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https://github.com/EsotericSoftware/spine-runtimes.git
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[ts] Ported ConvexDecomposer
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spine-ts/core/src/ConvexDecomposer.ts
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259
spine-ts/core/src/ConvexDecomposer.ts
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/******************************************************************************
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* Spine Runtimes Software License v2.5
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*
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* Copyright (c) 2013-2016, Esoteric Software
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* All rights reserved.
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*
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* You are granted a perpetual, non-exclusive, non-sublicensable, and
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* non-transferable license to use, install, execute, and perform the Spine
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* Runtimes software and derivative works solely for personal or internal
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* use. Without the written permission of Esoteric Software (see Section 2 of
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* the Spine Software License Agreement), you may not (a) modify, translate,
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* adapt, or develop new applications using the Spine Runtimes or otherwise
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* create derivative works or improvements of the Spine Runtimes or (b) remove,
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* delete, alter, or obscure any trademarks or any copyright, trademark, patent,
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* or other intellectual property or proprietary rights notices on or in the
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* Software, including any copy thereof. Redistributions in binary or source
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* form must include this license and terms.
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*
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* THIS SOFTWARE IS PROVIDED BY ESOTERIC SOFTWARE "AS IS" AND ANY EXPRESS OR
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* IMPLIED WARRANTIES, INCLUDING, BUT NOT LIMITED TO, THE IMPLIED WARRANTIES OF
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* MERCHANTABILITY AND FITNESS FOR A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO
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* EVENT SHALL ESOTERIC SOFTWARE BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL,
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* SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT LIMITED TO,
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* PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES, BUSINESS INTERRUPTION, OR LOSS OF
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* USE, DATA, OR PROFITS) HOWEVER CAUSED AND ON ANY THEORY OF LIABILITY, WHETHER
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* IN CONTRACT, STRICT LIABILITY, OR TORT (INCLUDING NEGLIGENCE OR OTHERWISE)
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* ARISING IN ANY WAY OUT OF THE USE OF THIS SOFTWARE, EVEN IF ADVISED OF THE
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* POSSIBILITY OF SUCH DAMAGE.
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*****************************************************************************/
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module spine {
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export class ConvexDecomposer {
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private convexPolygons = new Array<Array<number>>();
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private convexPolygonsIndices = new Array<Array<number>>();
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private indicesArray = new Array<number>();
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private isConcaveArray = new Array<boolean>();
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private triangles = new Array<number>();
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private polygonPool = new Pool<Array<number>>(() => {
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return new Array<number>();
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});
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private polygonIndicesPool = new Pool<Array<number>>(() => {
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return new Array<number>();
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});
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public decompose (input: ArrayLike<number>): Array<Array<number>> {
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let vertices = input;
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let vertexCount = input.length >> 1;
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let indices = this.indicesArray;
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indices.length = 0;
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for (let i = 0; i < vertexCount; i++)
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indices[i] = i;
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let isConcave = this.isConcaveArray;
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isConcave.length = 0;
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for (let i = 0, n = vertexCount; i < n; ++i)
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isConcave[i] = ConvexDecomposer.isConcave(i, vertexCount, vertices, indices);
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let triangles = this.triangles;
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triangles.length = 0;
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while (vertexCount > 3) {
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// Find ear tip.
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let previous = vertexCount - 1, i = 0, next = 1;
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while (true) {
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outer:
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if (!isConcave[i]) {
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let p1 = indices[previous] << 1, p2 = indices[i] << 1, p3 = indices[next] << 1;
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let p1x = vertices[p1], p1y = vertices[p1 + 1];
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let p2x = vertices[p2], p2y = vertices[p2 + 1];
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let p3x = vertices[p3], p3y = vertices[p3 + 1];
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for (let ii = (next + 1) % vertexCount; ii != previous; ii = (ii + 1) % vertexCount) {
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if (!isConcave[ii]) continue;
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let v = indices[ii] << 1;
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let vx = vertices[v], vy = vertices[v + 1];
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if (ConvexDecomposer.positiveArea(p3x, p3y, p1x, p1y, vx, vy)) {
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if (ConvexDecomposer.positiveArea(p1x, p1y, p2x, p2y, vx, vy)) {
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if (ConvexDecomposer.positiveArea(p2x, p2y, p3x, p3y, vx, vy)) break outer;
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}
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}
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}
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break;
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}
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if (next == 0) {
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do {
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if (!isConcave[i]) break;
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i--;
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} while (i > 0);
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break;
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}
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previous = i;
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i = next;
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next = (next + 1) % vertexCount;
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}
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// Cut ear tip.
