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Side by Side Diff: tests/PathOpsCubicQuadIntersectionTest.cpp

Issue 1037573004: cumulative pathops patch (Closed) Base URL: https://skia.googlesource.com/skia.git@master
Patch Set: fix pathopsinverse gm Created 5 years, 8 months ago
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1 /* 1 /*
2 * Copyright 2013 Google Inc. 2 * Copyright 2013 Google Inc.
3 * 3 *
4 * Use of this source code is governed by a BSD-style license that can be 4 * Use of this source code is governed by a BSD-style license that can be
5 * found in the LICENSE file. 5 * found in the LICENSE file.
6 */ 6 */
7 #include "PathOpsTestCommon.h" 7 #include "PathOpsTestCommon.h"
8 #include "SkIntersections.h" 8 #include "SkIntersections.h"
9 #include "SkPathOpsCubic.h" 9 #include "SkPathOpsCubic.h"
10 #include "SkPathOpsQuad.h" 10 #include "SkPathOpsQuad.h"
11 #include "SkRandom.h" 11 #include "SkRandom.h"
12 #include "SkReduceOrder.h" 12 #include "SkReduceOrder.h"
13 #include "Test.h" 13 #include "Test.h"
14 14
15 static struct quadCubic { 15 static struct quadCubic {
16 SkDCubic cubic; 16 SkDCubic cubic;
17 SkDQuad quad; 17 SkDQuad quad;
18 int answerCount;
19 SkDPoint answers[2];
20 } quadCubicTests[] = { 18 } quadCubicTests[] = {
21 #if 0 // FIXME : this should not fail (root problem behind skpcarrot_is24 )
22 {{{{1020.08099,672.161987}, {1020.08002,630.73999}, {986.502014,597.161987}, {945.080994,597.161987}}}, 19 {{{{1020.08099,672.161987}, {1020.08002,630.73999}, {986.502014,597.161987}, {945.080994,597.161987}}},
23 {{{1020,672}, {1020,640.93396}, {998.03302,618.96698}}}, 1, 20 {{{1020,672}, {1020,640.93396}, {998.03302,618.96698}}}},
24 {{1019.421, 662.449}}},
25 #endif
26 21
27 {{{{778, 14089}, {778, 14091.208984375}, {776.20916748046875, 14093}, {774, 14093}}}, 22 {{{{778, 14089}, {778, 14091.208984375}, {776.20916748046875, 14093}, {774, 14093}}},
28 {{{778, 14089}, {777.99957275390625, 14090.65625}, {776.82843017578125, 140 91.828125}}}, 2, 23 {{{778, 14089}, {777.99957275390625, 14090.65625}, {776.82843017578125, 140 91.828125}}}},
29 {{778, 14089}, {776.82855609581270,14091.828250841330}}},
30 24
31 {{{{1110, 817}, {1110.55225f, 817}, {1111, 817.447693f}, {1111, 818}}}, 25 {{{{1110, 817}, {1110.55225f, 817}, {1111, 817.447693f}, {1111, 818}}},
32 {{{1110.70715f, 817.292908f}, {1110.41406f, 817.000122f}, {1110, 817}}}, 2, 26 {{{1110.70715f, 817.292908f}, {1110.41406f, 817.000122f}, {1110, 817}}}},
33 {{1110, 817}, {1110.70715f, 817.292908f}}},
34 27
35 {{{{1110, 817}, {1110.55225f, 817}, {1111, 817.447693f}, {1111, 818}}}, 28 {{{{1110, 817}, {1110.55225f, 817}, {1111, 817.447693f}, {1111, 818}}},
36 {{{1111, 818}, {1110.99988f, 817.585876f}, {1110.70715f, 817.292908f}}}, 2, 29 {{{1111, 818}, {1110.99988f, 817.585876f}, {1110.70715f, 817.292908f}}}},
37 {{1110.70715f, 817.292908f}, {1111, 818}}},
38 30
