      SUBROUTINE SDRVEV( NSIZES, NN, NTYPES, DOTYPE, ISEED, THRESH,
     $                   NOUNIT, A, LDA, H, WR, WI, WR1, WI1, VL, LDVL,
     $                   VR, LDVR, LRE, LDLRE, RESULT, WORK, NWORK,
     $                   IWORK, INFO )
*
*  -- LAPACK test routine (version 3.0) --
*     Univ. of Tennessee, Univ. of California Berkeley, NAG Ltd.,
*     Courant Institute, Argonne National Lab, and Rice University
*     September 30, 1994
*
*     .. Scalar Arguments ..
      INTEGER            INFO, LDA, LDLRE, LDVL, LDVR, NOUNIT, NSIZES,
     $                   NTYPES, NWORK
      REAL               THRESH
*     ..
*     .. Array Arguments ..
      LOGICAL            DOTYPE( * )
      INTEGER            ISEED( 4 ), IWORK( * ), NN( * )
      REAL               A( LDA, * ), H( LDA, * ), LRE( LDLRE, * ),
     $                   RESULT( 7 ), VL( LDVL, * ), VR( LDVR, * ),
     $                   WI( * ), WI1( * ), WORK( * ), WR( * ), WR1( * )
*     ..
*
*  Purpose
*  =======
*
*     SDRVEV  checks the nonsymmetric eigenvalue problem driver SGEEV.
*
*     When SDRVEV is called, a number of matrix "sizes" ("n's") and a
*     number of matrix "types" are specified.  For each size ("n")
*     and each type of matrix, one matrix will be generated and used
*     to test the nonsymmetric eigenroutines.  For each matrix, 7
*     tests will be performed:
*
*     (1)     | A * VR - VR * W | / ( n |A| ulp )
*
*       Here VR is the matrix of unit right eigenvectors.
*       W is a block diagonal matrix, with a 1x1 block for each
*       real eigenvalue and a 2x2 block for each complex conjugate
*       pair.  If eigenvalues j and j+1 are a complex conjugate pair,
*       so WR(j) = WR(j+1) = wr and WI(j) = - WI(j+1) = wi, then the
*       2 x 2 block corresponding to the pair will be:
*
*               (  wr  wi  )
*               ( -wi  wr  )
*
*       Such a block multiplying an n x 2 matrix  ( ur ui ) on the
*       right will be the same as multiplying  ur + i*ui  by  wr + i*wi.
*
*     (2)     | A**H * VL - VL * W**H | / ( n |A| ulp )
*
*       Here VL is the matrix of unit left eigenvectors, A**H is the
*       conjugate transpose of A, and W is as above.
*
*     (3)     | |VR(i)| - 1 | / ulp and whether largest component real
*
*       VR(i) denotes the i-th column of VR.
*
*     (4)     | |VL(i)| - 1 | / ulp and whether largest component real
*
*       VL(i) denotes the i-th column of VL.
*
*     (5)     W(full) = W(partial)
*
*       W(full) denotes the eigenvalues computed when both VR and VL
*       are also computed, and W(partial) denotes the eigenvalues
*       computed when only W, only W and VR, or only W and VL are
*       computed.
*
*     (6)     VR(full) = VR(partial)
*
*       VR(full) denotes the right eigenvectors computed when both VR
*       and VL are computed, and VR(partial) denotes the result
*       when only VR is computed.
*
*      (7)     VL(full) = VL(partial)
*
*       VL(full) denotes the left eigenvectors computed when both VR
*       and VL are also computed, and VL(partial) denotes the result
*       when only VL is computed.
*
*     The "sizes" are specified by an array NN(1:NSIZES); the value of
*     each element NN(j) specifies one size.
*     The "types" are specified by a logical array DOTYPE( 1:NTYPES );
*     if DOTYPE(j) is .TRUE., then matrix type "j" will be generated.
*     Currently, the list of possible types is:
*
*     (1)  The zero matrix.
*     (2)  The identity matrix.
*     (3)  A (transposed) Jordan block, with 1's on the diagonal.
*
*     (4)  A diagonal matrix with evenly spaced entries
*          1, ..., ULP  and random signs.
*          (ULP = (first number larger than 1) - 1 )
*     (5)  A diagonal matrix with geometrically spaced entries
*          1, ..., ULP  and random signs.
*     (6)  A diagonal matrix with "clustered" entries 1, ULP, ..., ULP
*          and random signs.
*
*     (7)  Same as (4), but multiplied by a constant near
*          the overflow threshold
*     (8)  Same as (4), but multiplied by a constant near
*          the underflow threshold
*
*     (9)  A matrix of the form  U' T U, where U is orthogonal and
*          T has evenly spaced entries 1, ..., ULP with random signs
*          on the diagonal and random O(1) entries in the upper
*          triangle.
