238 lines
35 KiB
C
238 lines
35 KiB
C
// LOD demo, based on Polygon Reduction Demo by Stan Melax (PD)
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// - rlyeh, public domain.
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#include "v4k.h"
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vec2 world2screen(vec3 p) {
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vec4 clip_pos = transform444(camera_get_active()->proj, transform444(camera_get_active()->view, vec4(p.x,p.y,p.z,1.0)));
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vec4 ndc_pos = scale4(clip_pos, 1.0 / (clip_pos.w + !clip_pos.w)); // [-1..1]
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vec2 screen_pos = vec2( window_width() * (ndc_pos.x + 1) / 2.0, window_height() * (1 - ndc_pos.y) / 2.0 );
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return screen_pos;
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}
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float mesh_area(mesh_t *m) {
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// @fixme: return 0 if mesh is out of frustum, or window is minimized
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aabb box = mesh_bounds(m);
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ddraw_aabb(box.min, box.max);
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vec2 A = world2screen(vec3(box.min.x,box.min.y,box.min.z)); ddraw_text2d(A, va("A: %5.2f,%5.2f", A.x, A.y));
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vec2 B = world2screen(vec3(box.min.x,box.min.y,box.max.z)); ddraw_text2d(B, va("B: %5.2f,%5.2f", B.x, B.y));
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vec2 C = world2screen(vec3(box.min.x,box.max.y,box.min.z)); ddraw_text2d(C, va("C: %5.2f,%5.2f", C.x, C.y));
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vec2 D = world2screen(vec3(box.min.x,box.max.y,box.max.z)); ddraw_text2d(D, va("D: %5.2f,%5.2f", D.x, D.y));
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vec2 E = world2screen(vec3(box.max.x,box.min.y,box.min.z)); ddraw_text2d(E, va("E: %5.2f,%5.2f", E.x, E.y));
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vec2 F = world2screen(vec3(box.max.x,box.min.y,box.max.z)); ddraw_text2d(F, va("F: %5.2f,%5.2f", F.x, F.y));
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vec2 G = world2screen(vec3(box.max.x,box.max.y,box.min.z)); ddraw_text2d(G, va("G: %5.2f,%5.2f", G.x, G.y));
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vec2 H = world2screen(vec3(box.max.x,box.max.y,box.max.z)); ddraw_text2d(H, va("H: %5.2f,%5.2f", H.x, H.y));
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vec2 O = min2(min2(min2(min2(min2(min2(min2(A,B),C),D),E),F),G),H); ddraw_text2d(O, "|\\");
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vec2 P = max2(max2(max2(max2(max2(max2(max2(A,B),C),D),E),F),G),H); ddraw_text2d(P, "\\|");
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float area = (P.x-O.x) * (P.y-O.y); // len2(sub2(P,O));
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float pct = area / (float)(window_height() * window_width());
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font_print(va(FONT_RIGHT "area: %5.2f%%", pct*100));
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return pct;
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}
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API void ProgressiveMesh(int vert_n, int vert_stride, const float *v, int tri_n, const int *tri, int *map, int *permutation);
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// Map()
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//
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// Note that the use of the Map() function and the collapse_map Array isn't part of the polygon reduction
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// algorithm. We set up the function here so that we could retrieve the model at any desired vertex count.
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//
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// When the model is rendered using a maximum of mx vertices then it is vertices 0 through mx-1 that are used.
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// We are able to do this because the vertex Array gets sorted according to the collapse order.
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// The Map() routine takes a vertex number 'n' and the maximum number of vertices 'mx' and returns the
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// appropriate vertex in the range 0 to mx-1. When 'n' is greater than 'mx' the Map() routine follows the
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// chain of edge collapses until a vertex within the limit is reached.
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// An example to make this clear: assume there is a triangle with vertices 1, 3 and 12. But when
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// rendering the model we limit ourselves to 10 vertices. In that case we find out how vertex 12 was
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// removed by the polygon reduction algorithm. i.e. which edge was collapsed. Lets say that vertex 12 was
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// collapsed to vertex number 7. This number would have been stored in the collapse_map array (i.e.