39 {{{{55, 207}, {52.238574981689453, 207}, {50, 204.76142883300781}, {50, 202} }}, 31 {{{{55, 207}, {52.238574981689453, 207}, {50, 204.76142883300781}, {50, 202} }},
40 {{{55, 207}, {52.929431915283203, 206.99949645996094}, 32 {{{55, 207}, {52.929431915283203, 206.99949645996094},
41 {51.464466094970703, 205.53553771972656}}}, 2, 33 {51.464466094970703, 205.53553771972656}}}},
42 {{55, 207}, {51.464466094970703, 205.53553771972656}}},
43 34
44 {{{{49, 47}, {49, 74.614250183105469}, {26.614250183105469, 97}, {-1, 97}}}, 35 {{{{49, 47}, {49, 74.614250183105469}, {26.614250183105469, 97}, {-1, 97}}},
45 {{{-8.659739592076221e-015, 96.991401672363281}, {20.065492630004883, 96.64 5187377929688}, 36 {{{-8.659739592076221e-015, 96.991401672363281}, {20.065492630004883, 96.64 5187377929688},
46 {34.355339050292969, 82.355339050292969}}}, 2, 37 {34.355339050292969, 82.355339050292969}}}},
47 {{34.355339050292969,82.355339050292969}, {34.28654835573549, 82.424006509 351585}}},
48 38
49 {{{{10,234}, {10,229.58172607421875}, {13.581720352172852,226}, {18,226}}}, 39 {{{{10,234}, {10,229.58172607421875}, {13.581720352172852,226}, {18,226}}},
50 {{{18,226}, {14.686291694641113,226}, {12.342399597167969,228.3424072265625 }}}, 1, 40 {{{18,226}, {14.686291694641113,226}, {12.342399597167969,228.3424072265625 }}}},
51 {{18,226}, {0,0}}},
52 41
53 {{{{10,234}, {10,229.58172607421875}, {13.581720352172852,226}, {18,226}}}, 42 {{{{10,234}, {10,229.58172607421875}, {13.581720352172852,226}, {18,226}}},
54 {{{12.342399597167969,228.3424072265625}, {10,230.68629455566406}, {10,234} }}, 1, 43 {{{12.342399597167969,228.3424072265625}, {10,230.68629455566406}, {10,234} }}},
55 {{10,234}, {0,0}}},
56 }; 44 };
57 45
58 static const int quadCubicTests_count = (int) SK_ARRAY_COUNT(quadCubicTests); 46 static const int quadCubicTests_count = (int) SK_ARRAY_COUNT(quadCubicTests);
59 47
60 static void cubicQuadIntersection(skiatest::Reporter* reporter, int index) { 48 static void cubicQuadIntersection(skiatest::Reporter* reporter, int index) {
61 int iIndex = static_cast<int>(index); 49 int iIndex = static_cast<int>(index);
62 const SkDCubic& cubic = quadCubicTests[index].cubic; 50 const SkDCubic& cubic = quadCubicTests[index].cubic;
63 SkASSERT(ValidCubic(cubic)); 51 SkASSERT(ValidCubic(cubic));
64 const SkDQuad& quad = quadCubicTests[index].quad; 52 const SkDQuad& quad = quadCubicTests[index].quad;
65 SkASSERT(ValidQuad(quad)); 53 SkASSERT(ValidQuad(quad));
66 SkReduceOrder reduce1; 54 SkReduceOrder reduce1;
67 SkReduceOrder reduce2; 55 SkReduceOrder reduce2;
68 int order1 = reduce1.reduce(cubic, SkReduceOrder::kNo_Quadratics); 56 int order1 = reduce1.reduce(cubic, SkReduceOrder::kNo_Quadratics);
69 int order2 = reduce2.reduce(quad); 57 int order2 = reduce2.reduce(quad);
70 if (order1 != 4) { 58 if (order1 != 4) {
71 SkDebugf("[%d] cubic order=%d\n", iIndex, order1); 59 SkDebugf("[%d] cubic order=%d\n", iIndex, order1);
