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NAMEclip - Clip an OOGL object against planes or other surfacesSYNOPSISclip [-v axisx,y,z,...] [-g value-or-point] [-l value-or-point] [-s nstrips[,fraction]] [-e] [-sph centerx,y,z,...] [-cyl centerx,y,z,...] [ooglfile]DESCRIPTIONClip, adapted from Daeron Meyer's ginsu module, allows clipping an OOGL object against planes, spheres, or cylinders from the UNIX command line. Its input can come from a file or standard input; output is written to standard output.Options specify a function of space position; the output is the portion of the object where the function is greater or less than some given value, or the portion lying between two values. Alternatively, an object can be sliced into equally-spaced strips. Objects may be of any dimension (but see the BUGS section). Options are:
EXAMPLESTo extract the portion of an object lying below the x+y+z=1 plane:clip -l 1 -v 1,1,1 file.oogl > portion.oogl To extract the portion of an object lying in the positive octant and below the x+y+z=1 plane, we can pipe multiple instances of clip together to find the intersection of several half-spaces: clip -g 0 -v 1,0,0 file.oogl | \ clip -g 0 -v 0,1,0 | \ clip -g 0 -v 0,0,1 | \ clip -l 1 -v 1,1,1 > portion.oogl To find the region lying between two surfaces (either above one and below the other, or below the first and above the second), say the planes 2x + y -.5z = 1 and y + 2z = 0: echo "{ LIST" clip -v 2,1,-.5 -g 1 file.oogl | clip -v 0,1,2 -l 0 clip -v 2,1,-.5 -l 1 file.oogl | clip -v 0,1,2 -g 0 echo "}" We use pipelines to compute intersections, and a LIST to form their union. SEE ALSOginsu(1)BUGSUses anytooff(1) to convert input data to OFF format internally; this can lose information. The only arbitrary-dimensional form accepted at present is nOFF, not nSKEL or nMESH. However the four-dimensional 4OFF, 4QUAD, 4MESH, 4VECT, etc. formats should work.Clip really only clips edges. If a curved clipping surface cuts an edge twice, or removes only an interior portion of some polygon, clip misses it entirely. Clipping against a curved surface yields a straight edge (a chord of the ideal curved edge segment). This latter failing might be fixed someday.
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