!>
!> SGET31 tests SLALN2, a routine for solving
!>
!>    (ca A - w D)X = sB
!>
!> where A is an NA by NA matrix (NA=1 or 2 only), w is a real (NW=1) or
!> complex (NW=2) constant, ca is a real constant, D is an NA by NA real
!> diagonal matrix, and B is an NA by NW matrix (when NW=2 the second
!> column of B contains the imaginary part of the solution).  The code
!> returns X and s, where s is a scale factor, less than or equal to 1,
!> which is chosen to avoid overflow in X.
!>
!> If any singular values of ca A-w D are less than another input
!> parameter SMIN, they are perturbed up to SMIN.
!>
!> The test condition is that the scaled residual
!>
!>     norm( (ca A-w D)*X - s*B ) /
!>           ( max( ulp*norm(ca A-w D), SMIN )*norm(X) )
!>
!> should be on the order of 1.  Here, ulp is the machine precision.
!> Also, it is verified that SCALE is less than or equal to 1, and that
!> XNORM = infinity-norm(X).
!> 

RMAX

!>          RMAX is REAL
!>          Value of the largest test ratio.
!> 

LMAX

!>          LMAX is INTEGER
!>          Example number where largest test ratio achieved.
!> 

NINFO

!>          NINFO is INTEGER array, dimension (2)
!>          NINFO(1) = number of examples with INFO less than 0
!>          NINFO(2) = number of examples with INFO greater than 0
!> 

KNT

!>          KNT is INTEGER
!>          Total number of examples tested.
!> 

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