72 REPORTER_ASSERT(reporter, 0); 60 REPORTER_ASSERT(reporter, 0);
73 } 61 }
74 if (order2 != 3) { 62 if (order2 != 3) {
75 SkDebugf("[%d] quad order=%d\n", iIndex, order2); 63 SkDebugf("[%d] quad order=%d\n", iIndex, order2);
76 REPORTER_ASSERT(reporter, 0); 64 REPORTER_ASSERT(reporter, 0);
77 } 65 }
66 SkDCubic quadToCubic = quad.toCubic();
78 SkIntersections i; 67 SkIntersections i;
79 int roots = i.intersect(cubic, quad); 68 int roots = i.intersect(cubic, quadToCubic);
80 SkASSERT(roots == quadCubicTests[index].answerCount);
81 for (int pt = 0; pt < roots; ++pt) { 69 for (int pt = 0; pt < roots; ++pt) {
82 double tt1 = i[0][pt]; 70 double tt1 = i[0][pt];
83 SkDPoint xy1 = cubic.ptAtT(tt1); 71 SkDPoint xy1 = cubic.ptAtT(tt1);
84 double tt2 = i[1][pt]; 72 double tt2 = i[1][pt];
85 SkDPoint xy2 = quad.ptAtT(tt2); 73 SkDPoint xy2 = quad.ptAtT(tt2);
86 if (!xy1.approximatelyEqual(xy2)) { 74 if (!xy1.approximatelyEqual(xy2)) {
87 SkDebugf("%s [%d,%d] x!= t1=%g (%g,%g) t2=%g (%g,%g)\n", 75 SkDebugf("%s [%d,%d] x!= t1=%g (%g,%g) t2=%g (%g,%g)\n",
88 __FUNCTION__, iIndex, pt, tt1, xy1.fX, xy1.fY, tt2, xy2.fX, xy2. fY); 76 __FUNCTION__, iIndex, pt, tt1, xy1.fX, xy1.fY, tt2, xy2.fX, xy2. fY);
89 } 77 }
90 REPORTER_ASSERT(reporter, xy1.approximatelyEqual(xy2)); 78 REPORTER_ASSERT(reporter, xy1.approximatelyEqual(xy2));
91 bool found = false;
92 for (int idx2 = 0; idx2 < quadCubicTests[index].answerCount; ++idx2) {
93 found |= quadCubicTests[index].answers[idx2].approximatelyEqual(xy1) ;
94 }
95 if (!found) {
96 SkDebugf("%s [%d,%d] xy1=(%g,%g) != \n",
97 __FUNCTION__, iIndex, pt, xy1.fX, xy1.fY);
98 }
99 REPORTER_ASSERT(reporter, found);
100 } 79 }
101 reporter->bumpTestCount(); 80 reporter->bumpTestCount();
102 } 81 }
103 82
104 DEF_TEST(PathOpsCubicQuadIntersection, reporter) { 83 DEF_TEST(PathOpsCubicQuadIntersection, reporter) {
105 for (int index = 0; index < quadCubicTests_count; ++index) { 84 for (int index = 0; index < quadCubicTests_count; ++index) {
106 cubicQuadIntersection(reporter, index); 85 cubicQuadIntersection(reporter, index);
107 reporter->bumpTestCount(); 86 reporter->bumpTestCount();
108 } 87 }
109 } 88 }
110 89
111 DEF_TEST(PathOpsCubicQuadIntersectionOneOff, reporter) { 90 DEF_TEST(PathOpsCubicQuadIntersectionOneOff, reporter) {
112 cubicQuadIntersection(reporter, 0); 91 cubicQuadIntersection(reporter, 0);
113 } 92 }
114
115 static bool gPathOpCubicQuadSlopVerbose = false;
116 static const int kCubicToQuadSubdivisionDepth = 8; // slots reserved for cubic t o quads subdivision
117
118 // determine that slop required after quad/quad finds a candidate intersection
119 // use the cross of the tangents plus the distance from 1 or 0 as knobs
120 DEF_TEST(PathOpsCubicQuadSlop, reporter) {
121 // create a random non-selfintersecting cubic
122 // break it into quadratics