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// collapse_map[12]==7). Since vertex 7 is in range (less than max of 10) we will want to render the
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// triangle 1,3,7. Pretend now that we want to limit ourselves to 5 vertices. and vertex 7 was collapsed
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// to vertex 3 (i.e. collapse_map[7]==3). Then triangle 1,3,12 would now be triangle 1,3,3. i.e. this
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// polygon was removed by the progressive mesh polygon reduction algorithm by the time it had gotten down
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// to 5 vertices. No need to draw a one dimensional polygon. :-)
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static inline int MapReduce(array(int) collapse_map, int n, int mx) {
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while( n >= mx ) n = collapse_map[n];
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return n;
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}
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mesh_t *ReduceModel(mesh_t *m, float lo_detail, float hi_detail, float morph) {
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int max_verts_to_render = hi_detail * array_count(m->in_vertex3);
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int min_verts_to_render = lo_detail * array_count(m->in_vertex3);
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if( max_verts_to_render <= 0 || min_verts_to_render <= 0 )
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return m;
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array_resize(m->out_index3, 0);
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array_resize(m->out_vertex3, 0);
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ASSERT(array_count(m->lod_collapse_map));
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for( unsigned int i = 0; i < array_count(m->in_index3); i++ ) {
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int p0 = MapReduce(m->lod_collapse_map, m->in_index3[i].x, max_verts_to_render);
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int p1 = MapReduce(m->lod_collapse_map, m->in_index3[i].y, max_verts_to_render);
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int p2 = MapReduce(m->lod_collapse_map, m->in_index3[i].z, max_verts_to_render);
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// @fixme: serious optimization opportunity here,
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// by sorting the triangles the following "continue"
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// could have been made into a "break" statement.
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if(p0==p1 || p0==p2 || p1==p2) continue;
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// if we are not currenly morphing between 2 levels of detail
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// (i.e. if morph=1.0) then q0,q1, and q2 may not be necessary
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int q0 = MapReduce(m->lod_collapse_map, p0, min_verts_to_render);
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int q1 = MapReduce(m->lod_collapse_map, p1, min_verts_to_render);
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int q2 = MapReduce(m->lod_collapse_map, p2, min_verts_to_render);
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vec3 v0, v1, v2;
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v0 = mix3(m->in_vertex3[p0], m->in_vertex3[q0], (1-morph));
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v1 = mix3(m->in_vertex3[p1], m->in_vertex3[q1], (1-morph));
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v2 = mix3(m->in_vertex3[p2], m->in_vertex3[q2], (1-morph));
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vec3 normal = norm3(cross3(sub3(v1,v0),sub3(v2,v1)));
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array_push(m->out_vertex3, v0);
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array_push(m->out_vertex3, normal);
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array_push(m->out_vertex3, v1);
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array_push(m->out_vertex3, normal);
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array_push(m->out_vertex3, v2);
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array_push(m->out_vertex3, normal);
