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求助:编辑曲线的另外一个变量?

发布于 2014-10-22 0 点赞 4 评论 1129 浏览

悬赏5大洋已解决
画了两条曲线,一蓝一绿,如图一。
http://data:image/png;base64,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(图一)

使用图二中的命令为绿线添加一个CV点,如图三。
http://data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAANIAAACsCAIAAACB02WkAAAgAElEQVR4nO1deVgT19u9EwooigpEFFcWd7FaBVtpa9VoVVpQK1qtW11rrYCKbKKyCNZ9lyKCGyoqyCJIkX3fDBB2SMQVC9kAAcHKQL4/bp3fkGWYCQFqv5znfXhm3nnvufdODjOZSeYEJOZysLBQQoluA15pABOcpaXl6TNnmazyl3/VKUMZCgzO01dh4eGWlpaY+ADU3Pr1G7JzS/B6VIYyFBvlnBfr12+AygOJuRxLS8vs3JLEvCfKUEa3RjnnhaWlZWIuB1hYWBw+fCwp74kylNEDcedOkIWFBbCwsGCyypPzK5WhjB4IrqDxH9lxBY3JrKfKUEYPRAfZpbCeKkMZPRAdZJda8EwZypAjblwLXfe1BYNuKCvWfW1x41ooVt9Bdpklr4jjwQVrhqUVjDUXcjutlytyj2yzwnr5J7ZdeUCe4d7v3Tk8ZUiJJeNMY3wvNxUxZUWM7+Ul40yx+g6yyyqtIogrrlYMSyu7YLj659GLecT1XYzIizYMS6s1cvQS/LucDZUhbzDohvWP06qunpMV9Y/TGHRDrL6D7LLLXsuMlKtrLK0YbtFENQqNSG8bhqXVGu98ym2h7ORoqAx5g0E3rMtKfnHpxKk9DstXblu+cht+4cWlE3VZyQy6IVbfQXaPy/+SFVHeNgxLq733O+bvH4EvcIeClGtr/nd+tFnzixXD0uZYyl+Pyz9s+uVaVHnHMpiR1iMkx3f3zykey0sm/zeqR3uxLtweEcxOGV0MBt1QmBb/9Jzn8pXbRCKRSCTCLzw95ylMi2fQDbH6DrJjsqtlxXU3K4alzfG0jvmQIwxLq7V/5DPZ1X/+YcOwtNobUs1Mu7bWElcstYb9aK+lFcPtEZP9oR4u4wIWw4YYDyz7H4/s5No/8qWPWRndEAy6YYXvqWiG8YEllpjgoOYOLLGMZhhX+J5i0A2x+g6yy+XUyIobblYMS6u9oR3zoUcZllZrfQpyOTXRPjb/FKRfX2tpxdh+Pfqfspi9/6wWHN9uxbA8euNDww7hFiPWIySE5OIDgF24xUhNYqOCDHgSZXRTMOiGbP+zMYunxyyefnDZMqi85Su3HVy2DCbZ/mcZdEOsvoPs8p5wZUbYUYal1dpLhbKSjy7ZMiyt7MO4eZk31lpaMbbfePSh7Ia7FcPS9kTYjbWWVgz3GKxYnK1jiNXccLf6h//Jhy7cY6QmOww17IO+ceNRhsKDQTesDPBJtPrGbeXK5Su3PfmA5Su3ua1cmWj1TWWAD4NuiNV3kF1+JU92FJ3cbsWwtLIPh6uxJy8V5YcfZVhaMdxj8yt5N90/bMVkh7XNvLHW0mrtdluGpe3JzP9lGJZHb8KC8Bv/5HHxQXZF/2TCj2Kr/0g8vPMkHKq92HiUoehg0A2fB11L37QE0xx+IX3TkudB1xh0Q6y+g+xYT/mEUQyV98+Zy7cYn1m73ZZhaeUQzmdlBay1tGJsD4iRbIhPwrJ/wvZklnh3Mb62H3r5kAw/1rF3GcnwY3AZ/ifI4leGAoNBN6yKDMq12+y1aSu8gMUv5NptrooMYtANsfoOsit4JlCGMuQIBt2wJv5hiZeDrKiJf8igG2L1HWRX+FyoDGXIEUsnfhHne1mQkSQr4nwvL534BVbfQXZFL2qVoQw5Ijjo0ZJxpgSfyS4ZZxoc9Air7yC74pd1ylBGD0QH2ZW8rFeGMnogOsiu9NUbZSijB6Kj7KreKEMZPRAdZFdW1aAMZfRA/CO777//Xqrs3iihRJchVXbff/+9UnZKdCMoy65eXrx586atre3vv/+Wm+FfBYBDj3V64MCBU6dOhYeHV1VVKYpz//79J0+eVCxnp+hR2bW3t7e3tzc3NytwAr0FAAD8AllPyk4oFJaXl4eEhHh4eGRmZiqKs6KiIjQ0lCSnQv7fKMuurgtobGyEyquvr5dagJ9SVzrqbk5Ii8lOgbQkwWazDx8+nJGRoUBODodz+PDh9PR04jL8xFVVVbW1tadPn7558+abN2/W1NSQ7KtHZVdXV/f333+3t7e3tLR0OqU+HaGurj548OCpU6f++OOPjhIg6JGAc/LkyZJUZDjruk3N5MFmsz08PF69etUVErEpcDicTjnx+1NFRQW/H7S1te3t7Z8/f95pv5RlJ+wa4Km2tbVV6lb8lAhgbGwcFRWFtXJwcCDokZjzhx9+4PF4kq2IOSHU1NQAAJ2WdR+CgoJCQ0Plbo4fPLYcHBwcEhJC3AqDUCisrKyMjo52c3MzMTGBSTqdfvnyZeKue1p2QqEQnmfJTAmPly9fJiUlHTx4cNSoUfD/zNPTE27qVHZSOePi4gYNGiRLeWRk98knn/Si7Aj2ldSyTtmEQiENBzmGFBsbO3fuXNjdpk2bpP4/Q1CWnaDLgLKTu3l1dbWDgwM8vHt5eQkEAgcHB/moYmNjMeVxuVz8JjKcffv2BQBUVFTI13sXgT+KE9RIXZZVRoazU1y4cKFfv34AAEtLS7G9iqGnZVdbW9ve3o6iaBd5Ll26pKKioqKiEhUVJbfsBLKVR4ZzzJgxAAB3d3e5e+8KFCU7sZquy04gEMTFxeno6AAANm/eLLWAsuz4XUNTUxO8pOgiD5/Pt7e3BwBMmTLF3t6+Kzx45dXU1GDknTb88ccfEQTp169fTExMVwYgBi6Xm5iYGBERkZ+fT1CGP8kS1EhdlpWk0WgIgiAIQqPRZHE6ODjASy4HBweC4cXGxmpoaAAA/P39JbfKKTv8mwCCvsUgFArb2trgDRTyrWTh9evX8H3eypUru0glqTwysrO3t//5558BAP369Tt8+PCzZ8+6OAw+nx8REQEnBTF8+PCNGzdGRkZKVt69excAYGZmRsBGLDuxqys+n3/+/HkAgLm5OQGno6Pj27dv37596+jo6OTkdOTIkdu3b5eUlEhWnjlzBgCgq6v79OlTsU2UZVdZWVlZWYk/GqvhADcBACQXnj17BgBAEKSpqalSQcAOeF2nCg0NHThwIADAwsKCzWbb2Nh02sTGxobNZq9atQpOEEEQ9Y7o06ePgYHBDz/8YPMBxIQZGRmampoAAH19/c8//1xXVxfTxOjRo21sbKKjo2Elh8OZM2cOAGD37t0EhHD/Sy5LBZvNnjRpEgDg+PHjBGV79uypra2tra3ds2cPh8PJycm5e/eui4uLn59fRUWFWPGsWbMAALt27RLLK0B2eFTKll1TUxOCIFB/xPMnjwcPHgAAdHR0FMKGVx5J2UEsWbJk1KhRqqqqQBoQBFmzZg0ZKe/YsQMAsHDhwidPnsBMVFTUzp07R4wYgbENGTJk5syZo0ePBgBoaWnl5OQQc+JfGgJwOJzVq1dDxZeVlRFU7tq1a8+ePXv27MGLqays7OLFi8ePHxdT3r179wAAgwcPLi8vx+cpy47D4XA4HPxJlo0DRwaqqqrglcTTp09l1ciBgoICAED//v0VRRgSEgKVN378+K6zZWdnOzk5wbc4q1atsra2Jq6fOnUqAODmzZtieTabfevWrVWrVg0dOhST0ahRo4KDg7s+SA6HExgYOGPGDACAhoZGVzgvXLjg6+srlpw4cSIA4MqVK/iknLKjioaGhvb2dj6fL+eEZAMAoK6urkDCkJAQxXLev38f3lBYsmQJQRn+AElQlpSUdPv27cjIyIqKCuJ+8YcGDofDZrPLysoKCwuzsrIePXp08+ZNLy+vn376CXsrqaend+/ePTkmiKGkpMTZ2TkzMxOf3LVrFwBg48aN+CRl2bHlwvv379vb2589eyZfcwJAifzLOffv3w8AGDlyJHGn2PsWhXQq642QJPT09Hbt2pWfn9/1TgMDA319ffGZgIAAAICpqSk+2UOyg7eI5Z4MAT4K2eXl5SEIoqqqStxp98lOVVVVVVW1T58+mpqaurq6Y8aMmTVr1ooVK1xcXEJCQioqKhTSI5vNzsrKOnjwID6TlpYG35Lik5RlVy4X4H2TiooK+ZoTAErk38+prq4OACDuFINCesSfZBVCSAalpaU2Njb4TFFREQCgX79++GQPya6lpaW9vf3FixfyT0gaFP5SdRNnOQnZlZeXX7t2zc/PT4GdXr161d/fX4GExLC2tt61a9euXbusra2xpNT9SVl2pXKBx+PBu8RYxs3NTT4qPPDnka6zdSsnBoKyx48f7927NzU1VVH9QsK0tDRFERLD1taWx+PxeDxbW1ssKXV/9pDs2Gw2PM8+f/68tLTUzc1NJBJ1cZKypvRRc4aHhzs5OSlQeZCwZ5TXjbIrlhfV1dXw1h3UnEgkkpsKA/4o0nW2buXEdn2nxWFhYXZ2dpcuXUpMTCwoKOh676GhoXZ2dr6+vklJSQohlIWdO3fC++c7d+7EklL3Z8/Jrri4uLa2FtOcQmT3sYCqlHNycvz9/Q8cOGBjY6OQAeTk5Pj5+e3fv9/a2lohhF0EZdkVdgF4zYlEoq5QKfFRo0dlp4QSEJRlV6CEEl0GZdkpoUTXQVl2vexioMR/AkrZKaEwREdHnzlzJjo6utNKyrIjYzXQ1NT07t271tbWtrY2kUjU2toqt2uBwlFbW4t9Uqmmptbbw+kdPH369Ntvv1VVVZ02bVpGRoZCOD09PbGbRMeOHSMuVrDsWlpaoNTw+FfJLjY2VkVFBY6KRqNdu3ZNall0dLSXl1cPj63HAL9IDDFx4kSFcA4bNgzjHDZsGHExZdnJshdoamrCBNfa2trc3NzQ0FBfXw+65tWQk5MzaJDOkiUrbt26xeVy8fdd5WA