Open agemuend opened 1 year ago
More details from cgd.out:
Tests of the Generalized Nonsymmetric Eigenvalue Problem Driver CGGEV
LAPACK VERSION 3.9.0
The following parameter values will be used:
M: 2 6 8 10 12 20
N: 2 6 8 10 12 20
NB: 1
NBMIN: 1
NX: 1
NS: 2
MAXB: 1
Relative machine underflow is taken to be 0.117549E-37
Relative machine overflow is taken to be 0.340282E+39
Relative machine precision is taken to be 0.596046E-07
Routines pass computational tests if test ratio is less than 10.00
CGV routines passed the tests of the error exits (106 tests done)
CGV -- Complex Generalized eigenvalue problem driver
Matrix types (see CDRGEV for details):
Special Matrices: (J'=transposed Jordan block)
1=(0,0) 2=(I,0) 3=(0,I) 4=(I,I) 5=(J',J') 6=(diag(J',I), diag(I,J'))
Diagonal Matrices: ( D=diag(0,1,2,...) )
7=(D,I) 9=(large*D, small*I) 11=(large*I, small*D) 13=(large*D, large*I)
8=(I,D) 10=(small*D, large*I) 12=(small*I, large*D) 14=(small*D, small*I)
15=(D, reversed D)
Matrices Rotated by Random Orthogonal Matrices U, V:
16=Transposed Jordan Blocks 19=geometric alpha, beta=0,1
17=arithm. alpha&beta 20=arithmetic alpha, beta=0,1
18=clustered alpha, beta=0,1 21=random alpha, beta=0,1
Large & Small Matrices:
22=(large, small) 23=(small,large) 24=(small,small) 25=(large,large)
26=random O(1) matrices.
Tests performed:
1 = max | ( b A - a B )'*l | / const.,
2 = | |VR(i)| - 1 | / ulp,
3 = max | ( b A - a B )*r | / const.
4 = | |VL(i)| - 1 | / ulp,
5 = 0 if W same no matter if r or l computed,
6 = 0 if l same no matter if l computed,
7 = 0 if r same no matter if r computed,
Matrix order= 8, type=17, seed=3532,3167,3258,2741, result 5 is 8.389E+06
Matrix order= 8, type=18, seed=1945,4022,1865,2917, result 5 is 8.389E+06
Matrix order= 8, type=19, seed= 81,3302,2127,1893, result 5 is 8.389E+06
Matrix order= 8, type=20, seed= 786,3466,1621, 869, result 5 is 8.389E+06
Matrix order= 8, type=21, seed=2270,2402, 346,3941, result 5 is 8.389E+06
Matrix order= 8, type=22, seed=1864,1549,2193,2613, result 5 is 8.389E+06
Matrix order= 8, type=23, seed=2238,1771, 794,1773, result 5 is 8.389E+06
Matrix order= 8, type=24, seed=1060,1095,1526,3813, result 5 is 8.389E+06
Matrix order= 8, type=25, seed=3418,3932,2951, 29, result 5 is 8.389E+06
Matrix order= 8, type=26, seed=1988,2884,2319,2197, result 5 is 8.389E+06
Matrix order= 10, type=17, seed=1932,2747,1915,3445, result 5 is 8.389E+06
Matrix order= 10, type=18, seed=3976, 520,2977,2757, result 5 is 8.389E+06
Matrix order= 10, type=19, seed= 806,4093,1609,2693, result 5 is 8.389E+06
Matrix order= 10, type=20, seed=3281,1827, 254,2629, result 5 is 8.389E+06
Matrix order= 10, type=21, seed=1238, 15, 384,2565, result 5 is 8.389E+06
Matrix order= 10, type=22, seed=3094,3351,2614,2525, result 5 is 8.389E+06
Matrix order= 10, type=23, seed=2605, 629,2321,1285, result 5 is 8.389E+06
Matrix order= 10, type=24, seed= 929,2687, 964,2925, result 5 is 8.389E+06
Matrix order= 10, type=25, seed=1209,2652, 535,1813, result 5 is 8.389E+06
Matrix order= 10, type=26, seed= 624,2762,2893, 509, result 5 is 8.389E+06
Matrix order= 12, type=16, seed=3357,4041,1466,3309, result 5 is 8.389E+06
Matrix order= 12, type=17, seed=2239, 68,3302,1037, result 5 is 8.389E+06
Matrix order= 12, type=18, seed=1615,2331,2107,2557, result 5 is 8.389E+06
Matrix order= 12, type=19, seed=1401, 178,4093, 253, result 5 is 8.389E+06
Matrix order= 12, type=20, seed= 252,3709, 526,2045, result 5 is 8.389E+06
Matrix order= 12, type=21, seed=1352, 392,3695,3837, result 5 is 8.389E+06
Matrix order= 12, type=22, seed=1710,1543,1672,2973, result 5 is 8.389E+06
Matrix order= 12, type=23, seed=2685, 174, 871,2549, result 5 is 8.389E+06
Matrix order= 12, type=24, seed=2693,2404,3046,2957, result 5 is 8.389E+06
Matrix order= 12, type=25, seed= 578, 723, 929,1637, result 5 is 8.389E+06
Matrix order= 12, type=26, seed=2061,1512,1968, 125, result 5 is 8.389E+06
Matrix order= 20, type=17, seed=1585,3902,3906,1293, result 5 is 8.389E+06
Matrix order= 20, type=18, seed=1063,2113,3640,2685, result 5 is 8.389E+06
Matrix order= 20, type=19, seed=2305,3879, 305, 381, result 5 is 8.389E+06
Matrix order= 20, type=20, seed= 897,3616, 121,2173, result 5 is 8.389E+06
Matrix order= 20, type=21, seed= 676,3851,3089,3965, result 5 is 8.389E+06
Matrix order= 20, type=22, seed=1763,2855,1954,1469, result 5 is 8.389E+06
Matrix order= 20, type=23, seed=1338,3437,3180,3285, result 5 is 8.389E+06
Matrix order= 20, type=24, seed=3522,1685,3785, 813, result 5 is 8.389E+06
Matrix order= 20, type=25, seed=2931,3978,3195,3781, result 5 is 8.389E+06
Matrix order= 20, type=26, seed= 449,1038,1670,1437, result 5 is 8.389E+06
CGV drivers: 41 out of 1092 tests failed to pass the threshold
@bartoldeman Any thoughts on this?
@agemuend Can you also share the output of eb --show-system-info
?
Sure
$ eb --show-system-info
System information (fujitsu03):
* OS:
-> name: CentOS Linux
-> type: Linux
-> version: 8.3.2011
-> platform name: aarch64-unknown-linux
* CPU:
-> vendor: UNKNOWN
-> architecture: AArch64
-> family: ARM
-> arch name: UNKNOWN (archspec is not installed?)
-> model: UNKNOWN
-> speed: None
-> cores: 48
-> features: asimd,asimdhp,asimdrdm,atomics,cpuid,crc32,dcpop,evtstrm,fcma,fp,fphp,sha1,sha2,sve
* software:
-> glibc version: 2.28
-> Python binary: /usr/bin/python3
-> Python version: 3.6.8
The failures look benign, it's all the same eigenvalue issue again. It may be possible to work around it, but I won't have much time this week.
For now I'd just bump the number from 150 to 200.
As the subject says, the LAPACK Test suite fails with OpenBLAS-0.3.20-GCC-11.3.0. on a64fx: