{"id":2484,"date":"2026-10-22T06:34:37","date_gmt":"2026-10-22T11:34:37","guid":{"rendered":"https:\/\/prueba.seguvid.com\/?p=2484"},"modified":"2026-10-22T06:34:37","modified_gmt":"2026-10-22T11:34:37","slug":"pari-sic-bo-total-neuf-sur-betify-combinaisons-de-des-et-regles-a-verifier","status":"publish","type":"post","link":"https:\/\/prueba.seguvid.com\/index.php\/2026\/10\/22\/pari-sic-bo-total-neuf-sur-betify-combinaisons-de-des-et-regles-a-verifier\/","title":{"rendered":"Pari Sic Bo Total neuf sur betify : combinaisons de d\u00e9s et r\u00e8gles \u00e0 v\u00e9rifier"},"content":{"rendered":"<p>Le pari \u00ab Total neuf \u00bb au Sic Bo consiste \u00e0 miser sur une somme pr\u00e9cise obtenue avec trois d\u00e9s. Pour les joueurs fran\u00e7ais, <a href=\"https:\/\/euro3lys.fr\/\">betify<\/a> permet d\u2019examiner les jeux disponibles, mais la r\u00e8gle affich\u00e9e dans la table reste prioritaire sur toute explication g\u00e9n\u00e9rale. Voici les combinaisons qui donnent 9, la diff\u00e9rence entre combinaison et r\u00e9sultat exact, ainsi que les points \u00e0 contr\u00f4ler avant de miser, notamment les conditions de paiement et de bonus.<\/p>\n<p><img decoding=\"async\" style=\"display: block; margin-left: auto; margin-right: auto;\" 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5zIKfhyrA9vwB7YU9HMRq6DZAoZ6h0YjWb5KbdHQdRbDR3Kfv4Ofa9p4\/fJiG1LntsG3qO9o\/VFVJy5ox9yNxMcjvzy4E5XkfX6uPLNnEPfreU+A8GKyniGAJJpajRk73hX8YUTXeFUBTBBVXqaPk9NUeQGv27O6RnqHJpcUzIfh5P+dbq534tpvmBCk2livXcLXjBPdoQdLFL47B04apAVYpY7+B7b5HGGXZwXzo0fiqg6kscEvPhF72CjRYOqup1TtrjOXI2CQTOHS8MKbdDRqaGE0DT9D5t6hpzeR99gYNaRAdTc3D9d2Kah4IF0nUo+x0Rs9XCZ4TFjIqxt\/n7qbxzaECUYLBnwT6r4sAgWcPZerM9ABP+GKAtzcvPMcAo3Gj7mXzjA5Bhs\/S0ikUXwSuEBorVcbuipbl5WMNIbZhC+ihJqTL4fLE9HCDhYkx7Wf9XnIz7L+e4vF\/e9BwoMLBUCETrmpMRFjQWnqJgxP5svZV\/+usM3gI9eaoJYK3tZzJT4NCrinQykYnlKzcevd1DpxcKkzo8\/BTyHeozIOrcqfW2rfiLefRv++76Cxk+qYONw8ZJHB6XHA6TNvAOAjbLPOf3RXoJxc5YHJnl4uzIuTO+vZKzMQ2959df+SECkzaM0WbKcGvG07JhRJRdQsyt6+0V7\/z9B8LLDaOdfytXkUF4VgKZyhtmakCfFsTFZd44\/7wlzQC+fMakgyCX6LHEXlETUL867\/huTs23jFNMVi7E1Mkxd3Mo5YgOdUt6xVRvXuxyH8mR2Qg\/62egf75ZYbNk5TD7u+m4bGj8gk56keRgZsb0OaA9O63ntjAnC41mJxwNWcbxy3oYHuIv7LNC6p0TR6ZrBWOQTiiZ\/Eisud\/ndfVvizbD\/V3D+aGDog4nlP+J5KgnnA8CEi5roykz7kW6MQ3YofZb7l1fBWL5M6GrTlqv7AnuQiXu5RwA9i9jiAglMtuISajTCzDcRC5LOpdE1BIKAOj1HJd5Q2v6CmY5kZhQY3ErxFEH1zjz\/+tRqeS2ksuMT2ANy9bvFnLZyJ9e7betUmXnu4zyeQibqP3orDlQ5uv39whxzrrN+sHCwYvf2fXlFZmXFK3c5w3PmBbW1McGZNysGvzu1cYOO8t4w20Hu5JfaI0ADG26+E7Ml9tKYgiyy1KfszD2isR3mW0W+eMX\/OcFst3gG95sdUw9d3rZsy\/9B\/Y40om4pUJtvtQRIoep4dhalxstYgwZE2fsKSPqsJTxBVgl59apeLUdwVj+xyIMH2gDKw50Gif0JtYWlFx1u2EFAvORX1V+QNFsUUmQWXQjV0ml9XPtn6MkJrBIHs\/pq5G9aPYIM3oYlHcZI\/IGslHi8qmPa4WaHecT2W94MpYG4L\/RNc+UOZptQaq+d4aTOimmtKGP+VDMcvDMcvDDuRC9ObcpeSOGxEiSbCWInSD1eFeTn09Axtv4YM74WXWY+fXh8mXj0t3hmOThBJb+fwtDDxhWV+Y4Ap8M3ARasO5H0JJ+qlqijlh5lvDV4Z6tasK2Z7R3Nyxu1Y09erhHIm5H47bydy8SqvzDC5GDTwzHLxknd2izqrF6fuLvmR8p44HMXgpcnH3lrj0lLlMwL5MLVXalGgcpGGY5d+oT+SOKyN8YpMCS2xPG84emwCnJzFnr641pHygX7O7t2E3SJxhbqlOWQAYVrzUN3bTp+Qwvf3jN3lVfh3DVWhFzsfeY7nhHBY1waxpiw0lop\/Uby8KnC8LziCJ2upc9RenCOKv7+EE\/IUU8HYerwNmSxaz46Vf0d1t7b5kPryamlcIr1VVoEW6IzuH4ReJaJeD93hlnKB+fr154FvAbqqiKX4CRqhsvk6m+mfJsxppdgb0oQxjZCc337bxfvFXJcQO0aTw7kJdrGlpefh9LvBYrJNaibAHkfgl090+k\/QvGU88dEPOgArMJebGFk2x+Dljg2BHHeMXRP0he12T6BXvvs5KxwN4bahDFvcen9otwrMzLeQo+rhvqnUqlvifqcKKzHKMPNlIPm4UZdPewv5jjqZyPx+FQtdEgWg4p2JCWX5CzEcsNxtGuVzbsUXTdGuYJ2GVae2Y5MZOF3nsV3RfBAqq\/McvGSa9eeyTRTFDqfl+NR4NkXkFTFfnfDMlDRVkTPuTWAmkCc\/ZopuqL0Pztu0ccvBO9njaItX6A7Y+YNEUlHs1t+cw8oj42Qoes0cxiqwkdtvJNGjqm\/HTV7DftFXPNe69w4w9Hsk+eR5PywN1w9KZ8JHG5O3LtbeCWx4dCD9d43v5GYZhsx5hjvEAsXFDDaq\/DtDKd2j9Oj9F6euFa\/NstbeEC46vLcuAGeH31hx+QKJcVc3+MuJstKxFKVhpwdTIlEdo5Isuqod7wXcoeyhFSD8jl\/1Zme6M1DTt+Tek+zbDUuRXdbMF54AW9xe+aM5aqnwPccL9VUeJ01KsGCuH6kbVq1atWrVq1asCrAx07men0O\/L7ZIkSJEekc8eXq3lRu5nqIOnTp0hjUDPYFSBjt1IvM0JF\/KqWUTQKQbL8n30epthDPK3N9Gt43ZK9J8MRYmE6ZE8SvfCpbUzjnOC01fx1LnfmSk9BNtQpt8dfwGJQpsG75Jvjq9zDayDd+LcpdHfHK9kQ1iMntunWJ7wMTGu6CR\/A0OMuxOJD91+\/FdxZjLs0ZIhrB2M78W5S7E1vsbvqhvNGep2ocR+Tu5VOX65iWg25wLCNEeUbvf\/orb70AAP7u0QdCdgA0h\/Ya6fVCp7oCUOwgAAAq7w7CAAD+YG3DwAAADYADNvlNLW9FRtMBJx8IF5+i96KbhW\/RNENYGunkdWY6L3QsXoXRgjD96KZYG3wBRm1dkIcuCnHobpmisjM2kepPcfsnLTCyARNcf3Wsy6X0VAWa1cqogBD7\/oH4csCfFurDn9w05Qxf50X50DL0+4CKN+LC\/Bura4ASASIHbxFYZgMYlnHQ9CtfZ8+vjQ2C7xpusUoPayNucIHgvTrUxxxx4I3eDeWnA4v6eAk92IrQ\/5nJNcaljovqXKlG7SPGcrgae0nCa5g\/Iv9KDSiVFA02W1eMWU1cXdwLShDfIhS2+ZbwP3udDX\/vVbEaCaXhdDP81qDDQoHBg5x0VXXF90FndUHmzaFFlqOlslIB26bhwuEFYG3\/Q75dNZ2XUerktZb\/4jndXr9TFtEadM9PMnciHt9C9fBoZ16oWSLmQGl1uPGuqHAkwc2h9QXKdvS0czNArSfNlGw2R8gZ1uTdrK4l3Svcz4hYkRogZ30HdUsbMQr1XkTnXarx1pTPzZzKA5VE9eDR4uKMLF5MX\/ynG72j+CPh3BmIjYlKRHKN+80Yck74Z5XQQUn3DFHs8EG+pJlWBPkRVVD9Ybs\/d7n\/1+Pu2y8hs6NAsCqYobGdbQ7x44di69bcKaVYWVD95eZChKBtFKZ4bLDvBVt+2\/wbu5RyaKcFLJtB9sBYoUsxD698+6GrcNAAkNQ8Gw2YuxtZ5Ao37hqSP74pexIlKu2ORDvM7TYHwJwx6AJFnA34msMEjfeN60PBZI6rO0879t\/SupjZqAt0Z2QmB\/zRaQfOc9vD+gx1Gd6QiI3i2fd46Zpxlj7MSHgED7mKb\/AAHR0iWGRdx+pknWyOtfRcWbWguzLA3zHusMvvHJf0Qt2t5MJwAj2tANIWJBGD8O4E4QjfbMKp2MWzIJ3tEsCWCSJnalUIaee8NkYde3NttesTmOzwB3yXMIqTGZCTz3YQS5XnMDEuJWlwtw2zDKMwAJO0id1po+sSpdww3ngm4uOtoB9IVpc7Yr5iL5K\/F\/V1G58wvWUjC2Qfdg+UalLezgAZFjjtLIPNmMqNzDCFyMOoNwL+OONcLdHNG+YcAbEtblPNvS3V\/Eo21\/KjsdZrbYhzHBSKyCCh0aZ4vxGWmh3227CxI3CsM0Bvm\/hkGOUAwa3OQnVJ\/h1saN+MmFWDmVGHSypsepnqG5rBI7seNSvb4ZF1en4op4tc8jNeKZaFAINuNYRWJg1ZxKSQZ4Z6Wb4FwOMc3ykRR5ogsErS9Gm5gfUSHkMlgZKDvdwsrHghiAB9MKd1EbfnFUxOZSa9VUbD5se0K443JGkIQcBj0+JZXU4dB078K\/CQcUP\/jW++MjmL012teaDqKAn4gIOg08+TPINe95aqHNGtXEYywniuOLAbFU8uMX9S298UjutPh2CycWBz\/WZQsG6Ksf\/JLZL+kL+rFcLE+sEBbzhKdf\/fGW7f5qvp1VxUUtJMaXmIX2Uo8QGcc+sLTGoYjvN25WYVwQ5bzMBkTHJfQkKzM2Fa3OF+e\/4wrkrfobgL\/9whhu\/I0hvqfWJ\/qkcXzM1K2vuujG30dOa7jH0s7sSRYwwjp\/9KrmofBgQFDARAkATUHylDRPI58gZsaxESXpH6JD8xfAiUBf0liuT4+RBywBlEkoOw0ftX7RJuTBjo0wxyqSr5ispl8mc2LN4T0GAlp1C5+exUs7hKD9MsaiHodY2OWRwwFW7mh87IYd63fDWua\/BBAZ5vPVo\/tpWwSJwmtfMVT2x+GxqKhXPeWJCvfnL8cEL6yPo4qtTbsKKeuRHJXMwtP8WdR32tOigcS1t7uk7ZAYAc3pNjrFuD4WDKrZOwhUcfBMyG3IUuJsivZgiHg1J0jFzGBv8E09Bdrl\/avKB7tWwVZ6h31EYFDCNHasEHsEStgHZ\/os37Fz9DBh+f2+ULp2iAAcG5PcMFtqhKlw+5L6UtlVBQCOjzMYwmNHggAKMKPxdGkgqsiL1XjQFSwt8asSgafAELB3fL0pKCDboqxLdYnfzPNiurDgeb8erGzOCvFPkOEMUceWJn1E\/Stcr+vKEbOeff\/JtSevYyLPXZTmqtMlECUjldDn1XuPlswU5ZnYPBAQVwDtHEah9+YklOvAmXBB\/lhcXq9pt1p6j3qJ13U2+ghD8HpgQPYsRx+yfwOgHG86NC2t2WhKMz2DZCMZm1T\/WoSDmBFtPJb1HBQ8+dA07RmPeLMRGYB1P07MypMyuZPrgoQjsgVL\/QSa7qatK1BS5+1+ZifxppEgewejbLq8n7cQ4e\/nDukgpSRdqVf986hkvh0pXE9k1+qOwHv2XYVLX84JgIDg5nkOKmUCKv4D2VD9W22WeoYfT6y+FEBh4FwzcKPjTkWuHPenw8C1iSppv959jMqqrC2NXwc3ie1MqAnL01QLXAMEwBBYs4CRRZLGdlbIRXCcLvXVNy1UMIzhXnQ7+ZFtZEzQJH1rgxYrrhz9c+CBRcofF8XnEQjho1qnNm2cRUMcjfqe1cg9hW8VOLGIZmeXSdBgIPaYcYR+JRjhm9YjI3xP2tTGpSEfoqlhHGKSNwU4TIMJcXZ+TTJlrDy7Zz3NIhQdCvD4OCf5tOh7DVcXxIBgJVxWuOzLaHY9DnYv3tVVgVQr2fY5\/\/CR7Z5Krm93HFaWOASKm2zfjBszKVqbuSAWqgAB7CIQjOTMRhM4Ca6QYLKaOoGmwLUqracD6xRGtGeM8sSiktstd5DTUdOA4pNnKPEx4DK0HN3LANjGH1DLbRgr3F6KM6bllR2d5IGQ7SEF3lsa70w5U5LMYZj1CyqO5hTM4Hjmn7kmH9PPwRieSN5RIp50cP2ozRC\/REhrXVITmCdq9JjIsbqq5ELHsqEdh6UDAWeGt\/8GWyI9ttCBRVLSLhxGaY+VKBr\/JOKLyl8GSjKRRf0pP7c8o\/aZm2Tfw2DOthMsDnaFcIFbxaokitiGE9h+eI8gHcMgFax1KOcCqyx\/YsES0GBhtx0TaHkjlcTqbm9c2JVaP5YvofzYiMxlkb7RKACDdigKxUGGs4YErRrh6ev+O9bsM53c1IQkM2Y2kaPh1rPpWk5K0AGNKXF3ileZh5ufcziWr6\/j7B+2yM\/47YylT08wyY4SoUY\/gRwQM3emD\/Ea0Tdd835y6cKgjK18o+Oc7KLh8zdI8FmqxQVsWQ7hr9UGGwdJIUiZpXwsjBHIJBhshWurncrKl\/rAcvh1KztvLhq\/dcaf3yjkAHmQHt3wvUKg4lDp8WYAXCkRbJMy3KMiELMtuJ8oGEFC3liSGd0EfiOrNMVSNRbTd3aU2QN5fUynr\/oU3BCIXVJJ2mYrilU44bwUMq\/40Ap7UUzJdaWyfiiurZQpuZ\/\/dgaKSHr8g3U9wo3\/0aq8AuInTeKCgqrEWpD+DzRCBRS\/nAz0MCEVIMi47ZYOUg1SP9I3S5A1mLaX7wPSIxhpyrvTk6TCLONUbFkJ+8vMjLKANsv7VKbJUSbiMzOTm0aVytkuRqd3MvOkfrV2hmCNLq8Q\/YC\/todknSX8kcKpms3ZfgLcqRyfj2RB59EnDl9w\/bdpvPteEiiV17EDPePBP+c8hJqfqARYM0YyJ1YlbIfjxBUoEjp\/Hr0M\/xWcsM7AMvmdJBjr8a184mi0MDiTJs21qxQPf9ei5ZUXN73+jrm7xjTa4UWU5G13qmlJ5Ml+O3uov2gg2vvRc6do8czkOseu2z4Cni1pgEQDIDfC2Nf4xl0F5vgp3bjTgY+7nxg1NQqg4t\/1wcwT8VUyb\/jOK2u709aMZmHAKZgBaVZlbILKtgxvyXSRfc5JwCQ7a2wljp9jvsZ5\/UGoRsPviZ+R8BsMg7UwrNqRsTxUCym1+rCteX3o3SjNqOuXNwAtTf3b2mxpZUHc9\/nFFuDgLV9lgkkQ41ZNe0Ov18BKQwK97KNVBfhZb4DfkhVIZsOjLjrEC2+3IJXOEoKBYq1lid\/0pr8yrsld6jjhKOJXfaBmFNl\/il+ZjCACmJoHLTLYt9TUlXPQUvdQmaBFl98Fx3Zu4ATnyIpvYnCu6CubMB41OS\/JGRdGwIJtSw0pfqYrHcos9jaBpTBoStY6v\/IMfZIxwDy5e0wYky3wRtrru0E8ynRhMMV9DLiks8tSpjZvA\/R\/aESGQyGxOj72qS9Mi1ZsD8XIFjc3WRzzjVQecWidDfzS6bHsSG195SMvmUtc\/SwIqH1zQQkNsEAHvv\/2gTrAYimH3UD7KRc242dlYriwpLchAKOBRrD5QsmvWPWSMDDeUcPSm6YIIuTqDAWjRHCgDH\/8D+6lAPTC1ywdhkhyHwcGlrwHixaqTU9eYyca\/8oG4dF+xKFHTrGXN5lgCi+\/3bwwxc0nLrR536O9sTBcW98lWWxVtQ7uxbG6vp+MkM4y73GXVQUY6I4zLCg1zxcpbLHJigk5RLEQEN0OP+Nu6fiCEEXHS8\/fELKQszNHSDDlbmb9e4YkqSem8Rbi\/FU0+QfSZzrV858zBRCOXc60YRVAnwfgzEPbmX+qdVi2Fdy\/4Jq7EkdBlqK9nSfV5UTdDY5er8lF2mp2VgLK3BFVGloEEry2Da4plzKBEJmMaE4dKYRWt263OxmaUs2H0lNc3xryZsmQ5Qf5Mf02HREpNu+CtjqaDk\/vlkRmM7G1X1N4ZiFTgfN+PMzW6bggBYYEaIS4Xwi3WwTGZJxwheArhVciAyg1E9gykhO0MYHy05awYOr1vg+kgG6YYDNObotjo\/1oqBT9rwewHTSqrFXTTJ\/pyCWSKIiB2h4ApFXG0BDraL3ZD5LtI91R0FeXlr\/pvtNT1Jb8IrtdqSJKCiKEZA6TRuTd9iY1dRFcxORv6Bc9xRfvxp3Iw3bTRY\/xFIFz7cmUu\/tVR6q8fu1lB1nBRN8XlA6TJ5rEW\/51qh1GUk0iuzSbvGzI3m1OVBTEoH+v\/8+p7Zn2sRigu1OKLh7OTyvul6kyG64byN\/MqMSgZMhWrmdwdChb+1fxIt44RB7d6fhlyiGWAB3D9WJCerhUpvPFastm2\/dyFx2u6RQPUAk3Zu8nwz4cTOH7F5qsXZk2Uhrou7tOjnK0jOCN3R1cz03LkV0Cgk8IW8kP2SiWvDZ1RWOrNq10wPM89PRO5H3Ow67PzELLsI4sI\/WaBOrYrcY2CgsBl8U5pYVyOPMhwPY\/vJSmkO\/Fm9Es9K8PMfeXQH213Jkp9jrqvLFcG+xUP7M8daHUi6b+58R+0q8mBFRXG3zBFvFfAdLeWndoysc69wa2AaWmgpIKEMoryMBLWc7g\/ASyEMmquaUyIJMQt2zZxyUd7do5yrHa9nhn\/Q+5B3VSunjfUV6MqjmjVl8S6V\/2ae\/hgvFdj0vZaNQmRQhXZXl4g9ZDQFJFMv21Kvt+WV5ZkpP30TgPkGFIPjA+OmScY+El4eICSTAhERZGSjSm57FeeAcSFvt2qb3btAPZKspcvjfPP76LIidU3mO2gLE1jMI+OeWlwVJwrYJT35oIim58WuEX8ooOrQojzmuaNOyeRJVddkWjFxnh\/yQ0iP+o6uPqAawKyZIZ4toX6QJmmMyPiPXs57KgBONN5luO178RAcwD3ImMmuMUnqFFZc\/ABZVv18r3y7TLikm7fwEblixB7h3+aYmSi+Se3k9i2aJd\/pAqM1LU2j38GfkHjPrOIzzx0H\/Xhcb95+hMIrrmfcJCuU+RXyhGzXFoZshBa0M271gwKKK3zmvMe5voofEgqs\/pLqShutxtVnnvYoLsPhYYAVXB6HsewFJkjs+VC4n9PpTdm6atN+Quw6YBfuKxViwA2XnV3D4BkfPvqku5eoHNbE9o1cennqt17r1Z7DE\/kk3zMBS7kg5qmp2jdy5hna2Nv+vTwcsSG\/b7aRO8xMSK1Cz77KTfL5EhJ+0eHgYMLDmlUlyuxZB2qEnBiEK\/\/p8svGNfMsz2B+MktiI6Nj6Y20jKZzqNEjuw8ASd5TdjCRlakaOvROieXVw9VWz0FtEFYy72Foq9cWJg0S+zRgoJp6xwj91hfiCtnxBiLDWwbw7ZI\/ersnOAaQYW4Hb\/ERxBGwY7YYvnoKUMCMm79ssfXJkwDukDJwLGlc0Lj2m6w7MUuq5fiQXHYMSTfOSCxisThX+2qR8pXD9sQcQFC+jAUoY0FwX2z+VcjgN4g2sG0MTpt2OVeOoNu3qhEYEIhxA4EhjD5FWpsna9Xjixa\/G2bKfEdvxqf2hznkX21iGKd\/cMA8FpRfZ4Wc35E6ICwjJWNKvzUyvYmlcnjU1seTiTobNWaWH02RiwCfsVYZZNXm3x6gt6XAcP3gLIm8r69WFeyPMCLOcBVjysLW2mJAwEikNfdO+ZPLlJ5amnIY+8AGtwwEaUpxPJiHkb4FHoKrwz7ddLcYaay+3pg+O8FhD+imFE2k\/ARBs+DEv7\/8SothsgLnXN\/V9UCH6uGmbl8eCagBFMzEVSSgjTtuT6aim5say6XEwBz1HJOzjDdNsiAYnsjBnq8aJWPsop2siZxxDOaxKZLLyaOZjqgjxdMh82MYxr5Zr1sRirGssQDiMi6yk01D03K2i4VMoz1lbHTSgYg87lxlhknYEwKN1+ZE0k2aRu2cLa0shBeGZTfTBxUhcyW6NIqKgiZXY3Rl7ONMMcMI3c47RuMDmL7U6pt1G5h91yuFG2kfGjd8vfJN9XA6VkFrFVNtVol5MnlMLPvd7WNE1b6aTV5ywCRAosDu\/O7eHkH7B9qdeUgzMASllRdYFZeGfMcmjYtzP6U1Xwaw3bla10IN9VUCezYRHeIwGDOOFLjIv7yowrYvK+Vp4KO3PL+bS1g60MHCOvbZVsZ2+l\/wgev\/1xjpwvY6156osVzNZqE5\/KFYZrsyiZctVJZtslJwgv3qzD+loH7TcxQXS+Y\/Ivg28MveXJLsm9Mu3dgDwh0VTKzD24+FgwcIem+KgGYgGGm\/nldIjmuU3TouAg\/ujUZricVIyND80+0TEJT\/H44k\/c6YKrHwa8eyo2QWSfuEfPaYQFEJ7D5SZvphjIXwNkatAzzOyFz6B2WPonF6tz2ZpV\/DUB2aOAvkGAFLqOHvcPwKU5rJJfCJgqtI8juYdz5+m8A9eQuyoAVQga0av7Gdhh5qbUbS3KEUrSjChcwj\/gejP6ZnzlqdQQATVhAgs4WTJjIdGJhLIYeE187TsknascP4fPhvfHX0+vID2ZazKzzn8y1SdZrzAOGrPYwq\/ExDALhCKOBtia1Bikp\/x0Sau\/evrFUFoktiKz3BGEFWE9K\/0doaS+dOf1+\/DQwwRq\/vH1ZNJZBGSOdSK7UE0CmRYm4vjLo2x02EctZeji+yebRiNZ6C1b8RMol3l2la3BS6XsW\/8h6MrEGThsrie8m8uZCO8D+WEQHCNZidgBJxajpLS6Xku7LGO91yr+zz3RC5SQ8+IBaW4ZV2Ar33dNQRXvdGg1TYtZdVH86l+bHQiL8xbM2eqyIyN8oQUD6HJTIO5Y1KqwZ9T1nwv9b4Mtd4hwa\/BnTcy04LakV+PhqOmQtEhtoAgt\/U54rcmlqdOdp0djM+sOjQNd0jYj2l4UdOS9wkaLdbrkGD\/lCiqctaaDvye0h4jDEar1HSe5W8ub7PR1v7shzwyW8APMY9fJ5LM4YnOw6qjyGMazGEtTMvWUvxjyFRzfJGokx3TVbhevVqUQnRLcrj1FIEH4Kx42sVVtHwZowotjDLhP4141xeM7iprCkkTPfbnvL\/JvaVhbA8eAwWKLNL1gb4ZqVuu1lL4V5teAat09Fh+OVOVK6DOYMAg+uKg0iW7GNn+ZNWXRhXY9vi1AE7tgX8k1lOX2mMjs+nnU9AviqL3tdGKgdxjvBf\/d58tDRqELZx2lZV6+1K\/Q6D0dL6MRB5vdKjGYhZsNNkZ9Eh2kF1J4hcai5gZNvmUxCtZfpqe7PV1bA1BysF1q2G7D+Mn7515wePDA5rSgsul2wH06klXEL0vrGyKYO9LHVdKnCv6LyGpki72KU3xuSXIsc+HE1Tyyho0gw0KAYxzojX\/LsO6\/FaH4HfhCEj\/\/6cumJSvfjkfq3rnN48AfOJPDZGGGVNfzP87bHUUqMs41dGndyWIZcht5mirLeY3JMvY8K0l1ziIN8pd7Sa+HlNoKJwjLXbN7TEDhCGa7MtdA+gMMhVA1zstOMGGTR7rTOa6wCTTo2B2Wp3ijwQeaSZn9ds2M+eQAR9FN9PLtN8CVAoRPhLn2jQ8oSB1yBiR0HN2s1JsDi4gG5+8YH1qbLLetTVnSrHdVlg3Jkx54Dq9UBa25LTP1Wx\/XqFNVtHMCgpzKUYB1ZXCEcuVO3C6M0iS4MZe5igYEC1Y82okmB6NrhkorTp84X7BRA5qaFMtchxmRyVJONUKLdrvwez44Im6CChuLbdpeq5L8M5sp40Maak4Mi48tCab+YFwfZyjyAVDkpewdcdhQxXYX9CywsmRGhho5hpk+TYKsvQB4TJfAWeOlP34ifKHyTzCZrs9GEc8u6DbILJCr2W3R2GAOexkbdGP14xuT81wA8hnpMkVUiZqN80\/\/qNa3Kv3\/aPPuC6K8\/77+fZMIjccXXj2xJm6gFUtqcDtVVgd2IzkjDM+jGH8R1f6l1SYHwAOT2Ul84bxSWfbrI945P1qm46n\/A8MALdtwIFxyq\/W4u5ffNjqsgWNF3gtukGzlLzYMEaNTtX9gp5wkYh7z0Q3H6tzsUQWelazDyh9hIqWCGtfY7H0wW7M88UFj3sMN1tKTUrcT9Y\/YNycc\/xIyOGBd2ItUfyiwj\/mm6BhitZmWRNd9CJ2+M9uOheZjJW4PsAdDItWTsREstwvfzv6JRON6CvtxplAUtLmzcfhJuEiT4OLjZVsaZ+v+Exg+BU2KdcCt9MFFZXF7y+WctZSBFZ9tmiimhENV0jALruvqC+FDkPO7OsJbe\/jzZgmxoDLnXy3\/xx3ZVb0sjOIKESv+VS\/EpNdYJX4GIU\/+2vz3zTuIJKIzeG1RL8Q47mnkMJMsZ0GmD8tNO0w1Ztp679I67KKaCA\/DoI3D3\/A3NGo4a6+IzwpcL7MbfStZb1+V3Mp11xvH+nUmEkYB\/sRaH9mUd0tnmH5daW8zM3u7cYG37JP0MwNBMmWhoxNh52G\/euIXXWC5x0XzR+Y94VAMe+vCRQiYxvDNGIlLiR59QoNdNi2hl+rnQdafBK29W+S+MNhoobLMDBNwFs57Fpg66VlBw8FOpmGuCQjzxv1Tqn4IWbQ8WyJ\/P69AFZo2TNlrg+JFI8A0C9ILn+Q7NkXw3UTDkqQC0fUeoQaHNVWEjuNW9Vt0bJH5BXvPPcw7HGzJEwCXY7Zs2GnonkMl4NgAsj325HoKykyUTDQfsR3x9saMTVhfqOjAy+Hky3prLJcDjH1rSU7VomKSJ+qM3e5lO7x+62y3+cwq4rBQlSGI9sD\/1+cAUB3ieS+2ByC2MoyTt5WlJe64ToCfgMlhnPhTcCTtt4x4PDasLKyTdnNFamsN6zD8EM1vrcbay084e4jnEGMLkqkz9rdDFRw+Ozjv+BYKSYefL0iryQO4jV0zhbexl5jnI3wmVZSd2GJnf+DxBl6J2rPbWrJ5obsL+KAqtVf6XtP4+b4dwL7XlL26xFXYF0v2adPYPJDOs9ZlZ4Ft+5PA3JPqFIhy3OlXoPElxcyH5k4NxcPIIhe\/gX+vWyyAeu4h16SDETgtEt3T3U3DeLsZZtqZd29OsNPgCnbWcmbWv60+jADYkcx3CTbaj459+sZggruaqhl\/n1aAI6TNzmPRA4NvT5GyDaa8P\/xLs5k8j\/6ica03kElZsMJFr+7aXZByC6++thFSvN4VId6DJbgAjOO6bh+7BWAEgcIrCbINEs0th2W0SZNIIE\/EIXKW+dqiu9vZhUpVewrErC5kWzGJihBEn7EQ\/o0QizTgFAFMAUswKPXQzPnaw4rncTMlrc7TBMHHtZHmi9Hmb43drxQiC1f\/noN1buSHIb6XG55axoXGrKdmA5MvlZlIMVkcIoF2yTTKPgm2V9Mn8CzXmICIBERdfmRW\/A5hLvTVUt8I4Q8TznWuzCcyqRqd5g15a+CHrIS3oV7TOdUEGX\/lP9f2GF+ozy5XGFjMrKM4Vn8tNNKqQ7dojKu3OKATSBIl7HwkcjX1BDK7FhnxN9m3LWsm1rOP9VLo3S6r\/Y96OptqxBzoQNAX7k0LbZCIO0vhHLHXeqjUyr+JF2MUkgrX\/N8ULnwAWJQZU2y1lA03SIvvghU80u1eo0ABo7o7Mw0GqtHbKiyjjVi9lCMLEB89yX3oSZkZj\/jMNMJrkKMECsT8NPGj3oA01Cr3SXWHzE2HWKDFkAvdZHbrS4Qdfq9pJZx+kvaN0XSaliHeQpZC5w4+7FpDFqouLilTdTVhSp8WJTSkFEbGgclNnyXtK8ymIPsTP4tI+SWwoqeB\/7Sb3WFWJJv+lkzcy1aOZPM0mhkO0FSZ9JFdRp+LH\/6ayBn4kuKLSHsBcz4jmgw7Yo\/18VZb9+6kM68spd6e8Daiwky4PPfT3uSaWbUnpQwytgahjQJs50OQ9ZE40oRDrgCOT1ZR7O3XjTkjtbp5K9iFDZZYo8W3gSZ+7V+XfE8CUHBeMK5X5QTwejpZRtd4KhOQMEByaP+k3w1k\/P\/Y0\/ncLB4LcgZiPepX8ebFcE4PV3RKjSCPTG02uherTaSufgJJ2Tr1v8V0Dl46fP3nAvWSQysACVHkV1B1r6ZM2XpgumiZS2vxnDIUyxozBqYFHYCi0pi28+Lq6xWP\/wsoCQuH4SAv\/HE9wfErU64N7OsY3AqfoOXufMRO0cADrucWF7PeaU8jUonrtc7RSU7j88MaxadA0OPfdfTtkkOKXx3H04qDK1CrDbtEGLWFEX8YYWU1U4c5DRDiC1nD+y6bRRm1eE79BqYsKM9s+dAo4LpnFZzMh4z3FftcYTyLNOKV5NxDRFebuTwL4ggFbLfNwlCrBqdzdunPo4FMWj4Hnx+hYl4Kj8Fr4\/oSxzmuHXOJhefy1r6rOtsXZOOLr+9JmiAFnN+zil984kJUDUB42L4py+zWjo6et22KetZREohmvWUrmViBwr+xZjhBfVe5CT\/j4fHfQo3lxP4xWWKiEp1vwYbq50qHQSDc7JG3Ed7\/xydcrwFauHxBptSe1qb\/HyizYAztVXmd8GAPZmhYuZ6380Xcbqi+sFi3SEDHuYRIaWwmf\/PiAqZEP9oXPulOZooIbzyMm13F71h3or54\/po0xNaGD2d8LbqCVcosRmv31Oxi3EZnmyoqQsUPP5Bk8ix8m2KiTuSAqpHZETbWrd8TMjg4e5MS\/om0aq3cFYyCygXz94Kox63LeS\/pdJvTiuL5VrfVg+7nzXdzvSU9kbg\/42stQwnDrTIqdcFOIpBxZHtOMAJaHhX1k+kppwjRPobPOO5FVShryqyorUckTU5JGexHqLpUxBjVg\/czwh2a9IZbWaC8iGsCbNgwwZ7HN5vXBliz9EKeuWVmLsTx2WeTSq9WaDcwob7ufTH2YQ2cmvcOtA+RbFCJb0B+jSaoAsGf+ZK50yRUCes58U15qHPa9qyjSkWbTrfU0RZvAgr\/DbrVODWjuyf1E6UuGnuuKQSnwxj3y\/DsT3cz9cbBdfCEjivAcivyo0rm1k4RvWceWEs+aL00dMe4Xhze1Qw6e6O9+W4SqCGrfrwfS1H4yqcADm6igOnYtw5sUrQhxEXFwNIEtIjqkxDX8O9OBz54v5YFsAK4q1IWS\/XkdZk2SRu09NNxlz1k\/uiGXkEJ3Jymobzz4IqG2YQi+QyjF6jgO2YOkJnhfq69QSUotMpS\/W3KQodeKArORF6RE4d+\/EXylnA8VLrFfJob2WUZbOIQouBEY2SCcdQx1FDM66pzuYu+OLNqbGbmuoIX0bwe2cI7ck0OWVN+eh6JRtNXz7n5UsyMG8CWdHuxjqgzsrw8GLwd1v4rw+tXU6l9TTKaxBnx5YNqqDcW\/8ng8M1jam2r0LB46IxYnByVkwQExnNiu0DyYYsVBMKhJdhNG0k6jb6T2iia\/9ydvJOVMqDAvSOb9K97Udac8clvqYidEpUK7BPSWml8ivwZtKCa0Kj59iV1ZNgv7qzm58nR67JVYoPL4ny4+8zrtWEZCXYZSpC322srij1KwmqYEx42Xlp5Uwa\/27CICtRfyZD98tbQb\/lpNLC14eO8+FyxdLxHJFovJ8NgH+5EIpK2mNp\/eENprBE+9tz7aQqyzjgqoe6mGdlb+4Qu8Z\/R07oD6dfZsmWrJ56ho7rTxtIej2wEXraOBz4voUX1JsNdjJKRxhsKinhaRlpDkwma9vQpKmvbfL05OYN1JgSnqCZnAa9mCingq0gWv75C2GiCUdU16xQz4XvhdyvxK6rDcXqXKGT03dQQ2ts+NnWwI7yPDq+5qnPoxa2esBmlBDC93fLNVA3SycwwNPEE3l5PC7jTA1LmKObBD9q42mg\/47IHTQvB6pM\/wygnZdDmQJ8DDQJ9xgqz0Rgud2UoE8kYzXVbhI\/UWENNl3CN5EoVDVJ6ucaN0vsPjKR8qxhfZXnIpEEsnl8HRXdew4lez4\/t4tKaE8MwSzc1ckrL9nAWiIM2mbguQUZXvVNNhvTGhT+nDVJ8f3W0Ijll6tKptUpp9Ar1rFUdth77\/0Qzl8N+KiUXsG\/waHu9sR+\/9Ln5KiE7x3jC0aozlFKKxwXWkhrUl7orvBJnP15T4AplgG3lAOMXmekKtXffxBLW4B4QP+t+Kc3ZCS1Cwc3AKOmHH2VrnvCrsxz8\/J6qvAGLaOEgnkFeDW0XDF10vJs+aHUD25NNfjcBp2gzhiV71EhG31nUVkNDHJt9+5xcj\/SNgRvRi6+Z9xhtuN6cRiUE1+9KxkkO6j6a3jh91nA5Wam52SNGMd81FMvDkbyVHyzle8skO8VDwRLdwCRrHO1i+iUtxuYOlsmEFpZcry7FQzsoggghtdPzYyFRka1JYIdQXXfP6\/wHT1HlH3MLD01uB0\/GH1XfgY76dyitm6TVkqiTK6De78tmbhQ7xW+pi\/tVxN6PoOG5wokpD6qb6ZJSsPEgT4WA7BnUfmDj5U8dBPGR9AYp0FLsWGbIzOH9bjTedoTTYAnPiNL+vZZQ2IAEr00fasT95t29bX4lDQbpOpbySkpj3qRJJCXQee\/V+YWeLpNNSWKIsoYCVBx2Di8nuh9rVxBmvEx4hO50vgkujro7S+8Cgc6584hdeMgdSDa4ne\/QE\/m3REJDVqH0lCYLBSVIJl9nQqPRU38Luo35bTAk8wH+RdZlH\/MXkljiuoTzQewFdzsvPDsNC9+YsyxMfnJc1Q+vCMsDR4\/k5f8GVC1RCPG4UvXmutSOOk9xUGJskmXaCvg3E\/XQ2Hc3qL+pH3KpPoNlP9lscuszwdzJOGYgljHyY\/yp4RQIPaiRcm5dAXNEyG1QlzbaPnQJ8WRx05k3ujOkrczlda1pvllgm\/\/QFuUTvjyKkdN3PCXDbyFl6LMcv\/YXRactySgZsoarOL+S9uTV3F+4e1KviL5PQmfRHQDUjy4lzEaNR25vp17i1aJeBVm9zZ2TrduOpBR0OgzDqd5dVPZRlOpLvTqTyr4xcoVnoCuNd2zzujIosouqmwOkdfgzXs\/dbtS0RZUGg+zYEwcx\/zDfdz\/DnKrsUP08LjEIHrUriMq5g2RlD2+nYqZsbBPCNt7GJ3RhgYEUNGcIltboxd5C7LXSYB\/l7sKjkqTRS9SwF0+uzXRVprSGbGpNCIJLDflIWYKApJshKe17M1bxWnoJSllUmJlUoirSVb7duMQTaroO0dXresu0qz5hRQtrZJeLLtq9NgmHTALIS+vFALEvjT1HaNOdE7ekh6Cmbhm9W6UoMqTKj1VVBLLUeyOvU+VY6erp2hfYQNJNblaDslRDfXtq1XfIUYZVyT8iyrZdS7abcQZC9AkK8aVIeLPecfyEWz76VOadRghcICEh7uIK+A2XLfWpM8e29KZLPER0iqyazdnyFjtC820JSyMepg5j4RHcBp6OevSNuVpLtKIzkm3jhV64yquf4qeEK+03BLhv+nF\/lpRZadF1dy3fG7seomnHQI2bDdGCWizlQJ2G17ERS4+lX6W+bOwNnpXsdoi249atHPa5AQaskWTVUJkBWX97l6BDSmqGQNAxjmUn68V7Om+GtrY2xviYBFQ9b5gXhjVK\/opZ6CtkMLltbUpRl3Z5AWUvikRSmj4xCObwlhmAcGJlJMqHsQLipyAK6qRtXWTgsmL4e9xS83TCl\/ajJ6JQIh2HImnPSUEWqZ0NIFKb3vJk5LFipDx8rN93B8f+IW4nL6Wdzb01UbvkKutSO7b9S2S0GfKBZNPPq88PBITi9u2O9TTqa8OE24cz24JiAw60D9zoBCPbDWgam4CIQgwOtUVmI4gvCGudOeFZeJTr62WR+fjeB\/3oShpanp1OYcIDlnwlSVCEOcMTvsp4eGlcYOuRaIYaAqw+aUyuixdwzxcYArVoZ4C9WLu7eug8J1ahLMnFq6WvAUOlF+dX\/MdHoph3gAEZvwiOvnH9sBzaWYKR1285ljEYa039+WpMzn444dk7aqo2mqAobC7VtV8xnbL6SGqfmAGfwuPCjP+9e2TvHPT90YEpUj\/XochRnOJVJd7ZBukuWrKJq6ppQGAcOqwvUIG\/cpfHX60whjQG+KWuSeLiLqRgBMNJiMpQQqpKVdbWnxTrk4d4n8iHWm59GFmeBXuIe3+aeQRG3fjrr2ypdH+KzEp+oZH6jV0ePl6a5xEddz7vSkO7UF72zPTjdv+LyrgFHRVcLlx6wO5lFUpYeTtX9PfZJpmFJhFCr7MdzATlrRjJuPx1sw1VYGcIyZRrMLk3OXuBKfgKZKhPeci8py9FHV\/1NjWqupLwQYBuWxneSD\/AblLFjAXA2aPfoGXx558oAZU5VNtnbYr9j997QXv3Zuyf3AhRR2TCVD4cxo7\/X6TZNBbRbpNcdhAqDxr9YwT49UjnppKX2vEu5d165x+nZ\/uNN3b2w9buJNnNyNW9mfWtNSv9KlqDo7J0GK5KTEc3iKec1\/pvbi0yVx4TZuGCcZK3YpwCvXNP9PxxQJmnjCRNtI5AJx2E4DihCVe7AjJVQDMk54aoDafHzq7qIROWCBjRiH25kwiVpPlcAoBkTkSmTSkKQc5Z104mW7WRwgqSvgac7vqiebT0ib3OktooVuegdiP9m\/AfzUSiWpKWfDucC3XviCjI8vHxPpR5aWZi++WWa+YtH0ND9o8qa711qgBGV1LVnDaK6SIWtWmq0T2IEuScv+VpPYt6DFowYJ5c307a8200jo2tJ\/ruRXjLPUpT4ekQVymRDWv2DJEWD818PORT3lNObZlhZtDRWxqdQHusYx5O6lot+1lRFrTi1mloT4OaISViYvhhNVNJKTikkUdlO62kqrbv3NJ6bCp8uJ\/IRzpemJ\/5kWaI5f\/+2J2kz5L4JlfDVXSZHG5Sxn9TaiNeWIPrI6vsEEydEAdIUGiBgwUVoDGj5yS2+3viURa+ifuikNnEhE+366HLZLAqAok\/Ota83G26x4FrUwuevCC5nQ95LjcI+UQNqCfvc0r2clFMGKtZ\/hdnNJ9mXAV+tBIxeBAQTlQsq1vU2WqrGkXB+\/hOv2zv4sSNjqD2Kb+FifbNfuqO65rWp40C+ldT\/pYs5xPLzgjydeWeXCcVg5OEfuERok+bKQnHSCLMhNs3aVXekeoqUew6NR\/1AythDvM0juo1odAgkKtYjjEvUUsUJqGQfA1Wz2K9k6L\/LSGEB1E52BT9W8b1gepBfRg0OcLXZaFJVoLhWrovGYttHyFK7r5MuQK0wDUKq6hNgscuzt61VylH1ZTEMooa8rYb0sj6yzsIBoekOrcUs+ScH2LDKMNiZzrYBKjKB90YeXQdSUwlurU4a\/gXtV8kxWNwcnH\/3ep1GnZtu5i7ebVs0J2HrmUMLgB4xB1UxMAIIKM5YOPgkaigTpzmnAjS0fA\/C1Z8KwYoDgwSLWjW6uk4gAP92xsuf7h9SgkabGw8rmWII1cNTMNWNvp8K9ICgqrHI53EB9rIYvVRLq365Tp69tNwud6qMW1nQeW\/m60GpS+AUy+imtzkfjK9oT4p7DYDlqdKt956YVFKVZo1Cdo9+oqIM4PkWaTPpMNxELIYc0tOp0+VXS89RJhG0jzeEJx+UItwuDzdCITuAIbWeCg8sRMJygSeFFlAVwpBIvsjqYIi6vLFodAK4nzOkOLxoykt3Rh1LSubFraP3HSptmmuO3eEL0IOtXsM7DxDG1quMc7X1y+su4Xm4rpp6kvqgyLCEP27rUyIysjxHYvTXrpJqb\/PEkTUdFwR0mLfkjlRiE8AshdRfjPQvmoJWgJTkFqM54Evgoo9+l4FFbDGP6vREfEna20ZDOVQZ8UYR52WzDR1u0XUNAYm218T79FOkxOg9FeiRyljV\/kXXbTPuGu4wCtkViTPZ7Mw6IhYcrhbaML6OdjmhAOGEXoeOQNiTOvjRwAratZ+MyHoNy6j41Ska3WFZgugbQHh3JhXhC9HEIR3VAjS10VDP3B0VPxJhfTo6pRKVNcXIdBOhUXffTqltC3sMfsYZH9WO6MmOv5mXVRB3Ew7WhxeWl\/pubIU0eF01OfOrYHTLb\/t4nDCImtTnyynWT40mUaMw2uWNjtBdXtVtCTy+JbRaR59CZCmFXwt+ajgo+8++m5uKNMrBREld0e0lNoWgVH24jsWwidhFQ7oOVm8O8NRiHUNsiG\/ltA42UnTWlv1R1UmsCjR7KF4g8K9GK42Co4++y3piHYUm8vyq13PtJfHFj\/EdgBvWfj3xCME6tbTfaPr5\/PcUT\/DUD2hfLtF9xPCSDmL85qoNLlqvYt1USUf6NBjAYBROgAgb+AqB8G2cNQkuHvTXPW1DXH54JNYPUnAlK7doLgdXvxn70M93JKzpEul6C\/4y\/M1RJOrASOSZFfn1uTPPTW5o6SxUrNlyQWagYWKDlA49n9lzBab5vxBiIecOnXxk8OxEDLX5wJaWHvE\/qJuI4EKhv0uE1ge\/V36FUs4BVRu\/BfodZa2LEtxLrH4vlpoz\/vGK2vNMGKEuT\/AljiCRX35+Du7JCubzp5ROZyD6MW81