/external/tensorflow/tensorflow/python/kernel_tests/ |
D | matrix_square_root_op_test.py | 52 def _makeBatch(self, matrix1, matrix2): argument 55 np.expand_dims(matrix2, 0)]) 59 def _testMatrices(self, matrix1, matrix2): argument 62 self._verifySquareRootReal(matrix2) 63 self._verifySquareRootReal(self._makeBatch(matrix1, matrix2)) 65 matrix2 = matrix2.astype(np.complex64) 67 matrix2 += 1j * matrix2 69 self._verifySquareRootComplex(matrix2) 70 self._verifySquareRootComplex(self._makeBatch(matrix1, matrix2)) 74 matrix2 = np.array([[3., -1.], [-1., 3.]]) [all …]
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D | matrix_inverse_op_test.py | 61 def _makeBatch(self, matrix1, matrix2): argument 64 np.expand_dims(matrix2, 0)]) 71 matrix2 = np.array([[1., 3.], [3., 5.]]) 73 self._verifyInverseReal(matrix2) 75 self._verifyInverseReal(self._makeBatch(matrix1, matrix2)) 78 matrix2 = matrix2.astype(np.complex64) 79 matrix2 += 1j * matrix2 81 self._verifyInverseComplex(matrix2) 83 self._verifyInverseComplex(self._makeBatch(matrix1, matrix2)) 88 matrix2 = np.array([[3., -1.], [-1., 3.]]) [all …]
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D | matrix_exponential_op_test.py | 76 def _makeBatch(self, matrix1, matrix2): argument 79 np.expand_dims(matrix2, 0)]) 86 matrix2 = np.array([[1., 3.], [3., 5.]]) 88 self._verifyExponentialReal(matrix2) 90 self._verifyExponentialReal(self._makeBatch(matrix1, matrix2)) 95 matrix2 = np.array([[1., 3.], [3., 5.]]) 98 matrix2 = matrix2.astype(np.complex64) 99 matrix2 += 1j * matrix2 101 self._verifyExponentialComplex(matrix2) 103 self._verifyExponentialComplex(self._makeBatch(matrix1, matrix2)) [all …]
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D | matrix_logarithm_op_test.py | 54 def _makeBatch(self, matrix1, matrix2): argument 57 np.expand_dims(matrix2, 0)]) 65 matrix2 = np.array([[1., 3.], [3., 5.]]) 68 matrix2 = matrix2.astype(np.complex64) 69 matrix2 += 1j * matrix2 71 self._verifyLogarithmComplex(matrix2) 73 self._verifyLogarithmComplex(self._makeBatch(matrix1, matrix2)) 79 matrix2 = np.array([[3., -1.], [-1., 3.]]) 82 matrix2 = matrix2.astype(np.complex64) 83 matrix2 += 1j * matrix2 [all …]
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D | cholesky_op_test.py | 188 matrix2 = stateless_random_ops.stateless_random_normal(matrix_shape, seed) 190 matrix2 = math_ops.matmul(matrix2, matrix2, adjoint_a=True) 192 c2 = linalg_ops.cholesky(matrix2)
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D | self_adjoint_eig_op_test.py | 61 matrix2 = random_ops.random_normal([5, 5], seed=42) 64 e2, v2 = linalg_ops.self_adjoint_eig(matrix2) 68 e2 = linalg_ops.self_adjoint_eigvals(matrix2)
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D | eig_op_test.py | 61 matrix2 = random_ops.random_normal([5, 5], seed=42) 64 e2, v2 = linalg_ops.eig(matrix2) 68 e2 = linalg_ops.eigvals(matrix2)
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D | qr_op_test.py | 71 matrix2 = stateless_random_ops.stateless_random_normal( 73 self.assertAllEqual(matrix1, matrix2) 75 q2, r2 = linalg_ops.qr(matrix2, full_matrices=full_matrices_)
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D | lu_op_test.py | 228 matrix2 = stateless_random_ops.stateless_random_normal( 230 self.assertAllEqual(matrix1, matrix2) 232 lu2, p2 = linalg_ops.lu(matrix2)
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D | svd_op_test.py | 71 matrix2 = stateless_random_ops.stateless_random_normal(shape, seed) 72 self.assertAllEqual(matrix1, matrix2) 77 matrix2, compute_uv=compute_uv_, full_matrices=full_matrices_) 83 matrix2, compute_uv=compute_uv_, full_matrices=full_matrices_)
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D | determinant_op_test.py | 159 matrix2 = random_ops.random_normal([5, 5], seed=42) 161 det2 = linalg_ops.matrix_determinant(matrix2)
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D | matrix_triangular_solve_op_test.py | 148 matrix2 = np.array([[[1., 0.], [3., 4.]], [[2., 0.], [1., 6.3]]]) 152 self._verifySolveAllWaysReal(matrix2, rhs)
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/external/robolectric-shadows/robolectric/src/test/java/org/robolectric/shadows/ |
D | ShadowMatrixTest.java | 88 final Matrix matrix2 = new Matrix(); in set_shouldOverrideValues() local 89 matrix2.setScale(3, 4); in set_shouldOverrideValues() 90 matrix2.set(matrix1); in set_shouldOverrideValues() 92 final ShadowMatrix shadow = shadowOf(matrix2); in set_shouldOverrideValues() 101 final Matrix matrix2 = new Matrix(); in set_whenNull_shouldReset() local 102 matrix2.set(matrix1); in set_whenNull_shouldReset() 103 matrix2.set(null); in set_whenNull_shouldReset() 105 final ShadowMatrix shadow = shadowOf(matrix2); in set_whenNull_shouldReset() 184 final Matrix matrix2 = new Matrix(); in testSet() local 185 matrix2.set(matrix1); in testSet() [all …]