7evQofMwRDhLyLF26lMfj4ctiY2PPnDnz4sULqSRXr151/gBra+vRo0draGgsWLDAWQZWrlw5cOBAXV3d7du3w8y1a9fk2ReKg6GhIbYbEQQhYx/RKcRkR1ysGNm1tLRggmto+F9NVyQCsWOHzYyvty+wujBu8jyNfgNAFwxvbt68CR/Fg39pNJqKioq2tjYAYPfu3VhZdXW1h4cHmVdCKBSampqOHj361q1bI0aMiI2NlazJy8vT0NCwsLBwd3f/6quvqI656+ByuadOnTqKQ25uroWFBfbSjBo1qra2lhKno6Mj6AgnJ6fDhw9jq56ensQMlGUnaSzw7t07kUjU3t7e1NQk6W+A/0sVVVVV9MHDdnuWH/RG951Hd3pW42V38+bN6upq+BRTp1SvXr2CDyIcPXoUn4+JiUEQhE6nY5nY2NgbN26QGd6VK1cAAN7e3kKh8O7duytXrpSsWbt2LYIg2dnZQqFw0aJFeXl5ZJgVBS6Xa25uLiaRYcOGhYWFTZkyBQCgp6f38OFDSpwODg5AGhwdHR88eHD8+PEHDx50StJV2TU3N4tEIvhIGIRYgXyCgzh58tSMz7+7cAc9cR318kPdfFD8PI0mzdGhDxEIhW/fvq2uru6M6iQA4IsvvsAnq6qq4OOG48ePx5KXL1/OyMggM7x58+apqqo+f/4crpqZmQkEAnwBl8sdMGDAyJEj4erdu3d9fHzIMCsKa9euhftq2rRp8FFIiJEjR7JYrPLycgKbElmADF988UV0dDS048ArjyQJZdnhLQUaGhrgcQ4AoKWlFRkZKWl0gIGqocHz58+H6o04fD4nIBL1D0P/uIeevonauOX20xy89xjP+Rxqfxq9FfFGJBLl5hVp9BuwZu1GArZvvvkGAODv749liouLjY2NAQCampoPHz7E8l5eXk+fPu10eC9fvlRTUzM2NsYye/fuzc3NxdfExcUBABgMBlx99eqVk5MTmbkDAOCbATn2Gx5Tp05FEGTz5s1ZWVkDBgzAvxwGBgYvXryQgxMAsGHDhlevXjEYDMljHkmSLskORVGRSNTU1AQAiIyMlFQeoO6pgZ+D+dJtYYno/Tj07iP0VhR6/ka13ohJa7b7H7uGel5G3X1QQb1IJBIFPGyz/Dl0wsSpsjgxj4VPPvlEIBDweDwso6KikpGRgS92dnbm8/mdjjMiIgIAsGzZMixz//79oKAgfI2Pjw8AYPXq1VjGw8OD5E5QiBfJlClTXF1dq6urp0+fLimRoqIiOTjhkPbt24enwvhJklCWHeYn0NTUJBKJ3r9/jxkdREREaGlpRURE8Pn8ly9fenodwe8+RydnNptN4HKAOSRgTe4/EkaloZEpaHgS6ugerDvUYPlPB25EoH6h6MW7aHx2m0gk4tWKDnqjU79Y4+7uLosTQRCRSNTW1gatM7hcLnYxq6qqiq/kcrlQdgSA32SEZ+1ff/2V9wFFRUVnz57l4eDl5YUgCLTcgjh27BhcIL8TOt1jBJg8eXJ8fPxvv/2G6eOTTz45cOAAfICSxWJRJfT19QUAhISE4A0VoRnKt99+KzlarEYsL7/s4O2Suro6PB1U3okTJ4YMHTHDbBX+H+Kzr60HaQ25desW8cTwe3zchOmLLTaNn2Q6cNDgcRNNPU/FhiagwbHonWg0PBF93yoSiUThiW37z1RpDhhUWVkpi5NAdvBohy92dnYmloW/v7+zs/NXX30FAJg9ezZ2o8TJyenbb7/F3zr59ttvEQSZMWMGllm4cKGzs7NUNxqIwMBA+NQFdpJ9/fo18R6TBWdnZ01NTRcXFxqNBl8CFRUVHx8fPp/v6+uLIIiYtQ92FpbVI5PJhAVDhgwR0xyfz6+srNTS0hL7p1WY7KCZQHV1tUgkevfunaRZwf79B/tqDLA9GOsfhvqHod730OPX0YPe6K7j6JJtWQO19Pz8/MiYJwAAvK/l7HXx/eN6zp2IFzGZaHQ6GpWKRiSjf6ahbxrbRSLR89ft1x+gcxdv+/nnzQSc+FMqNF7APqgAAGhqat69exc3/v0sFouADWLz5s0Igjg5OeGThw4dwq+eOnUKAGBlZYVlXFxcCDivX7+urq6OIAjetgIQ+kgcOHCgqKhI6iY6nQ4AwFtkLFmyBNtqZGSkr6+Pr8fKCMwo7O3t4TO/VCHGI6fs6uvrRSKRUCgUo0tPT9fW0bP3zLwegd6PQ+/Hodcj0At3UM/LqP1pdKsHOn9N3IABOrm5uVJnVVhYOGTo8FO+uQ+S0Icp6J9p6KMMNDYTjctCE3LQuCw0NhNNyUUb3raLRKI3Te0Ryehxn1wtbV1ZhBg8PDwAACYmJvhkSUnJsmXLAABjx47FkmfOnHn06BExW2Vl5ZYtWzqVXWhoKABgzpw5cLW0tFTShAZDQEAAvDD89ddfsSSbza78oDzJFw/6Tc2fP18qYVxcHLQgoQpiD5TKjocGDw8PLO/q6rpv3z6plWIMlGUHzQTgfZOqqioOhwNw5gnLl69YaOXlfQ+9HYVGpaJRqejtKNT7HnrYH3U8g/5