bbIa4EY5\/nJwBNeDppWoaNXhPjcKX1viadgvDMpe7yepIdwzkHN8lspcldQj61cSyXp3hnb1n7gcEW0i3t2RJsGXnUplOMERKUCRgL+7ZFVFTxSeK5Cl11PL579amnRwVG72NpK81BFydpdSj8LVo8dgnqEPR1ckaaLSQB42PCSoP+HHppQOUC+JnRy89UAQ1p\/95MMGuFY3GIjl44+fi\/qsHjJeuHdwrIxeYiQRLjglCA7bAp+2IcbYInM\/99mLzl2WHPorMfBCgmoJbNLHnAKy8+vEbZmeaOxauD33RUcsAtX4fVVD3gH5WyXoIAU\/Cni+nZbFbtEp6JM\/scVlFiUMD12W5UjO2viZrHPJimh8QJrd0rGKIIwIbYmXEQbyyMbK2ANXg1pBpXbm7sPhE3LSJo8myEjq9jv67haDJbsrzP09CisA\/RWiGV6fvNNwYU337VwOOORGugOBbYaYXXnpdTWr6FBS5vQvbNNnX37kLGiGsoQfe4pyO1yaYapeKTh89mOr+GFOMRMQI\/AZ50YkDwEP0PnKIG+WrzelV48pQ5R3bcSbHToaEJ2NU6wH4psAk74EV3B0vJDkVJ4TN5lNhPeLtnF3Bkr\/gO1XgIoksQm26NfBNP2oatZilVPTJ0tBJ96ZKLnsqPIU18hihBP7EQ5BwGNxXHcptg7ZhvY7oZx731w+7sTa6etmEEb2ctWjJL0wdvtZFNU61kSbTH9XY15gU4+t07xsD6q0vQS5eVq7SO\/3pbGwzhDlnIyQMp38vUGkPjRtrOhfzdmTa5Dn2+qCvnhiX\/OXfELxL\/7ov0MCbTzk2J+rDltfS5dplLszA7ySs7u2C5nikYE8jQ4yHxQ0JhAGph+7Qu6ICe2m6DBqNyPV\/Iqa4VnywtxdQCA8PzjZsSzIS0AcXNmG8uFYPceer5w5nRs1ysv6v4WY2VymNXEGbdKIrpgu3FLmzOZCdaziBQL2dePWT2r7KUaF2Izjf3RRVj1X3W3uPvwmATwNBxKVRiOL6C3KvJ2Ylgm+tZd9ncJtTL1GYkwiYl3kd9zvtsEyaqMMJfKYaMHi1bKcg7jj\/7Umgcx3aAna\/c5YQ2obmWhe\/QwBCZyjjkoMeN9H8zj2VHI3abajoWHjSiFZAFhPyA2InPF4XVoMyXSG9ECxzqHOyVr+hiA5g7ruc9\/ma5KMCpEHoelpy4NP1omTLDyjSuujTkiGhbNEubdg+hqBAdOAPA7syKrDHfPJ9G3mFMySgugQUwFxXZx3IC8z2mWijiguP48FglPgH\/MjucMVDi6HDidLzqFxn85RwEYfIKhEFVLtsb4ixP9RWoKWMVWQSHFyWh6V83mvkGu1vyTc\/Az70YGcuFzVd4Omd9b01Odn4Eh6HxFwqIbDX37RHi88qtIJXfLTyFUrKLuQfEUj59IrtmuCXMDkOMyjBFQG7fsB\/IJ7R9g1n0oDTyYgFyIrcqu+kgs1FnrC9IlhikPGQIM\/cJAVZ1ealuNCboBkI8SlPYksC7NUbdDPEhPzYNA66KsknerLO4Uh6tUK79w02rDwXZMgaOyGDUwUkbrIOXkpHPsLMNPFlYkCZdwlhyhtfCBAfdY8LOmMvI3rm9iQi+YWkPgHYij0wH074QifPOsXmADqK9zCRNA\/6UnJbuRTzDhtujRHgyZQQ9v8gxdLI9SLQD0esR+s5BhftK5+nBmjjvXzRT7llXeiPBZFlRXza7mvP2YMv2UOO1Jblz6rnNGjJRyHIAyjzbVAlNPbPiFKrRQmnRG9hz78ZlNhKA0ZHrdQdZfviWFU7CQ7M6IhyrDmwHLulfCEXO4Rrux5VVJr5j\/s9h5JdbnPJ+eHWaLFWNiZZMe3o0jSUDzhVMhEmwON8vP3EhExw+x4ThTbsKufCaL+cAuaxqomCMImdjoEYIoyRBWcR1XhbXFf9rkV7283ugBygM87srycL6v4tXTNR7i2tS54rzLAq3Ykj71YBVcpc2JB+Grf6u2UeHbhMg5AwXrMfWxtp+L\/yntpEkma6ns5t+P3DXl049ZxgaifwY+3zGBCkFnXujey8klRF4BhlK5eh2Gtj6GnkuxQbhq49dwXrxt1UcBU8qjCnKY7qTiGadMWertZqR4lfzCDnjpLFevDxaQ8C89y3hlhvfVpuspXVa7IUDB\/7jLebj+b4ApeR9dwJw3INzVhldET2wwAcdo9tYueIOtuNRlJNwWzHEEFckhmus84+H4UoH7RByEsdH1GNZ4cCARJwcNyWGT0CoLYYmi9ma0i0vgsGoYJRICXDmLl013F9oK1a+fcPnluTZR0LHrDzHLtBkbKyH8UrJZfiJ9TwLKITVt3dhfGGcoTKdRvRdURG3\/GDK5POGGazyW9cSwv\/N8rL9rPfXMmcN\/9Jg5RNT\/O+PGnDfuQ+OKBKDOGgpfkMiLEl1scHTRbVlz\/Y+AQhjziXFjKL0Sf46SWLy3rcD4jvM94rEiX8waObXpSz43zGjxir93oFCM+eNlFe48ZSpV2f42e5O9kUpadcwjLb9EwZiEM5HwhD5DTmHjz+rkDkZYH9pi4YZbSpr3R1HDAb4lqOvonWX5SYGHT0S5dC8OWkg4otBDNkuHZVNb6LAaym6uXMLgl2EvZVHoYECrFWynvh28O7DpgbSRq4Op59qt3VsndhzpPfbs7v2aztdEUY8ZG+777SUawsE2w8WI9mx5J70nJ+c4+LbEJoKqptYBei49gRy17f5ltaykDB0VcLOQ93HQBaso2xjl1QZfd\/c1\/oQvpWpPcBR7wo49ax83d6H8xcZVFaS7yik5xeHN9kvnhNX\/5vh7N58TIU88OwoXnMzNg2XTNqvC30r\/sf6HSG7pq39heF0LVK4\/FfiOL2TsFIcZEkSw4YJEstFEUTDJIx3c8\/CxE7IbZiMVkRMJFb5h4Jvm\/BTvO+vUwdqVfaO+ebj1T1QBtzknT1Q+Mx20LQLSv\/HKnmzl67Ae1Pe2SIeAyrDMKBnnte6EKLkc6X84PFZpt2uhevqIqTN8Pnz97Mmu6fgwUZxrz70h8mnvYJ3EvTaOIhg9pt7W6BuiTnJlhfbYFtDdCIS3JcoM3UPTsqtfI5bbsi6xvK9dFGg3\/K0fGkyhfV6al3i0ZIGZdotzQhmKKFhY2wJNxk24tJtUt6sqdnIZKCne5uflDItZksPOctCbC9c20w0NiLq89ma2m4h9TWezHGvnrvWooh+5NZPP9l1jOJJa6sFayLWayWAreNn6Z4SOg+x3LY1o7zz\/fPd42asQKZNSIM+XaN0eDz2IerhGyhGafCNHMHgrxNqLRQoGwiTqwcMJ4eb0oA6xgOI1jxQ8D7y4URXVLu2KSYBTmacmVL+OzU4r2xJmJ1FWiB5n6Sb4JM2aMYXvOyg8fkTC+SMVMkXKPkU5nu0mQCV4QGLquMXORaqFIUuws42uPQhqJJCRgvgTEndY+RVtIQwEVdtTZF9fnhF85\/mAAnbZFnBJs2Wy4MuxQ5WaMUSWP1OqcBRWEvqVRhJtKGuIkLPca7U3j7qNxFH0iUcIUcHJ\/ptEWtFmuAvfvnuUvbEwJu15M1fR4LVSjR1r56DGHajKmbq2oVOJapJbC4MVdwmpG1e0IJWshG5woj8fGnMxqH5qytd3dUEakCcHJsWSKW7hNOvUFiA\/IzqI1Rqr1zrekfN1vIPMUNTrB2+pOlFll8ypS6ejAPGFtNc4xGvBpu4JIKkN7Kif0IkadukUdp8GbIEpjG+TnImTZgBD76tGYCjTJAFEcULL7oWRjlrHzSizshY3lJAZtQqkCpfIcKJXYjc0YfmYnThPtyXeQAHxZ4oSNRNp0PKvnKD5JwYdDCMquEpcFEDxLzgCDtjEO3ablcdMzD5\/NbggFnty8dk6Oiwj8GfvEwkZ8eQjqUnYxs+GAiMwW5T+Gf631d9zz2laeME6W\/q9wL+CB0r01c9r2sOvV2CuoBjsAEHdlnAHCC7HLh9KdJfySzXHf8DIkyPqJIEr9FtwqLF3Eyggw2\/CXWRwQepOe1TfTjMkHR6AWbZ6DOoKePpU\/oYRD9So4aaCTmDQKiI+pZDwTNv+kj2\/M9MmqTLLBMv\/LcJkIvET9ztN\/T5SLwTdIZGwPvciqDmXTtP2wfTAGytgAiFg2UexmmMyVKPLwUcLCg64uA6p2KjTc+GhwMwS8eiNAjhhD6EU8Hq\/AbaCAabxoZGeCADrOmYMjpF8b1bcjSCz3ZdV9BvY9+Wdn741fYxvq+NJ72qw9LLAUEF75fmZ\/\/a9sje4yE36J+E6lTgQYvzhY4y4CAXGPQEoJcMwMGpeYXOvnbpHSZTfc9Nt+4KJ5KqbJjTuFLRcGaJK\/OnWoyCxyFGFBtHhZYtfdN+j1aQDh8eqMeomiH+DSkjAcjYT\/xOktYb6PFe1HwWy8vPNAKFOCcXfiw4skuoBqIU6gTPFIbPw0h1GlfJj\/EX4MiIBJSWcval1CaDqgZy+jtf5TmZzWklDiNoJLdYH9vOMqvJEQqMh\/Sq\/uLy1u137I2NZlMWDGstsjfkqBApZdS\/tZzYP\/8nJS8eV+Lmm\/JgFPvNk8hvYrbTNDr4ahKkjzdqZsATZ9EA9MU\/1VclINP5fVCjmoGf5vsViUkCTgfUqfb59R6qIOkfP0DbTl0qFaBdIrd77QpXLrUVIkEO0CvEg1toPpQoSg5MaytmuXY3fnOdR2O27BxHDDu8QtZYtFnpqa7ZtnGF5VeRVqQIt7aJZ6Jo6GDTnjGcTOtMgUGCULtXpuWUk7+uAHMSWj3ekIoYs+XSaS1SsNsvG\/B\/guwRs+ZCll5CXBez00cdx\/EDt00+qTiTFJsZnLaH1E276aqY2FwO8xPWR5o5gjA4EyAICmaR4a74db0l7foIuUePmCsrl\/EX6M\/qsZoF8xKpSGayiPu0Ojpzi11T4MFWPbcVvsbJnvFMS3tBM9PkIKippHFCSV8Icn4rbmgUVBYuNODB9wrv28rtoDiOWeUct92zpR0BpWbTO47lj+pKWk5GhgB2v4ZW1M9k\/mCw5nnaXPvcDlt9hpLY6OQTGQuF44ldDWRl7VvugEhbSP5hQCKp9kFWKtXqxAImDtlI42Xec797ub65PU6+DodoZlCDBjd1Jd9+4z6HDZ+WScn8BX2sCYlQolJ9BlUce\/EkeechdCTBnsOsIvEP\/iBqfrUDO0DW5M0e5Ykl6317ORzZqu0gjiDM\/Jxob\/IdQa70dL3kaNONOO0l5oFnOS\/x5FsQzE48uNuyTuJQzDLZe3FMgEQ7pMKx0I+jGolekBgFvcoGHb9vFqZyhbvskojoeCkF0j9gG80pZTUCVJzTdAsCJwxHj+GmIA3MjBUd\/4m0qMG3896YpgJeuCjfQ0Ih\/7lMqJ7hFGEYgH5yPekI6QMJVgnjSIj2FaqY7YP2dS20GkkQ5PeWLoL0l6snHQ+tCT7XaEEtKzDJT1vVhdv1ToqxH5CpVJYLuEtv218cfgEA14ozzYTBIWU2CpyWiELA7TYcou\/ZGHMvUraoT\/SYah+mgVW+ZzmLRJlZ\/Q2r7zGzsR7KJi26iztWwtyK9Py9p\/5GiYK4Y1UMgSflq0rlNo9b\/tOMeAlFpqXCwnqJ\/hQg7tLk39+YDoEFM22Fs1L6wAu+sSi\/HOTSG5hISZL1eaBb4MX7sTJ\/LRmzm3YHz+pl6lif8D16+zDBCQK2006mG2xGL\/J2JUsKtcGJFWyTEalpUFJ3xMnL6I37BAL\/85Ih1OyR8\/vYvaSRhTDHcNavT+L3oyFXz1KonwRi9TLSgC+XIVoYh9Ez\/+aFU9fzR8Rn8to9cVIgewm+PBjMcsbtYF79d5ZJ+97dJ8adctimPDo1cBNbjEFAS9qW+pV+fPYxYoBdxudZzxs\/qcMPYm5PU+o2LV0Ry0c06y7mTe76GFPGLov5wVIB1sYRKvbsXqqvxmc2+qZu82+c8M8WVeEb+dT4NMq2OXv5CcOHje1BRZkQ8ez1gfvwd3SEtzRsBB4DYLFYz+gMHuDdwUkT1LWYPDhVEENKN6E6VQwzE65JpIfUhqntFWQDqW5qFwXKjekPQpo33gvRwTovj5zh5i6L4dtO19Z72i56o3vcGY0YoQHmHF12iYKVmPoaEFKPpEo0Zhn+B9HXfAcyWNtK\/l1D99RcPmhpYPZV8hSQz7eiM9dfqU3X7ClkNSvjJoZWzkYHsdWpn\/VfaDVH64vo6BNCsa+XxPQVMES4B6TapL1UfY1DF53nvyEuyZ+PvNaeIHRwSNjZkqjjuSVROc0xuVwgGW8YUz3zjWBwISpH+mzaBpmGheNpBDzqfMm7YcDzndhTWH+fgPRwLHu9yxG7T6rbV0KwvSvxsJ1aeeNcRJG7TweJAL5Y59Yb+ymE6BENbzvNJ3p+vXbmSKUB9Jx89wqd3a21Tx9xeM7JwSzaG1sAV11Hf7lMyWCYDBieNwmT93BVKiKF8wguKOaEC1Ff047CGZhAH1OUacLTCdbaw+KMk\/vyZOLtcDTVVkDnQlb7VSaHwbm9tLmkDfgCQbPPARbI+antxna2rGoATr8WlOIabf2cap8usof3DwTjPhM5oTnpNG3+PvXl\/064J1xqWZzR7tE938f4XeDjLI3DDRNUso6DxXnlJw503iXX1dKJKYgITlSpixfrc1+hiuTVZjL7U+Gn\/4j3\/40Z\/hSN72kE3g7t0D+zhiogcA3HebUIwuKwSpFxh5mlxbmFdjIgiHBlfp9ftJU24w6a4QrGFrmfI+GQtzq0g2srrUJXoWjTwgljoCe1xVDxCpUPg4MHSrFTCFFkEEGdaYVwJ9hCWy+NvVj4AC+GxWtPlwItvIAoGZRj8Lutu2QI9FSF+oXmNVm4ElmyNV\/D6hVcsnp22\/ht34768ejqS+Fm0SIfx1p7d6Cv1YLlF2JATR2AGGVNCibCug1CyT\/2lTVlwUvSn98GzUR39zAEKmnkloEyXlX7tlTfgyd3AEJLmQy5WR4j+pEw\/P5jWQ39\/S9IaFCYQgAiqnElcD3OULQZKKg6lanrzfuhcQcvHJCMXq\/7dWCfBOeCd5a1K0q4qqOYGUKcpwOFJ\/V43ofY5LNrNwnCbs1pLl5GkjrNFxRmhMCkC2EvBZ1dNC1fVTaL0W5ijcrKXOqsol\/fOtVBPSe2CtvNdSJhkGGbX4VYPsJs8l5IBLpnJll03ASD7bmoNVSqgPIycvLlb3v6onAZQ28fy1MFJHRIo\/CpnQz6TkywtZYsnW5CVQB56qD9vMukGi9BMSXG8dKTM9Q2l\/0DsSBFumMdqY2xL4PAmRQMpFKC7axhtED3u94b22WNkIcVmTD5Dhnl\/BNrpssPRLeklF+Fec0zTpKkawlcx9goob9qVCNbINVHBfuU7gff+jSEWjoGU63T1Yfh2rEi02sztelITbAdkeH8oAGG1Dc\/XLqg\/ypwkgj0jGro4\/FbN\/irYIxuXMaM+2wcaklmfChK5sCtfCFJti4+S2uPaylE3oqsVf0usEb9qKDHaXwSV3tlptwPUmsrYngNLEbtwYgCPspqD8X1\/B\/K2LfgxfzOk0haR+ZjvqBeEGzt6tRI1P9QzPR5GX\/F0q4ZUmBlk9WRc0TIkqGBBPZjp1wIWmzpZtPDmi\/Wlsc8iHah2Ot7uPYxl1kAt9eErl2kgtE1V5x6VQh92z9\/LCLNUIFFZPwqUtdYDsFXc44qS8HpSRJOoEzSgCvcPLBjuHCfPhbxk05B4t2TsM9qX9K4+DNxKTv1sm65HbxiFQ1K7\/zZcXYiXW6IQ1sY6KCGREUzkLMyK+R5rZdwrGOCQZzp\/kqcYKH2xfxcoScZ9mQ8WW8KvsqqTmcKoFz\/fi1sA6QVmUJyWm3KrbkVN3uP5fx++wsaRR3lH5fNRoPEbSwEkcTd793ZzBItuJ9Yp0o++hYgCBqOkjime8jiX1iHaWpbtKtNj8cu84a6thmqXgLK0OjSJ6rzvRvd3JWaJSOGdioeLCQDB4AWQ5PkPoCow\/yP7gIe3AISLeXkYmu4TAzN5UwftbYmR7JUxO2vfTZjqcnxEkbD+LDvSVCmykQEtFcLQ4FdSrXbHDa9U8NJtFiJidzLGVQo1vPQ+6QAV15KioaBW\/TSD911R2v0wCUuEHRy4HUH+5qbfPCsmTn3IF8lsj2XHzHHBuCp9NNnciCOJRtjmWnFYzzs+AYUDkLPU51BOIj0VoP\/Y4kSQlswLSo4kXCMeUEEGUMalt6ZcwlomebVFTAThXtF2KqYtlUKbQYWNXP7LtN5CwDaFX3jjvybGAhHQUHYCQIgkudLIhNyseXTa6bSjmXAC8p\/JAet4bxELoq0hF12bk1ooxrr+kHBN+1R0rk4ZyJmH5LZ12kNUsWEKfxutg7BigrpEcQqZwlAbZD8FtO9\/ZmnrKIuhMv1FDvo+zBPT+q+Wt+POvH+H3A0x+xLOIkT8ssPZp4gMDb\/lD7kSrHNfttMlTKzdFoAKdfCC+MR8QV3B74QiQCJD8v1CxTY+5EUAEWP2wmlg4NXlZrMZ0n4TJCdNLRErCsfsPvVTRoLbh8vZnDkyeixnmL8ssSMbevaVIeVsFnhYmO\/bK5ljsjMxqi8QQI3tx6CRYgI3Gk+MNjQM4BiSESKNAKwgMIWKbKCNlS+vWtERRjfI192wiYwZnGGzEErPjrPYHUQX6QbEDa2DG3ubs16Rz7kUT0fHcYbvfxYJLJfodyqEdmHdYSDHhOxbXzU3kb1oxiTZ+gFwIuUBu+I6Ya+GN6mJdF+TCdteffM5d8NB4qW+4Nz7lj4N737MoXeWK6Gae0iCo4wmOCKiPhHOzBYErPGChXvDo0NHX0gz9x5SKp2cVtznM3sHp8rQbgb9iY9goe7rogdpql4TrDMPOndG2BHBi7sW0nmS\/AlFqy8VRpYhACa\/nG3kKuF8lcZq3e2jZMyrGvgvOgBU\/BziYJT2Kc96+5SnmCv1AeLT4VDMP1\/QleBZerfji7ltVE47wN2aIBR9KxLhE4xBU1MhDKXaIDUC4mPN7SVWKe\/z21TFD5vwWB73\/FJhvkU5QszWFUHyzrMZ0U9knC7iZxnFE9gM6tdLX37b7aFNdbJKdm6p+iK5nQD2+JKVSDwFgyp4mseOtjH82LBHiAj3N2mSi9D\/t8GdkWMifcbqNerFP1Qy0xjfti2pvCfYmDEKDY4aWgZDAZ2eC9owIs8VxE2eokHpyfKK+8TKHKULKxicKInK8DxaRZjCGqZ+sppam4ud+aoodmfAm8rKJk0mOe4h1pIRFhRL9hwtQGFOTXPlW+0aITa8sSVB6Q9T+7OYcaeZfgRp4MGq4+Y9n359DAAo5b4FrEOW3T13tHdkW4iOGDKLQ7sHmST7VCNNsAvyElrogkLdMHgz3g\/c89mWZMCFooAIrTIQGAhQqIYdd2eWUejw1XbTAeORSmZt7TtlK209GWWh3J6CIZR8\/FjwQPEvnbtq10Rh\/cf4+8mIh4j90+9IbHGfBIHXkG5m88IhdGPYO\/zwMoix6XKo9dyIHLA4kWtB7ag5muQRv1nnlYyxJ8WI9k5pw0DqiI9v8+zeh+pR+SdyAa5hiH7ywGexhkF9\/jXjCmtN3PbMYPSIkW3ynwmPd7NaI2EaUPERZucevQORlwkndE2O4EwXvbKsuuN3cY9MIxI1OeDOuloJiQdRzeMN5qS\/RgHusktp4wiyZ5XIX4TsbP4t9nexI49NQuf5dEFvDZHl3JRWcEvPLRuo2VreT9tU7QLTxTmdbIOZdyo9fiP\/FbmxqsZXwBje78+ljJsB4NaFjFTK0kkf13gOrdzBjADPjkVE8SrKd75pVkonkbbJuFWvXbHWm1AJOb1HO0N0KgwTBOy9nmqBa3hOSp5SpD7BhghpvMbpIl7nqPQX9cQNdDgXatpJOxjVkKmlYCVDS7naEdFpND\/t5uq3wG57xN5DZLFeDUYliPoZKt0LH22tQ0gCev7iOJ\/XCIFT6dxJuUM024NNPq2Nw3qFypdQc5HIwRy20dxiIVDEscNCfznkJIjCB7\/RxnoFrg\/3Idrmc9SjLydQG3cpQqnq+OZX6YK1gv60xDGA6zQlWCVYFeFxMNTLaaqfe3mDv9\/zfhmXl\/erTG6uBxlmHrxhu0aI8+2GdhHXKDNR9OewY9MiVtvQ4howQqVOwPJj8n\/ZEZorrvXvTgDBUPb1XHQPramjuYA6tRQTRS2Cxc23+YEgr1ppPrk\/7y2jG2YimVO9ot9SjgZ0ro7aVj5kvdYXwJUjujl2gSj\/Gs6nIcyb\/HOGMHPL8ER3wOVnx4r6uUpBmNtgWjdxLxRokYYcUNJKIM59Y9TSMKYKtDYlqmBYHHQcagU0uxWrDath6NkfZWVfB6TYLNW1DL0xpr2+dg+OXtvvDm0F0ieY\/bfTT0DW+BtoBJHL6TUiUlR7qA62BS73Ap2WvSsOO9U6Ic+pSrRrSubwECel+oEfsMVUzFtroovujjV5M7MRwmBt3tvGqNIL+vxLDLEkgS8iP3Gsp+hGVO0poZS3nYJyOoiTIPpLRZGokRQsAADXIYE2k5HGJboJSe1pYme7eDgxN4I6EnfGo6R0JrEX2TxI4Jj9cBa4clezWGtHnEe20DyVW9ryr5jzSLf\/eWf7TAkGjOhbPDNPgx8oeHjAf\/+9Z\/b30umdBJBysFFCPfWZuae5z9uSE8FrD\/rKHRO6LyXuT2G\/8sYG82LM3Ec0Lt1HXYQRxK4AUQC8CLNU3Bd3+1KPdCKjBr0F3uLauKsz9xS3LRWFNSYX5cRpOMJV9MRhT76oNmYU7cxGyD4OE+87uVWAxFkP8w8\/DAi7BKHeXuf2ZNnzhlhVNnTDjxUG5wE4Tkq8MJqYydNnjGCak+RlQw4CLxSWatx4b1HLlDDDI4ICRZYfw41KIwjudgDDHANVM1F6iXTvXCvec2iuDpf\/pSoRTZvMwV7or1DiBKdu7b+P1tJ6jUghOpv3LiGNHpYrSKRPTnJ79nweeXTS40p+5\/TAZSZTGs3HffASrORE0\/SsMxrDo6F43vK1\/ltQPcPHhh+xWh2csJgGvQEYIcBrBSSMrWcH+wRZ14NWOwIl1VMAmLuPvuK2oDIvY+oCTKBf1+QGU7Va8YBx5pqpcnFudQETXsTTtVtPXXi81y5fpn4B0\/CUeWBBAGNXm4wjyhlPJHZ74yguSePw5LGNmUFD0DALvS493l1t7wd3uBDigXAEZBDNvM+ygrkzSgFU\/dNfGr\/jkXz8Vyx4bt7CMGx8FbYVL11vbpgbsL\/mxCMINCA6gV7jmJNSzbSOBVwyde\/sKXg3ENq1+6zhdgCDSvKSQwG2+X\/9X3Zv8MQZo25uXPcChd5BuurdaZqaU8w9qB1LJ64NS27qk3dSy6hd4HivA+y2prxMUSFphNAmNkCz3myvyMmKQgPzsyAKeOPDrTYXKg\/StMk97rS0KxRwt9R3iNUWhd598u6UyQQCeXrdMU9Ls6RhtoCGzEehHzpjMa91uF47TtfBD55AE82+hxcbLW3mXFO\/Y72KkoGeGjEf\/m4j0frxEk9\/I0OwmKIxTpy0xErCcUDeGGqaJlg8+U1pJ806gbM7K8X\/FgkcJvV8CCHS8gxwJQCiCrdp7zNMZsr4ala0kBsqoaFIz5BBS8vXsYzQ1ScxKacPkpOpp+\/XE3KYbfl6wHL\/JvrrnchmC0pgM5byfeZAEiojvVDYbLllEknYLmXZeJ7XRV9K+UK1vtB5CkAHMqOdlYl150fWtEJkCzPv8f4jmu8a6L7tYsxq6qCsqrPo30r3uEx5g3SJCoMt0LgDdvzm7n40jM\/cDYLwZcMq4pzhl5wPRrWEpWpDJGEfGi4Ai9MokxWES5I2E07ShrlxHnm7aeNNb7mCOwBLFTiZFU9SKqlmpEwDOzOjXIRrO7UXiSduV3zd889nAb45h5HZ9MO+HCsoBUNBuayuV7hPmm58KPXOyQVi2vKMLK+44XFQQXMwN7Iy7rVpp1X+HvO8YLBzmCHiHQ44tOGER0XmlSVswG+Gsj2TgzYpnOUVmp0p\/vQ4DZlNmfbhtJ\/mI05\/bWxQ\/DbfvY04KtCMcT1W0ny3oJu\/I98eVYYRdgQlH26zjOTZwDmFZlbJ0DcrctPC+dTQrptIiPWaKrbHTdQq1kiCFQ\/ZU2hhk0YSb\/6trsBAcXbriDivPt8gdNE+afJ7VgoBWl\/X4cgywaF+TjIyF1J0avGS+BRkQbKULh2Dz1kY3CiCLq2hJTH0KndAddrrvCR7OedC5E87Ryg3AhKNUkNqhcqvD8fE2hi8r2IPUpRx+f4y2IJyz\/cjeR60E1BHSfYazcICKULQ5i24WIblm02ftVuYo9Srb4oz0yHBgwtNPTPIgw6O5tXNgTTHsSQqXQIzPJS8\/OI43vxX4LI7+hLC6wjUPWmJSWxiOobpKAnUKqvycLweh8hGFb\/81zRVI3AR1XiXckZ9PY4IS6ibQgvEUuRHtnrtIrwz\/dVyN\/Hd4FTNK59KIBanpQrz2eBeut2H000lXsYcKXUYb4e578YZ+pTkcnrTBnFM2YDZHP5fmbigAO9j\/KWL0kGFm3+v3Qc7cPX7RsXayBZIzDi0DdCgm41TW4BaOhiR70OAq6Skwa0tYXtgd3qyogNGXztOQ0e5hJU6xgicoygLf46HSTFnLcJbB3SmCI4Q\/ohEYr2UllDuN8ItFqpWn19VRw0FHftEIs8QZmt\/eF2tW8VcFeQsNNnFRSi3WPRzw6JxGGJOFDsKTVXd\/BWz9Ae+rg137OL3VjsPXqyDeC4\/xzXNv4PBlSAPYybh9SaBak4mjXUzmSzNBYG52p+z4fmzIUsJ+umI\/\/gLWbNzufPtckGudNPvbr6D1x\/zkhp\/OiszWYqR\/o2vL4mpJtLZBaIzCjimxBBevMy8NHNmYAU7uQ98fLpDptL3vHgKccA235nhNklMeIMEjv+GAQZv\/YxzuKNTyEHyX9gUZMffKGA\/zSS002LAHq+S3ZOni6dEjqCY6E4UpgcP67TnwWinYr9mR41ypjZ0MGdtibMzXfX8iwy\/zNXpRkHxZl02gWO9tG7XQCn6vduX3OL\/kJdemjK7lDcpJ6zkyjXOdG2L2akwrj52nqo2KoaSX8lrLZDZuXXcnzn0OdmgJZQd1bKRl96JP+bVeW42Vbf7Nb2z2\/z\/9vi\/0H6PTPHYA1ralLE73TsaNCrYZHinWocz3Jp\/dR\/kALvReCnXjumxd6DrGUZEwawYVYwmUpi1oRFexogQWFikPeF\/x71WCjQQX+lEBwTMgaxEBzNVD9v9qUfP6hdRS7VH9VT+aKy0BmnL44QwMgg\/jkY8ocvD2o3Nlu3RRQDIcRQz+\/8ycsqf\/GZr+e1+biwCRowPvS2+EgBwFdm7ITe09Xld9x4I49LOxRfqipLCf+sXz0ogxfxm\/r00AX+TRGewIbRtcFBDjQijvc2H8Dbke05x+M+O\/ARvkCdT\/zzX7mCInEUuM\/pQ58aKvWHecNlW7GgCMEq\/N2ydaY6Zl5a74\/JEGDnWpmLWIRf5HB8YB\/1ODo6G3+tqoHnm+rRSPAgs31GHxLBK6Ks8NjGZszqmMEXHp7CMYlJR2B5gaxdziI4PWbcnV6e\/J\/jVCOtvNY7zSlS2SmcyAM4q9ASGQepaYkbQWQAFEC+M\/DMX905kx5D3fzu8LkD0XQvFBpq2DdAalMzF6gTJmM41pIq5uUwrMsG2mMcmv4771oQ6vJ2dvKq6Ag4+\/pYWlsLwvAJ23\/Sin29aeI2ueyhp2xMPyz49EXoBsyD4YQFAS3TZPo0my4tSDIKugS+rAqGy\/1kgziN9b8PHJbykxz\/xD6ODRVEY1e4fFLpVnHKytecUU6UEeSfPvo9TXZMd+MCnJkcL34XbiaU\/qHUZNMsUEsVB6sm+oQ3idh3CR7fr8esvC7II7x8pOvKyLjCtT70Co85XPcuvB0HAHMJEBP4MWo8s8Rx43V4dtWCGdyGKBiQwEA8KeT5X1N9jL3bHwucceErm\/hfLwXh\/xXmEk+KmAVUPK7lU5oqO5gBEFJ6m4VXSlBZgXjrzF2k1vGVst\/jJWd+o451OZJYHfzUNf0Ov+RgrcL5caVISEOqWLlwYeRZyWUNEiV3WjxFKaJsTXaVY0HKlGDFX1VjcMmnLWzT4j3CkAvL3eQrGIUHVhgm7RbeHEfdqffEbWa5njqxznIJQmk9o\/PGku6maL8DSjARIvzbRpE5PSlVOGPO5UalwbxiJ8jXOcX7JSvpam5JWXeuBW2jpfXXaVRB9yvPeXzlkVy83JurnYYdvpI4xyz07sczP2ra0BtoSRcR\/IclIt9zy+OCDNhoKwOS5crHLhOR4X4cp277FeMjHGOSjPUjaYDwsEMgeBnnFlt2MZtzEwR0PvB2sgFFTPLo9pPhIzFwKTxeNAYVTi8ZB4CUSUCF1iOrzZV6Z5agqIiziTNiEAwLgKB+r0OX8zxzq24fKTZlWSmbtdue9EesIu+BJU1pk0T7Zb4myp2wvSGlgU9\/Hmw28d3skNk2aAOvjvRN\/L5R0fwcqC3bHPKiAU2TPKLFeJqWzEFj6CDYE6HaxPmASmG4UX1TtRnTIhC7coabC7o\/BFobQ8YvDEQ5PqIu0wIbDQf832hxfE2f2prnkJzK3CcSredjtaTwa3H436CKPoNda3vTtecVKS59TNr9ChFXSuPuRQRM6+oY3wG88ro60rYzxFMay6oBTIUpayAx8lAIKCeE7127eK5uatUiHjLeQOFTm85NY0UXkCtSvWar+NvWhVMT+7XLtT\/iWp\/bBO8hRNRxvpoFjmghh3iJBPOXwAM6IKskK0POL+tuaBzSdBefrx7ZeAlPyxdmICkkEsd1eKNTKrFqIfTGcO+6P5bty2TU08sau8EyhL\/IOB60BefHPjsBDzw5LTkx8LNZ6SG\/+0pEr2KBS1f5wYwPk2ldVIsOI+Do490c3XymjTx9dSe0owsSdtzC9If8y55GxRMdsPkoHQyqdNdDsDjWiq9cbw4lJxCtNdnKKMe3KRgwi7nevHPc7gErKcgHQFh1yiy\/bmQGDRc0LyVRd3zYN7iKZ0H\/\/w8\/zhLpoQxPxL\/lNPEYh4K2h7xf2A8yH0BCKwof8ZnaHAyAF9sbPghijU3HLcRn0L+E2eXNNxZWZ6B9w0X5xM\/3yNKycjwrzbv7Xni6uGtvc1fEtQ3Tg2yNrsIXJDaX8zD+qI5T8SrlvDfH5M7tCdt5DXtELNePwIlHVJvqbg1PDb3AGFqwUX\/\/MiLGAnlhamvixrrfmy0N+8OROx0ey2B33Eas6P8GFZpgXstJS9yus\/FUcxumNxAJJrQg62iqTpONP++Nv+lp1vrIg2kgm+iVMoMm2KS6sBEYdbHsn4ksz5OLAevsHLP309goKy3+FdT9H\/n3a5StcR2qANqlUIoJHEt537XoHinsJerNBpXwm7pwX51C4DAv9hhZrxkTEDNmtB2HLgb9juqk7ziJS9q0bzyiUXJx7QCyS7S9tMy0ueVPa2Ov4EDZriwfT79WrUp8bfbFmEIQlTSTfQyNgNVUB6yAALEEdFbRCrnhFL+R0aGbxxM93BtRQzxVfnzLOIoo+C+ooPFj4H9cmIH5aEc8D+KgfkaFH3+AFa+U9sFtUmAyG3IfUaTsLhjq1ALnX8xlqLkJYRfpqkzZ4893Jxm1lI0OUJHZbqvs03duSlQ9eT8WaiB77mkKy9Xa4viq0eLGz5LnVgVLZ6FNiH7fG\/1scwLndhbTb5bWH4OIzsyGsYnz1KuwsmSNdLYdfbt9s4+5OeS7ldT6LoYH4Vnf4qcQBzJr6yxCQDIrILt100l8UJYg7Y1LdsjJTk+SySXF9WvPg4nPnMx18VbdxBC+558jBFq1T+dKziePhfviZz9VG1bJ\/BB8S7rlBAg\/TmTGo4LDUH8mfCd+1ESlnCzOdMXm5tY3di76po7G8JRJGFLnTTRi1AJrIbouGwwrJ5uebzGTo9c7Q2d50BgvJY7cxhmXKK38aN5LW8QXOySE4c0B6k4QTXUUV4Ng9gLom1NWtA8j2pZcf12vtL8Dj\/fko8IHI\/UXyEAmwbJ4CsDpTfY0EvUwcwE5lermiiFvrqwz18HLYMgftBbO7LwmDLfCCYeND6\/xOF3xiZTi3Fb+82O+LishuaG5sXG5DA2g0GENjceNc5rai\/uIbFOGoUPgE6Sf3HLWuIOp0Pb6rmF4wFKqFiNcGpdpOS6QM1Bvput6BJrfKpBa8ld10xMPmzio+5Na2F+RPz3gZ8XU0swD1AV5dXyHH4Zs04t4cWARBpBFx9wJmzQ9LgZ1xO5IX27C24xxhwpffBs8U4CM8sOU6RUoPAVO0XPjyu3XXN63WkPxL9ZALjRqGgNb13zSK5Gm5vhXX\/X5k4bcpqCR4+eEeILOBorj69jzril+XAm0SnhTzgog8e8pWXrkL6CRndTvi8VGqPXJ2YRcw9inrODJnueLUqfKT30MrMtzXmS8yi51Zx2ck150T6Vv6s2ZnPHhPwtXUJByz+EB8sn2\/MhYpFhr29Hf66GfbUSfbSxIGSZJrvvHAhXtdiFLUCeYhHXPbLP31AgMr6FUfdM8NVKXnlYEbE2woFav98yNMg6MAeRXllHnaBwMrGW\/GcTO4m4H17bQPl6NmbsYyuWwckCfNWCEiRn8p4u5zmDdbW0GdJyTq5\/nPTRe0fGxyjnMC6gWMJnwvWAraPF\/yRXZ3LTcddU5BxqncS+mDO6WQ4Na7x\/i3xmQxf\/AR0b\/zR9aFGVWk9KPwSt3RCi7YIFth24hshu7lOfZwi+rbj5KKWzFWczVmvckA71g1FwEvURhWMuPQNMEwTbvykm5oo3SVjIN87ubHjofx6Ol0Ojsz7qifTefDc8DwiPkDqxImW71xaBy4jFCj90i+Ir9nFlLta0LgDm7ttjKT6WDRRP0RxiNdwG1\/kjE32j5P7Tnrxfc4XNj+XAXdTuWl8\/1gUR40rUM1fHkJSfNHBT2CsD9tj+NAIdzFASowrp5wBsFR\/p7veD3qIDVHu\/XPoiqEbKAgixbJ5v7hdgMC\/IrgP9MbbwPeZFgbMQRI8sqYIcS2t8+wt553l\/ayEnUoCtoidxiw5Hns1rT0gU7Z98hK6+K32P44We928dWdSG91Twvomgy+\/+4\/O7YCD9z+m+agowCC7ZlTG82b9ze3kFbDpgm0Tow1eMGBzih4GkU0M1qrl6jF9YPetG8rRvitUlBdZj7Q+N8eu5+MAjbWHw1JZlHIhPrMs3FsSpnQtev9AYk6lG6ZY1FYX6qokepOimsfRlSh09vr1sOoI9BJypVsmQtYf9h1BZXTaipRadBwI3wnuT3DNp9cEh0kDs6eM6CJUKGF0gVpKerlHLayXmGa1aNZOE3wpioprAOM28JYN3Io7DujZUXHj7i9mFpbIBolm6nhqLQ4sMPEkhtHf81clS82AGyL6jCBS6VIv8P9VSy28lpaN30BDSE5u8VuuE7FskEHjm2RfetqIEWnyfpJ6aRPhDuhfZ80WHbtdwZ3qp9xDfUXXBUNzopkkj5NRm3E19jTOLyGzjErA8FAaOxX2QhxkBTXVCdML9VdkGdBQoLkyaJ5y8a8XmyLUe\/BD7whxANVjkEcLlRPxTiXIy1yQqhow1L\/NhASY56orV7M1GEcFEkv4s80b9ppManIWG0T9Se\/c25PKA3avc65\/ibNA3TLh4jEx8VA1R3lgohNS4CtiMqisj3qOrsOY+4R83fELYCs7+MzX+GrnoOWz5fu3Jh+6qjWX9tR8fWTTb2+VbBuVN\/ampn8iOnZxfevYHBg8uTItasVgei+3ffC7U7pa4uUnkfZ6KBrRGphsyCQ7\/9MC6E8z05usbptvMkU3LlBF2\/MvA5C7XecWMOylXrqLd3zu9fB5YCIde+2V27F5nLWyo92Ntz5KnK9SFWI3XoltWlb18h1XseVwm5WgK19y\/N1TTnG5Pz6zYoni36AuP\/Q7\/DYGWpiXzVQgb47adzVnG91QLZ4mhMj0lvUHfKcUD1PxYH+aMA\/X1DVmcyO9P2qh+FpflZWPuhfy0dwHAR7SCBq\/W1PDDp0otb72+PHq65Tz7G49svScS2b0ZKeuwUfXEmmKNUkeFifOkrb9N\/Kb24dn5nwu3Evpo2Xux+LgbppQsAXM6BuvMHmsVsWqIo8V4QeHF57Yn9nIXoLYv9+9oxkLQgNI\/odq50fSRdhTW767Bpgk\/S0MRHDzYLob+qQov5JThCaElm1fA4kFrRmsGDdRHFYP0F4bh8uV3+oFAm2OZGJVMZF3nC+b90Mc\/w1Zc\/A6cTU\/b5mrjpdLvwf0k2u4oeIFzwHC8yqRsyxz7M0wHyMCcLjZX\/NYYfW1A4FvegnHdH\/S+Gn50g8nGwvcp2R5dVtjzsaaIgj\/LfhZcpFfEDi7zowZ1LfGca821Q+ar4ZLwKEgZMSFap8xpxXt8qR4AMDnaY493Veq+RKpTz1lBJ3ziw2zj+KaPPG6CX22kqjaOOW78cBbo7sDX4p9VZjnm4PHT6Sr0x7vkcCJxEyrT\/6J4D9CmviV8pgSAqFAW5p7xsvOjx8fvVJpItv0F+gfmd0dz+QdYz3u0rk7zWX7+8PC\/8ePXWFcWfIiQppsnwxEKgCRbfqaOIlw8OxxKatqb\/ZRIMRBM8xiYTtUR+r5vHEZIsWVtsaAIu7132PZNk+ZwIxVmx5V2CvmDtUqVUX4nnB6\/IzPZKJSDocz\/a3gDIxmvh4hBzCptqXAskClMExf309JvYyWcE9wubPaUtKmH8AA6wTtKPAOLjQj\/5IUU9peoa0WcgHWdRS+tZUL4UyDtXEw29tEG\/FRQS6IrRdkI8ZxkQPbyuKLDFmjJovL42oMBEDlNGADBLUD1tJCdgRURqFq9okEAJZs8HH62H82Cx\/cRrKryJTXSVfkBQMCp6mlGW9A8DkavISCJTPf+iUuYad0Q2UvJv5kanOgunU51wsS26MpUO8sZnuuXwarP5vQTcrnk\/VC06KUjrAvSpUI0iGRBzX3fBJ8kzpfbEXy+F36+YVv+oAUlTrCXWfPJRa+KpihKUL7rR07OCGgdKNyLnijkvTDyZXrrphnam60KcNmcsKwjAow+A8VzKVLN3h9eJTskulxhYZ\/+HJQCe2MNYSRCFdOH8XFKfC5PfW7sprEVZ8ST7dRoO5O7rvJ2EBLbBqmjM5MJK6+BkPkhi+T1AUHZv8cIdaLDbSwr7qumO4SPYCmeevscYoQDgYm\/NIJVu1v6cvpeMlCe8UkCJbie00FFsFL8g9hBSLwL7gxhc\/cKpTeqQWA0MATPnBtXzboE6gPN6IPD6KQRoB2yoTnr6x5jh88p3MyM1bJArYzUFqjFROF8\/lizlJxC5DZax80S9T3k7ctaOQ574XOaEP6PfHQFoApW2vcI+cPTbsERi8Wqle9IMetAlFgEfXKmSrF1oXSEvRaoXyRR6tnVEWVoTBcnmRTJ8IhCe5vee+d95Z4i4dUovonsprExE6POmNOYjsN3MDxJPxGsnu07s\/Nd9iV6ryJtLrnWt3JG\/0H43myZRlKqWyQnU6A+P4C+dAtSr7BfLyr9RZP8N63ge029eFqUBIhJ7VzKdm2Tkmj0DJjazsukTsUzsJc3EA9N+oMkuMFN8LbdD7UeL8YGqeIIiH3gLuZoySnWRuWb5uO44s5E\/uMM\/g3wUQwptVjiGk6zwdfC5QZZkososm8X0BDCYnIlHr9RxL6F+v\/r8+nyG2BD+e\/lHQ0g2Q885C9idOvfe6yYzSoFU2TJ7SjRqrUKVO\/WlgyDTuRgUarl93ATJpsHtcD2jBG+DdCZcxL8QfxN0WuW3RUd+FkVREu6ebomXiY+PxfB9VzN3pyxxO\/z6cyjLVRBIg60cZkE2FQS17ZyWhvVhFvorzg8Jazny9XOcEYNWTbb1cP4ZJQZay3Cfeuw8HGHcAxmjSRgkHP40m68880Vpzk5r27cOFs\/e7E2Hp5A6tff7nlFssD9KO4DawbyxvVlOo8Iayy6YWT5TePjOBPBz2FTaeeqbK+7EtbMn+da39HHBCNlmu2MNrZ8YHI73E40m43kmVyxre1RGSTrHYBNRNTa0cAA9V8QXn+7uKVqauw3Ig4cPy7WyE5SnYTxBfcm7rXcYKqSyvbCTmWNP0ZvjVvfp1hC3CQrYjfinoLVQ2q2EYtAJS9hJ1j0YTPad067Atm0OMWXrlEvfSpBS7yKBT6BhSDf2DH8StRLCvyVcf0pt6EvbdUfwcWZjyJjoLq05295KEAn2gPjeNqRZaIimf0e2dlSljVuxSm2iVB7wSUcLUqJc7ij0ZrWuZ4K7MHDvNCJnC0zOxh8XiwBiQkAAKrbhK+Db3b8xAzvtqogM9ho4tmWGWBhRwd4OeKeurMxmA5A+iXGQCgd70Yg+MBJCyfK9NsrF9kiaN2UEfhIP65n1MY58fyP23UYbUIU1quIfYlWuce9CQt\/EtTy0YQzsU5r6y726sP+4GVaMckVJw2kVik2Z4Vngy9FqCbwu4oTIXqVHP+a7j4dDuS7OHtyZ9JoPhI5AYezn\/sygCs2WG\/ZRjIQDl17QwnQl9udzGVea4lnyt2naXpv5jJ8LR\/nJ9W9BQsjOmAFTvg4Ui9aFXJHADufXrPrn26scbAh1lwrOLD5d455pdvZb0ShvsKBpV6O2\/NH07K0JUhhIgf2NgeXDOkYFsBToMgLJxRTs8rycikCIhtds3uQUKqP6SZUHBC0aED+buRdSZ44lmyyHfE6zawurXrvtKn1kaqRFWhOQ7gsejcmtQ2Hgc0JwJfg1U6icMV8NbZfrudMw+c0kg4ddvRjEHgHW0Sz6fy86qEoBVm\/cB750mjGq3MC24L+LL9iJsIX3v3pUy4XgWcN\/PTzXnx\/wpTNXRMJ9khaR\/NPmV2nVUR9asJnlSkJNbljnnlpNyLP4xUg5y6rMBbGUposdc9SFHGB6U+DavxqJby2I2Iug0183faPDaZGFVnV9LxfH+2bzGDEQCufN\/aoQrtoR8H\/zLVhK6V8hXF0KEKnac1gqtNXS9leQ66XAGi7p3JHKZEyg73F26Z1r5ziPe6MJlwkoM70s1V2t7pBRHulepUZf5CpUOO\/Bg7oCHQ1pXqVKHU2P2hbocDZpj5QKjCB79eTuRa+EFh\/N7OjRD8FaddAobFoHXBK5kyMUwkeBtqs3iZdtFors1cnPIpU\/iUp\/49S341mEUPosfJbCEEpr1XdOKvIDX8CeTrgwQRBH9LFSOaQzBmm4\/ZtSYHWA\/jFiMFa32IjNgNV022waNX5wzhHUVg4jf1tEuz1ekFdTkEfEZjW1JbZtQZOsBK5WMv3i8O9cgM3pa39PEggh\/PVH7kdSgSZQWIY0eAQL4Z2cwVMPxQ9nF+OcAJ5aHFUK+yAHeCVHZCqefrTHNKH4eAd7dbBhjn8mscmoBfzGuhAfs2E+yTT1FT6Ybjk\/WUNqv8O+DRb7JJbyxlNQ0fX3024T9IuKzlb0TOwIl5m9KTfUmzPqXE8tVZXKV15IA0RaRJROPtcnDBSrXY5qUHdx6JpTQszR2UK1EU5GoJnR7iTuZ2cJ78DGcohd5iw4F\/ajA5SYEO3QiqqBIVJDEl4w6psW9SyFuwdE+Q96y7HsrwRGcOHPti\/MqzxjpGLrRPRoRxuMEFAUPlQrMFODSECMoxxnfLvyT8yo8u5+xSBPLGhFUOXyQnA0j9CJQ3JxqdZtpaZGY83uC2+vLu9dOssRiLeCZHrQMexdUqrWJ7rTm1nBE45ZnzHcz5SMiW2B7s\/ZZcPCGMl7bAJQ9qflL7eVzk+VJE5AGXYFqjIkbTUqKJbZKuNxpYINFI1QmdQiTL07QcEE2ZcT2UmHiT5YBvzAxMYbWTcYBf53vJAmT+e3d3eun3HOuURrpXq6X3oHcTZHOnMeHF8Tzg3bsQs9aQsWSKjrB32Mu79ZOsZ9brzBFR7YBvge2DWHH8KUSHLH3xdI1YdPgIbE2pzdgC4y9XJr0jmX3h1ZqHjUyGR2zSBQph+zt7782WHQv1kEXHGCugmP8EQ4kOpC29S\/l\/bO77lrK8hmqSSIV0klb+e90sKbft3wlFT5A3shmfLqjaEkxau+O7cHJkkV858z+lYDVsaBN+9Egh8RIR0pN4WszfLBpLlOW466Wwo8cXblyc+HElLFQPnLPAPZiwCDC63BdgXJJiJhR\/qGTAuqYMe09LILvAR7RL8E0tF3xA5u+ldc3oIg9J2xEFRr\/2N3JjGZzbWzEfeUQR3JTKXAWuiBhRJ07RkQkumiQRjytuTmZhoxfyR3UaVNCUv8Hv\/\/dD24Lq\/l6XbyWpqV34kdNuy3ZeV\/RkIVOlNITVnhSFmHo0+yf8O2yitTE5ru9sSYF4Blq7y013fAiTbRQubCK6hPeA8pEmgde5ETHMq8oZnpkNdwIUHtVU5ruOOU9CtS+ZWeprodqOC6wDzYKsXmQkBAVfDuAN6RvNe9LYsKjfG6GqdGHPFCrsRhJC1y0slakpv9DnmdD1e3kYlTNXvmXzNMpSOt9at3L4oxWAFq9+2z1w\/MiovFm\/t1cqdipLeRiV2Q5XIs\/B1eFhmCAIJbjKDleAOaWfi2e7APsiFLGQW7H0w9T9HIt8efYGoiH4CtgK0Ju3vqA0KLJlFLMXVGYwy4i0pTNWlRZ59iDFOVn8TpkUQbFansevZe+kLL8CJB9LLe19i6waWjyvpfCkF9bKYiCPrB2NxGcS4dOgAnY+mY4AQ+dse20v5EvhVF\/i+wwFI2Axz7VQleRiwkt\/OBl7toTybyzyQa3CU+DY9\/80WREZG5sY8qoivaOINv8pusG+iFX2j9aa6Gp34be0cm\/iZXusrI8j\/i04NtusrAY1D0THs0tfG1r9v4wckVzSjk+7iogYpNR1oPTUwqVpNrM7Shjzu8OjBfoI9lvbWWrCOahENakKRxPNVpYcKl8wavQIq4DCucx1dPxOUt7ebP9d25Wx6Be5x+L8waVJfaflaTbXAwt+ZQ64BIITiar9nSvc0mE+NsWL95I\/CDXNMxESrD7Gz0cYKz4k9LqGB90xCOPTR9It0UgpT5R8Y13jouzxjo3JS0Kxpzlw54NYef2tLe2lgRyHU86BQI56NQWGtKquMljBjvXOvmvW2IEScxsrrxpLFQHDS+BmUmmsGLn7O4+XikkhaVLfaOUOSChioqwxEMxepu9mu0YC5eC22SrbMkAE\/D2iakTn94xsbbUtIgTTQRbsAII86FmQk+WBpTNo6whLLThhgtOoZEA0Sg3YRJdV6xnIAHtSRaDJh8czRy1p+8CGlLeuTdCJhT0ZmIeCT\/bCkSxsn24idbm+abdIMYhH4acdR2h0GADMvkD0xjmR0xFLbPWxrhn5H7iPtcCchoCQPdsnpDFW2lB\/wIxVf64VepSQH3zDIywTmHZShX3Qz2vvT8RuDmM\/s9yeeQfR01B2VcOBIw4XqT81JprFs35ZCuYTu4UrzwDC70xlNdaULkXQvHczbP\/z7VpCsFnOHn9zApklnPmlwQtdAanHS8T+tPAIzbcPTlVZOupS9aqnJj7HoyG+IUMm3FS4AG6FHrZ8ViBctbV6cNUc+ro0Qyvdd28sqjYYo1PhCCzVgoDk9eWo60DjfmZTMbSGII3wlmzaRBhiI\/LQEaDwCh1LgXqMsJ0Nvnroo1WL+r0AZMkIDFTDwzv9dG0LQjObT\/2LAdtn5B27VmeMBgPOpsFV8s9yKTRuvMV5pdYXQHz1E5JRtXp9rBAFOngHYVnN5\/mtXgwsmJ6l6ZJzUhwv6molAKAh4uWz\/vT68xgIiA3KjTBKdy4JDMuLIAKUbtZhoAY5BcMGRkr8aPBT5sH598j0F4g0Pl\/Qux6IezgaXyv51AbsbjBwZgXZ73ekmLlAHL2BSDTrDDyMf\/lDh6yC8tyDxKh7aMobtziUNgpMkNrGlrjMCcRpGQ3PAjNzHTAbIzWiDJsWQfpqiN\/8X0mrsAisPLC3Lvab3PA2g4HTcgGq2QBQ8XAsi5sWqxc2YhnVQ23Wi9h3A9xt44l55eDb\/pwF0EiOU11BaBuHgcJUdsl\/ykp96BnkQoY0OZkDS4iF3ZEJ5oF0Dn2x\/5299V6oRPHkAS554IB\/SmlXU4AAEzyqqsFDDW8bUzS+DSxIU9AoxjlCxNL2aeHwnU52RnILQoVwLIDn+m9hOgxsI4zL1JXC875sxOQhL9JPZndw8HoE72doqnnwbgp606QW4s7KfnKBWa6P4tyVii2Z3Imoq8I4Q5mgdmQxxiViJmUF\/CZRkWLBVpWJHSrgeahlDm+kuglc7D1SisWTlcoBvJC4Mj4zCQYwmKvhGcCYquXniCordcxO0XkVjLaNtF7VoyQySs8da8SXosZkMZHmJI85h9SUNqq+PqXzBXooHf7sBloqPPjTe5CsSublYxBgQSzh29E9s0xnWKuOFvA+8yej3L0ZqReNxmNVJUArrJxxIk0kfsJMvn+jQ464SUrxTJESAm7hf+JueiFKU3CUIJuGQcvmFVejTZLSBSGSkLJMg1SAhslED3JvXvMYMWXLHcSz4UllbqPA8aGWsU2wbqvs02H58CY4E1nVEd5owR2PzPqGwA5UeI7DsQF71Rf7284lRDedcLwNtWw4MbeLiFfa1sBnsLIRNoGwss0LJ5u14gy305PvC2dmIJryHKPyhy8pexIhOfX+Ve6w1qxmATFGMTRBmk3gHs4HMd4nFGeXFUtrzXGIDKfv3gTFD2zQDbuXgYzst1hwWEOYbN1Ieg\/3v5cT4qdj82swk6YQ3tBGHNULKH2jAEt6c\/rtn5GKYCyOekjeBV9TSHSwyzEhPKoSOgBHSLs5a8SUP6yxg2juDSRHF+wX0RC+8TyibWp9m\/r0Psid++QaZ++0msRJ7uHTceb7SFCpfyQ2tfwD72U9lTCepwi9RASYqiDk0qUHIv4lI4NBGqL60aBKiCoE9tWmfv1nsCcbOCio9kQ2FZUqnNNbdXmgA6eFBEjYjM0nZzXyLTwTf9PfMwV76sHeNsezgV5MPU8z5s1gIRSiH5eDb\/qdxwQzrrFahqhEbQvNQH7Od02pJ4vYol44LroDGcZREaGHbASDwV1W8Y7GSY0Hipk\/Q3DNN0nK5bZVQd6otug9nYVerNXqRCu92eGJ5jWddmkNWP\/quqAmSLY8qku50H7eLQ8o+xPyCnpNkbOWPttYnCCvCc7ylAJJTH1tuSWTDAXWiILp2ZXazpLuj2KAH9DMnhqOJYorFmJcIUg4C9RAgj0NF+BUDZV\/HRXdLodDlQgMyc\/bEqX9oEtFCLoV4rhX3Y7hfwykljP7JSNs+1R5z3DorWjY0cipo+LUEweQzHu\/\/V130xPTBxIt\/CjiFhgQrpzXI14ku3j8e1xrUY3akDm47qdHE4rx3MnNkzaji3aFof0LdzDvIy6bZqx7gC70WLJAV4PsId9QF\/cgi83TYMYCuBAVBTygzZ4QbjAYEil0MEyEjf2E\/w0bCA7GmmjUkrsdIneMu+qtyN3kIdZqUs2sU2mDLyS0PftKQid0KBPmn\/HoH6ihDXs1u\/\/fG\/n7efx3BvqKVrn7J23Vech9NLZV+HS1ONXS9B+NSNIMRZSNGvJ2WUcJnuUiXnvXnlIZ86CtTE477Y0jaRnoBUfEoJS7OnOWZ0JSyZ28xkEWYf08Lq\/78NFK0acfgMGrNDlIrXGcwwkSbmtAPDQciXxVILiYqLNbDc5FwzgGDafCQhNGVD4HgSQBxP9LjvGf8S6gSG0p6HLxWGCVGJjSUBgbtE5R3xM87UnTLQR4NaaVepsqz28ka0V2yb264W4\/Iud4wEJzilEkmT+aBvCElVl7CnH253Lpq2ns\/Mzqc+gPMt2LHaGeuWW4yHWP7xpAbj4wJ\/7gn5V087u4EdRQLi6z1R9lnACjpfyf0C2czNVbNXDwSWw0holHLrdKPINyM\/nAzYuS+ZrWJpSRMcpV9FMDnvcWCnSVugqn3QT6R7t9+ejl4fXGncRjE3RvWCUnwPIVBObQ7JSohBorbBM5OyrWin3pmFrOj1ClzoHDbj5c5L03amrF4zpjRmZqLf8\/0fb4UUZC4CGUWAxw9onHuHN7egblFyIWhgXExTxOPAkJg\/JtSgKJo08qYeYP6XoPx2cv223WByPL4kpqEwM2oIO2ep6Fqbfc95Tz\/qYPJuVT0rWFnnHVvCB1fAvbuwIQusA81kvPTNKKFxK5oTaDbm0TufFgOddbsISDm+ITxB+Jpl0IJb4LbrYI4RwLX5wzDqHw5XCLIqRaCDtkIzLVSn5cgg7NI4wDB9OYFaYw3iqRTwrj9Lv\/+LaBmiRWCv0dc2sCWcoulPRMPQIexGp2WXCw5Mrozr1Q5v4gNC4mKdiQWDI3teOR6BspbuCpFPA0qZ+2wAH1TdUCPHNN\/+3nXXcFrZLOiuYaNC30bgsuU88gY57xdFcfLJyB8QQY2gseOUl3HzVT7GM2PsG4egRoy\/p0J1MF3TNac0jKcVeCKLU\/L61shY\/Lelzojb7klRl3JFpwqb\/OEg6HVg2OsVJ93c6AA\" alt=\"betify\" border=\"0\" \/><\/p>\n<h2>Comprendre le pari Total neuf sur betify<\/h2>\n<p>Au Sic Bo, trois d\u00e9s \u00e0 six faces sont lanc\u00e9s. Un pari Total neuf gagne lorsque l\u2019addition des trois valeurs est \u00e9gale \u00e0 9, quelle que soit leur position. Il ne s\u2019agit donc pas de demander un ordre pr\u00e9cis, comme \u00ab 1 puis 2 puis 6 \u00bb, mais de couvrir tous les arrangements qui produisent la m\u00eame somme.<\/p>\n<h3>Les six familles de r\u00e9sultats possibles<\/h3>\n<p>Il existe six familles de valeurs non ordonn\u00e9es pour atteindre 9. Certaines contiennent trois chiffres diff\u00e9rents et peuvent \u00eatre arrang\u00e9es de six fa\u00e7ons. D\u2019autres contiennent une paire et ne donnent que trois arrangements, tandis que le triple 3 ne poss\u00e8de qu\u2019une seule disposition.<\/p>\n<table>\n<thead>\n<tr>\n<th>Valeurs des trois d\u00e9s<\/th>\n<th>Nombre d\u2019ordres possibles<\/th>\n<th>Exemples d\u2019ordres<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>1, 2, 6<\/td>\n<td>6<\/td>\n<td>1-2-6, 2-6-1, 6-1-2<\/td>\n<\/tr>\n<tr>\n<td>1, 3, 5<\/td>\n<td>6<\/td>\n<td>1-3-5, 3-5-1, 5-1-3<\/td>\n<\/tr>\n<tr>\n<td>1, 4, 4<\/td>\n<td>3<\/td>\n<td>1-4-4, 4-1-4, 4-4-1<\/td>\n<\/tr>\n<tr>\n<td>2, 2, 5<\/td>\n<td>3<\/td>\n<td>2-2-5, 2-5-2, 5-2-2<\/td>\n<\/tr>\n<tr>\n<td>2, 3, 4<\/td>\n<td>6<\/td>\n<td>2-3-4, 3-4-2, 4-2-3<\/td>\n<\/tr>\n<tr>\n<td>3, 3, 3<\/td>\n<td>1<\/td>\n<td>3-3-3<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h3>Pourquoi le total ne d\u00e9pend pas de l\u2019ordre<\/h3>\n<p>Les six permutations de 1, 2 et 6 ont toutes la m\u00eame somme : 9. Le principe est identique pour les autres lignes. Au total, 25 r\u00e9sultats ordonn\u00e9s correspondent \u00e0 ce pari sur les 216 r\u00e9sultats possibles de trois d\u00e9s \u00e9quilibr\u00e9s. Cette proportion sert \u00e0 comprendre la fr\u00e9quence th\u00e9orique, pas \u00e0 garantir un gain sur une table particuli\u00e8re.<\/p>\n<h2>Quelles combinaisons qualifient le pari ?<\/h2>\n<p>La qualification repose sur la somme finale, et non sur une couleur, une paire ou la pr\u00e9sence d\u2019un chiffre donn\u00e9. Ainsi, 1-4-4 et 2-3-4 sont tous deux des r\u00e9sultats Total neuf. En revanche, 1-2-5 donne 8 et 2-2-6 donne 10 : ces lancers ne r\u00e9pondent pas \u00e0 ce pari.<\/p>\n<h3>Total neuf, r\u00e9sultat exact et triples<\/h3>\n<p>Il faut distinguer le pari sur le total d\u2019un pari sur une combinaison exacte. Un joueur qui s\u00e9lectionne seulement 1-2-6 ne couvre pas automatiquement 1-6-2 ou 2-1-6, sauf si l\u2019interface propose une option de combinaison. De m\u00eame, 3-3-3 atteint bien 9, mais certains jeux traitent les triples selon une cat\u00e9gorie sp\u00e9ciale. L\u2019\u00e9tiquette et le tableau de paiement de la table doivent donc \u00eatre lus avant la validation.<\/p>\n<p>Cette v\u00e9rification est particuli\u00e8rement utile sur une plateforme dont l\u2019interface peut regrouper plusieurs cat\u00e9gories de jeux. Le dossier public de betify mentionne des jeux de casino et des mini-jeux, mais il ne fournit pas le bar\u00e8me propre \u00e0 une table Sic Bo Total neuf. Il serait imprudent d\u2019attribuer un multiplicateur ou une r\u00e8gle de triple sans l\u2019avoir sous les yeux.<\/p>\n<table>\n<thead>\n<tr>\n<th>R\u00e9sultat lanc\u00e9<\/th>\n<th>Total<\/th>\n<th>Total neuf ?<\/th>\n<th>Pourquoi<\/th>\n<\/tr>\n<\/thead>\n<tbody>\n<tr>\n<td>1-2-6<\/td>\n<td>9<\/td>\n<td>Oui<\/td>\n<td>Somme exacte de 9<\/td>\n<\/tr>\n<tr>\n<td>1-4-4<\/td>\n<td>9<\/td>\n<td>Oui<\/td>\n<td>La paire ne change pas le total<\/td>\n<\/tr>\n<tr>\n<td>2-3-4<\/td>\n<td>9<\/td>\n<td>Oui<\/td>\n<td>Trois valeurs diff\u00e9rentes, somme de 9<\/td>\n<\/tr>\n<tr>\n<td>3-3-3<\/td>\n<td>9<\/td>\n<td>\u00c0 confirmer dans la table<\/td>\n<td>Le triple peut avoir un traitement particulier<\/td>\n<\/tr>\n<tr>\n<td>1-2-5<\/td>\n<td>8<\/td>\n<td>Non<\/td>\n<td>La somme est inf\u00e9rieure \u00e0 9<\/td>\n<\/tr>\n<tr>\n<td>2-2-6<\/td>\n<td>10<\/td>\n<td>Non<\/td>\n<td>La somme d\u00e9passe 9<\/td>\n<\/tr>\n<\/tbody>\n<\/table>\n<h2>Contr\u00f4les \u00e0 effectuer avant de miser sur betify<\/h2>\n<p>Un calcul correct ne suffit pas \u00e0 conna\u00eetre le retour r\u00e9el. Le joueur doit v\u00e9rifier le nom exact du march\u00e9, la cote ou le paiement annonc\u00e9, la mise minimale et les r\u00e8gles appliqu\u00e9es aux triples. Ces \u00e9l\u00e9ments peuvent varier selon le fournisseur, la table ou la version mobile. Le site indique que son affichage s\u2019adapte aux \u00e9crans, mais cela ne remplace pas la lecture des r\u00e8gles.<\/p>\n<ul>\n<li>Ouvrir les r\u00e8gles de la table et confirmer que le march\u00e9 porte bien sur la somme des trois d\u00e9s.<\/li>\n<li>V\u00e9rifier si le triple 3 est pay\u00e9 comme un Total neuf ou class\u00e9 s\u00e9par\u00e9ment.<\/li>\n<li>Contr\u00f4ler la mise minimale, la mise maximale et le montant affich\u00e9 avant confirmation.<\/li>\n<li>Comparer le r\u00e9sultat obtenu avec l\u2019historique du lancer, sans consid\u00e9rer une s\u00e9rie pass\u00e9e comme une indication fiable du prochain r\u00e9sultat.<\/li>\n<li>Lire les conditions d\u2019un \u00e9ventuel bonus avant d\u2019utiliser des fonds promotionnels.<\/li>\n<\/ul>\n<p>Les conditions g\u00e9n\u00e9rales de betify indiquent qu\u2019un bonus actif peut limiter la mise \u00e0 5 \u20ac, sauf disposition contraire de l\u2019offre. Les jeux de table et de casino en direct peuvent aussi ne contribuer qu\u2019\u00e0 hauteur de 5 % lorsqu\u2019une exigence de mise s\u2019applique. Cela ne fixe pas la r\u00e8gle du Sic Bo lui-m\u00eame : il faut s\u00e9parer le paiement du pari et les conditions promotionnelles.<\/p>\n<p>Les joueurs qui utilisent betify visa doivent \u00e9galement distinguer le moyen de d\u00e9p\u00f4t du mode de r\u00e8glement du gain. La documentation mentionne Visa pour les d\u00e9p\u00f4ts, mais les retraits par carte sont orient\u00e9s vers un virement bancaire. Une demande de retrait peut \u00eatre contr\u00f4l\u00e9e pendant 48 heures au maximum avant le d\u00e9lai propre au moyen de paiement.<\/p>\n<h2>\u00c0 retenir avant de jouer au Total neuf<\/h2>\n<p>Le Total neuf couvre six familles de valeurs : 1-2-6, 1-3-5, 1-4-4, 2-2-5, 2-3-4 et 3-3-3. Elles repr\u00e9sentent 25 arrangements ordonn\u00e9s sur 216 r\u00e9sultats possibles, mais le paiement d\u00e9pend de la table affich\u00e9e. Avant de confirmer, v\u00e9rifiez le statut du triple 3, le bar\u00e8me et les limites. Les promotions et les tournois betify ne changent pas la m\u00e9canique math\u00e9matique du lancer. Si vous ne souhaitez plus utiliser le service, consultez la proc\u00e9dure betify fermer compte dans l\u2019aide plut\u00f4t que de simplement supprimer l\u2019application.<\/p>\n","protected":false},"excerpt":{"rendered":"<p>Le pari \u00ab Total neuf \u00bb au Sic Bo consiste \u00e0 miser sur une somme pr\u00e9cise obtenue avec trois d\u00e9s. Pour les joueurs fran\u00e7ais, betify permet d\u2019examiner les jeux disponibles, mais la r\u00e8gle affich\u00e9e dans la table reste prioritaire sur toute explication g\u00e9n\u00e9rale. Voici les combinaisons qui donnent 9, la&#8230; <\/p>\n<div class=\"readmore\"><a href=\"https:\/\/prueba.seguvid.com\/index.php\/2026\/10\/22\/pari-sic-bo-total-neuf-sur-betify-combinaisons-de-des-et-regles-a-verifier\/\" class=\"btn-link\">Read more<\/a><\/div>\n","protected":false},"author":1,"featured_media":0,"comment_status":"closed","ping_status":"open","sticky":false,"template":"","format":"standard","meta":{"_monsterinsights_skip_tracking":false,"_joinchat":[],"footnotes":""},"categories":[1],"tags":[],"class_list":["post-2484","post","type-post","status-publish","format-standard","hentry","category-sin-categoria"],"acf":[],"aioseo_notices":[],"_links":{"self":[{"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/posts\/2484","targetHints":{"allow":["GET"]}}],"collection":[{"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/posts"}],"about":[{"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/types\/post"}],"author":[{"embeddable":true,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/users\/1"}],"replies":[{"embeddable":true,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/comments?post=2484"}],"version-history":[{"count":1,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/posts\/2484\/revisions"}],"predecessor-version":[{"id":2485,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/posts\/2484\/revisions\/2485"}],"wp:attachment":[{"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/media?parent=2484"}],"wp:term":[{"taxonomy":"category","embeddable":true,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/categories?post=2484"},{"taxonomy":"post_tag","embeddable":true,"href":"https:\/\/prueba.seguvid.com\/index.php\/wp-json\/wp\/v2\/tags?post=2484"}],"curies":[{"name":"wp","href":"https:\/\/api.w.org\/{rel}","templated":true}]}}