Parallel Projection curve-vector-function

Select CAM, normal vector or plane point[br][math]\downarrow\uparrow\rightarrow\leftarrow\swarrow\nwarrow[/math] key: Pg up, Pg dn, left, right, up, down (Bild auf, Bild ab, rechts, links, rauf, runter) move/manipulate projection plane or CAM[br][img]data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAAL8AAAC5CAYAAAB5s+4bAAAgAElEQVR4nO2deVTUV7bv93pr9btD7luvV6fVrHQnnX437/XtZVdn6CQ/hXi7OsnN2NqxFaOFEhwZFH8IKCBDETXBtB1vd27SdhLtDJpSO2pEShwQCgQHnBFBECwEEcXZOJvc9X1/nHN+Q1VBDdQEFGvtlQACVb/f5+zf3vt89z6EIHzcu3cDt26dw/XrZ7i149q1Vly9ehJXr57ElSsncPnycVy8WI+LF+tx4cJRXLhwGF1dB9DVdQDnzu3D2bN70dm5C52du9DRUYWOjgq0t5ehvb0MbW2laGvbhlOnSnDqVAnsdmuvjWgziM7BYtnhl98XsfAzisDfzYWJwN/vLQJ/dxcmAn+/twj83V0YDv+X8n/CbikM+Y2KmP8tAr8LOyibFPg/p6fRTIROIlyQDDgTWQj9xiLwa2yvbMI2IuwgUuD/iJ7GUSK0E+E8Eb4hwkXZFPIbF7EI/H6Dv0Y2wUqELdwE/O/S06gkwkEi2IlwkQjXiXApsgD6vEXg14CvNQF/IT2NTUQoIcJeIpwgwmUi3CTCrfsIxxdFFkFftQEPvwC/mHv8zQ7wL5f/EzWyCeWSAZuIsJsIzUS4SoTbRLg8iFAfWQB90gY0/HWWQgV8EeuXO8T82lKnWAC7eAj0DRHuEuHSIAr5jYxYBH6v4C+XDAr4NiJUEqGKCLWaao9jnb9GNqGYCPuJ0MHj/2+J0BTx/n3OBiz8ItzZysGv5iHNUZ7I9rTJVSObsJkIR3n8f4uHP5H4v2/ZgIRfhDslHPzdRKghwjFNBcfdDq+VPylOcu9/lwgXIuFPn7IBCb8Id8p4/L6PCEckg/7CuIG/RjZhExEO8Pr/DSL8dyT86VM24OAX4c42Ht/vEzV8xwvjgbanRjZhCxEaiHCNV38iyW/fsQEHv5WXMyt4qHOQCCdcSBY8FbZZedjUxqs/91wspIiFpw0o+EWlZgcH9iAR6hzCHW/hF0+So0S4IpLfyO5vn7ABBb/w+jt5rH6YCM3dCNW8kTRbebWoPeL9+5QNGPi1Xn8vB7++G6/vLfyi9HmM7/zeimh/+oQNGPiF16/i4U5tD17fW/jF799NhNPc+38X8f5hbwMC/jpLoeL1a4hwhAgNPXh9X+CvkU0oIUI9r/xEvH/4W6/gN5svwWa7Hfbwl0sGxesf5slpi5umFF/aGK08pDrLvf8NNwssYn0QfputC0S7QdQJoiswm++FLfxiN1d4/VoiHL7PfUjiC/yi7n9c4/1PRzq/wtZ8gt9orAbRQRBdBtE3ILoZtvCXSwZYeYXnMBHqiHBgpHuP7GsDexGvJF3gsodI11f4mtfw22wXQWQFUR0H/1bYwi+8/lYi7OHhzpH7CPVF7r2xr/DXyCZUEJM8C81/qG9yxPwEv9G4B0RbQHSCg38HRFfCEn6h4akQG1pEOOiB1+8t/NpNrxtE6IpIHsLSvIafqBhEZSA6BaKbILoHo/FqWMIvenJ381j/GHnm9XsDv/i7e4hNfLhGhPMRuXNYmlfwqyFPJU92b4HoOxiNl8IOflHeLOcxeB0RGr2ovvQGfpH4NnHvf5MIx8dHKj/hZl7Bz0IeK4hqeLJ7G0TfwWy+Fnbwa8ubwuu7K2/6C/46SyE28VBLJL6R0Cf8zCv4GfibQXSIJ7t3QPSt21p/sOEXiW4pL2966/V7C7/dzhbfTiK08sT3LhEaI6FPWJnH8LOQpxhEJSA6xkOeuyC6A5vtVtjBLxLdQz54fX/AL/Q+9Rz+G0RoeSTi/cPJPIZfDXm2gqiJhzz3QHQTNlt4lTrLJQNKiHVpHSXWbOL1hfHDoNqNxBrdu/iOb9cgwgkPE+6I+d8aLYVolE04aSlEq6XQM/jVRLcERKUgsnOvfw9EPVd6gg1//ZrFyo7ufh7yNPkgM/AH/Nqa/xUi3KFI1ScUtl82YSfn4SixwWMdRN7AXwyibSCygei04vmNxp6T3WDDbxum7uge4WHHSR8kBv6CX0idr/DENxL6BM/qLIWokAy60TS7+U5/s6fwqyHPDhBVgeickuwajZfDCn5R29/DoWvycYfVX/P5NxHrE+7iNf8LEblD0MAXEzpKSJ3Et5kI2/kicAu/GvJs5fDvA9EVDv93MJu/CRv469csVmr7ItH1JeTxJ/wi9DnJvX9E7hA88K0a4B1nsRZ7Ar/ZfEKzq7sdRIdBdJ3H/N/CbA6fmF+EPFWaRNdTOUMg4d/Mcw8R+pyLeP+AmhAzbiam69J6/hrZpMxedQu/0biXg7CTJ7t1mjLnXbdlzmDCL0Rse3msX+ehiC2Q8NvtauhzTsgdIvAHHPwSvs9Txu2Ai2veI/ws5BEVnj0gKgfRcR7y3AXRLbdlzmDB37B2CYp5YnOYw3+iF80k/oQ/EvoEx4SocDMHXjt71eU97tnr7+HwV4Dp97eDqFnx+kTX3YIfLPhtw36pTFHobcgTCPhF1ecyD30iTS7+NW2cX8ah185e9Rp+Jl3eBta1dYTH/a0a+N1XeoIFvwh5ajQhz7JlwJAhABH777JlCAn8djtrchEbXpHQx/8mwp0d3AHuJcJhd33a3QHLQh5R19/PxWwVmhr/XbdS5mDB37D2jy5DnvR0oKiIAb9yJTB9eujg12p9rhDhaqS/12+mHUG5kzvAAx6Elt3Cz0Ke7SDaxb3+fhBVa2r89zyq8QcDftuwx5SQp45YD61jyBNq+MV0hwZN1SfU0PQXE+FOBff4B4hQO9/9k9Ul/DbbBV7XL+d1/WMc/L1gUuY7vMzpvsYfDPhdhTzaN1lUBLzySmjDHkeZc2TDyz8muvXECMoD1P0ISo/gZ7X97Rz4IyCq50+AQyC6pnh+T2r8gYa/Ye3SHqs8S5YAI0ao4U9PZrFUQpJaQNSlwE90GpLUAoulstc3SjydOrj3Pxc5z6tXJpLcLTzBdTeC0iP4jcZ9PLmt4V6/gVd9akF0Qyl1ejKzJ9Dwuwp5hJanoABISPDG21eCSMDfwuHv4nYWFkt5r25WjWzCdmKSi0s89Ilo/H034fXL+VP/MBEavXiaOsHPEt1Svql1CEQNMBrb+GaX0PHf4TV+9xtcgYbfMeQ5MYx5/ZUrgUcfZZUeYc891/NCYDIOK3/i1fHkvgNEZ/0Cv+gzOELsPN9rRDgT6fDy+VoKr19NTM5S62Ue5QQ/g7ycb2rVgagBNttN/jRo5JWeO/BExx9o+EXIU85XfQMRmof5XkWxWKyQJC38bSDqgCSdgCwf8stN0za3XyHC2YjG3yfTev193KF44/Vdws9i/Z0gOsDDnVb+9VK+wXWHm2fJbiDhFyFPlSbkaV2z2C8X198Jr7Aa2YRyYpJacZhdROPvvTl6/aM+VM908LOQR3j9Wh7ytHP4y8CaWAT8npU5Aw2/VstzgsinE9iDDb8Qul0m1uF1shc70f40WS7zS2IfaBPj5sv5xmEtEY770rCkhdRorOFJn/D6x2Gz3eSlTxsPA1jM7+kGV6Dgb/zqT8pW9iFNyBPu8Nvt+t3eq0ToDIO4X5K2gum2rkGS2kL+enoyIVyrJnUEZZMvDUt6r78DqpShCUZjG//eBbAmljMcfs83uAIN/07+yBMhT1+AX+z2nuLe/8p9hIYQhj6yXMydXiu/vzdgsZSGHHJXJooGZb30+jr4WaJbCbaT2wCiRpjN5zQLYxcv/TE5s9F4MaTwVwx/XOnYqidCIxGOb+ob8GunOV8Mg5Inq3DtgTqI7C5keXfIQXdl2nlMR7jXP+bBbm6P8LOEdhdYs0ojiNoVeM3mJrCd3kvKxXE3qCqQ8Dd+9b4iYjrA4T/2z+TVCeyhhF94r8Oa3d5QlTwtFjGY4CCILkBsYAbiffvjuol5THv5E7/2PsIxX3s2VLgroEoZGpVEl33/BM8Drmjg73k4baDhLyam167lHvTIb3/ZZ+C3251Lnl0hkjqw0u5WqFO3BfzhF/aI8mYlz/O8GTzcLfxG436o8oUmEDXqavgsJDoMJm1gCa+nu7uBgL9i+BPYTEzLcYyHPE3FS/oU/DWyCTZe8rxEbJ5nKIBiIU85f9qrG5ihBt2VOQ4eriffO/XsdiuIxfM2MClDHYhO6Lw+g1+UPm/wTS7Pd3cDAb949O0XF+CfCI19EH5R8rzES57tQW5wYSGPkHWcBJvDdBdE10IOuqNpBw+LcfO+DidQ7jErb1Zzr9/o5PVVz38MbCT5bbDd3dDA37TuA2UUoQh5al97zOMT2MMFfrvdueQZ7AYXFvIU86d+O4i+BdE9SFJryGF3NJHoVmu8vq+JrnqPFQHbUbADJ9qc4GUxYQN/LN6Gp+2LgYBfhDy7NCFP/fxJfRL+csmAKm3JM4gNLqrXL+G5XieH/y4kqSHksGvN1eDhox6cq+YB/FU80z/Oa/utLuDfxnMBAb/n0gZ/wy+EbPv4xlb9P5HHJ7CHG/w1sgnb+AK+yEOf4MO/ledzFxTPL8t7Qw68I/ziaX+YfBs83A38e3k8fwJETbDZulzAXwom8b3NzfMNLn/CL0IeG6/xNhChZdhjfRZ+rcpTlDyDVfVhIc9mMC1XHa/k3QvLMqcYPLybfB883A38QsrgnOgCYnd3B5iuh8HvyXzOQMBfMfwJRbt/jMf7p9Yu7bPw2+1spo84uzdYJU/V628HC3uPQxwxFW5lTu1Rsvupd1P4XMCv9frOEmW9rucmh9/zGr+/4Rfa/QZeJvTkEOpwhl870+cSsTn+gQZKlrUlzgqoat17YVfm1B4l25vBw93AXw+iFpden8F/kZfCTnP477o9gysQ8J9Y/xcnIVvLsMf6Bfwl/KaKkmd9gM/vYiHPFjDpejWYpucet/Aqc5ZLBt3g4eN+dA7EvP6JbhtTGPxVYB1NAn7