#include "blaswrap.h"
#include "f2c.h"

/* Subroutine */ int chemm_(char *side, char *uplo, integer *m, integer *n, 
	complex *alpha, complex *a, integer *lda, complex *b, integer *ldb, 
	complex *beta, complex *c__, integer *ldc)
{
    /* System generated locals */
    integer a_dim1, a_offset, b_dim1, b_offset, c_dim1, c_offset, i__1, i__2, 
	    i__3, i__4, i__5, i__6;
    real r__1;
    complex q__1, q__2, q__3, q__4, q__5;
    /* Builtin functions */
    void r_cnjg(complex *, complex *);
    /* Local variables */
    static integer info;
    static complex temp1, temp2;
    static integer i__, j, k;
    extern logical lsame_(char *, char *);
    static integer nrowa;
    static logical upper;
    extern /* Subroutine */ int xerbla_(char *, integer *);
#define a_subscr(a_1,a_2) (a_2)*a_dim1 + a_1
#define a_ref(a_1,a_2) a[a_subscr(a_1,a_2)]
#define b_subscr(a_1,a_2) (a_2)*b_dim1 + a_1
#define b_ref(a_1,a_2) b[b_subscr(a_1,a_2)]
#define c___subscr(a_1,a_2) (a_2)*c_dim1 + a_1
#define c___ref(a_1,a_2) c__[c___subscr(a_1,a_2)]
/*  Purpose   
    =======   
    CHEMM  performs one of the matrix-matrix operations   
       C := alpha*A*B + beta*C,   
    or   
       C := alpha*B*A + beta*C,   
    where alpha and beta are scalars, A is an hermitian matrix and  B and   
    C are m by n matrices.   
    Parameters   
    ==========   
    SIDE   - CHARACTER*1.   
             On entry,  SIDE  specifies whether  the  hermitian matrix  A   
             appears on the  left or right  in the  operation as follows:   
                SIDE = 'L' or 'l'   C := alpha*A*B + beta*C,   
                SIDE = 'R' or 'r'   C := alpha*B*A + beta*C,   
             Unchanged on exit.   
    UPLO   - CHARACTER*1.   
             On  entry,   UPLO  specifies  whether  the  upper  or  lower   
             triangular  part  of  the  hermitian  matrix   A  is  to  be   
             referenced as follows:   
                UPLO = 'U' or 'u'   Only the upper triangular part of the   
                                    hermitian matrix is to be referenced.   
                UPLO = 'L' or 'l'   Only the lower triangular part of the   
                                    hermitian matrix is to be referenced.   
             Unchanged on exit.   
    M      - INTEGER.   
             On entry,  M  specifies the number of rows of the matrix  C.   
             M  must be at least zero.   
             Unchanged on exit.   
    N      - INTEGER.   
             On entry, N specifies the number of columns of the matrix C.   
             N  must be at least zero.   
             Unchanged on exit.   
    ALPHA  - COMPLEX         .   
             On entry, ALPHA specifies the scalar alpha.   
             Unchanged on exit.   
    A      - COMPLEX          array of DIMENSION ( LDA, ka ), where ka is   
             m  when  SIDE = 'L' or 'l'  and is n  otherwise.   
             Before entry  with  SIDE = 'L' or 'l',  the  m by m  part of   
             the array  A  must contain the  hermitian matrix,  such that   
             when  UPLO = 'U' or 'u', the leading m by m upper triangular   
             part of the array  A  must contain the upper triangular part   
             of the  hermitian matrix and the  strictly  lower triangular   
             part of  A  is not referenced,  and when  UPLO = 'L' or 'l',   
             the leading  m by m  lower triangular part  of the  array  A   
             must  contain  the  lower triangular part  of the  hermitian   
             matrix and the  strictly upper triangular part of  A  is not   
             referenced.   