*
*     (10) A matrix of the form  U' T U, where U is orthogonal and
*          T has geometrically spaced entries 1, ..., ULP with random
*          signs on the diagonal and random O(1) entries in the upper
*          triangle.
*
*     (11) A matrix of the form  U' T U, where U is orthogonal and
*          T has "clustered" entries 1, ULP,..., ULP with random
*          signs on the diagonal and random O(1) entries in the upper
*          triangle.
*
*     (12) A matrix of the form  U' T U, where U is orthogonal and
*          T has real or complex conjugate paired eigenvalues randomly
*          chosen from ( ULP, 1 ) and random O(1) entries in the upper
*          triangle.
*
*     (13) A matrix of the form  X' T X, where X has condition
*          SQRT( ULP ) and T has evenly spaced entries 1, ..., ULP
*          with random signs on the diagonal and random O(1) entries
*          in the upper triangle.
*
*     (14) A matrix of the form  X' T X, where X has condition
*          SQRT( ULP ) and T has geometrically spaced entries
*          1, ..., ULP with random signs on the diagonal and random
*          O(1) entries in the upper triangle.
*
*     (15) A matrix of the form  X' T X, where X has condition
*          SQRT( ULP ) and T has "clustered" entries 1, ULP,..., ULP
*          with random signs on the diagonal and random O(1) entries
*          in the upper triangle.
*
*     (16) A matrix of the form  X' T X, where X has condition
*          SQRT( ULP ) and T has real or complex conjugate paired
*          eigenvalues randomly chosen from ( ULP, 1 ) and random
*          O(1) entries in the upper triangle.
*
*     (17) Same as (16), but multiplied by a constant
*          near the overflow threshold
*     (18) Same as (16), but multiplied by a constant
*          near the underflow threshold
*
*     (19) Nonsymmetric matrix with random entries chosen from (-1,1).
*          If N is at least 4, all entries in first two rows and last
*          row, and first column and last two columns are zero.
*     (20) Same as (19), but multiplied by a constant
*          near the overflow threshold
*     (21) Same as (19), but multiplied by a constant
*          near the underflow threshold
*
*  Arguments
*  ==========
*
*  NSIZES  (input) INTEGER
*          The number of sizes of matrices to use.  If it is zero,
*          SDRVEV does nothing.  It must be at least zero.
*
*  NN      (input) INTEGER array, dimension (NSIZES)
*          An array containing the sizes to be used for the matrices.
*          Zero values will be skipped.  The values must be at least
*          zero.
*
*  NTYPES  (input) INTEGER
*          The number of elements in DOTYPE.   If it is zero, SDRVEV
*          does nothing.  It must be at least zero.  If it is MAXTYP+1
*          and NSIZES is 1, then an additional type, MAXTYP+1 is
*          defined, which is to use whatever matrix is in A.  This
*          is only useful if DOTYPE(1:MAXTYP) is .FALSE. and
*          DOTYPE(MAXTYP+1) is .TRUE. .
*
*  DOTYPE  (input) LOGICAL array, dimension (NTYPES)
*          If DOTYPE(j) is .TRUE., then for each size in NN a
*          matrix of that size and of type j will be generated.
*          If NTYPES is smaller than the maximum number of types
*          defined (PARAMETER MAXTYP), then types NTYPES+1 through
*          MAXTYP will not be generated.  If NTYPES is larger
*          than MAXTYP, DOTYPE(MAXTYP+1) through DOTYPE(NTYPES)
*          will be ignored.
*
*  ISEED   (input/output) INTEGER array, dimension (4)
*          On entry ISEED specifies the seed of the random number
*          generator. The array elements should be between 0 and 4095;
*          if not they will be reduced mod 4096.  Also, ISEED(4) must
*          be odd.  The random number generator uses a linear
*          congruential sequence limited to small integers, and so
*          should produce machine independent random numbers. The
*          values of ISEED are changed on exit, and can be used in the
*          next call to SDRVEV to continue the same random number
*          sequence.
*
*  THRESH  (input) REAL
*          A test will count as "failed" if the "error", computed as
*          described above, exceeds THRESH.  Note that the error
*          is scaled to be O(1), so THRESH should be a reasonably
*          small multiple of 1, e.g., 10 or 100.  In particular,
*          it should not depend on the precision (single vs. double)
*          or the size of the matrix.  It must be at least zero.
*
*  NOUNIT  (input) INTEGER
*          The FORTRAN unit number for printing out error messages
*          (e.g., if a routine returns INFO not equal to 0.)