PdT3+hL+Y9EK2U2uX9nn4tY3t53nJM5BSBxbyFPNQtgJM0yPKnHfDqswpro1weP4MeTj8LdDqeBw/mPShipfCboLojsdTG/wJf2XUkyghvZDNkxPYwx1+u53tXO4mwmle8uwMYHcX8/pWDn4VL3OeAdF3HP7GkEMvTIQ82sHD/gp5OPzNMBpPuoF/F4jOa+APfsKrFbI1EKFl+OP9Bv4a2YRS0ksdAiVxZu9rK7+nFWCbm12K55flmpBDL8xx8HCTZOiVnMEF/Cdgs512A38NrwML+D1vZPEH/M0bljkJ2dq/+lO/gl8rdbhGgenuUqs8Yh5TGS9zX1Ri/nCRMmvlDIeo94OHXd5jo7GjR3CZolPImVm1J9jwV0Y96SRkO9WP4LfbVanDOV7yDETcL0mbwXZ0q7jHrwAreIRfjd9VyHPIzw6B3E1gYLqeA2CT2hj83ig6/QG/mMO4j3uAluFP4IS1f8EvpA7tPO6/fJ//B1qx97SDP8mP8EXQqBQyiO7AYtkeNMBXV+UjdfV/YHVVvsvroQ15jt1HaPBzHuTh4RSHuHe4CaboDB78LV9/5LSr2/ibJ9yewN7X4BcDrbRSB39OdWAhz2Zetj4EpuUSNf7bHP6bQQPfbrfC9MljGPnho07wiyqPNuQ55gctjw/w7+Fe4hqH3ztFZ2/hr4z6ldOu7tFX+if8Vp7TiIFWJx/x3w1nIc9WqJM5jnHPb0copMyzvnwes758Houtk5zgdwx5jgcg5PEC/lqwLp+bILoRdPi1u7oN/0hoLn6/38FvtzOpQw2pUgd/xf2q17dxr18H1qu9G0SnOPx3IEmngvI+M9a+greL2FOtO/gdR9L4O+TxEP69UFvcboLoetDgb/n6I+Xxd1gDv7sT2Psq/OWSAZXEDq2+RP6TODOvvwVsN/coT3LFmQuneZnzDiSpKeDvcXVVPkZ++CiGLiLFtKFPsEIej+BnF+0Y2AmMN+GtnLk38IuQRzuRre7VJ/ot/I5THfwlcWb3sJRX7epB1ARZ3sYLGZ0a+IOv43f0/K5CnpOWQixaZcKiVSaM/6MB4z80YPwHqi1ab9JZ0a5Cl+YD/Fv5BQsN/FscHn8nN3/Qb+F3nOpwlXp/bCkLeYSOpxZE9ZCkw1zcdhhsHA2L+UOh43cFv+M9H19owNBkUi2VMHQ+YWiBxszcCghD39LYAva1RRu9PI3RNfze7e76Cv/JjZ8oQraD/ELU/yO5PYG9L8Nvt7O4359THSRJnKYpWlEbIMvV/Ou1YJuXdxHKWT2rVmVj165PULp0tk68WE+E9Q+SHnytZRKGLtTYAgcrIIxfZkBRtet8wUP4G0ICvxCyiV3d0+s+6Pfw+0PiXFn5BSorv8Af/vAFWBeeKG/Wg6gRFss2Pp7wGNj+DYM/mO911apsrFqVjeTkXyM5+deQ5RdQaIpymsI3K24QjOZByM8fg/z8MRib8XMV/rkaD1/gYPmERV/17Dg8hP+4Bn7vdnd9hX9n9FNK947Y1XV3CHV/gV8rcb5GhIqKz1FR8TlWrlyqs3feycU77+Ri1qzJSEpKQlJSEpKTkxV78MEvoJ6hzLz+T35iRV7eGPzkJ19o7usdEN0O6gZXYeFEBXxhnz/4facpfAsWvIFZC36DoYsICxaMx8KF4/FG5i/UBaANecyEoXksJFr0dx/P5HKGv1EDv3ctjL7Cr+3eqSdCS9STAwJ+VxLn2NhYTJw4EXFxcXjzzTcRHx+PyZMnY+rUqZg6dSpmzJihs4SEBCQkJPB7Z4Pao30CcXGpyMsbw7/eBKHXCuYGV2XlMh30s2c/j9zXH1NCHjGFr/qng7FwIQN+6ALCGwt+gQUL3sCCBW+o8GczLy+gH5pJWLTWs1DRA/hF8/oNfqG8a2TxBf6TG1coDctiV7dj/V8GBPx2u7PEuUs2YfnyQphMJmUhTJo0SVkM2gUxZcoUTJ06Fa+9lgXWpribe/3jIGpETs5EDn8l2O6uGFT1TdDeX2HhRKSnv4z09FeQnz8WBQUxWBwb7SRe/Ovk3+Ctt8bhrbfGYVzBUMSYh6KgYBzy88eq8Ker0I9f6l1p2Af4vWtk8QX+ndFPKeNJRImzfQDB70ribLdbUVa2Ajk5qcoicLUQxCJ44IEvuHc/oID/4x9vx5w5c5CWlgZW8z+phDxEVzx+fX/9qwlZWQbExREKCgxYvNiAykr3m1Dr1y/Ehg0LYTbHoKAgBm+9NQ4LF47HokUmrPnpEKcwt6AgRrGZZiN+nftDzJ//O4xO/X8q/Bks9l+0xvvCQI/ws/7d7WDdXgx+b5vXfYFfK2Q7xkMedyew9zf4hcRZSB2009zKylbAZDIp5rgIXnopHeoZyrU8bD2B119/CykpKRgzJp8/EVp5snsbDz10GEuXLkJ19SpUV69y+br+679MGDuW8MYbBJOJMHEi4c03CfHxhMREwh/+4LwI9MCP0wHPbAIWLhzvNIVv5yOD8F7Sr5GfPxZ5eWMwI/tZ/Pu8+/G6/H9V8FOY51+0updTmnuGv1kDf2ATXnvRZzohWz0ROjYsG1Dw2+1M4nyAepY4i6eAdhHExsZiyJDPoGr2mdd/4IGtmDZtGmbMmIFRo7J56bNNgf/HPz6A1NRU5ckwd26yshjsdivef9+E3/2OdPBPmqTCP3kyISmJIMuEL780oarqIwX4BQvewKJFE5yAf+utcSgoGIf34o1OU/i2PD0IeXljMH/+68jMHIkRaT/AiJQf6EudswlFO3sxq9M9/GJmj4Dfu8kN3sK/M/ppZSydCHkGIvxCzKdtbXQlcdaGQsLUc9WO8JC1BS+8MA8TJ07Em2++iZdfzuAL47QC/4MPVmPmzJmYNWsWZs+eDVmWsWTJW6iqWgmrtRCvvkp4/XVCTAxh/HhCbKwK/+TJhClTCFOnElJTCbNns4VaVPQO3n5bBX7BgjcU4M3mGOTnj0V+/lhYfvJDpyl8i8f+CllZI5GR8Sree28Kdu78KxatMmFoMim7vb2+xz3DfzHo8GuPFmUhz69g3zzw4Nee2esocV62fxmGLBkCMhOGLBmCZfuXKQnx88+ncq9fo3j9wYO36RaHwfAOzwXOQIwreeKJzzBt2jRMnz4dCQkJSEpKQmXl57DbrUhJMeC11wi/+x1hzBh92BMXp3r+KVP03t9ut3YD/Bjk5o5GVtZIzJ37mm4Kn9DyFE4ZhvT0l7F6dW7ArnFYwa8NecRp6vUv/6rHc3j7M/yOEufmR5hHTd+WjqLGItjtVqysXYnpm6YrPzd48OdQz1BuAlETxo//Ay+NjufwF/Lvn4VQdBoMnyA2NhZxcXGIj4/HlClTlN/54ouEV19l8P/+94Rx4/TeX7sAJk9mnj8lhb3WDRsWKXF7Ts5oZGYybz5nzouYPfsF5L3+uFO/RtmD30dq6n/gyy9zAnqNvYT/RkDh14Y8onWtboDCb7czqcM+N3G/Fn6LpRisL3cvhICNqAlz587F3LlzkZMTyze4/sZDovMQ5yo//3y27umQk5MKu92KtWs/QFxcNMaOfRijRhFGj1bj/gkTmPfXxv7x8YQZMwiyPBxLly7EvHkzkZn5BubOjcGcOS/i3XfjsWrVfFRU/AWVlcvw+YPf1/VrNBLhy1eewpo1zt1d/Rp+x5Cn/h8IrSUfDVj4xcF1rbzk6djaWNRYhFdWvYJl+5fBbhc6nkqwTS0G/kMP7VDgnzlzMjIy3sTDD68FkzZfVOB/++0vldwhISEBiYmJyMrKwvz585GTk4O8vDxMn25UvH9MjLoAYmPVRTBpEiEp6Rklb9Am0UuXLnSqKAntfg0RVj/7LLKyspCdnY3c3Dn48MO52LXrk/4Pf+umz5XHnxhQ1BL1qx7P4e3v8LuSOIu4f8muJRjxtxFK+MO8vpAy1PHydDMsli344ov3MG3aNKSnp2PevHl4+OG/g218XYI4bGTOnE+wbt0XCvC5ubnIy8uD2WxGQUEB8vPzkZeXh9/+liW+2gUwfjzLAWJjmU2d+lskJiYiKSkJM2fOREpKisvF8Pb4UYp2f8n48Zg3bx4yMzOVBTB//nzk5SXiww9nBmQRhA38O6OfUU7Z04Y8Axl+VxLnjkGEAlsBEooTdP+WNaxU8ESW1fUl6RBWrFiM5ORkHVQPP/wVD4uuKvDHxv4ncnNzkZ+fj4KCApjNZuTn5yM3Nxc5OTmYP38+srKy8OqrhFGj9Atg3Dj1KTB+PCmbbVOmTFHKqyKJ1laUCsaMgZUIb8fEID09HRkZGZg7d67LRZCf/ybWr18QKvivBxR+7YAibcgzkOG329UpzkLivLJ2JR7986MgMyn23GfP8fu0m4czzSA6gaSkPyE9PV0HUW5uLq8GHQfrzmMn7RQUFKCgoAB5eXlOwGdmZmLevHlIT0/HmDE/wquvEkaOZAnw6NGsAjR2LFsIMTHktPmmTaIdK0orH3wQi37/e+WpkJaWhvT0dJeLwN+hEN212dzALza5Agf/qeKVugFFx4jQEv1Uj+fwDhT4PZE4s4YV4fWbWMgzeCWi5WiMyBqBnJwcJYzJz88Hkz00cvjZodMC+OzsbCfgZ8+ejaSkJEya9Fu89BLh5ZdZ9ee3vyX8wz/+L/z7r7+H0aNJMZPJoEueHTfiHBdDcnIyZs2apYRHIjTSPg20iyAnZw4++KD3i4Bums34rpsFECz4q55VQx5x3tLJ3IQI/HbXU5wd/w3T5u8GkzIwrx8buxQjkkeA0gg/yf0J4vLjkJeXh5ycHJ4UC73WLRB9owA/d+5cpKWlISUlBYmJiZg2bRrefPNNzJtnwosvkmIvvUR45RUG/6BB/4JnR3wPI0cy+FesMCmbb44bcI4WFxenJNjJyclKWJSSkqLLEUS+kpWVpVsE69e/5/s9Psw3UrqMRlw0GnHPZlMWA4N/G0+eBPz+lzdoQ546Ihz7n+T2BPaBAr8ribP24Drm9W1gDemNHP5mJX6flD4JNJMwImcEsrOzkZ2dzfcBmiHmMBFdRUZGBmbNmoXExERMnToVZnMGli/XSwfef9+kg//llxn8APDDH/4LpGHfw7Jlrndey8pWYPnyQt1imPP884iPj1dCIW1uoF0IjslyRkYGMjMzlVDugw/MPj0FaI/RiGqjUdHPH+TVhXNGI6zGWRr4vwkI/G1Wi1OVp3Pjigj8GrPyrX+txFl8j3l9IWBrAVEzHnmkDLm5uUoI8/Cch0HZhMzMTEyYsAhsXk8LB/