             Before entry  with  SIDE = 'R' or 'r',  the  n by n  part of   
             the array  A  must contain the  hermitian matrix,  such that   
             when  UPLO = 'U' or 'u', the leading n by n upper triangular   
             part of the array  A  must contain the upper triangular part   
             of the  hermitian matrix and the  strictly  lower triangular   
             part of  A  is not referenced,  and when  UPLO = 'L' or 'l',   
             the leading  n by n  lower triangular part  of the  array  A   
             must  contain  the  lower triangular part  of the  hermitian   
             matrix and the  strictly upper triangular part of  A  is not   
             referenced.   
             Note that the imaginary parts  of the diagonal elements need   
             not be set, they are assumed to be zero.   
             Unchanged on exit.   
    LDA    - INTEGER.   
             On entry, LDA specifies the first dimension of A as declared   
             in the  calling (sub) program. When  SIDE = 'L' or 'l'  then   
             LDA must be at least  max( 1, m ), otherwise  LDA must be at   
             least max( 1, n ).   
             Unchanged on exit.   
    B      - COMPLEX          array of DIMENSION ( LDB, n ).   
             Before entry, the leading  m by n part of the array  B  must   
             contain the matrix B.   
             Unchanged on exit.   
    LDB    - INTEGER.   
             On entry, LDB specifies the first dimension of B as declared   
             in  the  calling  (sub)  program.   LDB  must  be  at  least   
             max( 1, m ).   
             Unchanged on exit.   
    BETA   - COMPLEX         .   
             On entry,  BETA  specifies the scalar  beta.  When  BETA  is   
             supplied as zero then C need not be set on input.   
             Unchanged on exit.   
    C      - COMPLEX          array of DIMENSION ( LDC, n ).   
             Before entry, the leading  m by n  part of the array  C must   
             contain the matrix  C,  except when  beta  is zero, in which   
             case C need not be set on entry.   
             On exit, the array  C  is overwritten by the  m by n updated   
             matrix.   
    LDC    - INTEGER.   
             On entry, LDC specifies the first dimension of C as declared   
             in  the  calling  (sub)  program.   LDC  must  be  at  least   
             max( 1, m ).   
             Unchanged on exit.   
    Level 3 Blas routine.   
    -- Written on 8-February-1989.   
       Jack Dongarra, Argonne National Laboratory.   
       Iain Duff, AERE Harwell.   
       Jeremy Du Croz, Numerical Algorithms Group Ltd.   
       Sven Hammarling, Numerical Algorithms Group Ltd.   
       Set NROWA as the number of rows of A.   
       Parameter adjustments */
    a_dim1 = *lda;
    a_offset = 1 + a_dim1 * 1;
    a -= a_offset;
    b_dim1 = *ldb;
    b_offset = 1 + b_dim1 * 1;
    b -= b_offset;