*
*  A       (workspace) REAL array, dimension (LDA, max(NN))
*          Used to hold the matrix whose eigenvalues are to be
*          computed.  On exit, A contains the last matrix actually used.
*
*  LDA     (input) INTEGER
*          The leading dimension of A, and H. LDA must be at
*          least 1 and at least max(NN).
*
*  H       (workspace) REAL array, dimension (LDA, max(NN))
*          Another copy of the test matrix A, modified by SGEEV.
*
*  WR      (workspace) REAL array, dimension (max(NN))
*  WI      (workspace) REAL array, dimension (max(NN))
*          The real and imaginary parts of the eigenvalues of A.
*          On exit, WR + WI*i are the eigenvalues of the matrix in A.
*
*  WR1     (workspace) REAL array, dimension (max(NN))
*  WI1     (workspace) REAL array, dimension (max(NN))
*          Like WR, WI, these arrays contain the eigenvalues of A,
*          but those computed when SGEEV only computes a partial
*          eigendecomposition, i.e. not the eigenvalues and left
*          and right eigenvectors.
*
*  VL      (workspace) REAL array, dimension (LDVL, max(NN))
*          VL holds the computed left eigenvectors.
*
*  LDVL    (input) INTEGER
*          Leading dimension of VL. Must be at least max(1,max(NN)).
*
*  VR      (workspace) REAL array, dimension (LDVR, max(NN))
*          VR holds the computed right eigenvectors.
*
*  LDVR    (input) INTEGER
*          Leading dimension of VR. Must be at least max(1,max(NN)).
*
*  LRE     (workspace) REAL array, dimension (LDLRE,max(NN))
*          LRE holds the computed right or left eigenvectors.
*
*  LDLRE   (input) INTEGER
*          Leading dimension of LRE. Must be at least max(1,max(NN)).
*
*  RESULT  (output) REAL array, dimension (7)
*          The values computed by the seven tests described above.
*          The values are currently limited to 1/ulp, to avoid overflow.
*
*  WORK    (workspace) REAL array, dimension (NWORK)
*
*  NWORK   (input) INTEGER
*          The number of entries in WORK.  This must be at least
*          5*NN(j)+2*NN(j)**2 for all j.
*
*  IWORK   (workspace) INTEGER array, dimension (max(NN))
*
*  INFO    (output) INTEGER
*          If 0, then everything ran OK.
*           -1: NSIZES < 0
*           -2: Some NN(j) < 0
*           -3: NTYPES < 0
*           -6: THRESH < 0
*           -9: LDA < 1 or LDA < NMAX, where NMAX is max( NN(j) ).
*          -16: LDVL < 1 or LDVL < NMAX, where NMAX is max( NN(j) ).
*          -18: LDVR < 1 or LDVR < NMAX, where NMAX is max( NN(j) ).
*          -20: LDLRE < 1 or LDLRE < NMAX, where NMAX is max( NN(j) ).
*          -23: NWORK too small.
*          If  SLATMR, SLATMS, SLATME or SGEEV returns an error code,
*              the absolute value of it is returned.
*
*-----------------------------------------------------------------------
*
*     Some Local Variables and Parameters:
*     ---- ----- --------- --- ----------
*
*     ZERO, ONE       Real 0 and 1.
*     MAXTYP          The number of types defined.
*     NMAX            Largest value in NN.
*     NERRS           The number of tests which have exceeded THRESH
*     COND, CONDS,
*     IMODE           Values to be passed to the matrix generators.
*     ANORM           Norm of A; passed to matrix generators.
*
*     OVFL, UNFL      Overflow and underflow thresholds.
*     ULP, ULPINV     Finest relative precision and its inverse.
*     RTULP, RTULPI   Square roots of the previous 4 values.
*
*             The following four arrays decode JTYPE:
*     KTYPE(j)        The general type (1-10) for type "j".
*     KMODE(j)        The MODE value to be passed to the matrix
*                     generator for type "j".
*     KMAGN(j)        The order of magnitude ( O(1),
*                     O(overflow^(1/2) ), O(underflow^(1/2) )
*     KCONDS(j)       Selectw whether CONDS is to be 1 or
*                     1/sqrt(ulp).  (0 means irrelevant.)
*
*  =====================================================================
*
*     .. Parameters ..
      REAL               ZERO, ONE
      PARAMETER          ( ZERO = 0.0E0, ONE = 1.0E0 )
      REAL               TWO
      PARAMETER          ( TWO = 2.0E0 )
      INTEGER            MAXTYP
      PARAMETER          ( MAXTYP = 21 )
*     ..
*     .. Local Scalars ..
