| Line | Branch | Exec | Source |
|---|---|---|---|
| 1 | /* | ||
| 2 | * Copyright (c) 2000-2022 Inria | ||
| 3 | * All rights reserved. | ||
| 4 | * | ||
| 5 | * Redistribution and use in source and binary forms, with or without | ||
| 6 | * modification, are permitted provided that the following conditions are met: | ||
| 7 | * | ||
| 8 | * * Redistributions of source code must retain the above copyright notice, | ||
| 9 | * this list of conditions and the following disclaimer. | ||
| 10 | * * Redistributions in binary form must reproduce the above copyright notice, | ||
| 11 | * this list of conditions and the following disclaimer in the documentation | ||
| 12 | * and/or other materials provided with the distribution. | ||
| 13 | * * Neither the name of the ALICE Project-Team nor the names of its | ||
| 14 | * contributors may be used to endorse or promote products derived from this | ||
| 15 | * software without specific prior written permission. | ||
| 16 | * | ||
| 17 | * THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS "AS IS" | ||
| 18 | * AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE | ||
| 19 | * IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE | ||
| 20 | * ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT HOLDER OR CONTRIBUTORS BE | ||
| 21 | * LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, SPECIAL, EXEMPLARY, OR | ||
| 22 | * CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO, PROCUREMENT OF | ||
| 23 | * SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, DATA, OR PROFITS; OR BUSINESS | ||
| 24 | * INTERRUPTION) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER IN | ||
| 25 | * CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE) | ||
| 26 | * ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE | ||
| 27 | * POSSIBILITY OF SUCH DAMAGE. | ||
| 28 | * | ||
| 29 | * Contact: Bruno Levy | ||
| 30 | * | ||
| 31 | * https://www.inria.fr/fr/bruno-levy | ||
| 32 | * | ||
| 33 | * Inria, | ||
| 34 | * Domaine de Voluceau, | ||
| 35 | * 78150 Le Chesnay - Rocquencourt | ||
| 36 | * FRANCE | ||
| 37 | * | ||
| 38 | */ | ||
| 39 | |||
| 40 | #include <exploragram/hexdom/hex.h> | ||
| 41 | #include <exploragram/hexdom/PGP.h> | ||
| 42 | #include <exploragram/hexdom/basic.h> | ||
| 43 | #include <exploragram/hexdom/extra_connectivity.h> | ||
| 44 | #include <geogram/numerics/matrix_util.h> | ||
| 45 | #include <geogram/basic/permutation.h> | ||
| 46 | #include <algorithm> | ||
| 47 | #include <geogram/mesh/triangle_intersection.h> | ||
| 48 | #include <geogram/mesh/mesh_tetrahedralize.h> | ||
| 49 | #include <geogram/delaunay/delaunay.h> | ||
| 50 | |||
| 51 | #include <geogram/points/nn_search.h> | ||
| 52 | #include <geogram/points/colocate.h> | ||
| 53 | #include <queue> | ||
| 54 | |||
| 55 | #include <exploragram/hexdom/mesh_inspector.h> | ||
