ahzsk7201 发表于 2021-10-1 09:13:02

刀具能否沿自己所建的曲线走刀?

各位大神,在UG编程加工时,能否让刀具沿自己所建的曲线进行走刀?比如按下面的曲线走刀?

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5R47Py+xwjuD7WZMSzDTpPWz4tu8eT3P8WfqlXWjo+tnTwhwE8BhqyUeg87fHhGPav4XKM8T6uJPu4XrmE16PvzSG//R/Vnvvq9cm6rxP5fI6R2n2syYhnG3RM2c5x8IEdsuj+N/C1Hmvp+NDSgQ8CUwwsdJA9hd2ot0Uy+7divG9JjvL06kqYrdp68b/qV+tby3ZTT1q19tpnz7QL3+OO1sfxiGWd8dAzZR/WG1+zeV/JWkr8DGjp+MjSwR+CEu8vHzL7Q1ei7Gt8r19vXAkv0ntMliP/t+n4PG/jb+z1aA9Xz9CTrzeHx+qNgx/HRzqzQ890No4xxGvx4BnQ0vEjSwdfOvjogwKbp+xb+kBZjPer+focPXKEn51jpY5Sfbfqe85a8pk9UwnvBn3pTFm1reL7+JG6OJbjSnr4sN1400c6+ItqyajNgJaODywd/AHwH4TS5fuYHj98cCJfxqv5RbE1ncdluRY3Y2PsG/iZM9wSM9u/W+q3OkpnyKzR5+jFno3z5+J8jMl68GwHz3jwE9XSUZsBLR0vXzrw+I3yBwBydPmIiWzQwQcUek9hB/X2GRlYEZ3BK8VE+L26Eqb07Q9ub4+935O99bVAzqoJeEx7sNnf+J4Y8ynFlfSMG/lAx37i22/hF3ukpePFSwceeon6gWY/b4PMPsZD72mvn48ryR4Pcsl/Rg/MEp3BVEzuh7V0Ny39yXso1ZJRQ4Tdg+vjemLMh+M4hvXGs83HwY4Y7ys59428vZ9aOl66dOCBe8ofBB5O9mM9eLYbD72nvX4+zsseh2XvOyszZsTP4r49zvfiLefxdffKO89XqiEjp8fuwZyJMVyO4zwlPXzYDh42US0b0Qxo6fjI0sGXy48fvFH2Ac/2Xp+SHzBL1OdiuRTTq2esEt+L9Qa/0hl36W/vyey5M89VqmE1h8ftwVuN8TkYj22sZ559xGv54BnQ0vHCpYMfN3i+VOOhBx21RxiG5XFaMvJ72opr2T1eJLcwnrZHNZ/Q+XNn5fS4t8iz51upv5ZzFtdj9uCsxnCOEpbXQ+ZY8Vo8MANaOl62dOBBM8VlgvbazA8xTDm+5MP+zPtYltlvlGeciB/Fy/KPajmhy6q/FyfrTL35TvnNnmukvlqOERz4RniwlaiPKflBX/NnW8nffGAT1cLBM6Cl40VLBz925vlCWc8Pv6TviWWfiPfYLEf+PTrGiPgejBGfKMdu3Uh9b/DN7NcN5x05z0i9JdwRDPONcFoYPmbE3/t6rEj2MZK1gGjpeOnSYY8Xj5x503kZfrD5h8/2kg/HeH+W2W+EZ4yIH8Fi3wgrU8e5xLc/qF/pfe0cI3NQwhnBMF+P04pf8WdsjwOZa2J/8e038vUeael4ydKBx2zUP2hvYzts0SDDBhr5QAefiMKnl0YYXteL5f08Tq/scSQ/+3HsvbeW36l7jOoYzR1hmG4Ex2O0Ykf8a77exnKrBtmffWun+6+l4wVLBz9g421IIl1Nz4NVimWfCAtx3q8lI65GWxg1+y7cWk7Znv9Q1u59xJZ9l1Hu0RwRhul6cXx8K27En309LtuY936Sn38/T92Blo7Llw5+uMZjUFhvOpaZh3/kw7bIXsLxcV7muIj3/qNyhAndKNYuf9RzK9117ttwV/q/epZS7lHcFRwf28o94s++wGWd8aaHDj6iv7tw2N1r6XjR0sEP2D9o/7BZBg/Kjx66iLJfjY9iWVeL7bExVsT3YOzwiWqR7q///siM9GLH/fRi9tTZi1XyK+Uo+Zf0szhRXCmH6b1/yZf94MM65mEX1dLx37+eNQx3DQM/2BYf3Z2PgY/XQ4a9ReFfoq34lr2EC30rPtuOvCM0u4ZsvJGzPOWbfeZRvNK5R3G8fxbuDE4U4+tj2fuzjXnvx7L5QeYY8Xf93py6D/1Lx6X/0oFH2qLRoPgY+Hi9ybDVaBTHulpsr43xPN+Lsern87bk1XyK//PRbfUa9qd6hvyertbj8UyewYxwoCvhwQ5a8jM9fEAjX9hqNIqT7s87+IVeaOm4cOmoPVrYouGEzVPzZV0U63Xs73nvOyN7TJZn8EZiOFcPP4It37wPaM/dwOdk35Ezoit1ZOFFONBF9cEGGvlABx9Q6JnCVqLsKz7vvbyll1o6PrB0+MeN4SvpYY+ojzE58hvVRbisG8Xr8Wf8Hr4HUz7PfiR77hE+J+4KuSI6mz/CMt1uPJ+3lq/HN/KBroYt27NvbHf/tXRctnTgUXqKQYDeZPCg8AGF3ih0Jcq+Pf4lHOg9npfhl0E9dkvOyLmC0aqP7St5fimWe1bjd/eklHs27wk8X1uU0/tAZl/oQNnmefiIfnvBiO5XS8dFS4d/mJD54qBjynbj2Wa8t7M84stxEe+xWI78R3SM1cuP4Gf79tb4Fr/s/pzAG+ntjnpq+WfylfBmsCzG43kcbzfZ+0BmX+iMsh7x0LGf+N9ZPrR0XLJ04CFGFA/S26Bn6n1MZjt47wf9CPUYLI/gsC9j9PIcf4rvrS3yG6kxiv8F3UiPRnxHejeC2/Kt5W3FRvYSXuTb0jFWyZd9jI/8Sj6RHroIR7pvLyBaOi5YOvAAR6h/mBzLNuihgwwKfQ9FTIn2YMCnhFHSI+4kLdXSoz9Z54lcPWfe7bPznL21Z9VQyjeDH2Gt4pTifa7Iz/vU5CheOi0d4VarwcgZjNqD9DbrOXToP2RQ6EGh9xT2GvUxXq7FwuZjWjLiTtFWPSX7qfp+NU+p716/sz8+V01eqaOEO4MZYY3gcHwtjv2Mj3zhYzbwnkZx0uX8ttzaR/1Lx4P/0oEHWHuU5sPDU4phH+bhD8q2iIdfRCP/SBfFel0Ut0vnc/fKu+oR7txH9YZ7663B/GbuuYY/glfC6cXg+FoM+xnvfb3dy95f8tzbeFPftHRcsHT4h8iyHya2Ge/tkGf9OA5YPZTjmO+JzfDhnCN8Rm5hPPeh7L3r3Xe0o44a5sh5SjgtDB9X86/5ss0wvFzDle25t7Wr91o6Hlo68PD8I4TeaHTpI/bIl3URH+Us6aJ405X8V/SlXD36lby/EtvTx5bPLb1q1Qn77nqRp4f21FLC6YmFzwwGxwCnREu+0CMOslHoRL+3YER3qqXj4aWDHx8eIHR8YdCBsg08bEYjHdvBw2+EIpbpSHzJl/FG+RJmln60Hvn//f/xW9Y9zOL03scsfm9cq44MnBWMWizXXvMzG3zhB9mo10EW1dLx3+HQMOQOAx6g9RV87TGyD3i+E+gYA3a2RXb4tajHmcWKcHp0rfqy7D21fNEno38zfcnIO4vRW+8s/khcVEtvfBQL3QpGFAtco5GddewLf+jMDzxsHCs+9zfnpn7qXzoe+JcOfmzgeSigYwo7dCaDB4UPKPSg0I9QxDIdiTdfjq3xo7ir/rVavG0116/H+372yE/0rKcu89lVW5R/NFeE0Vtzbyz71eqL/FjHfA1Htu8