Lines Matching full:cubicto
73 path->cubicTo(3.747501373f, 3.88774991f, 3.635501385f, 4.0f, 3.497501373f, 4.0f);
75 path->cubicTo(0.6095013618f, 4.0f, 0.4975013733f, 3.88774991f, 0.4975013733f, 3.75f);
77 path->cubicTo(0.4975013733f, 0.8622499704f, 0.6095013618f, 0.75f, 0.7475013733f,0.75f);
79 path->cubicTo(3.50275135f, 0.75f, 3.5070014f, 0.7527500391f, 3.513001442f, 0.753000021f);
81 path->cubicTo(3.648251295f, 0.5194999576f, 3.575501442f, 0.4999999702f, 3.497501373f, 0.4999999702f);
83 path->cubicTo(0.4715013802f, 0.4999999702f, 0.2475013733f, 0.7239999771f, 0.2475013733f, 1.0f);
85 path->cubicTo(0.2475013733f, 4.026000023f, 0.4715013504f, 4.25f, 0.7475013733f, 4.25f);
87 path->cubicTo(3.773501396f, 4.25f, 3.997501373f, 4.026000023f, 3.997501373f, 3.75f);
95 path->cubicTo(3.648251295f, 0.5194999576f, 3.575501442f, 0.4999999702f, 3.497501373f, 0.4999999702f);
125 path->cubicTo(p1, p2, p3);
290 path.cubicTo(-2.35893e+08f, -4.21044e+08f,
310 path.cubicTo(pts[1], pts[2], pts[3]);
371 path.cubicTo(5.16324e+06f, -186882, 8.15247e+06f, -295092, 1.1957e+07f, -432813);
372 path.cubicTo(1.95659e+07f, -708257, 3.04359e+07f, -1.10175e+06f, 4.34798e+07f, -1.57394e+06f);
373 path.cubicTo(6.95677e+07f, -2.51831e+06f, 1.04352e+08f, -3.77748e+06f, 1.39135e+08f, -5.03666e+06f);
374 path.cubicTo(1.73919e+08f, -6.29583e+06f, 2.08703e+08f, -7.555e+06f, 2.34791e+08f, -8.49938e+06f);
375 path.cubicTo(2.47835e+08f, -8.97157e+06f, 2.58705e+08f, -9.36506e+06f, 2.66314e+08f, -9.6405e+06f);
376 path.cubicTo(2.70118e+08f, -9.77823e+06f, 2.73108e+08f, -9.88644e+06f, 2.75146e+08f, -9.96022e+06f);
377 path.cubicTo(2.76165e+08f, -9.99711e+06f, 2.76946e+08f, -1.00254e+07f, 2.77473e+08f, -1.00444e+07f);
380 path.cubicTo(2.78271e+08f, -1.00733e+07f, 2.08703e+08f, -7.555e+06f, 135.238f, 23.3517f);
381 path.cubicTo(131.191f, 23.4981f, 125.995f, 23.7976f, 123.631f, 24.0206f);
382 path.cubicTo(121.267f, 24.2436f, 122.631f, 24.3056f, 126.677f, 24.1591f);
383 path.cubicTo(2.08703e+08f, -7.555e+06f, 2.78271e+08f, -1.00733e+07f, 2.78271e+08f, -1.00733e+07f);
386 path.cubicTo(2.76946e+08f, -1.00254e+07f, 2.76165e+08f, -9.99711e+06f, 2.75146e+08f, -9.96022e+06f);
387 path.cubicTo(2.73108e+08f, -9.88644e+06f, 2.70118e+08f, -9.77823e+06f, 2.66314e+08f, -9.6405e+06f);
388 path.cubicTo(2.58705e+08f, -9.36506e+06f, 2.47835e+08f, -8.97157e+06f, 2.34791e+08f, -8.49938e+06f);
389 path.cubicTo(2.08703e+08f, -7.555e+06f, 1.73919e+08f, -6.29583e+06f, 1.39135e+08f, -5.03666e+06f);
390 path.cubicTo(1.04352e+08f, -3.77749e+06f, 6.95677e+07f, -2.51831e+06f, 4.34798e+07f, -1.57394e+06f);
391 path.cubicTo(3.04359e+07f, -1.10175e+06f, 1.95659e+07f, -708258, 1.1957e+07f, -432814);
392 path.cubicTo(8.15248e+06f, -295092, 5.16324e+06f, -186883, 3.12513e+06f, -113103);
397 path.cubicTo(22.5186f, 24.5432f, 18.8134f, 24.6337f, 14.1287f, 24.8697f);
