unsigned int BLI_scanfill_calc_ex(ScanFillContext *sf_ctx, const int flag, const float nor_proj[3])
{
/*
* - fill works with its own lists, so create that first (no faces!)
* - for vertices, put in ->tmp.v the old pointer
* - struct elements xs en ys are not used here: don't hide stuff in it
* - edge flag ->f becomes 2 when it's a new edge
* - mode: & 1 is check for crossings, then create edges (TO DO )
* - returns number of triangle faces added.
*/
ListBase tempve, temped;
ScanFillVert *eve;
ScanFillEdge *eed, *eed_next;
PolyFill *pflist, *pf;
float *min_xy_p, *max_xy_p;
unsigned int totfaces = 0; /* total faces added */
unsigned short a, c, poly = 0;
bool ok;
float mat_2d[3][3];
BLI_assert(!nor_proj || len_squared_v3(nor_proj) > FLT_EPSILON);
#ifdef DEBUG
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
/* these values used to be set,
* however they should always be zero'd so check instead */
BLI_assert(eve->f == 0);
BLI_assert(sf_ctx->poly_nr || eve->poly_nr == 0);
BLI_assert(eve->edge_tot == 0);
}
#endif
#if 0
if (flag & BLI_SCANFILL_CALC_QUADTRI_FASTPATH) {
const int totverts = BLI_countlist(&sf_ctx->fillvertbase);
if (totverts == 3) {
eve = sf_ctx->fillvertbase.first;
addfillface(sf_ctx, eve, eve->next, eve->next->next);
return 1;
}
else if (totverts == 4) {
float vec1[3], vec2[3];
eve = sf_ctx->fillvertbase.first;
/* no need to check 'eve->next->next->next' is valid, already counted */
/* use shortest diagonal for quad */
sub_v3_v3v3(vec1, eve->co, eve->next->next->co);
sub_v3_v3v3(vec2, eve->next->co, eve->next->next->next->co);
if (dot_v3v3(vec1, vec1) < dot_v3v3(vec2, vec2)) {
addfillface(sf_ctx, eve, eve->next, eve->next->next);
addfillface(sf_ctx, eve->next->next, eve->next->next->next, eve);
}
else {
addfillface(sf_ctx, eve->next, eve->next->next, eve->next->next->next);
addfillface(sf_ctx, eve->next->next->next, eve, eve->next);
}
return 2;
}
}
#endif
/* first test vertices if they are in edges */
/* including resetting of flags */
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
BLI_assert(sf_ctx->poly_nr != SF_POLY_UNSET || eed->poly_nr == SF_POLY_UNSET);
eed->v1->f = SF_VERT_AVAILABLE;
eed->v2->f = SF_VERT_AVAILABLE;
}
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
if (eve->f == SF_VERT_AVAILABLE) {
break;
}
}
if (UNLIKELY(eve == NULL)) {
return 0;
}
else {
float n[3];
if (nor_proj) {
copy_v3_v3(n, nor_proj);
}
else {
/* define projection: with 'best' normal */
/* Newell's Method */
/* Similar code used elsewhere, but this checks for double ups
* which historically this function supports so better not change */
/* warning: this only gives stable direction with single polygons,
* ideally we'd calcualte connectivity and calculate each polys normal, see T41047 */
const float *v_prev;
zero_v3(n);
eve = sf_ctx->fillvertbase.last;
v_prev = eve->co;
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
if (LIKELY(!compare_v3v3(v_prev, eve->co, SF_EPSILON))) {
add_newell_cross_v3_v3v3(n, v_prev, eve->co);
v_prev = eve->co;
}
}
}
if (UNLIKELY(normalize_v3(n) == 0.0f)) {
return 0;
}
axis_dominant_v3_to_m3(mat_2d, n);
}
/* STEP 1: COUNT POLYS */
if (sf_ctx->poly_nr != SF_POLY_UNSET) {
poly = (unsigned short)(sf_ctx->poly_nr + 1);
sf_ctx->poly_nr = SF_POLY_UNSET;
}
if (flag & BLI_SCANFILL_CALC_POLYS && (poly == 0)) {
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
mul_v2_m3v3(eve->xy, mat_2d, eve->co);
/* get first vertex with no poly number */
if (eve->poly_nr == SF_POLY_UNSET) {
unsigned int toggle = 0;
/* now a sort of select connected */
ok = true;
eve->poly_nr = poly;
while (ok) {
ok = false;
toggle++;
for (eed = (toggle & 1) ? sf_ctx->filledgebase.first : sf_ctx->filledgebase.last;
eed;
eed = (toggle & 1) ? eed->next : eed->prev)
{
if (eed->v1->poly_nr == SF_POLY_UNSET && eed->v2->poly_nr == poly) {
eed->v1->poly_nr = poly;
eed->poly_nr = poly;
ok = true;
}
else if (eed->v2->poly_nr == SF_POLY_UNSET && eed->v1->poly_nr == poly) {
eed->v2->poly_nr = poly;
eed->poly_nr = poly;
ok = true;
