第4612章 解决荒圣的两个办法(3/3)
uFnpw2yUToTuoZ9C7cVpndZwurDesoaNxzMxnsDPUIDFgpq97UZIkqjfX4kHB5VRUb6MIL437xlZq237gBCMMWo0jBctvpd8jtLz3bjvG8ljuJKajyGkmnvf7WIhym22L1rxyIirMl6WzVqrYbtVUG7H0xvhA4GAqBCdTb6byz9vE1g4yrdjPq1kL9ERpDyZfU8yly6i7SS/RnC0Q0DKm7ozut1cy8eMkgWGvNC6cczCuEudgMg/NHbfzJ/uqePuKiKdIl/nOShaXnlQ0hyyN6YiHFWt/Vj2HSua7DVCOrgssPnpSoiGqkLMpHn2adR2MjOh1QSdLyYbOWM/auZPvj4Bnlyp6jQMzB89jZwF7jSZtNg7ASbn8tMOwaXaqoyYyHiYRRvAZbAMT7/VW2r98Pi1U420SNdMCkab9oWMFRjC32hj/FcdqZrsdSKZ5d988ALfgV0hupuxTm10uKaoEwOkauf5vrYVZQDNv6nDGcLBBrHzQH/1+EzCb4qlL/VuwB4e7SJ4U0Gxz6Y4WZcHOKV2daSt7r1n/k9lVupjtVqkPtNL4m6G4QX6nSu3KKp9DE0MQTkQd1NRR50PEPnH0/sLSKy0m58ttz9kcawSRRntwYTYere0mOMcDYrxTPeOu3PF8+jEpZbWnDxrY4VNyREcH0war5Lk7jIZ+nHfFL72uQPfkvI364/eiDTc2rUn+kupR2r19fS+yUys2SI9QPqbm8+QrGnhnzo1gDryJLb4phnxleg1QlMFmwxSYmtGSH6iYUCvP3aNEI4I25djlA1PT8UI8T1g9KRNsCWqApUePPxOcFSvDxTsWT/O9Is9Uh3NiDs6w1lbQuA0OhTnHVmA+nL65JIA+SHXNn/r7qQdWV7JOm+DFUNTXF1S52EJUlBa1qbP327xHkJEYD88Y17K2rZa/uvlWFukWrJ0lKeHF36/U+hiQnMGLlTtCpoxEwrDcNf+uGw/pxBfuo8fZE8Lu9arFa4f9MQkIstvdxfzqHmwNjsOguI9imP9okE3IBAd2ju/EaMg5edvN3gh+bi7i3J3lHXWYilQlSEyhawZ9WPHKw23RrknuE98+Pyn0xT8okEe99doUtmyWDzN1zkPnXjclF7ibEHsFSX65WR2fhkcXH2O/eC73aXBmSP+61dxhDJoEXnREt0HY6H/sTmivBsfxDqKoc0UC0VwAIeiYfDPApUN5Ydgao8zI7m/pOdfJ2v+ho+pMwDpQxIMETZ0BME4OWgZ/T/C9/gphrKgtkiHSxECKSsMTj4v+l3NaOt/kgijDwABnCXjNQCLacpgAyPkCJEet3OgaDzOCYIw9DlrOyha/NwxmfpMMr5nftH/F/d5880B223kSPerY+AjmCKnRSHSf53vEVBK9qpPsUkd1WKI4mW+u3y5LucwBrpMhTpCYBcbqicumP8SbIZ0ahudfxdEsr22rHEemM8ZQfe9H/nJCEyA+zf54PT3rfwnHdsosMfwEHPLd4oLucC4zsXEnY3w5OS2+iVQ0+YI4njeQBKkFZwKhgBpGRmZmSpDKoCSVAmdmRpV0sNoEqbpQENhIepRWqFUK5hM0TSsW7g5BR4J2qGzGPYVripjli36k0nvYhrOrD5bqhGm5MhvByIuD/LiDwSuzu5cBODwDy0d0i8z+viSsrPysK5u1Mmb3zFbKl4nUKb+wbudNPtdwaeLWu3QQEO259NVOrrKYTAv2whzOYzFyB6N/zTj6XnxMovk3A5ZmByC9VggTfsCuHw83sG1JC/h9gqhYZvblY5rqdO/JEDw0Ha+ZypFNXZQl/EpvEC0+oFMWBHYtzzdDUShHh00fOBp2HhuSmBdiyTZEn3W+nlMdXMP+ADsaWvl85AcGi5vQVn4wNo702o3pLgkYKj3rrIoJMHFZCyLNeicM2Ul3/Rp42qFgzJU/fqPLsZH8zYYHoC3FB0GbpuQVmgvX5lGnJvawEZPrKp5cugy8IRm5AmJ8+EGfFJGHmRxw8H7a2HuFDBJFFIj2yr2QLt4KflzO3fHilGDvtqUTthOD