status: failed
duration: 2694.463s
Captured stdout call

LPL []
MPL []
eq37 Before S: 7338.310154448602
eq37  S: 5.896408782572555e-07
LINF: 2.4e+07
LINF full: 2.4e+07, vs: 1.0e+00
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-06
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-06
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-06
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-06
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-05
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-05
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-05
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-05
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.0001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.0001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.0001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.0001
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.001
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.01
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.01
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.01
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.01
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.15687174265360496
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.15687174265360496
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.15687174265360496
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.15687174265360496
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.24608743643178863
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.24608743643178863
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.24608743643178863
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.24608743643178863
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.38604164998212914
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.38604164998212914
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.38604164998212914
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.38604164998212914
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.605590263695696
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.605590263695696
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.605590263695696
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.605590263695696
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.95
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.95
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.95
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.95
Reset #1, asq_eff=2.5e+01, igsq=0.95
Reset #2, asq_eff=2.0e+01, igsq=0.95
Reset #3, asq_eff=1.7e+01, igsq=0.95
Reset #4, asq_eff=1.7e+01, igsq=0.95
Reset #5, asq_eff=1.7e+01, igsq=0.95
Reset #6, asq_eff=1.7e+01, igsq=0.95
Reset #7, asq_eff=1.6e+01, igsq=0.95
Reset #8, asq_eff=1.7e+01, igsq=0.95
Reset #9, asq_eff=1.6e+01, igsq=0.95
Reset #10, asq_eff=1.6e+01, igsq=0.95
Reset #11, asq_eff=1.6e+01, igsq=0.95
Reset #12, asq_eff=1.6e+01, igsq=0.95
Reset #13, asq_eff=1.6e+01, igsq=0.95
Reset #14, asq_eff=1.6e+01, igsq=0.95
Reset #15, asq_eff=1.6e+01, igsq=0.95
Reset #16, asq_eff=1.6e+01, igsq=0.95
Reset #17, asq_eff=1.6e+01, igsq=0.95
Reset #18, asq_eff=1.6e+01, igsq=0.95
Reset #19, asq_eff=1.6e+01, igsq=0.95
Reset #20, asq_eff=1.6e+01, igsq=0.95
Reset #21, asq_eff=1.6e+01, igsq=0.95
Steps remaining: 138, asq_eff=1.5e+01, igsq=0.95
Reset #22, asq_eff=1.6e+01, igsq=0.95
Reset #23, asq_eff=1.6e+01, igsq=0.95
Reset #24, asq_eff=1.6e+01, igsq=0.95
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=9.50e-01 and asq=1.56e+01, N_step=162
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  1
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  2
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  3
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  4
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  5
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  6
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  7
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  8
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  9
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  10
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  11

