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Searched refs:invertible (Results 1 – 13 of 13) sorted by relevance

/external/eigen/test/
Dinverse.cpp49 bool invertible; in inverse() local
53 m1.computeInverseAndDetWithCheck(m2, det, invertible); in inverse()
54 VERIFY(invertible); in inverse()
59 m1.computeInverseWithCheck(m2, invertible); in inverse()
60 VERIFY(invertible); in inverse()
66 m3.computeInverseAndDetWithCheck(m4, det, invertible); in inverse()
67 VERIFY( rows==1 ? invertible : !invertible ); in inverse()
69 m3.computeInverseWithCheck(m4, invertible); in inverse()
70 VERIFY( rows==1 ? invertible : !invertible ); in inverse()
/external/eigen/Eigen/src/LU/
DInverse.h55 bool& invertible
60 invertible = abs(determinant) > absDeterminantThreshold;
61 if(invertible) result.coeffRef(0,0) = typename ResultType::Scalar(1) / determinant;
99 bool& invertible
105 invertible = abs(determinant) > absDeterminantThreshold;
106 if(!invertible) return;
169 bool& invertible
179 invertible = abs(determinant) > absDeterminantThreshold;
180 if(!invertible) return;
254 bool& invertible
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/external/eigen/doc/snippets/
DMatrixBase_computeInverseWithCheck.cpp4 bool invertible; variable
5 m.computeInverseWithCheck(inverse,invertible);
6 if(invertible) {
DMatrixBase_computeInverseAndDetWithCheck.cpp4 bool invertible; variable
6 m.computeInverseAndDetWithCheck(inverse,determinant,invertible);
8 if(invertible) {
/external/autotest/frontend/client/src/autotest/tko/
DSeriesSelector.java34 private boolean invertible = false; field in SeriesSelector
196 public void setInvertible(boolean invertible) { in setInvertible() argument
198 s.invert.setEnabled(invertible); in setInvertible()
199 if (!invertible) { in setInvertible()
203 this.invertible = invertible; in setInvertible()
245 nextSeries.invert.setEnabled(invertible); in addSeries()
DMetricsPlotFrontend.java314 boolean invertible = noNormalizeMultiple.getValue() || normalizeFirst.getValue() in checkInvertible()
316 seriesSelector.setInvertible(invertible); in checkInvertible()
/external/skia/bench/
DMatrixBench.cpp211 bool invertible = fMatrix.invert(&inv); in performTest() local
212 SkASSERT(invertible); in performTest()
216 if (invertible) { in performTest()
/external/eigen/unsupported/Eigen/
DMatrixFunctions173 \param[in] M invertible matrix whose logarithm is to be computed.
182 In the real case, the matrix \f$ M \f$ should be invertible and
185 only needs to be invertible.
385 \param[in] M invertible matrix whose square root is to be computed.
392 In the <b>real case</b>, the matrix \f$ M \f$ should be invertible and
414 In the <b>complex case</b>, the matrix \f$ M \f$ should be invertible;
DFFT55 * How Eigen/FFT differs: invertible scaling is performed so IFFT( FFT(x) ) = x.
/external/ceres-solver/docs/source/
Dfaqs.rst93 is the invertible Jacobian of :math:`f` at :math:`x`. Then the
99 :math:`f` at :math:`x`. If the Jacobian matrix is invertible, then
111 bool invertible;
113 lla_to_ecef_jacobian.computeInverseWithCheck(ecef_to_lla_jacobian, invertible);
/external/eigen/Eigen/src/Core/
DMatrixBase.h348 bool& invertible,
354 bool& invertible,
/external/skia/src/core/
DSkMatrix.cpp843 bool invertible = true; in invertNonIdentity() local
873 invertible = false; in invertNonIdentity()
876 return invertible; in invertNonIdentity()
/external/eigen/doc/
DTutorialLinearAlgebra.dox151 is invertible.