yCF1uWzV64gobm12SVgZPnjx5+fIl58mLsmft6ay26Aw0PBGNTEajUtHodDQmE81goS+q2+FHIY1v2xNy0DsPecNGGJ45c6ZTn4TCwkJooOTq6orP379/H0EQbW1tLBMSEuLt7d0pobW1NQBg9+7dWIbNZouRl5aW9u/ff8SIEXD1ypUrx48fl0UIrVK2bNkidSt88fCZzZs3AwD69et3+/ZtgnHiJWJqalpSUgLzDx488PPzk1qJ1ZDhhCfuTivF8nLKDl7DPn36FGPED+XCHVTW0W6Z9YtpC66MGTNZcojFxcWvX78W+zy3vrG9rqG9vrG9tfV/yb/47UlM9HbYU32DCTY2tsT7CIO3t7fkpxRaWloAgF9++QU/DEdHx7y8PGK2Q4cOAQA2bdqEZTIyMo4cOSJWZmVlhSBIXFwch8NZsGBBfHy8VLZ58+YBAH7++WepWyVfvF9++QUA0Ldv34CAAOJxYm2hwfeyZcuklhXjHvgoLS0lw6mpqQn/9/r06SNp2BMXFzdz5kwAwNdff52QkCC2lbLsoJkAvJ4QOzhjlwLHr6Pe91DJ93YbDzZbbOd8vjRWvU8/SR+D338/MuHT7689aEtmtj173f6mSUyBopZ3oud/taflt0Wno6GxwlGjxzo6O1OySjh48KDkZ7KLFy8uKSnBl927d+/QoUN5eXkEVDdv3gQAfP/991jm+vXr/v7+YmUxMTHq6urm5uYuLi4mJiay2FgslouLS6fjx+/tPn36XL16lXwTX19feMd49+7d+IKioqKNGzf279/f0NBw2LBhQ4YMcXNzI8M5ceJENpu9c+dOAIC2tnZsbKxYj25ubmVlZU5OTnp6eikpKXgGOWXX3Nzc3NwM+8A6w2Tn5oMevYqeCkBPBaBHr6JuPqj9aXS7J7pqL3/BhoJpiyP6amhKTmbmLMZ3awMcz6Au51HXP1DPy+jxa+jtP9tC4tsiktuCYtG7j9D7cWhYIhqRjH63dNvKH1d1utMlce/ePfw3UM6ePSu1LDAw0JlQ0ywWS1VVddKkSVjG2to6Li4OWy0uLg4KCjp69KilpeWAAQO0tLRsbW3DwsLKysrkGDYEfif7+fmRbAIA0NDQYLPZd+7cAQDQaLTz58/DrWVlZbNmzTI3N09LS4uPj8/MzISfm61bt65TTgaDgV+1s7PDDxLgnFzs7OzMzMzwDJRlJ2lBAAAQ8xywO4W6nEcPeqMHvVGX86jdKXTHYXTdvgaL7ZwvV6SN+eKEvsF4SZ4hQ/UmGM9a+IP7BodCh9Oo8zn0gDfq4YseuYKevon+EYReCUMDItE70eiR85lDhw7Pzc2VwzChtLQUu4xVVVWVgwGDmZmZqqoqNoyZM2eWlZWVl5cXFhZev359796958+fj4mJKSwshMno6OgTJ064uLjExcXJ1yNeduSbAADGjBmDX12+fDlcdXV1/fLLLxMTE42NjXV1dQcMGGBubp6enm5oaOjr60vMuX79evzqnj178Kv4EZaUlEyYMOHixYtYRgGyw2P1mvXTv3HZ6oH+9jtqewy1PYb+9ju61QNd61RnuePp7NXZ0xY/pI9etGPHTsm2LBbLx8dn/fr1w4aP0NIZavLV+iUbg3cfEbpcQN180MN+6Ikb6IU76OUQ1ORzczc39853eUfEx8d7e3u7urru3r3bxsZmz549rq6uf/zxR2JiIiUeHx+fhw8flpeXw/sjx48fLy8v9/f3//7774uLiwMDAx0cHLy9vR8/fiy1eWxs7OXLl6kOHgL/v02pyddff41fxWQ3ffr0a9euMRiMnTt3lpeXFxQUmJubr1+//syZM1999RUxp7OzM34Vk52RkZGk8YqPj8+ECROwVcqyI7YjiIuL6z9AZ9HGjJ8chOv2Nazb1/CTg3C5bdXiLWWzV2VOM48yMD3aX1MrIyODmCcmJsbJyenLL+eoqfed8Omi79Zc232Ud9AbPeSL7v29REdnaF5eHiWfBD8/PxcXlzt37qSmphYUFJSWlhYUFKSmpgYGBu7bt+/q1avkqRISElxdXT08PIKDg8eMGTN69GhfX99hw4bZ2NjY29ufPn06PT2d0ti6FVATP/74I371hx9+gKtDhw5NTk42MjLKzs6GmbS0tIEDB2ZnZ2tqahJzXrhwAb/6+++/l5aW+vn5TZgwQWorIyOj69evw2UFy660tPTEiRMDBg0zWxq+aHPpos2lCzYUfPNTzsylCZ8ueqBverifpg42XDJ4/Pjx6dOn58xd0FdDc5zxgsWrfU1m/7Jhw2byDBC2traPHz+WuikrK2vPnj1UCaOiok6fPv3bb78NGzasb9++S5cuvXr1amZmJlWe7gbUxO7du/GrdnZ2cHXy5Ml37tzB1xcXF6urqxcWFn766afEnPfv38evwmsLCIJWcCtl2ZGxGjh+/Hh/Te3h41aM/+rsNPOoTxeG65t40kct0Byoc/HiRfnsC5hM5pkzZxYsWDxwoHZERATV5pcvX963b19gYGBycnJ+fn5xcXF+fn5ycvLt27fhp1XyjerfD/