LPL []
MPL []
eq37 Before S: 73383.11390655754
eq37  S: 3.5144911359751227e-06
LINF: 2.4e+07
LINF full: 2.4e+07, vs: 1.0e+00
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-06
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-06
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-06
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-06
Reset #1, asq_eff=2.3e+00, igsq=1e-06
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-05
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-05
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-05
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-05
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.0001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.0001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.0001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.0001
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.001
Non-optimal solve at igsq=1.00e-03 and asq=1.00e+00, N_step=105
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.01
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.01
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.01
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.01
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.15687174265360496
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.15687174265360496
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.15687174265360496
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.15687174265360496
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.24608743643178863
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.24608743643178863
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.24608743643178863
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.24608743643178863
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.38604164998212914
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.38604164998212914
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.38604164998212914
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.38604164998212914
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.605590263695696
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.605590263695696
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.605590263695696
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.605590263695696
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.95
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.95
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.95
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.95
Reset #1, asq_eff=2.5e+01, igsq=0.95
Reset #2, asq_eff=2.3e+01, igsq=0.95
Reset #3, asq_eff=2.2e+01, igsq=0.95
Reset #4, asq_eff=2.2e+01, igsq=0.95
Reset #5, asq_eff=2.1e+01, igsq=0.95
Reset #6, asq_eff=2.1e+01, igsq=0.95
Reset #7, asq_eff=2.1e+01, igsq=0.95
Reset #8, asq_eff=2.1e+01, igsq=0.95
Reset #9, asq_eff=2.1e+01, igsq=0.95
Reset #10, asq_eff=2.1e+01, igsq=0.95
Reset #11, asq_eff=2.1e+01, igsq=0.95
Reset #12, asq_eff=2.1e+01, igsq=0.95
Reset #13, asq_eff=2.1e+01, igsq=0.95
Reset #14, asq_eff=2.1e+01, igsq=0.95
Reset #15, asq_eff=2.1e+01, igsq=0.95
Reset #16, asq_eff=2.1e+01, igsq=0.95
Reset #17, asq_eff=2.1e+01, igsq=0.95
Reset #18, asq_eff=2.1e+01, igsq=0.95
Reset #19, asq_eff=2.1e+01, igsq=0.95
Reset #20, asq_eff=2.1e+01, igsq=0.95
Reset #21, asq_eff=2.1e+01, igsq=0.95
Reset #22, asq_eff=2.1e+01, igsq=0.95
Reset #23, asq_eff=2.1e+01, igsq=0.95
Reset #24, asq_eff=2.1e+01, igsq=0.95
Reset #25, asq_eff=2.1e+01, igsq=0.95
Reset #26, asq_eff=2.1e+01, igsq=0.95
Reset #27, asq_eff=2.1e+01, igsq=0.95
Reset #28, asq_eff=2.1e+01, igsq=0.95
Reset #29, asq_eff=2.1e+01, igsq=0.95
Reset #30, asq_eff=2.1e+01, igsq=0.95
Reset #31, asq_eff=2.1e+01, igsq=0.95
Reset #32, asq_eff=2.1e+01, igsq=0.95
Reset #33, asq_eff=2.1e+01, igsq=0.95
Reset #34, asq_eff=2.1e+01, igsq=0.95
Steps remaining: 152, asq_eff=2.0e+01, igsq=0.95
Reset #35, asq_eff=2.1e+01, igsq=0.95
Reset #36, asq_eff=2.1e+01, igsq=0.95
Reset #37, asq_eff=2.1e+01, igsq=0.95
Reset #38, asq_eff=2.1e+01, igsq=0.95
Reset #39, asq_eff=2.1e+01, igsq=0.95
Reset #40, asq_eff=2.1e+01, igsq=0.95
Reset #41, asq_eff=2.1e+01, igsq=0.95
