回顾历史,每次共和党执政美元都是大趋势下跌,民主党执政都是大趋势上扬,而且布什当总统的时候美联储也没少加息,不过每次效果不大,这次很可能会重演,对未来美元走势我短期看多 万能的马教授 发表于 2016-12-19 15:19
我觉得120不一定能到,我刚学波浪,我不以波浪来说明。
回顾历史,每次共和党执政美元都是大趋势下跌,民 ...
精辟,绝对是这样。这次大家不要被他们骗了,我估计最迟明年9月开始宽松
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cLz2smZAARIQMAAADEMC/+mc00ZSce8/66+dH9nBlA+0CJGUBCQ4W64dFC68sAgZMA/qRgwe3IAGQAAAAArVTFP37pv1aqDFD4muZN0ieQkMBQocHedgkZwPACCfUkgDopWMzeyAArZAAAANBzqYp/AqX/Wk3IAOZlP4n9YMvSnBtZj79ZUwYInKC4d89ob2SAFTIAAADoM/Pin8lEU/qv1a4MYGIw0Lwgw+FNGzYeqaIM8PLl+kECk4LF7I0MsEIGAAAA/WRe/LNYRJb+a3UvA0io+N71RwutIwMETgKs0ohuTSEDiAgZAAAAwLz4x7Zlby/1/uvNAFGX/5qU/scLDBXqxQDLWW4++SoygHoSIDwpGBkgjAwAAAB6zbz45/g4ufRfq/YMoG1J+GZa4aFCXVeunFsbr1L5GSBQmKQ5RUMGCCEDAACAnjIv/plMIubENdPVDCC6oUJdV87P1cdIlwG0TYrPAOfn6907v/lyxmFVYx6oi8gAAACgd8yLfxaLUHF5ehX37MOHvaPKfgrp8oaHCnXVSQOMM0CKmiVlhwNnou7emxSMDJCIDAAAAPrFsPjHtmU8LuYR680A+nWi70xLO1So64/OmSYDRDVM8wRvlkfOd9YnAX71ZkxaMHrpeoMMAAAA+sK8+Of01HTcTxOVXem7Xj+2DfF3ZqAdKtT1Jg0oMwNsO3M1s1lWXFoweul6gwwAAAC6z7z4ZzLJPu5nzDrxBS3FHt2vPgOIbqhQ1xst1Pms+Aywutc9OQmedjDJAHH77A0yAAAA6DjD4p/FQnZ3U+/cvG9teIg6bn3TNtWQAUQ3VKjrytKxNmJAtLQZQD0J4E8KZh6Keo4MAAAAOsu8+Gc8LmDcT0l1AW7nMoB2qFDXGy3UWWoyQPSBeZMMoJ4E8K/bJgMYIgMAAIAOMi/+OTvLVfof01vtWwaQiKFCvRhQbAawLFnexAp1UjAygCEyAAAA6BrD4p/ZLF3pv5Z5Bght2cEMIBFDhbqu3Hf+tMAMoF5+oL6JZABDZAAAANAdhsU/tp2l9D8gajx7dYXY7fUZINVoP5F71rXW8M6cooYKdV05cH4W007zDKCeBDg5kZg1tQ8EIQMAAIBuMC/+OT7OWPofoO2zph530ri/3pYMINFDhbreaKGS+hxI4OYPfrDe1JsULOEZkQFCyAAAAKD1DIt/JpPyR/3X3YzdSwczgEQMFbou3cmXAV6+vDmxcBB8XDKAITIAAABoMcPin8WigNL/ADJAPO1QoW70pAGGr6d/2bE3KVgAGcAQGQAAALSSYfGPbct4XEoDiskASXtW7m1ZBogaKtR15aXz1fVooSkzgH8SwJsULKDnM3+ZIwMAAID2MSz+OT0tpvRfiwyQKGqoUFc3aYDJ6+nv0J8ULIAMYIgMAAAA2sSw+GcykZ2dcltCBjARNVSo68oj5zved5YlT56I871bUQ3zb56fKxcV6JABDJEBAABAOxgW/ywW61ljS9WuDJDigQoVM1So68p950+HzifeQJ/OX7wV1TDvpj/ckDopGLIhAwAAgBYwKf7xSv/LK/4JIAMYihkqVF2c//qVqIZ5N/2TAGWf4ekDMgAAAGg0w+Kf09Mix/000YEMUJmYoULXGeB/vuGvH349/SARmBQM2ZABAABAQxkW/8xmxY/7aaLqDJBi+8ZlAIkeKlRdfOHX8+RkdaonMCkYsiEDAACAJjIs/tndra2FZIBUYoYK9ZdvfnO1cuAVcL53y1shPCkYsiEDAACAZjEs/qmy9F+LDJBWzFCh3vKDH6zWDGaA33zZjZgUDNmQAQAAQFMYFv+cnVVd+q8VkwEK3HOm7ZuYASxL7t9PeGcfPVqtrL4C29urn45G9bS8k8gAAACgEUyKfxaLekr/tcrLAHk1LwPs7MjVlcFlwf/8unvntrf423rXE0dNCoZsyAAAAKBmJsU/ti17e3U3dBMZwNBoJMtlcgBYxQBlpjARsazVts3Jft1ABgAAALUxLP45Pm5iITgZwNBgIJOJcQZQZgqTm5MATApWODIAAACoh0nxz2TSiNJ/LTJAKltbcnpqkAGUmcL8kwBMClY4MgAAAKiaSfHPYiHDYd0NjdXcDNBgiUlAnSnMG0eIScHKQAYAAADVMSn+sW0Zj+tuqAEyQGaWJeNx5HQBvpcvmRSsLGQAAABQEZPin9PTJpb+a5EBcopKAt5MYd5JACYFKwkZAAAAlM6k+GcyadnYL2SAouzuymKx/k3wZgrzTgK0JRC2DhkAAACUyKT4Z7GQ3d26G5oeGaBYfhJ49EgGA3GZFKxMZAAAAFCWxOIfr/S/pcd6yQBlGAzk/n05P2dSsHKRAQAAQPFMin/Ozpo77qcJMkB5RqOWFYa1DhkAAAAUyaT4ZzbrQg+PDID2IgMAAIDCmBT/tLH0X4sMgPYiAwAAgAKYFP8cH7e19F+LDID2IgMAAIBcTIp/JpN2l/5rkQHQXmQAAACQXWLxz2LRhdJ/LTIA2osMAAAAskgs/rFt2duru5VlIgOgvcgAAAAgHZPin9PTTpX+a5EB0F5kAAAAkEJi8c9kIjs7dbeyEmQAtFejM8DJycl0Op1OpycnJ/F3+sgAAACUJLH4Z7GQ4bDuVlaIDID2am4G8Pr677zzzi9+8Qu/x+/deXh4eHh4qI0BZAAAAAqXWPxj2zIe193K8gU6+mQAtFdzM4B3sN///tmzZyLy7Nmz8J0qMgAAAMVKLP45Pe3guJ8B7p3b6hJzJ9AKrckA3vfaO1VkAAAAipJY/DOZdHbczwAO+aNjmpsBPvroo+l0+sMf/vCdd95JmwF+LsJXvrbu6/9+IpbViJbwla985etfGRT//Pfd+ttZ2Vf3zm3t93zla6u/rjUnA4jIw4cPp9Ppw4cP/RIgzgOgeyxLnjwRERmNZD7vyxE1AE2WWPwzHnd/3M8AzgOgY5p7HkDlJQEROTs743oAdMlwKMuluO7q5s6OzGZydNS7D1cADZFY/HN21v3Sfy0yADqmuRnAqwV6++23vXGBfvjDH4rI+++/z7hA6Abv8L/3mXp1JSLiRQHLkg8/5IQAgKoljvwzm/X67xIZAB3T3Azw9ttveyVAz549+8UvfuHfz/wA6AD/8L+3nJ+LiKxPB4iMRmLbcnhYVwMB9Et88Y9ty95e3U2sGxkAHdPcDJANGQANpx7+j8kAIrK1JbOZXF31ZbpNALVILP45PqY6UYQMgM4hAwDVCRz+j88AnuNjcV1OCAAoXmLxz2TS09J/LTIAOoYMAFRBe/jfXx49EhF9BhCR4VBsWy4v+TAGUJj44p/FQobDupvYMGQAdAwZAChd1OF/f/nJT0QkMgPITV3Qcin37lXWagDdFF/8Y9syHtfdxEYiA6BjyABAieIP/5tnAI9XF3R5SW0ugCwSi39OT/nzEokMgI4hAwBlSTz