8WHnroCFJTU/G3v72LTz55x+3ref99E2bNMuDFF1X4ASAqKhobvn7fo/e0YvBglBIh+8UXER8f7yTJFotBuxAcq0ZpaWnIyMhAVlaWEgp5dY/FC79os+GizYY9RiOqjExotIR+AdYQ0aSD/9se8gRv4a96VnI6YrIjAr/OhMT5BOklzqy8Kbx+A/fmLZgwYTEyMzOVuD06MRo0jzAufRxiYt7ii0UcM3ULP/rRQbz7rtmn1zZo8MO6e+3JAtAeMFc8ZIiuL0HbnyBsypQpukUhFoRYCNqwKDtb9jgU6rHas868DmonF4P/SdqIYzwBu2g04obZ7HYxdAd/m9WiO2LyKBGao592ewj1QITfcYpzu6UQkrSFx/pHFK8vNrXmzJmDlJQUpKSk4PWE10GphISEBIwcmQ1VzswqPQ8+uA8VFZ/7BX5PFoA4U1cI2SZNmqSzuLg4nfW0MEQ327Rp05CYmIiUlBSkpqbiz38uxK5dFt/hZzH/Fk1Z7DqMxmvYaTRiE4/TKzm0LUS4YDTistHotBh6gr+YVEFTHRHOFn0Wgd+FiSnOG35MyIwi0KRfOHj9kyCyY+TIPEyePFlnD8Q/gAemP4DJkyfjlVfmQpUzM/h7cyCFK/jdLQDtrm4DET42GBQ5tqNNnDjR6XOt5eWlIy8vHStWLNZZefmnKC//1Hf4ATG0qgFsVud1aNsYtaHSJiJsIVWg1EyE80YjLhmNuFW6GTe3bnCCv+pZCQeI0EFsRF8HEc7PS47A72DyahOmpRlA+by2n02gh97l4Yvq9QcP3uJUTTGYDDBMNOCF2BdgMpnwwgupYIrPdg38vg+r6g7+7haAdiKbmMLXLCGRfj8AABvPSURBVBlQVrZCqRCZzclYvrxQsc8+K1C+78/r6gH8JVB3A/XwO35oF0O10YjNmjfZRITOEcPRNWI4rpWsRXtWKvbwJ0YnEbo0Fmj4ixqL8ORfnwSZCU/+9UlFIhBO8MurTZD/blKBn0+gDMIzrxOifzkUbKNKeH07iFphsWzR/Q5LWaECjbBRo5ZD1fIz+HtzGktP8N+5+63TAtBOZBP9GoEYQusn+DeD6UAE/J5Xe7SLoXJElFNFqZav/C4HOz83KaDwx22Iw5JdS2C3M41M3Ia4sIBfXuMAfDaB0gjyFyZMm25QDqyOpsUOXr8FknTYs78hFwcNfgC4evW6bgG4msgWiCG0foK/BEwodc1r+MWHiPlPl6zD6ZJ1qB4xTOnUF/A3ExvQepbDf3HjJwGBv6ixCFOLpire3vFzR/iXTajEkP9xHo9SM1Y+kgsUOT8legu8VMxDmjwN8J+bIC/X18zFNDdnr9/s5PW7h9/Kf7YDYmRJb8YUuoMfAM6dO4+oqGh8uVB2Ok62PkBDaP0If63G8/e+gf10yVpYibCZV426eNJbTITtxCZ2iYpSZ9SvcC5jOrr8NL2hqLEI6dvSdV/TNoc4wl9gtKHAaANWrgRiYoCiIvzlL29h1KhRyMtLx8KF2TpbsCALn3/+R53ZbJ/pTF5jgvQBBz6XQFkESiXIn5kgf9J9e16NbEI8maDu5gqvf8TzxSZboXZxCfj3BBR+AGhrO41hv3jM6TjZwyEKeTyE38ofr1d4xaf3g2qrRwzDZiJYuQfQhjwt0U/j8NwklEU/5bKi1DH8CXSmTUanB2dyFRUBTz4JELH/FhXBK8//yPftIGI/P+ZftgLTp2PUqFE6i42NRVJSEhITE12a+J6YojZz5kw8k/4MKFMF3rLDs8d+jWwCa1Y5wL1+K/f6W72E/yCH/zaIbvsV/hs31FN7oqKidfbk/35AOU5WNK6EKuTxAv5DYDMdWbmzN/CfLlmn1PbLXMDvWO1p+fojNG9YhsqoJ11WlNqHPYYzwx5Dx9olTvDHxQFLlgB2uxVLlgBxcez/vYn5C4w2jPnRHmzf/rET+MJiYmIwa9YsxVJSUnSfz5o1CzNnzsTMmTORkJCAwk/TYCn1/qYzcLVe/ySImr38HZs5/OJc5du9GlCrhf/Gjdv4538ehGLrDgBAdHQ0li9fpPxbxyl8gZq77zf4jcbd3NNcgtjo6s2ZXNUjhsNKbHfvIA93Wn7zDM5HP4MLRZ91ew6viPmb1n2Axq/eR8Xwx1E27DGnilLbMAM6JAOKioCpU5m3t9utus+9qfYI+NPSErqFf9SoUZg4caIC+MyZM3UzM5OTk5GQkIApU6a4rT33eLOo3MHrtyD9vqleHVzHur1E/y6D32Ip6zX8AvwNX7+Pn/1sKAAW6vzsZ0Nht6u7upWk9uqGMuTxEP49PEG62Gv4hdffSmx37zARar9HOL11pdtDqLtLeBvWLkXD2j/CNuyX2DHMoCRURUVAejpwSjLgjGRAm6UQ6enqYnAPmh7+UaNGYcyYMZgwYQLee+89JCUlYeLEiTr4xbBYYYmJiZgxYwamTJmCv/3t3V7dKOb1xRFRJxWvf528O7iO7QqLufwCft8rWoMGP6wD32634rnnfoOdO2sAAM899xssX77IaVf3OBGa/XiaegDhrwFrdr7WK/iF1y/nHv8wEY79h+TRCeyeVnvq1yxGnaVQ5+lL+WIQn3fwxdDu4uLLy01IHUv4+2BC1O9JgV/biSQEVjNnzkRMTIyyABITE5UhsTNmzMDUqVMRHx+PFSsW9/5GURnUgbPM68+jRFwj1t3lHfxHNPDf6hX8UVHROvDtdis2fP0+/vXRnwMAGhoa8fOf/8LpONlQhzxewL+HXyx2IqPNdsdr+M9s3QArj9mreMhzhMijc3h9LXWKmL/OUqjE/K4qSqclA07LJrRbCvHFYJZLdBIh6nnCI5Mex5gf7VF0MiKkEaCbTCYF/vj4eMyYMQPTpk1DfHw8Jk2a5CQL9sXUWP+oxuu3KN1dnYMIJzxMHJkK9AiIuvwCf3f23HO/QUNDIwBg6P/5N6fxJCdD7PU9gt9sbgIbatrJ4b8Fs9m7cue9ezdQPSIKxTzh2cvhP5U1O6Dwu6r22O0s/qyRTdguGXQVpWRKwEcUhXqefEc9TzCOjMfPX5uKB98Yq4Qx06dPx9SpUxEXF4fRo0cr8IsOpbi4OOTmzsGOHf7Zjmex/iGd14+nRLSQqvJs8DD0YfDX8ic5O1rWYin1O1h79q7Cvz76c8TE/A4fGf7NaQpfH4LfBqYFuQqimzCbvSt33rt3A1YilHDI9vMqj6cnsAda21NnKUSdpRCP/diExx8yYTk9gShay5LCwesw7PeEdMrArCcSMWnSJEyYMAGjR4/G66+/rkt64+LiEBsb65Em3lNjXl+ciGnn1oLN/Ml1mVh3l6sQLpTwa007kqaeCE1+OmUySPCXcY8j4Peu3LmH9weUEhtBfYAIx58dFhbwO2losglRD03hsLWBqAOmwVG6ilLZ/fej4v77MTcqCplRURg1ahRGjx6NCRMm4OOP39ZfYCIQ+R7fMsdzGExWfgpELZDlSkXl2UXO3V3hBL+o8thIncJ3om/BX8rjzCs87PEc/os2m7KbW8FX/wEinNu8OmTwuxSNpRPkL00w/ZKQQFMQRX8DGeaADGkwPB2F5e+aUC4ZUCqpFSWhUdpx//2oGjQIyyePw2kHDyzg92UBMK9fA6atUr2+3a4faHWZCFc9BEqStmngv8Fj/sDB73i0aLjE+x7Br+/jvQKm6feiiX3ZMmDIEBZ4DxkCLFuGU9lzPD6B3V/wy2tMkL8yqRqaLFU0ptXQ1MgmVGpifppEkN7Sg/X1ghQkREXh4/vvR6lkUJ5q+/nNbSVSKkpE7BL7sgCY168F66RTvb54nSX874nQx3P4jwYNfm1/djiFPF7ALxpamLjN1ZTgbj94cd1GxPQx06d7fA5vb+GX15ggfeggGpvDRWM9aGjsdiuiBsciY/BwtHXjpbZv/1j3eZ2lEOWSAdv5YtjOa9oCfm8XABtCJQ6NbgWRHZJ0VPf3tI3t1zwMfZzhD1zYI0Ie7WnqfQp+dtOErJl5fiEEA6AMSu3uw8pBqAoC/GuqFiP177Eq8PNJp6GRP/Z8M6i3kmZRUdLCr10A7ZryquPPWiybwMaLHOVP3DYQtWCdNEm3GLUz/D09szeY8LsKeQ6GeFfXB/iL+eNXiNvUUqc7+LfylY+iIuCVV4Bly/wK/9pdS5H61STm2fO5d59HoNkE+VPPRWP+hl/9Pc6XWCwAceBeM18MZyQD780tgSpjOAUiO9aShHZiE5u7iNApGVAjm7CNmEDsEhGue/BUCSb8jlP4miQD6kMoZOsF/Ieg6ntYqVM7JVhdDSuBRx9ltnIldhCxnaYRI4CiIo+PIu0J/rS/T0ba+nh908dcwrB3DUj9NNY/FyaA8GsXQLlkwA6+9a+tKK2lp7COJETTWnxBEk6Qc8dbg2zSzfK8RoQLbrx/sBJex5BHwB9q4L2GX8yHfPTPj2Jl7UoQ3dBNCe7xo6AASEjAyZwMr87hdYQ/fd00pG+Y4tTWN2d1HFI/nRS2Pbzdwa9dAAKWOkshCumXWERP6SpKBzk8Spsn/+9pfoDFbmL9z1c8iPuDBb9jyFMfZiGPx/AzicNeCImDmBLsftXwpwCRas895zH8GetnIGPjDKe2vrQvJyPt0/g+0cDeE/yOC4DN4dkFomMw0Jcw0FoUkoRyUmv6dZqK0hnJgAOSAXtInenjapana/i7Agq/Y8hz9D4Kq5DHY/hVicOZbqcE9/ThzZlc875ORnTJU04VmnTLNKR/OqXPTW9wB792AUjSdjDdTSNPcu2QpINKaNPFQ4gyIl1FSWiUzvIF0JPQLRjwa0Me8dQKt5DHS/jFLu8VeLvL2xP8VqsFmUUpiP7rM2qFhrf1ZVhmIOOzGX16dIkn8GsXACttnuSJ7ilYLFaXHW9dREpFaSORy6630y4qSgx+IWy7HhD4tSGPmMIXbiGPl/CLac1il/eG63+7zgzzOjNIJhg/MsJ20uYEf8nRtcgqTtXH7/MIJBPmWZKxcXdgxxW6UryFGn51AZwA01GdhCSxqQricDot+NqSpxhneISHQ9V8MWxxUVGKoiVQJc2Bgd9x8HA4hjwew882ukr445g1srs6id3WYAOZSLWZLHTJ2T4XOcUZyLamOVVonl0qIXN1Cjbt+Txo8gahdbbbrRBa51DAr5U+qHaKP2FPwmLZpPtdbZZCNMgmp423Gl71OULq8UWdg0hJorUVpcdpCa/cCfhv4u/yUidZhq/mWOWpo9DN5fEj/FawjS7Ry3