Reset #42, asq_eff=2.1e+01, igsq=0.95
Reset #43, asq_eff=2.1e+01, igsq=0.95
Reset #44, asq_eff=2.1e+01, igsq=0.95
Reset #45, asq_eff=2.1e+01, igsq=0.95
Reset #46, asq_eff=2.1e+01, igsq=0.95
Steps remaining: 152, asq_eff=2.0e+01, igsq=0.95
Reset #47, asq_eff=2.1e+01, igsq=0.95
Reset #48, asq_eff=2.1e+01, igsq=0.95
Reset #49, asq_eff=2.1e+01, igsq=0.95
Reset #50, asq_eff=2.1e+01, igsq=0.95
Reset #51, asq_eff=2.1e+01, igsq=0.95
Reset #52, asq_eff=2.1e+01, igsq=0.95
Reset #53, asq_eff=2.1e+01, igsq=0.95
Reset #54, asq_eff=2.1e+01, igsq=0.95
Reset #55, asq_eff=2.1e+01, igsq=0.95
Reset #56, asq_eff=2.1e+01, igsq=0.95
Reset #57, asq_eff=2.1e+01, igsq=0.95
Reset #58, asq_eff=2.1e+01, igsq=0.95
Steps remaining: 152, asq_eff=2.0e+01, igsq=0.95
Reset #59, asq_eff=2.1e+01, igsq=0.95
Reset #60, asq_eff=2.1e+01, igsq=0.95
Reset #61, asq_eff=2.1e+01, igsq=0.95
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=9.50e-01 and asq=2.07e+01, N_step=251
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  12
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  13
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  14
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  15
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  16
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  17
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  18
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  19
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  20
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  21

LPL []
MPL []
eq37 Before S: 733831.4571117946
eq37  S: 4.987559031304975e-06
LINF: 2.4e+07
LINF full: 2.4e+07, vs: 1.0e+00
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-06
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-06
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-06
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-06
Reset #1, asq_eff=6.5e+00, igsq=1e-06
Reset #2, asq_eff=3.6e+00, igsq=1e-06
Reset #3, asq_eff=3.4e+00, igsq=1e-06
Reset #4, asq_eff=3.1e+00, igsq=1e-06
Steps remaining: 49, asq_eff=2.8e+00, igsq=1e-06
Reset #5, asq_eff=2.9e+00, igsq=1e-06
Reset #6, asq_eff=2.9e+00, igsq=1e-06
Reset #7, asq_eff=2.9e+00, igsq=1e-06
Reset #8, asq_eff=3.0e+00, igsq=1e-06
Reset #9, asq_eff=2.9e+00, igsq=1e-06
Reset #10, asq_eff=2.7e+00, igsq=1e-06
Non-optimal solve at igsq=1.00e-06 and asq=2.73e+00, N_step=146
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-05
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-05
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-05
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-05
Reset #1, asq_eff=1.3e+01, igsq=1e-05
Reset #2, asq_eff=7.1e+00, igsq=1e-05
Reset #3, asq_eff=5.2e+00, igsq=1e-05
Reset #4, asq_eff=5.4e+00, igsq=1e-05
Reset #5, asq_eff=5.4e+00, igsq=1e-05
Reset #6, asq_eff=5.4e+00, igsq=1e-05
Reset #7, asq_eff=5.4e+00, igsq=1e-05
Reset #8, asq_eff=5.5e+00, igsq=1e-05
Reset #9, asq_eff=5.5e+00, igsq=1e-05
Reset #10, asq_eff=5.4e+00, igsq=1e-05
Reset #11, asq_eff=5.1e+00, igsq=1e-05
Non-optimal solve at igsq=1.00e-05 and asq=5.11e+00, N_step=136
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.0001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.0001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.0001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.0001
Reset #1, asq_eff=6.5e+00, igsq=0.0001
Reset #2, asq_eff=5.0e+00, igsq=0.0001
Reset #3, asq_eff=5.2e+00, igsq=0.0001
Reset #4, asq_eff=5.1e+00, igsq=0.0001
Reset #5, asq_eff=5.2e+00, igsq=0.0001
Reset #6, asq_eff=5.2e+00, igsq=0.0001
Reset #7, asq_eff=5.1e+00, igsq=0.0001
Steps remaining: 79, asq_eff=4.8e+00, igsq=0.0001
Reset #8, asq_eff=4.9e+00, igsq=0.0001
Reset #9, asq_eff=4.5e+00, igsq=0.0001
Reset #10, asq_eff=4.4e+00, igsq=0.0001
Reset #11, asq_eff=4.4e+00, igsq=0.0001
Reset #12, asq_eff=4.4e+00, igsq=0.0001
Reset #13, asq_eff=4.3e+00, igsq=0.0001
Reset #14, asq_eff=4.2e+00, igsq=0.0001
Reset #15, asq_eff=3.9e+00, igsq=0.0001
Reset #16, asq_eff=3.9e+00, igsq=0.0001
Reset #17, asq_eff=3.9e+00, igsq=0.0001
Reset #18, asq_eff=3.7e+00, igsq=0.0001
Reset #19, asq_eff=3.8e+00, igsq=0.0001
Reset #20, asq_eff=3.7e+00, igsq=0.0001
