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slr::lift_matrix as a separate function
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@ -1815,6 +1815,22 @@ EX namespace rots {
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return cspin(3, 2, -z) * cspin(0, 1, -z);
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return cspin(3, 2, -z) * cspin(0, 1, -z);
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}
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}
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EX transmatrix lift_matrix(const transmatrix& T) {
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hyperpoint d;
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ld alpha, beta, distance;
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transmatrix Spin;
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hybrid::in_underlying_geometry([&] {
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hyperpoint h = tC0(T);
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Spin = inverse(gpushxto0(h) * T);
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d = hr::inverse_exp(h, iTable);
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alpha = atan2(Spin[0][1], Spin[0][0]);
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distance = hdist0(h);
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beta = atan2(h[1], h[0]);
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});
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for(int k=0; k<3; k++) Spin[3][k] = Spin[k][3] = 0; Spin[3][3] = 1;
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return spin(beta) * uxpush(distance/2) * spin(-beta+alpha);
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}
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struct hrmap_rotation_space : hybrid::hrmap_hybrid {
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struct hrmap_rotation_space : hybrid::hrmap_hybrid {
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std::unordered_map<int, transmatrix> saved_matrices;
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std::unordered_map<int, transmatrix> saved_matrices;
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@ -1830,26 +1846,8 @@ EX namespace rots {
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auto &M = saved_matrices[id];
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auto &M = saved_matrices[id];
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if(M[3][3]) return M;
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if(M[3][3]) return M;
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/*if(PURE && hybrid::underlying != gArchimedean) {
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ld A = master_to_c7_angle();
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transmatrix Q = spin(-A + 2 * M_PI * i / S7) * uxpush(cgi.tessf) * spin(M_PI - 2 * M_PI * j / S7 + A);
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return Q;
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} */
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hyperpoint d;
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ld alpha, beta, distance;
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transmatrix Spin;
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cell *cw = where[c1].first;
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cell *cw = where[c1].first;
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in_underlying([&] {
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return M = lift_matrix(PIU(currentmap->adj(cw, i)));
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transmatrix T = currentmap->adj(cw, i);
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hyperpoint h = tC0(T);
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Spin = inverse(gpushxto0(h) * T);
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d = hr::inverse_exp(h, iTable);
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alpha = atan2(Spin[0][1], Spin[0][0]);
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distance = hdist0(h);
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beta = atan2(h[1], h[0]);
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});
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for(int k=0; k<3; k++) Spin[3][k] = Spin[k][3] = 0; Spin[3][3] = 1;
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return M = spin(beta) * uxpush(distance/2) * spin(-beta+alpha);
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}
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}
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virtual transmatrix relative_matrix(cell *c2, cell *c1, const hyperpoint& hint) override {
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virtual transmatrix relative_matrix(cell *c2, cell *c1, const hyperpoint& hint) override {
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