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https://github.com/zenorogue/hyperrogue.git
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fixed graphics
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9547fe6bd6
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@ -169,38 +169,33 @@ ld hypot_auto(ld x, ld y) {
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}
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}
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// get the center of the line segment from H1 to H2
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hyperpoint mid(const hyperpoint& H1, const hyperpoint& H2) {
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hyperpoint H3;
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H3[0] = H1[0] + H2[0];
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H3[1] = H1[1] + H2[1];
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H3[2] = H1[2] + H2[2];
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ld Z = 2;
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if(sphere) Z = sqrt(intval(H3, Hypc));
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// move H back to the sphere/hyperboloid/plane
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hyperpoint normalize(hyperpoint H) {
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ld Z;
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if(sphere) Z = sqrt(intval(H, Hypc));
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else if(!euclid) {
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Z = intval(H3, Hypc);
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Z = intval(H, Hypc);
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Z = sqrt(-Z);
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}
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else Z = H[2];
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for(int c=0; c<3; c++) H[c] /= Z;
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return H;
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}
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for(int c=0; c<3; c++) H3[c] /= Z;
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return H3;
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// get the center of the line segment from H1 to H2
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hyperpoint mid(const hyperpoint& H1, const hyperpoint& H2) {
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using namespace hyperpoint_vec;
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return normalize(H1 + H2);
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}
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// like mid, but take 3D into account
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hyperpoint midz(const hyperpoint& H1, const hyperpoint& H2) {
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hyperpoint H3;
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H3[0] = H1[0] + H2[0];
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H3[1] = H1[1] + H2[1];
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H3[2] = H1[2] + H2[2];
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using namespace hyperpoint_vec;
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hyperpoint H3 = H1 + H2;
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ld Z = 2;
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if(sphere || !euclid) Z = zlevel(H3) * 2 / (zlevel(H1) + zlevel(H2));
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if(!euclid) Z = zlevel(H3) * 2 / (zlevel(H1) + zlevel(H2));
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for(int c=0; c<3; c++) H3[c] /= Z;
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return H3;
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@ -327,6 +322,15 @@ void set_column(transmatrix& T, int i, const hyperpoint& H) {
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T[j][i] = H[j];
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}
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transmatrix build_matrix(hyperpoint h1, hyperpoint h2, hyperpoint h3) {
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transmatrix T;
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for(int i=0; i<3; i++)
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T[i][0] = h1[i],
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T[i][1] = h2[i],
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T[i][2] = h3[i];
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return T;
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}
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// reverse of spintox(H)
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transmatrix rspintox(const hyperpoint& H) {
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transmatrix T = Id;
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35
hypgraph.cpp
35
hypgraph.cpp
@ -472,31 +472,16 @@ void drawrec(cell *c, const transmatrix& V) {
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}
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} */
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hyperpoint atz(const transmatrix& T, loc at) {
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int sp = 0;
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while(at.first < 0 || at.second < 0)
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at = at * eudir(1), sp++;
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if(sp>3) sp -= 6;
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hyperpoint h = spin(2*M_PI*sp/S7) * T * hpxyz(at.first, at.second, 1);
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h = mid(h,h);
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return h;
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}
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void drawrec(cell *c, const transmatrix& V, const transmatrix& T, whirl::loc at, int dir) {
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void drawrec(cell *c, const transmatrix& V, whirl::loc at, int dir, int maindir) {
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if(dodrawcell(c)) {
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hyperpoint h = atz(T, at);
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hyperpoint hl = atz(T, at + eudir(dir));
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transmatrix T1 = V * rgpushxto0(h) * rspintox(gpushxto0(h) * hl) * spin(M_PI);
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drawcell(c, T1, 0, false);
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drawcell(c, V * Tf[maindir][at.first&31][at.second&31][fix6(dir)], 0, false);
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}
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for(int i=0; i<c->type; i++) {
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cell *c2 = c->mov[i];
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if(!c2) continue;
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if(c2->mov[0] != c) continue;
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if(c2 == c2->master->c7) continue;
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drawrec(c2, V, T, at + eudir(dir+i), dir + i + 3);