| 56 | #include <exploragram/hexdom/intersect_tools.h> | ||
| 57 | #include <exploragram/hexdom/polygon.h> | ||
| 58 | #include <exploragram/hexdom/time_log.h> | ||
| 59 | namespace GEO { | ||
| 60 | |||
| 61 | |||
| 62 | |||
| 63 | ✗ | static void snap_vertices_to_ref_vertices(Mesh* m, Mesh* ref, double eps = 1e-10) { | |
| 64 | ✗ | if (ref->vertices.nb() == 0) return; | |
| 65 | ✗ | NearestNeighborSearch_var NN = NearestNeighborSearch::create(3, "default"); | |
| 66 | ✗ | NN->set_points(ref->vertices.nb(), (double*)ref->vertices.point_ptr(0)); | |
| 67 | |||
| 68 | ✗ | FOR(v, m->vertices.nb()) { | |
| 69 | ✗ | index_t v_ref = NN->get_nearest_neighbor((double*)&(X(m)[v])); | |
| 70 | ✗ | if ((X(m)[v] - X(ref)[v_ref]).length() < eps) | |
| 71 | ✗ | X(m)[v] = X(ref)[v_ref]; | |
| 72 | } | ||
| 73 | } | ||
| 74 | |||
| 75 | |||
| 76 | |||
| 77 | |||
| 78 | |||
| 79 | |||
| 80 | ✗ | void kill_intersecting_hexes(Mesh* hex) { | |
| 81 | ✗ | hex->cells.connect(); | |
| 82 | index_t nb_intersecting_hex = 0; | ||
| 83 | ✗ | vector<index_t> to_kill(hex->cells.nb(), false); | |
| 84 | |||
| 85 | // alternativeway of finding intersections | ||
| 86 | |||
| 87 | ✗ | Mesh quadset; | |
| 88 | ✗ | Attribute<index_t> cell_id(quadset.facets.attributes(), "cellid"); | |
| 89 | quadset.vertices.create_vertices(hex->vertices.nb()); | ||
| 90 | ✗ | FOR(v, hex->vertices.nb()) X(&quadset)[v] = X(hex)[v]; | |
| 91 | ✗ | quadset.facets.create_quads(6 * hex->cells.nb()); | |
| 92 | ✗ | FOR(f, 6 * hex->cells.nb()) cell_id[f] = f / 6; | |
| 93 | ✗ | FOR(c, hex->cells.nb()) FOR(lf, 6) FOR(lv, 4) quadset.facets.set_vertex(6 * c+lf, lv, hex->cells.facet_vertex(c,lf,lv)); | |
| 94 | |||
| 95 | // kill adjacency faces | ||
| 96 | ✗ | vector<index_t> to_kill_f(quadset.facets.nb(), false); | |
| 97 | ✗ | FOR(c, hex->cells.nb()) FOR(lf, 6) if (hex->cells.adjacent(c, lf) != NOT_AN_ID) to_kill_f[6 * c + lf] = true; | |
| 98 | ✗ | quadset.facets.delete_elements(to_kill_f); | |
| 99 | |||
| 100 | //plop("gre"); | ||
| 101 | |||
| 102 | |||
| 103 | //mesh_save(quadset, "C:\\DATA\\quadeset.meshb"); | ||
| 104 | ✗ | vector<index_t> intersections = get_intersecting_faces(&quadset); | |
| 105 | ✗ | plop(intersections.size()); | |
| 106 | nb_intersecting_hex = intersections.size(); | ||
| 107 | ✗ | FOR(i, intersections.size()) to_kill[cell_id[intersections[i] ]] = true; | |
| 108 | ✗ | FOR(i, intersections.size()) plop(intersections[i]); | |
| 109 | |||
| 110 | |||
| 111 | |||
| 112 | //vector<BBox> inboxes(6 * hex->cells.nb()); | ||
| 113 | //FOR(f, inboxes.size())FOR(cfv, 4) | ||
| 114 | // inboxes[f].add(X(hex)[hex->cells.facet_vertex(f / 6, f % 6, cfv)]); | ||
| 115 | //HBoxes hb(inboxes); | ||
| 116 | |||
| 117 | //FOR(c, hex->cells.nb()) FOR(cf, 6) { | ||
| 118 | // if (hex->cells.adjacent(c, cf) != NOT_AN_ID) continue; // just check on boundary | ||
| 119 | // BBox b; | ||