vZ6d8ZFxr18JuYZoZy9RWaEe8NQ9bq1JBoe7RdLa4+DzT8RISKigoH+HfycKdF8fpCxuCpaas+V4lwbpCzzLnOUsiFbaKNkXn+j+lpHCfSdb15uhhO88UoFqTo2BIhzzEinAgTLY9P8LMbtQlMXSjgd5Y1k4lAMwiUSKBZHP4kFsPnbMhA9uo0v9T5ew1/un50iZBgBBp+rYfXf02b5DKv7+3f0R5afZlXfRpdaPwZ/KKBncH/Z2mKW42Sq53oVsmANp5oi403MZxgL889jodhousj/PtAdAFqOyPr6DJvNcNcatZXaGZovP9cwtZ651mdA8nza0uarr3/Se71W2CxbPYJflEVEqHPWRdVH9bGqIdf+x5FmFTqoFFy7Ho7LhnQSIQzDrnIIWLy5YM85GkJU6/vFfys1r+bX7SroOE5MK4wOg1eojgCTdCAH0+gFPK41NkfY35HQZvW+1dUVPDP28FKm56NHXRl4hCLnkIfBr8YWiXg7356Q3ddb/s53MrIGf7fIzzhPsIXTKgB9w/8sR+DouJBKzTxOxeNmTeaYau3MU/mGPNPI4xYHBVe8Aex2tPTotB7/zZe2tzk8+8U5/Y2cvhvEKFhvD7sYHN7xLjC6/B2dIlIosuINaN3EevREBWlJh4uNYZ5yOMWfvMnZpi383BGKxobEw16PBfGmM2uFwpPfM3rzDBvMHu1yRWKNkbXcAYOfoulyEWVxw5J8n1mpgBTK3P+hpy1Pgz+ffxJI4ZWeT+xrZjUvYcW/jSwETnPUZIMSt7gr4pSwOA3b3EAPotVaIx/MoIeiwXT9YumFs8a2SPw640lnUKu3A6h3PTH7y6XDKgkNvT3ChFuOYQeandYG4f/uk+Dasslg8uNt0r+RNhB5LLrzZeKUkDh1yWsmrY+c7EZ5vVmBWKW9Nb2WPGJwN+zMf1ODa/utILotMtuN19/v/YIo8vEZM4XNd5fHX51CkzecN2nEeU1Mmvr1IJfw3OBWlIHUmn3GnypKAUUfqVCM5+Jxsyb2A6tqw+14iMGWHk2wycCv2qSJE4/bwGbkW/XlVpFw09v/oaV2DDYs+Qsc1ZnALXymN83+IXVWQpxQDKghFht/xAvcfa0o+uuotTRQ6OPf+GfQzAXdQ+89oNVfKp5peAqmMzBvfePwC/A2wx9dxbbzbVY1ITbH/DXyCZsJbXmL05vZK9BKEftGvj39Qp+MY+phsf6h7ycxtZdRaknjVJP1i6b0MmfJj3eY7fkaj70kxwugwncXGt8IvDrjbUm7gHTR9m519fv5Gq73Xrzt7SJ7wUe+gjvz+Cv5k8eAf8Bn/+W2NEVg4ePEGFfL+UMIlQSi8GVRkl0vTn+bKtkwGlSN966eii3+gB/iddJbwR+KySpVBPudICoFZJUq4Kv6Xbzx9/Tjja5SoTbpO0ZECews5HzkuT9jrKAVMzgFIOHD95HOOZnEZsrjZKrilKDZMBxct54O91Ng49X8APafl7Pk96BDj/ztkc4cKe412+HxVLMwOfdbv4ERihBa0ltcrkomzj8lWDjUK5x+H2rNAnpsnbwcG+9vi+LQVSUxFnOusMN/Qv/Jr5Jop3a3HPSO5DhZzX9ag5+K/f6ak2/u243f7wHoak/xRPfO0Qc/gpoR9FIUqtPAArpshg8fOA+Ql0IpMtiMYjDzEXH2wHSd705lle9hp8lvbv4TfRsgttAhp81j4hDoju45/ctzPDWhPc/qkl8zw8isMG3DUroKkmnvP7d5RqPKwYP14RYuqxt+hEbb911vXVIBu/hZ3H/Dq+S3oEKPysriuNC2zj8LZBl/7xGT4GoJkKbxvsz+I+BTeO4DqJvvPqdwutvIVXnsy8M5u3XyCaXG2/iNTtWlHyEXyS9lzxKegci/Czc2cPBb+XlYdaTG2wgxKbXFe79mfOqBTtth1V8uvt5V6pXrdffzeEPB82+yAME9J09aIvqLIXeww9otf0XlbgxAr/eJGkHr+fbdeGOxbIh6FAItafw/qxcLY4m+gZEN7uH/7nndOI/EUoJr1/DQ41Qg+9o7mr8drsPMT+DX2yRn4W62dX9Ahho8LPNrGNQNfqnebhTHBIQBLBC6z+ClkDV9H+D7k5nQVwcs7ffVuC3EimnKu7i8B/zcDx6uJlP8KsHVmjj/psR+O1iM2s/9/ineLhzEpLk+1m3/rByyYByYvN9RtAfwGQqHRr49bJmJCQABQXs/zn8ItzZyjed9hDhUJjLlgMEv/BuYoTh1Qj8divYBpI2zmfHCIX6RtdZCrGRV2bSKBZsCFkbxOweraxZ1+8gjIc+m4kJ06p5vN8UBrF+UOEHAKIisI4gUe+/1W29f6DAz6TKqlqThTxtOu1OKE0kv0lk4uVqz8RtwvOL3Vwbr+0f7aPhTq/hV0Vup+Fuls9AgF+WN4FNRbBz6M/wON8W8pusNSsRJtEEEFXxJ9Q3HP79Lv/9PtmkwF/CY/1KIuzrw+FOr+Fnoc82sG3ySyC6AbP51oCEn5U1d3Pw23gi2QpJOhTyG+xoNbIJi+gXYLu8qsTh36kIZyyFOMJ3aFsshdjPm+JFkruNSxkqiHC8D4c7vYafzfIROp+LigcZiPAzjb4YMXgGYs5mKMqanthy+R1esGiAGEIWRZtwnphq8jBPajdz6DdzK+Wev6EfgN8r+AFR769xW/Lsz/Az+YI4M6sD6i5uYBrf/XbjqcyhYHENR3npspLX8a0a+Ldwz38ghHG+LhHn5z+EDH4W+lRoSp6uQ5/+Cj+TLzRoEtxOXtbcHXK43b8/sct7QXlq7+AamM0a8AX8JUTYF+IEF5mZCvBYtgxITg41/KI7SXgQ56S3P8LP1JGHeHLbzsG3h2Wc7/r9bYfjRpfVAXqt1YQa/KIiICZGVcCG2vMD2t3eTl71ue204dXf4GcJrqiTC/BbQdQMi2V9yMH2xNjwqhr++lmpern8J7YZxq1GNoUcegX+lSuBl17Se/4JE0ILvzq+vBFCKGU06r1/f4OfJbinNOC3gdXzN4YcEk+NSTA8r/WH2rByJZCZqf+aixmrQYUfEInvQbADD66B6DZstrv9En6W4DZz8EWC2xz2Ca4z/FZ4WusPF8OECUp/c8hjfvHBvP9O7kUu86rP7X4HvywLKbcAvxNELZCkXSEHw3v4i3m5Uz1zwdd2xqDBr+16C4eYX4W/BER1msRXLXn2B/hZmFAHVscX4Adfn+8vYwm7KHeyfmxJOh3y1xVM8wv8AEC0kSdQzolvX4dfnbfTycE/y2P+ZlgsX4X8Jvr+HoWu/7xSqQv1a+qT8DPvXw7WwHERTC34TZ+HnzWl1Go8vgDfDovl65DfwN4YE+LtB9ujYBUfbyY293XzG/yq3OEgWIfQVRDdgdl8q0/Dz3pwHT1+K2R5XchvXm9NX/Fhnj+cKz5hCz+g9f5NUPtDb/Rh+Nv5AjjDwWcjBmW5b3t8FX7Rf3ACQuAmy30zhwk5/IB2mG2n4v1zci71KfhZMriXA68FvxGyvD3kN81fxt5n78eY9FXzO/zqpleDxvvf6TPws1BAnFbYya2dg+/f82rDwZw1PjdC/pr6LPyA6PLaC3Ww1V3k5FwKe/hleQsvZ3Zx+M/y99DU5zaxPIdfaHzOKElvqF9Tn4afef8tvIYstP53UFJyNmzhl+VtYBtYjuCfgCz33wqIJJWAabPaIHbnfTmppS9aQOAHROy/m4cMbNeX6GZYwi/LpWCShQsc+nMchibI8s6Q36RAmpr0tmiS3vCWOYQ9/Oqu7xFN6fMusrMvhhX8krRTU9U5yz3/Kf4UqAvYaYzhYqrM4TiEzEGWj4b8dfVp+NUFIC7sBZ783kN29vmQw2+xWCFJuzTAn+Nm50+BTQjkUaThZAM16Q0o/IBIfkVzt9j5vYesrHMhg5/F98fAtvUF+GfBOtIaIcvrEOhzeMPJ2CAC7U7vnQGx0xtw+NVurwP84or4/x6s1vaAwu/ikEPIsmg2v8zBFwluC4iOK80oAwl+Vt6t4teFnbkwEOL+gMOvLoASsPr5GQjhm3gCBAp+3usAu92K0aPbQVTPH+0XNeCzio4k6bf1Bxb8A3OzKyjw37t3Azk5h/jjtZZ72iv8CfAtMjPPBjTskeUqqO16F3i4cw5M09KgOxRuIMLP3m8pL050wd3k5v5iQYP/1q1zGDGigl9koZIUIdB3iI6+jKKiFr/BL8s2yPIuTRx7WRPjd/Iwp6HbyckDD/6t0Pf03obFUh7y19Vv4L9+/QxfANvAdOQdENPeiL4D0V3Mm9fhM/wrVwI/+ME5DvZZ/nuvaMAX1ZwGSNLeHodKDTT49fV+ofDs3yK3oMN//foZZGfv557mAIfxguJtiP4bRHcRHX0BX39d7xH8qal7kZoqvJYIp67yhSXCHKbPITrW7bFAFkslZPkQJKkFqp6/AZLUAovFOTTqT8bi/jKeF13mcX9byF9Xv4P/+vV2ZGXVgI09qeYXvBOqFEIsgu9AdBtRUecQFXUG6emNSE8/jrS0egwfbuee/ILmZ27zRXTJIa5vBFEtfvrTntv0WEIuEuEWTZjEKkL9PgygUn4NxIkt/VvnEzL4r11rhdVah2ef3cEv+n6wPgCxCK7ysIVVhYi+1SyI7/jX7oLoJr9RVzTQs8lpTKR2BLJcBll2P0+HLUYrmNCrkecLQtLc/+Fns3z2gu1wX0V/L3mGFH6xyZWZuQesC6yUh0INYNqac3whXOJwC7vKH82X+PeFJqcdrDHjCIj2ey1BZnGveBrVQT1B8SxkuW9MYuuNsfcvduRZyVOW60L+uvo1/KLOP29eNaKjS3k+UMU98FF+M1q5RxJT0lgDOYO9HiyB3g+iXX45+4pt+Z8dMAmv+r4dD6u7HfLXFLD3Gk7wizr/xo37EB1diqiobWCbY6VgA3Er+aIQB2NUg2gnhg0rQ2rqFqxZUxzyY4n6ujGJ8y6wQsQ1EN2ELB8I+esKhIUl/I6lzg0bqrF+fRXWravAunUV+Oqrcnz1VWnIpzT3R2Ohj6j6sHOWJelMyF9XICyo8KsLIHwkzd1emAEKP3vv23nuJbq77vTLZD+I8J93gl8sgAj84WVM6FYJtcHlRr9M+EMGv9b7C/jFAojAH2r4ReWtDuoQgv5X8///G1UDgkfC7TsAAAAASUVORK5CYII=[/img]
Example to

Information: Parallel Projection curve-vector-function