      LOGICAL            BADNN
      CHARACTER*3        PATH
      INTEGER            IINFO, IMODE, ITYPE, IWK, J, JCOL, JJ, JSIZE,
     $                   JTYPE, MTYPES, N, NERRS, NFAIL, NMAX,
     $                   NNWORK, NTEST, NTESTF, NTESTT
      REAL               ANORM, COND, CONDS, OVFL, RTULP, RTULPI, TNRM,
     $                   ULP, ULPINV, UNFL, VMX, VRMX, VTST
*     ..
*     .. Local Arrays ..
      CHARACTER          ADUMMA( 1 )
      INTEGER            IDUMMA( 1 ), IOLDSD( 4 ), KCONDS( MAXTYP ),
     $                   KMAGN( MAXTYP ), KMODE( MAXTYP ),
     $                   KTYPE( MAXTYP )
      REAL               DUM( 1 ), RES( 2 )
*     ..
*     .. External Functions ..
      REAL               SLAMCH, SLAPY2, SNRM2
      EXTERNAL           SLAMCH, SLAPY2, SNRM2
*     ..
*     .. External Subroutines ..
      EXTERNAL           SGEEV, SGET22, SLABAD, SLACPY, SLASUM, SLATME,
     $                   SLATMR, SLATMS, SLASET, XERBLA
*     ..
*     .. Intrinsic Functions ..
      INTRINSIC          ABS, MAX, MIN, SQRT
*     ..
*     .. Data statements ..
      DATA               KTYPE / 1, 2, 3, 5*4, 4*6, 6*6, 3*9 /
      DATA               KMAGN / 3*1, 1, 1, 1, 2, 3, 4*1, 1, 1, 1, 1, 2,
     $                   3, 1, 2, 3 /
      DATA               KMODE / 3*0, 4, 3, 1, 4, 4, 4, 3, 1, 5, 4, 3,
     $                   1, 5, 5, 5, 4, 3, 1 /
      DATA               KCONDS / 3*0, 5*0, 4*1, 6*2, 3*0 /
*     ..
*     .. Executable Statements ..
*
      PATH( 1: 1 ) = 'Single precision'
      PATH( 2: 3 ) = 'EV'
*
*     Check for errors
*
      NTESTT = 0
      NTESTF = 0
      INFO = 0
*
*     Important constants
*
      BADNN = .FALSE.
      NMAX = 0
      DO 10 J = 1, NSIZES
         NMAX = MAX( NMAX, NN( J ) )
         IF( NN( J ).LT.0 )
     $      BADNN = .TRUE.
   10 CONTINUE
*
*     Check for errors
*
      IF( NSIZES.LT.0 ) THEN
         INFO = -1
      ELSE IF( BADNN ) THEN
         INFO = -2
      ELSE IF( NTYPES.LT.0 ) THEN
         INFO = -3
      ELSE IF( THRESH.LT.ZERO ) THEN
         INFO = -6
      ELSE IF( NOUNIT.LE.0 ) THEN
         INFO = -7
      ELSE IF( LDA.LT.1 .OR. LDA.LT.NMAX ) THEN
         INFO = -9
      ELSE IF( LDVL.LT.1 .OR. LDVL.LT.NMAX ) THEN
         INFO = -16
      ELSE IF( LDVR.LT.1 .OR. LDVR.LT.NMAX ) THEN
         INFO = -18
      ELSE IF( LDLRE.LT.1 .OR. LDLRE.LT.NMAX ) THEN
         INFO = -20
      ELSE IF( 5*NMAX+2*NMAX**2.GT.NWORK ) THEN
         INFO = -23
      END IF
*
      IF( INFO.NE.0 ) THEN
         CALL XERBLA( 'SDRVEV', -INFO )
         RETURN
      END IF
*
*     Quick return if nothing to do
*
      IF( NSIZES.EQ.0 .OR. NTYPES.EQ.0 )
     $   RETURN
*
*     More Important constants
*
      UNFL = SLAMCH( 'Safe minimum' )
      OVFL = ONE / UNFL
      CALL SLABAD( UNFL, OVFL )
      ULP = SLAMCH( 'Precision' )
      ULPINV = ONE / ULP
      RTULP = SQRT( ULP )
      RTULPI = ONE / RTULP
*
*     Loop over sizes, types
*
      NERRS = 0
*
      DO 270 JSIZE = 1, NSIZES
         N = NN( JSIZE )
         IF( NSIZES.NE.1 ) THEN
            MTYPES = MIN( MAXTYP, NTYPES )
         ELSE
            MTYPES = MIN( MAXTYP+1, NTYPES )
         END IF
*
         DO 260 JTYPE = 1, MTYPES
            IF( .NOT.DOTYPE( JTYPE ) )
     $         GO TO 260
*
*           Save ISEED in case of an error.