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int idx = array_count(m->out_vertex3) / 2;
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array_push(m->out_index3, vec3i(idx-3,idx-2,idx-1));
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}
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return m;
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}
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void DrawModel(mesh_t *m) {
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static mat44 M; do_once id44(M);
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static mat44 VP; multiply44x2(VP, camera_get_active()->proj, camera_get_active()->view);
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static const char *vs =
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"//version 130\n"
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"//" FILELINE "\n"
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"uniform mat4 M,VP;\n"
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"in vec3 att_position;\n"
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"in vec3 att_normal;\n"
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"out vec3 v_normal;\n"
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"void main() {\n"
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" v_normal = normalize(att_normal);\n"
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" gl_Position = M * VP * vec4( att_position, 1.0 );\n"
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"}\n";
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static const char *fs =
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"//version 130\n"
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"//" FILELINE "\n"
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"in vec3 v_normal;\n"
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"out vec4 fragcolor;\n"
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"void main() {\n"
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"fragcolor = vec4(v_normal, 1.0);\n" // diffuse
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"}";
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static unsigned program; do_once program = shader(vs, fs, "att_position,att_normal", "fragcolor", NULL);
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shader_bind(program);
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shader_mat44("VP", VP);
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shader_mat44("M", M);
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mesh_update(m, "p3 n3", 0,array_count(m->out_vertex3)/2,m->out_vertex3, array_count(m->out_index3)*3,m->out_index3,0);
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mesh_render(m);
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}
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void InitModel(mesh_t *m) {
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static const double verts[]={-0.334392,+0.133007,+0.062259,-0.350189,+0.150354,-0.147769,-0.234201,+0.343811,-0.174307,-0.200259,+0.285207,+0.093749,+0.003520,+0.475208,-0.159365,+0.001856,+0.419203,+0.098582,-0.252802,+0.093666,+0.237538,-0.162901,+0.237984,+0.206905,+0.000865,+0.318141,+0.235370,-0.414624,+0.164083,-0.278254,-0.262213,+0.357334,-0.293246,+0.004628,+0.482694,-0.338626,-0.402162,+0.133528,-0.443247,-0.243781,+0.324275,-0.436763,+0.005293,+0.437592,-0.458332,-0.339884,-0.041150,-0.668211,-0.248382,+0.255825,-0.627493,+0.006261,+0.376103,-0.631506,-0.216201,-0.126776,-0.886936,-0.171075,+0.011544,-0.881386,-0.181074,+0.098223,-0.814779,-0.119891,+0.218786,-0.760153,-0.078895,+0.276780,-0.739281,+0.006801,+0.310959,-0.735661,-0.168842,+0.102387,-0.920381,-0.104072,+0.177278,-0.952530,-0.129704,+0.211848,-0.836678,-0.099875,+0.310931,-0.799381,+0.007237,+0.361687,-0.794439,-0.077913,+0.258753,-0.921640,+0.007957,+0.282241,-0.931680,-0.252222,-0.550401,-0.557810,-0.267633,-0.603419,-0.655209,-0.446838,-0.118517,-0.466159,-0.459488,-0.093017,-0.311341,-0.370645,-0.100108,-0.159454,-0.371984,-0.091991,-0.011044,-0.328945,-0.098269,+0.088659,-0.282452,-0.018862,+0.311501,-0.352403,-0.131341,+0.144902,-0.364126,-0.200299,+0.202388,-0.283965,-0.231869,+0.023668,-0.298943,-0.155218,+0.369716,-0.293787,-0.121856,+0.419097,-0.290163,-0.290797,+0.107824,-0.264165,-0.272849,+0.036347,-0.228567,-0.372573,+0.290309,-0.190431,-0.286997,+0.421917,-0.191039,-0.240973,+0.507118,-0.287272,-0.276431,-0.065444