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Added octa style for spheroid().
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2 changed files with 46 additions and 5 deletions
49
shapes.scad
49
shapes.scad
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@ -205,7 +205,7 @@ module cuboid(
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minkowski() {
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cube(isize, center=true);
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if (trimcorners) {
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spheroid(r=rounding, $fn=sides);
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spheroid(r=rounding, style="octa", $fn=sides);
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} else {
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intersection() {
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cyl(r=rounding, h=rounding*2, $fn=sides);
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@ -284,7 +284,7 @@ module cuboid(
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cube(rounding*2, center=true);
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}
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translate(vmul([xa,ya,za], size/2-[1,1,1]*rounding)) {
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spheroid(r=rounding, $fn=sides);
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spheroid(r=rounding, style="octa", $fn=sides);
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}
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}
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}
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@ -1127,7 +1127,7 @@ module torus(
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// r = Radius of the spheroid.
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// d = Diameter of the spheroid.
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// circum = If true, the spheroid is made large enough to circumscribe the sphere of the ideal side. Otherwise inscribes. Default: false (inscribes)
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// style = The style of the spheroid's construction. One of "orig", "aligned", "stagger", or "icosa". Default: "aligned"
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// style = The style of the spheroid's construction. One of "orig", "aligned", "stagger", "octa", or "icosa". Default: "aligned"
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// anchor = Translate so anchor point is at origin (0,0,0). See [anchor](attachments.scad#anchor). Default: `CENTER`
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// spin = Rotate this many degrees around the Z axis after anchor. See [spin](attachments.scad#spin). Default: `0`
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// orient = Vector to rotate top towards, after spin. See [orient](attachments.scad#orient). Default: `UP`
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@ -1141,7 +1141,11 @@ module torus(
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// spheroid(d=100, style="aligned", $fn=10);
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// Example: style="stagger"
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// spheroid(d=100, style="stagger", $fn=10);
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// Example: style="icosa"
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// Example: style="octa", octahedral based tesselation.
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// spheroid(d=100, style="octa", $fn=10);
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// // In "octa" style, $fn is quantized
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// // to the nearest multiple of 4.
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// Example: style="icosa", icosahedral based tesselation.
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// spheroid(d=100, style="icosa", $fn=10);
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// // In "icosa" style, $fn is quantized
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// // to the nearest multiple of 5.
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@ -1189,6 +1193,7 @@ function spheroid(r, d, circum=false, style="aligned", anchor=CENTER, spin=0, or
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r = get_radius(r=r, d=d, dflt=1),
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hsides = segs(r),
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vsides = max(2,ceil(hsides/2)),
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octa_steps = round(max(4,hsides)/4),
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icosa_steps = round(max(5,hsides)/5),
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rr = circum? (r / cos(90/vsides) / cos(180/hsides)) : r,
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stagger = style=="stagger",
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@ -1202,6 +1207,23 @@ function spheroid(r, d, circum=false, style="aligned", anchor=CENTER, spin=0, or
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for (j=[0:1:hsides-1]) let(theta = (j+((stagger && i%2!=0)?0.5:0))*360/hsides)
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spherical_to_xyz(rr, theta, phi),
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spherical_to_xyz(rr, 0, 180)
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] : style=="octa"? [
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for (tb=[0,1], i=[0:1:3]) let(
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theta0 = (i+0.5)*360/4,
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theta1 = (i+1.0)*360/4,
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theta2 = (i+0.0)*360/4,
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phi0 = tb? 0 : 180,
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phi1 = 90
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)
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for (k = [0:1:octa_steps]) let(
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u = k/octa_steps,
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phi = lerp(phi0, phi1, u)
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)
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for (l = [0:1:k]) let(
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v = k? l/k : 0,
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theta = lerp(theta1, theta2, v),
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pt = spherical_to_xyz(rr,theta,phi)
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) pt
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] : style=="icosa"? [
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for (tb=[0,1], j=[0,2], i = [0:1:4]) let(
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theta0 = i*360/5,
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@ -1255,6 +1277,25 @@ function spheroid(r, d, circum=false, style="aligned", anchor=CENTER, spin=0, or
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[base+j, base+hsides+(j+1)%hsides, base+hsides+j],
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]
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)
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] : style=="octa"? let(
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pyr = [for (x=[0:1:octa_steps+1]) x],
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tri = sum(pyr),
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soff = cumsum(pyr)
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) [
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for (tb=[0,1], j=[0,1], i = [0:1:3]) let(
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base = ((((tb*2) + j) * 4) + i) * tri
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)
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for (k = [0:1:octa_steps-1])
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for (l = [0:1:k]) let(
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v1 = base + soff[k] + l,
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v2 = base + soff[k+1] + l,
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v3 = base + soff[k+1] + (l + 1),
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faces = [
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if(l>0) [v1-1,v1,v2],
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[v1,v3,v2],
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],
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faces2 = (tb+j)%2? [for (f=faces) reverse(f)] : faces
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) each faces2
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] : style=="icosa"? let(
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pyr = [for (x=[0:1:icosa_steps+1]) x],
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tri = sum(pyr),
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@ -8,7 +8,7 @@
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//////////////////////////////////////////////////////////////////////
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BOSL_VERSION = [2,0,366];
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BOSL_VERSION = [2,0,368];
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// Section: BOSL Library Version Functions
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