    c_dim1 = *ldc;
    c_offset = 1 + c_dim1 * 1;
    c__ -= c_offset;
    /* Function Body */
    if (lsame_(side, "L")) {
	nrowa = *m;
    } else {
	nrowa = *n;
    }
    upper = lsame_(uplo, "U");
/*     Test the input parameters. */
    info = 0;
    if (! lsame_(side, "L") && ! lsame_(side, "R")) {
	info = 1;
    } else if (! upper && ! lsame_(uplo, "L")) {
	info = 2;
    } else if (*m < 0) {
	info = 3;
    } else if (*n < 0) {
	info = 4;
    } else if (*lda < max(1,nrowa)) {
	info = 7;
    } else if (*ldb < max(1,*m)) {
	info = 9;
    } else if (*ldc < max(1,*m)) {
	info = 12;
    }
    if (info != 0) {
	xerbla_("CHEMM ", &info);
	return 0;
    }
/*     Quick return if possible. */
    if (*m == 0 || *n == 0 || alpha->r == 0.f && alpha->i == 0.f && (beta->r 
	    == 1.f && beta->i == 0.f)) {
	return 0;
    }
/*     And when  alpha.eq.zero. */
    if (alpha->r == 0.f && alpha->i == 0.f) {
	if (beta->r == 0.f && beta->i == 0.f) {
	    i__1 = *n;
	    for (j = 1; j <= i__1; ++j) {
		i__2 = *m;
		for (i__ = 1; i__ <= i__2; ++i__) {
		    i__3 = c___subscr(i__, j);
		    c__[i__3].r = 0.f, c__[i__3].i = 0.f;
/* L10: */
		}
/* L20: */
	    }
	} else {
	    i__1 = *n;
	    for (j = 1; j <= i__1; ++j) {
		i__2 = *m;
		for (i__ = 1; i__ <= i__2; ++i__) {
		    i__3 = c___subscr(i__, j);
		    i__4 = c___subscr(i__, j);
		    q__1.r = beta->r * c__[i__4].r - beta->i * c__[i__4].i, 
			    q__1.i = beta->r * c__[i__4].i + beta->i * c__[
			    i__4].r;
		    c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
/* L30: */
		}
/* L40: */
	    }
	}
	return 0;
    }
/*     Start the operations. */
    if (lsame_(side, "L")) {
/*        Form  C := alpha*A*B + beta*C. */
	if (upper) {
	    i__1 = *n;
	    for (j = 1; j <= i__1; ++j) {
		i__2 = *m;
		for (i__ = 1; i__ <= i__2; ++i__) {
		    i__3 = b_subscr(i__, j);
		    q__1.r = alpha->r * b[i__3].r - alpha->i * b[i__3].i, 
			    q__1.i = alpha->r * b[i__3].i + alpha->i * b[i__3]
			    .r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		    temp2.r = 0.f, temp2.i = 0.f;
		    i__3 = i__ - 1;
		    for (k = 1; k <= i__3; ++k) {
			i__4 = c___subscr(k, j);
			i__5 = c___subscr(k, j);
			i__6 = a_subscr(k, i__);
			q__2.r = temp1.r * a[i__6].r - temp1.i * a[i__6].i, 
				q__2.i = temp1.r * a[i__6].i + temp1.i * a[
				i__6].r;
			q__1.r = c__[i__5].r + q__2.r, q__1.i = c__[i__5].i + 
				q__2.i;
			c__[i__4].r = q__1.r, c__[i__4].i = q__1.i;
			i__4 = b_subscr(k, j);
			r_cnjg(&q__3, &a_ref(k, i__));
			q__2.r = b[i__4].r * q__3.r - b[i__4].i * q__3.i, 
				q__2.i = b[i__4].r * q__3.i + b[i__4].i * 
				q__3.r;
			q__1.r = temp2.r + q__2.r, q__1.i = temp2.i + q__2.i;
			temp2.r = q__1.r, temp2.i = q__1.i;
/* L50: */
		    }
		    if (beta->r == 0.f && beta->i == 0.f) {
			i__3 = c___subscr(i__, j);
			i__4 = a_subscr(i__, i__);
			r__1 = a[i__4].r;
			q__2.r = r__1 * temp1.r, q__2.i = r__1 * temp1.i;
			q__3.r = alpha->r * temp2.r - alpha->i * temp2.i, 
				q__3.i = alpha->r * temp2.i + alpha->i * 
