Hold on — this is the practical bit first: if a casino advertises a 30× wagering requirement (WR) on “deposit + bonus”, expect to turn over 31× your deposit before you can withdraw the bonus-derived cash.
Quick value: to convert a WR into real dollars, use Turnover = WR × (D + B). Example: D = $100, B = $100, WR = 35× on (D+B) → Turnover = 35 × 200 = $7,000. That’s the bets you must place. Short bets or max-bets don’t change the math — they change how long it takes.
Here’s what you’ll walk away with from the next 2,000 words: a usable checklist to evaluate card-withdrawal casinos, step-by-step math for wagering requirements, two mini-cases that show how WR and withdrawal limits interact, a comparison table of player-friendly options, common mistakes to avoid, and a short FAQ aimed at beginners. Ready? Good.
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mE6OnRkTcZNRqR3wDO8+rjc25xzfraLcae1waO6VzqqRVcvDqQ000hmmdxU4Uqnx665q5vzeq1E1zMyxyuOO9xeVTA5TjMvjXaxymNV4hylMmHlmWdinJiccJFM7FOz8ZMNhHIc6nl5GniccyGQuXGuh2a21roZWOYuFQ9l0LqqKsjZTVTsPxhMngdPLjBvbVXOgmY9jsKim6K/KXytf2fTep/N7LrnScddDJV0bfh0TKonWeYU9E6nrWI9uHo5OZ6vojVEFyijgqnIkyJjj1kar0mk1UlbSJ15ciHSmcVRk7B1lelvRZvcIzweZbT0zc2fVQ86qY+J6dtOjxdI0X6NDzupj5m7/ABqfvu0qo30tLM3icN6G0qIzgytPHLwMdBVOoquOeNEV8a5RFMV0q3V1ZLUSIiPkXKohD0MD0OUw6b6vY3eeDA5DG4zOQxuMuTG4qXcUCIILEGVQVLFXAQADQgBwNIAAKAAAAAJaCGkkkAARYAAVUtLFQQAAFAAAAAAABsAAAAACxUsAAKhVgAUCSAQAAUAA0CQAQAAFSQAFSAABYqWAAOKhVgAFCpYqALNKlgJABWkEkEgQCQAAAEggkigAAAANAAAAFgKlgAAAKAAAkABQkgkAWKliKkAFVdpkYY2mRgh0hmYhyo04nFYcymVEch1oe7TxxdjsFnfVPSR6YjTrO3zzw22m3UwionBDXW6600NtRW4RyJyOu19fJVyq5V4H1NumzT7vOX7K3Xa0tqNnjMtxRVjqm4sVy81ORqVcQMNPY1zXRm31OvwDO8sTtWKpem3cmvT1TLqEynDlU5M3xjhyqfLl+U1M8WJ6mByl3qYnHOXza5VcRkOIMvPMsjTIimMs06vybOxTkROOIimdihJhsIZDY002DTROObDIWJTYdss9ykpZmPjdhUPeNC6lgu1BHBUKnT8sdp8108uMHa9JXGakudM+F6oqSJ+J1j342ZSOzaL12Kp5vTNc6aW92yS4wRZnilWNyN7DxO40awyva9qoqdp9MafuEKLVUqriR0ivRF60OkbStINnjfXUDERecjUQYmKpiTtLtDu+vmzd5cMPBamI1s0eDsVdTrG9UVMKhqKiPmZrh9CiuKmnlacd6GwmacN6HCXRxHIYnHIehicYGFxVxkcUchkUBZxUCCCQBQFipoQ4gkgqAAKoAAAAAEkEkkAAQgABWktAaWIKgAKAAIAAKAANgAAAAAWKlgBUsAoAAAAKJIAABoAEgAgAAKEkAKkAACxUsAAAUAAUAAAANAkEElaACAJBBIAAASAAoAAAAIAAK0FgVIysAA0AAAAAqSSCQAAChYqWAklpAKq7TI0xtLNDpDkMUzsU4yKZWKdIl6bdeHNjlXGMmdjjhMU5ESnWJfUtXZlv9PrmtjNvqf8AMM7zTae+XR95uNUfJ2d576fp5fp9NP4Wp06oXmcOVTlT83HDlPmy/K6meLC9TC4yPMTjlL5taHFSzihHJyMF2lt0sjTtL8nlVpkYEaXRpkyyMOXEpx2IZoirDnwuOwaekxXQfWT8TrcJv9P8a6BP5yfid7Pih9HR/Mh6Lqa4TUV4jkhkVMIi8DvOl7/BeaboZcdJjCovWeZ7Qn7tfEqdcaGisl2noapksLlRUO93xYl4v8U9mU6m7NdHih3HaHoxWOkraFuY14qidR5HXU6xqqKnFD6V0xe6e/UG5IiLIifCNU8o2qWantl2XzVMMkTfx2HCYy/O9la+5Fzu93nDyipj4mvlQ3FU3ipq5kPPW/WRLgPTiYnIciVDA45y2xOQoZHFXGEUchQyFXBVXEEkAQVLFQIcQS4g2gACqAAAAABLSAQSASQCCQGkNJAAAsAKlioAAAKAANgAAAAAAAqwACAACgAKABIEAACQQSQAAFABgKkAAAABYABQABQAAAABIIJK0EEgAAAAAAkABQAAAARpYFSxQBUsGQAEAAFaAABJJDSSKAAKsCrSxRIIJCrtLNMbS7Q3DK0yMUxNMjCw7US5DFOTEpxWHJiOsPfYl2DTfy2M3Gqvkze80+m/l8ZuNU/Jmd59Kj6eX63TfS1OlzfGOHKcyb4xw5T5kvy+p5uO8xuMjzE45vm1qkEuII4tx0RPRGy839RLaf1Hpw/Gb2GubEWbEbDzdews2n9RMLvYcFsZmZGcpsBkZAMOlFyGKJvE3+nkxXwL/OT8TWMhx1G70/Hivg+sn4nW1zfT0NfxIdi2ir+XQfZnT414nc9o6ZuEX1Tp7I/fHW/43q7Xn48w9P2RZWrn7N01G2T9MMTsahttkOUrKhOrdNRtk/TP9lDn5vwcY9pcHktUnFTVTm3qus1M55q37Gnk4Mpx3HJlOO85S2wOKuMjijiCjipZxVxlQoXKgVcVLuKAQQ4lxBuEAAVQAAAAAAAVLSSGkkQABFQSHAqgBYgqAAoADIAA0AADYAAABYKqWKlgAAAAAoEkAgkgkgoEkEtAAAKkEAgkABQAsAABVAARQEgCAABIIJK0AAAAAAAAkABQAAAAGgNBYgqWAAAAoAAgAAolpJBJFAABZoKlgqQAVUtLtKNLtDcLtMjTG0yNK6UMzDlRHEiOXEdaXusOw6Z+Xxd5uNU/Jmd5ptM/L4u83Gqvk7O8+lR9PL9hpvpKnTJvjHClOZN8Y4cp8yX5TU82B5icZHmNxzeCtVxBLiCOL2/3A3b9mcT7gbv+zPPQ26/oF5sVF7x7v6FP5NfE+hs/k/jvfNb6XnvuAu37I/wLt2f3f9meegf6QaD6N/iP9INB9E/xM7LUavWel5/7gbt+zKZG6Bu37Op31NfUH0b/ABH+kGgT9RfEbLtRq9d6XRW6Bu/0CmwtWh7rBVxyPp1wi5U7YzaFQIv5l/icqm2g0UrkjSFePDmIiqJ4Q+x2ZqtbN2nNPm67qfTNfd5WVFJAskceY1VO06/7iLsnHzR53+bWNPZmrTyRZc5ek59pw12jUXXAviWvbmqcvo/4g1Wso1c7NOYRs8sdbap5VqoXRoqc1Q6htm/S7Pqodrk2lUKIuIF/vHmW0HUUd9r0njbuIiYwZ4+b4Ohs6i5q4vXacOj1S8VNXMvE59S7KqayZTz1P2dDjSmB5necd5yltjcUcXcY3GBVxDiXFQoVLFQIKFyhoQQSQVADBIVAJwTgoqC2BggqC2BgCCRgYAAYAUIJLBVWlgCCpYAAVLACoLYK4CgADYAWwBVpYACpYAKAAAACgASBABIEEgAAAFACWkAAYCrAEgQCcElVGASQFABgggEgoADAaAAADQSBAJAEEjAAAYLBVQWAFSwAaAAQAAUAAAAAAsVLNCgAAFipYKEkEkVJdpQu0rULtLNMbTI0sOsM7DkxHGYcmI60PdY5uw6a+Xx95utVfJm95pdN/L4u83OqvzDO8+lR8iX7DTfSVOlzfGOHJzOZN8Y4cp8yX5TU83HeY3GR5jcc5fOqUcACObvnni9pPnq9poun9Y6c9W2/EbiG889XtHnq9po+n9YbOTbdIsQ37a1e0ltYvaaJJ17SzZibbtRZhvm1i9psbVVr51EuetDqjJjbWWb8ti+sh0tzxh9PQW8XI+7uGvajFwj6vgkOnyVnrN9tHlxc4k/okOjyzceZu/wrl7u2LcTqJc+WsXtOFUVCr1nFfMcd8p5pqfLi2tNJk4kriZXHHe45TLrEKvUwuUs9TG5TLSririXKUMiCHElAoBkgA4oWcVNCCRgtgqK4GC+CcAVwMGTAwBTAwZMDAGPAwZMEYBlTAL4GAqmCMFsDAFcAtgYC5QME4LYBlTBOC+6N0GWPAwZHIRgNZYwWwMAVwMFsDAFcEjBOAIBOBgNoBOBgCMAvgYApgktgYAqEQtgAVwCwCq4GC2BgCowWwMAVwMFsEhUEjBKIAwMF0QnBTKuBgtgtuhcseBgtgYC5VwVwXwMEVBXBfAwBBUvgYAjAwTgnAaVwMFsDAFcDBbAwBXAwWwMBUYGCcFsAUwMF8DAFMDBfAwBXBGC+BgCgL4K4DSATgYAggnAAglpBJFSACqBoLNIBJACrFmlC7Q1CzTI0xtMjTTpSzMOVCcVhyoTpS92n5uxab+Xxd5uNV/Jo+80unPl8XebrVfyZnefTp+RL9hpvpKnSZvjHDk5nMm5qcOU+ZL8pqObC8xuMjzG45vn1KAOIcRzbDpR0pw+kJ6Q6Zfl9hzOlJbKcPeLI4ZaihzGylmynCbIXbITLpENgyQ21ml/LYuP6yHXWSHNoatYJmSJzauTpRXiXt0lcUXImXddpEqLc48L/ACaHR5JDZalu0twq0dIvUaF8mTd65FdUzD2dp3Kbl+aqeS75DErjG+Qxq480y+cs9xiVxCuMblM5VLlMblDlKZMg5SHKMkOUKOUqCABAABwKlmmhKIXRA0yMQqDYy3RnvuxfZNpjXmkvPquvucFwgndDURQSRo1Otqpli9X+J2fVXk8WS26Zu1barjdKiupqaSaCKV8e657UzhcMyuURUMTeoidmebGfN8tbo3TkK3wKI07YMsbYy/Rnc9l2kV1nrGhtD3PippN6WolZzZE1MqqZ6+Se0+hv/hu0srURble8deHxJ/8A4OVdym3wqMy+Q1aRunade6f9zOr7tZkWRY6OodHG6Tm6PmxV9aoqHW906UxtLli3SejOVFFvLhEyfUFh8nKzzWKglutyucVxkga+eOLo91siplUTLFXhy9hmuuLfiMvlToyN09j267PbBoBLVR2utr6q41W9LL5w6PcbEnBOCNRcquevqU8iVpaaorjMES4+6MGfdG6MNMGDI1uVLYM1O34RO8sQTLkU1orZ4+kho6mRnUrYXqi+CFa621dEjFq6aohR/wAXpYnsz3ZTifc+xT4PZPplGcPyROXep5T5YCq6m0vlVXjU/wDlnnpv5r2MJHV8vvaUwZ3oU3Tu1EsWBgy7o3QuWLBGDLujAMsWCcGTdG6DLHgYMu6N0NZYsDBk3Sd0GWPAwZN0boMseBgzbo3QZYcDBm3Rugyw4GDIrSMBcqYGC+CcAyx4GDNujdC5YcDBfAwDKEQsiDBkYgaGNyZOjPQNiujqDW2rvRN1mqYafzaSbep1RHZbjtRU6z3n/wCHTSn/AEle1/7yL/8AQxXdptzipzmp8kdGOjPrlPJ00kn/AChe/wDxYv8A9Avk6aTVOFzvif8AeRf/APMz3m11Z23yI6MqrT6ivHk10bolWzagqI5OplZAj0X2txjwU8P11oK+6NrEgvVHuRvVehqY13opfqv/AMFwvqNU3KLnhluLkOlYIwZnNwVwbdIljwMGTBO6MLliwMGXBGAuVMDBkwN0NZY8DBl3RumsGWPBGDLgYMmWLAwZcDdCsWCcF8DAFMDBkwN0DHgYMm6WwMGWPAwZN0boMsOBgyYIwFY8EYMrkKYI0xgu4oBAJcQBIAChYqWIqQAFSWaVLNDULNMjTG0yNNQ6UszDlQnFYcqE6Uvdp+bsWmf0hD3m51X8mZ3mm0z8vi7zc6r+TM7z6dPyJfsNN9JU6RN8Y4cnM5k3NThynzJflNRzYXmNxkeY3HN8+pRwAI5yxbxO8cdHEo40/PYcjeLbxx8ko4hhyEcXRxxd4tvBvDlNkMzJcKcBHGRknEZao5uZXSr0vPqOI6QtXO+F9iHF3hMvRdnNUsyuMauMauK5MuS6uIyUcpGTIs5SrlGSmQqckZBAEkAACoAAu0oWaaRkaZojC0zMNQzL3byVdQrb9azWeZ2Ke6QKjEVf5WP3yeKb59bcOtMp19x+eOl7vNYr7b7pSr8LRztmbjr3Fzj2plPafoPb6uGuoaespXb0NRE2WNe1jkyn4ni1dHvRUlPR8GbSbB7m9b3m1buI4KlyRJ/Rqu+z7lQ6ujeJ9A+VlYVptQ2q+Rt+DrIFppVT6SPime9q/wCyeEU0D56iOKFqvkkcjGtTrVeSHus1bVET1Zng+mPJO055varrqGdnv6lyUcCr81nFy+16on9g+gDQaGsUemdH2mzsRM0lO1si9snNy+1yqZaDUVDW6nuViiXNbboYZZk6sSZ4ezCeKHzLtc3K5mHSOEPnjytNP9BqG1X6FvvKyFaaZU+kj4p4tX/ZPn/d4n27t8sPp/ZldWxx79RQoldDhOOY/jf7KuPindPfpp26PsxPN3nYhppNS7R7RTSx79JA9ayo4cNyPjhe924ntPuNuVX1qeA+Shp3zazXS/TNb0lVKlLCq/Rx8XeLlT+6eo7UdRe5bQd4urHblRHAsdPx49K73rPvXPsPJfzXd2YWOWXyNts1D7qdo93rI3b9JDJ5nT45dHHwyneu+vtOhtjybK2WyrutxpqGggkqaqd6RxRN5uVf/fM+utl2x+z6SpIau6wQ3K+4y6WRN6KBeyNF/wB9ePdyPZdrpsREJHGXyjbNF6hukSSW6x3OqjXij4qSRU8cYOPeNLXuzM3rtaa+iZ86op3Rp4qmD7+uF1t1taz0jX0tGi/F6edkee7KloZ6O5UW/BNT1dLInFY3JLG5OzrQ8/ep6LiX5zuiVC0Ke/Q+ods+xahqrdUXzR1KlNVwosk9viT3kzetY06nepOC9XHn8yMb8Ineeq1ci5GYV9zbF0xsn0z/AFNPxU8l8r781pdP6z/5Z63sa/ir0x/U2fip5N5XqfB6W/8A7P8A5Z4rWd/j85SPC+aVbxDYuvkhtbNaqu83Snt9vgdNVVL0jiibzVV/BPX1H11sy2PWXSNPBUXGCnud6xlZ5Gb0cS9kTV7PnLxX1cj13rlNuOJl8oWrReoLtEkttslzqY14o+KkkVPHGDBedKXuyx9JdrTX0Ufzp6d8bPFUwfoQrsNyq4anWq4Qq9GSxKi7kkTkwqL75ioebvc9DEvzddEqEdGfWG17YpbrrQ1N20jSNo7oxFkkoo0xFU9u6n6ju7gv3nzDR0M9XVxUlLDJLUzSJFHE1PfOeq4RETtyem3ci5GaVy1zYjd2nSl7vEfSWq03Gtj+dBTvkTxRMH1Psv2K2jTtLBW6hghud7VEerJE3oadexrOTlT56+zB7Gzdjjwm6yNqdXBEQ4XNVTE4iMrxfn1c9HX+1xLLcbLcqWNObpqSRiJ7VTBolhwfpG17Xt3mOR7V60XKHle0rY7YdV0stRbqeG13rGWTws3Y5V7JGpw49qce/kKNVTM4qjBxfFvRnJpLbV1aPWlpqiZGc+iic/HfhDYXm1VdmuVRQXCndT1UEixyxO5oqfj39aH0J5IOUo9UoiqnwtNy7pDvcr2aJrTL5vmtNdC1XTUVVGxObpIHoie1UMlrsdwuk3Q22hqqyVObaaF8ip4Ife2tNPQ6q09UWernmigndGr3RY3sNej8Jntxg5tis1vsVujorRRxUtNHyjiZjj2qvWvrU4d7jHLivF8F3PRuobXTrPcrHc6WBOKyTUkjGJ3rg0boj9IX5dwfnC9Sni+0bYfb9RXKmrrA+K1ySTp56xG/BrGvORjOp/q5LktvVUzwqjCTl8k09JLPKkcLHySLyaxMqvsOws0FqmSl84Zpy8LDjPSJRS4x4H2nofQentG0yRWOjRtQqfC1Mvv55e93V3JhPUdrw5OeSVavpC8X5wVFK+CR8UzFZI1cOa5MKnenUcdWn31rzQ9l1vbn013pGdO1MQ1bWok0K9qO609S8FPiTVun6rTOoa+0V6flFLKsaqicHp1PT1KiovtOtq7F1ctC2MyMhV3xUN9pPTdw1Pe6e1WqDpaqZevg1qdb3L1InX/ng+wtnGy2w6Mo4ZWU7K27onv6yePKov8ARovxU+/tUXLtNuOJmfJ8f2/RGpLlF0tBYbtUx/OipJFTxwa+7WC6WeRGXW21lE9eSVMDo892UP0BuF9tVulSG43WhpZsZSOeoZGuO5VMsjaK60G7KymrqKZOTsSxyJ96Kce99aTMvzlfGqGNyH0Vt12Nw2ikn1DpKLct8fv6uiTj0Cdckf8AN7U6ufLl8+PjweqiuK4zS1EsCIZGIRgyMK29o8lRP/mZIvZbpvxjPrpEyqIfInksLjaVInbbpvxYfXUXx2d54dX8yPs5ecvmyp8o+vhmkj9z9Eu5I5nyqTqXHYI/KUq974XTNMqfzKxyf/4PBblupcKtN5nCaTr/AJ6mBjUVcIqeJ7KdPa6EcX2tsx2o2jXvSwU0clFcYW9I+kmVFy357VTmh2jVNgodUWGqtNziSSmqW7mccWu6nt7FReJ85eTLpe6O1Y2/vgkhtdLDLF0siKnTOeiJut7cc1U+nK6sgt9HUVtXKkVNTRrLLI/k1qJlVPn36Yt3MWx+eNyo30VfU0k/52nldFJ9di4X70OJum1vlZ6TvVwr93c86qJajHZvvV3+J6NsV2WP1rULcLo6SGxQSbjnM4Pncn8m1epO1fYnHl9KqqKacy6bWIy8vorbVVsqRUlNNUSryjijV6r7E4nYf9Hmreh6X3M3vo8Zz5lJ/kfb2ndOWnTVClJYaCGih60ibxf61dzVe9Tc5XOM8ezPE8k6ufKGNuX5yVNHNSzPhqIpIpWfGjkarHp3ovFDBun6C6r0pZdVUa0t9t8NUzGGucmJGetrk4op8n7X9llToerSqo3yVdjmfuRTKnvon/RyY6+xes7WtRTd4cpbi51eWxwulcjWNV73rhEamVVTYegbpjPoyv8A/tZP8jdbN0Ru0DTa/wD1Km/eIfebVd85fEt+7usRhaq5h+c7qWRsixyNVj0XCo5MKi9huqLReo66HpqGw3aoixnpI6ORU8cH2TpzZ1Y7PfLheZKWKtutZUy1K1EzN/ot96qjY0XgmM8+aneMOxxycatbEeGMpvJfnVW22roZ1hrqaamnT+TmjWN/gpw1afoPqXTtq1NbJKC+UUVVTu5bye+Yva13NF9aHxrtY0LPobUjqLffPQzN6WknVOLo84VF/nIvBfYvWdbN+m7w5S1Rc6uj01JNUSpFBFJLIvJsbVeq+xDmOsdyanGgrf8A7eT/ACPQPJ0TG1yzfVn/AHLz7Oaq5TivMl6/uqopxkm5MS/OF8atVUVFRU5oqFN03equOpruq81rahV/8RTVM+Oned8ccOsTlyqe0V08SSw0VVJGvJ0cD1RfaiFay3VVI1jqqmqIUfwRZYnsz3ZQ+2thzt3ZPppE4fkvV3qeaeVwqut2mc/TT/7jDzUX83d3hypuzMvmXdOTR2+oq5UipYZJpF/Vjar3+CHoGx7Z1Nr2+yNme+C00mHVczPjrnlGz1rjn1J7D6905pyzaZoEp7NQU9DC1OLmtTeX1ucvFfadLt+m17vOVruY4Q+IYtB6olj3madvCp2pRSf5GnulluVsdu3GgrKVeyeB8f4ofdq680jHOsD9TWZJUXG557Hz8TcMlo7tSb0ToKumk62q2Vq/ihw71McZp4Mbyp+dW4pzLfZ6+5SLHbqGqrJGplUghfIqd+EXB3zbpJZItfXGl05QUtFT0KdDL0DcJLMnF646sL73h2KfWGz3TlDpfSdvt1BExuI2PllbzmkVEVz1Xryv3Ha5fi3TFWObc3MPgyuoaijmfDVwSwzt+NHLGrHp3ovE4bkPsvykdPW647Pa26ywxpX27ckhnx75Wq9EVir1oueXbg+OHoW3ci5TmHS3VtOO5CpkcUcadlCCQFQ0kgkgNLFWlgqWgAKF2lQGmRpdpjaZGlhqlnYcmE4jDlwnWHusc3YtNfLo+83Oq/k7O802mfl8XebnVfydnefTp+nl+x030lTpM3xjhynMmOHKfLl+V1HNheY3GR5jcYfPlQBwI5tdklFMTSyKJl8HDNknJiRSchcMmScmLJOQuGTeMjHcTj5LovEjVLkVjsy+w4+S9YvwnsQ4+Q3c8UsmSuSuRkMrZIyRkqZVbIyVIyBfJXJAAkEAACCTUCWlmlC4FmmZimFpdhYRzYXYVFPtDybdQJetm9NSPfmotci0juPHc+NGvguPYfFUSnuXkrag8w1xNaZH4gulOqNRV/lY/fN+7fMX6N5bmP1c+UvbvKGsXpvZfcZI2789vVldHhOPvODv9hV8D598n/TS37aNRSyR79Lbk89l7Mt/Np7XKngp9j1MMVVTy09Q1JIJmrG9q8laqYVDy3YJox+lLVfH1Mbm1NTcZYWq5OKwwqrGeK76+1Dy2r2xbqj/AN4rMZmHp1XURUlJLUTvRkELVllcvU1Eyq+B8n7Ktcyu22LdatypFfah0T0VeSSKvRp7MMQ9n8ofUHoLZpWwxvxU3NyUUeF47q8ZF/uIqe0+PoKh8FVHPAu5LG5JI1TqVFyn3odtJbiqic+aVc36HzwxzRSQyt345EVjkXrReCnwTqqwT2LVtzsytV8tLVOhjT56Z954orPE+5dL3aO/adtt1ixuVdPHNhOpVTinsXJ5hrDQiXLbpp27LDmilh85qFxw6SDlnvzF4HLTXN3VMT/7gq5ZeiaCsTNNaQtNnYnGlgRHr2yLxeviqniPlY6jy606bgdw+XVCIve2NP8AfXwPovKda4Tmq9h8I7TtQrqjXN4uqLmCWdWQeqJnvW/cmfaXSU7y7NcrVyw9j8lHTsMs921FPGiyQqlFTqqfFVU3pF78KxPE9k2j6kdpPR9xu0MXTVUTEZTxYVd+Vy4ZlE6utfUh0fyW3xLs0kRmN9LjN0nfhmPuwemaj1BbtN2xbheanzWlR6RrLuq5EVeWcHO9Vm9OYyRyfCV3lu14uE9ddPPausmdmSaaJyqq+HBPUnA3ez/Ut70RfIq+hZVMpFciVVKsbkjnj60VO3HJT6p/0x6CT/nBFn7GX/8AUj/TLoJVwuoofbDJ/wDqeudRVMbO74Jyd4o6qKro4KqndvQTRtljd2oqZQ+LtuGn49ObTrjT00aMpalW1sTUTCIknFUT+0jz6ZXbDoJf+cdN7WSJ/gfPPlBamtGqNZ2+ssVXHVQRUKRSSR5xvdI9ccUTqX7zhpaaqK5zHCVzxh9J7Gv4rNNf1NPxU8n8rv8A5rp6qn/yz1jY1/FXpf8AqTP8TyPyvV9/pdf5tT+MYsfUz+pHhZ/JS0xD5pdNS1DEWdZPMqdyp8VERFkVO/KJ7D2fXepabSGlbje6tN9lNH8HFnHSyLwaz2qdK8meSN2ymjRmN9lVOjsdu/n8FQ4flSQTzbMmOgRVjhr4ZJsfMVHIn+2qEufFv4q5ZI4Q+ZdY6zvmrri+svldJLlfg4GqqRRJ2NZnCfj2mbRGur3o26xVlqrJeiRU6WkkcqxTN60VP8eaHVnFT37NPLHAw9t2mbc7lf41oNLdLbLbJHuyzLjp5cpxTKfETq4cVxzTODaeSxpuC4Xm4X6qjR3o5rYadFTlK7OX96NT/bPAE4H1b5J0kXuJu0aY6VLll3csTMfgpxvUxaszsHm9d1FdKax2OvuteqtpaOF00mOaoick9a8j4n19r6+a0uklRcaqWKkyvQ0UUipFE3sx1r2qvP7j6r29wT1GyXUMdMiq9Io5HIn0bJWK/wC5FPidU4nPRURFM3PMlvdLatvel7hFVWWvnp3NcirFvqsUidjm8lQ+39Dakp9WaUt97pE3WVLPhI856KRODmexUU+Aj6+8mGGaLZg18yKjJa6d8WfmcE/FFLq6Imja8yOE4dT8q7TcSw2vUkDESXf8yqVT9bgro1XwentQnyReFLqj61N+Eh2rynJY4tmMjZFTfkrYEj70yq/cinVfJF40uqF/n034SGInOmlPN73eLjBZ7TW3KrVUpqSGSolxz3WJlfwPiTWe0XUeqrpLU1lwqaenVV6KkgmfHFE3qTCKmV9a8VPrTbI5U2W6nx+wSp+B8MKvE1oqI2Zr81no9z8nvaFdotV0un7rW1FXb6/McKTyLIsMqIqphV44XCoqH1OfC+x7K7UdL4/bm/gp90JzT2HLVxEVRMeZS+YPKF2m3P3R1GmrFWS0VFRKjKmWCRWSTS4yqZTijUzjHWufUeYaU17qLTN1jrrfcqp+FRZIJpnyRzJ1o9FX7+Zh2oyK/aNqdVXj6Sn/AHinWWL75D3W6KYtxTg58X6G2W4w3iz0Vxpfk9XCyaPuemT5o8rG3Mh1fZ65jUR9VRqx+OtY38/B6eB7tsgVV2W6Wz+wRfgeM+Vx+lNNL/Qzf77DxaWnZv4+684do8lzTkVBpGpvsjU87uUqxxrjikMa4wne7K+B2nbbrCq0hpB0lqRVu1ZJ5vTKjVf0fDLpMepPvVCdgUjZNkWnkYvxYpGO9SpK/J2nU2qLPpimp575XMoopn9HG5zXKiuxnHBF6jncqzemZjPHkvk+D6uGuq6mSerjqpp5Hb8kssb3vcvaqrzO+bINW3fR2o6WKNKlbPVTNjq6Z0bt3CrjfROp6dqcz6Rfth0MxcLqKLP2Un+RT/TLoP8A/kcSf91J/keqq/XXGJt8GZx5S73PEyWF8UrUkieisc1yZRyLwVFPgjaJYm6c1rerRGi9FS1LmxZ+jXi3/YVD67XbHoHH8I6b+5J/kfLe229W2/7R7rcbLUMqaKZIt2VqKiOVImIvP1octLTVTMxMNxPF5+7mWaVcWaext7N5K/HaavqoJvxYfXnJUU+RfJW/jMk/7Om/GM+vG/GQ8Wr+ZH2Y82s9BWrKr6Jocrz/ACaP/ItHaLdE7eittJGqdbKdqL+B8MXHU17WsqP9bXJMSvTCVcnavrOKmpr61eF7uqd1ZL/mb7pPqSOMPv8AVV5LzPEPKIoNaXC2zNtbIpdNRpvTxUiqszsccyp1sRepO9TyPQW13Uun7pTJX3KouVq3kSeCqd0i7vWrHrxRU7z7KaqOYjmLlFTKL2ocaqKtPVE81fnpQ0ctdXU9LB+dqZWwR971RE/E++NMWak05YKG00LEbBSQpEmOtetV9arlT5k1zp2i0jt2tfm7Eht1RWUldHGjfexo6XDkT1bzHLjqRcH1g/mp01Ve1FOPMnq+fPKH2mV9nrvczp6pfTVCRo+tqIlxIzeTKRsXq4cVXnxQ+cvPqrzjpvO6jpc56TpV389+cnb9tkU0W1PUqToqSLVq9M/NViK37sHR28z2aeiKaIw6RHB9PeTntJq73PJpvUFQ+pq4ollo6qRcySMTnG5etUTii9mT2XVFlp9R6euForGosFZCsSqqfFVeTk9aLhfYfIvk9wzSbWbGsCLiPpZHqnU3onov4ofaLOad6Hg1dEW7kTT58WJjHB8JaMp5qPaHYqadNyohu0MUqdj0nRF+9FPux3BT4rhc2Xbqjo/iO1Iqpj+sn2m5eCnbWcdn7NXPJ8/eUVtMuNmuTNNacqZKSZI0krKqNcSJlMpGxerhxVefFDwig1fqKhrEqqS+XOKoRc9IlU5c96KqovtOwbdpVk2s6kyvKoYnhFGefop3s26abcRDUURMcX3Lsi1ZLrLQtHcqprGV7HPp6ndTCLI3rTvRUX2nT/Kit0VVs9p65Wp09DWx7rv5smWqnjjwK+Sqqrs6r+z0lJ+7jNr5SP8AFRX/ANapv3iHiimKL2I6ufKXhXk5Jna3Z/qT/unn2OzmzvQ+N/J0XG1yz+ts6f8A4nn2QzmzvQ3rvmR9lq5vz51R/CS6r/1yb9481bPjp3m31fG6LVF4jemHsrZ0VF+1ealie/TvPfS7U8ofb+xBMbJdMf1T/FTzbyt+FBpj7ap/3Iz03Yu1W7KdMoqYXzJi/ep5h5XP6O0v9tU/gw+db+o/WXCnnDceSm6BdDXVI1TzhLgvSp146Nm7/id52tafueqND1lrsk7Iqx0jJEa5+4kqIvFir1ZPknZxrm46Fva1tvayanmajailkXDZWpy49Sp1KfSWnNumj7pEzz+oqLRMvNlXEqtz6pG5Txwa1Fqum5t08WqoxL51u+zXWlsR/nWmrl0beboY0mT/APGqmis95vemLh01qra22VTV4o1VZn1KxeC+1D7ns+p7HeEb6JvFvrHL1Q1DVXwzktqHTlo1DRPpb1bqatjVFTMsabzM9juaL60LGrqjhchIry+AqueWqqZZ6qRZZ5pFkkc7m5yrlVX2nuezrb4tltFNbNTW+orY6aNIoqulcnSbqcERzXKiLhOvJ1DbXs69wt3hkoHyT2euRVge/i6NU5xqvXzRUXrTuPMz1TFN2njGYdMRU9a2w7YZdbUSWu10clDZ95JJemeiyzqnLOOCIi8cZXih4+9TI9FQxOFNEURil1oiIjgxuMbjI4o4jsxgs4qFAAQCxUsFCSCQJBBLQ3C7S7SjS7StUszDlwnEYcuE60vdp+bsemP0hF3m41Z8nZ3mn0x8vi7zcarX4BnefSo+nl+x030lTpM3xjhynLm+McN58yX5TUc2JxjcZHGNxzeCVAAHKWqBUsR8VOSclSQqcjJACr5JRTGS3mBnq1+E9hgyZqtfhPYYDLdfilOSCAGEggBUkZAAnIIJAAEGoAAFEklSQMjS7TG0sihHIYpvNK3iaw3+3XanVeko521CJ24XKp7UyntNCimaN2FRTdPNiYfpHRVEVXSwVNO7fhmjSVi9rVTKfiZHqeIbENp2n4NnFsotRXyhoq2hV9NuVEuHLGi+8XuwqJ7Dvrtp+h0jV3untL8Iq4SdMrjjhD5VVqqmZiIaieDwDyptROr9ZU9mjfmC1wJvJn+Vk98vgzcTxPFEdxNjqq9Tag1FcbtUcJKyofMqdmV4J7EwnsNSjj6luNiiKWH195Ld/S56Bntcjsz2qoViJ/RSe/Z9++nsPZOs+N/J01fS6X1rKy61cVJbq6ndHLLM7DWuZ75qqvintPpdNp2iF/51Wj/7hD59+