SPPCO man page on IRIX

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SPPCO(3F)							     SPPCO(3F)

NAME
     SPPCO   - SPPCO factors a real symmetric positive definite matrix stored
     in packed form and estimates the condition of the matrix.

     If	 RCOND	is not needed, SPPFA is slightly faster.  To solve  A*X = B ,
     follow SPPCO by SPPSL.  To compute	 INVERSE(A)*C , follow SPPCO by SPPSL.
     To compute	 DETERMINANT(A) , follow SPPCO by SPPDI.  To compute
     INVERSE(A) , follow SPPCO by SPPDI.

SYNOPSYS
      SUBROUTINE SPPCO(AP,N,RCOND,Z,INFO)

DESCRIPTION
     On Entry

     AP REAL (N*(N+1)/2)
	the packed form of a symmetric matrix  A .  The
	columns of the upper triangle are stored sequentially
	in a one-dimensional array of length  N*(N+1)/2 .
	See comments below for details.

     N INTEGER
	the order of the matrix	 A .  On Return

     AP an upper triangular matrix  R , stored in packed
	form, so that  A = TRANS(R)*R .
	If  INFO .NE. 0 , the factorization is not complete.

     RCOND REAL
	an estimate of the reciprocal condition of  A .
	For the system	A*X = B , relative perturbations
	in  A  and  B  of size	EPSILON	 may cause
	relative perturbations in  X  of size  EPSILON/RCOND .
	If  RCOND  is so small that the logical expression
	1.0 + RCOND .EQ. 1.0
	is true, then  A  may be singular to working
	precision.  In particular,  RCOND  is zero  if
	exact singularity is detected or the estimate
	underflows.  If INFO .NE. 0 , RCOND is unchanged.

     Z REAL(N)
	a work vector whose contents are usually unimportant.
	If  A  is singular to working precision, then  Z  is
	an approximate null vector in the sense that
	NORM(A*Z) = RCOND*NORM(A)*NORM(Z) .
	If  INFO .NE. 0 , Z  is unchanged.

     INFO INTEGER
	= 0  for normal return.
	= K  signals an error condition.  The leading minor
	of order  K  is not positive definite.	Packed Storage The following

									Page 1

SPPCO(3F)							     SPPCO(3F)

     program segment will pack the upper triangle of a symmetric matrix.
	K = 0
	DO 20 J = 1, N
	DO 10 I = 1, J
	K = K + 1
	AP(K) = A(I,J)
	10    CONTINUE
	20 CONTINUE LINPACK.  This version dated 08/14/78 .  Cleve Moler,
     University of New Mexico, Argonne National Lab.  Subroutines and
     Functions LINPACK SPPFA BLAS SAXPY,SDOT,SSCAL,SASUM Fortran
     ABS,AMAX1,REAL,SIGN

									Page 2

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