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D | ShadowOpenGLMatrixTest.java | 342 float[] matrix2 = new float[]{ in testMultiplyMM() local 356 Matrix.multiplyMM(output, 0, matrix1, 0, matrix2, 0); in testMultiplyMM()
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/external/tensorflow/tensorflow/python/kernel_tests/linalg/ |
D | linear_operator_adjoint_test.py | 123 matrix2 = np.random.randn(4, 4) 125 full_matrix2 = linalg.LinearOperatorFullMatrix(matrix2) 128 np.matmul(matrix1, matrix2.T), 133 np.matmul(matrix1.T, matrix2), 138 np.matmul(matrix1.T, matrix2.T), 145 matrix2 = np.random.randn(4, 4) + 1j * np.random.randn(4, 4) 147 full_matrix2 = linalg.LinearOperatorFullMatrix(matrix2) 150 np.matmul(matrix1, matrix2.conj().T), 155 np.matmul(matrix1.conj().T, matrix2), 160 np.matmul(matrix1.conj().T, matrix2.conj().T), [all …]
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D | linear_operator_test.py | 302 matrix2 = array_ops.placeholder_with_default( 305 matrix2, 332 matrix2 = array_ops.placeholder_with_default( 338 operator2 = LinearOperatorMatmulSolve(matrix2, is_square=False)
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/external/tensorflow/tensorflow/compiler/tests/ |
D | matrix_inverse_op_test.py | 55 def _makeBatch(self, matrix1, matrix2): argument 58 np.expand_dims(matrix2, 0)]) 65 matrix2 = np.array([[1., 3.], [3., 5.]]) 67 self._verifyInverseReal(matrix2) 69 self._verifyInverseReal(self._makeBatch(matrix1, matrix2)) 74 matrix2 = np.array([[3., -1.], [-1., 3.]]) 76 self._verifyInverseReal(matrix2) 78 self._verifyInverseReal(self._makeBatch(matrix1, matrix2))
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/external/eigen/demos/mix_eigen_and_c/ |
D | example.c | 15 struct C_MatrixXd *matrix1, *matrix2, *result; in demo_MatrixXd() local 25 matrix2 = MatrixXd_new(3, 3); in demo_MatrixXd() 26 MatrixXd_multiply(matrix1, matrix1, matrix2); in demo_MatrixXd() 28 MatrixXd_print(matrix2); in demo_MatrixXd() 31 MatrixXd_delete(matrix2); in demo_MatrixXd()
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/external/skia/docs/examples/ |
D | Matrix_preConcat.cpp | 7 SkMatrix matrix, matrix2; in draw() local 11 matrix2.setPolyToPoly(perspect, bitmapBounds, 4); in draw() 12 matrix.preConcat(matrix2); in draw()
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D | Matrix_setConcat.cpp | 7 SkMatrix matrix, matrix2; in draw() local 11 matrix2.setPolyToPoly(perspect, bitmapBounds, 4); in draw() 12 matrix.setConcat(matrix, matrix2); in draw()
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D | Matrix_Concat.cpp | 7 SkMatrix matrix, matrix2; in draw() local 11 matrix2.setPolyToPoly(perspect, bitmapBounds, 4); in draw() 12 SkMatrix concat = SkMatrix::Concat(matrix, matrix2); in draw()
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/external/libchrome/ui/gfx/geometry/ |
D | matrix3_unittest.cc | 168 Matrix3F matrix2 = Matrix3F::Zeros(); in TEST() local 169 matrix2.set(-1, -2, -3, -4, -5, -6, -7, -8, -9); in TEST() 170 EXPECT_EQ(matrix1 + matrix2, Matrix3F::Zeros()); in TEST() 172 EXPECT_EQ(Matrix3F::Zeros() - matrix1, matrix2); in TEST() 176 EXPECT_EQ(matrix1 - matrix2, result); in TEST() 178 EXPECT_EQ(matrix2 - matrix1, result); in TEST()
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/external/eigen/doc/ |
D | TopicLazyEvaluation.dox | 27 \code matrix1 = matrix2 + matrix3; \endcode 31 \code matrix1 = (matrix2 + matrix3).eval(); \endcode 35 \code matrix1 = -matrix2 + matrix3 + 5 * matrix4; \endcode 47 \code matrix1.noalias() = matrix2 * matrix2; \endcode 49 Here, since we know that matrix2 is not the same matrix as matrix1, we know that lazy evaluation is… 53 \code matrix1 = matrix2 + matrix3 * matrix4; \endcode 59 \code matrix1 = matrix2 * (matrix3 + matrix4); \endcode
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/external/pdfium/core/fxge/skia/ |
D | fx_skia_device_embeddertest.cpp | 57 CFX_Matrix matrix2; in CommonTest() local 58 matrix2.Translate(1, 0); in CommonTest() 88 driver->DrawPath(&path2, &matrix2, &graphState, 0xFF112233, 0, in CommonTest() 91 driver->DrawDeviceText(SK_ARRAY_COUNT(charPos), charPos, &font, matrix2, in CommonTest()
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/external/llvm-project/flang/test/Semantics/ |
D | final02.f90 | 56 type(t2) :: matrix2(2,2) local
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