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Adrian Mariano 2024-05-04 18:49:52 -04:00
parent eb3504d6b1
commit e36cdc03ce
1 changed files with 4 additions and 4 deletions
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@ -1326,7 +1326,7 @@ module spiral_sweep(poly, h, r, turns=1, taper, r1, r2, d, d1, d2, internal=fals
// Synopsis: Sweep a 2d polygon path along a 2d or 3d path.
// SynTags: VNF, Geom
// Topics: Extrusion, Sweep, Paths
// See Also: path_sweep_attach(), linear_sweep(), rotate_sweep(), sweep(), spiral_sweep(), path_sweep2d(), offset_sweep()
// See Also: sweep_attach(), linear_sweep(), rotate_sweep(), sweep(), spiral_sweep(), path_sweep2d(), offset_sweep()
// Usage: As module
// path_sweep(shape, path, [method], [normal=], [closed=], [twist=], [twist_by_length=], [symmetry=], [scale=], [scale_by_length=], [last_normal=], [tangent=], [uniform=], [relaxed=], [caps=], [style=], [convexity=], [anchor=], [cp=], [spin=], [orient=], [atype=]) [ATTACHMENTS];
// Usage: As function
@ -2136,7 +2136,7 @@ function _ofs_face_edge(face,firstlen,second=false) =
// Synopsis: Construct a 3d object from arbitrary transformations of a 2d polygon path.
// SynTags: VNF, Geom
// Topics: Extrusion, Sweep, Paths
// See Also: linear_sweep(), rotate_sweep(), spiral_sweep(), path_sweep(), path_sweep2d(), offset_sweep()
// See Also: sweep_attach(), linear_sweep(), rotate_sweep(), spiral_sweep(), path_sweep(), path_sweep2d(), offset_sweep()
// Usage: As Module
// sweep(shape, transforms, [closed], [caps], [style], [convexity=], [anchor=], [spin=], [orient=], [atype=]) [ATTACHMENTS];
// Usage: As Function
@ -2247,7 +2247,7 @@ module sweep(shape, transforms, closed=false, caps, style="min_edge", convexity=
// Module: sweep_attach()
// Synopsis: Attach children to sides of a path_sweep parent object
// Syntags: Geom
// SynTags: Geom
// Topics: Extrusion, Sweep, Paths
// See Also: path_sweep()
// Usage:
@ -2322,7 +2322,7 @@ module sweep(shape, transforms, closed=false, caps, style="min_edge", convexity=
// sweep_attach(BACK,BOT,1/3)
// color_this("lightblue")prismoid(3,1,3);
// }
// Examples(Med): This pentagonal torus is a mobius strip. It takes five times around to return to your starting point. Here the red box has gone 4.4 times around.
// Example(Med): This pentagonal torus is a mobius strip. It takes five times around to return to your starting point. Here the red box has gone 4.4 times around.
// ellipse = xscale(2, p=circle($fn=64, r=3));
// pentagon = subdivide_path(pentagon(r=1), 30);
// path_sweep(pentagon, path3d(ellipse),