,-0.295675,-0.280818,-0.174200,-0.399537,-0.313131,-0.376167,-0.392666,-0.488581,-0.427494,-0.331669,-0.570185,-0.466054,-0.282290,-0.618140,-0.589220,-0.374238,-0.594882,-0.323298,-0.381071,-0.629723,-0.350777,-0.382112,-0.624060,-0.221577,-0.272701,-0.566522,+0.259157,-0.256702,-0.663406,+0.286079,-0.280948,-0.428359,+0.055790,-0.184974,-0.508894,+0.326265,-0.279971,-0.526918,+0.395319,-0.282599,-0.663393,+0.412411,-0.188329,-0.475093,+0.417954,-0.263384,-0.663396,+0.466604,-0.209063,-0.663393,+0.509344,-0.002044,-0.319624,+0.553078,-0.001266,-0.371260,+0.413296,-0.219753,-0.339762,-0.040921,-0.256986,-0.282511,-0.006349,-0.271706,-0.260881,+0.001764,-0.091191,-0.419184,-0.045912,-0.114944,-0.429752,-0.124739,-0.113970,-0.382987,-0.188540,-0.243012,-0.464942,-0.242850,-0.314815,-0.505402,-0.324768,+0.002774,-0.437526,-0.262766,-0.072625,-0.417748,-0.221440,-0.160112,-0.476932,-0.293450,+0.003859,-0.453425,-0.443916,-0.120363,-0.581567,-0.438689,-0.091499,-0.584191,-0.294511,-0.116469,-0.599861,-0.188308,-0.208032,-0.513640,-0.134649,-0.235749,-0.610017,-0.040939,-0.344916,-0.622487,-0.085380,-0.336401,-0.531864,-0.212298,+0.001961,-0.459550,-0.135547,-0.058296,-0.430536,-0.043440,+0.001378,-0.449511,-0.037762,-0.130135,-0.510222,+0.079144,+0.000142,-0.477549,+0.157064,-0.114284,-0.453206,+0.304397,-0.000592,-0.443558,+0.285401,-0.056215,-0.663402,+0.326073,-0.026248,-0.568010,+0.273318,-0.049261,-0.531064,+0.389854,-0.127096,-0.663398,+0.479316,-0.058384,-0.663401,+0.372891,-0.303961,+0.054199,+0.625921,-0.268594,+0.193403,+0.502766,-0.277159,+0.126123,+0.443289,-0.287605,-0.005722,+0.531844,-0.231396,-0.121289,+0.587387,-0.253475,-0.081797,+0.756541,-0.195164,-0.137969,+0.728011,-0.167673,-0.156573,+0.609388,-0.145917,-0.169029,+0.697600,-0.077776,-0.214247,+0.622586,-0.076873,-0.214971,+0.696301,-0.002341,-0.233135,+0.622859,-0.002730,-0.213526,+0.691267,-0.003136,-0.192628,+0.762731,-0.056136,-0.201222,+0.763806,-0.114589,-0.166192,+0.770723,-0.155145,-0.129632,+0.791738,-0.183611,-0.058705,+0.847012,-0.165562,+0.001980,+0.833386,-0.220084,+0.019914,+0.768935,-0.255730,+0.090306,+0.670782,-0.255594,+0.113833,+0.663389,-0.226380,+0.212655,+0.617740,-0.003367,-0.195342,+0.799680,-0.029743,-0.210508,+0.827180,-0.003818,-0.194783,+0.873636,-0.004116,-0.157907,+0.931268,-0.031280,-0.184555,+0.889476,-0.059885,-0.184448,+0.841330,-0.135333,-0.164332,+0.878200,-0.085574,-0.170948,+0.925547,-0.163833,-0.094170,+0.897114,-0.138444,-0.104250,+0.945975,-0.083497,-0.084934,+0.979607,-0.004433,-0.146642,+0.985872,-0.150715,+0.032650,+0.884111,-0.135892,-0.035520,+0.945455,-0.070612,+0.036849,+0.975733,-0.004458,-0.042526,+1.015670,-0.004249,+0.046042,+1.003240,-0.086969,+0.133224,+0.947633,-0.003873,+0.161605,+0.970499,-0.125544,+0.140012,+0.917678,-0.125651,+0.250246,+0.857602,-0.003127,+0.284070,+0.878870,-0.159174,+0.125726,+0.888878,-0.183807,+0.196970,+0.844480,-0.159890,+0.291736,+0.732480,-0.199495,+0.207230,+0.779864,-0.206182,+0.164608,+0.693257,-0.186315,+0.160689,+0.817193,-0.192827,+0.166706,+0.782271,-0.175112,+0.110008,+0.860621,-0.161022,+0.057420,+0.855111,-0.172319,+0.036155,+0.816189,-0.190318,+0.064083,+0.760605,-0.195072,+0.129179,+0.731104,-0.203126,+0.410287,+0.680536,-0.216677,+0.309274,+0.642272,-0.241515,+0.311485,+0.587832,-0.002209,+0.366663,+0.749413,-0.088230,+0.396265,+0.678635,-0.170147,+0.109517,+0.840784,-0.160521,+0.067766,+0.830650,-0.181546,+0.139805,+0.812146,-0.180495,+0.148568,+0.776087,-0.180255,+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|
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static const int tris[]={126,134,133,342,138,134,133,134,138,126,342,134,312,316,317,169,163,162,312,317,319,312,319,318,169,162,164,169,168,163,312,314,315,169,164,165,169,167,168,312,315,316,312,313,314,169,165,166,169,166,167,312,318,313,308,304,305,308,305,306,179,181,188,177,173,175,177,175,176,302,293,300,322,294,304,188,176,175,188,175,179,158,177,187,305,293,302,305,302,306,322,304,308,188,181,183,158,173,177,293,298,300,304,294,296,304,296,305,185,176,188,185,188,183,187,177,176,187,176,185,305,296,298,305,298,293,436,432, 28,436, 28, 23,434,278,431, 30,208,209, 30,209, 29, 19, 20, 24,208,207,211,208,211,209, 19,210,212,433,434,431,433,431,432,433,432,436,436,437,433,277,275,276,277,276,278,209,210, 25, 21, 26, 24, 21, 24, 20, 25, 26, 27, 25, 27, 29,435,439,277,439,275,277,432,431, 30,432, 30, 28,433,437,438,433,438,435,434,277,278, 24, 