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sl2:: fixes to ggmatrix
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@ -203,12 +203,9 @@ transmatrix hrmap_standard::relative_matrixh(heptagon *h2, heptagon *h1, const h
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EX shiftmatrix &ggmatrix(cell *c) {
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shiftmatrix& t = gmatrix[c];
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if(t[LDIM][LDIM] == 0) {
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if(sl2) return t = twist::nmul(shiftless(actual_view_transform * View), twist::relative_shiftmatrix(c, centerover));
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t.T = actual_view_transform * View * calc_relative_matrix(c, centerover, C0);
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t.shift = 0;
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if(sl2) {
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ld d = twist::get_phase_difference(c, centerover);
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t.shift = floor(d / TAU + .5) * TAU;
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}
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}
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return t;
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}
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@ -2465,16 +2465,16 @@ EX namespace twist {
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return M = lift_matrix(PIU(currentmap->adj(cw, i)));
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}
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shiftmatrix relative_shiftmatrix(cell *c2, cell *c1) {
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return nmul(ninverse(recorded_matrices[c1]), recorded_matrices[c2]);
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}
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transmatrix relative_matrixc(cell *c2, cell *c1, const hyperpoint& hint) override {
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if(c1 == c2) return Id;
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if(gmatrix0.count(c2) && gmatrix0.count(c1))
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return inverse_shift(gmatrix0[c1], gmatrix0[c2]);
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for(int i=0; i<c1->type; i++) if(c1->move(i) == c2) return adj(c1, i);
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return inverse_shift(recorded_matrices[c2], recorded_matrices[c1]);
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}
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ld get_phase_difference(cell *c2, cell *c1) {
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return recorded_matrices.at(c2).shift - recorded_matrices.at(c1).shift;
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return inverse_shift(recorded_matrices[c1], recorded_matrices[c2]);
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}
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transmatrix ray_iadj(cell *c1, int i) override {
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@ -2514,9 +2514,9 @@ EX namespace twist {
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}
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}
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EX ld get_phase_difference(cell *c2, cell *c1) {
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EX shiftmatrix relative_shiftmatrix(cell *c2, cell *c1) {
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auto hmap = dynamic_cast<hrmap_twisted*> (currentmap);
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return hmap->get_phase_difference(c2, c1);
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return hmap->relative_shiftmatrix(c2, c1);
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}
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/** reinterpret the given point of rotspace as a rotation matrix in the underlying geometry (note: this is the inverse)
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