123 // offset the quadratic, measuring the slop required to find the intersectio n
124 if (!gPathOpCubicQuadSlopVerbose) { // takes a while to run -- so exclude i t by default
125 return;
126 }
127 int results[101];
128 sk_bzero(results, sizeof(results));
129 double minCross[101];
130 sk_bzero(minCross, sizeof(minCross));
131 double maxCross[101];
132 sk_bzero(maxCross, sizeof(maxCross));
133 double sumCross[101];
134 sk_bzero(sumCross, sizeof(sumCross));
135 int foundOne = 0;
136 int slopCount = 1;
137 SkRandom ran;
138 for (int index = 0; index < 10000000; ++index) {
139 if (index % 1000 == 999) SkDebugf(".");
140 SkDCubic cubic = {{
141 {ran.nextRangeF(-1000, 1000), ran.nextRangeF(-1000, 1000)},
142 {ran.nextRangeF(-1000, 1000), ran.nextRangeF(-1000, 1000)},
143 {ran.nextRangeF(-1000, 1000), ran.nextRangeF(-1000, 1000)},
144 {ran.nextRangeF(-1000, 1000), ran.nextRangeF(-1000, 1000)}
145 }};
146 SkIntersections i;
147 if (i.intersect(cubic)) {
148 continue;
149 }
150 SkSTArray<kCubicToQuadSubdivisionDepth, double, true> ts;
151 cubic.toQuadraticTs(cubic.calcPrecision(), &ts);
152 double tStart = 0;
153 int tsCount = ts.count();
154 for (int i1 = 0; i1 <= tsCount; ++i1) {
155 const double tEnd = i1 < tsCount ? ts[i1] : 1;
156 SkDCubic part = cubic.subDivide(tStart, tEnd);
157 SkDQuad quad = part.toQuad();
158 SkReduceOrder reducer;
159 int order = reducer.reduce(quad);
160 if (order != 3) {
161 continue;
162 }
163 for (int i2 = 0; i2 < 100; ++i2) {
164 SkDPoint endDisplacement = {ran.nextRangeF(-100, 100), ran.nextR angeF(-100, 100)};
165 SkDQuad nearby = {{
166 {quad[0].fX + endDisplacement.fX, quad[0].fY + endDispla cement.fY},
167 {quad[1].fX + ran.nextRangeF(-100, 100), quad[1].fY + ra n.nextRangeF(-100, 100)},
168 {quad[2].fX - endDisplacement.fX, quad[2].fY - endDispla cement.fY}
169 }};
170 order = reducer.reduce(nearby);
171 if (order != 3) {
172 continue;
173 }
174 SkIntersections locals;
175 locals.allowNear(false);
176 locals.intersect(quad, nearby);
177 if (locals.used() != 1) {
178 continue;
179 }
180 // brute force find actual intersection
181 SkDLine cubicLine = {{ {0, 0}, {cubic[0].fX, cubic[0].fY } }};
182 SkIntersections liner;
183 int i3;
184 int found = -1;
185 int foundErr = true;
186 for (i3 = 1; i3 <= 1000; ++i3) {
187 cubicLine[0] = cubicLine[1];
188 cubicLine[1] = cubic.ptAtT(i3 / 1000.);
189 liner.reset();
190 liner.allowNear(false);
191 liner.intersect(nearby, cubicLine);
192 if (liner.used() == 0) {
193 continue;
194 }
195 if (liner.used() > 1) {
196 foundErr = true;
197 break;
198 }
199 if (found > 0) {
200 foundErr = true;
201 break;
202 }
203 foundErr = false;
204 found = i3;
205 }
206 if (foundErr) {
207 continue;
208 }
209 SkDVector dist = liner.pt(0) - locals.pt(0);
210 SkDVector qV = nearby.dxdyAtT(locals[0][0]);
211 double cubicT = (found - 1 + liner[1][0]) / 1000.;
212 SkDVector cV = cubic.dxdyAtT(cubicT);
213 double qxc = qV.crossCheck(cV);