25,210, 24, 26, 25, 29, 27, 28, 29, 28, 30, 19, 24,210,208, 30,431,208,431,278,435,434,433,435,277,434, 25, 29,209, 27, 22, 23, 27, 23, 28, 26, 22, 27, 26, 21, 22,212,210,209,212,209,211,207,208,278,207,278,276,439,435,438, 12, 9, 10, 12, 10, 13, 2, 3, 5, 2, 5, 4, 16, 13, 14, 16, 14, 17, 22, 21, 16, 13, 10, 11, 13, 11, 14, 1, 0, 3, 1, 3, 2, 15, 12, 16, 19, 18, 15, 19, 15, 16, 19, 16, 20, 9, 1, 2, 9, 2, 10, 3, 7, 8, 3, 8, 5, 16, 17, 23, 16, 23, 22, 21, 20, 16, 10, 2, 4, 10, 4, 11, 0, 6, 7, 0, 7, 3, 12, 13, 16,451,446,445,451,445,450,442,440,439,442,439,438,442,438,441,421,420,422,412,411,426,412,426,425,408,405,407,413, 67, 68,413, 68,414,391,390,412, 80,384,386,404,406,378,390,391,377,390,377, 88,400,415,375,398,396,395,398,395,371,398,371,370,112,359,358,112,358,113,351,352,369,125,349,348,345,343,342,342,340,339,341,335,337,328,341,327,331,323,333,331,322,323,327,318,319,327,319,328,315,314,324,302,300,301,302,301,303,320,311,292,285,284,289,310,307,288,310,288,290,321,350,281,321,281,282,423,448,367,272,273,384,272,384,274,264,265,382,264,382,383,440,442,261,440,261,263,252,253,254,252,254,251,262,256,249,262,249,248,228,243,242,228, 31,243,213,215,238,213,238,237, 19,212,230,224,225,233,224,233,231,217,218, 56,217, 56, 54,217,216,239,217,239,238,217,238,215,218,217,215,218,215,214, 6,102,206,186,199,200,197,182,180,170,171,157,201,200,189,170,190,191,170,191,192,175,174,178,175,178,179,168,167,155,122,149,158,122,158,159,135,153,154,135,154,118,143,140,141,143,141,144,132,133,136,130,126,133,124,125,127,122,101,100,122,100,121,110,108,107,110,107,109, 98, 99, 97, 98, 97, 64, 98, 64, 66, 87, 55, 57, 83, 82, 79, 83, 79, 84, 78, 74, 50, 49, 71, 41, 49, 41, 37, 49, 37, 36, 58, 44, 60, 60, 59, 58, 51, 34, 33, 39, 40, 42, 39, 42, 38,243,240, 33,243, 33,229, 39, 38, 6, 44, 46, 40, 55, 56, 57, 64, 62, 65, 64, 65, 66, 41, 71, 45, 75, 50, 51, 81, 79, 82, 77, 88, 73, 93, 92, 94, 68, 47, 46, 96, 97, 99, 96, 99, 95,110,109,111,111,112,110,114,113,123,114,123,124,132,131,129,133,137,136,135,142,145,145,152,135,149,147,157,157,158,149,164,150,151,153,163,168,153,168,154,185,183,182,185,182,184,161,189,190,200,199,191,200,191,190,180,178,195,180,195,196,102,101,204,102,204,206, 43, 48,104, 43,104,103,216,217, 54,216, 54, 32,207,224,231,230,212,211,230,211,231,227,232,241,227,241,242,235,234,241,235,241,244,430,248,247,272,274,253,272,253,252,439,260,275,225,224,259,225,259,257,269,270,407,269,407,405,270,269,273,270,273,272,273,269,268,273,268,267,273,267,266,273,266,265,273,265,264,448,279,367,281,350,368,285,286,301,290,323,310,290,311,323,282,281,189,292,311,290,292,290,291,307,306,302,307,302,303,316,315,324,316,324,329,331,351,350,330,334,335,330,335,328,341,337,338,344,355,354,346,345,348,346,348,347,364,369,352,364,352,353,365,363,361,365,361,362,376,401,402,373,372,397,373,397,400,376, 92,377,381,378,387,381,387,385,386, 77, 80,390,389,412,416,417,401,403,417,415,408,429,430,419,423,418,427,428,444,427,444,446,437,436,441,450,445, 11,450, 11, 4,447,449, 5,447, 5, 8,441,438,437,425,426,451,425,451,452,417,421,415,408,407,429,399,403,400,399,400,397,394,393,416,389,411,412,386,383,385,408,387,378,408,378,406,377,391,376, 94,375,415,372,373,374,372,374,370,359,111,360,359,112,111,113,358,349,113,349,123,346,343,345,343,340,342,338,336,144,338,144,141,327,341,354,327,354,326,331,350,321,331,321,322,314,313,326,314,326,325,300,298,299,300,299,301,288,287,289,189,292,282,287,288,303,284,285,297,368,280,281,448,447,279,274,226,255,267,268,404,267,404,379,429,262,430,439,440,260,257,258,249,257,249,246,430,262,248,234,228,242,234,242,241,237,238,239,237,239,236, 15, 18,227, 15,227,229,222,223, 82,222, 82, 83,214,215,213,214,213, 81, 38,102, 6,122,159,200,122,200,201,174,171,192,174,192,194,197,193,198,190,170,161,181,179,178,181,178,180,166,156,155,163,153,152,163,152,162,120,156,149,120,149,121,152,153,135,140,143,142,135,131,132,135,132,136,130,129,128,130,128,127,100,105,119,100,119,120,106,104,107,106,107,108, 91, 95, 59, 93, 94, 68, 91, 89, 92, 76, 53, 55, 76, 55, 87, 81, 78, 79, 74, 73, 49, 69, 60, 45, 58, 62, 64, 58, 64, 61, 53, 31, 32, 32, 54, 53, 42, 43, 38, 35, 36, 0, 35, 0, 1, 34, 35, 1, 34, 1, 9, 44, 40, 41, 44, 41, 45, 33,240, 51, 63, 62, 58, 63, 58, 59, 45, 71, 70, 76, 75, 51, 76, 51, 52, 86, 85, 84, 86, 84, 87, 89, 72, 73, 89, 73, 88, 91, 92, 96, 91, 96, 95, 72, 91, 60, 72, 60, 