| 120 | // vector<vec3> Q(4); | ||
| 121 | // FOR(cfv, 4) { | ||
| 122 | // Q[cfv] = X(hex)[hex->cells.facet_vertex(c, cf, cfv)]; | ||
| 123 | // b.add(Q[cfv]); | ||
| 124 | // } | ||
| 125 | // vector<index_t> primitives; | ||
| 126 | // hb.intersect(b, primitives); | ||
| 127 | |||
| 128 | // FOR(i, primitives.size()) { | ||
| 129 | // index_t other_c = primitives[i] / 6; | ||
| 130 | // if (other_c == c) continue; | ||
| 131 | // if (to_kill[other_c]) continue; | ||
| 132 | // index_t other_cf = primitives[i] % 6; | ||
| 133 | // if (hex->cells.adjacent(other_c, other_cf) != NOT_AN_ID) continue; // just check on boundary | ||
| 134 | // vector<vec3> P(4); | ||
| 135 | // FOR(other_cfv, 4) P[other_cfv] = X(hex)[hex->cells.facet_vertex(other_c, other_cf, other_cfv)]; | ||
| 136 | |||
| 137 | // // check if opposite | ||
| 138 | // bool is_opp = false; | ||
| 139 | // FOR(v, 4) { | ||
| 140 | // index_t it = 0; | ||
| 141 | // while (it < 4 && (Q[it] - P[(v + it) % 4]).length2() == 0) it++; | ||
| 142 | // is_opp = is_opp || (it == 4); | ||
| 143 | // } | ||
| 144 | |||
| 145 | // if (is_opp) continue; | ||
| 146 | |||
| 147 | // // check intersection | ||
| 148 | // vector<TriangleIsect> result; | ||
| 149 | // FOR(c0, 2)FOR(c1, 2) { | ||
| 150 | // if (triangles_intersections( | ||
| 151 | // P[quad_rand_split[c0][0]], P[quad_rand_split[c0][1]], P[quad_rand_split[c0][2]], | ||
| 152 | // Q[quad_rand_split[c1][0]], Q[quad_rand_split[c1][1]], Q[quad_rand_split[c1][2]], | ||
| 153 | // result | ||
| 154 | // )) { | ||
| 155 | // plop("auto intersection found"); | ||
| 156 | // to_kill[c] = true; | ||
| 157 | // nb_intersecting_hex++; | ||
| 158 | // } | ||
| 159 | // } | ||
| 160 | // } | ||
| 161 | //} | ||
| 162 | ✗ | logt.add_value("nb_intersecting_hex", nb_intersecting_hex); | |
| 163 | ✗ | plop(nb_intersecting_hex); | |
| 164 | ✗ | hex->cells.delete_elements(to_kill); | |
| 165 | ✗ | if (nb_intersecting_hex > 0) kill_intersecting_hexes(hex); | |
| 166 | ✗ | } | |
| 167 | |||
| 168 | |||
| 169 | ✗ | void hex_set_2_hex_mesh(Mesh* hex, Mesh* quadtri) { | |
| 170 | ✗ | logt.add_value("gna", 3); | |
| 171 | ✗ | if (hex->cells.nb() == 0) return; | |
| 172 | |||
| 173 | // merge vertices | ||
| 174 | ✗ | double eps = (1e-3)*get_cell_average_edge_size(hex); | |
| 175 | { | ||
| 176 | ✗ | vector<index_t> to_kill(hex->vertices.nb(), 0); | |
| 177 | vector<index_t> old2new(hex->vertices.nb()); | ||
| 178 | ✗ | Geom::colocate(hex->vertices.point_ptr(0), 3, hex->vertices.nb(), old2new, eps); | |
| 179 | ✗ | FOR(c, hex->cells.nb()) FOR(cv, 8) hex->cells.set_vertex(c, cv, old2new[hex->cells.vertex(c, cv)]); | |
| 180 | ✗ | FOR(v, hex->vertices.nb()) if (old2new[v] != v) to_kill[v] = NOT_AN_ID; | |
| 181 | ✗ | hex->vertices.delete_elements(to_kill); | |
| 182 | } | ||
| 183 | ✗ | snap_vertices_to_ref_vertices(hex, quadtri, eps); | |