sIVo6Di8d/MiYx6NiHXjYQKEHhR4Uek9hb1EfZ3IrxtsjjBkcjzsrl+rx+ll8xc19FH3/e+WT/X6qpijv6LkjDNP14ESxHMd21jNf8mE98xwrfu5N3d43LR0XLB08JLUHyDbjOc74kh16788yfDxlnxbvYyG34jLtyNlDM/MKK/8D2XOHkc+Ju4jyRrqMWrJwIxzoWnXCD5T9oTPKeuPZBh4+kD2FXTT/Td3QUy0dB5cO/7gg2yCAB+XhgM5T+JT03g6ZqY81me0tPoofxWjlKNlLuSN9CUP6d37Yojvu0e2875785rNSQ5RjBi/C6amN4zgv6xkHevMFH9nZxnbOIf6db9Xfm5aOC5YO/+Dw6Lwelwe9yeARAx+m8IEOMlPYeijHMd8TO+PDOVr8DL5ivvExwz22ZiSyIzabRrki3WjeDAzO6fHYFvHw9zbomZZ8TM9+nvdxkr/xTrV0HFo6/IPyMh6U15sMG6j3gb5EvT/LpRiv5xjmvd+qzNgtfjWX4r/xERu5x9ZMRfYR/B7fKEek68Eyn5VYn4OxvM3LNd+arVQzx4D3OSW//81q6Xhg6fCPDg8JDw0UeqawgbIt4uHHNPIr6TgOfMl3RA+sHjqCK9/3f5SiO7Q5ifRZup45jHxO5e/Jk1kfY9Vy1/xqNsNku+fZXssv2/veu5aOA0uHf1As8+Pyen5QbAPPduZhjyj7lfjZuBG8KIfpShjSv+/jknlnT85LKXdNn3H2CL8XdyUWOTwG9BFlX7NDZt50PhZ+NepjJL/7W6ClY/PSUXtM3obHBL3J4EFZB39Q+DD1Nsiecgzz3q8mc1yLr+HI9u6Pyq77a80U7LvyR7jIWaNR3Kguwu/BmI1jbMZgvefZDzx8IBuFDhQ2k8F7Cl/R938btHRsXDr8wzE5elj+IZXi4Ad7hIUc8AXlGK+DDRT2GoVvD63hyPb+j8iTd9gzf+ZzusZSXat1RLi9mCuxloPjazlrfpHN60pyLads7/mOaOnYtHTwwwHf+3Dhb7T0mNgHfMnX54U/05VY4NQwZHvPR+Htd4V5bNFT5yzVsZo/wu3BnI0zbB8b5Wv5sL2EWfKJ8kn3rm+Llo4NSwc/mBIfPRTv63283WTvE8lRXE9sKa4nNqpDund9HL50X7VZhu3EeZHL05XcHsvkXrzZWI7zuWAzPXijJT/4eH/oEQvZ40h+13dFS0fy0oGHUaL8sPBYenxrPsBhWvKHnn2Zh50p28W/64Hrvsr3xTNe4nf2b0fOCLPnDBlxlgc4nBM6o6xnf/hEOo5jP48luTzrN/VGS0fi0oEHEVG+9MhuOvi07N7Pyz4edlDYIRuFjinbxb/jQeue5u+JZ7/G7+hxKd9srgivF2s0ttcffr4O6EHNDp4p6z2G5Pm5P907LR0JSwc/DM9HF1ry8XqTo3joIn/o4FOi8PO05C/9ex617irvrvz7KMmZPc/O4fF6a/VxJtdivX/kyz5mhwxfyC0Kf9G8WT/VSy0dm5cOezx8mf4xmc3rWOZY8GxnHvYW5RjwrRjZ3/e4dWd77gxvpkUz+l/KMYMdYfXi9MT2+Fi+ll9k97reuuW35w2s9FVLx8LS4R9CSS49NO/PFwlbpIONKftFPPuCNz/mozjp7nu0upP77gTvqEVX7q6EPYoZ4fRi1GJhAxZko9AxrdnZVuIZS/x9b6J0J1o6Ni0d1vDosUT66HKiWOi8f0sPO2hvvPeT/J6Hrbt6/q7w3lp05q5KmKNYEU4vRk+s9/HYbGcb60s8+4t/ft5770BLx+TSET0Ea3qkNx0uBHb2hQ0UPp7C7in8oIfMFLYShW/JLv17HrXu6t67wjtr0ZE7LGGtYvTGR/l9LPvABp3J4I2y7H29H+yi9868vxstHRNLBw8+eGsseE+9DZcAP2+H3ih8W5RjwLdivH02zuNIfs8HQHf1/F3h3bVoz12VMHpi4RNhwFaiUQx0HAMdU9hZZzz0oN4e+cBX9Pm5Lt2Blo6EpQPN5UdhOpbBw7dkx0OK/DkWPPyYwjZDgTMTq5h7H7ru5l13g3dYoj33uRJr+FF8lBd+bIOOKeysMx56ULZDx5TtUTz7ir9v7rV0DC4dfuAjGYPONuiY1uywsT942CIKnxXKuCs4ir3vwetO3nsn/C6Z77lT9me+J9Z8OAY8Yr0MPSjsoJEeOqPwA2VbZDc/7yP53jnX0pG8dGDY8WCiB8E28IgDjfTQMYW/UehZN8sDy+gshuLuffi6m3ffDb9P8L13Cn9Pe+J9DOTZWIsDhlGWPY8c7M887KJ3z7aWjoGlgwc84jHsvTbzhy9imcLmKft4Hr5ePytn483Wobi7PyS6n+fuB2+Uae99cAzzPfHsb3xPjPlwHGJYBz6y+Xj4giJG9Ll5bPVeS0fn0oGhZormQmcy8yxDbxRxbGcd60tx3h8y/CFn0B2YGXUJ494Pi+7m/N3gnTIduQeOY76GwX7M12LMVvJlvfHA8fqSDH/R8/PX23MtHR1Lhx9wbq63mVyzsw18hAGd+TCPmBod9a9hwQE1DvcAACAASURBVLYDE9ii934gdDfvvBu8V6Yjd8lxzDMG9NBBZgqbp+xjPOxezzbziexeByzRO2dXS0fy0sGDzo+B9Z5nP/DsE+nYHvEzMREO63ZgMr74Oz8Supf33gveLNPR++TYiI/wan6wIY5l5s0O2aj3Zxvs0MFX9L7Z1dLRWDowxEwxyJEuspkf9KAcCx62iPb4+LiZGI/h5R2YPofk+z4UupP33wneLtPRe+VY5ks47ON5jhmxeV+WDRMy44u/Z361dFSWDgyvpzzYZuOBZl/2gw/bPQ+fEoV/ye71o/4+viTvwi3lk/6eD4bu4v13gffLdPReOZb5Gg77gWd/6IyyHjzb4eN1Xkas6D1zq6WjsHT44YVswwveKA9zpGcd8xzHmF7vZWB4fUke9S/heP0uXJ9H8j0fC93F9+4C75hpzz3DH76QQaGPKHxA4QMZFHpPYe+hPlby8zOspSNYOvww26B6HWRv46GGD1O2Mw8f1pX4EV/DGPUv5fX6Xbg+j+TnPxS6g2/fAd4y09Kdwyeyw2a0ZoeN/cGbDXyEwzbwPgZ6UOQTfX6OtXQ0lg4MKYbXaGnAS3rEACuiwI9sXjfii9iZGMTWKHCN1vxke/6x6w50Bz0zwG8aPMdFOrYbDx+jsEEHGRR60EgPnVH2A28UPqwDD5vo829AS0dl6cCAYnBLg21+7APex0OOqI+JfFi3259ztXjUYrTlK/vzj153oDvomQF+156fjS/F1fDZZvGQgQXZaKRjPeyiz70BLR1u6cAAYyghg5oevNFIRiwo/CGXaK8f4nf7I08vHa2nF1d+z30g1Hv1Hu/a097Z4LhSDPuAZ1/omMLOOuNNH+ngL/rsTGvpoKWDB5UHl3n4eF1tkDkmw48xerERM+qPuF66G7+3Dvk9+2FR/7/Rf7xno3anLIOv3TX7gDfqY2CD3stezxjsCz6iwBB9dja1dPzf0hENqekwoGw3nZfhF1H4RjbW9fo9EcM5W/zMOVqYsj/7oVD/f6v/eMNGS3fPPuDZt6bzNi8bDnRGI1zo4QcfyJ7CLvrsLGvpcMPNg