@@ -94,7 +94,7 @@ def mb03vd(n, ilo, ihi, A):
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It is assumed that all matrices A_j, j = 2, ..., p, are
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already upper triangular in rows and columns [:ilo] and
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[ihi:n], and A_1 is upper Hessenberg in rows and columns
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- [:ilo] and [ihi:n], with A_1[ilo-1,ilo] = 0 (unless
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+ [:ilo-1 ] and [ihi:n], with A_1[ilo-1,ilo-2 ] = 0 (unless
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ilo = 1), and A_1[ihi,ihi-1] = 0 (unless ihi = n).
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If this is not the case, ilo and ihi should be set to 1
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and n, respectively.
@@ -115,7 +115,7 @@ def mb03vd(n, ilo, ihi, A):
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with the first column of the array Tau represent the
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orthogonal matrix Q_1 as a product of elementary
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reflectors. See FURTHER COMMENTS.
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- For j > 1, the upper triangle of HQ[:n,_n ,j-1]
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+ For j > 1, the upper triangle of HQ[:n,:n ,j-1]
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contains the upper triangular matrix H_j, and the elements
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below the diagonal, with the j-th column of the array TAU
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represent the orthogonal matrix Q_j as a product of
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