| 184 | |||
| 185 | // check that there is no duplicated hex | ||
| 186 | { | ||
| 187 | int nb_duplicated_hex = 0; | ||
| 188 | ✗ | vector<vec3> sumVpos(hex->cells.nb(), vec3(0, 0, 0)); | |
| 189 | ✗ | vector<index_t> to_kill(hex->cells.nb(), 0); | |
| 190 | ✗ | FOR(c, hex->cells.nb()) FOR(lv, 8) sumVpos[c] = sumVpos[c] + hex->vertices.point(hex->cells.vertex(c, lv)); | |
| 191 | vector<index_t> bary_old2new(hex->cells.nb()); | ||
| 192 | ✗ | Geom::colocate((double*)(sumVpos.data()), 3, hex->cells.nb(), bary_old2new, eps); | |
| 193 | ✗ | FOR(c, hex->cells.nb()) { | |
| 194 | //geo_assert(bary_old2new[c] == c); | ||
| 195 | ✗ | if (bary_old2new[c] != c) { | |
| 196 | ✗ | to_kill[c] = NOT_AN_ID; | |
| 197 | ✗ | nb_duplicated_hex++; | |
| 198 | } | ||
| 199 | } | ||
| 200 | ✗ | logt.add_value("nb_duplicated_hex", nb_duplicated_hex); | |
| 201 | ✗ | plop(nb_duplicated_hex); | |
| 202 | ✗ | hex->cells.delete_elements(to_kill); | |
| 203 | ✗ | plop(hex->cells.nb()); | |
| 204 | |||
| 205 | } | ||
| 206 | |||
| 207 | |||
| 208 | // remove bad shaped hex | ||
| 209 | { | ||
| 210 | int nb_bad_shaped_hex = 0; | ||
| 211 | ✗ | vector<index_t> to_kill(hex->cells.nb(), false); | |
| 212 | ✗ | FOR(c, hex->cells.nb()) { | |
| 213 | ✗ | FOR(cf, 6)FOR(cfv, 4) { | |
| 214 | ✗ | vec3 C = X(hex)[hex->cells.facet_vertex(c, cf, prev_mod(cfv, 4))]; | |
| 215 | ✗ | vec3 A = X(hex)[hex->cells.facet_vertex(c, cf, cfv)]; | |
| 216 | ✗ | vec3 B = X(hex)[hex->cells.facet_vertex(c, cf, next_mod(cfv, 4))]; | |
| 217 | ✗ | if (std::abs(dot(normalize(B - A), normalize(C - A))) > .6) { | |
| 218 | ✗ | to_kill[c] = true; | |
| 219 | ✗ | nb_bad_shaped_hex++; | |
| 220 | } | ||
| 221 | } | ||
| 222 | } | ||
| 223 | |||
| 224 | ✗ | logt.add_value("nb_bad_shaped_hex", nb_bad_shaped_hex); | |
| 225 | ✗ | plop(nb_bad_shaped_hex); | |
| 226 | ✗ | hex->cells.delete_elements(to_kill); | |
| 227 | ✗ | plop(hex->cells.nb()); | |
| 228 | |||
| 229 | } | ||
| 230 | |||
| 231 | // remove hexes that are linked by 3 vertices | ||
| 232 | { | ||
| 233 | index_t nb_hex_linked_by_3_vertices = 0; | ||
| 234 | ✗ | vector<index_t> to_kill(hex->cells.nb(), false); | |
| 235 | vector<vector<index_t> > v2hexface(hex->vertices.nb()); | ||
| 236 | ✗ | FOR(c, hex->cells.nb()) FOR(cf, 6) FOR(cfv, 4) v2hexface[hex->cells.facet_vertex(c, cf, cfv)].push_back(6 * c + cf); | |
| 237 | ✗ | FOR(v, hex->vertices.nb()) FOR(h0, v2hexface[v].size())FOR(h1, h0) { | |
| 238 | ✗ | index_t hexf0 = v2hexface[v][h0]; | |
| 239 | ✗ | index_t hexf1 = v2hexface[v][h1]; | |
| 240 | ✗ | if (to_kill[hexf0 / 6] || to_kill[hexf1 / 6]) continue; | |
| 241 | index_t f[2][4]; | ||
| 242 | ✗ | FOR(lc, 4) f[0][lc] = hex->cells.facet_vertex(hexf0 / 6, hexf0 % 6, lc); | |
| 243 | ✗ | FOR(lc, 4) f[1][lc] = hex->cells.facet_vertex(hexf1 / 6, hexf1 % 6, lc); | |
| 244 | index_t i0 = index_t(-1), i1 = index_t(-1); | ||