2rDybLxJV1tkIFR84FtxDcjBmcCVhadOUdWbuE8+1FR/9/bf7xb0J67hG9ES/G9vuwHLNYZb3romIcOFPGiz87nzy8dGEhPa8NrvmxvDTGwW34jmB5rJAdiEYPzQJ9FgZ+FJ5xnPxbq/7f7j/e68j1gDPC1uYFPKyf8DCviWcc+0IPWapHtzHz/9NKBQaxRDCL7QGcUetZ5vscHMSO+iAGdjZ2NQ94a3YldyyvbmQ+I+vz+PuONGl29T8byfAl71g/1cjzngN50zLOP+PPzq6XjX3/9bSAxnEYxkJHO2yBHFPGRzetGfG+J9XV4eeVMHkvy+Y+Eev7dnuNtGl29Z2B5HOiZsg/rwbOdedhBYYNsNNJFdviJnp3vn106eAg9z0PINtaDhx1yifb6WfyIr8+XEWsYHndVRl07sFdrU/zZj476/Xy/s98j8Gp3Cx+m5g8ZsZCNQse0ZPd6lplnLPHnZ/Enlw4ewIi3QSzp/ZDCz+u93OvHuT1GrzySy2Mi1qi3rco7sVdrU/z5j496fr7n/Aaz3jgwR+4TMUw5nvXG12yw+xjIFgselPHEn53Dn1s6MHSeRoNpPqyPhhM4kY11vX6tfIxZ40fyRTir8REmdDuxkUP07IdE/b6/33h3RrPuC5izeIhnylheDxk+kJmazcteZ3ZgiJ6d3Z9aOngQmcfQRToeVvh5ijivZ7nHB/4jvoiJ6CrOanxUE3Q7sZFD9OzHRP2+s994a0Yz7wi4K5iMAR6UcaEDZZvx0BuFzetYZj/4i56Z359YOvywQeYhgy4aRtjYn/mW3Xx7fEYx2T/iR3PWMAwrsq/oUN8O7JW6FHvm46M+7+/zrjcG3NU7jHCgM8r4rPc282M74lgX8fAT3T+L6PHnl45o0KBDEyCDQg9a0vfaza+FASzQUX/EeZqBAwyjHn9VZmzwq5iKP/cBUa/v7DXe0s43u3r3qLGEAzvOwDJ4Hwt9LYZ94OdxJO+b608vHX64WMZQsa40gPBBjKctu/n3+DDuqD/Hej4LKwvH12cysD2NfKXb90FQb9/d293vB/gZc9KDBR+myN3S9dqBJ3pm9j+7dPDAed6Gi3UsR4MH38gGXcunZQcO05kYjmc+CysLh2vzPHJ46v0kn/lIqM/v6DO/lx13Bvws7BE8+Brl/Kxn3ny87HWRnbHF75n7Ty4dPEzgSwOHwWI/6EBrtl6fHgxggc7EINbTHViG6fNky6ibaXYO4e35uKivZ/p64m0gR+adjmDCF9TXAT1T8/Gy10V2jy05d45/YumIBs0PEobP6zk2skFXix/xgS9oDy58W3QHlmG28mbZUT/TLGzh5H5Y1M8z/TzxFpAj805HMdkfvFFfk7exDH/oLBY8bB5Pcv4cf27p4CHiQWJ9NEiwj9rgX4sf8YEvKHCNQrdCgbeCwbHZeIxd4pHT05K/9PkfDvX02Z7y7O+8C+TJzDGKGflDZxS1QWcyeNCSzuuBJbpvvn9i6cDgGS0NE3y8vaT3fia3fFv2CBO6lVhggGZiGWY2HursocjtaU+sfPZ9WNTbPb09OefIlXmXM5i1GLYxbzVDBi3pvD7zvML65zv41NKB4SrR2gAgxvuU9N7P5JZvyx5hsm41HlhZOMAzCkyjrD/Jcw3gT+ZXrn9+YNSTvJ5gpk+8MeTKvL8ZzJ4Y+BiN6o3s0LE/dCUc9hU/P9efXDpsIHiAwJcGpWav2Txej2+Pj8dleTUeWFk4wDMKTKOsf4LnWsA/UYdyzn+c1Lv/9A7ze+pdIV9m/2cxe+PgZ9TXzbYSjxi2Qyea+4Y/s3TwsDBvAwO5NDw1e83m8Xp9e/08PuTV+Gwc4IFm1Qe8FYpaPF3BVGzuR0j9LPeT5/ZEn5AvM9csZm8c+4E3ijNAZzL4iHo74kXL8znTm08sHdEAmQ4NgR2ypzV7zeZxTO717/WLcozkKcVDv1oHcDwFrlFve0rmmph/qh7lzf2YfamfT8wncmb2cQWzN9b7QTZqZ4HM54Iu8vE2jhO//ma1dBSGEsOFAYTcoiP+I75R3tV4YGbhAA8UuKDQ30BRk6c31KYa1j9sb+3hU/OIvJl9W8Xsia/5wAbqzwa9UbOxDN7HSF5/m69fOjAcGBweHgwIfCB7WrPXbB7H5N3+PifyGfW2XhkYvf6jfsAHHY3f7Y+6mO7OKfz1j9fXevjU/CFvdj9XcHtjW36wG/XnY1uN93GS197uq5cOHhQeBOih8zL0oDV7zYZ4pqP+FjsTE+U0HNaP8KhhBaOVj3PszNOqo2b3Nd5aZ+0Msq19FE/174ZZQw3ZZ17F7Ynv8bFzwc+oPyfb2F7S+3jJ42/ttUsHD4W/eNig9zL0oDV7zYZ4pqP+iJ2NQ7zRTAzDYuxMHnUyzcTPwOLamM/AFsb4h+rtPeMZKvGnz4g6svOu4vbGj/rB3yjODJ3JEQ8dxyBWdO4dv3Lp4EGIhgF2HopI5weN/cGX4mCP6EyM4czGcQ2ZGBlYXJvngc/U+9wgc33M31Cbapj78O3sG89Ijd9ZQw2ba6r5zdiAPROLmB6MHh/gGYU/U9bDl+0RDz/R+Xf3qqWjZwjg44diVI/4UhzsEZ2JMZzZOF9DNk4Wnq+TZeQAZdtNPOrz9KYaVcv8B3Gkd34GavII7g5fX9vOHCvYqLOF0esHHO8PGRR+RqEzGsnsK378rWnp+Ndf/ztkpeHBAJbskX4mBjgrscAwmoXDWJmYXCvzyMGU7TfxXCP4m+pTLeMfxFLPcL89tIRxWl+qdUcdyLWC3YvR68e1RDHQgZb8YQdlP/Hjb+w1Swcu3FN/6bCv6jm+hMk+zI/6c6zxq/HAy8LxeNm4wGeKHEzZfhvPdYK/rUbV0/eBxP216K39jOreWSvyreQYwRjxRU21GNiMen/o2Ac6+Ir2vSv06RVLh79wlnEQUNggg47qEWe0FMs+np+JYYzVeGABxyh0q3QHZq0mzpd5jlrOWZuvFfIsnuLGPmij/cL9tOgo7mn/qP7dNXDOlVzA6cEY8WW8WhxsoBYHHrSk4xzi+97q9UsHLr1E/UXDb1XfG+/9IJfqgL2HZmBYHuAY7cnb67MLt5Sf82WfpZRzRe/rZXkFV7F9HzffJ+5/jfdxt8qlM5yol3Ov5ANOD8aIL+P1xMHHU8PxOpY5j/i+d/nKpYMHgS8aw8A68CVbSY84prt8OYfnR3L6WC9nYgEbmKDQ76TIxXRnvgxsrnWFz6jlFzB6e/y2XpTOdeocnD8jJ/B6sEZ8Ga8njn3AGzUcyMxDBx/OJ76+fFy9dPDFRry/XPh4vcmRLdJFsdCN+I/4Ar9Eb8XielEjKNt28cjFdFeubFyu+QSfXf9NeL39u6nmkVpK5xvByPDlOjLxerCQu8eXfXrjvB9ko4YHmXnWcU7xL106cKGe8qX7y4Wv15diav4RRgknw7eEAf1MrYj1NBOrhL0zh89pMvKBRj5f0OF8p+htPes99211z9QTnXUGZzWG61jFQjwwIbfoqD/weuIiH+h6KHKJ1pcN9Ofaf+koXbYVDhsOAVrSz8YAl2ktB/uBN3/wq3Q0dy1fJlaUB/igkc8OHfKB7sjxRkz04xTN6FFvrRm5bsGIzvxkbVxPVh3A7MUb9Qdub1zkxzrwJYp8oi9eOlqXC7u/5JLe/Eq2kt5jszwSM+LLOUp8Jl4mVqveE7m4BuRjynbxfR8I7t8N/BfvrdTXJ8/KNWXWAdwRzJ0xJexID52nI2eR77//uvJfOvhS7ZIg48K8HPnAFzSK6bHBx9Ma3oqvj/XySF4fG8nAMxrZs3ScZ3curtnnPZmb6/g1Pur7qO7LPSv14oYzc22Z9QB3BHMmxvB740p+LT3soCNn+nXf65YOXKLRaHhg9xdX0sOvZq/ZEO/paMyov8/HciaW4QLPKOfZwXOuE/n4DD43ZPYR3/cvIOrTXJ8wc0xv6eXOmoA9etaZuJGYkm9Jb/XD5uno2X7V/6qlw18iZL6cSMeDwL7Ml+Lg07LDj+loDPyNMs4MD6yZ2FLMDsxWrpM5UQty1ih8Red+XNW3P32L5uy2/nCN2bUBexR3Jm4kpubbY4MP6Oj5ftX/2qXDLiS6zEhX8uVLLcWN+qz4c51WD2PN8D1nGsXdgVmrAflAa767bMjdorvyC/fPD/RXelGapdvOx3XuqA34M9gzsSMxNd9eG/xAZ875azHXLB24NKN2CZD9hYzqEV+Kg72Wk30834PrY2Zz7cRh7NkzMcYoj5ygo/HZ/qijh2bnFt47l5DSrNx6n1zvjhqBP4M9EzsS0/It2b0eMujMWX8t5hNLR8+F9/jY5ff68aDMxMzm4rzgZ/MjPqI7MKM8Xoe8oN7+pIyaeuiTdSr32aUlmoeb74Dr3VFnBj4wRuobiWn5luxeD5npSM2/6HvF0uEvDHJ0IZEt0vnYHh+L6fVj/JkYxK/EAmO2bo6P+KzaIuyWDrlBW/5P2lFjD32yTuXOW0aiu769v77mHfVyjll8YIzEj8T0+JZ8Ij10TEdq/zXfx5eO6KKg85cxquf4Uiz7gB/xXYnJiAWG0Zm6OT7igWk0su/WPZ1/9nxcd4ufzaG4vCWip5ele+yJfdLH172rFuRZxR/F2eFfwoz00DFd7cGX469bOnBxUdNLtpKeMXp84D/iixijs3GrsVk1MA7zOJdR1p/kb6gh47x8jhafkU8Ya4tJ6Y7e0Fdf+66aOc9qDmCN4IzG9PiXfCI968AbHTnDL/k+unREFwRddAklW0nPGD0+K/4WO5qD82XEA2+1DuB4ugvX5ynJyA9a8nubHufpoW872xvq7em7+bzhLFajP8/OujnXah5gjeCMxvT6l/wivddBNjpyll/xvWLpQLNxWZA9LdlLeo7v8VnxR+xoHsSBrsZn4wAPNKs+4M1Q1AA6g/GGGJyvRd9wlp01tvqzYt9ZdyZ2dMZMfI/F+bxtVgZmb/yov+H2xpT8In1NZ7be8/yK32NLBy4KlwK51vjIJ9JFGL1+HHsqhnMaP5N3B4bHhIz6jEL3BOU6nq7l1Pn9mWvyqZpW89TOcMK2Wv+T8VF/dtfDObNyAXMEbzRmxL/k26uHH+jIub7u+8jSgYswigZDBzmikU+k642N/FjXi80xxs/GMc4tGFwT86iPKdtP8lyD8Sdz35DLn78m76q3lnO3bdeZbsWN+nmqVuTOzDeDuTumhD+ihy9oZs/ejPXo0sGNa11MyV7SM7bxvX5Px3H+2ZqzMRjP86jRU+93Qr6hhhPn7M3h+3Gr3HueX/eL7u9UTzh3Vk7GNH4EF7G9MVn+JZxIDx1ob61f9zu+dOACjHJzoWcd8yV7Sc+xxvf6PR2XlZ9xZs/OGD088jDticv24fzMZ+d5Ix73I5N/Yy/eUHN0R6fr5hqycq9gInakltGYkv+svhQ3coav+Grp+J/2f6VudmBm4/xwZeBkYPi6ajLyMa3577Bx7hK/I68w229KPSr36JZZ5Tqy7msVE/Gj9YzGlfxH9VYnYkBHa/+a/9GlA00H5WZGul57K9Zwenw4H/OzsbNxnBt8FlYWDupqUeRj2orZZecaavyu/MIt/9D+em9K8/hEX3wtWTUw7iwmMEbiM2NKWCW91Qkb05H6v+Z7bOlAw/kSuJlsZz34mr1mQ7zRXj+OAT8bOxuHvEwzsIAByvi7eeRkujtnC59rqfEtHNm1UIzMwI2z5msaOU/Nl3Frfi0bcFp+3j4TV4op6S1njw0+Rn2dvyJr6ej4j1daA9UaFgxay6/HnoUFHNCe3Fk+yMk0CzsDh+uq8Rm5hPE7y8qts+TrypxJxl7BBc4oRnZcDa/HZj52hprv6Bnf5n9k6fAN9jKaNqpHnNFSLPuM+Pm4ldje2qKckS4TD1hMo5y7dJwX/K5cK7iorUVXcij2ewtIaV5uuGtfW2ZNjJ2BC7xRrOy4Gl6PjX2YHz3Xm/21dHT+S4dd8sqQrMRGA7YLD7hGo7y7dJwX/K5cWbios0Wz8gnn/qWkNgu33J+vMbOuHdjAHK1zNs7ylGJL+lqMtwEDdPRcb/ffvnREjY10/mK4sSV/9qnFz/r5uJEcPrb3DD6uJu/A5DPuwq+dKcpvdbRibrGjZy16S72qY22RedM9+1qz757xs7CBOYM3G1uLy7ABg+nM+d4as3XpQFN9c7L0vbjez+RSDZEv62bjVnJyfs+v1OOxvAxsUG/fLSOvp7vzZuP7+ktydl7hrS0Uvn+le2O9j7lB5vqMz66J8Xdhz+CirtHYWlyWDTigozW+2f/40lFrcslW0keN7/Xt9VvJkR0b4Zlu5SwlTNYDH5Rtp3jkZnoq9448fI4avyO3MNvLSO1O2HZzL7lO43fUyjmy8YE9gzsb24qbtfs4yKAzZ3xrzLalo9TMkt4aGNkiXa3ZI/4jvj7nbOxsnM/v5V24nAc5QNl2kkd+pifz78rF56nxu/L/Km6t12x7Q3+4XvA76ga20R34hokcM/gzsT0xLZ+SPdJDBzpzzjfG/PTSsTLYK4OyElsbsl24PifygHr7KRn5mZ7KfSoPn63Gn6rnqTy1s++wPXXO2bxRD2axanE+T813xYY8MxizsT1xLZ+SvaU3+8xZ3xizZekoNdgaNGOrxURNH/Ef8fW5nor1dbC8UhPj9PDIBdoTs8sHNTDdletpXD5jjd9dZy33m2y7+7QT3/f5VK4TeWZzoCcj8b0xLb+SvaU3+0i9b/ZNXzpKzUWTavaSraQHpqe7/ZFvNA/iQFfjgePpLlyfBzLygUL/BEUNTJ+o43ROPu8X+dP9vDlfdL876+V8O/MYNnLN5pmJH4lp+ZbsLX3JPtuHm+NesXTMDOPoJY7641Jn4/hMhgG8LLpS12wNyAk6i5MVhzqYZmG/AYfPvYN/Qw++UmPp/nafj/O+IRfq7a11h3+EGemsRuiZ9tb+Vj8tHfR/HAwXP3KZMzEeHxhGvW1FBu4Kxkws8oLOYGTGoA6mmfjCav+3QdSj8R7xvDJ/opcn82XmAlZvj3b4R5iRzmqEnmlv7W/1e83SwRfU22xc5C5/4I7mQRxTYBhl/SoP3FWcmXjkBp3ByI5BLUyzcwhv/AdWPYt/gDCnJ/uDnEZ35uU8GbmA11vzqL/h9sREPpGO8WAH7T3DG/20dNC/dPAQjFxm5qAAy+hIDTXfHZi1fN7G+TPP5fOMyL6mW+oaOYN837/cRHMI3en7Rd4TbyE7F/B6ezbqD9yeuMgn0hkm9KCsQ86v0U8vHbMXyAPQe+EzMSVsYBkt+YzqGTMTd6SOG2qI6vV1PdWfqDbp3r9Y+DuM5u3JmfP1+HozZc6VhTuDiZjRGnriIp9IZ7lZX+JHa7zd/1VLh7+knubyRfb4z+SYjWnVg9qNtnx77YyZidub3/xuqCGq19cFOfKV7nvLwK47xRxFdFfOXlyuqTdmxo/zGD+DEcUAN7KVdDMxwOqJjXwinWGyvsQj91eolg73H6/gYnkAoGvRmZheTMNu+Y7YUSvoSGyWL3KDZuFm4KCmFs3IJYzvLTC1ubnhvrm+nfVwHuOzcjHuCCbiRmLg2xNb8unRex8vo46306NLR6uJLTua3es3678SN1obcrUocI22fEfsjJuN3VvHDTXUavX1jcg1XNm+s2zUZuK2e+Zad9a2K88sLuJmztwbW/Lr1Xs/L8/UfluMlo7Cv3TYRc1eOOKMZl74Llw+K3Jk1t2LhdygvXFP+qHWWfpk7co9vvT03vONveXad9a3Mw+wZ+rfHVvDL9m83st2zkg3c/5bYq5aOkYaPHoRo/64oNU4iwdWFp2tqSc/sEF7YrJ9kBs0G/8kHs4wS0/Wqlx/lpDR+7q5d/4su2rdmYexZ+pH/M7YWo6Szeu9bPVGuplz3BKjpaPyLx24pJVLX4lF/ogC12hkX9UxPvhVzNF45AUdjX+DP842S99wxptrHO37zWeJauPzRfYs3c48q9iInzlrb2zLr2T3ei+j5pIe9jfRn1k67FJmL242DoOAeKPQZdBduFwb5wDP9hM88oKeyHlLDpx5ht5yhhvqGO3fDTXP1BCdcwanN4bz9caM+AF/JIZ9V+JHYlu+JXuk79XxOd/Ev3bpsCZHl1Nr/qg/Y63Ecq2Gw7gZPGrbgc31cZ7duTgv+Kfzo46bqO/JiHzTObJqGTm/+WblfQqndd5ddfm82XkYfwUbODMYvbE9fiWfSN+rmznTDTFaOjr+4xVcVDQMsPXSDIwoF3CNRvZMHec6kc/X/nR+X8+tsu/TqHz6XKP1jfifPsuufK0z78rLuFwD67P4LHzgzNQ1EtvyrdkjW69u5lw3xLx66bAGRhdUa+yov8dajeeaDcvjr8qobwe2r41zncjXys/1eF/Jf/6XJNEL7tdXeJztK7R1LyfPybXsyoscq/grOKOxLf+avWSL9JFutU9PxGvpGPiXDrugrIsHjtHsi9+JHdXK+XacJ8rJOp+/JHOM+H8uIb4npT7u0vv8vyi3evtET3xNO2rgHBn4wBvFGo3r8a/5lGyRPtKNnu8G/9cvHdbE0csY9fcXtRrPeJlYjMt9sRzetkPGWZjuyNODyTXU+B4s+bQXFPVovkc3zyfXtuuOs3MAb6be0dge/5pPyRbpI93MGZ+O0dIx+C8duLDMAQCWUeBn0Z3YpRo5J/iS70k9amnRkzUp1/yP9Vt7V5u/W87ENe6sCXmycqzgjcb2+tf8SrZIH+my+nYS59jS0duwXj9u0qmY1Zwc73mcwai3Zci78Us1ct5dZyvl7tH7+kpyD5Z8fm+B6Lnz0kxB34Nxygc1ge7KC3yjWTmAOYM3E9sbU/MbsdV8Z878VMwnlg5r3uiFjPpHF5SB4XF3YCIHsI1Cd4py7ifyj5zT11qSRzDl+zsLSWleoL9xFlAb6M4akcNoZh7gzmCOxo7413xHbDXfmTM/FfOzS4c1POMSMzD85QPTqLdlyLvxazVy7l3nq+Wftfm6I3kWW3HvXkiiWWDd7fd7slbkyu7JCu5M7EhMzXfEVvPN7udOvM8sHdak0UsZ9Y8uIgOjhmv4kX1Vh7p34bfq4/xP1dCqsWX3Z4jkFobs71s4ontm3Vvu9GTNO3MBe6bvM7GjMTX/UVvNf+b8T8Ro6Uj4Ud85CDuxbeCAb/SJAeT84J+oIyMn6m/RjFzCOLesfO0+/Xl2zxLny84F7Bnc2djRuJp/zWZn8nYvz5z76Zjrlo6o0SNNGr2UUf9SLVk4Ef5ObO635Ynyn9DhjExP5N2dg89T43fXIfz+JaV2T2Z7cy/5bCfOgXy7cq3gz8Rmx7TwvN3Lu/q6E/fY0mGHGGnYiC83aCZuJoZzjp7Nx/bIqNFoj/+Mz4kcPXVxHTvP21PLDh9/vpK8I7cw/7l8lPoP/Rd6hrMYPXGeE/mQY+Y8s7EzcbWYms3O5e1enjn70zFaOv7v/05HxmVmYNQGAvhGa34rthM5euvjWnaeubeenX7+rCV5Zw2/gl3qLfRf6gPOBHribMhldFc+5JjBn43dEdeDyT7Mz5z9hpijS4cdeKRpI77czNNxUW6rgfWZ/Oz5RmpAjp3n6K2Ha7mhnt66V/38uUvyap7b4kvn3KW/7fwr9ZR6tII5Eov8IzEzvrN5ZuOsxtnYWlzNhr6wD/Owv41evXTMXvTKxazE4vKBYRS6bPqVHCN94TPv7O1ITad9fQ8k//XfH4PeXpy+s535WmfemZuxuQ7WZ/PIM4s7G78zroXt7V6e7cVTcceXDjvoSNNGfLmJs3Gj9XFOz6MGo96WIe/GR43IA/lpinqYPl3Tk/m5D1/gn+zl7blb9/tE/VzTrvycw/iZPMA4GduTs+Xj7V6eOc+TMdcvHdacmSbPxPBFrMYDCzhGocumyJGNy3jIAcq2p3jUUqJPUWwVxQAAIABJREFU1aW8//xf1lRP5npSmm3on+7r7jqADzp73ifie3O2/Lzdy7M9eSrukaXDDjvauFH/mRz+EpDTqLeNyplYUe7d+JaTczAf1XNax/XU+NN1Kd/cj+0v9q02t7Dd0hfUY3RXTZk5gDVT60zsSEzL19u9PHOmJ2O0dDT+v8zigo2uXlQmVlTLbnzOybmYZ5+nea6rxj9dp/L/5mJSm0nYbpwN1GZ0R33Z+MCbrXUmfiSm5evtXp4911Nxjy0dduDR5u32r13CaO4eLMOs+c3aMmvtqQH5PO2JPe3jayzJp+tSvu8vHqVZg/7mGUCNoDtqBTZoRo5VrJn40Ziaf2SLdBm9OoXxqqXDmjLa8FH/WuN3YBlmLeesDbXuwi/VxXmZL/nfoOc6W/wN9aqGdywob5+lUv3Z8+fzZOEDdwVvFGPU32qrxUS2SLdyxtOxjy4drYZHzRht+Kh/lJN1u/AMl/Nk8Kh1B3ZPfZyf+Z7Yp3243hb/dK3Kf8cS8oU5KZ1h14xxvuwcwJ7FnYnPjinhlfSzZz0Z97qlw5oz03CLyWrsTP5abuBl1sj5gM+60zxq8PR0Hav5fP0leTWP4u9YJGr3ULp76GuxN9lQr6c7a+RcO/IAfwV7FGPU32prxZTsJf3KeU/Fpi4ds42YiRuNGfVvXUA2Hg+gYbfyj9pR7w7slVpuqmv0HPDnM9R4+Ivev1BEd1S7W7NFMbfqSmfZXa/PuyMfcqxgz2CMxrT8a/aabeXcJ2J/ZumwZmZfFPCMZl3WDkzUthMbOUYp18T8KM5t/nyWGn9b3arnz0JUuzezva1XpfOcOIfPvSsn8qzij+KM+lt9rZiavWZbPfvu+NSlo6eRpQPNNHElxmJLtYzoUUMWHnLvwjV8xs6uG/XPUF8X5BmsG2Nwnha9sfZfqOmL91I608n75Bp250WulTyjGKP+VltPTM2nZls5+4nY9KWjt6H+cDNNnInh+ize1zErz9ZSywfMzDqRj7HBw3YDRU2e3lBbZg3+fCU5M6ew/nz0S/02/Vv7VDrT6fNwHbtzI1dGntG7n8ndilm1Z/RhF8Y1S4cdsNXoqAkzMcBZiQUG02w8YAPXKHSZlPHBZ+KvYqEmT1dxb43356zJt57hybpq/arZnqx5NXfpXKu4M/G+lhmM3pjMXIw1mr/X3/yQpxaT5VPL8ZRty9LR21h/6J5G+5jZXMCZzYl4T7PxgA9co9BlU87BfHaeFTyui/kVzDfE8llbPM7T8vtlO3r0Zlq6v6fO5OvZXQfnW801g4WY0dw9cVk+o7Wd8L9q6bAD9zTbN2YmhjFW4xlr9gweoySjVqMlnww95wGfgZuJgbo8zcxxO5Y/u+S97+LpeSjd70117a6Fe5CRC3ijWDNxPTE9PlZrr9/ouXb7b1s6Zpsy28jZODR4NR44oNl4wDUKbKOs38VzPvC7cs3ioi5PZ/HeHIcevPkMqr3936K5oUeYNaO76+FcWfmAOVr7TFxvTLbf6Nl2+39m6bBG9V5Wqamr8R4XeEa9LUPeje9r5Hzgvc8NMmrz9IbaVMOfH1P1otwLP7uQb+kZ6gHdXRfyGM3ItYKH2NE6euOy/Ubr3O2/demw4nsbyAediZnNxXmzMBgTZzHK+ix+N36pTs4LvuT7pB61efpkTcpd/rH95d74GYV8U09QE+ju2pDHaFauVUzEj9QzEtPr2+s3UucJ308tHdawjIvIwPCXtwOTcwDfKOt385yX+d15Z/C5PuZnsBSjxSFjBngOmc/AzsY4WR/nMj7rLMCdxZuN743r9UP9o/6Ie5JuXzrscDONmYlBI1diPYZhQbdKM+qq1QD8zJpr+byN84P3PrfIqM/TW+pTHd9davzMQb71zlGf0RM17soH3NkzzMaPxO3ynT3zjjgtHf9T/rhhAIxmNR+YWXgRDnJk1h3lqem4BvA1/ydtqM/TJ2tS7vK7fGNv/GxBvvksqBF0d63IYzQzVxYucEZqG40Z8R/xHal5t++RpcMOMdOgmRg0bCUWGKCZWLO9QC29FDUb7Y3Z4cd1gN+RJwsTNXqahS+cby0Ttfv0MwS5FnODDXWC7q4JeUAz8wHT6AoucEYxRuJGfK2OUf/R2nf5f3bpyL6U7AvOxisNCPIYLfmc0nMt4E/lnsmDGnvpTA7FfGsJKc3KW+6Z699dM+cyPjsf8FdxZ3FG40b8R3xXz58df2zpsMJnGjUTgyatxAKD6e14XCvzqBuUbU/wqMPTJ2rpzelrXZF7c8rvroVk9M7fdH98thN1784H/IyzzGKNxo34j/hm9CAT4+jSYYWPNmvU3zdnNf4UntXpc2XL6MWJXL21c03ge2Nv80P9GfS2s321noy7Yoy39YlrN353/ZxvR65sfOCN1joaN+I/4jta9wn/65cOa8Jqk1fj/UXswjNcn2uHjPpP5es9A9cFvjf2TX442yp905lP17ra2yj+9Bl25IvOZboduRjT52VbFs85MjCBN4o1EzcSM+I7WvsJ/+NLhx1qtGmj/r5xq/Eeb+YMEYbX7ajT54CMXEahu4VybeBvqe1UHTj3Kj1V74k8q72I4k/U/WSO6MysO1HbiXzIkXmeWcyZuJGYEd/MfmRhvWLpsMOuNno1Pmr4WzCj2qHDGYxCdxPl+sDfVN+TtaAfGfSpc2TUHmE8dZ6n80a9YN3J+k7k3ZUDuKP92h03iz96jp3+jywddqDR5o36R03LwPC4wDTqbbMyMGfjR+OQD3Q0/oQ/avP0RO435/D9WpF7+7CSoxbbm/+X/Gr9MtsTvfA17aqB82TmAO4M5kzsSMyI70z9J2Jes3RYM1YbvhpfuhDgGi35jOoZMxO3VofPeSpvrabI9pY6o9pv1UU9PaG7tR+31tW6kyfr9rXtrAW5duSYxd4dN4u/o0crmI8tHVb0aBNH/aPGZGBEuDPnKeFAj1qZwraTcj7md+acxeb6wM9iKa7+X1FFf1tUfaz3caQ/b+k11zlyvhlf5JqJbcXMYs/GWT29sb1+rTM+bX/V0jFyQbXG4vKM1vxmbMCeia3FABe05ptpQz5PM3NkYPn6TM7AFUbeD6h62e5lNMesu62HJ2vbnQv4Mz2ejR2JG/GdOcOpmEeXDjvkTCNnYnxDgWHU21ZlYK/iRPHABo18dumQ09Nd+WZxfX0sz2Iqrv2DqR6N94hnM+Jv7amvdXednG9HLuDPYJ+IXckxc6adMa9eOuwiVpuz6zJ34eK8wAeF/hRFXk9P5e/J42tryT2Y8hn/YVXP/vTsCzPIZzhxt8i3Kxfwjc7kQPzO2JUcM3XtjHl86bDDzTZ0Ns43FDhGvW1FBu4KRisWOUBb/jvsyO3pjlyrmL7GHnk1p+L//Oj+Wi9a8/WmfvBZTtWNnDvyAdvoLD4wZuJ7Y3v9Zmp4IubVS4c1LOtCgGM08yKAm4kZYSEP08hvt47zM787bwY+19vDZ+QUxrcWktbcvPG+/ZlOnIFzZudjbONX8IE1g9Eb2+s3U8MTMVcsHXbwlcauxPqmZ2IBewcmsD1FLqbe55TMNTB/Kn9WHq69l8/KLZy7l5LWPLz9/vh8p86yM2cmNrBm+9Ib3+s3W8fpuE8sHda0zIsBltGsCwFmFl4PDnKC9sTs8kENnu7KdwLXn6VHPlGXcuxdVGr3/IXe+/OdPBNyZ+cErtEMbODNYvXG9/rN1vFE3DVLhx1+tcGr8XwBwDLK+hV+B2ZPPZw38zw9uSMfXw/kyPetOpxphL71rF+vu3aHXzj7DefjGrJ7ugMbmDO1jsSO+M7U8kTMp5YOa2D2Je3CM9zTF46zgJ7OH+VDLZ5Gvl/Q+XP2yF8495vO0LqTN50lqvW283E9Ub2zut24M3Whpp7YEd8evFt8rlo6rCkZjQaG0YxGZ+PxObNqHDknnwf8SPwuX9Ti6a58t+H6c/fIt53hhnp6+jbic8OZVmponXUFezUWta3i+HjgGvW2VRnYozijcaP+o/U85X/d0mGNyGg2MIxmNDcbj88J7Iw6RzCQl+lI/E5fron5nTlvxebz9/K3naW37hv8buvdTD21Ps7gZcb42nZhZ+IaFuqewR2NHfWfqempmM8uHWho9uUBzyhyrFLGzMQdqeuGGkr1+togl/x/SY9ejFDuz0jcW3z5fL/C1+7mlh5ENWbWxviZuIa1go3YkZpmYkbwn/S9cungS85oTvYFAs9oRn3AYNxsbORo0RtqqNXo64Nci/lFG/pyC/3FO9h55ta97sw9gh3VORLf48s5evxHfDKwgTGTdyTmLb4/sXTYZcxcfOsSd2ByrbvwW+e6pYZWneiPp624X7dzv369F286P9+b5286h68N8o4agW00Gz8DGxgjtc3EjOA/7Xvt0mGNyW5+Nh7XaNjZl4l6QbPxe/CQG7Qn5gkf1OfpE7Uo597/Oxm/0l8/yyzf2AOuD/yuOoFvdEcO4K9gz2LMxq3UejL26qXDGpE9VDsuFJjZtWIQGH9XDuQqUV/DU3WU6mN9VOvN9XLt4n93YSnNLfQ3zgZqY7q7zp25srCBM9qL2bjRPE/6v2LpyL6IbDxc4C5cj488