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triangles.push(indices[(vertexCount + i - 1) % vertexCount]);
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triangles.push(indices[i]);
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triangles.push(indices[(i + 1) % vertexCount]);
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indices.splice(i, 1);
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isConcave.splice(i, 1);
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vertexCount--;
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let previousIndex = (vertexCount + i - 1) % vertexCount;
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let nextIndex = i == vertexCount ? 0 : i;
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isConcave[previousIndex] = ConvexDecomposer.isConcave(previousIndex, vertexCount, vertices, indices);
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isConcave[nextIndex] = ConvexDecomposer.isConcave(nextIndex, vertexCount, vertices, indices);
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}
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if (vertexCount == 3) {
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triangles.push(indices[2]);
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triangles.push(indices[0]);
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triangles.push(indices[1]);
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}
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let convexPolygons = this.convexPolygons;
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this.polygonPool.freeAll(convexPolygons);
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convexPolygons.length = 0;
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let convexPolygonsIndices = this.convexPolygonsIndices;
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this.polygonIndicesPool.freeAll(convexPolygonsIndices);
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convexPolygonsIndices.length = 0;
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let polygonIndices = this.polygonIndicesPool.obtain();
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polygonIndices.length = 0;
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let polygon = this.polygonPool.obtain();
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polygon.length = 0;
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// Merge subsequent triangles if they form a triangle fan.
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let fanBaseIndex = -1, lastWinding = 0;
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for (let i = 0, n = triangles.length; i < n; i += 3) {
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let t1 = triangles[i] << 1, t2 = triangles[i + 1] << 1, t3 = triangles[i + 2] << 1;
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let x1 = vertices[t1], y1 = vertices[t1 + 1];
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let x2 = vertices[t2], y2 = vertices[t2 + 1];
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let x3 = vertices[t3], y3 = vertices[t3 + 1];
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// If the base of the last triangle is the same as this triangle, check if they form a convex polygon (triangle fan).
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let merged = false;
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if (fanBaseIndex == t1) {
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let o = polygon.length - 4;
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let winding1 = ConvexDecomposer.winding(polygon[o], polygon[o + 1], polygon[o + 2], polygon[o + 3], x3, y3);
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let winding2 = ConvexDecomposer.winding(x3, y3, polygon[0], polygon[1], polygon[2], polygon[3]);
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if (winding1 == lastWinding && winding2 == lastWinding) {
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polygon.push(x3);
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polygon.push(y3);
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polygonIndices.push(t3);
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merged = true;
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}
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}
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// Otherwise make this triangle the new base.
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if (!merged) {
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if (polygon.length > 0) {
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convexPolygons.push(polygon);
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convexPolygonsIndices.push(polygonIndices);
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}
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polygon = this.polygonPool.obtain();
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polygon.length = 0;
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polygon.push(x1);
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polygon.push(y1);
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polygon.push(x2);
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polygon.push(y2);
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polygon.push(x3);
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polygon.push(y3);
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polygonIndices = this.polygonIndicesPool.obtain();
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polygonIndices.length = 0;
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polygonIndices.push(t1);
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polygonIndices.push(t2);
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polygonIndices.push(t3);
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lastWinding = ConvexDecomposer.winding(x1, y1, x2, y2, x3, y3);
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fanBaseIndex = t1;
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}
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}
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if (polygon.length > 0) {
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convexPolygons.push(polygon);
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convexPolygonsIndices.push(polygonIndices);
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}
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// Go through the list of polygons and try to merge the remaining triangles with the found triangle fans.