				temp2.r;
			q__1.r = q__2.r + q__3.r, q__1.i = q__2.i + q__3.i;
			c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
		    } else {
			i__3 = c___subscr(i__, j);
			i__4 = c___subscr(i__, j);
			q__3.r = beta->r * c__[i__4].r - beta->i * c__[i__4]
				.i, q__3.i = beta->r * c__[i__4].i + beta->i *
				 c__[i__4].r;
			i__5 = a_subscr(i__, i__);
			r__1 = a[i__5].r;
			q__4.r = r__1 * temp1.r, q__4.i = r__1 * temp1.i;
			q__2.r = q__3.r + q__4.r, q__2.i = q__3.i + q__4.i;
			q__5.r = alpha->r * temp2.r - alpha->i * temp2.i, 
				q__5.i = alpha->r * temp2.i + alpha->i * 
				temp2.r;
			q__1.r = q__2.r + q__5.r, q__1.i = q__2.i + q__5.i;
			c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
		    }
/* L60: */
		}
/* L70: */
	    }
	} else {
	    i__1 = *n;
	    for (j = 1; j <= i__1; ++j) {
		for (i__ = *m; i__ >= 1; --i__) {
		    i__2 = b_subscr(i__, j);
		    q__1.r = alpha->r * b[i__2].r - alpha->i * b[i__2].i, 
			    q__1.i = alpha->r * b[i__2].i + alpha->i * b[i__2]
			    .r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		    temp2.r = 0.f, temp2.i = 0.f;
		    i__2 = *m;
		    for (k = i__ + 1; k <= i__2; ++k) {
			i__3 = c___subscr(k, j);
			i__4 = c___subscr(k, j);
			i__5 = a_subscr(k, i__);
			q__2.r = temp1.r * a[i__5].r - temp1.i * a[i__5].i, 
				q__2.i = temp1.r * a[i__5].i + temp1.i * a[
				i__5].r;
			q__1.r = c__[i__4].r + q__2.r, q__1.i = c__[i__4].i + 
				q__2.i;
			c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
			i__3 = b_subscr(k, j);
			r_cnjg(&q__3, &a_ref(k, i__));
			q__2.r = b[i__3].r * q__3.r - b[i__3].i * q__3.i, 
				q__2.i = b[i__3].r * q__3.i + b[i__3].i * 
				q__3.r;
			q__1.r = temp2.r + q__2.r, q__1.i = temp2.i + q__2.i;
			temp2.r = q__1.r, temp2.i = q__1.i;
/* L80: */
		    }
		    if (beta->r == 0.f && beta->i == 0.f) {
			i__2 = c___subscr(i__, j);
			i__3 = a_subscr(i__, i__);
			r__1 = a[i__3].r;
			q__2.r = r__1 * temp1.r, q__2.i = r__1 * temp1.i;
			q__3.r = alpha->r * temp2.r - alpha->i * temp2.i, 
				q__3.i = alpha->r * temp2.i + alpha->i * 
				temp2.r;
			q__1.r = q__2.r + q__3.r, q__1.i = q__2.i + q__3.i;
			c__[i__2].r = q__1.r, c__[i__2].i = q__1.i;
		    } else {
			i__2 = c___subscr(i__, j);
			i__3 = c___subscr(i__, j);
			q__3.r = beta->r * c__[i__3].r - beta->i * c__[i__3]
				.i, q__3.i = beta->r * c__[i__3].i + beta->i *
				 c__[i__3].r;
			i__4 = a_subscr(i__, i__);
			r__1 = a[i__4].r;
			q__4.r = r__1 * temp1.r, q__4.i = r__1 * temp1.i;
			q__2.r = q__3.r + q__4.r, q__2.i = q__3.i + q__4.i;
			q__5.r = alpha->r * temp2.r - alpha->i * temp2.i, 
				q__5.i = alpha->r * temp2.i + alpha->i * 
				temp2.r;
			q__1.r = q__2.r + q__5.r, q__1.i = q__2.i + q__5.i;
			c__[i__2].r = q__1.r, c__[i__2].i = q__1.i;
		    }
/* L90: */
		}
/* L100: */
	    }
	}
    } else {
/*        Form  C := alpha*B*A + beta*C. */
	i__1 = *n;
	for (j = 1; j <= i__1; ++j) {
	    i__2 = a_subscr(j, j);
	    r__1 = a[i__2].r;
	    q__1.r = r__1 * alpha->r, q__1.i = r__1 * alpha->i;