*
            DO 20 J = 1, 4
               IOLDSD( J ) = ISEED( J )
   20       CONTINUE
*
*           Compute "A"
*
*           Control parameters:
*
*           KMAGN  KCONDS  KMODE        KTYPE
*       =1  O(1)   1       clustered 1  zero
*       =2  large  large   clustered 2  identity
*       =3  small          exponential  Jordan
*       =4                 arithmetic   diagonal, (w/ eigenvalues)
*       =5                 random log   symmetric, w/ eigenvalues
*       =6                 random       general, w/ eigenvalues
*       =7                              random diagonal
*       =8                              random symmetric
*       =9                              random general
*       =10                             random triangular
*
            IF( MTYPES.GT.MAXTYP )
     $         GO TO 90
*
            ITYPE = KTYPE( JTYPE )
            IMODE = KMODE( JTYPE )
*
*           Compute norm
*
            GO TO ( 30, 40, 50 )KMAGN( JTYPE )
*
   30       CONTINUE
            ANORM = ONE
            GO TO 60
*
   40       CONTINUE
            ANORM = OVFL*ULP
            GO TO 60
*
   50       CONTINUE
            ANORM = UNFL*ULPINV
            GO TO 60
*
   60       CONTINUE
*
            CALL SLASET( 'Full', LDA, N, ZERO, ZERO, A, LDA )
            IINFO = 0
            COND = ULPINV
*
*           Special Matrices -- Identity & Jordan block
*
*              Zero
*
            IF( ITYPE.EQ.1 ) THEN
               IINFO = 0
*
            ELSE IF( ITYPE.EQ.2 ) THEN
*
*              Identity
*
               DO 70 JCOL = 1, N
                  A( JCOL, JCOL ) = ANORM
   70          CONTINUE
*
            ELSE IF( ITYPE.EQ.3 ) THEN
*
*              Jordan Block
*
               DO 80 JCOL = 1, N
                  A( JCOL, JCOL ) = ANORM
                  IF( JCOL.GT.1 )
     $               A( JCOL, JCOL-1 ) = ONE
   80          CONTINUE
*
            ELSE IF( ITYPE.EQ.4 ) THEN
*
*              Diagonal Matrix, [Eigen]values Specified
*
               CALL SLATMS( N, N, 'S', ISEED, 'S', WORK, IMODE, COND,
     $                      ANORM, 0, 0, 'N', A, LDA, WORK( N+1 ),
     $                      IINFO )
*
            ELSE IF( ITYPE.EQ.5 ) THEN
*
*              Symmetric, eigenvalues specified
*
               CALL SLATMS( N, N, 'S', ISEED, 'S', WORK, IMODE, COND,
     $                      ANORM, N, N, 'N', A, LDA, WORK( N+1 ),
     $                      IINFO )
*
            ELSE IF( ITYPE.EQ.6 ) THEN
*
*              General, eigenvalues specified
*
               IF( KCONDS( JTYPE ).EQ.1 ) THEN
                  CONDS = ONE
               ELSE IF( KCONDS( JTYPE ).EQ.2 ) THEN
                  CONDS = RTULPI
               ELSE
                  CONDS = ZERO
               END IF
*
               ADUMMA( 1 ) = ' '
               CALL SLATME( N, 'S', ISEED, WORK, IMODE, COND, ONE,
     $                      ADUMMA, 'T', 'T', 'T', WORK( N+1 ), 4,
     $                      CONDS, N, N, ANORM, A, LDA, WORK( 2*N+1 ),
     $                      IINFO )
*
            ELSE IF( ITYPE.EQ.7 ) THEN
*
*              Diagonal, random eigenvalues
*
               CALL SLATMR( N, N, 'S', ISEED, 'S', WORK, 6, ONE, ONE,
     $                      'T', 'N', WORK( N+1 ), 1, ONE,
     $                      WORK( 2*N+1 ), 1, ONE, 'N', IDUMMA, 0, 0,
     $                      ZERO, ANORM, 'NO', A, LDA, IWORK, IINFO )
*
            ELSE IF( ITYPE.EQ.8 ) THEN
*
*              Symmetric, random eigenvalues
*
               CALL SLATMR( N, N, 'S', ISEED, 'S', WORK, 6, ONE, ONE,
     $                      'T', 'N', WORK( N+1 ), 1, ONE,
     $                      WORK( 2*N+1 ), 1, ONE, 'N', IDUMMA, N, N,