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drawrec(c2, V, at + eudir(dir+i), dir + i + 3, maindir);
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}
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}
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@ -508,19 +493,7 @@ void drawrec(cell *c, const transmatrix& V) {
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if(!c2) continue;
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if(c2->mov[0] != c) continue;
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if(c2 == c2->master->c7) continue;
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transmatrix T;
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set_column(T, 0, C0);
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set_column(T, 1, ddspin(c, i) * xpush(tessf) * C0);
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set_column(T, 2, ddspin(c, i+1) * xpush(tessf) * C0);
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transmatrix corners;
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set_column(corners, 0, hpxyz(0, 0, 1));
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set_column(corners, 1, hpxyz(whirl::param.first, whirl::param.second, 1));
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loc nx = param * loc(0,1);
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set_column(corners, 2, hpxyz(nx.first, nx.second, 1));
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// corners * e[i] = corner[i]
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T = T * inverse(corners);
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drawrec(c2, V, T, whirl::loc(1,0), 3);
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drawrec(c2, V, whirl::loc(1,0), 3, i);
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}
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}
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}
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@ -40,15 +40,6 @@ ld integral(ld x) {
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return last_int;
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}
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transmatrix build_matrix(hyperpoint h1, hyperpoint h2, hyperpoint h3) {
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transmatrix T;
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for(int i=0; i<3; i++)
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T[i][0] = h1[i],
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T[i][1] = h2[i],
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T[i][2] = h3[i];
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return T;
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}
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hyperpoint coord(hyperpoint h) {
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// return { cos(u)*sin(v), cos(u)*cos(v), sin(u) };
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48
whirl.cpp
48
whirl.cpp
@ -253,6 +253,53 @@ namespace whirl {
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WHD( printf("DONE\n\n"); )
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}
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hyperpoint loctoh_ort(loc at) {
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return hpxyz(at.first, at.second, 1);
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}
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hyperpoint atz(const transmatrix& T, const transmatrix& corners, loc at) {
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int sp = 0;
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again:
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auto corner = corners * loctoh_ort(at);
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if(corner[1] < -1e-6 || corner[2] < -1e-6) {
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at = at * eudir(1);
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sp++;
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goto again;
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}
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if(sp>3) sp -= 6;
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return normalize(spin(2*M_PI*sp/S7) * T * corner);
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}
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transmatrix Tf[8][32][32][6];
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void prepare_matrices() {
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transmatrix corners = inverse(build_matrix(
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loctoh_ort(loc(0,0)),
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loctoh_ort(param),
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loctoh_ort(param * loc(0,1))
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));
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printf("corners = \n");
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display(corners);
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for(int i=0; i<S7; i++) {
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cell cc; cc.type = S7;
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transmatrix T = spin(-alpha) * build_matrix(
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C0,
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ddspin(&cc, i) * xpush(tessf) * C0,
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ddspin(&cc, i+1) * xpush(tessf) * C0
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);
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for(int x=-10; x<10; x++)
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for(int y=-10; y<10; y++)
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for(int d=0; d<6; d++) {
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loc at = loc(x, y);
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hyperpoint h = atz(T, corners, at);
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hyperpoint hl = atz(T, corners, at + eudir(d));
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Tf[i][x&31][y&31][d] = rgpushxto0(h) * rspintox(gpushxto0(h) * hl) * spin(M_PI);
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}
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}
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}
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void compute_geometry() {
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if(whirl) {
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int x = param.first;
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@ -269,6 +316,7 @@ namespace whirl {
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base_distlimit = (base_distlimit + log(scale) / log(2.618)) / scale;
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if(base_distlimit > 30)
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base_distlimit = 30;
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prepare_matrices();
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}
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else {
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scale = 1;
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