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Added keep_corners= to resample_path()
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3 changed files with 62 additions and 28 deletions
12
gears.scad
12
gears.scad
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@ -2395,7 +2395,7 @@ function enveloping_worm(
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assert(is_finite(gear_spin))
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let(
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hsteps = segs(d/2),
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vsteps = hsteps*3,
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vsteps = hsteps,
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helical = asin(starts * circ_pitch / PI / d),
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pr = pitch_radius(circ_pitch, mate_teeth, helical=helical),
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taper_table = taper
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@ -2647,11 +2647,11 @@ function worm_gear(
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u = i / oslices,
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w_ang = worm_arc * (u - 0.5),
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g_ang_delta = w_ang/360 * tang * worm_starts * (left_handed?1:-1),
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m = zrot(dir*(rteeth-0.0)*tang, cp=[worm_diam/2+pr,0,0]) *
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m = zrot(dir*rteeth*tang+g_ang_delta, cp=[worm_diam/2+pr,0,0]) *
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left(crowning) *
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yrot(w_ang) *
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right(worm_diam/2+crowning) *
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zrot(-1*dir*(rteeth+0.0)*tang+g_ang_delta, cp=[pr,0,0]) *
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zrot(-dir*rteeth*tang+g_ang_delta, cp=[pr,0,0]) *
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xrot(180)
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) apply(m, point3d(pt))
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]
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@ -2674,7 +2674,7 @@ function worm_gear(
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twang1 = v_theta(truncrows[0][0]),
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twang2 = v_theta(last(truncrows[0])),
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twang = modang(twang1 - twang2) / (maxz-minz),
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resampled_rows = [for (row = truncrows) resample_path(row, n=slices, closed=false)],
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resampled_rows = [for (row = truncrows) resample_path(row, n=slices, keep_corners=30, closed=false)],
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tooth_rows = [
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for (row = resampled_rows) [
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zrot(twang*(zmax-row[0].z), p=[row[0].x, row[0].y, zmax]),
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@ -2963,7 +2963,7 @@ function _gear_tooth_profile(
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// Reduce number of vertices.
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tooth = path_merge_collinear(
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resample_path(full_tooth, n=ceil(2*steps), closed=false)
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resample_path(full_tooth, n=ceil(2*steps), keep_corners=30, closed=false)
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),
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out = center? fwd(prad, p=tooth) : tooth
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@ -3944,7 +3944,7 @@ module _show_gear_tooth_profile(
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stroke([polar_to_xy(min(rr,br)-mod/10,90+180/teeth),polar_to_xy(or+mod/10,90+180/teeth)], width=0.05, closed=true);
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}
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zrot_copies([0]) { // Tooth profile overlay
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stroke(tooth, width=0.1, dots=(show_verts?"dot":false), endcap_color1="green");
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stroke(tooth, width=0.1, dots=(show_verts?"dot":false), endcap_color1="green", endcap_color2="red");
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}
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}
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}
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@ -168,14 +168,14 @@ function is_collinear(a, b, c, eps=EPSILON) =
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// Topics: Geometry, Points, Lines, Distance
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// See Also: is_collinear(), is_point_on_line(), point_line_distance(), line_from_points()
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// Usage:
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// dist = point_line_distance(line, pt, [bounded]);
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// dist = point_line_distance(pt, line, [bounded]);
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// Description:
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// Finds the shortest distance from the point `pt` to the specified line, segment or ray.
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// The bounded parameter specifies the whether the endpoints give a ray or segment.
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// By default assumes an unbounded line.
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// Arguments:
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// line = A list of two points defining a line.
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// pt = A point to find the distance of from the line.
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// line = A list of two points defining a line.
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// bounded = a boolean or list of two booleans specifiying whether each end is bounded. Default: false
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// Example:
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// dist1 = point_line_distance([3,8], [[-10,0], [10,0]]); // Returns: 8
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62
paths.scad
62
paths.scad
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@ -473,7 +473,8 @@ function subdivide_path(path, n, refine, maxlen, closed=true, exact, method) =
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// Description:
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// Compute a uniform resampling of the input path. If you specify `n` then the output path will have n
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// points spaced uniformly (by linear interpolation along the input path segments). The only points of the
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// input path that are guaranteed to appear in the output path are the starting and ending points.