69,104,106,105,119,105,117,119,117,118,124,127,128,117,116,129,117,129,131,118,117,131,135,140,142,146,150,152,146,152,145,149,122,121,166,165,151,166,151,156,158,172,173,161,160,189,199,198,193,199,193,191,204,201,202,178,174,194,200,159,186,109, 48, 67, 48,107,104,216, 32,236,216,236,239,223,214, 81,223, 81, 82, 33, 12, 15, 32,228,234, 32,234,236,240, 31, 52,256,255,246,256,246,249,258,263,248,258,248,249,275,260,259,275,259,276,207,276,259,270,271,429,270,429,407,413,418,366,413,366,365,368,367,279,368,279,280,303,301,286,303,286,287,283,282,292,283,292,291,320,292,189,298,296,297,298,297,299,318,327,326,318,326,313,329,330,317,336,333,320,326,354,353,334,332,333,334,333,336,342,339,139,342,139,138,345,342,126,347,357,356,369,368,351,363,356,357,363,357,361,366,367,368,366,368,369,375,373,400, 92, 90,377,409,387,408,386,385,387,386,387,388,412,394,391,396,398,399,408,406,405,415,421,419,415,419,414,425,452,448,425,448,424,444,441,443,448,452,449,448,449,447,446,444,443,446,443,445,250,247,261,250,261,428,421,422,423,421,423,419,427,410,250,417,403,401,403,402,401,420,392,412,420,412,425,420,425,424,386,411,389,383,382,381,383,381,385,378,379,404,372,371,395,372,395,397,371,372,370,361,359,360,361,360,362,368,350,351,349,347,348,356,355,344,356,344,346,344,341,340,344,340,343,338,337,336,328,335,341,324,352,351,324,351,331,320,144,336,314,325,324,322,308,309,310,309,307,287,286,289,203,280,279,203,279,205,297,295,283,297,283,284,447,205,279,274,384, 80,274, 80,226,266,267,379,266,379,380,225,257,246,225,246,245,256,254,253,256,253,255,430,247,250,226,235,244,226,244,245,232,233,244,232,244,241,230, 18, 19, 32, 31,228,219,220, 86,219, 86, 57,226,213,235,206, 7, 6,122,201,101,201,204,101,180,196,197,170,192,171,200,190,189,194,193,195,183,181,180,183,180,182,155,154,168,149,156,151,149,151,148,155,156,120,145,142,143,145,143,146,136,137,140,133,132,130,128,129,116,100,120,121,110,112,113,110,113,114, 66, 65, 63, 66, 63, 99, 66, 99, 98, 96, 46, 61, 89, 88, 90, 86, 87, 57, 80, 78, 81, 72, 69, 49, 67, 48, 47, 67, 47, 68, 56, 55, 53, 50, 49, 36, 50, 36, 35, 40, 39, 41,242,243,229,242,229,227, 6, 37, 39, 42, 47, 48, 42, 48, 43, 61, 46, 44, 45, 70, 69, 69, 70, 71, 69, 71, 49, 74, 78, 77, 83, 84, 85, 73, 74, 77, 93, 96, 92, 68, 46, 93, 95, 99, 63, 95, 63, 59,115,108,110,115,110,114,125,126,127,129,130,132,137,133,138,137,138,139,148,146,143,148,143,147,119,118,154,161,147,143,165,164,151,158,157,171,158,171,172,159,158,187,159,187,186,194,192,191,194,191,193,189,202,201,182,197,184,205, 8, 7, 48,109,107,218,219, 57,218, 57, 56,207,231,211,232,230,231,232,231,233, 53, 52, 31,388,411,386,409,430,250,262,429,254,262,254,256,442,444,428,273,264,383,273,383,384,429,271,251,429,251,254,413,365,362, 67,413,360,282,283,295,285,301,299,202,281,280,284,283,291,284,291,289,320,189,160,308,306,307,307,309,308,319,317,330,319,330,328,353,352,324,332,331,333,340,341,338,354,341,344,349,358,357,349,357,347,364,355,356,364,356,363,364,365,366,364,366,369,374,376,402,375, 92,373, 77,389,390,382,380,381,389, 77,386,393,394,412,393,412,392,401,394,416,415,400,403,411,410,427,411,427,426,422,420,424,247,248,263,247,263,261,445,443, 14,445, 14, 11,449,450, 4,449, 4, 5,443,441, 17,443, 17, 14,436, 23, 17,436, 17,441,424,448,422,448,423,422,414,419,418,414,418,413,406,404,405,399,397,395,399,395,396,420,416,392,388,410,411,386,384,383,390, 88, 77,375, 94, 92,415,414, 68,415, 68, 94,370,374,402,370,402,398,361,357,358,361,358,359,125,348,126,346,344,343,340,338,339,337,335,334,337,334,336,325,353,324,324,331,332,324,332,329,323,322,309,323,309,310,294,295,297,294,297,296,289,286,285,202,280,203,288,307,303,282,295,321, 67,360,111,418,423,367,418,367,366,272,252,251,272,251,271,272,271,270,255,253,274,265,266,380,265,380,382,442,428,261,440,263,258,440,258,260,409,250,410,255,226,245,255,245,246, 31,240,243,236,234,235,236,235,237,233,225,245,233,245,244,220,221, 85,220, 85, 86, 81,213,226, 81,226, 80, 7,206,205,186,184,198,186,198,199,204,203,205,204,205,206,195,193,196,171,174,172,173,174,175,173,172,174,155,167,166,160,161,143,160,143,144,119,154,155,148,151,150,148,150,146,140,137,139,140,139,141,127,126,130,114,124,128,114,128,115,117,105,106,117,106,116,104,105,100,104,100,103, 59, 60, 91, 97, 96, 61, 97, 61, 64, 91, 72, 89, 87, 84, 79, 87, 79, 76, 78, 80, 77, 49, 50, 74, 60, 44, 45, 61, 44, 58, 51, 50, 35, 51, 35, 34, 39, 37, 41, 33, 34, 9, 33, 9, 12, 0, 36, 37, 0, 37, 6, 40, 46, 47, 40, 47, 42, 53, 54, 56, 65, 62, 63, 72, 49, 73, 79, 78, 75, 79, 75, 76, 52, 53, 76, 92, 89, 90, 96, 93, 