!>
!> SBDT01 reconstructs a general matrix A from its bidiagonal form
!>    A = Q * B * P**T
!> where Q (m by min(m,n)) and P**T (min(m,n) by n) are orthogonal
!> matrices and B is bidiagonal.
!>
!> The test ratio to test the reduction is
!>    RESID = norm(A - Q * B * P**T) / ( n * norm(A) * EPS )
!> where EPS is the machine precision.
!> 

M

!>          M is INTEGER
!>          The number of rows of the matrices A and Q.
!> 

N

!>          N is INTEGER
!>          The number of columns of the matrices A and P**T.
!> 

KD

!>          KD is INTEGER
!>          If KD = 0, B is diagonal and the array E is not referenced.
!>          If KD = 1, the reduction was performed by xGEBRD; B is upper
!>          bidiagonal if M >= N, and lower bidiagonal if M < N.
!>          If KD = -1, the reduction was performed by xGBBRD; B is
!>          always upper bidiagonal.
!> 

A

!>          A is REAL array, dimension (LDA,N)
!>          The m by n matrix A.
!> 

LDA

!>          LDA is INTEGER
!>          The leading dimension of the array A.  LDA >= max(1,M).
!> 

Q

!>          Q is REAL array, dimension (LDQ,N)
!>          The m by min(m,n) orthogonal matrix Q in the reduction
!>          A = Q * B * P**T.
!> 

LDQ

!>          LDQ is INTEGER
!>          The leading dimension of the array Q.  LDQ >= max(1,M).
!> 

D

!>          D is REAL array, dimension (min(M,N))
!>          The diagonal elements of the bidiagonal matrix B.
!> 

E

!>          E is REAL array, dimension (min(M,N)-1)
!>          The superdiagonal elements of the bidiagonal matrix B if
!>          m >= n, or the subdiagonal elements of B if m < n.
!> 

PT

!>          PT is REAL array, dimension (LDPT,N)
!>          The min(m,n) by n orthogonal matrix P**T in the reduction
!>          A = Q * B * P**T.
!> 

LDPT

!>          LDPT is INTEGER
!>          The leading dimension of the array PT.
!>          LDPT >= max(1,min(M,N)).
!> 

WORK

!>          WORK is REAL array, dimension (M+N)
!> 

RESID

!>          RESID is REAL
!>          The test ratio:
!>          norm(A - Q * B * P**T) / ( n * norm(A) * EPS )
!> 

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