8nzYDyE1d0HLJafpNBi8d0HPxxT+TCcMPJCADoGPIAEBZvP66UQZw/svG7VheXZDrypMnHLG7QQYAosUX/ywWsrtbdxPbgAyAjiEDAFkYfgBYlpydJWeAbztn5hnA49UFLZe9nrJnjQwA6MQX/3il/xxKiBL4O+/eua0udbUKKAoZAMjC/ANgMEjOAN90LtNmAG/P3nmGo6Pef4qTAYCQ+OKf01OGGosU092n94/OCPaZp9O/JwMAicw/Bq6uysoAImJZMpmI68p83u9aXjIAoIgv/pnNOH+YIKbshwyAzgj2mX/ykx+TAYBEhh8Do5HR9QCZM4BnPF5t19+pxMgAgIgYFP9Q+m+CDIA+CPaZ7969SwYAVNq/+CYfA5YlL18aZYCvO7M8GUCUuqCrq16eECADAEnFP5T+myMDoA+4HgBIkDkDHBxEfhg/fiyDgTizN1Z9/sCPM/Hrgly3f1OJkQHQb/HFP5MJpf/pkAHQB2QAIEGKDKD0RC0rcnIA25bt7dVOBgOZTIrJAB6/Lujysk+f+mQA9FV88c9iQel/FmQA9AEZAEiQLQOcnER+Kh8chHZSXAYQpS5ouezgCYHEVx7oj5jiH9uWvb2629daTAWAPuhXBsj7P5l+Ri9lyADb25EBwPnd65qdFJoBZHNego5NJUYGACSp+Of4uFP/66tHBkAfkAHSoJ/RSxkywPl5dAZ492uanRSdATx7e6v9LZcyHBa115qRAdBz8cU/k0kvRwUoGhkAfXD5pS+oS3cyQObrOOPQz+iltBkgZlKwk5OIj5ZyMoCI7OzIYtGpEwJkAPRZTPHPYtGdqF89pgRGD3X2PAAZAEVJmwGiJgWzbbGsqjOAbNYFzeetv0CQDIB+iin+sW0Zj+tuX2sxJTB6iwyQBv2MXkqVAWImBfMuz02dAQr6rfPrglxXjo5afEKADIC+iS/+OT3t0whgJWAIIPQWGSAN+hm9ZPS7dPOB/NL5qvZz+uJCs2GVGUA264Lm87YWDUe98mWcQgFqF1P8M5m0/rReE1D6j94iA6RBD6OXjOpEXVdc98D5WdSxOr/DXWMGkM26INeVw8MC9126mFeeDIDuiSn+WSxkd7fu9nUFGQC9RQZIgx5GL8WcHVZ7opazXDqW9gP76Ch582oygEetC7q6as0JgeovpQBqEV/8Mx63uJavgcgA6C0yQBr0MHrJMAMcOX+m/cB2Pn9N/cBuQgYQkZ0dmc2C1yo0XENeOqBUMcU/Z2eU/hePDIDeIgPocd0hfCYZYNuZRx20c370VmDzdAUtpf3WWZZ8+OH6MS8vm969IAOg22KKf2YzSv8LY3RYB+gBMoBmHWqOoTL5wHjkfEf7yX1xke6S4uo7sqOR2PbqYZfLRp8QiPuoDr9o/IdFe8QU/9i27O3V3b5uIQMAHjJA3Doca+w5bSAM/4bETArmfO+W0bDTtf6CBeqCGjuVGBkAnRRT/HN83ND/jC0V9Sc9an4AoNvIAMHeAxkAPu0vQ/jO8/OIAPCrN7W7Ct+s/RcsUBe0XDZxwlEyADompvhnMml6bV4bMRUAoCIDkAEQKSoDqEvUpGDzeZrPm2b8gql1QQ08IUAGQGfEFP8sFpT+l4UMAKjIAGQARDL5wHj5Uv9BPhjkzgB1dGQDdUHzeYO6I2QAdENU8Y9ty3hcd+M6jQwAqPqdAXQdhfIyAH9iWifxA+PgQB8AHj822jz0eI3oyAbqglxXjo4acUKADIC2iyn+OT1txP+ybiMDAKq+ZADz0X5SZICU/Qyjbh+aJP4Dw7JkudQdzHO+uL2dvLnu8RrUkR0ON+qC5vP6pxIjA6C9Yop/JpP6/3P1BBkAUHUwA8Rc4294HsB0iAAyQNfFf2BEnQS45/zSZHPd4zWrI7u1tVEX5LpyeFh9K9bIAGipqOKfxaKJF993GBkAUHUzA/g3s3S8YtYMb0gG6LSY3yXne7e0AWDmfD3hnJLu5s29TezIHh9vtOLqqrZjlnEZILhqI146IKr4xyv9p/inYmQAQEUGIAMgUlwG+M2XtRlg4EyqyADV/toE6oJct56pxMgAaJGY4p/TU8b9rAcZAFCRAcgAiBT1uxQ1KdiJ858CdWXazcM3b+41yAA19W7DdUGXl1X3Y8gAaIuo4p/ZrOSBtvhtj0UGAFTdzACmBf2ezH80jfsZ5lcko1GiPjC0k4LZzhctZ6m+m4XE0UYVCAXqgpbLSk8IkAHQfDHFP7u75T88v+2xyACAqoMZwPsmxf/nSjKA5nu6KY2nfeOGQ/1JgJHz68C72b0MILq6oMqmEiMDoMliin9ylv5X8XHWD2QAQEUGaGQG4O94M2jfOO2kYBfOfwi/myn6rKuVWpABRFcXtFxWMbwJGQCNFVX8c3ZWQMkcGaAoqf8mA51GBsghup8Rc4CBDNAi4Tfu3j39cb4d57P+ZADPeBxsy/375Z4QIAOggaKKfxaLwkr/yQBFIQMAKjJADmSArgu8cVGTgh0c6N/NbmcAERkMgnVB83mJlzySAWCisr5dVPGPbcveXpEPRAYoChkAUJEBciADdF3gjdNOCjafi2X1NHpSxXcAABiHSURBVAOIiGXJZBJs1NFRKScEyAAwUU3fLqr45/i4+F9+MkBRyACAigyQAxmg69Q3zvneLe1JgFUdfF8zgCdcF1TGVGJkAJgo+49/VPHPZFLW9HlkgKKQAQAVGSCHiG5feBjQFGOD0ndpko0MoJsU7OLCX7XXGUB0dUGuK4eHRT4EGQAmyvvjH1X8s1iUe008GaAoZABA1dkMUIWU3b7gXxwyQOP5b9nOjuaD37Zle9tftbQMEF6nqb8h2rqgAk8IFJIB+ODvFN1/gRQD76ahLf6xbRmPc+54k/kzMt4cPjIAoCID5JAzA/g7Sdon6uK/ZdpJwQ4O1FXJACvhuqCiphIjAyCokgwQVfxzelrCdS85n1Ej/yY0BxkAUJEBcigkAxjsM0vDUATvLRsMNB//83lgVTLA2mAgi0WwpZeXeQdKJwMgqOQMEFX8M5kUMP6VSTupIy0WGQBQkQFyqDgDmP9Z5wOgIN5bpp0ULNgDIANssiw5O9OcEBiNsu+zlAzQktcT5m9cURlAW/yzWMjubto96RlmAM33ZICsyACAigyQQyHdPoN9rn9kvhMUwb1zezTSBIDHj8OrkgE09vY0r96TJxkrKHJmgBSHVNEkad+4/BlAW/zjlf4XUvxj/ozifufDHxD8JichAwAqMkBuoY8fzR/3VHvLf4CHD4CCON/6Rng8UNvW9QPIABF2djR1QctllnFU8mcAzeZtez17KO0blycDRBX/nJ3lrWSLaiEZoEpkAEBFBshN99c27x+XnH/c+QAoiPOrN8O9Af3lrWSAaNq6INeV+/cTjqrGVNORAfojbwYwfou1xT+zWfFTX5MBKqA9Hpf3IB3QLWSAUlSWAUoaBQ8isr0tzr+9Fu4Q6JEBkmjrgubzuA4WGQCSssecrdwrqvinqNL/PM9Iu9Vq/cBNDhUp8l6bB/QAGaAUBf+JIQPU4eRE02eNHOq+kAxgos19Vm1dkOvK0ZH+hAAZAJK/xxz7FkcV/xwflzDuZ1HPyF8/cJOPCQVlP0AiMkApyABtt72t76pGIgOYiaoL0k4lRgaAlJkBtMU/k0mRpf9aZIAKkAGARGSAUlSQATKf9YaJ8KRgzuevxR0XJAOksbcntq1JAoeHG6uRASDlZABt8c9iUXzpvxYZoAJkACARGaANyuvQdP1jIBvtpGDOX/5x3DZkgJR2dmQ207zO6gkBMgCk6AygLf6xbdnbq+bZmLYzbk1//cBNwwzQj995MgCQiAzQBjk7NDF/8bv7AZDH1VXwNbu4KK7TmVOHPr8tSz78UBMDlsvV4EtkAEihGWDofBIu/jk9Lbf0P3zC1vwsbs4M0OfTxWQAIBEZoA3IABXSTgq2vU0GKMtopK8Lcq7ecL57K7nnpEUG6JBCMsCWs7h0vhnYaDKJvsq/1MbrbpaUATSb9+N3ngwAJCIDtEEJnw36NXvPsuTly+ALdnAgUuCB55y6+Pm9syPO//1COAYslzIaZXrp6A/Vq9BXMmcGsJzlofPTwOqLhQyHVfwBzJ8BInMvGSAWGQBIRAZog5z9SzKAsYOD4Ks1n6/qBMgApXK+9Q1tXZDrijP9o9SlGubdqY6+njWrLwME3uLhUObOtrqibct4fFP8U2sGiNhA06QUF/Vu3tmr3/nspYNAX5EB2iDt8SGDzdc/wg3LkuUy+Gr544Q0PwO0+nPOa3xUXdByKcNhhp0adKdS9oda/SJXp4IMkPRA2pF/Tp3djXE/jduZ+X0v5I9A5gyg37xzv/MpLroAoCADtIf58aHwhmQAA+FJwZzpH/k/JQMURdtO/86o8YJcV+7fL+Dazcz9odSHVPv8n6vWDKAd+WfiDAbOZL1+Vf3gqjOAyeYlPPd6TzikKLgCoCADtFspGaCXfZfwpGC2Lc73bvkrZMsAxR+I6noGEBHLEudvv6KNAfN53hHc82QAzfdkAK36MkB42i/blt1do+p5wzYU1vicGpYBNN+TAYBmIwP0ABnAwKNHwdfp4KDMWt7MOpcBos7jD4f6uiDXlaOj7CcEyABVqCwDKLTFP5Gl/2SAVmeA6D99bfkzCDQBGaAHtH+I6bsowpOCzWYiGT5aGpgBmvdumly65+UB57u3tOMFuZtTieV5dDJAKarNANrin7MziSv9Ly8DVNY9rTcDmDxNMgDQbGSA3jD5CCzvT3aznZ8Hn7pXcFJIBihYPzKAevP4WJMBvOXwMO+jkwFyquC3Lv6/Ybj4ZzYzKBgjAxj/DSEDAF1FBugN7Z/gfMfGuiE8KdjJyepHZIAypM0AIhJTF5T2hAAZoFgFX66atI76fbj4x7Zlb8/wgYs/Fq69swkZQLOh2d8Q8yt9yQBAGzU3A7z99tsfffTRdDqdTqcfffTR8GZowJOTE+/OE7+npiADRCIDRAhMCmbb61pzMkAZMmQAEdnaihwvaLmUe/cyPjoZIKdaMoC2+Of4OM1VImQAswyg+b68DKBbJ/tZCABJmpsBHj58OJ1O33nnnXfeeWc6nT58+FBuAsDh4eHh4aE2BpABIpEBdMKTgqm9STJAsaIu/1VXCKwf2ENMXdDl5Wb9d3QbNm+TAXKpPgOEi38mE6O3PtjCtmeAzBqQAQx79rnOQgBI0twM4B3sD3z/7Nkz9c5nz54FtiIDRCIDhIQnBXOev6GuQAYolvb11H/Sh9b3xdQFmUwlRgYoVubXU7957DpbW+JcvaHufrHINHlcbDvdrD3R9Y90jZfmdE8jutHafF5SLVCx1xg08UUG2qC5GcArBPLPA3iH/LXBQEUGiEQGCDk6Cj5jZ/dP1BXakgFSd1NqkuqQf9SdIrK1JZOJPga4rjx5ElcTQgYoSs7Osb8T3a6DfcFw8Y9ty3icp/UpMoDm+1ZnAI/52xHeMMefoDJyRXNfZKDZmpsB5Oao/3Q6/bu/+zvvHsMM8HMRvga+en8ug/e7bnCdzT+vTWh5