46,102,103,100,102,100,101,116,106,108,116,108,115,123,125,124,116,115,128,118,131,135,140,135,136,148,147,149,120,119,155,164,162,152,164,152,150,157,147,161,157,161,170,186,187,185,186,185,184,193,197,196,202,203,204,194,195,178,198,184,197, 67,111,109, 38, 43,103, 38,103,102,214,223,222,214,222,221,214,221,220,214,220,219,214,219,218,213,237,235,221,222, 83,221, 83, 85, 15,229, 33,227, 18,230,227,230,232, 52, 51,240, 75, 78, 50,408,430,409,260,258,257,260,257,259,224,207,259,268,269,405,268,405,404,413,362,360,447, 8,205,299,297,285,189,281,202,290,288,289,290,289,291,322,321,295,322,295,294,333,323,311,333,311,320,317,316,329,320,160,144,353,325,326,329,332,334,329,334,330,339,338,141,339,141,139,348,345,126,347,356,346,123,349,125,364,353,354,364,354,355,365,364,363,376,391,394,376,394,401, 92,376,374, 92,374,373,377, 90, 88,380,379,378,380,378,381,388,387,409,388,409,410,416,393,392,399,398,402,399,402,403,250,428,427,421,417,416,421,416,420,426,427,446,426,446,451,444,442,441,452,451,450,452,450,449,};
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enum { NUM_VERTS = countof(verts) / 3, NUM_TRIS = countof(tris) / 3 };
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// Copy the geometry from the arrays of data into the arrays which we send to the reduction routine
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for(int i = 0; i < NUM_VERTS; i++ ) {
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const double *vp = &verts[i*3];
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array_push(m->in_vertex3, vec3(vp[0],vp[1],vp[2]));
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}
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for(int i = 0; i < NUM_TRIS; i++ ) {
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const int *td = &tris[i*3];
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array_push(m->in_index3, vec3i(td[0],td[1],td[2]));
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}
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int tri_n = array_count(m->in_index3);
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int vert_n = array_count(m->in_vertex3);
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int vert_stride = sizeof(float) * 3;
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array(int) permutation = 0;
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array_resize(m->lod_collapse_map, vert_n);
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array_resize(permutation, vert_n);
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ProgressiveMesh(vert_n, vert_stride, (const float *)m->in_vertex3, tri_n, (const int *)m->in_index3, m->lod_collapse_map, permutation);
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// PermuteVertices {
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ASSERT(array_count(permutation) == array_count(m->in_vertex3));
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// rearrange the vertex Array
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array(vec3) tmp = 0;
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for(int i = 0; i < array_count(m->in_vertex3); i++) array_push(tmp, m->in_vertex3[i]);
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for(int i = 0; i < array_count(m->in_vertex3); i++) m->in_vertex3[permutation[i]]=tmp[i];
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// update the changes in the entries in the triangle Array
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for (int i = 0; i < array_count(m->in_index3); i++) {
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m->in_index3[i].x = permutation[m->in_index3[i].x];
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m->in_index3[i].y = permutation[m->in_index3[i].y];
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m->in_index3[i].z = permutation[m->in_index3[i].z];
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}
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array_free(tmp);
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// } PermuteVertices
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array_free(permutation);
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}
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int main() {
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window_create(0.75, 0);
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window_color(PURPLE);
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camera_t cam = camera();
