuXqLQ/j5mObNO6piigu1G5GVUMarwVRfeyNz15LkurcqKf2aWMLJijCc8cDOFcaTOppF3q9E1s6HJmnTku46C0MVa2HSha1icva9yR9DLHnq1pwmL5WJ5T1lyLyazpExerz5aThydniNjkdGxzNaPRFQ9A9j/hplFYpr/Uxp21cvcQqu1tOi6v8zkVedEadJYxty23GV5tMCcFYq2SKFE3I9+cf1SMPXtpoorbbKSggTKKlhZDGnM1ET7jlhp3mXq4rLukRH7ca0n4zpsDYYluUzEnqpHpDS06uy42VeXmRNa9HOeZa3S9jirrVqFvz6XX7mGnhjbEzmyVFz8aqcm7KK6SVuO7baWOVYqOjSRE/pJVVVXyMadf0dvhhiyVqPXeqoayZNOfD4OeNvQug/SfPi589pv6QtvEDONjljTgtqo965bnJqzy1Ki5nYOMcPU+KMO1lqql4CTt/Fy5ZrFKmtrk6Fy6U1HknDVR+D2MbHeKRVjSmrI+NRF/NvXgP+p6ntHLaax3i8OWbHOK3Z4pkimp5pYKqPiqiGR0Usf6j2KqPTyop3B2POG2VNfW4iqo2qlKvatJnueqZyO6URUanS44bprom2zSPeFRODFUtjrU6HMyX/Ux535olt3sZo8scLm8GWSnSol1fLl/GL9r6jljp+f/AB6s+XeGP9vs4ovdHhyw1t3uLlZS0kayOy2u3I1OdVyROk8q4g0y40u1wfPR3H2Ipc/xVLTRsXgp/Pe5FVy/VzHZXZWXZ0FisdojdklXUPqHom9IkRETyyZ+I6MttvZFCjpk4cq8u465MnI48Pg5+7unQzpeuV0vlPYMWyxzy1PuaauRqRuWTdHIialz3KmWvVvO+a6lgr6KalrIWTUs7FilicmpzVTJUU8N19IsSMq6FViq6dUljVv67NafWh7bw/cm3ixW65x5Iysp46hETdw2IuQx3i7OfF05eSsUWeTDuJLlZ5HOf2nMrY3O2uiVEfGq8/BVM+dFPmHa3ZI0DYMS2KvYiI+rppaeRU38WqK36pHnVDTx5aal9LBk6mOJaABh3AAFBmAEAAAzIUgFBABTVMv8Kg+cb6TDjdNrq6f51vpQI55p1T+MCXwaH0KdfnYGnfuhS+Cw/edelt5csP1w0DJojsAADj5QD1vGAoAH08MasR2vwuL7aHzD6eGPjJavC4vtoJZcp0591S99MXqmHBTnWnDuqX3pi9Uw4KLJTxCghSNjSkKANGTQAABVKQrTI1vBk0GgpABWlbt1kaUg+ay3vdNIr1RGK5Ttbse4WQ6SqVsaZfwKoz8jDrvM7H7H3umU/gVT/wCw6UmZmHHLSIxy9Sp75OlDwtdteKcQL/8AkKj1jz3Snvk6UPC9z14nxB/aFR6x50yeHl4X5u8+xfhTiMSzfKV8EfiRj1+87S0j1C0ej/Es7ffx22fL6NU+86t7F+ZvE4lgz90ksEmXMrHJ9x2fpQgdVaOMUQxoqvdbajJE+bVS08Oef7ZeLbJGjKPP9dyn0j+G1ZdoQKmxUzP7Gnnny+nTxDluiSRYtKGG3JtWofGvQsUh66+T4jyToghWfSjh1GpnwZpJF5kSJ562+Tkd8fh4OK+x420tQJFpIxTAie+rFXL5xjF9KnsWmiSGniiYmTI2o1E6EyPG+lSpSfSbiyZNaR1mX+RGIvoPZNO9JYY3ouaPaip40LTzLOafwq8z9lC9ZsfWCmX3jKFZPLK79w63adk9kzEqaRrLLkuTrZl5JZP3zrZpxy+Xs4X4C8p6a7HuRXaNqWNdkVVUMTo4xV+88znprsfolj0a0rl/O1NS9OjjFT7i4fKcZ8H8nZJRoujKWVdsNbTSJ9Jl9553oblX2KtprxaJeKrqJ/GMXLNFTYrFTeipqU9CdkzOkWiyojXbNWU0adPDz+487R/k0z5C5Z1MSxwsc1JiXpPAul3DmKaWOKtmitVyemUlLVyIjXcvFyLqcnMuS8xyeFmE7Ij62nSw21utXTt4mL/Uh4sr7Y5HK6BEfGvyeQ/gSjRP+DZny8WhuMkS5zw2peg9LmmekloKqz4NnbKsrVjnuTdTUaqa0i5V/neTlTlugDBTcM4VZca2Hg3W6NbI5FTXFFtjj+vhLzrzHS+hbAkmK8UsluNOvsNb1SoqEXZM7P8AFxdCqma8yLynd2nXG6YUws+koZuBebk18UCs2wx7HS82Sak515lNR7crdvwq6a09Yx/CvGHsdbpOHa7Yq08PBXVLNskk50T3idC8pxShgbT0yRsReVV5TsTQ1ohZfaKC+4jSaK2SpnSUcbuC6Zv8o9+1G8iJrXad4M0eYSjp0gTDtsyy3wZvX++vulOd8c3dseamLs8oOKd5460N0slHJWYP4UFVGma0Msqujm5mq/W13JmuW7VtOi3I5rla9r2PYqsc1yZKxUXJUVNyop5745p5e3Fmrk8KA00Yeh3D2NOq5YmTlhpfTIdl6W5Fi0ZYpczalumy8h1p2NS/+LYjT+gpvtSHZOl/uX4pX/8AHS+g9uL4vj8R90vJtBJxtFBJllwmouR+yLlLHy8Yz7aH8tp/3ZTJyNP6mfl4PnY/toeSfL6kT+L2273ynlHTXP8Axu3uHL81Auf/AGmHq9dqnkjTXr01XvweD1TT15fD5fCTrI7a7G9eFhi7cqV//wATDtaenilfA6WJkjoXcZErkzVjslTNORclVM+c6n7Gv4sXnw9PVMPuadcTTYY0eV01E90dbVubRQSJtYsmebk50Yj/AB5Fx/GGM/fLL5WN9NuHMOV0tBRRVF4rol4EiUzmtijXe1ZF2r0Ip/HhfT3h251kdNd6Srs7nqjGTTOZLCiryuTW3pVMuVTzHbaF1UxHJlHEmpFU/ums7eB7iVVXnTaZnJES7Rwu4e63tjliVr0ZJHImSoutHIvpQ8x6W8HMwliGJaBits9eiup0/kXJ76Lo1oqcyqm47F7Gy/1F1wNPbK5yuqLNP2s1V2rEqcKPya06EPr6ere2t0cVdRl+Nt80VVHzZORrv9Ejy5I56uWHJOLLp5sHykBWnhfZdkYe010uFsO260VFiq6mWjp0jSWOojRsiJv1pmh3/hq5pecO2u5JCsKVtLHUcUq58DhtRcs9+08UXKgSqdxnGcDJuWWR7I0dpwcB4bTkttP6tD2Yr7fJ4rFyTtxPSbpXosC32mtlVa6ytfNTJUpJBJG1ERXOblr/AGfrOqdImmKkxlYG2els1XS8ZPHKs080a5cFc8sk25muydi7Y0jWuLPLO2N1/wDdlOs6GyrPVRQMm93LI2Jure9URF+strfprBijUXd9aCcDwS00eJ7xE2Vz3f8Ah0UiZpGiL+Wy5VVPc8iJnv1du4gvluw5Z6i5XirbS0cPvpHa81XYiImtVXciH9VDRw2+ggoqRvF09NGyKJibmtTJPQeXOySxJPc8dtsUbl7UtbGJxabHTSJmr150RURPHymoiKRpxmZy33LnFd2RdoZVLHQ2C5VMKL+VkmjiVefg6/rOwsB6SbBjVrmWyWWGuibwpKOpbwJUTlTajk50XVvyPH8Nocrc5H8DPciZqf0UE9dha6Ul7ts34+hlSdMtWaJtYvMqZovSZjLG9O1+G7biHrrSXgmlxlaFaiMiu1O1VpKrg62r+q7lYu9PGmtDyzwZY3PinifFPG5Y5YnbY3ouSsXnRUPZ1uq4q+301XB+QqImyx58jkRU9J5q002tls0kVzom5Mr4oq3JNnCVFY7648/GYz07bb4HLMW5JcGAcDyvpuVaOtIC4FvLkro5JrLXqiVCR63wyJqSVqb9WpU3oicmS+nLJeLffLfFX2asgraST3k0Ls06F5F5l1njKrgbU072P2LsVNynzrVcr1hW4duWWvqaCo3yQO1Scz2Lqd40PVhydtS+bxXD7nnh7qjhjY572Max0juG9UREVy5Ima5bVyRPIdN4s0LPrbpcbpZbwiTVk8lQ+nrIvccJyqqokjdbU170U5JoOxjdMaYVqK29tpu2oKtabh07Faj04DFzVM9S+7U+5hvHdgxBdq+1UdYxl2oqmWnlo5vcSKsb1RXNT5Sas808eR3mIvHd4q3tjns8r3zDVVh+5rS3m2rSVetWpImaSJytVNTk6PHkfgmSZZbj15i/DdDiqyTW64t1O1xTInu4ZNz286fWmpTyVc7fU2e61lur2oyppJXQyZJqVU2KnMqZKnMqHky4+R9Lhs0ZPPlx11rkmr5XL7iJXZ5nbXY8U0dNpByjT/gJ813rrjOAZnY3Y/LnpCf/AGdN9uMY7zNoazUiMVnpNdinha0a0q/n3ek90v8Aer0L6DwnZfydR8870nbN4eTgvMuxdDMaSaT7IrvzfHvTpSF3WeqmpsQ8qaGpkj0o2PP85x8fjWJ3UeqWrrTpGDwzxv2R/wAeJL45arSHiiqdrVa6ZfLI/qKfteoeIxriuLLLg3SoTLm4a5H5HnyfJ9HDH9cPp4UdxeMMPPTa25U2XjkRPvPYuW08eYQj4/GeHok2uuNN9UiL9x7Dzzbmd+H8PBx3zh5k0h07JOyDjgy1T1tvcqcubY/3D02u88uY9rWr2RrHIuqC42+JV50ZHn9s9RrvOlPMuWX41/48i6Z17Y013lXa0hbC1PFDH96qfAOR6XolbpkxKqplnxCp44Y+o40eXL8n0eG+t+Vd8DnXkjVfJrPbNDIstFTyLtdE1/lRDxPVJnSzom1Y1T6j2xRRrFR08a7WxtZ5EQ6cP+3m479POHZRRJHimilTbNa1j/ySP/fPRdpiSntdJC1MkjhjaidDUQ85dlHOj8ZW6mZrWK1q9ebhyOy+wejLLMlVaKKdFzSWnjkTxsRTtX5S82T4Vedeygdx2OsN06+8bRSPy6Zf/wDg66RdR2T2TMKt0gYdl3PoJW59Emf/ALjrY4ZvL6HB/BrLNUPU2hp6yaMMO5/JpuB5HOT7jyw3a3pPVGh2NYtGWH0XUq03D8rnL95OH8y58d8YcG7J+NEtWF5/ltuDo8+Z0Ts/Qh0k07m7KidI7RhaFF92+5Of4kjVP/eh0y0cT5hrgvrUhSHne4KQAUgAAAAUgAAAADdJ8Lp/nGelDBul+G0/zrfSgRzzTt3QZ/BYfQp16dhadu6FN4LD6FOvy38uOH64ZABHcAAHwwAet4wA0Bk+nhn4x2vwuL7aHzj6OGPjJavDIvtoJZcn0369KV96YvVMOD8xzjTen8al96YvVMOD7wU+MBSFDSgNBBoAACkaUKFIUyBoyaDQUhQBSNKRQ7F7H3umweA1P/sOujsXse9ek2DwGp/+M3TzDjn+uXqVPfN6UPDF1+NWIf7QqPWPPdCe+TpQ8MXLXinEK/8A5Go9Y865PDycL8nZnY53RKLHs1A9yIy40atZr2yRLwkTyK/yHpeqgiq6WemnTOKaNY3JzKmSniK23Kpst1orrQfCqGZtQxF+XltZ40zTxnszDV7osSWOivFqk4ykq4+Mbyt5WryKi5oqcqDHPY4qnLbft4tktstlq6q01aKk9BPJSvz5Wrki+NMl8YPRWlnRUuJbg+92GSKG6vYjKiGVeDHU5Jki8LJeC5E1ciplsyzOurToaxfW1LI6ynpLbBn7qaeobLknKjGKufRmnShztjnbvj4ivJ3l9fscLMtXievvEjV4qgg4iNeWWXb5Gt/1noSuq4qGjqKyoXgwQRulkVdyNTNfQfIwZhuiwnYKe1W9FVkfunyv9/NIu1y86/UmSbjrXsl8Yx2nCzsOUcn/AIldmfjURdcVNnrVf2suAnj5DtSNdnivbqW287R1TrzWXGunX3dZLJLIvPIqqvpPZGi67tvWALHWcLOTtZsMvNJH+Lf9afWeObRFxdEmrJXLmd1djvi2Oiu1Vhevkaxlc7tqhcq6llyykj6VREcnQpypf8peviMf9UT6fV7J2zPlorBfYUzZRzOpZ1Tc2XLgr0cJmX946Mae0b5aaO+Werttyi42kqo1jkYq7U5l3Ki60Xcp58xBoUxJQVbm2V9NdqNV9w90yQyonI9F1Z86Lr5ELlpM94Z4XPFI5bOsJZEjarlTNGJnkewdHdnfYMEWW2zplPBTt45P6RfdP+tVOrtHGiCpprpT3TFqw/waRJIbfG7jEWRNaPkdsXJdfBTflmu47unlZDE+WV7WRsRXOe5ckaia1VV5DWKmu8s8Tli86h0P2V11b2jh6zMf7uWokrHon6rGcFPrevkOnWpkiIf06Q8T/hxpCqbpFwu0EVIKRHboWbF5uGua+M/nOWWe708LTVWj9qClnrq2mpKGHjqqplbDCz9Zyrkni5V3Jmfz5nd3Y9YURWTYoro/dOzp6BHbm7JJU6V9ynMi8pjHXmnTrnydOu3Y2HbTbsBYL4qaoaynpInVFZVO1cN2Wb5PuROREQ8zU88+lzS/RpcGvZSVc+SQ5/kqSJFfwOZVRMl53Kc+7JrGeS0+EqGXX7mpr8l3bYol+2vQ0680S10OGMbWS6VzuBTulWnncq6mtlTgoq8yKqKp6ZmIl8/HjmYm70/pDvyYQwHcrpSxRJJSwpHTsVvuUkVUbGmSbkz+o8ZV90ut4ujrhUVdXPXK7hLVOlXjEXmX5HQmWR7K0pYenxPgG82ekRvbcsSPgRVyzkYqORPHll4zyGxVolWlq4lpamP3EsEycCRruRWLrJknS8NSLTL01oCxZXYmwhNHeZlmudun7Xlmd7+Vqpm17ufame/I63092iK249Spp2o1lxpkqXIn8qi8Fy+NOB9Z2HoCw1V2PDdbW3KF8FTc5myNhfqcyJrcmqqLsVc1XLkVMzrjsgrzFXaTKa3QK1fY+hRsqpukkXhKzycBfGTJH4d2sE6zdnX4cAeN9N3D2NP+9sScvEU325DsrTA1ztF2KUYmv2Ol9B05oBusduxzLRzu4KXSmWKNVX87GvCRPGnD8h6KuNHBcaCpoqtnGU1TE6GVvK16ZKnkU9uL4vlcT2zTLxDaf93wdC+k+hTQunrqOGNM3y1EUbU51kYhzm46GcU2eXta0w093omqqQzJUNikRu5JGuy19Cqcz0YaKKu33anvOKFp2S07uMp6KF3GZSbnSO2LltRE35LnqOPTmbPVPEVim9u7F2qeSNNvdrvfg8HqmHrbYh5J0169Nd7Xkp4PVMO+T4vHwv2O1+xr+Kt4X+v/APxML2T1smr9GzZ4EVe0q6Koky3RqixqviV6Dsa/itd/D/8A4mHatxo6e4UNRR10DZ6SojWOWKRNT2KmSoox/GEz9ssvFcETYokjYmpiZIaO0MUaGbtQVUjsNPbc6By/i4JZEjqIk5M3ZNf05ovLntP58P6HsSXCqYl3SK0Uefu3q9ssypyMa1VTPnVdXIuw8s47bfQrxGPl3ty3sa7e+Cy324qmUdXVtjj50ijyVfK5U8RyTTzXNoNFF+e9WosrI6dqLvV0jU9Ga+I5fYLRR2Gz0ltt0XE0lMzgMbnmvOqrvVVzVV3qp0J2UmJo6ma34Vpno50D0q6xEX3rlTKNq8+Sq7xoeuI1Gnzt9TLuHWrVzRF5UBGJlGxORqFPA+3+mJvyb+hfQevMAplgfD39nU/q0PIrkzRU5UyPV+iyuiuGjvD00L0cjaOOF2W50acFU6UVD0cP5l4eO8Q6K7I1VdpTtyclsj9ZKcFp6jtKqp6v/l5o5V6GPRV9B3rpr0b3bE97ob9YFhmqYYO1ZqSV6Rq9nCVUe1y6s9a6lyOpcUYLv+GrdDV3yhjp6eeTikynbIqOyVclyXeiL5C5Ine04e9Jx8u+712jke3hMVFY7WipvRTyVpgtEtDpjvM9Q1eLq44qyBVTaisRi+RWKh3RoJxcy+4UZaql6JdbQ1Kd7VXXLCmqORPFqXnTnQ+/pFwPRYzt0bJpO1rjT5rS1aNz4Oe1ipvauWtObM6z3js8mOelk7vK5+NTGstNJGxqvfInFtaia1VdSJ5VOf1eiXGdPOsUdshqmfy0NXHxf+pWr9R2Do20Tus9whu2JH081bCvCp6SFeFHC/8AlHOX37k3Jlkm3WuSp5oxWmX0MnE0iO07dm4foltlhtlA5c30lLFTqvO1iJ9x5z093Fs+lJKViova1shY/mVXvdl5FTyno2+3Wjsdpq7lc5Ww0VLGssr15OTnVdiJvVTxZPeKjEuLrvfKtvBlq5Vl4P6rdjGeJERPEejL8Xj4WJtk2/sIqoiZquScpSORHIqLrRdqHhfXc4wxovxLfo45pIIrXRSIipLWL+MVOVIk1+XI+Jj7Ck+Eb97HVU3bUUkKTQz8VwElTYurNclRdWWe9OU7t0KY1p79YWWarmYl7tsaRPjVdc0SInBlTl1ZIvIqc6HJcd4PtuMbQ2kuKPimicslNVRZcZC7flnqVF3ou3pRFPV0o5ez5n8q8X1fw4T2N8bYsHXHi2oxHXORcm7PycZ58xelXSaQsSV1BM+GoprtUywyxrk9r0kVUVD1TopwnW4QsdXbq+enqFWukmilhzydGrGZKqLsXUurX0nCLZoYmrsYXO64lqoW26a4zVLaKD3Tp2rIqt4x/wAlFTLNEzXnQ6anUQ489OaZl2/YKyW42G2VtQzi56mlimkZllk5zEVU8p5x06sjj0nVaR5Zy0VPK7pyVvoah6aqJYqaCSWV8cUMTVe5yrk1jUTWq8iIh4zxXiNMW6Q7zd4EVKSVUjgRf5JqI1q82eWfjM5fDXCfZuH4HY3Y/wDdDf8A2bP9uI65Oxux9XLSLJ/Zs/rIjz4vlD38R9UvSbti9C+g8KWrVHUfPO9J7reuTPKePdE+DKnGdxuFNFVMpKelcsk0yxcYut6oiImaa1yXaurLeenLG408HC2ikzMv48MXJLNimz3J65MpauKRy/zM8n/Uqns1y5JqPPmLNCrrdYayut14lqnU0b5XwVFO1OMYiZqjVaupcs9qLns1HO9B2MYcTYRiopZc7ra2tp52qut8aao5edFT60UYomnaV4m9ckRarprS3aXWjShfPcuSCv4uuiXLUqOTJ3kci+U4qeodJeBafGluiRkzaS60ua0lQ5OE1EXLhRuTe1ck50VEXmXplND+Ne3OIWC1JH/L9ue48nA4X1HPJinm3D0cPxNIpETPeGNCtqdc9IlFNwVWC3RyVci7s8uAxPK9V/unp/NrWe7VEaia1XchxDRvgqnwZZpIWypU11S9JKup4OXCVNjGpuam7pVd58HT7jGPDGCKikp5crtdWupqZiLrY1dUknQiLl0qh2x05IeLNk6t+zzZdbu68Y0vV7ptb5LjJVRdCSfi/qYh7XtdbDc7bS11KvCp6qJkzF5WuTNPSeHMPwcXScJEyzXV4j0doAxZHW2aXDVXIiV1tzdAirrlplXNMv2VXJebI547/lMO2fHy0iXDOyFtTqLH1NcWtVIbjQo3P+kheqKn+V7Trg9Z48wrSYvsLrdVuWKRr+Np6hiZvglTY5E3pkqoqb0VToyr0QYugquJgp6Gqj3Tx1SNb40cmaeRekzlxzM7h04XiK1rq0uLYNtK37F9ntrEzZNUNfLzRN905fIzLxnsJFzTnXcdd6K9HrMHsnrbhLFUXmpbxbnsz4uGPbxbM9uapmq78k5D7WknFcGDcI1t2lVnbDW8XTRL+dnVPcN+9eZFOuKvJDz8Tl6luzzVpeucd60v3l0b+Mp6bg0TV+bYiP8A9SvPRmh26pdNHFle52c1PD2nLzOiXg+hEXxnj6xo+apnqJnLJIqqrpF2veq5qp3VoExay0Yinw9XvRtNdVSWkc5dSVCJkrf7yImXOnOYi/5u2XF/RH+nIOyZtMk9rsN6jbm231DoJlTdHMiIi/5mtTxnRx7Kvlrpb1aau2XGJJqSqjWKRmeWacy7l3ou5ToG/aGcR0FWrbM6mulGq/i5HTJDKifz0VMs+dF18iEy45t3heEz1pHLd1m6OWdWQUrVfUTKkUTU3yPXJieVUPZlgt8dos1BbovydJBHTovLwWoh1Vox0VzWi6wXrEj4X1kC8OnpIV4TYnbOE929U3ImpNuvVl2xdLjS2q21NfcJ2wUVLGss0rtjWptN4sfJHdz4rNGSYiPDzp2Tt2bWY3sNpjci9owLM9E3OlemSf5Y/rOvWn8V0vNRirG1xvdU1zX1Eqyox35tuyNvibkh/c08+ady9vC01QKCHF6gAAAAAAAAAAAABDdL8Lp/nW+lDJql+F0/zrfSgRz3Tt3QpfBYfQp16dhadl/jCl8Eh+869zLby5YfrgABHUBClV8MAHqeMBoyBo+hhvViO1r/AFuL7aHzz6OG9eIrX4XF9tAy5Tpw7ql76YvVMOCnOtOXdVvnTF6phwUJTxCgAjamjIA0AAoAAigFMqGjJoAUgDTQIUgHNdD17t2Hcd09feqllHRdrTRLM/Pgtc7gZZ5bNi6zhRHpmxUy2pkWs6nbN6c8aeuZdJ+B4YeNfiq1KxNeUc3DXyJrPI808NZfLzV06q+nnrJZYlVMlVj3qqat2pT4raOfdCp9G2wPhjfxiZKq7Dra8TDz4cXJO39hyDR/pCuOju6SJDH27ZKp3Dno1dl7r9eNdzvqVNu5U+AfnNE2eNY5EzRTFJ09GTHzxp6wwzpYwZiCNna95hpKhU109wXteRF5Pdal8SqcnkxDZIYeOmvFtji3udVxonlzPCc1tlbmjPxkfIfzJR8BdVMmfzes7Rd4Z4d6tx3pww7ZKaWHD8rL5dMsmJCq8RGvK+TYqczM1Xm2nmO53G4Ymv1RcLrUOqa2pdw5pVTduRE3IiakQ/nhoZ5V1pwGcqn16WnZTx8Fmtd6rvMXyO2Lh9P2YiNYjU2Ih/PWROc1kkD5I6iJySRSRu4L2OTWioqbFzP6jJwidTt7JrzRp25o40+MSCKgx016St9wlzgizR3zsabF526uZDuq1Ytw7dYGzW++2yojVNralufjRVzQ8WV1ubKqvhVGSLt5FPlyUMqP/GU6P5+CinpjJDw34bXh7eveO8LWSFZbnf7dFl8hs6SSL0MbmqnnXS3penxdDNabEyaisb14Mz5NU1WnIqfJj5tq7+Q6rio5dkMGWfI3I+hQ2vJUdUKi/wA1BOSIMfDd36WelWNizP2v1J0H0Rs6AeSZ3L30jljT+u0wUNRdqOG7VXaludKnbE6IqrHHvyyRVzXZzZ57j0HcNLmBrHhmVbHdKOsfSQpHS2+mRUVyomTWZZak5V3Ih5zRV3HwHUNVJIq8Wutc9p2xX04cRi6mn9Ec1Te7zVXC4PWWpnlWad6/Kcq//fEfVnjbNC+KREVjkVFTmPyoKdKWnSPa9dblP3Odr7l2pTUadk6JdNTLPTRWDG7p3RUycVBcmtWRWtTY2VE1rkmxyZry8p3VTYwwdcWsrYcQWKV6JqlfURI5PLrQ8fXG3NqV4bF4Eqb+U+VLb50XJ9Pw8t+SKd4y78vDk4XU9nqDSHpqstkopabDdRDeLu9MmrEvCghX9Z8mx3QnjyPNltkqK661NfWTSVFRK5ZJpnbZHqutT+eC2zyqiK3i2cqofcpoWU8SRxps38pnJk3Gnbh8HJO36AA8z3MyrPGxJqSV0NTC5JYZY1yfHI1c0VOfNDvbR3p1st0pIqXFkrLRc0REdO9P4NMvKjvkLzLq5FU6LPlV9t4xVkgRM12t5Triya7PHxGDqd3tBcZ4X4rh/hJZOL5e3osvSdaaRdOdntdBUUuEKht0uzmq1k0bV4iBf1s198vMmrnPM/aMzVy7XXxRn9dJaZ5VzkTimb89p6OpEPLHDTL1ta9L+Cai10k1Tf6WCokhar4ZUdw43Za0XVtzPPeku8W+/wClO83Oz1LKqhlhhRkzEVEcqMYi7edDh1bbpu2f4PGqxIiIi5n72qjnhme6ZuSK3Lac8mSJq7YeH5Mj0n2NSZYUvP8AaP8A8UZ9nTrerjh3Ai3azT8TW0tbA9qq3NFRXqitcm9FRclPj9jZ8V7z/aH/AMTD+jslly0U1vhdNn9Idcfxh5c33zH+354I024Yv1PFFeJ2WO5KiI+KpX8S5f5suzLmXJTnr8W4big45+ILOyJNfGLWxInpPE1ZZ/lU+/a1T53sbLG/4IqLypGYjJEuk8M9M6Q9O1nt1JLTYQkbdLm73Lajgr2tD/OzXLjF5ETVznnSmWoul2kqq6aSoqJZFmnmkXNZHLvU/Omtc8q5vTi2cq7T71NAyliSONNW9eUxkyx+nowcPyv2cQA8z2o45Do+0k1OALpNS1UElXYK13GyQxqnGQv2K+PPUuerNq7ebfx4/CtpGVcKsk8S8hvHfklzy4+pXT1TaNKWC7nAkkGI6CJVTWyqk7XkTpR2RwDTpjTDd0wxBbrXeKOur1q4pGx0ruNTJM0cquTU3UvLrPPU1pq4lyROMZuVBT0NUkiKkSpku/UembxMPDTh5paJfaZWXCx3WmvNlqZKWupl1SR8nIqb0Xei6jvfBWnux18McGK432iu2LOxqyU0i8uaZqzoXUnKdIuTND49bZ+Fm6lXJf1VOWPLrtLvxHDc87h7Mp8bYWqIklgxJZXRrv7djT0qfAxFpewZZIpM7zBXzImqC3L2w5V5M09ynjU8fy22oavu6dV8WZ+0NuqZMkSFUTn1Id+pDyxwzlmk/SRc8eVTYpm9p2mF/DhomuzzX9aRflO+pN3KfMtFKtPTZv1SSa1TkPzoLVHTqkki8ORNnIh9E82TJvtD3YMXIEKDk9L51a2ro62G6Wueanradc2zQu4MjedF+47dwX2QL4ooqbGNvdK5qZdv0LU91zui/dXxIdZ7D59Xaop1V0a8W9fIdseXXaXkzcPGTvD2ZhXElrxTavZCyVPbNIsixcPgK3JyZZpkvScRxJpkwbYp6mnfW1FZW08jopKemppFVJEXJUVyojU18513oc0g2HBWEHWnEM88FV23NMixU75WK1cslzROZTqHEjkxBi6+V9uRVpKmtlniWT3Cqxz1VM03Ho541t4aYN21LlWkvS5dsawyW+niW2WVy+6pmv4Uk2X8o7k/mpq5czi9jpVhp1lenu5NnQZo7Q2FUfOvGPTduPqHnyZN9oe/Dg5Eccv0S3+3YZxmlwvVR2tROpJYVmVquRrlVipnki5J7hdZxA/OoaslPI1Nr2qhypOp265KRes1ena7TBgOCkkkbiKlmVEXJkDZJHL0IiHUfY0X+moMV19uqHcX7MMTtdVTbJGr14HNm16r/dOnW2us2LH9Z3T2NGH+NxZW3SoyX2LpuLjy/lZVVM/Exip/ePbFomez5s4unSdu5tLF5ZYdHV9rlVvGdrLDEjt8kn4tE+s8j4fulxw3NR3qyz8TWUq8DPLNJGb2OTe1eT70Q7Y7KHE/bFbbcMUsnCbCvbtWibnqmUTPIr3eNDrGmiSKmZEqIqZZLzmMt9adOFxbrO/27/wZpzw1eII4r9ItjuGWTknzWBy8rZE2J+1kdhw4nw/PDxsN+tEkW3hNrI1T0nimttCovCpdi/JXcfMfb5UX3dJn/wBvM1XLEsX4TUvW+M9M2FMPU8jKKtivNeiZMpqF/CRV/nSJ7hqeVeY8u4lv10xniOe5XWVJKyoya1rfycMabGMTcifWutdp/DT22olVE4pWJyuTI+5QUUdI33Pu5F2uMXyxp1xcNp+8MSQxMYmxiZH4VM1bbq2ku1nqJKW4UbuMimi2t603Ki6lRVRT+kh5otqdvbekWjTurAenyz3CGOmxcz2Krk1LUMarqeXn1ZrH0LmnOdp0uK8P1cKSUt9tUsapnmysj6zxbX2jhOWWlyRV2tU+RLbZU1SUefPxaLmeuuWJfOvwunsXFeljCWHad6uukFfVZLwaWgkSaRV51TU1OdVPL+kPG91x7fG1deiRQxZx0tFG7NsKLz73rvX7jj9Pbah2TY4uLZzpkh9q3W6Ok92/3cvLyEvljTeLhu79bdT9q0rI127V6SXCnWoplRiqkrVR8bkXJWuTWiou4/qcQ8u53t7+SNadmaN9PKQQRW7HUUqujTi0uULOGq/Oxprz/nJt5Dui2Y4wtc6dJqHEdqlYv9bY1U6UVUVDx3cbY2ofxsaoyXeq7FPkTW2oRfxlMj8t+SKeqmWJfOycLqez2hftJODrLE51biG3q9E1Q08qTSr0Mbmp5s0t6U6vHEvaVJG+isMT0c2BV/GTuTY+TLk3N2Jt1rllwGKiqF9zHTqxOjI+pQWlInpLUKj3psamxC3yRELj4bu/Wy0iwQLI/wDKSa16D+8pDxzO52+jWNRpSAEaAAAAAAAgFAIBQQADVN8Kg+cZ6UMmqT4XT/OM9KBHPdO/dBl8Gh9CnXp2Fp27oUvgsP3nXpq3lyw/XCkAI7AACPiAA9byAAIy00+jhv4wWzwqL7aHzj6WGdeI7Un9bi+2gkco05d1O+dMXqmHBTnWnDuq3zpi9Uw4KLFPjAUAjSghQNAAAUgCqUgaBTRnxgyNAbwGlKQpANABVBCtAoAA00uZhpoitAgAoAMq0UgApTJSKoAA0A0EVSFAApABQAABoyRsNAAGlzIAgNwAV352N6tTC12TNOF7I60z1/koz9uyZeiaKKtF2uqqdE5/d5nm29x50nCRMn5prTUp8DipZXsTN65LvVVPXjv+L5uTB/bzuYpsQZjcTM8kvowpAA0FIAKQACghQAAAGjIAAGgMgAgAAo+ddaGWskjdC5E4CKi5qfpaaOWjSVJHMXh5ZIh/aDXPOtMckb5hwAMtgAANPo2zF97wlQVr8P13anHq18uUMcnCVNSe+ReXcfOPzmijmjVkjc2LtQtZ1O3K9OeNPkRTVV4vdRcLhNJPUyyLNPK75Tl/+7N2R9s/OGFkLODG1GIfoW19yY6ckaaGZkGXVrPMGQQAABoZ5GTQGXAAogAAFzAIAICikAIKQAAAAAIUAAQCkAAAAAapvhUHzjPShncfpS66uD5xnpQI53p37oEvg0PoU69OwtO3dBl8Eh+869NX8uWH64ACEdVIAB8UGmg9bxMg0CNB9LDPxjtXL23F9tD5p9TCyf7S2jwyH7aCWXJdN/dTvvTF6phwY5xpv7qd8/ai9Uw4QLFPjAAUjQAANAyaAAAKpSFAGjJoyADQGlaUhSDQMmgoVpCgUE3lANNGTRFUAACkKZGmgAKNKARVBCgaABFUEKAKQAUEKANGQRtoyDQAGTQAGTQAJqACKGkAaUEKEAAFACkAAFAAEAAADRkAACAUhQUAAQAAAAAAAFAAEAAgFBCgAAABCgAABCkAApAAAAAAAAAAAAEAAFIAAAADMAADVN8Kg+cb6TJql11cHzjPShJRzzTv3QZfBYfQp18dhadu6FL4JD9514bny5YfrgAMkdWgAB8cAuR63kQZFBBD6WGPjHa/C4vtofOPp4Y14ktXhcX20Ejkum7upXz9qL1TDg5zfTf3U75+1F6phwgWZp8YUgKRoAAGgAAAAVSkKANGTQaA0BpkaBCkA0ZAVopCgGlIAKaaYKRWikAFK0gMimjLTQVQTeUihSFAGjJoiqCNAFAAAAAUEKGw0ZBBoAAZNGTQAAACkGYArSDcBQQAUEKFCkKAABAAAAAAQoAAAAAAABCgCFIBQAAAJmAG8AAUgApAUCFIABSACkAAAAAAAABAKAAAIAAAAAAAAZA0AZAG6b4VB84z0oYN0musp/nWekI59p4T+MGXwWL0KdeHYenjuhTeCQ+hTrw1fy44frhlwAI7BoyCj5QGRT0vIAAAfQw3qxHavC4vtofPPpYZ14jtXhcX20JI5JpuT+NG+/tReqYcIOc6bu6nfP2ovVMODFZp8YCgEbAAEaBk0FACgAABTRk0ZaGlIAKUgIKAArQAAoAAoIXMgGjJoKFIUyKGkK0K00pCkVQQAU0ZaaIoDJoAUhQAAAoIUAaMgjbQMgDQMgBmAfYoaSxS0kbq681FNUrnwokpFkRNerWichi94xxuf/2RG3xwcg9jsOLsxHUeYu6h7GYd/wCpJvMH9Rx/l09T/wCS305cfGZyL2Nw0n/mOoXooXdQ9jcNrsxFUp00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What “Over/Under” actually buys you — and where the traps are

Quick note: Over/Under markets let you bet totals, not winners.
They’re valuable because they remove team biases and focus on event tempo, scoring rates, or game length.
For example, a football Over/Under 2.5 goals means you just need to predict whether total goals will be 3+ or 0–2.
This market is commonly available at both licensed sportsbooks and offshore casino sportsbooks, but the latter can differ wildly on KYC, limits, and payout reliability.
So always treat market availability and the operator’s verification policy as separate risk factors when sizing positions.

How to read odds and size bets (practical mini-method)

Quick observation: odds hide probability if you don’t convert them.
Take decimal odds and invert them to get implied probability: Probability = 1 / DecimalOdds.
Example: odds 2.10 for Over 2.5 goals → implied probability = 1 / 2.10 ≈ 0.476 (47.6%).
If your model — even a simple one based on average goals — gives Over 2.5 a 52% chance, your edge is ~4.4 percentage points; that edge drives stake size under fixed-fraction or Kelly rules.
Use Kelly fraction f* = edge / odds-1 for aggressive sizing, or cap at 1–2% of bankroll for conservative play to avoid ruin on streaks.

Mini-Case A: Small Aussie punter, quick crypto-friendly sign-up

Something’s tempting about instant crypto accounts.
A player signs up, deposits AUD-equivalent BTC, and places Over 2.5 on a midweek A-League match.
They win $1,200 and request a withdrawal; the operator asks for ID documents only after the request, then delays for weeks citing “finance review.”
That late-request KYC is a common pattern on unverified sites and is the single biggest behavioural risk — your funds are at the mercy of the operator’s process, not a regulator.
Lesson: if an operator delays KYC until cashout, treat that as a warning sign and limit exposure to amounts you can tolerate losing without recourse.

