SLALN2 solves a system of the form  (ca A - w D ) X = s B
 or (ca A**T - w D) X = s B   with possible scaling ("s") and
 perturbation of A.  (A**T means A-transpose.)

 A is an NA x NA real matrix, ca is a real scalar, D is an NA x NA
 real diagonal matrix, w is a real or complex value, and X and B are
 NA x 1 matrices -- real if w is real, complex if w is complex.  NA
 may be 1 or 2.

 If w is complex, X and B are represented as NA x 2 matrices,
 the first column of each being the real part and the second
 being the imaginary part.

 "s" is a scaling factor (.LE. 1), computed by SLALN2, which is
 so chosen that X can be computed without overflow.  X is further
 scaled if necessary to assure that norm(ca A - w D)*norm(X) is less
 than overflow.

 If both singular values of (ca A - w D) are less than SMIN,
 SMIN*identity will be used instead of (ca A - w D).  If only one
 singular value is less than SMIN, one element of (ca A - w D) will be
 perturbed enough to make the smallest singular value roughly SMIN.
 If both singular values are at least SMIN, (ca A - w D) will not be
 perturbed.  In any case, the perturbation will be at most some small
 multiple of max( SMIN, ulp*norm(ca A - w D) ).  The singular values
 are computed by infinity-norm approximations, and thus will only be
 correct to a factor of 2 or so.

 Note: all input quantities are assumed to be smaller than overflow
 by a reasonable factor.  (See BIGNUM.)

          LTRANS is LOGICAL
          =.TRUE.:  A-transpose will be used.
          =.FALSE.: A will be used (not transposed.)

          NA is INTEGER
          The size of the matrix A.  It may (only) be 1 or 2.

          NW is INTEGER
          1 if "w" is real, 2 if "w" is complex.  It may only be 1
          or 2.

          SMIN is REAL
          The desired lower bound on the singular values of A.  This
          should be a safe distance away from underflow or overflow,
          say, between (underflow/machine precision) and  (machine
          precision * overflow ).  (See BIGNUM and ULP.)

          CA is REAL
          The coefficient c, which A is multiplied by.

          A is REAL array, dimension (LDA,NA)
          The NA x NA matrix A.

          LDA is INTEGER
          The leading dimension of A.  It must be at least NA.

          D1 is REAL
          The 1,1 element in the diagonal matrix D.

          D2 is REAL
          The 2,2 element in the diagonal matrix D.  Not used if NW=1.

          B is REAL array, dimension (LDB,NW)
          The NA x NW matrix B (right-hand side).  If NW=2 ("w" is
          complex), column 1 contains the real part of B and column 2
          contains the imaginary part.

          LDB is INTEGER
          The leading dimension of B.  It must be at least NA.

          WR is REAL
          The real part of the scalar "w".

          WI is REAL
          The imaginary part of the scalar "w".  Not used if NW=1.

          X is REAL array, dimension (LDX,NW)
          The NA x NW matrix X (unknowns), as computed by SLALN2.
          If NW=2 ("w" is complex), on exit, column 1 will contain
          the real part of X and column 2 will contain the imaginary
          part.

          LDX is INTEGER
          The leading dimension of X.  It must be at least NA.

          SCALE is REAL
          The scale factor that B must be multiplied by to insure
          that overflow does not occur when computing X.  Thus,
          (ca A - w D) X  will be SCALE*B, not B (ignoring
          perturbations of A.)  It will be at most 1.

          XNORM is REAL
          The infinity-norm of X, when X is regarded as an NA x NW
          real matrix.

          INFO is INTEGER
          An error flag.  It will be set to zero if no error occurs,
          a negative number if an argument is in error, or a positive
          number if  ca A - w D  had to be perturbed.
          The possible values are:
          = 0: No error occurred, and (ca A - w D) did not have to be
                 perturbed.
          = 1: (ca A - w D) had to be perturbed to make its smallest
               (or only) singular value greater than SMIN.
          NOTE: In the interests of speed, this routine does not
                check the inputs for errors.