3MV5iObUOLtr1Emmtm94qWO3KmpZ5nT9u9Jwz7E3l9h8POU9w8pjXdt1FPZbbYLhBXUdM11TNLTyb7Fkd7xiZ7URF/vnhKuPXpqdij7pze5+THrWGzahqLBcZUjpLqqdDI5cI2dOCJ/bTh3onafTl/tFJf7NWWq5x9LR1TFjlbnC96L1Ki8UPzxbJg952ZbfKi1U0Nu1fDPX0zERkdbFxmYn89F/Od/PvOeosTVO3RzM45uHqvYTqq21Ui2WOK8UWfg3RyMjlRP57HY49ymrtGxXXFwnYyW1MoY1XCzVc7EYz14RVVfYh9I2vanoi5xI+DUtujz+rUydC5O9HYM1dtI0VRRK+fU9ociJnEU6SL7EblVJ3m9HDZ4/Y4dXhuuNgVXatMw1mnq2W518EarWU6t3el68xJ6uxcqv3HgzEVsmHIqKi4VF6j6T2ieUJStpZKXRUEskzkVPSFRHuJH62xrxVfWuO5T5vq6uasq5amqlfLUTSLJLI5cq96rlVU72JuY+IcPJ9z7HP4rNL/1Jn+J5D5Xq8dLd1T/AOWdx2Z7R9HWnZ7p6hr9Q0NPV09HGyWJ7ly12OS8DzLynNVWLUjdOLYLrS1/Q9P0vQuz0eejxnwXwPNaiYv5x1I5YcjyX9bQ2u6VOmrjIkcFe9JaRzlwiTYwrf7SYx609Z9JXy10d6s9ZbLlH01LVRrFLHyyi9nYvWnrQ/PNkqteisVUVFyiovI+hdme3/zSlitutmTVDI03Y7jCm9Jj+kZ196cfV1mtRZmqd5RzM45tLrDyf9R0Fc9dP9Hd6BVzGvSNjlanY9i4RV9aL7EJ0d5PuorhXRrqTorTb0XMmJUkmcnYxEyid6rw7FPoK2bSdF3OJH0mprWnD4s0yROT2OwpS67TNF2uF0tTqW2PREzuwTdM9e5GZUm/v8scfscOry3aXsEgmpUrNENSCoiYiOoJZOEuE5sevJ/bngvah0zyc9Wt0zrGWz3R6Q0d0ckCrIuOiqWqqNz38W+1DY7U9vE95p6i1aTilpKKVFjkrJOE0retGJ+qnr59x4T0nV1Ha1RVNE03fM8+D9FqqmiqaaWnqokkglasb43cntVMKi+w+XtbbAL3S18sullhuFveuY4pJkjmiTsXPBcdufYNmm3uss9PBbtWRS3CjjRGMrIl+HYnUj0XhInr4L3nuNl2oaLu0KPp9SW6PP6lTJ0Lk70dg8kU3tPPCMwZh4LpLyf9SXCuZ7oXQ2mgRfhFSRJZnJ2MRMoi+tV9in1DZbVSWS1U1utsKQ0dLGkUUadSJ+K+s0Fy2kaNtkCy1WpbWqJ1QzJK5e5G5U8Z2jeUElRTT2/RcUsKPRWuuMybr0T+jb1d68fV1mp32o4TGIOENd5UOr4bpe6PTtG9r4rcqy1Tmrn4ZUxu/wBlOfrX1HYPJF+Rao+1pvwkPmuSZZHq57le9VyqquVVe0928mXVdi05SagbfbtRUCzyQLElRJuK7CPzjxQ9NyjYsTRDT3DbEmdl2qP6hJ/gfC7198p9g7StoWj7ns+1DRUOo7ZUVc1DKyKKObKudjgies+OlXiY0sTFuYnqzzl3nYtx2p6X/rrfwU+5282HwZsoudDaNomn6+51DKaip6nflmfyam4vFfbg+u2bWNCKqK3VVr/8Vf8AIzq4ma4xHkQ+Ptpq52halXtuU/7xTrbF9+nebvaBWU9fre/1VDMyammrppIpW8nNV6qip6jr6LxQ9lCxyfemyPhsv0v/ANnxfgeLeVwv+tNNfYT/AO+w79s72jaNtegtPUNdqG3QVNPQxRyxLIuWu3Eyi8OZ5T5TOprJqOt0/LYLpS3BkMUzZegfncyrFTJ4rMTF+Zx1Xydj8lrWMKQ1ela2VrJVetTRZX4+fzkaevhnxPbdZ6YoNX6dqLTc99I5cPjlZ8eKROT09afefA1NVzUtTHPTyyRTxOR8cka4exU5Ki9Sn0Rs88oSNkENFrWCVXMTCXGnZnf9ckfb608C3rNU1b2jmnJ1LUmxDWduqHpQUkV1ps+9lp5URVT1tcqKi+Jj09sM1pdJUSsoobZAq8ZauZOH9huVX7u8+kaDaVoq4RI+n1Pa0Reqabol8HYUpcNpuibdCss+qbSqJxxBMkrl7kblVHeb3LHH7GI6vn7avsTqtK2qK6WCaW5UcMSJWorfhI3pzkRE/k/VzT1py8Sep9EbS9v7qunlt+ioZadkiLG+4TpiTH9Gz9XvXj6k5nzs92VydrU17PxGoUJYpjcpZFOjo9q8ldf/AJmL/UJvxYfXnJUPi/ydb7bLBr/z2811PQ0nmU0fSzuwmVVmEPpxNqmh1/51Wn/xv/Q8eqpmbkYjyc5fOdZsN11PUzyst1MiPlc9M1sfJVVTCmwfX2f0bR47fPYz6VTafoheWqrR/wCOHbTdEY/hVaP/ALhC95v+n9iJiHiWi/J9vDrjDNqupo6eijcj3wU7+kklx+rnGGovWvE+nETCIiJhE4IiHQa/bBoOijVz9Q00yp+pTsklVfBDy/XXlDtlp5aXRtFLFI5FZ59VoiKz1tj48fWvgYqi9qJjMfwOseUreYa7aR0FI9Ffb6OKmkc1eUuXyL4bye0+idmWrqfWekKK6RSM853UirIkXjFMie+Re/mnqVD4Vqah880k0z3ySyOV7nPXKvVeKqq9pv8AQmtLtou8+kLNMibyI2eB/GKdvY9PwXmh3uWNqiKY8mppnD6i2x7KYNcrHcLbLHR3yJnR7z2r0c7U5I/HJU6l9nd4emwvXPnHRejKfGfzvnkW5+OfuPatKbeNJ3iKNLrNJZapU99HUtV8WfVInV3oh3Ruv9HrF0qapsm52+eM/DJwpuX7UbMwzE4da2N7MKfQlNLV1ckdRealnRyysT3kTOfRtzz48168Idi2l6up9F6SrLnI5nnKtWKkiVeMky8vYnNfUh1TVW3PSNmheluqXXiqT4sVImI8+uReGO7J8x671rdtaXla+7SpuNy2CnZwjhb2In4rzUtFmu7VtVrEZZ9nL3T7StOOkcr5JLpC9zl61WRFVT7q/VQ+CNn9dT2/XWnqyunZT0tPXQyyyycmtR+VVT7BZtU0O7lqi1+2VU/wN6yKpmJiMt3I4vlrbr/GzqX+tJ+7jOhZO37X7lR3baPfq621MVVRzT78U0S5a5NxicF9h03J7KeUfaG6eT648lL+Liu/7Tk/dxm08pD+Kq4f1iD94dI8nbWumtN6BqKW+3mkoqmSvllSKVy53dxiZ4dynP28a+0tfdmtfRWa9UlbWSTQq2GJy7yokiZXl2Hhmmrf5xwy5/1PC9lt9i07r6x3OocjaeGoRJnL+rG/3j19iLk+7c9i5TqU/OVHHveyHbfHZrdT2bVyTSUkKdHBXRpvOjZ1MkTmqJ1KnE6au1NzFVPNqujzdk2t7Eam/wB5qL5pmemjqqp/ST0ky7iLJ1vY7HXzVF6+s6to3yfr3Pc43aqmpqK3MXMkcE3Syyp2Jjg3v+495oNouj7hAk1Lqa0KxeqSqZGqd6OwqGh1Vtl0jYqeRaa4R3asT4tPRLv5X1yckQ403L2NiI/ZzzOMPQqamhpKWKmp2MighakccbeCNaiYRE9h4H5W6ZtemF/p5/8Acadv0HtbsVy0vT1upr3a6C5SvlWSnWXCxp0i7iY+pjvPNvKX1VYtR2/T7bFdqSvfDNMsqQSb+6iozGfAlm3VTfiJgp5xLqOxzZi7XrrnPVVEtLbqaPo454253515J60ROK96HL1FsN1naJXLQ08N3p05SUkqI/HrjdhfDJtdku2el0jZIrNdbQr6WJ7nJU0b0ST3y5VXsXmvrye2Wja9oe5sRUv1PSvX9SsasKp7V4feei5cv26p2YzDczMS+W6bZ1rSSoRG6XuySIvBVg3Me1T612U2u82bRNDRajndNcY95VRZOkWJqrwYrutUQ5jtc6U6LpV1PZej7fPY/wDM6Zqfbpo6zxSJbqqS8VKcoqVqpHn1yLwx3ZONy7d1EbOyxM5dc8q6tg9CWOgcqLUOqJKhG9aNRm796vOybNdkmn9PWamlulsprldpYmummqYkkaxVTO61q8EROWeany9rrWNw1jqCe63JUbI9Ejjij+LFGnJifj61yfTezzbHp292SmS93OmtV1ijRs8dS/o2vVExvtcvDC88c0NXKLluzFNH6tzExDqXlA7LrNRaaqdSafpY6CWnc1amniTEUkblRu8jP1VRVTlwxk+ZXn0r5QO1OyXHTUum9OVsVfJVub5zUQrmKONqo7cR3WqqicuSZPmp6nXTxVse/wA3W1yY3GNxdylHHR6EFXBwcFQSQSAABBYkgloUJIJCrtMjTG0u0sOlLMw5cJxGHKhOtL22ObsmmPl8RttWfmGGo0z8vi7zb6t/MsPpU/Il+y030lTpUxw5TmTHDefMl+U1HNgcVcWcY3HN4KkOIADm1IIJI+MZAAFgVLAMlkUqS3mBkqfznsMRlqfznsMRlu54gFQGVgVLAAAQSQAUAAIAAGwJIJAlpdpRpdoGRFMiKYmlmlhHIbKqdZbpVXmpgaSayzhkVwRxjBFZmyL2k9KvaYCwiUwyOkKbxQjIMMm8SjjETkNM/SL2qOlXtMWRk1mWcMrpFI3jHkrky1hn6VU6yHSZMORkuTDNvEtkMGS2SDkdK7tK9IvaYclcmsyzhn6QjpDDkZJlrDP0hO+px8jeGZMOR0mOS47iOkMG8MjMmGbpCN9TDkZGVw5HSqvWRvGDIyTJhnbIqdZPSrjmcfIyXJhlVxG8Y8jJFwztlVOsnpDj5JyMmGfpA2QwZLZBhyOlXtUOlXtOPkZNZkwyq4xuUo5SMmWohfJKKY8kooXDOx2OsyNlXtOMilsjMmHI6Ve1R0q9qmHIyazJhmdKvaRv+sxkDKxDJvBHGMGWmZsipyUt0i9pgyTk1mTZZnSL2ld4xZGQ1hl3i3Sr2mDICsjnZG8YyQYZOkVOsOkVesxgDJvFkcYS2QrL0i9o6Re0xZAzJhlbIvaN9TFkkZMMm8S2Re0xZGSjJvdY6Qx5IyTMmGTeI31MTlIyZawyOkyY3KQ5SrlJlRylXBxUjQQSQAJIJIoAALEtIDQqSSCWhV2l2mNpkaWHSlmYcqE4jDkwnSh7bPN2XTHy+I3Grvk8feaXTK/lsRuNXfJ4+8+nT9PL9lpvoqnSpjiSnJm+McV58yX5LUc2FxjcXcUcc3hlUABzakAGHxwAAAABYhvMkBWSZcv9hjDioWZzOQABAs0qWAkgAgAAAACgADQEkNJKJaXaQ0s0IuiGRGkws3lPULDsW1pebbSV9Ja4Uo6qJssMktXG3eaqZRcZVeQzFPOWZl5jujdPZmeT7rf9aC2s76xP8jT6w2O6k0lp+ou93db0pYVa1UhqFkcquXCYTcJFyiZxEpl5jgYMytM1NSy1EscUDHySyKjGtamVeq8kRE5qdcGXE3Runsum9gWr7tCyesjpLVE5MolXIqyY+q1Fx7cG8qvJrvzYlWlvdrmkT9VzZI8+3CnGb9EcJky+fnIRg7brPQ9+0jVJBf7dLTby+8lT38Un1XpwXu5+o6urTpHvcaTLBgtgybptbBYLlf7hHQ2iimq6qTlFE3K47fUnrXgMEy0+6N093tPk5akqKdJLjX26gev8ll0z0791MJ4qRe/J01LSUyy22tt9zVE/NNVYZF7t7gvihz31vOMmZeEYGDa3iz11nrZaS60c1JUxfGimarXJ/wC+01+5xOmFyxYGDcWGw3G/XCKhs9DNW1cnxYom5XHavYnrXgemw+T7rWSm6R8Ntikx+adWJv8AdwTH3krqijnKbTxrBU7HqrSt30vcPMr5QS0k2MtR3FHJ2sVOCp3Gi3S+SxLDgg5NPTvnlZFDG+SSRyMa1qZV6rwRETtO6S7JNdNXjpevzjOfeYT25wSaojmZdBcVM80TopFa9OKLhcLkwOQrZkZAwQMjJbAwBUFsE4KIBOBgiqAvgYKZUBfAwBBIRC6NBlXAM7YndilHNwDLEC7kK4CoILYGAqpLScDBFyF2kIhkRCtCIWa3JkZHk7zs00ddrzqG01EVjqq21NrIVqJOgVYli3038qvBUxkZxxliasOirEqJyKbp9n7Udm9mXQd2bpfTNF6WVkaQ+a06dL+dZnC/VRT5IvNluNnqFgu1BVUMufi1ESxr95m1di7HAitpsE4NhbbdNcbhTUVKiLUVMrIo0c5GIr1XCcV5cT0+PYHrpfj0FE3vrWmqqqaOc4Xbh5BujB7Ink/61X+Qtqd9Yn+R1PaFs6vehIaGS+eaflqyJEkEyyKm7jOeCfPQkXKKpxEkXIdGBdyDBXXKmCcGRrcnbdF7P9Qaxkd6Ft75YI1xJUPckcTV7N5ea+pMqSZ2eaTXjm6hujB9AweTbelhRZ77bIpccWNikkRPbw/A6pq/Yjq3TtNJUspoLpSsTLn0DlerU9caoj/DJiL1EziJY3sPKcDBmdHgrg7OmWPBO6Z4olcqIiKqquERD1LSGw/VmoKZKmenitNM5MtdXKrXqnakaIq+ODNdcURmUmuI5vJ90jB9A1Pk3XlsWaW+WySTHxZIpI08eJ5drPQGotHyo2+W6SGJy4ZURr0kUi+pydfqXCmaLtNfCJSLsS6fgYMitCNOreVMDBvdNaYvGpa9KSx26orZuapGnBqdrnrwanep65bPJy1DPTo+43W20Uip+aY2SZU71TCfic6rlNHilmbkQ8G3SHIe3X3yedVUEDpbdUW654TPRROWKRe5HcPvPIbnbaq2VktLX00tNUxLuSRStVj2r60UUVxXyki5E8mschBlchjcgdYY3EEuIIqCpYqGkAAgEkEtCgAAFipYKkkgBYXaWaVaWaWHSGdhyIlOMw5ESmqXrsTxdk0wv+sIu83OsOFPH7TSaWX/AFlF3m81kvwEfefUpn8PL9jpZ/BVOjTLxOI85Ey8TjPPly/J6ieLE4oXcUcYeKUFSxUMNWADD44ACqAAACxUAAAAAAsACAAAAAAAAAVLAsA0lpBZpoWaZGmNpkaVHJp1w5FPrrYxtJ0xaNmVlor7faKmraZJY1he5VejUkfu5REXHDB8hRLg5kMq8EyortxcjEseeX6C6W1VZdVQVE9grm1sUD+jlc1jmojlTPWiZ4HSfKT47J7j66im/eIdc8ktc6UvvH/jrf3SHY/KS/imuP8AWKb94h4aaIt34pjqc6Xxm1uXn11sA2bU2nbJTX6506PvlaxJI+kTPmsS8kTscqcVX2dufnXZXYmaj1/ZbbLHvwS1CPmTtjZ79yeCY9p92InFEThnkejWXNj3I80jjxaTV+rbPpO3pV32tjponLiNMK+SVexrE4qdU07tm0ff7hHQwV1RSVEq7kSVkKxNkXsR3FPE+adtuqZtTbQrpN0qrR0kr6Olai8EjjXCqneqKp0JHEt6Smqn3uZNU+T9Cb/ZqG/2qott2po56SdMPZJ+Kdip1KfFG1jQ8uh9VzW7edLRyJ01JM5PzkS9vrReC+PWfT+wHVc2qNn1MtbIstdb3LRTSOXKv3URWvX1q1U9qKaPyorI24aBhujWItRbKpq7+OPRSe8VPFY19hysVVWruxJPGMw+WLBZqq+Xijtlui6WsqpUiib617fUnNV7EU+3Nm+ibZoiwso6KPpKp6ItVVub7+Z/+DU6k6u/J4Z5K1ibU6oul3mZlKCnSKFV6pJVXKp691i+J9F6tvMWndNXO7z4VlHA6VGr+s79RPauENaqudvdwR1aPW20vTWj5WU94rHrWKm95rTx9LIidq9Se1TJovaLprWMj4bHX79Wxu+6lmjWKVE7cLzTuyfD1yuNVcq+ora6Z01VUvWWaVy5Vzl5nI09eayxXqjutukWOrpJUljVPVzRfUqZRe86dzpmnGeJtS+1NqOgqHXtifS1CNiuMSKtHWY99E/sXtYvWn+KIfEdyt1RbbhU0VfEsNTTSOimjXm1yLhUP0Fstxhu9nobnS/mKuCOoj9SOTP+J8qeU3ZWW/aE6tjaiMulIky4T+Ub8G78GL7Tno652t3UtXWHt+wzSVHpbQtvn6NqXG4wsqambHFUcmWsz1IiLy7cqdJrvKFgg1AsFNamy2WOXo3VCyqkqszhZEZjHrRD17RVVDdtDWWencnRT0EWFTq+DRF8FPiyt0pd6O/v07JQ1C3RJPN2wpGuZF5IqdqLzzywas00Xaqpu80nhjD7H2jaVt+utIVNFK1j3OjWaknRMrFJjLXJ6l6060U+Dnwqi4VOJ+hlH0VmsVO2qkRIqClaksirwRI2cV+4+Ptl+h3a+1jJ0jXx2aGRaiskThlqvVUiRe133IiqNLVimrPKCqcPQfJn2bNV0esL1AisZ+jYnJzXrmx9zfavYcryl9pC0dNLo+yT/lE7f9ZTRr+bjX+RT1r1+rh18PRtq2uKLZzpBvmjYkuMrOhoKZqcG4TG+qfMbw+5D4mr6qasqpaiqlfLUTSLJJI5cq96rlVX1lt076reV8vIhwXmLBleVPS1CqNMjYlVOCKWYnFD6s2LbMdI3/ZnZ7jebLHU18yy9JMs0iKuJXonJcckQzcri3G1Jnjh8oujVOaEbp7P5SOlLHpTUNmpNPW+Ohglo3yyI1znbzukwirlVPH0bxLRMVxEwZY2xKvUT0S9h9NbANnek9TaAWvvlniq61tZLF0rpZEXCYwnBUTrOv8AlI6K09pOn077nLbHQrUvnSZWuc9XbqR45qvaviYi9TNe680zwy8GbCq9QdCqdR9DeTloTTeqdPXip1Bao66aKsSNjnPem63o0XHBU6zvOrthNgu01uZYoIrNBHI51XJHvSSSMwm61EcuOeePV6yTfooq2JM8HyA2FV6g6FUTih9x2fZFoe1woxlhpqx6J76WszK93rXPBPYhjvuxrQ94gcxtlZQSrymoHLEqez4q+1DPereccWuL4bVpGD0vazsvuOga5jnuWrtM67sFY1uOPzHp1P8AuXq60TzhWnenFUZhYlREMqMVGq5OpFIRD6J2DbNtL6s0RU19+pJZqpK18CObUyR/Boxi4wi461JVVFuNqSZet0GyvQ01tpHT6Ztz5FhjVzt1UVV3U48z5T2wWqhtW0a+UFrpY6Wippkjihi+K1OjZ/iqn3XG1scbGsTDGoiInYiHQb9sm0bfrzWXS526WWtqn9JLIlZKxFXCJyRcJwRDw2b2JnalHw66PBTdPWPKA0pZtJ6uobfp+ndTwPoWTStdK+Rd5ZHpnKqvUiHD2UbLbjr2odUK/wAxs0Mm5LVubnfX5sada/cn3HuiuNnb8jaebJCq8kUOhVOpT7XsexbQ1phRH2lK+XGFlrZVkVfZwangbC4bJdC3CBYZNPUUPY6lzC5Pa1Th3qj81zL4UdGUwe77WNhtVpyllu2m5Za+2tRXywu/PQN7eHx2+vmnr5nhr24U70VRXGaViWNEM0bcqUwZY+GV9SmojMrMvpfYDspt0lnpNSahpmVclR8JS00qZja3PCRydar1IvDHE90ut4tdlhp1uldS0UUsiRQpK5Gbz14IjU6/YTpxkLNOWplLhIGUcKRY+b0aYPnDbo25x7X7dU17Z0taS0iUcjs9FjfZ0iIvLO9nKc+R8+Im/cxM4Zh9J3i7UFmoH1l2q4aSka5I1lmdhqKq4RMku9G3q2Ze2kuVBInDKNmjf+KHn/lHKv8AokvP28H79D5T01qu96Wr2VVluEtNIzKbi+/jXKYXLF4Ft6beU7UTxMTh2rbM6wWzXtTSaSt0dv8AR67k8kLlw+dFReCKuGo3lw9Z9MM2q6Mip4kq9TWxajcTpOikV6b2OOMJ2nxHV1U1XVS1FQ9ZJ5nLJI5ebnKuVVfapETlyiZU9VWni5ERVPJZh+g9iu1FfLXBcrVUJU0U6K6KVqKiORFwvPjzQ8C8r1V6PSydX5Uv7o9Q2E/xSac+yk/euPLvK+/5rd1V+MR5bMRTfxHllIfNruZCIWcSxMqh9CHfL0XYtoF2uNS9DUK+O1UiJLWSN4KqdUaL1Kv4ZPsy20VHaLdDR0EMVLRQM3I4o03GRtT/AN8zzbycLLHa9m1NWI1Emuc0lS9etWou61PBM+04PlNanms2i6e10j1jnu0qxyKi8ehamXp7VVE7snz71c3buxHKHCZzOWyuu3LRNvrZKVKusq+jXddNTU6vjz6l4Z70O+ab1Ba9R2uO42Wtiq6Z/BJI+aL2Ki8UX1Kfn+rj1XycdTyWXX0FulevmV1TzZ7erpecb/FFT2nS5pKaaZ2eazGIy775RWzKllttRqyxQJFUwrvXCCNMNkb9KidSp19qcerj81dGucH6JVcEVXTS01Q1HwTNWKRq9bVTCp958O2vSr6naNFpiTOfSfmMq9e4yRUcv9xFU1pK9qmYny/8LTXh7b5O+zWno7fT6pvcCSVs6b9DFI3KQx9UmPnL1did57DqrVFp0pa3V99rG01Pncbwy6R3YxE4qptYYo4Yo4oGIyONEbG1EwiInBEPjfb5qqbUO0KvhSVVoba9aSnbnh7z84verkXwQ4U51FzM8k5y9+sW3DRl4r46PzmqoJJF3I31sHRxqv1kVUT24PQ7pQUl1oJ6G408VTRzt3ZYpEyxyL/75n57dIfXfk36lmv2hHUlZKstTa5fNt5y5VYlTMee7insNXrEUU7dPkTGHz3te0K/RGqn0cavkt1Q1ZqOV/NY88WL62rw8F6zUaF0tWat1LR2egw2SZculcmUijTi569yeK4Q+mPKZsyXHZ42va34W2VMcqL/AEci9G5P9tq+w615KFoalLf7y9qdIskdHE7sRE33fizwO1F6dztzzXPB7LpPTVs0lZYrZaYEjhamZH7vv5ndb3L1qv8A6Ide1nta0rpSufbqyqnqbgz85BRx9IsfqcuURF9Wcmy2p6gk0toG8XSBUZURw9HTqvVK5d1q+zOfYfDL5ZJJHvkke+R6q9znLlXqvNVXrU4aezvs1VykRl90aJ19p/WcMjrLWKtREmZaWZvRyxp2qnWnrTKGj2y7PKfW9kllpomtvdKxVppuXSY49E7tRersX2nyTpHUFTpnUlvvFHIqS0kqPVEX85H+uxfUqZQ+96aaOopoqiB2/FK1JI17UVMp9wu2+71RNKcpfnXUwuhkfHI17JGqqOa5MKipwVFOM49S8oayNsu0659CzchrmtrmIn9ImH/7bHr7Ty9yHupnap2oeqicxlhcUMjijjLqqVLFQ0gAEAkgBUgAAAAqxJQsBZpdpQs0OkMyKZmKcVFMiKWJdaJw2lBWvpJmyRr75DnXS8yV0bWyOTCGgRxO8dd7ONnyfQo19yiibcTwlklccdylnKY3Kcpl4668quKkuII4SFQAjVgAw+OAAKFgAgAAAAAFSwCgAAAEgCAAAAAFSwKBLSGkmhdpZpVpZpUZmHJh+McRhyoS0sy+sPJH/gnfv68390h2Tyllxsmr/wCtU37xDrPkj/wRvv8AXm/ukOyeUtx2UXD+sU37w8dX1H6wn9LxLyZY2u2q0arzbTTqnfjH+J9e1D1hp5JE5tjV6exD4w8nq4tt+1axukXDJlkpl73MVE+/B9pYRybr+SphS6z5kT+SUcn5z1EiyyLK9cvk9+q+teJjabXUtsks1/uVtlarXUdRJTqi+p6on3YU1SJxPdTxZfSnkiSu831NDn4NHU0nt+ET/BD1LbTG2TZTqhH8ko1eneioqfeh0LyULXLT6XvNxkbhlXVtijVetI2cV8XKnsO3eUJXNodlN4aq4fVLFTM9eZEVfuRTwV8dTER+Tf8AS6r5KkbU0le5U+O64IxfZEz/ADU7B5SEzodlNejOUtRBGvd0mf8AA6Z5JdyY6g1DbFX4SOaKqRO1HorV+9ieJ6Pt0tb7xsqvsMDVfLTxtqmonX0T0ev3Iou8NTmepzpl8POUmP46d4enHgGNVV94iqvYh9GObD7l2IyOl2TaWV68fM0TwVUPKPK6jRJtLS/r7tSz2ZjPbtndqdZNDWK3St3JaeiijkTsfuZX71U+fPK1uLZdTWagY5FWmo3SuTsWR/8Akw+dp5zqJmPzb8mn2N7YZdGwpaLzHLVWPfVYnxcZaVV54Trbnjjw7D3dm2jQDqbp/Tyb+7+b82l6TuxunxKrizHLnmem5pqLlWfNImYfQG0DadcdoVbHpbR1LJFR1kqQK5/52p7/AJsfWvXhOOOR7Npu02jZpohzZpWxU1HEtRWVGOMsnWvt5IncdO8nvZ6/TdoS+3eDF3r406KNycaaFeSepzua9iYTtNLrK8N2pbSqHR1tmX3O0Erpq+aNfz6x/GwvYnxU9aqvYeevZqnYt8KY5kcPenm84utt1hti1LV3iht0r6ZV6OF0jkjhgiReEe8vBV61x1qpr9Q7GdZ2ajfVSWxlXA1MyLRTJMrU9bOC+CKfUeudT23Z3pGOpbSIsUatpqOjhxGirjOPUiIiqqmp2UbVaLX1VV0XmL7dcaaPpeiWXpGyR5wqouE5KqZTHWhrf17O1TT7sERD4mkjVF4mI928qDRlNY9Q0t7tsTIqa69J00bUwjZ24VVT6yLnvRe08MwemiuK6YrjzbWjTifb/k98Nj9g/wC+/fvPiBh9v+T5/E/p/um/fSHHVfL/AFZ83kHlcJnVtjX/AKg796p4GicT3zyt0X3XWLs8wf8AvVPB0TiddP8ALpSeb6+8lr+LGT/tGb8GHVfK8/MaU+0qvwjO2eS81W7MeXOvmVPBp1XyuvkulvtKn8Izy2/qf+V8my8kv+Cd9/rzf3SHqOvdTUuj9MVt6rkWRsCIkcSLh0si8GNz616+pMnlnklr/wAFr+n/AF5v7pDm+VW2Z+gbeseeibcWdKifZvxn2kuURVqNmf8A3gcqXiF+2wa0u9etR6aqKGPPwcFEvRRt9XavtVT0/Yntlr7heqawaunZUedL0dLXKiMeknVHJjgueSLzz254fNhtNO9Mt9tyU6KtR53D0aJz3+kTB667FNVOMMzw4vvDVlipdTadrrNXtzT1USx5xxjd+q9PWi4U+Abxb57ZdKygq27lTSzPhlT+cxVRfwP0Vf8AGXvPhPbRuJtT1N0ONzz6Tl28M/fk82kqnMw3LpDeZ3DTWv8AU2m7XJQWK7zUNI6RZVbHHGvv1REVcqir1IdPMjF59x7YiKuEk8n6M0ciyUkD85V8TVyvrRD5b2ybRtV2XaPebdar7VUtFBIxIoo0jw3MbFXmmeaqfUVv+QU+PoW/7iHxft8XO1vUXqmZ+6jPn6eiKrk5SeTWUs172la0s9FdK+Wqr6qRtKlRKiZjiyqqvBE5JvqfbWn7TRWG0UdrtsKQ0tLGkcTU/Fe1V5qvafIPk6rE3a1ZFl6+mRvesT8H2HelmSzV/mmVqEp5ejx87dXH3mtZ4qaI5FPm+aNq+3C7S3uqt2kKjzK300ixLVtaiyTqnBVRVzhmeWOPX6jr2kNuGrLNXMdcqx94olX4SCqRN/H8x6JlF8UPKlRcJnnhM5JYnE9cWaIjZwr9DbPcqa8WijuNDKklJVxNlid2oqZPjjygtHw6U11KlCxIrfcI/OoGt5Rqq4exO5ePcqH0P5OiSpsntXTZwskzo0XqYsi49h515Xro1fpdvDpUbUqvbhVj/wAUPHYjd3ppjlxXPKXzZ1mSNcKimNxZh74bfTmxDbBbo7LR6d1ROykmpGJDT1ki/ByRpya5f1VROGeSnvrPNrhSsenQ1VM/D2rwkavYqdR+dzFU7bs6v93s+p7Q213OqpYpK2FkkUcq9G9FkRFRWcl4L2HluaWKpzTwlmYw+0tW6dotVWCqs11SVaOq3d9Ynbj0VHo5FRe9DwTWHk61sEUk+l7ilaicUpqtEjl7kkT3q+1EPZdqerZNF6XddYKVtU9KiOHonPViYeq54p3HL0Dq+h1rp9tyt6OiVr1ingeuXwyJzRe3tRTy267lunajkPhS5UFVbayejr6eWnqYXKySKVqo9q9iocdnND6X8rKwU7rVaNQRsY2pjn8ymcicZGuYrm57cK1f7x80N5n0rNyLlMVQ1E5fbuwf+KLTf2Un7155X5X6/C6WT+bVfjEeqbB/4otN/YyfvXnlfle/KNLfZ1X4xHitfUT95Zp8nzk7mXi+MhXHEvEmHop9CObrVyfd2yuJItmmmWs5ejoV8UyeHeVrK5dQ6eiz7xKOV6J61kT/ACPY9iNe247LNPuYuVhg82f6ljVU/wAEPM/K1tD30en7xG1VjidLRyr2b+HN/wBx586zw1ExP5uUeT5r6ze6ImdT6vsc0f5yOugVP/EQ0XWdw2T2uS87Q9P0kSZ/K45pPVHGvSOXwb959CrhS1V4X3S9MOXvPmexUzF8qmpbwwyunl9vQKv+J9Mp75yetT5F09qCJ3lGsurXIkFTeJYkcvzX5iT/AAPBpYnFeOjL65bzb3ofnne5HTXivleuXyVEr171ep+hicFTPUp8FbQ7Q+ya1vlvkaqdBWSo31sVd9i+CoXReKYaodbafQ3kjzO9I6mhz7xYYJPaj5E/xPnnB9O+SXaXw2W/XV7cMqJ46aNe1I0VV++RPA9GonFupa3pe2NjZNleqEenBKJ6+1MKn3nVPJgaxNm0qs5rcZt7vwz/AAN5t6uLLfspvW+uH1KR0rU7VfIifhk6h5KdeybSt6oM+/pq1JceqRiJ+LFPJRH4eZ/NhzvKnkc3ZvTNYvCS5RI7uSORfxRD5IcfZnlE2mS57Lbg6Bu9JQyxVmP5rVw7wY5V9h8a7p6tJ4HSlLOKoi8j7w2aPdNs60zJIuXrbafP9xD4Tp4JZ5WRQNV8sioyNqc1evBE8T9AdOW/0Xp612/h+SUsVOuO1jEQ56yfdhirm+bPK1iRNWWWXrkoXMX2Srj/AH1PAnntvlV3FtVtBpqJn/EaGNjvrvVXfhuHiTztb+XT9notcmJ5RxdxjcV2hBUsVI0gBwAAAASQSFAAALFSwVJLSpYKuikopXIyG4lkyTkx5GQ3ldylMjJAMgBUyyAAQjVgAj5IGgs0AAAAACAAAAAKAAAASBAAAAAAAADSSCTYkuilGl2hGVinIjXicVFM0a8TUMy+s/JD/gjfP+0G/ukO0eUnhNlFxVeqeD94eSeT9tK03onTVzo7/PUx1NTWdM1IadZE3ejYnNPWim32z7XdK6q0FW2izzVslZLLE9qS0yxphH5Xip5K6Kt/tRHBPJ4Ba6yagr6erpZOjqKeRssbux6LlF8UPvHQmp6XV+lqK8Ubm/DtxNGi56KVPjMXuX7sH5/NkO57NtoV10JdH1FtVs9JLhKiklVejlROv1PTqX8Tvftb2MRzTk+iNs+x73XVj73ZKmKC7q1GTxTJiOpwmEXP6rscOxeHI8z095Pmqquva27Po7bSovv5emSZ2P5jW8171Q9Y05t90bc6dnpKaps9Rj30dTEsjc+p7M5Tvwbyp2xaAgiV66kp5MfqxRSPVfYjTz03L9uNjH7Huz5u2abs9Fp2x0dptrFjpaRiRsRVyq9qr2qq5VfWp83eU9rVlzvNPp2glR1PbnLJUq1cos6pjc/sp96r2HL2keUGtVSyUGjIJ6bfRWuuE6IkiJ/Rs6l9a8fUfPUkyyPVz3KqquVVVyqqdNPZqpq3lfMnjyd/2N6xTRuuaOuqHKlvmRaas9UTl+P7FRF8T7ajdDV0iKixzU8seUVFy17VT70VD84ukPW9k+2a46Mijttyhfc7Kxfg4t/EsH2ar1fzV+43qbO89+nmRwds155P10juEs+kZKepoJHKraWeXopIfUirwcnryimx2W7Cq23Xmnuur30yR0zkkioIndJ0jk5LIvLCLxwmc/j6Dattug7hAj33haJ/XFVwOY5PBFT7yLxtv0Jbqdz4bs6vkROENJA9VX2qiInicN7fxsY/YxT1eh3K4U1st9RXV87KekgjWWaVy4RjU5qfB+0nU79X6yud6e1WxzyYhjXnHEiYanfhOPrVTsu1ja5dNc/kUTPMLKx2UpWuysipyWRevu5J6+Z5c52VO+ns7qNqecrPFfrPavJ32dJqW7enbsxFs9BKnRscnCpmTjj6reCr7E7Tx60x0s9zporlUOpaJ0iJNNHH0j429aozrU+o7Rtu2f6dsEVvscFySnpId2Cn813d5UTrdnmq81XtLdmuKcURxlPu2/lC6/bpXT/om2TYvlzYqIqLxghXg6T1KvJPavUeP+TNcIabaUkEzkatVRTQxZXm7g5E78Ip5pqvUldqa/1t3ub9+pqpN5UTk1OSMT1InBDg2q5VFruNNXUT+jqaaRksTuxyLlC27UU25p6k8eL6w8puzVtz0TQ1dHE6WOiqlknRqZVsbmKm/wByLjPedD8l2w10urqm99FI230tLJCsyphkkjlTDE7eCKq9nDtO86I2/abu1CyLUcjrPcUZh6vYr4JF7WOTOM9ip4m8ve2jQ1ppHvhu7a6RqfB09FEr1f7cI1Pap5oquU0Ta2Tg6Z5XtZCzT+nqLeTziSrlmROvcSPdVfF6Hy2q8TtW0nWdZrbUs92rmpEzCRQQI/eSGJOTM9a81VetVXuOouU9dqnd0RS2ysXifYPku36G5bPVtW8nnVrnexW9axyKr2P8VensPjlHHZ9CavuWj77Fc7VIiSNTckik/NzRrza5Oz8DNyjeUzST1fXu2PZvDr200/QVDaW7UW+6nlenwb0XGWP68cE49R4Vb9gGsZq9kNY2gpafPvp1qEkRE7UYnFe7ger6c8oPSVxpo1u6Vdpq8e+bJEssefU9vV3ohzLxt50VRQOfRVdTcpUT3sMFO9mV9bnYRDy25v2/diGPdl3/AEfp+l0tpugs9BlYKVuOkcnGRyrlz19aqqqeJ+V18h0t9rU/hGcrR/lA2iWmr5dVunpqp9Uq09PSwLIyOHcTCZ61zv5VfuTCHQtv20Ox64pbEyxy1Ln0kkyy9NCseEejMY8FLZtVxeiaoXg9D8ktP+C19Xtrm/ukPXtWWCg1LYau03ViyUlS3DscFaqcUci9SovE8f8AJJXOk756q9P3SHb9uGr7hoyw2q6Wro3yekEilhl+JLGsb1Vi+CceoxeiatRinmeTwzUOwLVlFXyMtMdPdKNV+DnjmbG/H89jlTC92T0HY7sWksN1p71qhWProHb9PRtwrI3dUjn9ap1InJeJu9ObfNIXGBi3V9TaKjHvo5ollbn1Obn70Qz3vbzom3wudQ1dTc5ccIqane3Pe92EQ6VXL8xsYT3er0PU17o9OWGuu9xk3aWkiWR3avYxPWq4RO8/P+/XKe7XetuNX8oq55Kh/wBZyqq/idy2pbULtrypaypRtJa4X78NFE5VRF+c9f1nevq6k5nniu4nexZ3VPHnLXMyZGrhFxzwpgyXY7idonEtYforpypjrbBbKqFUfHPSRSNVOtFYinzttu2Valu+uKu8WCgW40lduOVI5Go+JyMRioqKqcOGUVO00ux7bc7Stths2oaeartcXCCeDCywJ8xUX4zezjlPWe1w7adn80CS+n2R8M9HJSyo5PZung2btmqZiMscOT5vqbDf9lWqNP191hhbWKvnUUccu/wa/CxqvLKovUq80PsPT17otQ2ekudqmbLS1LN9i9aL1tXsVF4Kh8ybdtpunNYW+mt1opqmpnppuljuEidExvDDkRi8VRfXjknM6Ts52k3rQtbJJbXNqKKVcz0c2ejkXtT5rvWntydrlqb9uJnhVB55h63tN2D1ldeKu6aRlp1jqZFkkoJndGsb14r0buSpnjhcYOu6Q8n7UNZc2e6ZYbZb2r8JuyslmkTsYiZRO9V4dinpWnvKD0lcIWelI6201GPfNkiWaNF9T2/4ohsLjt30NSRK6CuqqxycmQUj0Vfa7CHPa1ERs4XhD0W20VJZrXT0NDFHTUdLEkbG5wkbUTrX/E+M9u2sotYa1nmoXNW2UbfNaZ30iIvF/tXl6kQ2+1HbXddWUststsbrZZ3piRm9mWoTse7qT1J7VU8fe7J0sWZt+/XzajijJy7ZST11dT0dJC+apnkSKKJqZVzlXCIntODk5FJUS0tRHPTyyRTxuR8ckblY9qp1oqclPRE8Wn2FQ7D9Nz6KtlsutNu3WCH4aup3bkiyrxd6nIi8Ez1IdK/+Hy7Wu/0VVarvQVlHDURSr06LDKiMei9SKirw9R13RnlBX21Mjg1BTtvUDeCTK/op0T1uRMO9qe09asG3jSV3lgglS40VRNI2JI5YN9MvXCcWqvWp5PxFucxxY/JvtsulbjrLSPouzvp46haqKbencrGo1M55Iq9adRytlmioNC6c8wSfzqpmlWoqJ8YR0ipjDU6kREwbvVd+otL2CuvN1WRKOkaiydE3feuVRERE71Q8E1d5RqyQvh0la3wyKnCqrcKrfWkacPFfYcaIuXKdinkOX5WGoafzG06dilR9X03ns7UX82xGK1mfWuVX2HzYzmneZrncam51s9bXzyVFVO5ZJZZVy5yr1qcZj+KH0LVG7piluIfcWwz+KTTX2D/3jzyvyuuNXpZP6Kq/GI2GzHbFpDTmgbLablUVqVlLBuypHTPeiLvqvPr5nQ/KB15Y9bVVilsE1RIlJHUMlSaFY8K9Y8c+5TzW6Kt/nHDMsQ7lsC2XWG7aVZqHUNGy4y1ckjIIJc9HHG1VZnCc1VUXmTt22V2G0aVn1FpylS3SUb2+cU0blWOSNzkblEXkqKqcuGMnL8l/WDqm1S6Vnp5lWl6SphnYmWpGq8Wu7F3lXBy/Ko1Oyi0rSafhd+U3GVJpk7IY1yni7HgpJm53jGeH8LxdX8mTWzKG51Ol696JFWv6ajVV4JNj38f9pEynrRe0+gdWWCh1Pp6qtF0arqapbhVT40bk4o5PWi8T4AZM6ORkkblZIxUVrmrhUVOSofQOzrygnUlLHQ6zppqro0RrbhToiyKn9IzhnvTwNaizVVVvLfNZhpLx5P2q6WudHbXW+vpM+9m6folx62ryXuyevbGNljNBtnrq+WGqvNTH0bnRp7yBnPcYq8VVVxlfUbKDbFoGaFJfdDTxfzZYpGOT2bp13VHlBaVtsTkszaq8VP6u4xYYs+t7uPginKar9yNjCc3bNr+sotGaLrKpj0S41LXU9GzPFZFT43c1OPh2nxRDUSQVEc0Uisljcj2u60VFyi+JtNa6wumsL0643abLlTciibwjhZ8xqdSfidf3j12Le6px5utNHV94bNNYU+tdJ0dyiViVWOiqok/kpkTincvNPUp1DbNsoi1sqXe0yMpb1GxI3JK3EdS1OSKv6rk6l9i+r5j0LrS7aLvHn9nnRN5ESaB/GOZvY9PwXmh9J6X2/wCl7lDGl6Sez1P62+xZos+p7ePih5a7Nduraoc5jEvMbF5P+q6uuYy6JSW6mz76Z86Srj1Mbz9qofTelbFRaZsFHaLaxWU1K3cTPN681evrVcqdWqdsOgIIVeuo6aTh8WGKSRy+xGnku0PygpaumkodHU0tIjkVi3CfHS4/o2J8VfWvgSvfajhMYj/g4yxeU/rSO43Ol01QSI6Kges1YrVynTKmEb/ZRVz619R1HYTrOPSWtWJWypHbbi1KWocvJi5zHIvqReC+pVPM5JVc5XPcr3quVVVyqr2qU3j20W6Yt7vydd3ww/Repp4qqmlgnYyWGViskavFHNVMKntQ+YdXeT/e6W4yyaXfTVlvc7LIppuiliTsXPBcduTV7MNuFw0xSQ2y+wSXG1xJuRyNdieFvYirwenqXl2nt9q2z6GuNP0npyOjXrjrInRKn3Ki+xTwxTe08zsxmHLGHTdkexaosd3p75qh8D6inXfp6OFd5GSdT3u5KqdSJ14XJ7TfrvSWGz1d0uUqRUdIxZZXL2J1J2qvJE61U6DfduGh7ZA90F0dc5kThDRwvXP9pcMTxPnXaltSuuvKhsMjUobRE7fio435yvz5F/WX7k+8tNu5qKs18IIomeTqus7/AD6l1NcrxVpuy1kyybufiJyYz2IiJ7DQPUs9xicp7pnD1UxjghxRwcpDjLoFQQRoABkAAaAkgASAAoWKgKsSikACwyVJCpyWyUBlpOQRkBUggBAABWsABHyQsVLNAAAIAAgAAoAAKAAAAAAAAAEgQCSABJAKLNLNKEmhdFMiOMRKKVHI6QbxgyWyMs4Zt4s2Q4+SclyYcjpF7SekXtONvE7wybLP0hTeMW8N4ZMMu8XbIcfIyMq5LZVTrCyL1qpx94bwymyzOkK7xi3hkZawy7xbpDj7xO8MmGXeHSGHIyDDktkVCHSL2mDIyMmGRXEZMeSuQuGZFLI4w5JRQYclsilukXtOLktvFMOR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Why card withdrawals and wagering requirements matter (short answer)
Something’s odd when casinos push huge bonuses but cap withdrawals low — that’s not coincidence. On the one hand, bonuses grow sign-ups; on the other, low withdrawal limits and high WRs trap money. On the face of it, a $1,000 bonus looks great. But then you realise the WR is 40× on D+B and daily withdrawal limits are $500. That changes the expected value dramatically.