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// input path that are guaranteed to appear in the output path are the starting and ending points, and any
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// points that have an angular deflection of at least the number of degrees given in `keep_corners`.
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// If you specify `spacing` then the length you give will be rounded to the nearest spacing that gives
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// a uniform sampling of the path and the resulting uniformly sampled path is returned.
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// Note that because this function operates on a discrete input path the quality of the output depends on
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@ -483,6 +484,7 @@ function subdivide_path(path, n, refine, maxlen, closed=true, exact, method) =
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// n = Number of points in output
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// ---
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// spacing = Approximate spacing desired
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// keep_corners = If given a scalar, path vertices with deflection angle greater than this are preserved in the output.
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// closed = set to true if path is closed. Default: true
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// Example(2D): Subsampling lots of points from a smooth curve
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// path = xscale(2,circle($fn=250, r=10));
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@ -494,35 +496,67 @@ function subdivide_path(path, n, refine, maxlen, closed=true, exact, method) =
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// sampled = resample_path(path, spacing=17);
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// stroke(path);
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// color("red")move_copies(sampled) circle($fn=16);
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// Example(2D): Notice that the corners are excluded
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// Example(2D): Notice that the corners are excluded.
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// path = square(20);
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// sampled = resample_path(path, spacing=6);
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// stroke(path,closed=true);
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// color("red")move_copies(sampled) circle($fn=16);
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// Example(2D): Forcing preservation of corners.
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// path = square(20);
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// sampled = resample_path(path, spacing=6, keep_corners=90);
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// stroke(path,closed=true);
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// color("red")move_copies(sampled) circle($fn=16);
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// Example(2D): Closed set to false
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// path = square(20);
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// sampled = resample_path(path, spacing=6,closed=false);
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// stroke(path);
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// color("red")move_copies(sampled) circle($fn=16);
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function resample_path(path, n, spacing, closed=true) =
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function resample_path(path, n, spacing, keep_corners, closed=true) =
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let(path = force_path(path))
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assert(is_path(path))
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assert(num_defined([n,spacing])==1,"Must define exactly one of n and spacing")
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assert(n==undef || (is_integer(n) && n>0))
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assert(spacing==undef || (is_finite(spacing) && spacing>0))
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assert(is_bool(closed))
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let(
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length = path_length(path,closed),
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// In the open path case decrease n by 1 so that we don't try to get
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// path_cut to return the endpoint (which might fail due to rounding)
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// Add last point later
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n = is_def(n) ? n-(closed?0:1) : round(length/spacing),
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distlist = lerpn(0,length,n,false),
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cuts = path_cut_points(path, distlist, closed=closed)
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corners = is_undef(keep_corners)
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? [0, len(path)-(closed?0:1)]
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: [
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0,
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for (i = [1:1:len(path)-(closed?1:2)])
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let( ang = abs(modang(vector_angle(select(path,i-1,i+1))-180)) )
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if (ang >= keep_corners) i,
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len(path)-(closed?0:1),
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],
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pcnt = len(path),
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plen = path_length(path, closed=closed),
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subpaths = [ for (p = pair(corners)) [for(i = [p.x:1:p.y]) path[i%pcnt]] ],
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n = is_undef(n)? n : closed? n+1 : n
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)
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[ each column(cuts,0),
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if (!closed) last(path) // Then add last point here
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];
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assert(n==undef || n >= len(corners), "There are nore than `n=` corners whose angle is greater than `keep_corners=`.")
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let(
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lens = [for (subpath = subpaths) path_length(subpath)],
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part_ns = is_undef(n)
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? [for (i=idx(subpaths)) ceil(lens[i]/spacing)-1]
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: let(
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ccnt = len(corners),
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parts = [for (l=lens) (n-ccnt) * l/plen],
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)
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_sum_preserving_round(parts),
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out = [
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for (i = idx(subpaths))
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let(
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subpath = subpaths[i],
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splen = lens[i],
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n = part_ns[i] + 1,
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distlist = lerpn(0, splen, n, false),
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cuts = path_cut_points(subpath, distlist, closed=false)
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)
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each column(cuts,0),
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if (!closed) last(path)
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]
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) out;
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// Section: Path Geometry
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