namespace hr { namespace ads_game { struct earth_texture { string filename; string copyright; texture::texture_data tex; basic_textureinfo tinf; bool loaded; }; vector earth_textures; struct texture_to_use { ld from, ctr, to; earth_texture *tx; }; vector textures_to_use; void reset_textures() { textures_to_use.clear(); } void init_textures() { earth_textures.clear(); string dir = "ds-images/"; fhstream f(dir + "list.txt", "rt"); if(!f.f) return; string cur_copyright = ""; while(!feof(f.f)) { string s = scanline_noblank(f); if(s == "") continue; if(s[0] == '#') continue; if(s[0] == '$') { cur_copyright = s.substr(1); continue; } if(s.substr(0, 2) == "*/") s = dir + s.substr(2); earth_textures.emplace_back(); auto& et = earth_textures.back(); println(hlog, "trying '", s, "'"); et.filename = s; et.copyright = cur_copyright; et.loaded = false; auto& tex = et.tex; tex.readtexture(s); int tty = tex.theight - 2 * tex.base_y; int u = 1; for(int y=0; y last) { auto et = &(earth_textures[hrand(isize(earth_textures))]); textures_to_use.emplace_back(); auto& tu = textures_to_use.back(); auto& tex = et->tex; ld ratio = tex.tx * 1. / tex.ty; ld length = M_PI * ratio + 6; ld t = first ? 0 : last + lerp(1, 3, randd()) + length; tu.ctr = t; tu.from = t - length; tu.to = t + length; tu.tx = et; } } ld smoothstep(ld x) { if(x < 0) return 0; if(x > 1) return 1; return x * x * (3-2*x); } string copyright_shown; void draw_texture(texture_to_use& tu) { if(!talpha) return; auto& et = *tu.tx; auto& tex = et.tex; if(!et.loaded) { et.loaded = true; tex.loadTextureGL(); et.tinf.texture_id = tex.textureid; } et.tinf.tvertices.clear(); ld MWIDTH = tex.tx * .5 / tex.ty; array pts; int pts_id = 0; auto add = [&] (int x, int y) { ld x0 = (y-(YSCALE/2.)) / YSCALE * 720._deg; ld mercator_y0 = (x-(XSCALE/2.)) / (XSCALE/2.) * M_PI * MWIDTH; ld y0 = asin(tanh(2 * mercator_y0)); ld y1 = y0 - 90._deg; et.tinf.tvertices.push_back(glhr::makevertex(x * 1. / XSCALE, .5 + (y-0.5) / MWIDTH / YSCALE, 0)); cross_result cr; if(1) { dynamicval g(geometry, gSpace435); ld s = current.shift - tu.ctr; // We actually want to compute this, but this is not precise enough: // cr = ds_cross0(current.T * lorentz(2, 3, -current.shift) * cspin(0, 1, x0) * cspin(0, 2, y0 - 90._deg)); // Here is what we get for current.T == Id: (computed with sympy) hyperpoint now; ld ts = tanh(s) * tanh(s); ld cy = cos(y1) * cos(y1); ld sq = sqrt(1 - cy * ts); now[0] = sin(y1) * cos(x0) / sq; now[1] = -sin(x0) * sin(y1) / sq; now[2] = cos(y1) / cosh(s) / sq; now[3] = 0; // And here is the derivative over t (t = the local variable from ds_cross0) hyperpoint der; sq = -sqrt(2)*tanh(s)/(4*sqrt(-cos(2*y1)*ts - ts + 2)); der[0] = sq*(sin(x0 - 2*y1) - sin(x0 + 2*y1)); der[1] = sq*(cos(x0 - 2*y1) - cos(x0 + 2*y1)); sq = sqrt(-cy*ts + 1); der[2] = (cy - 1)*sinh(s)/sq; der[3] = -(cy*sinh(s)*tanh(s) - cosh(s))/sq; cr.h = now; // now and der give us our wordline shifted to roughly the time of interest, so we can now use ds_cross0 safely transmatrix U = Id; set_column(U, 2, now); set_column(U, 3, der); cr = ds_cross0(current.T * U); } curvepoint(cr.h); cr.h[2]++; cr.h /= cr.h[2]; pts[pts_id++] = cr.h; if(pts_id == 3) { ld area = (pts[0] ^ pts[1])[2] + (pts[1] ^ pts[2])[2] + (pts[2] ^ pts[0])[2]; if(area < 0) { et.tinf.tvertices.resize(et.tinf.tvertices.size()-3); curvedata.resize(curvedata.size()-3); } pts_id = 0; } }; for(int x=0; x tu.from && current.shift < tu.to) draw_texture(tu); } }}