hKHzt2DL+6aNGigoKC4uJiW1vbxYsX4+svXLgwZcoUMpyZmZn4VQiRbJ8X/NZukV1xcXFSUtL27Tv0DSeqfPIJAMBw7KQdO3ampKSQbN4diImJOX/+/P79+21tbXfu3Llr1679+/dfuHAhNja2F0fV3QAAqKqqBgQE4FdVVVWXL19eVFTEZDInTpy4fPny6OjonJyckydP0un0K1euyN0XRKdbKcuuFx0MlOgOZGRkrFmzRltbW1VV9bPPPrty5UoPdKqUnRK9AMqy613vDCX+G6AsOyWU6Dooy64HPA2U+M9DKTslegGUZacQ4wIl/p9DKbuu4tmzZ2fPnrWyspo0adKgQYNUVFRUVVXpdPr06dN//vnn69ev19TUkKTC/4CJoiqlAn+DV47mXQdl2UkaCxgYGGBzyMnJGT9+PFxOT0+HD6JiSEpKIuN1oK+vjyesq6sbN24clklLS6urq4MPtQMAEhMTidnwvwqcm5tbV1c3duxYuJqRkVFXVzd58mS4mpKSgtECAOLi4oiZeTyenZ2dtrb2ihUrfHx8MjIyXr58WVdXB7/rHxcXd/z48QULFgwePPjQoUMCgaDTiQPSVhvkK8XQ2Nj47t07fPN37941NjZSIsFj3bp10dHRVFspRnbw5cQwYcIE+IpCGBsbp6SkkB+Tvr5+Xl4eXB4zZkxOTs64ceMyMzOlEk6bNo1YeaNGjWKxWNiqkZHR48ePxcY5efLk1NTUurq6KVOmJCcnw63Tp08nUJ5AIFi0aJG5uXlFRQXxdHJzc+fNm/ftt9+KGfxIoptkJ/bhFWwluYChU0IMVVVVgwYN4vP55JtAUJadpLGAgYFBdna2AOfDMH78+PT0dGzV2Ng4KSmJvN2Bvr4+k8mEy2PGjMnKyho3blxaWhrWxeTJk5OTk0myjRo1islkYm3hty3Exjlp0qSUlBShUDhlypT4+Hj4CPGMGTNiYmJk0Xp4eMydO5ekmQOfzzc3N3dyciIuw3/hXlGVQqEQr622tra3b9/iRfb27du2tjZ8DZkZQfj7+y9evPj9+/fkm0AoRnbwcUDJlxNCIbKDXaSlpQlxsoP6IGYbNWoUbAs5jYyMMngM2EQAABc3SURBVDMzYUOpskM+gEBzVVVVgwcPfvz4MflJZWdnjxgxotMyMjKiWklGUvLJzsLC4sqVK2/fviXfBIKy7CSNBQwMDHJycvCZ8ePHw4MThLGxcWJiImm3A4G+vv7jx4/h8pgxYzIzM8eOHZueno4VTJ48OSkpSSAQTJs2Db4JI2AbNWoU3prEyMgIExZ8pygQCCZNmpScnCwQCKZMmZKQkAArP/vss5iYGKmcV69enT9/vmSeRqPJGgaPx4NWGMQgYJC7En9s60qNGF6+fDlw4EChUFhbW4tlWltb371719TUVFdXR9BW8bLj8Xjjx4+HryKEHLLLysqCpg1jx46FsktJSYEZgUDw6aefJiQkwNXPPvuMquyysrLg8sSJE9PS0ng83qRJk6DaSMpu48aNR44cEUsSv2zJyckGBgadzp1ATGLMJGVXX18PHRHIFMMns+rr68kU37hx47vvvmtpaYGrZWVlQ4cOdXZ2bmxshD8fDF1cpbalLDtJjwL4bglbnTBhAnzPkZKSAjNTp05NSEgg76JgZGSE3R3IzMzEc9JotOTkZMgJV+Pi4ojZDAwMmEwmtgp1DJenTJmSmppqbGwMqRITE6dOnRofHw+3mpiYPHr0SCqnqalpVFQUPgM6Ass/e/bszz//PHz48OjRo0+fPk08VPw7NsmtYsxSayQBn2huamoiUwx9bZqbmzutfPv27eLFi2/cuCEQCLBkWVmZlZWVkZFRREQEiqJQfFK7VoDs/h9iyJAhxcXFknm8FKKjo2fNmqWpqTljxowNGzY8ePCgU1rQ0XEHAPAJDlB2n3zyiWRfBISS/wldr6+tra2srNTV1a2urpbcGhISYmRktHTp0idPnkDl1dfXi9VQlh2xTcH/E8Df1pbM02g0uPDo0SM6nX7+/PmKigrytHjZSd2Kz2N9yU0od31DQ4Ozs/PWrVtlFZSWltrY2Ojo6Jw8efL9+/fNzc1iBQqQXXZ29rlz5+zs7FxcXDw8PLy8vE6ePOnl5eXm5hYQEFBSUkJmwh8XJ7TwkQSUAub0g62SpMWfZCW3ikmhF2XX3Nw8bNiwhIQEYra4uDgzMzMTE5OcnByxTZRlh7cUgM+6bdy4MSgoqLy8XNLfwN/ff+nSpStWrEhNTSX2N/i4ONXU1MrKyiTzNBqNw+HgXzwsSRLki8lU4k+aZDhJ1gcFBTEYDDKEly9fHjhwYEhIiFheTtlVVFT89NNPc+fOzczM5HA4ubm5dnZ2c+fOXbZsGfzBeDc3t6KiIlgcGBhoaGiYkpJCPMSPhZPD4ejo6GRnZ0vmuyg7/NGOTDEZTnglKxAIyBQLBAJ4JUtcFh4ePnToUH9/f+IyDw8PPT29rKys1tZWsU2UZYe3F4C+CgUFBUZGRk5OTnjTkJSUFGtra2x1x44de/fuJbZN+Fg42