Searched defs:fT (Results 1 - 6 of 6) sorted by relevance
/external/skia/src/pathops/ |
H A D | SkOpEdgeBuilder.cpp | 275 double fT[2]; member in struct:Splitsville 285 split->fT[0] = index ? splitT[index - 1] : 0; 286 split->fT[1] = index < breaks ? splitT[index] : 1; 287 SkDCubic part = SkDCubic::SubDivide(pointsPtr, split->fT[0], split->fT[1]); 306 split->fT[0] = splits[prior].fT[0]; 313 split->fT[1] = splits[next].fT[1]; 316 if (0 == split->fT[ [all...] |
H A D | SkIntersections.h | 27 sk_bzero(fT, sizeof(fT)); 44 TArray operator[](int n) const { return TArray(fT[n]); } 112 return fUsed > 0 && (t == 0 ? fT[0][0] == 0 : fT[0][fUsed - 1] == 1); 117 return fUsed > 0 && (fT[1][0] == t || fT[1][fUsed - 1] == t); 199 fT[(int) swap][tIndex] = t; 225 fT[0][index] = fT[ 313 double fT[2][13]; member in class:SkIntersections [all...] |
H A D | SkOpSpan.h | 121 const SkOpPtT* start1 = s1->fT < e1->fT ? s1 : e1; 122 const SkOpPtT* start2 = s2->fT < e2->fT ? s2 : e2; 123 *sOut = between(s1->fT, start2->fT, e1->fT) ? start2 124 : between(s2->fT, start1->fT, e2->fT) 166 double fT; member in class:SkOpPtT [all...] |
H A D | SkPathOpsWinding.cpp | 87 fT = span->t() * (1 - t) + span->next()->t() * t; 89 fSlope = segment->dSlopeAtT(fT); 90 fPt = segment->ptAtT(fT); 98 double fT; member in struct:SkOpRayHit 134 if (base.fSpan->segment() == this && approximately_equal(base.fT, t)) { 159 && roughly_equal(base.fT, t) 182 newHit->fT = t; 273 hitBase.fT, hitBase.fPt.fX, hitBase.fPt.fY); 285 SkDebugf(" t=%1.9g pt=(%1.9g,%1.9g) slope=(%1.9g,%1.9g)\n", hit->fT, 298 // SkASSERT(!approximately_zero(hit->fT) || !hi [all...] |
/external/swiftshader/third_party/PowerVR_SDK/Tools/ |
H A D | PVRTMisc.cpp | 46 VERTTYPE fN, fD, fT; local 66 fT = VERTTYPEDIV(-fN, fD); 69 pvIntersection->x = pv0->x + VERTTYPEMUL(fT, vD.x); 70 pvIntersection->y = pv0->y + VERTTYPEMUL(fT, vD.y); 71 pvIntersection->z = pv0->z + VERTTYPEMUL(fT, vD.z);
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/external/eigen/unsupported/Eigen/src/MatrixFunctions/ |
H A D | MatrixFunction.h | 244 * each diagonal block is computed by \p atomic. The off-diagonal parts of \p fT are set to zero. 247 void matrix_function_compute_block_atomic(const MatrixType& T, AtomicType& atomic, const VectorType& blockStart, const VectorType& clusterSize, MatrixType& fT) argument 249 fT.setZero(T.rows(), T.cols()); 251 fT.block(blockStart(i), blockStart(i), clusterSize(i), clusterSize(i)) 324 * This routine completes the computation of \p fT, denoting a matrix function applied to the triangular 325 * matrix \p T. It assumes that the block diagonal part of \p fT has already been computed. The part below 329 void matrix_function_compute_above_diagonal(const MatrixType& T, const VectorType& blockStart, const VectorType& clusterSize, MatrixType& fT) argument 344 DynMatrixType C = fT.block(blockStart(i), blockStart(i), clusterSize(i), clusterSize(i)) 347 * fT.block(blockStart(i+k), blockStart(i+k), clusterSize(i+k), clusterSize(i+k)); 349 C += fT 460 MatrixType fT; // matrix function applied to T local [all...] |
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