How wagering requirements work — the exact mechanics
Observation: WRs are usually expressed as a multiple (e.g., 25×, 35×). Expand: The two common bases are (a) deposit only (WR on D) and (b) deposit + bonus (WR on D+B). Echo: Always check which one applies — it changes turnover by a large margin.
Formula (practical): Turnover (total bet amount required) = WR × Base, where Base = D or (D + B) depending on terms. If you play multiple games with weightings, effective RTP and required bets change — see the next section for example calculations.
Mini-rule: If terms say “max bet while wagering: $5”, you must respect it. Violating max-bet clauses can void winnings. These clauses exist because big bets can clear wagering faster; casinos limit that route.
Game weightings and effective wagering — what to test
Wow! Game weightings matter more than people expect. Slots commonly count 100% toward WR. Blackjack, video poker, and roulette may count 0–10% (sometimes 20%).
Example (numbers): You deposit D = $200, get B = $200, WR = 30× on (D+B) = 30 × 400 = $12,000 turnover. If you play only 10% weighting games (e.g., most blackjack plays count 10%), your effective turnover in real bets = Required turnover / weighting = 12,000 / 0.10 = $120,000 in actual bets — practically impossible for most players. That’s why game weighting kills bonus value.
Mini-case A — The “card-first” player
Observation: I once tested a 100% match with heavy blackjack play to see if low house-edge games help. Expand: D = $100, B = $100, WR = 30× on (D+B) → turnover = 30 × 200 = $6,000. Blackjack weighting = 10% → required real bets = $6,000 / 0.10 = $60,000. Echo: Unless you’re a high-stakes grinder, this is a non-starter; the takeaway is simple — don’t treat card-weighted bonuses as cash.
Mini-case B — The slot-focused fast churn
Hold on — slots count 100% almost always. Expand: Same offer, but you play only slots. Turnover = 6,000 real bets. If your average spin is $1, that’s 6,000 spins. With a 96% RTP and variance, you expect to lose roughly 4% of the turnover in expectation (i.e., $240) beyond your starting balance, but short-term swings dominate. Echo: That’s doable for casual play; the key is bet sizing and patience.
Comparison table — practical options for card withdrawals
Approach |
Best for |
Typical WR & Base |
Pros |
Cons |
Deposit-only bonus |
Card players who like table games |
20–30× on D |
Lower turnover; fairer if card games count |
Often smaller match amounts |
Deposit+Bonus (slots-focused) |
Slot players, low bets |
25–40× on (D+B) |
Big nominal bonus; slots count 100% |
High turnover if you prefer cards |
No-deposit / free-spin offers |
Try platform risk-free |
50–75× on winnings; low max cashout |
Test without risking deposit |
Almost impossible to cash out real sums |
Cashback / low-WR VIP deals |
Regular card gamblers |
0–10× or cashback applied to balance |
Realistic cash extraction; lower WR |
Often behind VIP tiers |
How withdrawal limits interact with wagering
Something’s tricky here: even if you satisfy WR, withdrawal caps slow or split your exit. If the casino caps withdrawals at $500/day and you clear $10,000 in bonus-derived winnings, expect a multi-week cash-out. That matters because long delays increase counterparty risk (e.g., document requests, account freezes).
Rule of thumb: If (Potential Win) ÷ (Daily Withdrawal Limit) > 10, you’re entering a risky time window. Always read the maximum cashout for bonus winnings — some casinos cap the maximum withdrawable amount from bonus play, sometimes to a small multiple of deposit.
Where to look on the site — a quick checklist
- Is the WR stated as on Deposit (D) or Deposit+Bonus (D+B)? (CRITICAL)
- Are game weightings listed? If yes, note % for card games vs slots.
- What is the maximum cashout for bonus wins?
- What are the daily/weekly/monthly withdrawal limits for card/eft/crypto?
- Are KYC/verification steps clearly stated and do they require original documents or certified copies?
- Is there a clear licensing statement with a verifiable license number and jurisdiction?
- Support contact methods — live chat, email, phone — and dispute escalation channel?
Placing the recommendation in context
Okay, check this out — if you’re using bank/credit-card routes (the most common card withdrawals), you want a casino where: (1) WR is applied to D only or slots count 100%, (2) daily withdrawal limits are high enough to allow timely cash-outs, and (3) KYC is straightforward. For a hands-on example of a platform that lists full terms, game libraries, and card-friendly processes, see this operator here when you need a starting point in your research.
Common mistakes and how to avoid them
- Assuming advertised WR is “on deposit only” — always confirm the base. Avoidance: read the T&Cs line that says “wagering requirement applies to”.
- Playing low-weight games to clear high WRs — you’ll multiply the real turnover. Avoidance: calculate effective turnover = nominal turnover / weighting.
- Ignoring max-bet rules while wagering — a big bet can void your bonus. Avoidance: keep bets below the stated max while wagering.
- Failing to verify account before withdrawal — KYC delays are the top cause of payout waits. Avoidance: complete KYC immediately after deposit.
- Not checking withdrawal caps — large wins can take weeks. Avoidance: pick casinos with realistic limits relative to your bankroll goals.
Practical play plan — 5 steps for card-withdrawal success
- Read the bonus terms (base, WR, game weighting, max-bet, max-cashout).
- Run the numbers: Turnover = WR × Base. If weighting <100%, scale the real bets required.
- Set a session budget and bet size to reach turnover without violating max-bet rules.
- Complete KYC right away (ID, proof of address, card/photo instructions).
- Track your progress; if withdrawals are long, contact support and document every interaction.
Mini-FAQ — beginners’ questions
What’s the fastest way to clear a wagering requirement?
My gut says “max bet and hit it” — but that’s risky. The safe route is to play high-weight (100%) games at consistent, small stakes while respecting max-bet limits. This spreads variance and keeps your account in compliance. If card games are only 10% weighted, they are the slow route; avoid relying on them for clearance.
Do cashback offers have wagering requirements?
Often cashback is real money and sometimes has no WR, especially if it’s applied to balance as cash. But read terms — some cashback forms are credited as bonus funds with WR. If it’s listed as “cashback credited to balance”, it’s typically withdrawable after minimal or no wagering.
Is it safe to deposit with a card at unlicensed casinos?
Be careful. Card deposits at unlicensed operators expose you to payment disputes with less regulatory support. For Australian players, always check licensing and independent audits where possible. If a site lacks verifiable licensing, assume higher counterparty risk and consider smaller deposits or alternative operators.
Should I use crypto instead of cards to avoid WR issues?
Crypto can speed deposits and sometimes withdrawals, but WRs still apply. Crypto-friendly offers may have different limits and faster processing, but they also reduce traceability for disputes. Weigh convenience vs regulatory protection.
Regulatory and verification notes for Australian players
Here’s the critical legal context: Australia’s Interactive Gambling Act restricts certain services into the Australian market, and while not every offshore casino is explicitly blocked, playing at an operator without verifiable licensing (e.g., a recognised Curacao license number, or better, a Malta/UK license for EU/UK markets) increases your risk. Always confirm licensing information and look for third-party RNG or payout audits (e.g., iTech Labs, GLI).
Quick practical tip: do KYC proactively — upload passport/driver’s licence and proof of address immediately. That avoids last-minute requests when you try to withdraw. If the casino drags KYC beyond a reasonable window, that’s a red flag.
Final practical checklist before you deposit (Quick Checklist)
- Confirm WR base: D vs (D+B).
- Note game weightings for card games (blackjack, baccarat, roulette).
- Check max-bet during wagering and max cashout from bonuses.
- Find withdrawal limits for cards and estimated processing times.
- Verify license number and any third-party audit badges (RNG, payout certs).
- Scan support responsiveness — test live chat with a withdrawal scenario question.
- Complete KYC documents before you try to cash out.
18+ only. Gamble responsibly. If you’re in Australia and need help with problem gambling, contact Lifeline (13 11 14) or your local support services. Set deposit limits and self-exclude if play becomes uncontrollable.
Sources
- https://www.legislation.gov.au/Details/C2004A01362
- https://www.acma.gov.au
- https://www.itechlabs.com
About the Author
Sam Turner, iGaming expert. Sam has 12 years’ hands-on experience with online casino operations, bonus math, and player advocacy, and has worked with Australian-facing platforms on compliance and player education.