SLAPACK_PRB Tests for the LAPACK linear algebra library. Single precision version. Today's date: 20010328 Today's time: 103314.449 TEST01 SGETRF factors a general matrix; SGETRS solves a linear system; SGECON computes the condition number; SGETRI computes the inverse. System matrix A: 1.000000 2.000000 3.000000 4.000000 5.000000 6.000000 7.000000 8.000000 0.0000000E+00 Right hand side b: 14.00000 32.00000 23.00000 Matrix condition number = 4.4999998E-02 Solution x: 1.000001 1.999999 3.000000 Inverse matrix: -1.777778 0.8888889 -0.1111111 1.555555 -0.7777777 0.2222222 -0.1111111 0.2222222 -0.1111111 TEST02 SGETRF factors a general matrix; SGETRS solves a linear system; First five entries of solution: (all should be 1) 0.9999982 0.9999981 0.9999980 0.9999979 0.9999983 TEST03 For a positive definite symmetric matrix, SPOTRF factors; SPOTRI computes the inverse. First row of inverse: 0.9615383 0.9230767 0.8846152 0.8461537 0.8076919 0.7692305 0.7307691 0.6923078 0.6538464 0.6153849 0.5769235 0.5384619 0.5000005 0.4615390 0.4230775 0.3846159 0.3461545 0.3076929 0.2692313 0.2307697 0.1923081 0.1538465 0.1153849 7.6923266E-02 3.8461633E-02 TEST04 For a positive definite symmetric band matrix: SPBTRF factors; SPBTRS solves linear systems. First 5 entries of solution (All should be 1): 0.9999999 0.9999999 1.000000 1.000000 1.000000 TEST05 SGBTRF factors a general band matrix. SGBTRS solves a factored system. Bandwidth is 3 First 5 entries of solution (All should be 1): 1.000000 1.000000 1.000000 0.9999999 0.9999998 TEST06 SGBTRF factors a general band matrix. SGBTRS solves a factored system. Bandwidth is 7 First 5 entries of solution (All should be 1): 1.000000 1.000000 1.000000 1.000000 1.000000 TEST07 SGTSV factors and solves a linear system with a general tridiagonal matrix. The system is of order N = 100 First 5 entries of solution: (Should be 1, 2, 3, ...) 1.000002 2.000004 3.000005 4.000007 5.000009 SLAPACK_PRB Normal end of LAPACK tests.