	    temp1.r = q__1.r, temp1.i = q__1.i;
	    if (beta->r == 0.f && beta->i == 0.f) {
		i__2 = *m;
		for (i__ = 1; i__ <= i__2; ++i__) {
		    i__3 = c___subscr(i__, j);
		    i__4 = b_subscr(i__, j);
		    q__1.r = temp1.r * b[i__4].r - temp1.i * b[i__4].i, 
			    q__1.i = temp1.r * b[i__4].i + temp1.i * b[i__4]
			    .r;
		    c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
/* L110: */
		}
	    } else {
		i__2 = *m;
		for (i__ = 1; i__ <= i__2; ++i__) {
		    i__3 = c___subscr(i__, j);
		    i__4 = c___subscr(i__, j);
		    q__2.r = beta->r * c__[i__4].r - beta->i * c__[i__4].i, 
			    q__2.i = beta->r * c__[i__4].i + beta->i * c__[
			    i__4].r;
		    i__5 = b_subscr(i__, j);
		    q__3.r = temp1.r * b[i__5].r - temp1.i * b[i__5].i, 
			    q__3.i = temp1.r * b[i__5].i + temp1.i * b[i__5]
			    .r;
		    q__1.r = q__2.r + q__3.r, q__1.i = q__2.i + q__3.i;
		    c__[i__3].r = q__1.r, c__[i__3].i = q__1.i;
/* L120: */
		}
	    }
	    i__2 = j - 1;
	    for (k = 1; k <= i__2; ++k) {
		if (upper) {
		    i__3 = a_subscr(k, j);
		    q__1.r = alpha->r * a[i__3].r - alpha->i * a[i__3].i, 
			    q__1.i = alpha->r * a[i__3].i + alpha->i * a[i__3]
			    .r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		} else {
		    r_cnjg(&q__2, &a_ref(j, k));
		    q__1.r = alpha->r * q__2.r - alpha->i * q__2.i, q__1.i = 
			    alpha->r * q__2.i + alpha->i * q__2.r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		}
		i__3 = *m;
		for (i__ = 1; i__ <= i__3; ++i__) {
		    i__4 = c___subscr(i__, j);
		    i__5 = c___subscr(i__, j);
		    i__6 = b_subscr(i__, k);
		    q__2.r = temp1.r * b[i__6].r - temp1.i * b[i__6].i, 
			    q__2.i = temp1.r * b[i__6].i + temp1.i * b[i__6]
			    .r;
		    q__1.r = c__[i__5].r + q__2.r, q__1.i = c__[i__5].i + 
			    q__2.i;
		    c__[i__4].r = q__1.r, c__[i__4].i = q__1.i;
/* L130: */
		}
/* L140: */
	    }
	    i__2 = *n;
	    for (k = j + 1; k <= i__2; ++k) {
		if (upper) {
		    r_cnjg(&q__2, &a_ref(j, k));
		    q__1.r = alpha->r * q__2.r - alpha->i * q__2.i, q__1.i = 
			    alpha->r * q__2.i + alpha->i * q__2.r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		} else {
		    i__3 = a_subscr(k, j);
		    q__1.r = alpha->r * a[i__3].r - alpha->i * a[i__3].i, 
			    q__1.i = alpha->r * a[i__3].i + alpha->i * a[i__3]
			    .r;
		    temp1.r = q__1.r, temp1.i = q__1.i;
		}
		i__3 = *m;
		for (i__ = 1; i__ <= i__3; ++i__) {
		    i__4 = c___subscr(i__, j);
		    i__5 = c___subscr(i__, j);
		    i__6 = b_subscr(i__, k);
		    q__2.r = temp1.r * b[i__6].r - temp1.i * b[i__6].i, 
			    q__2.i = temp1.r * b[i__6].i + temp1.i * b[i__6]
			    .r;
		    q__1.r = c__[i__5].r + q__2.r, q__1.i = c__[i__5].i + 
			    q__2.i;
		    c__[i__4].r = q__1.r, c__[i__4].i = q__1.i;
/* L150: */
		}
/* L160: */
	    }
/* L170: */
	}
    }
    return 0;
/*     End of CHEMM . */
} /* chemm_ */
#undef c___ref
#undef c___subscr
#undef b_ref
#undef b_subscr
#undef a_ref
#undef a_subscr