37NJrMvaCuYvsHs/9pUyqyeJ58KFjT9PnRVHR0fG61TlExLSqR95fVKs2bCkerz5qql3fYxxW1XfgUh0xjF3MNI91FNyfPecsOqYmA1ctsVm5/fBoRQviaeuB+9Sm3BuR9DBCYBZp0LR3ABXH0hGDm0iPr8VvSvub6xp6OcsbaC7epuzPIKsxqBCpmEX/pYXUYnmpnT/M9xHncfCbp1/9tpvqXv79sjcgEpB5QwEz7+bwFxewVYuEtEwLxtQ0kQIyBw0gBaVil9P+PcVf018PQjDby3EKg7vOImjyiQUvxrHdYGv5wNEZFjV7m9nCMImaMsemZfbFPvoxJMmMZHr138vMfZtqrVvJi5h6NKefJEEk0pyi23EyZo5FmEAyjAekrsNf2HqLmUlyK2i79B5EOZyIFEXaTZ9Fkut1svZViDrPEuYL0WM3ivkFkwgY++t3RteXXtl49zqIneRcxPoYRWnSAnk8kL2i02mMmEqfeonkiK0Impw9LfhMPPL3+REIUno2zY/gblsqbcmK9WdIF70Pf3KjU80B/f1XJmGTPWNRN38SGU9LR7LY+aobAyN8ZyPRYsfhtAtwb3t+ZK1EEziFYtq2qY6VQmLHqM8E1vWidBqCz/hVdkWXH/Dgq/7l9ZnXturJoU7MmRtvOcFMADM5WkdEhsr76+ul7JZ6MHpnTwsuzU1CfohWS44CMypY26JoJSjWS28FtDBw4+BhFZfxC3Nuory9WeTCT3ywGBWPu2nDUIs6I4tUqNwEI1R8uJL14b+MIeUrXdYCv2LzjJktxP4MjhxxKRz9FXzUmLb2pDo3VZDQOq8AwfYKVurKQSURBfqUiWOoghIuoqldd5N+aJybcrqBsGQbCOPzbMXahqXt+W4VH5GFJ+JT2sHLNUNyJPM9HaJqN4UY9kaM+En8SOnGHW1QuAZE0sZ8wujv6G1P9YJ1xI4g7a/JD4xPbY7yXki3m/BeQQ1HFY8ibRWnReHkJhKtreKDR/3I6DeYsGW+DfAdh9r6Mo6kGO9I63FDL3rjs9efVe917gROsZgSy0/TSbxyfkUfJj4D3E3lRdlv8cEv4Xv2Lgfz7YBBvlUyHeLGHOj5EwiHBJSbYbhbJIisJbLj19tT5y07O9oeKVk2oFMHgQKDJjyajVtufLYKh2gOThayN4KkntdvKJowqVtFkY5+4g2CIxuZTn2skOB4GOR2i7wKMLFIo28aUieObwXK7poq7DLUWj01kC2w8wM/etPmJ7uzvWXW7EolMQSbKmXZ8fEJo8IwRZ0HE7XGC6VB9EUWvTqODQ2V5NlSZd/ZLuevWxWJcamZaAshbhCMPXLoLUUv9x5Ad8vLDgIuDvTngU+O0IeufkDClu7WjifeJNY7HvrogKPFC86/GaOVlrbYVftd+myaf+cTsmXDIwbErFFq6J2n1AKovFZwxIkqcyU9dW3eKGpXBaFl+cKQmDe/xB7jFh7JSvKYBcDHSDJXxpvJKBc2mfNWUd+effMSwh6x9q5Lmjod7n5JoF9o3RVgVN/SEyliugra8Tyzq7zGuVnztQLDn9rK3mNOXWK9mTPP4f9LrFAil64j2QnKt5F6Ck0ehOY+kmvGYmxiupinwKNOXReOG5FbcoKLUnsTrrbp2FZvdRTzgkutXdujebq8SA93CL+dQ8NJH2B/0x+MPeAUBQBWg2WJpz2vFiOBhVEys4m6cyySFwW6NV4WRa3PtYLDH+19BZq4H44xAvm8lweOfLWg9t2lLzyPC2DDO2ngqo/tUkTsvD2OFtFas9lsR6dRVl8exbjZakhiLpQljc/T/Jn0YEeVkMmQ2UAHO9ZRatekC5tfOiYxDQkPa9MkNGtwFymx6PY9nGZ6mAKVdakrfFbkUMuIJdGaU5uOUrPVsJqsFcNbh+io080boErOawgrpOrIqjXuDgk/vA/1HUW4LmBhhPDLevS8/sE9E2JaMTGK1r6hHWQL7VPwgZKctqDQBGvBmQQ4Sv/ap03m+3giLlkUTiOuiGdmJAYVJypn2NB9jeJfeUDEKjZzlheiZxIGUkQ5E2bPHbXSBbzB4XyjRzHlUUZcHtjU9iU9irX4h7Xbt/+bgP/CLOyz2ld/2y8+xD/PbkCzYKALFuqmxUnz+PT/+5UuiJJBhzehMf1AbJ26b6bWG9/j21AcG0S2qt9IIndTWUFjYKtOFCEuBKpBUwkKJnwQFn/ZoVvHjhHQBrHNzyGMaASScKSa/CT4/Q+pPXEK/GaUqgy4H9zQlpgLHkPCgpVfaxZelA8kvsZOt5dzUPtqyAVi8TK20XX8IHmjyktGdftzgRQ3enkHvRtDMJp3LBYHsKwWmiY6V6BaoGCowFY2o6/oQpBWZuy/fFX/8aEloZA1pH3XFIcg+bnMm3p8SGEG35FLM/cEeNVupJY6+Oxi6bEzFTEoZ00qtZpcXAkrdp+hQQmSa1tpVWoF3w2D/NhZIiNK8YuqAx1cC7W08ib9umz0LpJcXNV/PHU8YF5SgwX32ti+A1yN92qBYf0MaRAGQwzHWlzq2v5BNvxKD+tNwNXKI+RFmOgihmLUcoZ1j7dDVDQuy259x3Z4/7ynZdhSMeT6vS8oiI1+jwaVODRhc2SCvXNi4Hfb6X7cSmuNZ0TVSPkayOIi3aqW/WslED1sgjaoQJodlTeu5ANUYqsZNbwbNbSKN5uNk4AdOVvfFzaj5IGVH+UyxhuSsivOxZ86uK7yYa6O3Rt7FDoSAGccD1DsGXvoEVBC0EGrSdlnC3BNC6nSYaA6jF8MLA4HYQGtJF0B9y9J+lyC7+HRg9RpLZ/tzp0+F6i5eZ6y75bpuk3k6M+LnfGTdA70cidhEo7hZS+jcMLWn0hwqbj2wNJDNzCwTsk6ZZ2dPLWmFFhdm7nQHNozuPi+/c+NQDXKijRAnwn6Aitqw0/gVB3zR7/kUSqOXLRbpj8gDzgVspPYrMrm/UPZeoQaaLD4ul2UcNLuc5CH8x7m/PmJkxRABqX8Ts0foBJ9ZcySmBD5ZaTB9AVaA4SJ/3d0hkDiSebnuDlKNOvql+UZLxgGjjE0mrq4X6fjshuO8ygCFeeLyF1TehDx6X8lt1LvUtulc3knDjjzLz2GVjDPIKQPDzqKFyRZmVedsq7TFSJzx49D/caej72W80q+IXBNoE+vowOpHgLF2fF0i+gYPEJ5o6e5mTp5OGId90M7ggRwKfX4pvdVJ/WOYt0gp8DqMTyQglR11R4ywqZYRh7wpmIGe6eJWZvpivJj3sIdtu1DcRk2q3Qj4grsY8JUXG1fIaB5XowbaBDJPizHV5h/neaRV64SMlTxEJ4ZamwV8tXM8paGkrIMwNKv756ZXz1Qjgit8Uiuz8KcxGTuPDq3fb7C+zOkWrTIBz3P5qlAarovRfatWM9SnIFdglBUR9n2kxTqMPuGzaJlAAIuxnsbAcc31i2bkPc7IPrQn5O2qD0mQ9Covy2izFZ3a3ksQ6+DBJ9pGDgDn6P8v/VvnRq/Jp7QHgBPg04MNVZzwwxuWbED9SSQADFX4fu9seMApp+a2mn3++8uyPNI2M/s+pbJp24fdAm3bUwloVIGOuXwSYBUryZIuKQDCkbXwkTDOnWh6mUg/osbBsoJZHztY8iwbipsPtBxY4QWip3DQ23TcuF7HMB2GpS2I9SWp7Yi0H7O4tH02UU76zOzFYuYxRDL4+39mIRsJrC2NPMzdg4JedJJ63nFwmN3jM9+TdbWrp2o2nwD+IAD8aVZzqOCh8fKnu1bMY+JLz32vABwOp99javpjPsvpBbbr/dZQpMIwZUY2RdZtkPwkrvJ+8xMdWUPzIixFzz+d8/tBmOtTw1HQP9+H40MkvCAP12VL4CGtMk7rqS3vPYV64S6IRLxO58JQ7T9q+SEqd1D0kkgl6abxCxOWwDgMW0BWo2oWBOXNqMCgROBFOBjMUmZU19fprNU/xoCjoNjTTloJOPQPyNyxbnK2m9icTC3XPfnDQFfI+NCNKXRKrHuHAdlmUm9UNfXB6L8Y0p1civhc2N2Bzr23bUeLgEyPIpgc5sYeTPolJcT8NPFtpacjyQxegu2HYGm1br7ZL1d+ye0V4PIqba5UsYpsWcbR23cK4WpVEb3W68PQTylVt