     $                      ZERO, ANORM, 'NO', A, LDA, IWORK, IINFO )
*
            ELSE IF( ITYPE.EQ.9 ) THEN
*
*              General, random eigenvalues
*
               CALL SLATMR( N, N, 'S', ISEED, 'N', WORK, 6, ONE, ONE,
     $                      'T', 'N', WORK( N+1 ), 1, ONE,
     $                      WORK( 2*N+1 ), 1, ONE, 'N', IDUMMA, N, N,
     $                      ZERO, ANORM, 'NO', A, LDA, IWORK, IINFO )
               IF( N.GE.4 ) THEN
                  CALL SLASET( 'Full', 2, N, ZERO, ZERO, A, LDA )
                  CALL SLASET( 'Full', N-3, 1, ZERO, ZERO, A( 3, 1 ),
     $                         LDA )
                  CALL SLASET( 'Full', N-3, 2, ZERO, ZERO, A( 3, N-1 ),
     $                         LDA )
                  CALL SLASET( 'Full', 1, N, ZERO, ZERO, A( N, 1 ),
     $                         LDA )
               END IF
*
            ELSE IF( ITYPE.EQ.10 ) THEN
*
*              Triangular, random eigenvalues
*
               CALL SLATMR( N, N, 'S', ISEED, 'N', WORK, 6, ONE, ONE,
     $                      'T', 'N', WORK( N+1 ), 1, ONE,
     $                      WORK( 2*N+1 ), 1, ONE, 'N', IDUMMA, N, 0,
     $                      ZERO, ANORM, 'NO', A, LDA, IWORK, IINFO )
*
            ELSE
*
               IINFO = 1
            END IF
*
            IF( IINFO.NE.0 ) THEN
               WRITE( NOUNIT, FMT = 9993 )'Generator', IINFO, N, JTYPE,
     $            IOLDSD
               INFO = ABS( IINFO )
               RETURN
            END IF
*
   90       CONTINUE
*
*           Test for minimal and generous workspace
*
            DO 250 IWK = 1, 2
               IF( IWK.EQ.1 ) THEN
                  NNWORK = 4*N
               ELSE
                  NNWORK = 5*N + 2*N**2
               END IF
               NNWORK = MAX( NNWORK, 1 )
*
*              Initialize RESULT
*
               DO 100 J = 1, 7
                  RESULT( J ) = -ONE
  100          CONTINUE
*
*              Compute eigenvalues and eigenvectors, and test them
*
               CALL SLACPY( 'F', N, N, A, LDA, H, LDA )
               CALL SGEEV( 'V', 'V', N, H, LDA, WR, WI, VL, LDVL, VR,
     $                     LDVR, WORK, NNWORK, IINFO )
               IF( IINFO.NE.0 ) THEN
                  RESULT( 1 ) = ULPINV
                  WRITE( NOUNIT, FMT = 9993 )'SGEEV1', IINFO, N, JTYPE,
     $               IOLDSD
                  INFO = ABS( IINFO )
                  GO TO 220
               END IF
*
*              Do Test (1)
*
               CALL SGET22( 'N', 'N', 'N', N, A, LDA, VR, LDVR, WR, WI,
     $                      WORK, RES )
               RESULT( 1 ) = RES( 1 )
*
*              Do Test (2)
*
               CALL SGET22( 'T', 'N', 'T', N, A, LDA, VL, LDVL, WR, WI,
     $                      WORK, RES )
               RESULT( 2 ) = RES( 1 )
*
*              Do Test (3)
*
               DO 120 J = 1, N
                  TNRM = ONE
                  IF( WI( J ).EQ.ZERO ) THEN
                     TNRM = SNRM2( N, VR( 1, J ), 1 )
                  ELSE IF( WI( J ).GT.ZERO ) THEN
                     TNRM = SLAPY2( SNRM2( N, VR( 1, J ), 1 ),
     $                      SNRM2( N, VR( 1, J+1 ), 1 ) )
                  END IF
                  RESULT( 3 ) = MAX( RESULT( 3 ),
     $                          MIN( ULPINV, ABS( TNRM-ONE ) / ULP ) )
                  IF( WI( J ).GT.ZERO ) THEN
                     VMX = ZERO
                     VRMX = ZERO
                     DO 110 JJ = 1, N
                        VTST = SLAPY2( VR( JJ, J ), VR( JJ, J+1 ) )
                        IF( VTST.GT.VMX )
     $                     VMX = VTST
                        IF( VR( JJ, J+1 ).EQ.ZERO .AND.
