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preliminary S2xE
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081bb55202
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@ -113,7 +113,7 @@ EX void remission() {
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}
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EX hyperpoint move_destination_vec(int d) {
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hyperpoint Forward = prod ? forward_dir(1) : tC0(pushone());
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hyperpoint Forward = prod ? forward_dir(.5) : tC0(pushone());
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if(WDIM == 2) return spin(-d * M_PI/4) * tC0(pushone());
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// else if(WDIM == 2 && pmodel == mdPerspective) return cspin(0, 2, d * M_PI/4) * tC0(pushone());
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// else if(WDIM == 2) return spin(-d * M_PI/4) * tC0(pushone());
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31
drawing.cpp
31
drawing.cpp
@ -890,20 +890,41 @@ ld get_width(dqi_poly* p) {
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void debug_this() { }
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glvertex junk = glhr::makevertex(0,0,1);
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void dqi_poly::draw() {
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if(flags & POLY_DEBUG) debug_this();
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if(prod && vid.usingGL && pmodel == mdPerspective && (current_display->set_all(global_projection), shaderside_projection)) {
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auto npoly = *this;
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glcoords.clear();
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for(int i=0; i<cnt; i++)
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glcoords.push_back(glhr::pointtogl(product::inverse_exp(V * glhr::gltopoint( (*tab)[offset+i]))));
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npoly.offset = 0;
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npoly.tab = &glcoords;
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npoly.V = Id;
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set_width(1);
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npoly.gldraw();
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if(product::product_sphere()) {
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for(int gen=-5; gen<=5; gen++) {
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glcoords.clear();
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int junks = 0;
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for(int i=0; i<cnt; i++) {
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hyperpoint h = V * glhr::gltopoint( (*tab)[offset+i]);
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if(hypot_d(2, h) < 1e-6 && (gen || h[2] < 0)) {
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junks = 3 - (i % 3);
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}
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if(junks == 3)
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glcoords.push_back(junk), junks--;
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else if(junks)
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glcoords.push_back(glcoords.back()), junks--;
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else
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glcoords.push_back(glhr::pointtogl(product::inverse_exp(h, gen)));
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}
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npoly.gldraw();
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}
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}
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else {
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glcoords.clear();
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for(int i=0; i<cnt; i++) glcoords.push_back(glhr::pointtogl(product::inverse_exp(V * glhr::gltopoint( (*tab)[offset+i]))));
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npoly.gldraw();
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}
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return;
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}
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@ -171,7 +171,7 @@ ld inverse_tanh(ld x) { return log((1+x)/(1-x)) / 2; } */
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EX ld squar(ld x) { return x*x; }
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EX int sig(int z) { return prod ? (z<2?1:-1) : (sphere || sol || z<GDIM)?1:-1; }
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EX int sig(int z) { return prod ? PIU(sig(z)) : (sphere || sol || z<GDIM)?1:-1; }
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EX int curvature() {
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switch(cgclass) {
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@ -230,6 +230,15 @@ EX ld asin_auto_clamp(ld x) {
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}
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}
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EX ld acos_auto_clamp(ld x) {
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switch(cgclass) {
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case gcHyperbolic: return x < 1 ? 0 : acosh(x);
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case gcSphere: return x > 1 ? 0 : x < -1 ? M_PI : acos(x);
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case gcProduct: return PIU(acos_auto_clamp(x));
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default: return x;
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}
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}
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EX ld cos_auto(ld x) {
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switch(cgclass) {
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case gcEuclid: return 1;
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@ -339,7 +348,7 @@ EX ld hypot_d(int d, const hyperpoint& h) {
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EX ld zlevel(const hyperpoint &h) {
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if(translatable) return h[LDIM];
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else if(sphere) return sqrt(intval(h, Hypc));
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else if(prod) return log(sqrt(-intval(h, Hypc)));
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else if(prod) return log(sqrt(abs(intval(h, Hypc)))); /* abs works with both underlying spherical and hyperbolic */
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else return (h[LDIM] < 0 ? -1 : 1) * sqrt(-intval(h, Hypc));
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}
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@ -640,18 +640,22 @@ EX namespace product {
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dynamicval<geometry_information*> gc(cgip, underlying_cgip);
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return mscale(get_corner_position(c, i), exp(plevel * z/2));
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}
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EX bool product_sphere() { return ginf[underlying].cclass == gcSphere; }
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EX hyperpoint inverse_exp(hyperpoint h) {
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EX hyperpoint inverse_exp(hyperpoint h, int gen IS(0)) {
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hyperpoint res;
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res[2] = zlevel(h);
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h = zshift(h, -res[2]);
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ld r = hypot_d(2, h);
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if(r < 1e-6 || h[2] < 1) {
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if(r < 1e-6) {
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res[0] = h[0];
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res[1] = h[1];
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}
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else {
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r = acosh(h[2]) / r;
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auto c = acos_auto_clamp(h[2]);
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c += 2 * M_PI * gen;
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r = c / r;
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res[0] = h[0] * r;
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res[1] = h[1] * r;
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}
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