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lines changed Original file line number Diff line number Diff line change 151
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* > transposed A if A^* seems to be better with respect to convergence.
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* > If the matrix is not square, JOBT is ignored.
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* > The decision is based on two values of entropy over the adjoint
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- * > orbit of A^* * A. See the descriptions of WORK (6) and WORK (7).
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+ * > orbit of A^* * A. See the descriptions of RWORK (6) and RWORK (7).
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* > = 'T': transpose if entropy test indicates possibly faster
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* > convergence of Jacobi process if A^* is taken as input. If A is
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* > replaced with A^*, then the row pivoting is included automatically.
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* > \verbatim
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* > SVA is REAL array, dimension (N)
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* > On exit,
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- * > - For WORK (1)/WORK (2) = ONE: The singular values of A. During the
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- * > computation SVA contains Euclidean column norms of the
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+ * > - For RWORK (1)/RWORK (2) = ONE: The singular values of A. During
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+ * > the computation SVA contains Euclidean column norms of the
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* > iterated matrices in the array A.
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- * > - For WORK (1) .NE. WORK (2): The singular values of A are
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- * > (WORK (1)/WORK (2)) * SVA(1:N). This factored form is used if
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+ * > - For RWORK (1) .NE. RWORK (2): The singular values of A are
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+ * > (RWORK (1)/RWORK (2)) * SVA(1:N). This factored form is used if
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* > sigma_max(A) overflows or if small singular values have been
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* > saved from underflow by scaling the input matrix A.
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* > - If JOBR='R' then some of the singular values may be returned
Original file line number Diff line number Diff line change 151
151
* > transposed A if A^* seems to be better with respect to convergence.
152
152
* > If the matrix is not square, JOBT is ignored.
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153
* > The decision is based on two values of entropy over the adjoint
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- * > orbit of A^* * A. See the descriptions of WORK (6) and WORK (7).
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+ * > orbit of A^* * A. See the descriptions of RWORK (6) and RWORK (7).
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* > = 'T': transpose if entropy test indicates possibly faster
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* > convergence of Jacobi process if A^* is taken as input. If A is
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* > replaced with A^*, then the row pivoting is included automatically.
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* > \verbatim
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* > SVA is DOUBLE PRECISION array, dimension (N)
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* > On exit,
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- * > - For WORK (1)/WORK (2) = ONE: The singular values of A. During the
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- * > computation SVA contains Euclidean column norms of the
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+ * > - For RWORK (1)/RWORK (2) = ONE: The singular values of A. During
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+ * > the computation SVA contains Euclidean column norms of the
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* > iterated matrices in the array A.
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- * > - For WORK (1) .NE. WORK (2): The singular values of A are
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- * > (WORK (1)/WORK (2)) * SVA(1:N). This factored form is used if
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+ * > - For RWORK (1) .NE. RWORK (2): The singular values of A are
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+ * > (RWORK (1)/RWORK (2)) * SVA(1:N). This factored form is used if
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* > sigma_max(A) overflows or if small singular values have been
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* > saved from underflow by scaling the input matrix A.
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* > - If JOBR='R' then some of the singular values may be returned
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