RmE7RTk3+FO5Z/KgRk9nsBTzuwvBjrv3M+nlHTkzMH2dkDOwaxjIY7TmN2vLwgfOTB0rsTP5noi5fumwpuAijGY1aQfmrlr9mbl28N7nhIzcoCdyruRAnZ6uYCpWi8jIDPjZY3kE5wlfrhX8qTqQz+iOnMBfxV7FWY1frf9E/CuWDjQi+0KAZxQ5Mugu3Kg2zpV9jihfpLuhhqiums7XXJNrOLJp6ajNwNvnKqq/dt5sG+fPxja8THxgzda5Gj+b93Tcq5YOHpLMRu267F240dmRCzTy2a1DbtDd+bLwUe8szapDOO9fYFoz9JY7js5xunauYUfuTHxgrdSZgbGS/1Ts65YOa8yOy9mBybUa/olLxTlAT+T0OZAb1NvfJuMcs/Rt51W9Y8tPbS7e1MvoHE/Uz3XsyJ+ND7yVWjMwVvKfjH3l0mEN2nFJOzC5VsM/dbk4C+ipvJwHuZmy/Ss8n2+G/0offuUctTt+Ww9KZ3nqHFzPjhqy8YG3WmsWzmodJ+Jfu3RYc3BRRrOaBcwsPMYBdma9jB/xnPNkXq7F1/BUHVzTST46f6/uZJ3K9Z9/4ei9G/i9sW+onemT5zhRB3JknTMTLxMr63y7cF69dFhTcFlGs5oEzCw8xgF2Zr2MX+I57+ncXJOvAzL7/BqPHszQX+tV67wzPRyNadVwqz065w21cl076tmBD8yMejOxMurZjfH6pQMNyr64bDzUCbobH3k8RV5Qbz8lI3+Jnqrj9jyl/vTqbz8f6us9zwk/1PQFWurXDWfj2nbVsyMHMDNqzsTKqOcExmeWDmtW9gVm4/kLBb5Rb9stc+4n8vvz+Xoi2cdI/jPzUb96dBk97MlzyifjPF/AiPp907m4vh117cIHbkbNmVgZ9ZzC+NTSYU3LvkjgGd1xKbvxWzVz/l1nbNUQ2X1dkRzFSff3/+ZF1Lcbdbq3v9/bTD+ie53B2RnDNe7KsysHcDPqzsTKqOckxueWDmte9oUCz+iuy0GOXfgtXOQHbfk/YUdtNfpEXW/OWetlr+3N5/9C7dE93XgurnNXfciRjZ+Jm4mVfc4TeJ9cOqxxuFijWY0EZhaexwF+Zs0+R0vmGp6so1Wn2X2tkdyDI5/1v7LVw7M9fNOsc6275mRnDmBn1J6JlVHPExifXTqsmbhgo1nNBWYWnscBfmbNPkePzHWA74l72ge11ujTNSr/2R/or/S7NNM3ni+qdVednCs7B7AzcDOxMup5CuPTSweamn3Z2XiokylyGGX9aZ7rAH+6hpV8qLlGV/AVqwVi5wyU5nZnzlnsJ2pFztmaa3GZ2JlYtZrfYPuJpcMuIvvSs/GiYUEO0MjnpA51gJ7MnZkL9ddoZj5haTGpzUBtDtlWw3jKxvUxv7ue3bmAn3GOTKyMep7G+JmlwxqdffnZeKVhQB6mJd8Teq7D+BM5d+bw54nknfmF/f2lJJqpHt1ts1Gr+VStXMOOnMDPwM7EyqjnBoyfWjqs4dlDkI1XGwrkYlrz323jOozfne8kvj9bJJ+sR7nesZhEc9LS3X63tfpP1s517MqLHKv4wDG6ivW1+J9bOuwCsweC8U4Nmc95Km/0AHwtkc/bdf6Mkfz2M6r+vsUmuvuW7m29LZ3nqXNwPbtqQI5VfOAYXcX6YvxPLh12kdmDwXjgTwwMcjE9kTfKwTUwH/l+QcdnLPFfOOcvnqF0ny39m3tVOtvTZ0JdO+vIypGFs/OsT2P/7NKBxu8YEmCCItduinxMd+eM8Dl/xEcxX9BFZ/W6L5zzK2fwd9Mrf+X8do7SmW84I9e2sx7kWc2RhbNax+3xP7902AXtGhbggp4aBuRjeip3lIfrKPFR3Bd0pfOy/gvnvPUM3OcR/tbzZNRV6kMGdhYG15iFGeEgT2Qb0WXhjOR8q6+Wjv/5z3+Ou3NogA16cliQk+nJ/FEurqXER3Ff0JXOe0r/hR5GZ5jpX4TzVV2pP7edl+vcWVtmHmDtrPdL2Fo6/m/psEvdPTzABz05SMjJ9GT+Vi6uK+Jb8W+2R+f9gi77TmZ6kl3Dm/BK/brtDFGdu2r0uVbzAG8V55fitXTQ0mEXjyEyumsQOMfOPKX6ff4naijVBn1UI+vgJ9r337hAn7iHX+Jxvl+npTu9rS+n6/T5MvoBzAysX8LQ0uGWDrt8DJPRncPAeXbnis7h8z9RQ1RXpItqZV0UI93YQpLdL76fDD67vq/glXp74/miWnfXyTmzcgEzC++XcLR0BEsHBuDUYCEPKPKfpMjN9GT+0VxcZ8SP4sn/2QVF/R/rfzTzpruxj1GtJ+rkvJn5gJuJ+UtYWjoqS4cNwskBQy7QJwYRuZk+UcdoTq434kfx5D/2I6h+7e9XNNemu7H3T9bqc2f2B9iZmL+GpaWjsXTYQJweNOQDfWookZ/pU7WM5uWaI34UT/77f1TV43/2OJpd093Yq6dr9fmzewT8bNxfw9PS0bF02FA8MXDICfrUcCI/06dqmc3LtUf8LK7i/vlDqZ7M9ySaTehu7SvqY3qyVs5rfHZuxs/G/kU8LR2dS4cNB4bv9KAgL+jp/JwPNTBl+1t4rj/i33IO1Tn/A39L76L5g+6WGn0dqI+p99ktc27jd+TjHDvwfxFTS8fA0mED8uQQcu5dj6z3Efhanq6nt+6SX3Qe1pXipH//j/7JO+SZiviTtYzmiuo13SjOqr+vYxWvFI88Jbv0c29fS8fg0mGDhmEEPT18yAt6Or/PhzqYep+3yXyWEv+2M6neuY9kb99Kc9LS9+I/4Veq/YZadtaAc+/M8avYWjomlg4MCwYTFPpTFHlBT+Ut5UEdTEu+b9PzmUr8286kevuXkNKdj+rf0vPoXE/V7mvZXQfy7c7zq/haOhaWDgwNhhQU+lMUeUFP5a3lQS1Ma/5vtPHZavwbz/ZLNdfubsT29p5FZ33yTL6eE7Ug54lcv5pDS0fC0oHhwcCCQn+KIi/oqby1PKiFac3/zTY+Yyb/5p48XXvWPTx9jl35S/3Zla8H19fUE5Phg7wZWMIo/yuilo7EpQODhuEFhf4URV7QU3lbeVAPaMv/K3ac9yn6lT5G58joaYT7dV3Ut6fP7Gs6WQ9yn8z5q7m0dGxYOjBMGGRQ6E9R5AU9lbeVB/UwbcX8sp379AT/VO8zzvpU7Tfmjfp5Q52+rtM1If/pvL+aT0vHxqUDQ4WhBoX+FEVe0FN5W3lQT4m24mUv/xMm96bU31N6rgV8Vm7gicazUOrzLf3i+k7X9GTu02e9KZ+WjgNLBy6ch9x46E/Rp/PXzulrK8k1DNniH57VvpTuYrd+te5fjS/dy0394BpP18W5jT+d/9fzaek4uHRg2J4e+qfzow8t6ussyS0c2fcsI719je6tN1Z+/Xf3hj77Gk/e75O5T57z9lxaOh5YOjAUTz+Cp/OjDyPU11yTR3Dl2//jpl7d06to/m+8H1/nyRqfzH3ynG/JpaXjwaUDQ/L0o3g6P/owS339NXk2h+Lu+aH99bsozfeNffG1nqzxydwnz/m2XFo6Llg6MDRPP5Kn86MPWdSfpyRn5ROOFpOsGSjNqtdn5cvGebLOJ3Nn9/GLeFo6Llo6MGD+0ZgM2wka5T9dw