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for (let i = 0, n = convexPolygons.length; i < n; i++) {
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polygonIndices = convexPolygonsIndices[i];
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if (polygonIndices.length == 0) continue;
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let firstIndex = polygonIndices[0];
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let lastIndex = polygonIndices[polygonIndices.length - 1];
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polygon = convexPolygons[i];
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let o = polygon.length - 4;
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let prevPrevX = polygon[o], prevPrevY = polygon[o + 1];
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let prevX = polygon[o + 2], prevY = polygon[o + 3];
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let firstX = polygon[0], firstY = polygon[1];
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let secondX = polygon[2], secondY = polygon[3];
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let winding = ConvexDecomposer.winding(prevPrevX, prevPrevY, prevX, prevY, firstX, firstY);
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for (let ii = 0; ii < n; ii++) {
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if (ii == i) continue;
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let otherIndices = convexPolygonsIndices[ii];
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if (otherIndices.length != 3) continue;
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let otherFirstIndex = otherIndices[0];
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let otherSecondIndex = otherIndices[1];
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let otherLastIndex = otherIndices[2];
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let otherPoly = convexPolygons[ii];
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let x3 = otherPoly[otherPoly.length - 2], y3 = otherPoly[otherPoly.length - 1];
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if (otherFirstIndex != firstIndex || otherSecondIndex != lastIndex) continue;
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let winding1 = ConvexDecomposer.winding(prevPrevX, prevPrevY, prevX, prevY, x3, y3);
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let winding2 = ConvexDecomposer.winding(x3, y3, firstX, firstY, secondX, secondY);
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if (winding1 == winding && winding2 == winding) {
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otherPoly.length = 0;
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otherIndices.length = 0;
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polygon.push(x3);
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polygon.push(y3);
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polygonIndices.push(otherLastIndex);
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prevPrevX = prevX;
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prevPrevY = prevY;
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prevX = x3;
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prevY = y3;
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ii = 0;
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}
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}
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}
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// Remove empty polygons that resulted from the merge step above.
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for (let i = convexPolygons.length - 1; i >= 0; i--) {
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polygon = convexPolygons[i];
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if (polygon.length == 0) {
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convexPolygons.splice(i, 1);
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this.polygonPool.free(polygon);
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}
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}
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return convexPolygons;
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}
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private static isConcave (index: number, vertexCount: number, vertices: ArrayLike<number>, indices: ArrayLike<number>): boolean {
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let previous = indices[(vertexCount + index - 1) % vertexCount] << 1;
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let current = indices[index] << 1;
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let next = indices[(index + 1) % vertexCount] << 1;
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return !this.positiveArea(vertices[previous], vertices[previous + 1], vertices[current], vertices[current + 1], vertices[next],
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vertices[next + 1]);
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}
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private static positiveArea (p1x: number, p1y: number, p2x: number, p2y: number, p3x: number, p3y: number): boolean {
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return p1x * (p3y - p2y) + p2x * (p1y - p3y) + p3x * (p2y - p1y) >= 0;
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}
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private static winding (p1x: number, p1y: number, p2x: number, p2y: number, p3x: number, p3y: number): number {
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let px = p2x - p1x, py = p2y - p1y;
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return p3x * py - p3y * px + px * p1y - p1x * py >= 0 ? 1 : -1;
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}
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}
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}
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@ -196,6 +196,16 @@ module spine {
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}
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}
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static newShortArray (size: number): ArrayLike<number> {
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if (Utils.SUPPORTS_TYPED_ARRAYS) {
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return new Int16Array(size)
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} else {
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let array = new Array<number>(size);
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for (let i = 0; i < array.length; i++) array[i] = 0;
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return array;
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}
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}
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static toFloatArray (array: Array<number>) {
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return Utils.SUPPORTS_TYPED_ARRAYS ? new Float32Array(array) : array;
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}
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