SV/Dk4IdHa0+P/x13Du3td9Hft18Pct6H0PvkbadDXw3Y17PwCuvXSfwdTyOjAH/bynDYfbXU/tVbeH6+83Nk//Hdehr6t863f8O7fseWNP50VuB4p//dSqWVcL/o02FvO+p/4ZU9VX7+5mihSZ/63SvkvnrmXdNvvKVr2Zf15qTAbTXA3AeoFzGx0Q7IDAp2HwulpXiclW9Cl60fAfM6pX2PECiwSCyLsg1nErM+FXq13kAg8YX8oLEnwcIj/zjzN7INi+E5iEi2tn9WqBoKVpo8usd8ceK8wBAQzT3PIC2u392dsb1ACVqXq+xJOFJwbyqYjJAqQrPACJiWXF1QfN50lDxZAAtg/56qRkgXPyzWMjubtE9PG2TsvZuO9A9rSAD6B8odwbQ5AoASZqbAbTnAd5//33GBSpR83qNJQlMCnZxsbqfDFCqMjKAJ6YuyHXl6CimTWQAnVozwND5RC3+cT5/bTxendJpSgbQbk4GyPxA7X/pgDZqbgaQm8uCvfkB/DuZH6BEzes1lmE4DD7R7e3Vj9qbAVKVK6To5WRupvkwIzc/yvmI8XVBkVOJkQG0asoA4eKfszNxvnsrav28yACbKmuhYQbg6D5QqkZngAzIALn0IwMEJgU7OFj/qKUZYPUT4xFvqskAUQ0r7+M8vi7IdeXwMNxQMoBOsRnA4Jc2XPwzm63quErsRpMBNtWWAVb3Zh2qCEAmZAAoepAB7t3beIrz+er+tMet9cgAusZUlgE88XVBV1eb80mRAbSqzQCBab9s54u7u0kPVAgywKaaM0C+NQGkRQaAousZIDwpmH/BaDF91lpfNDKAb2dHFovIGLBcKrNBl5EBOvD/KHMG0G4e/YI4370VKP4Zj8VylqYPlFOxGUB3Z7sKWhrYwgY2CegMMgAUHei7xDo42Hh+jx+vf0QGKLbx9WYAEbEsOTuLOyFweSlbW2SAkKRj9tqbGTKA861vOCdvqndPJjenaKIftwUZQLtiSzqyDWxnA5sEdAYZAIqYvkvrujIhgUnBbHt9KbAU1c8gA+gaU0sG8OztxcWA5VKGzieGnfhCDns36v9R6kvJi8sAw6E4v3vdv8P5l9dXZ+QiXvmyDqU36e0AgIqRAaBoSd8lm5OTjSe3rgYRETKAdDMDSFJdkOvKkyfB4pPUGSCgJf+P0l7hkD0DKHcGRv5xPn9tb29zHbNHL0aT3g4AqBgZAIqW9F0yCEwKNpsFVyADVJYBqpdYF7R0LG+SuBUyQM4MoGM5y8DIP8fH4nzrG7qWVTU+TJPeDgCoGBkAipb0XTIITAoWnjuWDJCz8Tk7iBWIrwtyXTk6Wk1ERQYIP3ftqFnaXWkNhzJ3tv29TiYR0zUAAKpCBoCiJX2XtAKTgmlnjSUDdD4DiEFd0HwugwEZwOi5G5bpB4p/FgvZOOUCAKgJGQCKlvRd0lInBbPtm2O9mzqQAfRCvX/Vep2o9938cdqQAcSgLsh15cj5MzKA4XOPeSkC037ZzhfH4wKbDwDIhQwARUv6LqmMRhvPaTTSr9bZDKATPA/QpwzgGY3EtuNiwJVza8f5jAwQt6bupi8w7dfpqWw5i2LbDwDIgwwARUv6LuYCk4JdXESuSQbInAGiisXLGs+xIDs7MpslnBA4dH5KBohcM0Kg+Gcy0Vx+AwCoHRkAiiL6Lo3q8AUmBYu5DJEMkCcDaL8P32way5IPP0yIAVfOLW/iKjJA+PuAQPHPYiG7u6W0HACQHxkACm3fJWUHsTndvu3tjZMABwcbPy2ldqVJPbwYZABVYl3Qcin37qX/DSn0RS5DsRkgUPwzHusvvAEANAQZAElamwHUScHm82CPpF3168UiAwSY1AU5V294JwSEDLApUPxzdib+CwUAaKxgn3k6/XsyADYUkgEq7/Ts7Gy0OjwcIRlAvZ2ndqUDGUDM6oKWy9UvUpbn1bwCofwZIFD8M5tR+g8ArRHsM//kJz8mA2BDOzOAOinY48ebbWnnNawlIgPcSKwLcl158iRidtt4ncsAavGPbcveXkXNBgAUIthnvnv3LhkAG1qYAQaDdXttW7a3N9vSoT5rMcgAip0dmTlfT6gL+rfXUk901aEMECj+OT6m9B8A2ofrAZCkvAxQWtdHnRQscCmwdK7PWgAyQIDrHjv78THAdeXoKE3ftxMZwLLEOXnT/+FkQuk/ALQVGQBJUvZdas8A6qRg87nuYbvXZ80pbfd0886uvp5D55PEuqD53LgCXvsipwzYxUqbAdTin8WC0n8AaDcyAJIYdxD1JfXVHv60rI2TANpuSlf7rNmRAbRcd2srebwg74SA+T6DN0vKAJlP4Oia5Hz3ll/843z+2nhcZEsBALUgAyCJ8fFL8y7F+kdFUycFOznRr9PZPmtO5t3T3mQA79/j4+QYcHUVNwNd3EOU9L+joAwQGPnn9DTT9dAAgOYhA8CMQQex9gxgWetJwWw7sla7s33WnErIAO2mPM3hMHm8INeVw8P0D9G0DKBsrhb/OLM3nN0/6eOoWQDQUWQAZNLIDKBOCnbvXnTbyQBaJhnA/H3vgM0XxLAu6PIyzWWyKf93pHh582WALWfhF/8sFprpNQAAbUcGQCbNywDb2+sHmc1i204G0NK+HZnP/3SA7gVx/vYriTFguYyLoMGHaFgGUIt/bFvGY8b9BIBuIgMgh1BNSI3XBKuTgsVXZpMB9MgABtw7tw3rgi4vDXrPxidb/Ec3bmiWDKAW/5yeMu4nAHQZGQA5mByqrCQDqJOCJQ7SQgbQIwMY8J6gZclkkhwDlkuzKhqDF1l99ITNY+7UPRePOvLPbCYDZ2LQbgBAi5EBkENjMsDV1bp6IfHga6/6rCmQAQyoT3A8To4BritPniT9TtaaAQLFP7u7ppsDAFqNDIAcmpEB1EnBTA679qrPmhcZYFPgCQ4GRnVBy2XsjFr1ZQC1+Gej9J8MAABdRwZADg3IAOqkYBcXRpv0qs+aFxlgU/gJGtYFua4cHUWcEKgjA2xtiXP1hvcIZ2fifPdWqs0BAG1HBkAOJh2FkjOAOinY9rbRJr3qs+ZFBjBjWBc0n+tOCFSVAcLFP4vFqj3a+QEAAB1GBkAOdWcAdVKwgwPTreizpkAGMGZYF+SGpxKrMAP4xT+2Lc4vtyP3TAYAgK4jAyCHzBkgJhikcXS0PrxqPoo5fdYUyABpmNcFXV1Fj2BbTgZQi3+Oj8WykucJBgB0GBkAOZh3FIyPdJpTJwWLu+Ay3Bb6rObIAOnt7RnFAM0JAU/RGUAt/plM1tmDDAAAfUYGQA61ZoBHj1ZbP36cbkP6rCmQATLZ2ZHFwigGXF6GpuIqNAP4xT+LhTg/eitqb2QAAOgbMgByyNxRyJ0B/EnBbNv0UuD1g9NnzYwMYMyy5OzMKAYsl3LvnrKl6w6dTwbOJGcG2NoSb9ov25bxWLM5GQAA+owMgBzqywDn56tNzS8FXj84fdacQh1TdamrUc1kXhd0ebm6psVylkvHeul8NXMGsCw5dH7qbX16ur5UJkUGAAB0HRkAOdSUAfxJwWazTA9O1ycn3VvGKxnFvC5ouZThUB453/FujpxfJ2QA3f+jofPJ3Nl2XZk4g4Ezidmc/wgA0GdkANQhXwbwJwVLdSnw+sHp+uREBkjJvC5oIxI4luUsvT3oT7ZsbuAX/yycrV3nNPE0Av8RAKDPyACoQ44M4E8KdnISsefEB6frkxMZIBPzuiB/OXB+5m0bX7vvj/xj2zJ2xpaz1P7nIgMAAHxkANQhawbwJwWz7YgJAcgAFeCC0azM64L8xbvkPeaXduh84o38c3YmW1uR122HTyNwIQcA9BkZAHWIyQCx/Ut/UrDRKHrPiQ9OBkB9LEs+/DBFBvDOd2l/af3in9lMqYszzgAAgD4jA6AOmTKAPynYxYVIqnESA6uQAVC30Uhs2zQGDAbBX1q1+GfXOd3YdfR/Ln7bAQA+MgDqkCkDnJysVvcmOiUDoNV2dmQ2M8oA5+cbv6jOj97yin+Oj8WyUkzAx287AMBHBkB9jPsuokwKdnR0s7pxBuBSSDSTeV2Q85d/7G/l/OUfTybK7MLa3GvwHwEA0GdkADRGbAbwJgWbzyMnPFrvJHwfGQBNNRyaZYB/ft3fxGhOXzIAACAWGQCNEZ0B/H7ScKisTgZAy/njXJks/pTY/NICAPIjA6AxojOANymYdynwenWDDMCQiGiyR49MA4DrynK5OgnGLy0AID8yABojIgPcu7ca/8QbKH29ulkGSFgfqI9lyTe/KXt78stfynSaPFKQ85svE1wBAIUgA6AxdBnAL5bwCyHWq4erokObkwHQLutU4NzTpoJAEgYAIBsyABpD14k/OBDXFed3r2+sqC3mIQOgS5QY7J8rcGZvPHpUb7MAAB1BBkBjhDrx/qRgzrtf21hR27MnA6Dr+B0GABSFDIDGCHXivUnBnOkfGV3USwYAAAAwQwZAY2x24nd2xHXF+fy1qAkBDK8HYAggAACAADIAGmOzE+9NCub89fb65/EZwN9J+D56/wAAAAoyABpDCQADZ+K6MpvFFfOQAQAAALIhA6AxlAzw0vmq68pgQAYAAAAoHhkAjXETAEbOr11Xjo5EYgv6zXv2ZAAAAAAVGQCN4briupazXDqW7XzRvxRYIjrxZAAAAIBsyABolgPnZ64ro9HGnTk78WQAAAAAFRkADbK9LUvHurgI3k8GAAAAKBAZAA3iTQq2vR28nwwAAABQIDJAT12HePefn597N8/Pz8NbPXjw4MWLF9fX1y9evNjf3xeR/f39Tz/91Nvk008/Hd0U8cTvR8ubFOzA+Vn4R3TiAQAACkQG6Lv33nvv+vr6+fPnctNx/+CDDz744INw991b88GDB/v7+16PX0SeP39+fX09Ho/H47HhfqKcn8t8LpazLOFZAgAAYI0M0HfecX3voL73vXe/d7BfXdPr7gc2V88h+N/H70drOp2ORjIc6gf4BwAAQIHIAL328ccfX19ff/zxx95NbYfe5/XmvSTgHe8XEa8QyD8P4B3yj9+P1nQ6nU6nImQAAACA0pEBeu3Vq1evXr3ybyZmAK+77xUFebVAcnPU//r62t9VzH6mScgAAAAAZSMD9JfXlX/69Kl/j0kGCHyvvR4g13kAAAAAlIwM0F/elbvvvfeef89vf/vbmDr+V69ehXv22u5+/H60CAAAAACVIQP0l1fDM1Km5H369Gl4PB+/Z+/99MGDB2rpv/Y8gHY/AAAAaAgyQH9pq3TC4/qrqz19+tQ7G6B269X5AWL2AwAAgIYgAwAAAAD9QgYAAAAA+oUMAAAAAPQLGQAAAADoFzIAAAAA0C9kAAAAAKBfyAAAAABAv5ABAAAAgH4hAwAAAAD9QgYAAAAA+oUMAAAAAPRLZAa4/NIXWFhYWFhYWFhYWFg6uagR4P8D/H8gy23x3rEAAAAASUVORK5CYII=
会不会已经到位了
乐观点可以到130.
页:
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