Wz2xIkTHzx4IJmn0WjwL6YeLEkGeL12WkyS9tWrV9B5g8PhEFdyOJzW1laRSPTq1Sviyrdv32ZmZg4fPtzV1VVqQUVFxdatW8eMGcNkMtvb2xsbG8UK5JSdnp7elStX4HJUVNTo0aMLCwvFqLOzs+FCdHT0yJEjfX19sU3u7u6SY/1YONls9qJFi2SZp7DZ7PT0dG1tbWy1d2XH7mjY05UaDDU1Ne3t7U+fPp0wYQK0pMBvLSoqMjc3/+KLL3Jzc9+/f9/e3v7XX3+JMVCWHTQTGDBgwMmTJzFvgdWrVw8fPtzW1vbWrVupqak5OTkpKSlBQUGenp4LFizo27fv3r17seKsrKxvvvlG0uLgY+EsLy93cnJatWqV1E3l5eVubm4WFhbYKo1Gk1UpBvxhkkwxSVq8misqKiQLKioqAEV3lZaWlvb2di6XO2/evDlz5jCZTJjPzMycPn36kiVLSktL3759297e3tzcLNlcTtl99913enp6eAuZe/furV271tjYeODAgQAAGo2mra09c+ZMGxsbvMlIRkaGiYnJpUuXJIfysXCWl5cnJydra2tnZWVJbmKxWCNHjrx9+3Z5R8sSki8nJY2SrMRLCkVRHo+HHxWPx0NRlKrsKisr4ZGspaVlx44d48ePT0xMjI6O1tfXt7OzEwgE8Hbx+/fvnzx5ItmcsuygsUBCQgKdTtfU1LS3t8/JyRGzHSgpKSkpKRFLxsbG7ty5c+DAgb/++qtUs4KPhRNi48aNDAajqKgInywoKFi4cOHy5cuxDPbqElBhwB/tFFWJHwMg98UnMkMtLS1ls9nY52Dnzp0bPnw4fEvT/gFv3rypqKiQ2lZO2ZWWlv75558TJkwAAPTp02fu3Ln29vZ+fn5//vlndnY2k8lMTU2NiIi4fPmyi4vL8uXLjYyMAABqamouLi4EM/lYOEtLSwsKCubNm2diYnL9+nUWi8VkMr29vSdPnrxw4UIWi4WvJKMMCLwIFFUphufPn9fW1uKb19bWPn/+nBKJGGFdXd3ff/8dGRkZGxvb2tr69u1bPp9fWVlJ0Iqy7PD2AiwW68CBA/iv78qCiorKwoULIyMjOzU0+Fg4i4uLCwsL3d3djY2N1dXVNTQ0Zs6cefLkSTINZQGvBkVVymqOQa6RdhVdkh2GwMBAa2vrefPmGRkZDRo0SFVVlUajQV/ShQsXuri4JCQkUB3Zx8KpQOCfkFBU5b8TlGXXqx4GSvxHoJSdEr0AyrLrVesMshCOGKPw6O05/adAWXYfBbpDdr09p/8UKMuut20MSKE7ZNfbc/pP4T8uu38VlRIYKMuO2GRAV1cXXtUjCFJYWKgo7wL8/QIy9ZhWut61AqmUwKBg2dHp9JqaGpFINGrUKAXKDn93lEz9f0N2PB7vwIED+zri4MGDf/31V88PpiuQfNUoy47YZAAvu4KCAqoeBbIAqHgv1NXVYVrpetcKpKKKrKwsX19fsWRQUFB4eHjPD6YrgB+H4DOKlB2TyRwwYAB2klWU7AoKCrCPvUnSdqoVHo+nqqpKpvdelF1AQICkWdHz5889PDxqamp6fjyUIBQKL168+Pnnn8MfLBVTHmXZybIXSE1NPXToUHFxMVVfAmKwWCwPDw8WiyV1VSawK1AZqKmpUVVVJTWCzqi6CXw+383N7cWLF5KbAgICoqKiqBKampqamJiYmJiYmpr+04WPD/fHH4U8nlAoFLx+zfvuO8Hdu5Q48e+58fknT5589dVXX375ZXBwcFVVFdQcvkAxsouJifHy8mKz2ZQG3SmkioyU8mRr5dWrV/CHGcCHX2gQELuo9JLs8vLyzp49K3UTm80+dOgQl8ulRAgAYDKZTCYTQZB37941/fUXf/BgLoLwf/hB8OIFd+5cLoLw9PUF1dWUOOGbHwRBUBR99+5dQ0PDy5cvp02bZmtri+1YIOGrQll2ksYCYWFhR44cefbsGRkHA/LIz893d3fPz8+/ffv27NmzBwwYMGDAgNmzZwcGBmKbZLXFtCJ1K5fLraqqUlVV5XK5XC6XeBjEVBiqqqpUOqKmpqbTORLg7t27Dx8+lLXVz89PllEGhlMdgZcI/D7c30wmn07nIghXW5uLILzhw/kdvWwk4dQRkpzwy+4HDhwg5pFfdtjRFQDAZrOJu8Hj9evXndZgwrK1tYUeORgQBNmzZw+x8jrVSnV1NTzOdQqSslM4vLy8KioqZG0tKio6fPgwdISRhbKOAABMnTp16tSpAICGhgb4rfR3aWk8Go2HIFxVVV5GBtVB4k+ydXV1TU1NeA8KorFRlR3euAD+dHvfvn2fP39OxuuAz+dHRUXp6enduXOHoCYvL8/d3T0vL+/GjRsIgvTp0+fIkSNPnjx58uTJ4cOH1dXVEQS5ffs2VibJgGmFoJfXr1+TGTAZKoWjuLj4yJEjxDUXL15MSkoiz5mOA8wIXr4UfvMND0F4CMJFEK65Of+vv+Qf9Ac0NTVB5TU2Nsqq6TnZcbncI0eO9O3bFwCwcuVKyQLs/wZBECimWbNmAQBOnDiBLzt8+DAAYPbs2Xw+Py8vD7vIpeE8QcS00vcDdHV1+Xx+VVUVloTXWVjDwYMHY8VSqSBKSkrUPoBOpxNPXEdHBysuLS3tdEfx+fywsLDg4GDiGvyRhgynGHjPn3NnzeIiCN/AoCUigj90KBdBeIsW8RShvDdv3kDl1dXVSS2gLDvMTwD7Oj+CIMXFxQSmBEwm8/fff4eexgiCbNiwgc1mk3FCUFdXh19jxJfl5+cDADQ1NWW1qqysxLQCV3V1dVtaWmpqamCr0tJS2LClpUWsYf/+/blcbktLy+DBg6VSQWRnZ+vq6r5//57H42EjkYX+/fvz+fz3798PHjw4OzubuBji0KFDaWlpBAWhoaFSJ04BbHaVhUXN6NGVqalv3rz5u7iYp6dXtX79kydP5GGTgFAobG9vf/fundSt8suusrJy9+7dHA6nsrKSxWJdunTJ0dFx+/btmzZt2rhx47p166ysrObNm2doaAjf/wEARo0a5evrK2ugkvtRTU2NRqOJuZPIJzuRSFRXV6empmZvbw9/PRvf0P4D1NTU6uvrRSIRGdlhnHaEwHOSkR2LxXJ2dpb68oeGhm7dunXEiBFwf3ZJdpWVlWx2ZXZ2ZWXl06dPW1tbW6uqql69kpNKGrCHZCU3UZYd3lJg165dJSUlO3bsgKdOWdDQ0JgzZ86pU6dKS0sJvAvwJ9mkpCQOhzNjxgwAgKenJ77M1dUVAGBmZsbhcJKSkvAnWawG0wqHwwkNDUUQRFNTs3///v379y8tLWWxWBwOR1NTU1NTE44Qe7QE1mhqaiIIEhYWJkaFISQkBEGQfv36aWho9O/fv4wQ/fv319DQ6NevHwAgNDSU2MCBw+EEBwdfunQJn7l///6WLVswtQEARowYIXXicgMenOrq6rpOhYHP50OXMclNXZXdihUr4JMvZmZm27Ztc3JyOnjwoJub26FDh44fPw6f0ZLqUkOApKQkJyenpKSkCxcuAAD69u3r6elZVFRUWFjo4eEBLyl8fX2xMkkGTCtxcXGOjo5xcXEsFovFYhUUFMACFg74hgUFBTCJNZSUHdwUHx8PvyiLWajIAhx5YWFhfHw85CSuP3bsWGxsLEeG2rZs2XL//n0Se5Eahg0bNmLEiGHDhunp6SmKk0ajqaioSP3HoCw7vKXAqlWrEATp27dvYGAgOV8EskhMTHR0dExMTNy0aRPc49jNGgRBtm3bhhVIbY5pxdHRMSUlBb/pwYMHu3fvnjt3rqGhoba2tra2tqGh4dy5c/fs2RMREYGvTElJcXR0xKhgMiYmRpIzPDzc1tZ2zpw5+vr6WlpaWlpa+vr6c+bM2bVrV3h4uCRnbGys1GFjB3sEQSTVFhwcTHU3kgcAoKampqamBpAwoyDPKctbo0uygzeBtm7dqqiB4oEJ68KFCyYmJurq6urq6iYmJhcvXiTWHBsnO7w+4M+Ri90FFLsj+Omnn168eBFrkpKSIiY7X1/f1NRUrOD8+fPGxsbEnMbGxhcuXMBz4m1W8AAdH5buAbVJ7boHOCnLDm8pMGTIEAAANF7oDsTHxzs4OMTHx3eaFAOmFbiakJAA78UAALS1tVetWnXmzJmoqKjMzMzMzMyoqKgzZ86sWrVKW1sb1piZmWHGFGJUGBISEr744guMc/Xq1WfPno2KisrKysrKyoqKijp79iyec9asWQkJCcTzxb9O0IoPDxpp9wk5AADQ0dHR0dEB5MwoyIAm29JFftlhpwMEQfLz8xU1VjGIiYyM5so7aiUgIEBLSwvuVldX18LCQlmtCgsLXV1d4a7X0tK6efNmuQzZBQQEDBo0SA7OgIAAgmHjb8VJ3Uo8666AyWRu374dfmirQFpra2upecqywy76AO52MZPJlNvNoFPExsbiv/gUGxvbaRNMK0lJSfCG8Jw5czIyMsh0l56e/s0338AL8KSkJIwKK0hKSoJX7uQ5MzIy5syZg3GSaYIHZpkNF6g2J4mdO3f2GOdHILtS6pYfeK0cOnTop59+Ki4uJt9dcXHx6tWrPT09xagweHp6doVTPtBIe6nIh3+17DA/AfxttsePH3erdwGgaPmBaaXrXSuQqougdbPvxG+//dZjnPLLrieBf9NDpv4/Kbvuxr9adj1vXCAHMK38q6iUwKCUXc9RKYGBsux60zmDNDCt/KuolMBAWXYfBf73AITiorfn9J8CZdn1rokBSXSH7Hp7Tv8pKGWnlF0vgLLsoJlAe3t7W1tba2trS0tLQ0MnDhVKKCEG+WWHR2tra2Njo2JH9ubNm5aWFvgkEoqizc3N8vGokINiB68EMSjLDvMTqK+vb2xsfPfuXVtbGxRfS0uLoqwM4ON0Yvj777/loKLRaImdAT5vp0SPQX7Z4dHc3AyV8f79+66PCX4HH+qsoaGhrq6usbGxra0N/z028mxK2f0LQVl2snwJ6uvrxZRBySoBAzzOtbW1vXnzBp9/8+YN/pNZ8oQ0Gi2+M4hZeCjR3VCY7IRCYX1HIzo5RlNXV4f9urzkVqXs/jOgLDtidwK8Mqg6GwgEAvibfC0tLWL53NzcL7/8En8oJc9Jo9HipCEhIaG0tLS2tvb9+/cqKirq6upjx47dtGlTUlKSHCNXghIULzs5lIEBvqurr6/HJz08POh0uoeHh0AgYLFY8KvCO3bsIMkpVXZZWVnYz7TBK/FHjx5duXJl69aturq6GzZsqKqqkmP8SpAEZdl1akRw7NgxAMCyZcvkMDGAF8UCgQCuMplMMzMzMzMzJpOJ1YSEhKipqQEAtmzZQsbHRFJ2mZmZUN+tra1v3ryBC9jWiIiI+fPnm5mZvXr1So4pKEEGipddZmYmAMDQ0FCO0cBjD1x2d3en0+nu7u6SZXfu3IFfK586dWpCQgIxp5jsEhIS4HGupaUF6xQvO4j58+evX79ejikoQQaUZdepBUFJSQkAoE+fPlS9C/An6M8///zzzz9PSkqSVRwWFjZy5EhYPH/+/EuXLrGl+apUVlbSaLQwHFgslpg3B5RdWEfcvXuXTqdHRkZSnYUSZKB42VVWVvbp0wcAUFZWRmko+MuRffv2dVpfUlKyfft2aPIAAIiPj5daJiY7Pp/f3t5eU1ODFUiVXVhY2IYNG9asWUNpCkqQBGXZkXEhgMehR48eUfIuwMuOfKvHjx87ODgsX75cVgGNRgvFAbsX3fYBUHahEjh37pyhoSGlKShBEt0iu++++w4A4ObmRmko+JOsXHORDrHPXmk0GrxNI/aZsqTsgoKC1NTUFDgSJTBQlh0ZF4KTJ08CAIyNjanaFxQWFsKTZnR0NNW2JKGmphYUFBRCAvfu3VNTU+umYfw/R7fIrri4GPpUnDx5kuqA1q1bBwBYtGgR9bmQgqGh4blz58jIDp5ku2kY/89BWXYkXQiOHj0KANDU1IyMjKRkX5CRkQEPeDdu3KDUkCRWr169bt26YBJYt27d6tWru2MMSnSX7MrLyy0sLPBv18g3tLW1BQAMGTIkIyOD+ow6QVhYGJ1Ov3XrFrHmbt26RafTw8LCFD4AJcq74oHSKfLy8vAXp2VlZSQbFhUVQTMlU1PTvLw88j2SxMqVK2fPnh1EiNmzZ69cuVLhXSsB0Y2yK+3oXYKiqFAofPnyJZvN7rRhWloafHc4bdq07OxseWcnHfn5+aamprNnzw4ICJAUXEBAwOzZs01NTfPz8xXbrxIYKMuOkhcB/iQrds+ipKSEuG10dDR0tHR3d6fUKRnk5uauWLFCR0dnzZo1p06dun379u3bt0+dOrVmzRodHZ0VK1bk5uYqvFMlMHSv7PBgs9lcLrehoQF+D55Mk6SkpH379sndY6cIDg5etWqVgYEB/NEIAwODVatWBQcHd1+PSkBQll1v2xgo8V+AUnZK9AIoy04ZyuiOUMpOGb0QStkpoxdCKTtl9EIoZaeMXgil7JTRC9FBdspQRo/FP7JTQokexv8BQhK0LQsYtP8AAAAASUVORK5CYII=(图二)http://data:image/png;base64,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(图三)

调整新增点的位置,使两线CV点的位置相同,如图四。
http://data:image/png;base64,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

问题:蓝绿两线CV点位置相同,每个CV点的权重皆为1,为何曲线形态相异?是否有其他的变量没有考虑到?求指点,谢谢!

最佳答案

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注意上面的阶数,一条是3阶,另一条是2阶。这就是问题所在
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乌龙 | 设计总监 | 发表于 2014-10-22 16:52:52
本帖最后由 乌龙 于 2014-10-24 19:28 编辑

01.png

02.png
注意上面的阶数,一条是3阶,另一条是2阶。这就是问题所在
03.png



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barney2014 · 发表于 2014-10-29 15:13 点评

原来一开始蓝绿两线的阶数就不同呀,疏忽了,谢谢!

hill5188 | 资深设计师 | 发表于 2014-10-23 08:09:49
看不见图啊
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barney2014 | 实习生 | 发表于 2014-10-23 10:00:34
编辑帖子时,直接Ctrl+V进来的图,这样操作不会有问题吧?
不管怎么说,谢谢你回复,附件奉上。
图二.png
图三.png
图四.png
图一.png
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barney2014 | 实习生 | 发表于 2014-10-29 15:13:49
乌龙 发表于 2014-10-22 16:52
注意上面的阶数,一条是3阶,另一条是2阶。这就是问题所在

原来一开始蓝绿两线的阶数就不同呀,疏忽了,谢谢!
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