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OK, but jumbled unknown AMD version %d.%d.%d, %s, results: n, dimension of A: %.20g nz, number of nonzeros in A: %.20g symmetry of A: %.4f number of nonzeros on diagonal: %.20g nonzeros in pattern of A+A' (excl. diagonal): %.20g # dense rows/columns of A+A': %.20g memory used, in bytes: %.20g # of memory compactions: %.20g The following approximate statistics are for a subsequent factorization of A(P,P) + A(P,P)'. They are slight upper bounds if there are no dense rows/columns in A+A', and become looser if dense rows/columns exist. nonzeros in L (excluding diagonal): %.20g nonzeros in L (including diagonal): %.20g # divide operations for LDL' or LU: %.20g # multiply-subtract operations for LDL': %.20g # multiply-subtract operations for LU: %.20g max nz. in any column of L (incl. diagonal): %.20g chol flop count for real A, sqrt counted as 1 flop: %.20g LDL' flop count for real A: %.20g LDL' flop count for complex A: %.20g LU flop count for real A (with no pivoting): %.20g LU flop count for complex A (with no pivoting): %.20g "@ @;wwx(|x~`pПP8pP0P8Ph(`zRx $vFJ w?;*3$"DvL\wUBEB B(A0A8Gp 8A0A(B BBBA tzBGE B(A0A8GGJGDDDDGGBt8A0A(B BBB|$|tBEB E(A0A8GL{F  8A0A(B BBBA  8A0A(B BBBF d7BEE I(D0D8D` 8A0A(B BBBD |8A0A(B BBB ,$؜rApD8PBBE E(D0D8DDDAA\J 8A0A(B BBBD MM\ASMAA_4[AAD0 OAK D AAJ 4(AAGP> EFn D AAJ ,<HJX AE GADLlBEB B(A0A8D`= 8A0A(B BBBA LBBB B(D0D8Gp 8A0A(B BBBA t 0BMF B(A0G8J'JGDDDDGGBo8A0A(B BBBA|BBBB E(D0A8GMtE  8A0A(B BBBA  8A0A(B BBBF dXBEE E(D0A8H` 8A0A(B BBBC {8A0A(B BBBl,(yBEE B(D0D8DhDAAaA 8D0A(B BBBI `M\APJAA_4$\AAD0 OAI D AAJ 4\AAGP> EFn D AAJ ,xJDv AK HADHPBBB B(A0A8DP 8A0A(B BBBA   ox K 0 p ooh oo$ o GCC: (GNU) 4.4.7 20120313 (Red Hat 4.4.7-23)GCC: (GNU) 9.4.0 0# G% i8 N] )): HU ^0q}0  8r 7, ny v 57 @ #6 t\D }PU 8P_ @Mf u F n, t } 0o =[ 0?  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