65zls7m9bvyC1eLCWbAz1yvjPgbqT/DyRqfzH3ynG/PpaXjwqUDQ+UfkcmwnaBRfuhO5D+VA2dq0VP1KM+3FpPWXEX2t82AP8PJ+p/MffKcX8mlpePipYOH7IaH5WtgmWv9As9nq/FfOKvOsL7k1GakZPtC3/3ZTp7pydwnz/m1XFo6XrJ0YPBueWi+Di+j3i9Rf8aS/KUz6yx/FpLSfbf0X+ph6awnz+hrOJlbuf68h9leaOl42dKBi77t4fl6vIy6v0b9OUvy18795fOU7rCm/2o/amc226lzR3Wcyq0864sG91BLx0uXDlyif4zQP019XSw/Xdvu/HzWFr+7FuHHH8zWvUT2X+hldG7Wne4B5wZ/ugbli9/QbF+0dLx86cDF40GCQn8LRV0RvaXGnXVE5y7pdtbxS9il/rb06tFff6FHT/UC+UGfqkN5cxcO66eWjo8sHXgceKSg0N9EUVuJ3lTr7lpKPbhRv7sXs/gzvZrN9YW4Wr+ePp+v7el6lF9Lx7H/DPHtw/amx+tr9fLb72K0fn9+yX/+8h7pxWjfv+pf69ktZ/Y13lKX6tDSoaVj8F9m3viYfc1e1ocg/0PQ01N/D7fIPbX/kk/rXm7qha/1ptpUy57vjP7jlcEf8bcO4psft6+d5bfeh+re80H7xb7ye4j4G3vi67yxRtW0541q6fiRpQMP6AuP3Z+BZZxTdM8HQ319vq887xF/8x35em+uVbXtmXUtHT+2dOAhfeXx+3N4GecV3fMBUV/399XPtJffcAdvrPkNfX1jjVo6fnTpwLB+7WPgz+NlnFt0/4+lejzXYz+zXn5TX99c+5v6/KZatXT8+NKBYfUfB8iwv5XiHBF965lU99yP+a19i2aTdbfWXauL6ze+5ivbt+a5dZ9aOrR0/O2D4D8WXm4N1O12fx6Wb69d9X3n48xz5/k33/OXzvLme7i5di0dWjr+tnT4YfUfEZa979tkPkvEv+08qvfepSSaL+i+cG84C+gXzqQz7HlPWjq0dFSXDv/w8FGJqPd9mxydqaZ72/lU756PaNTX2tyYLYp5my4649vOoHrPvQn0WkuHlo7pD2D00WEdhuytlM+yyr+1B6q7/FEemYkv9TE695fOp7OUZz6jN1o6tHRMLx1+AKOPEeu8/9tlPlsm//a+vK3+zLsD1tt6UKoX54loKUb6vT/ab++vlg4tHWlLh38M0YeKdd7/yzKfO5P/cs9Gz5bZ1x6s0fre4P+r537D3XylRi0dWjq2LR3+kdQ+aN73l+Van1Ztb+nr6jlH4t/Skx11tvq0I6cwf/tfQrR0aOk4tnT4j03tg+d9JccfqloPV20ZPV+tYSQ+o96vY7T6+fXz63zxd+RkX7R0aOl4bOngQdfH8MzHoNXnW+w8G+LnZ6N1n+rtfG/Vu7neaenQ0nHF0uEfsD6Wcw/a93FFbt1Bj30lv2LHZkD3MdYvzdcz/dLSoaXjyqXDfxBqH1TvK/mZj4n6frbvtTcBm+7k7J2o3+1+a+nQ0vGKpcM/ZnxUI+p9Jbc/BOrR/T2KZp11usP771B39O+/tHRo6Xjl0sGPlz+8Ec++4vVhfssMRLPMurecQ3XqzfEMaOnQ0vH6pYMH2nj+MEe895esj+INMxDNKutuqFE16K2szoCWDi0dn1s6/KPgD7fnva9kfVRPzYCfRS+fqkN5NPMnZ0BLh5aOzy8d/kH5jzvL3leyPsgZM8AzVuIz8ghD83r7DGjp0NLxc0sHP8rSD0BLzxji9aH3M9CaH7P7GMmao1+YAS0dWjr08aMZ6PmxGPH5hY+Izqj/PSLNgBam3hnQ0kE/OL1Nk58e2Mji0eOrmbp3pnruz/voPu+9T93Ns3ejpUNLh/6lY+MM+B+jDFkfzf6PZka/ezB0J/13ol79dq+0dGz8wdHj+u3HNXL/PT9soz4j+W/1HT3zDv9be6O69H154wxo6dDSoX/peNkMvOmHdUetI5hv/CirZi0TX54BLR0v+8H58jDqbLkf25Ef51t9NRO5M6F+qp9Pz4CWDi0d+pcOzUDz/4rr7FLy9AdO+fUjqxm4awa0dOgHR0uHZkAzoBnQDGgGjsyAlg4N2pFB018bd/21ofvQfWgGNANPzICWDi0dWjo0A5oBzYBmQDNwZAa0dGjQjgzaExu1cuovOc2AZkAzcNcMaOnQ0qGlQzOgGdAMaAY0A0dmQEuHBu3IoOmvjbv+2tB96D40A5qBJ2ZAS4eWDi0dmgHNgGZAM6AZODIDWjo0aEcG7YmNWjn1l5xmQDOgGbhrBrR0aOnQ0qEZ0AxoBjQDmoEjM6ClQ4N2ZND018Zdf23oPnQfmgHNwBMzoKVDS4eWDs2AZkAzoBnQDByZAS0dGrQjg/bERq2c+ktOM6AZ0AzcNQNaOrR0aOnQDGgGNAOaAc3AkRnQ0qFBOzJo+mvjrr82dB+6D82AZuCJGdDSoaVDS4dmQDOgGdAMaAaOzICWDg3akUF7YqNWTv0lpxnQDGgG7poBLR1aOrR0aAY0A5oBzYBm4MgMaOnQoB0ZNP21cddfG7oP3YdmQDPwxAxo6dDSoaVDM6AZ0AxoBjQDR2ZAS4cG7cigPbFRK6f+ktMMaAY0A3fNgJYOLR1aOjQDmgHNgGZAM3BkBrR0aNCODJr+2rjrrw3dh+5DM6AZeGIGtHRo6dDSoRnQDGgGNAOagSMzoKVDg3Zk0J7YqJVTf8lpBjQDmoG7ZkBLh5YOLR2aAc2AZkAzoBk4MgNaOjQZSjEtAAAAfklEQVRoRwZNf23c9deG7kP3oRnQDDwxA1o6tHRo6dAMaAY0A5oBzcCRGdDSoUE7MmhPbNTKqb/kNAOaAc3AXTOgpUNLh5YOzYBmQDOgGdAMHJkBLR0atCODpr827vprQ/eh+9AMaAaemAEtHVo6tHRoBjQDmgHNgGbgyAz8f97z9z03kSbWAAAAAElFTkSuQmCC

a523257594 发表于 2021-10-5 16:01:54

希望我罗工的回复能帮到你们:没问题,签名都行!

davidcad* 发表于 2021-10-1 11:27:35

投影加工選曲線即可

ahzsk7201 发表于 2021-10-1 22:00:04

davidcad* 发表于 2021-10-1 11:27
投影加工選曲線即可

能说得具体一点吗?谢谢!

ahzsk7201 发表于 2021-10-1 22:01:09

ahzsk7201 发表于 2021-10-1 22:00
能说得具体一点吗?谢谢!

我的是三轴

条形码说 发表于 2021-10-1 22:18:10

如果是在同一加工平面是可以的

暴躁的小伙子 发表于 2021-10-8 14:17:56

ahzsk7201 发表于 2021-10-1 22:00
能说得具体一点吗?谢谢!

加工驱动选曲线{:biggrin:}

davidcad* 发表于 2021-10-15 11:23:59

ahzsk7201 发表于 2021-10-1 22:00
能说得具体一点吗?谢谢!

應該是你提供圖形,否則再怎麼說都無法清楚

yjtfldcw 发表于 2021-10-27 14:18:41

可以用3D线

黄帝啊 发表于 2024-1-10 08:59:27

肯定可以啊
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