     $                      ABS( VR( JJ, J ) ).GT.VRMX )
     $                      VRMX = ABS( VR( JJ, J ) )
  110                CONTINUE
                     IF( VRMX / VMX.LT.ONE-TWO*ULP )
     $                  RESULT( 3 ) = ULPINV
                  END IF
  120          CONTINUE
*
*              Do Test (4)
*
               DO 140 J = 1, N
                  TNRM = ONE
                  IF( WI( J ).EQ.ZERO ) THEN
                     TNRM = SNRM2( N, VL( 1, J ), 1 )
                  ELSE IF( WI( J ).GT.ZERO ) THEN
                     TNRM = SLAPY2( SNRM2( N, VL( 1, J ), 1 ),
     $                      SNRM2( N, VL( 1, J+1 ), 1 ) )
                  END IF
                  RESULT( 4 ) = MAX( RESULT( 4 ),
     $                          MIN( ULPINV, ABS( TNRM-ONE ) / ULP ) )
                  IF( WI( J ).GT.ZERO ) THEN
                     VMX = ZERO
                     VRMX = ZERO
                     DO 130 JJ = 1, N
                        VTST = SLAPY2( VL( JJ, J ), VL( JJ, J+1 ) )
                        IF( VTST.GT.VMX )
     $                     VMX = VTST
                        IF( VL( JJ, J+1 ).EQ.ZERO .AND.
     $                      ABS( VL( JJ, J ) ).GT.VRMX )
     $                      VRMX = ABS( VL( JJ, J ) )
  130                CONTINUE
                     IF( VRMX / VMX.LT.ONE-TWO*ULP )
     $                  RESULT( 4 ) = ULPINV
                  END IF
  140          CONTINUE
*
*              Compute eigenvalues only, and test them
*
               CALL SLACPY( 'F', N, N, A, LDA, H, LDA )
               CALL SGEEV( 'N', 'N', N, H, LDA, WR1, WI1, DUM, 1, DUM,
     $                     1, WORK, NNWORK, IINFO )
               IF( IINFO.NE.0 ) THEN
                  RESULT( 1 ) = ULPINV
                  WRITE( NOUNIT, FMT = 9993 )'SGEEV2', IINFO, N, JTYPE,
     $               IOLDSD
                  INFO = ABS( IINFO )
                  GO TO 220
               END IF
*
*              Do Test (5)
*
               DO 150 J = 1, N
                  IF( WR( J ).NE.WR1( J ) .OR. WI( J ).NE.WI1( J ) )
     $               RESULT( 5 ) = ULPINV
  150          CONTINUE
*
*              Compute eigenvalues and right eigenvectors, and test them
*
               CALL SLACPY( 'F', N, N, A, LDA, H, LDA )
               CALL SGEEV( 'N', 'V', N, H, LDA, WR1, WI1, DUM, 1, LRE,
     $                     LDLRE, WORK, NNWORK, IINFO )
               IF( IINFO.NE.0 ) THEN
                  RESULT( 1 ) = ULPINV
                  WRITE( NOUNIT, FMT = 9993 )'SGEEV3', IINFO, N, JTYPE,
     $               IOLDSD
                  INFO = ABS( IINFO )
                  GO TO 220
               END IF
*
*              Do Test (5) again
*
               DO 160 J = 1, N
                  IF( WR( J ).NE.WR1( J ) .OR. WI( J ).NE.WI1( J ) )
     $               RESULT( 5 ) = ULPINV
  160          CONTINUE
*
*              Do Test (6)
*
               DO 180 J = 1, N
                  DO 170 JJ = 1, N
                     IF( VR( J, JJ ).NE.LRE( J, JJ ) )
     $                  RESULT( 6 ) = ULPINV
  170             CONTINUE
  180          CONTINUE
*
*              Compute eigenvalues and left eigenvectors, and test them
*
               CALL SLACPY( 'F', N, N, A, LDA, H, LDA )
               CALL SGEEV( 'V', 'N', N, H, LDA, WR1, WI1, LRE, LDLRE,
     $                     DUM, 1, WORK, NNWORK, IINFO )
               IF( IINFO.NE.0 ) THEN
                  RESULT( 1 ) = ULPINV
                  WRITE( NOUNIT, FMT = 9993 )'SGEEV4', IINFO, N, JTYPE,
     $               IOLDSD
                  INFO = ABS( IINFO )
                  GO TO 220
               END IF
*
*              Do Test (5) again
*
               DO 190 J = 1, N
                  IF( WR( J ).NE.WR1( J ) .OR. WI( J ).NE.WI1( J ) )