214 double qvLen = qV.length();
215 double cvLen = cV.length();
216 double maxLen = SkTMax(qvLen, cvLen);
217 qxc /= maxLen;
218 double quadT = tStart + (tEnd - tStart) * locals[0][0];
219 double diffT = fabs(cubicT - quadT);
220 int diffIdx = (int) (diffT * 100);
221 results[diffIdx]++;
222 double absQxc = fabs(qxc);
223 if (sumCross[diffIdx] == 0) {
224 minCross[diffIdx] = maxCross[diffIdx] = sumCross[diffIdx] = absQxc;
225 } else {
226 minCross[diffIdx] = SkTMin(minCross[diffIdx], absQxc);
227 maxCross[diffIdx] = SkTMax(maxCross[diffIdx], absQxc);
228 sumCross[diffIdx] += absQxc;
229 }
230 if (diffIdx >= 20) {
231 #if 01
232 SkDebugf("cubic={{{%1.9g,%1.9g}, {%1.9g,%1.9g}, {%1.9g,%1.9g }, {%1.9g,%1.9g}}}"
233 " quad={{{%1.9g,%1.9g}, {%1.9g,%1.9g}, {%1.9g,%1.9g}}}"
234 " {{{%1.9g,%1.9g}, {%1.9g,%1.9g}}}"
235 " qT=%1.9g cT=%1.9g dist=%1.9g cross=%1.9g\n",
236 cubic[0].fX, cubic[0].fY, cubic[1].fX, cubic[1].fY,
237 cubic[2].fX, cubic[2].fY, cubic[3].fX, cubic[3].fY,
238 nearby[0].fX, nearby[0].fY, nearby[1].fX, nearby[1].fY,
239 nearby[2].fX, nearby[2].fY,
240 liner.pt(0).fX, liner.pt(0).fY,
241 locals.pt(0).fX, locals.pt(0).fY, quadT, cubicT, dist.le ngth(), qxc);
242 #else
243 SkDebugf("qT=%1.9g cT=%1.9g dist=%1.9g cross=%1.9g\n",
244 quadT, cubicT, dist.length(), qxc);
245 SkDebugf("<div id=\"slop%d\">\n", ++slopCount);
246 SkDebugf("{{{%1.9g,%1.9g}, {%1.9g,%1.9g}, {%1.9g,%1.9g}, {%1 .9g,%1.9g}}}\n"
247 "{{{%1.9g,%1.9g}, {%1.9g,%1.9g}, {%1.9g,%1.9g}}}\n"
248 "{{{%1.9g,%1.9g}, {%1.9g,%1.9g}}}\n",
249 cubic[0].fX, cubic[0].fY, cubic[1].fX, cubic[1].fY,
250 cubic[2].fX, cubic[2].fY, cubic[3].fX, cubic[3].fY,
251 nearby[0].fX, nearby[0].fY, nearby[1].fX, nearby[1].fY,
252 nearby[2].fX, nearby[2].fY,
253 liner.pt(0).fX, liner.pt(0).fY,
254 locals.pt(0).fX, locals.pt(0).fY);
255 SkDebugf("</div>\n\n");
256 #endif
257 }
258 ++foundOne;
259 }
260 tStart = tEnd;
261 }
262 if (++foundOne >= 100000) {
263 break;
264 }
265 }
266 #if 01
267 SkDebugf("slopCount=%d\n", slopCount);
268 int max = 100;
269 while (results[max] == 0) {
270 --max;
271 }
272 for (int i = 0; i <= max; ++i) {
273 if (i > 0 && i % 10 == 0) {
274 SkDebugf("\n");
275 }
276 SkDebugf("%d ", results[i]);
277 }
278 SkDebugf("min\n");
279 for (int i = 0; i <= max; ++i) {
280 if (i > 0 && i % 10 == 0) {
281 SkDebugf("\n");
282 }
283 SkDebugf("%1.9g ", minCross[i]);
284 }
285 SkDebugf("max\n");
286 for (int i = 0; i <= max; ++i) {
287 if (i > 0 && i % 10 == 0) {
288 SkDebugf("\n");
289 }
290 SkDebugf("%1.9g ", maxCross[i]);
291 }
292 SkDebugf("avg\n");
293 for (int i = 0; i <= max; ++i) {
294 if (i > 0 && i % 10 == 0) {
295 SkDebugf("\n");
296 }
297 SkDebugf("%1.9g ", sumCross[i] / results[i]);
298 }
299 #else
300 for (int i = 1; i < slopCount; ++i) {
301 SkDebugf(" slop%d,\n", i);
302 }
303 #endif
304 SkDebugf("\n");
305 }
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