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small_hyperboloid more universal
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20
drawing.cpp
20
drawing.cpp
@ -353,7 +353,8 @@ EX int get_side(const hyperpoint& H) {
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if(pmodel == mdRotatedHyperboles)
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return H[1] > 0 ? -1 : 1;
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if(pmodel == mdHyperboloid) {
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return det2(pconf.ball() * cspin90(2, 1) * rgpushxto0(H)) > 0 ? 1 : -1;
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auto H1 = H; if(sphere && pconf.small_hyperboloid) H1 = mid(H, C0);
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return det2(pconf.ball() * cspin90(2, 1) * rgpushxto0(H1)) > 0 ? 1 : -1;
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}
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if(pmodel == mdHyperboloidFlat && sphere)
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return H[2] >= 0 ? 1 : -1;
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@ -364,6 +365,7 @@ EX int get_side(const hyperpoint& H) {
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}
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if(pmodel == mdHemisphere && sphere) {
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auto H1 = H;
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if(pconf.small_hyperboloid) H1 = mid(H, C0);
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int s = H1[2] > 0 ? 1 : -1;
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if(hemi_side && s != hemi_side) return -spherespecial;
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H1[0] /= H1[2]; H1[1] /= H1[2];
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@ -570,6 +572,16 @@ void addpoly(const shiftmatrix& V, const vector<glvertex> &tab, int ofs, int cnt
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for(auto& p: tofix)
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fixpoint(glcoords[p.first], p.second);
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if(sphere && among(pmodel, mdHemisphere, mdHyperboloid) && pconf.small_hyperboloid) {
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bool left = false, right = false;
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for(auto h: glcoords) { hyperpoint h1; applymodel(shiftless(glhr::gltopoint(h)), h1);
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if(h1[0] < -0) left = true;
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if(h1[0] > +0) right = true;
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}
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if(left && right) poly_flags |= POLY_NIF_ERROR;
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}
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/*
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hyperpoint Hscr;
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applymodel(goodpoint, Hscr);
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@ -2016,6 +2028,8 @@ void dqi_poly::draw() {
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if(pmodel == mdDisk && hyperbolic && pconf.alpha <= -1) can_have_inverse = true;
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if(pmodel == mdSpiral && pconf.skiprope) can_have_inverse = true;
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if(pmodel == mdCentralInversion) can_have_inverse = true;
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if(among(pmodel, mdHemisphere, mdHyperboloid) && sphere && pconf.small_hyperboloid) can_have_inverse = true;
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if(can_have_inverse && !(poly_flags & POLY_ISSIDE)) {
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@ -2035,6 +2049,8 @@ void dqi_poly::draw() {
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}
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else poly_flags &=~ POLY_INVERSE;
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if(among(pmodel, mdHemisphere, mdHyperboloid) && sphere && pconf.small_hyperboloid && (poly_flags & POLY_INVERSE)) return;
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if(spherespecial) {
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if(!(poly_flags & POLY_INFRONT)) return;
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@ -2433,7 +2449,7 @@ EX void draw_main() {
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return;
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}
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if(pmodel == mdHemisphere && sphere && hemi_side == 0 && !vrhr::rendering()) {
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if(pmodel == mdHemisphere && sphere && hemi_side == 0 && !vrhr::rendering() && !pconf.small_hyperboloid) {
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hemi_side = (pconf.ball() * hyperpoint(0,1,0,1)) [2] < 0 ? 1 : -1;
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draw_main();
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@ -925,6 +925,7 @@ EX void apply_other_model(shiftpoint H_orig, hyperpoint& ret, eModel md) {
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switch(cgclass) {
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case gcHyperbolic: {
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if(pconf.small_hyperboloid) H = mid(C0, H);
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ld zl = zlevel(H);
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ret = H / H[2];
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ret[2] = sqrt(1 - sqhypot_d(2, ret));
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@ -944,11 +945,13 @@ EX void apply_other_model(shiftpoint H_orig, hyperpoint& ret, eModel md) {
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ret[2] = (1 - y);
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ret[2] *= dir;
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ret = ret * (1 + (H[2]-1) * y * pconf.depth_scaling * dir / pconf.euclid_to_sphere);
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if(pconf.small_hyperboloid) { ret = ret - C0; ret = ret / hypot_d(3, ret); }
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}
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break;
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}
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case gcSphere: {
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if(pconf.small_hyperboloid) H = mid(C0, H);
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if(vrhr::rendering()) { vr_sphere(ret, H, md); return; }
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ld z = sqhypot_d(3, H);
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int s = H[2] > 0 ? 1 : -1;
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10
models.cpp
10
models.cpp
@ -425,6 +425,7 @@ EX namespace models {
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USING_NATIVE_GEOMETRY_IN_RUG;
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#endif
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dialog::init(XLAT("models & projections"));
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mouseovers = XLAT("see http://www.roguetemple.com/z/hyper/models.php");
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auto vpmodel = vpconf.model;
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@ -626,10 +627,11 @@ EX namespace models {
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add_edit(vpconf.fisheye_alpha);
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}
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if(is_hyperboloid(vpmodel)) {
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if(is_hyperboloid(vpmodel))
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add_edit(pconf.show_hyperboloid_flat);
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if(among(vpmodel, mdHyperboloid, mdHemisphere))
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add_edit(pconf.small_hyperboloid);
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}
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if(vpmodel == mdCollignon)
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add_edit(vpconf.collignon_parameter);
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@ -1045,8 +1047,8 @@ EX namespace models {
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-> editable("show flat", 'b');
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param_b(p.small_hyperboloid, sp+"hyperboloid-small", false)
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-> editable("small hyperboloid model", 't')
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-> help("as in Clifford algebras");
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-> editable("halve distances", 'h')
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-> help("This option halves the distances of every point from the center. Useful in the Minkowski hyperboloid model, to get a visualization of an alternative hyperboloid model based on Clifford algebras.");
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param_f(p.skiprope, sp+"mobius", 0)
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-> editable(0, 360, 15, "Möbius transformations", "", 'S')->unit = "°";
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