398 path.cubicTo(9.4439f, 25.1057f, 5.55359f, 25.3978f, 5.43941f, 25.5223f);
404 path.cubicTo(2.08703e+08f, -7.555e+06f, 2.78271e+08f, -1.00733e+07f, 2.78271e+08f, -1.00733e+07f);
508 path.cubicTo(0, 0, 0, 0, 0, 0);
537 path->cubicTo(10.7082f, -116.596f, 262.057f, 45.6468f, 294.694f, 1.96237f);
549 path->cubicTo(10.7082f, -116.596f, 262.057f, 45.6468f, 294.694f, 1.96237f);
551 path->cubicTo(30.531f, 10.0005f, 1502.47f, 13.2804f, 84.3088f, 9.99601f);
624 path.cubicTo(pts[1], pts[2], pts[3]);
1061 path.cubicTo(pts[1], pts[2], pts[3]);
1151 quad.cubicTo(SK_Scalar1, SK_Scalar1, 10 * SK_Scalar1,
1352 badFirstVector.cubicTo(501.087677f, 319.610321f, 449.271606f, 258.078674f, 395.084564f, 198.711182f);
1353 badFirstVector.cubicTo(358.967072f, 159.140717f, 321.910553f, 120.650436f, 298.442322f, 101.955399f);
1355 badFirstVector.cubicTo(325.283844f, 116.945084f, 362.615204f, 155.720825f, 398.777557f, 195.340454f);
1356 badFirstVector.cubicTo
1487 case 4: path.cubicTo(nonFinitePts[i], finitePts[f], finitePts[f]); break;
1488 case 5: path.cubicTo(finitePts[f], nonFinitePts[i], finitePts[f]); break;
1489 case 6: path.cubicTo(finitePts[f], finitePts[f], nonFinitePts[i]); break;
1490 case 7: path.cubicTo(nonFinitePts[i], nonFinitePts[i], finitePts[f]); break;
1491 case 8: path.cubicTo(nonFinitePts[i], finitePts[f], nonFinitePts[i]); break;
1492 case 9: path.cubicTo(finitePts[f], nonFinitePts[i], nonFinitePts[i]); break;
1493 case 10: path.cubicTo(nonFinitePts[i], nonFinitePts[i], nonFinitePts[i]); break;
1494 case 11: path.cubicTo(nonFinitePts[i], finitePts[f], finitePts[g]); break;
1511 case 5: path.cubicTo(finitePts[f], finitePts[f], finitePts[f]); break;
1512 case 6: path.cubicTo(finitePts[f], finitePts[f], finitePts[g]); break;
1513 case 7: path.cubicTo(finitePts[f], finitePts[g], finitePts[f]); break;
1514 case 8: path.cubicTo(finitePts[f], finitePts[g], finitePts[g]); break;
1515 case 9: path.cubicTo(finitePts[g], finitePts[f], finitePts[f]); break;
1516 case 10: path.cubicTo(finitePts[g], finitePts[f], finitePts[g]); break;
1692 path.cubicTo(kBaseRect.fLeft + kRRRadii[0] / 2, kBaseRect.fTop,
1971 path1.cubicTo(1, .5f, 1, .5f, 1, .5f);
2162 path1.cubicTo(1, .5f, 1, .5f, 1, .5f);
2240 p.cubicTo(pts[4], pts[5], pts[6]);
2296 p.cubicTo(pts[4], pts[5], pts[6]);
2469 p.cubicTo(100, 100, 200, 200, 300, 300);
2477 p.cubicTo(100, 100, 200, 200, 300, 300);
2632 p.cubicTo(0, 0, 0, 0, 0, 0);
2818 p.cubicTo(expectedPts[numPoints], expectedPts[numPoints + 1],
3429 q.cubicTo(5, 6, 7, 8, 7, 5);
3667 p.cubicTo(pts[i + 1].fX, pts[i + 1].fY, pts[i + 2].fX, pts[i + 2].fY, pts[i + 3].fX, pts[i + 3].fY);
3668 p.cubicTo(pts[i + 4].fX, pts[i + 4].fY, pts[i + 5].fX, pts[i + 5].fY, pts[i + 6].fX, pts[i + 6].fY);
3811 p.cubicTo(3, 4, 5, 6, 7, 8);
3813 "path.cubicTo(3, 4, 5, 6, 7, 8);\n");
3855 q.cubicTo(5, 6, 7, 8, 7, 5);