Comparison: Options for Aussie players considering Over/Under markets

Platform Type License & Oversight KYC Timing Withdrawal Speed Best For
Local/Well-Licensed Sportsbook Formal regulator (e.g., jurisdictional license) At registration or early Fast (1–5 days) Long-term bettors, pro staking
Crypto-Friendly Offshore Platform Often Curacao or none; variable Sometimes delayed until withdrawal Fast for crypto, but risky verification Privacy-focused, small quick trades
Rival/White-Label Casino Sportsbook Opaque; shared backend with multiple brands Often reactive (post-deposit) Slow; restrictive limits reported Casual play, bonus seekers (risky)

When you might use an unverified or crypto-friendly casino sportsbook

Here’s the thing.
There are legitimate reasons players try unverified operators: faster sign-up, crypto convenience, or access from grey jurisdictions.
If you choose that route, accept that extra scrutiny may arrive later and design your bankroll and bet sizes accordingly — treat any deposited funds as potentially locked until verified.
A practical approach: limit any new-account exposure to one to two weeks of bankroll activity and avoid pressing big Over/Under punts until KYC is complete.
If you want a place to read operator terms and compare specific features before you sign up, check visit site for background info and an index of common verification policies and player reports.

Quick Checklist — What to verify in the first five minutes

  • License visibility: Is a regulator named and verifiable? (e.g., Curacao, MGA, UKGC)
  • KYC policy: When do they ask for ID — at deposit or at withdrawal?
  • Withdrawal limits and speed: daily/weekly caps and actual payout times
  • Accepted currencies & methods: crypto may be faster but not always easier
  • Terms impacting bonuses: non-cashable bonus rules or 10× deposit caps

Common Mistakes and How to Avoid Them

  • Mistake: Betting large without verifying KYC timing.
    Avoid: Divide your initial deposit into small tranches and verify withdrawals on a small test amount first.
  • Mistake: Confusing high margin bonuses with true EV.
    Avoid: Calculate wagering requirements (D+B)×WR and convert to required turnover before valuing any offer.
  • Mistake: Using Martingale-like scaling on Over/Under streaks.
    Avoid: Use fixed fraction or capped Kelly; never increase beyond pre-set loss limits.
  • Mistake: Treating crypto deposits as a guarantee of anonymity and safety.
    Avoid: Expect KYC at cashout and always keep proof of source for crypto if requested.

Mini-Case B: How a simple odds-edge turned sour — and how to prevent it

Hold on — even small edges can disappear fast.
A bettor sees an arbitrage-style edge by backing Under 2.5 at Site A and backing Over 2.5 at Site B across correlated markets.
They allocate $500 and win at Site A but Site B freezes withdrawals for “identity checks” and later applies a capped payout policy, reducing the realised arbitrage profits dramatically.
Prevention: always test withdrawal flow with small amounts, review terms for any 10× deposit caps or non-cashable bonus traps, and keep paper trails for identity documents and crypto transaction hashes.
If an operator’s rules allow them to deduct bonuses or limit cashouts retroactively, consider them unsuitable for matched or arbitrage plays.

Mini-FAQ: Quick answers to likely questions

Do Over/Under markets require special stats to beat?

Not necessarily.
You can start with simple rate models (mean goals per team × league adjustment) and improve with Poisson or negative-binomial estimates.
The key is consistency: if your model gives a consistent edge over the bookmaker’s implied probability, size bets conservatively and track results with a spreadsheet or staking app.

Is it legal for Australians to use offshore sportsbooks?

Short answer: Australians can place bets through offshore operators, but domestic laws and ISP blocking can affect access, and consumer protections are weaker.
The Australian Communications and Media Authority (ACMA) targets unlicensed operators advertising to Australians; however, enforcement focuses on advertisement and facilitation rather than individual punters.
Always be cautious and prioritise licensed options where possible for better dispute resolution.

How soon after deposit should I expect KYC?

Good operators perform KYC early, often at account opening or first withdrawal request.
If an operator delays KYC until withdrawal, expect friction; that delay is a red flag you should factor into your risk management and stake sizing.
Build a habit: perform your own KYC (scan ID, proof of address, payment proof) before you need to withdraw so you are ready.

18+ only. Gamble responsibly — set deposit limits, use self-exclusion if needed, and seek help via Lifeline (13 11 14) or Gambling Help Online (www.gamblinghelponline.org.au) if you suspect harm.

Final practical rules — five steps to reduce harm and protect winnings

  1. Start small: test withdrawals with minimal amounts before increasing stakes.
  2. Document everything: keep screenshots, transaction IDs, and timestamps for deposits and bets.
  3. Check limits: know daily/weekly caps and max cashout terms before playing big.
  4. Use conservative staking: 1–2% of bankroll per bet, or fractional Kelly with a cap.
  5. Prefer transparency: choose operators with visible licenses and audits for long-term play.

Sources

  • https://www.acma.gov.au
  • https://www.ecogra.org
  • https://www.itechlabs.com

For a straightforward starting point that lists operator features, verification behaviours and player reports in one place, it helps to consult a dedicated resource; if you want to compare terms and real-world payout reports before you deposit, visit site and use the site notes as part of your pre-deposit checklist.

About the Author: {author_name}, iGaming expert. I’ve worked in betting operations and risk management for a decade and have personally tested staking approaches on Over/Under markets while documenting payout flows across operators. I write to make sure new punters keep their money and dignity.

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