}
else if (eed->poly_nr == SF_POLY_UNSET) {
if (eed->v1->poly_nr == poly && eed->v2->poly_nr == poly) {
eed->poly_nr = poly;
ok = true;
}
}
}
}
poly++;
}
}
/* printf("amount of poly's: %d\n", poly); */
}
else if (poly) {
/* we pre-calculated poly_nr */
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
mul_v2_m3v3(eve->xy, mat_2d, eve->co);
}
}
else {
poly = 1;
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
mul_v2_m3v3(eve->xy, mat_2d, eve->co);
eve->poly_nr = 0;
}
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
eed->poly_nr = 0;
}
}
/* STEP 2: remove loose edges and strings of edges */
if (flag & BLI_SCANFILL_CALC_LOOSE) {
unsigned int toggle = 0;
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
if (eed->v1->edge_tot++ > 250) break;
if (eed->v2->edge_tot++ > 250) break;
}
if (eed) {
/* otherwise it's impossible to be sure you can clear vertices */
#ifdef DEBUG
printf("No vertices with 250 edges allowed!\n");
#endif
return 0;
}
/* does it only for vertices with (->edge_tot == 1) */
testvertexnearedge(sf_ctx);
ok = true;
while (ok) {
ok = false;
toggle++;
for (eed = (toggle & 1) ? sf_ctx->filledgebase.first : sf_ctx->filledgebase.last;
eed;
eed = eed_next)
{
eed_next = (toggle & 1) ? eed->next : eed->prev;
if (eed->v1->edge_tot == 1) {
eed->v2->edge_tot--;
BLI_remlink(&sf_ctx->fillvertbase, eed->v1);
BLI_remlink(&sf_ctx->filledgebase, eed);
ok = true;
}
else if (eed->v2->edge_tot == 1) {
eed->v1->edge_tot--;
BLI_remlink(&sf_ctx->fillvertbase, eed->v2);
BLI_remlink(&sf_ctx->filledgebase, eed);
ok = true;
}
}
}
if (BLI_listbase_is_empty(&sf_ctx->filledgebase)) {
/* printf("All edges removed\n"); */
return 0;
}
}
else {
/* skip checks for loose edges */
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
eed->v1->edge_tot++;
eed->v2->edge_tot++;
}
#ifdef DEBUG
/* ensure we're right! */
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
BLI_assert(eed->v1->edge_tot != 1);
BLI_assert(eed->v2->edge_tot != 1);
}
#endif
}
/* CURRENT STATUS:
* - eve->f :1 = available in edges
* - eve->poly_nr :polynumber
* - eve->edge_tot :amount of edges connected to vertex
* - eve->tmp.v :store! original vertex number
*
* - eed->f :1 = boundary edge (optionally set by caller)
* - eed->poly_nr :poly number
*/
/* STEP 3: MAKE POLYFILL STRUCT */
pflist = MEM_mallocN(sizeof(*pflist) * (size_t)poly, "edgefill");
pf = pflist;
for (a = 0; a < poly; a++) {
pf->edges = pf->verts = 0;
pf->min_xy[0] = pf->min_xy[1] = 1.0e20f;
pf->max_xy[0] = pf->max_xy[1] = -1.0e20f;
pf->f = SF_POLY_NEW;
pf->nr = a;
pf++;
}
for (eed = sf_ctx->filledgebase.first; eed; eed = eed->next) {
pflist[eed->poly_nr].edges++;
}
for (eve = sf_ctx->fillvertbase.first; eve; eve = eve->next) {
pflist[eve->poly_nr].verts++;
min_xy_p = pflist[eve->poly_nr].min_xy;
max_xy_p = pflist[eve->poly_nr].max_xy;
min_xy_p[0] = (min_xy_p[0]) < (eve->xy[0]) ? (min_xy_p[0]) : (eve->xy[0]);
min_xy_p[1] = (min_xy_p[1]) < (eve->xy[1]) ? (min_xy_p[1]) : (eve->xy[1]);
max_xy_p[0] = (max_xy_p[0]) > (eve->xy[0]) ? (max_xy_p[0]) : (eve->xy[0]);
max_xy_p[1] = (max_xy_p[1]) > (eve->xy[1]) ? (max_xy_p[1]) : (eve->xy[1]);
if (eve->edge_tot > 2) {
pflist[eve->poly_nr].f = SF_POLY_VALID;
}
}
/* STEP 4: FIND HOLES OR BOUNDS, JOIN THEM
* ( bounds just to divide it in pieces for optimization,
* the edgefill itself has good auto-hole detection)
* WATCH IT: ONLY WORKS WITH SORTED POLYS!!! */
if ((flag & BLI_SCANFILL_CALC_HOLES) && (poly > 1)) {
unsigned short *polycache, *pc;
/* so, sort first */
qsort(pflist, (size_t)poly, sizeof(PolyFill), vergpoly);
#if 0
pf = pflist;
for (a = 0; a < poly; a++) {
printf("poly:%d edges:%d verts:%d flag: %d\n", a, pf->edges, pf->verts, pf->f);
PRINT2(f, f, pf->min[0], pf->min[1]);
pf++;
}
#endif
polycache = pc = MEM_callocN(sizeof(*polycache) * (size_t)poly, "polycache");
pf = pflist;
for (a = 0; a < poly; a++, pf++) {
for (c = (unsigned short)(a + 1); c < poly; c++) {
/* if 'a' inside 'c': join (bbox too)
* Careful: 'a' can also be inside another poly.