| 245 | ✗ | FOR(lc, 4) if (f[0][lc] == v) i0 = lc; | |
| 246 | ✗ | FOR(lc, 4) if (f[1][lc] == v) i1 = lc; | |
| 247 | ✗ | geo_assert(i0 != index_t(-1) && i1 != index_t(-1)); | |
| 248 | int nb_shared = 0; | ||
| 249 | ✗ | FOR(lc, 4) if (f[0][(i0 + lc) % 4] == f[1][(i1 + 4 - lc) % 4])nb_shared++; | |
| 250 | ✗ | if (nb_shared == 3) { | |
| 251 | ✗ | to_kill[hexf0 / 6] = true; | |
| 252 | ✗ | nb_hex_linked_by_3_vertices++; | |
| 253 | } | ||
| 254 | } | ||
| 255 | ✗ | logt.add_value("nb_hex_linked_by_3_vertices", nb_hex_linked_by_3_vertices); | |
| 256 | ✗ | plop(nb_hex_linked_by_3_vertices); | |
| 257 | ✗ | hex->cells.delete_elements(to_kill); | |
| 258 | ✗ | plop(hex->cells.nb()); | |
| 259 | |||
| 260 | } | ||
| 261 | ✗ | kill_intersecting_hexes(hex); | |
| 262 | |||
| 263 | // remove hex that are incompatible with quadtri | ||
| 264 | int sum_nb_hex_incompatible_with_quadtri = 0; | ||
| 265 | ✗ | if (quadtri != nullptr) { | |
| 266 | |||
| 267 | int nb_hex_incompatible_with_quadtri = 0; | ||
| 268 | |||
| 269 | // remove all hex that touch border | ||
| 270 | ✗ | vector<index_t> to_kill(hex->cells.nb(), true); | |
| 271 | |||
| 272 | vector<BBox> inboxes(quadtri->facets.nb()); | ||
| 273 | ✗ | FOR(f, quadtri->facets.nb()) | |
| 274 | ✗ | FOR(fv, quadtri->facets.nb_vertices(f)) | |
| 275 | ✗ | inboxes[f].add(X(quadtri)[quadtri->facets.vertex(f, fv)]); | |
| 276 | ✗ | HBoxes hb(inboxes); | |
| 277 | |||
| 278 | |||
| 279 | bool may_have_intersections = true; | ||
| 280 | ✗ | while (may_have_intersections) { | |
| 281 | nb_hex_incompatible_with_quadtri = 0; | ||
| 282 | may_have_intersections = false; | ||
| 283 | // check for intersection | ||
| 284 | ✗ | hex->cells.connect(); | |
| 285 | ✗ | FOR(c, hex->cells.nb()) { | |
| 286 | ✗ | to_kill[c] = false; | |
| 287 | ✗ | FOR(cf, 6) { | |
| 288 | ✗ | if (hex->cells.adjacent(c, cf) != NOT_AN_ID) continue; | |
| 289 | // Q contains the face of the hex PLUS two extra vertices to make a diamon shape | ||
| 290 | vector<vec3> Q; | ||
| 291 | ✗ | Q.reserve(6); | |
| 292 | ✗ | FOR(cfv, 4) Q.push_back(X(hex)[hex->cells.facet_vertex(c, cf, cfv)]); | |
| 293 | ✗ | vec3 G = Poly3d(Q).barycenter(); | |
| 294 | ✗ | vec3 n = Poly3d(Q).normal(); | |
| 295 | double decal = 0; | ||
| 296 | ✗ | FOR(cfv, 4) decal += .2*.25*(Q[cfv] - Q[next_mod(cfv, 4)]).length(); // .2*ave edge length | |
| 297 | ✗ | Q.push_back(G + decal*n); | |
| 298 | ✗ | Q.push_back(G - decal*n); | |
| 299 | |||
| 300 | BBox b; | ||
| 301 | ✗ | FOR(cfv, 6) b.add(Q[cfv]); | |
| 302 | |||
| 303 | vector<index_t> primitives; | ||
| 304 | ✗ | hb.intersect(b, primitives); | |
| 305 | |||
| 306 | bool have_intersection = false; | ||
| 307 | bool have_tri_quad_intersect = false; | ||
| 308 | ✗ | FOR(i, primitives.size()) { | |
| 309 | bool is_quatri_face = false; | ||
| 310 | ✗ | index_t f = primitives[i]; | |