     $               RESULT( 5 ) = ULPINV
  190          CONTINUE
*
*              Do Test (7)
*
               DO 210 J = 1, N
                  DO 200 JJ = 1, N
                     IF( VL( J, JJ ).NE.LRE( J, JJ ) )
     $                  RESULT( 7 ) = ULPINV
  200             CONTINUE
  210          CONTINUE
*
*              End of Loop -- Check for RESULT(j) > THRESH
*
  220          CONTINUE
*
               NTEST = 0
               NFAIL = 0
               DO 230 J = 1, 7
                  IF( RESULT( J ).GE.ZERO )
     $               NTEST = NTEST + 1
                  IF( RESULT( J ).GE.THRESH )
     $               NFAIL = NFAIL + 1
  230          CONTINUE
*
               IF( NFAIL.GT.0 )
     $            NTESTF = NTESTF + 1
               IF( NTESTF.EQ.1 ) THEN
                  WRITE( NOUNIT, FMT = 9999 )PATH
                  WRITE( NOUNIT, FMT = 9998 )
                  WRITE( NOUNIT, FMT = 9997 )
                  WRITE( NOUNIT, FMT = 9996 )
                  WRITE( NOUNIT, FMT = 9995 )THRESH
                  NTESTF = 2
               END IF
*
               DO 240 J = 1, 7
                  IF( RESULT( J ).GE.THRESH ) THEN
                     WRITE( NOUNIT, FMT = 9994 )N, IWK, IOLDSD, JTYPE,
     $                  J, RESULT( J )
                  END IF
  240          CONTINUE
*
               NERRS = NERRS + NFAIL
               NTESTT = NTESTT + NTEST
*
  250       CONTINUE
  260    CONTINUE
  270 CONTINUE
*
*     Summary
*
      CALL SLASUM( PATH, NOUNIT, NERRS, NTESTT )
*
 9999 FORMAT( / 1X, A3, ' -- Real Eigenvalue-Eigenvector Decomposition',
     $      ' Driver', / ' Matrix types (see SDRVEV for details): ' )
*
 9998 FORMAT( / ' Special Matrices:', / '  1=Zero matrix.             ',
     $      '           ', '  5=Diagonal: geometr. spaced entries.',
     $      / '  2=Identity matrix.                    ', '  6=Diagona',
     $      'l: clustered entries.', / '  3=Transposed Jordan block.  ',
     $      '          ', '  7=Diagonal: large, evenly spaced.', / '  ',
     $      '4=Diagonal: evenly spaced entries.    ', '  8=Diagonal: s',
     $      'mall, evenly spaced.' )
 9997 FORMAT( ' Dense, Non-Symmetric Matrices:', / '  9=Well-cond., ev',
     $      'enly spaced eigenvals.', ' 14=Ill-cond., geomet. spaced e',
     $      'igenals.', / ' 10=Well-cond., geom. spaced eigenvals. ',
     $      ' 15=Ill-conditioned, clustered e.vals.', / ' 11=Well-cond',
     $      'itioned, clustered e.vals. ', ' 16=Ill-cond., random comp',
     $      'lex ', / ' 12=Well-cond., random complex ', 6X, '   ',
     $      ' 17=Ill-cond., large rand. complx ', / ' 13=Ill-condi',
     $      'tioned, evenly spaced.     ', ' 18=Ill-cond., small rand.',
     $      ' complx ' )
 9996 FORMAT( ' 19=Matrix with random O(1) entries.    ', ' 21=Matrix ',
     $      'with small random entries.', / ' 20=Matrix with large ran',
     $      'dom entries.   ', / )
 9995 FORMAT( ' Tests performed with test threshold =', F8.2,
     $      / / ' 1 = | A VR - VR W | / ( n |A| ulp ) ',
     $      / ' 2 = | transpose(A) VL - VL W | / ( n |A| ulp ) ',
     $      / ' 3 = | |VR(i)| - 1 | / ulp ',
     $      / ' 4 = | |VL(i)| - 1 | / ulp ',
     $      / ' 5 = 0 if W same no matter if VR or VL computed,',
     $      ' 1/ulp otherwise', /
     $      ' 6 = 0 if VR same no matter if VL computed,',
     $      '  1/ulp otherwise', /
     $      ' 7 = 0 if VL same no matter if VR computed,',
     $      '  1/ulp otherwise', / )
 9994 FORMAT( ' N=', I5, ', IWK=', I2, ', seed=', 4( I4, ',' ),
     $      ' type ', I2, ', test(', I2, ')=', G10.3 )
 9993 FORMAT( ' SDRVEV: ', A, ' returned INFO=', I6, '.', / 9X, 'N=',
     $      I6, ', JTYPE=', I6, ', ISEED=(', 3( I5, ',' ), I5, ')' )
*
      RETURN
*
*     End of SDRVEV
*
      END