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cam.speed /= 4;
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cam.position = vec3(1.667,0.503,2.417);
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camera_lookat(&cam, vec3(0,0,0));
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renderstate_t state = renderstate();
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mesh_t m = mesh();
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InitModel(&m);
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float lo_detail=0.25f;
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float hi_detail=1.00f;
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float morph=0.75f;
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while( window_swap() && !input(KEY_ESC) ) {
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if( input(KEY_LALT) && input_down(KEY_Z) ) window_record(__FILE__ ".mp4");
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// fps camera
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if( input(GAMEPAD_CONNECTED) ) {
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vec2 filtered_lpad = input_filter_deadzone(input2(GAMEPAD_LPAD), 0.15f/*do_gamepad_deadzone*/ + 1e-3 );
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vec2 filtered_rpad = input_filter_deadzone(input2(GAMEPAD_RPAD), 0.15f/*do_gamepad_deadzone*/ + 1e-3 );
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vec2 mouse = scale2(vec2(filtered_rpad.x, filtered_rpad.y), 1.0f);
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vec3 wasdec = scale3(vec3(filtered_lpad.x, input(GAMEPAD_LT) - input(GAMEPAD_RT), filtered_lpad.y), 1.0f);
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camera_moveby(&cam, wasdec);
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camera_fps(&cam, mouse.x,mouse.y);
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window_cursor( true );
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} else {
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bool active = ui_active() || ui_hover() || gizmo_active() ? false : input(MOUSE_L) || input(MOUSE_M) || input(MOUSE_R);
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if( active ) cam.speed = clampf(cam.speed + input_diff(MOUSE_W) / 10, 0.05f, 5.0f);
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vec2 mouse = scale2(vec2(input_diff(MOUSE_X), -input_diff(MOUSE_Y)), 0.2f * active);
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vec3 wasdecq = scale3(vec3(input(KEY_D)-input(KEY_A),input(KEY_E)-(input(KEY_C)||input(KEY_Q)),input(KEY_W)-input(KEY_S)), cam.speed);
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camera_moveby(&cam, wasdecq);
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camera_fps(&cam, mouse.x,mouse.y);
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window_cursor( !active );
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}
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profile("LOD generation") {
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ReduceModel(&m, lo_detail, hi_detail, morph);
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mesh_area(&m);
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}
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renderstate_apply(&state);
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DrawModel(&m);
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if( ui_panel("LODs", PANEL_OPEN) ) {
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ui_label(va("Polys: %d/%d Vertices: %d/%d", array_count(m.out_index3), array_count(m.in_index3), (int)(lo_detail * array_count(m.in_vertex3)), (int)(hi_detail * array_count(m.in_vertex3))));
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if(ui_slider("Lo detail", &lo_detail)) { lo_detail = clampf(lo_detail, 0.01f, 1.0f); if(lo_detail > hi_detail) hi_detail = lo_detail; }
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if(ui_slider("Hi detail", &hi_detail)) { hi_detail = clampf(hi_detail, 0.01f, 1.0f); if(hi_detail < lo_detail) lo_detail = hi_detail; }
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ui_slider("Morph", &morph);
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ui_panel_end();
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}
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}
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}
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