| 311 | vector<vec3> P; | ||
| 312 | ✗ | FOR(fv, quadtri->facets.nb_vertices(f)) | |
| 313 | ✗ | P.push_back(X(quadtri)[quadtri->facets.vertex(f, fv)]); | |
| 314 | ✗ | geo_assert(P.size() < 5); | |
| 315 | |||
| 316 | // check "is_quatri_face" | ||
| 317 | ✗ | if (P.size() == 4) { | |
| 318 | int nb_match = 0; | ||
| 319 | ✗ | FOR(v, 4) { | |
| 320 | ✗ | FOR(it, 4) if ((Q[it] - P[(v + it) % 4]).length2() == 0)nb_match++; | |
| 321 | //index_t it = 0; | ||
| 322 | //while (it < 4 && (Q[it] - P[(v + it) % 4]).length2() == 0) it++; | ||
| 323 | //is_quatri_face = is_quatri_face || (it == 4); | ||
| 324 | } | ||
| 325 | ✗ | if (nb_match == 4) is_quatri_face = true; | |
| 326 | ✗ | if (nb_match == 3) have_tri_quad_intersect = true; | |
| 327 | } | ||
| 328 | else { | ||
| 329 | ✗ | FOR(v, 3) { | |
| 330 | index_t it = 0; | ||
| 331 | ✗ | while (it < 3 && (Q[it] - P[(v + it) % 3]).length2() == 0) it++; | |
| 332 | ✗ | have_tri_quad_intersect = have_tri_quad_intersect || (it == 3); | |
| 333 | } | ||
| 334 | } | ||
| 335 | |||
| 336 | |||
| 337 | // check for non degenerated intersections | ||
| 338 | ✗ | if (!is_quatri_face) { | |
| 339 | TriangleIsects result; | ||
| 340 | ✗ | FOR(diam, 12) { | |
| 341 | ✗ | if (P.size() == 3) | |
| 342 | ✗ | have_intersection = have_intersection || triangles_intersections( | |
| 343 | P[0], P[1], P[2], | ||
| 344 | ✗ | Q[diamon_split[diam][0]], Q[diamon_split[diam][1]], Q[diamon_split[diam][2]], result | |
| 345 | ); | ||
| 346 | else { | ||
| 347 | ✗ | FOR(qu, 4) | |
| 348 | ✗ | have_intersection = have_intersection || triangles_intersections( | |
| 349 | ✗ | P[quad_split[qu][0]], P[quad_split[qu][1]], P[quad_split[qu][2]], | |
| 350 | ✗ | Q[diamon_split[diam][0]], Q[diamon_split[diam][1]], Q[diamon_split[diam][2]], result | |
| 351 | ); | ||
| 352 | } | ||
| 353 | |||
| 354 | } | ||
| 355 | } | ||
| 356 | |||
| 357 | } | ||
| 358 | |||
| 359 | ✗ | if (have_intersection) to_kill[c] = true; | |
| 360 | ✗ | if (have_tri_quad_intersect) to_kill[c] = true; | |
| 361 | ✗ | if (have_intersection || have_tri_quad_intersect) | |
| 362 | ✗ | nb_hex_incompatible_with_quadtri++; | |
| 363 | } | ||
| 364 | } | ||
| 365 | |||
| 366 | ✗ | sum_nb_hex_incompatible_with_quadtri += nb_hex_incompatible_with_quadtri; | |
| 367 | |||
| 368 | ✗ | plop(nb_hex_incompatible_with_quadtri); | |
| 369 | ✗ | may_have_intersections = (nb_hex_incompatible_with_quadtri > 0); | |
| 370 | ✗ | hex->cells.delete_elements(to_kill); | |
| 371 | ✗ | plop(hex->cells.nb()); | |
| 372 | } | ||
| 373 | ✗ | logt.add_value("nb_hex_incompatible_with_quadtri", sum_nb_hex_incompatible_with_quadtri); | |
| 374 | ✗ | } | |
| 375 | |||
| 376 | ✗ | hex->cells.connect(); | |
| 377 | ✗ | hex->cells.compute_borders(); | |
| 378 | |||
| 379 | } | ||
| 380 | |||
| 381 | |||
| 382 | |||
| 383 | |||
| 384 | |||
| 385 | } | ||
| 386 |