*/
if (boundisect(pf, pflist + c)) {
*pc = c;
pc++;
}
/* only for optimize! */
/* else if (pf->max_xy[0] < (pflist+c)->min[cox]) break; */
}
while (pc != polycache) {
pc--;
mergepolysSimp(sf_ctx, pf, pflist + *pc);
}
}
MEM_freeN(polycache);
}
#if 0
printf("after merge\n");
pf = pflist;
for (a = 0; a < poly; a++) {
printf("poly:%d edges:%d verts:%d flag: %d\n", a, pf->edges, pf->verts, pf->f);
pf++;
}
#endif
/* STEP 5: MAKE TRIANGLES */
tempve.first = sf_ctx->fillvertbase.first;
tempve.last = sf_ctx->fillvertbase.last;
temped.first = sf_ctx->filledgebase.first;
temped.last = sf_ctx->filledgebase.last;
BLI_listbase_clear(&sf_ctx->fillvertbase);
BLI_listbase_clear(&sf_ctx->filledgebase);
pf = pflist;
for (a = 0; a < poly; a++) {
if (pf->edges > 1) {
splitlist(sf_ctx, &tempve, &temped, pf->nr);
totfaces += scanfill(sf_ctx, pf, flag);
}
pf++;
}
BLI_movelisttolist(&sf_ctx->fillvertbase, &tempve);
BLI_movelisttolist(&sf_ctx->filledgebase, &temped);
/* FREE */
MEM_freeN(pflist);
return totfaces;
}
static float bm_edge_calc_rotate_beauty__area(
const float v1[3], const float v2[3], const float v3[3], const float v4[3])
{
/* not a loop (only to be able to break out) */
do {
float v1_xy[2], v2_xy[2], v3_xy[2], v4_xy[2];
/* first get the 2d values */
{
const float eps = 1e-5;
float no_a[3], no_b[3];
float no[3];
float axis_mat[3][3];
float no_scale;
cross_tri_v3(no_a, v2, v3, v4);
cross_tri_v3(no_b, v2, v4, v1);
// printf("%p %p %p %p - %p %p\n", v1, v2, v3, v4, e->l->f, e->l->radial_next->f);
BLI_assert((ELEM(v1, v2, v3, v4) == false) &&
(ELEM(v2, v1, v3, v4) == false) &&
(ELEM(v3, v1, v2, v4) == false) &&
(ELEM(v4, v1, v2, v3) == false));
add_v3_v3v3(no, no_a, no_b);
if (UNLIKELY((no_scale = normalize_v3(no)) == 0.0f)) {
break;
}
axis_dominant_v3_to_m3(axis_mat, no);
mul_v2_m3v3(v1_xy, axis_mat, v1);
mul_v2_m3v3(v2_xy, axis_mat, v2);
mul_v2_m3v3(v3_xy, axis_mat, v3);
mul_v2_m3v3(v4_xy, axis_mat, v4);
/**
* Check if input faces are already flipped.
* Logic for 'signum_i' addition is:
*
* Accept:
* - (1, 1) or (-1, -1): same side (common case).
* - (-1/1, 0): one degenerate, OK since we may rotate into a valid state.
*
* Ignore:
* - (-1, 1): opposite winding, ignore.
* - ( 0, 0): both degenerate, ignore.
*
* \note The cross product is divided by 'no_scale'
* so the rotation calculation is scale independent.
*/
if (!(signum_i_ex(cross_tri_v2(v2_xy, v3_xy, v4_xy) / no_scale, eps) +
signum_i_ex(cross_tri_v2(v2_xy, v4_xy, v1_xy) / no_scale, eps)))
{
break;
}
}
/**
* Important to lock degenerate here,
* since the triangle pars will be projected into different 2D spaces.
* Allowing to rotate out of a degenerate state can flip the faces (when performed iteratively).
*/
return BLI_polyfill_beautify_quad_rotate_calc_ex(v1_xy, v2_xy, v3_xy, v4_xy, true);
} while (false);
return FLT_MAX;
}