Non-optimal solve at igsq=1.00e-04 and asq=3.75e+00, N_step=179
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.001
Reset #1, asq_eff=6.5e+00, igsq=0.001
Reset #2, asq_eff=4.2e+00, igsq=0.001
Reset #3, asq_eff=4.4e+00, igsq=0.001
Reset #4, asq_eff=4.0e+00, igsq=0.001
Reset #5, asq_eff=4.0e+00, igsq=0.001
Reset #6, asq_eff=3.8e+00, igsq=0.001
Reset #7, asq_eff=3.6e+00, igsq=0.001
Reset #8, asq_eff=3.5e+00, igsq=0.001
Reset #9, asq_eff=3.2e+00, igsq=0.001
Reset #10, asq_eff=3.1e+00, igsq=0.001
Reset #11, asq_eff=2.9e+00, igsq=0.001
Reset #12, asq_eff=3.0e+00, igsq=0.001
Reset #13, asq_eff=3.0e+00, igsq=0.001
Reset #14, asq_eff=2.8e+00, igsq=0.001
Reset #15, asq_eff=2.8e+00, igsq=0.001
Reset #16, asq_eff=2.8e+00, igsq=0.001
Reset #17, asq_eff=2.7e+00, igsq=0.001
Reset #18, asq_eff=2.7e+00, igsq=0.001
Reset #19, asq_eff=2.7e+00, igsq=0.001
Reset #20, asq_eff=2.6e+00, igsq=0.001
Steps remaining: 48, asq_eff=2.6e+00, igsq=0.001
Reset #21, asq_eff=2.7e+00, igsq=0.001
Reset #22, asq_eff=2.7e+00, igsq=0.001
Reset #23, asq_eff=2.6e+00, igsq=0.001
Reset #24, asq_eff=2.6e+00, igsq=0.001
Reset #25, asq_eff=2.6e+00, igsq=0.001
Reset #26, asq_eff=2.6e+00, igsq=0.001
Reset #27, asq_eff=2.7e+00, igsq=0.001
Reset #28, asq_eff=2.7e+00, igsq=0.001
Reset #29, asq_eff=2.7e+00, igsq=0.001
Reset #30, asq_eff=2.7e+00, igsq=0.001
Reset #31, asq_eff=2.7e+00, igsq=0.001
Reset #32, asq_eff=2.7e+00, igsq=0.001
Reset #33, asq_eff=2.7e+00, igsq=0.001
Reset #34, asq_eff=2.6e+00, igsq=0.001
Reset #35, asq_eff=2.5e+00, igsq=0.001
Reset #36, asq_eff=2.5e+00, igsq=0.001
Reset #37, asq_eff=2.5e+00, igsq=0.001
Reset #38, asq_eff=2.5e+00, igsq=0.001
Reset #39, asq_eff=2.5e+00, igsq=0.001
Reset #40, asq_eff=2.3e+00, igsq=0.001
Reset #41, asq_eff=2.3e+00, igsq=0.001
Reset #42, asq_eff=2.3e+00, igsq=0.001
Reset #43, asq_eff=2.4e+00, igsq=0.001
Reset #44, asq_eff=2.3e+00, igsq=0.001
Steps remaining: 41, asq_eff=2.2e+00, igsq=0.001
Reset #45, asq_eff=2.3e+00, igsq=0.001
Reset #46, asq_eff=2.3e+00, igsq=0.001
Reset #47, asq_eff=2.2e+00, igsq=0.001
Reset #48, asq_eff=2.2e+00, igsq=0.001
Reset #49, asq_eff=2.2e+00, igsq=0.001
Reset #50, asq_eff=2.2e+00, igsq=0.001
Reset #51, asq_eff=2.2e+00, igsq=0.001
Reset #52, asq_eff=2.2e+00, igsq=0.001
Reset #53, asq_eff=2.2e+00, igsq=0.001
Non-optimal solve at igsq=1.00e-03 and asq=2.18e+00, N_step=301
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.01
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.01
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.01
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.01
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.15687174265360496
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.15687174265360496
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.15687174265360496
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.15687174265360496
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.24608743643178863
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.24608743643178863
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.24608743643178863
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.24608743643178863
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.38604164998212914
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.38604164998212914
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.38604164998212914
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.38604164998212914
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.605590263695696
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.605590263695696
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.605590263695696
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.605590263695696
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.95
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.95
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.95
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.95
Reset #1, asq_eff=2.5e+01, igsq=0.95
Reset #2, asq_eff=2.0e+01, igsq=0.95
Reset #3, asq_eff=1.9e+01, igsq=0.95
Reset #4, asq_eff=1.8e+01, igsq=0.95
Reset #5, asq_eff=1.7e+01, igsq=0.95
Reset #6, asq_eff=1.7e+01, igsq=0.95
Reset #7, asq_eff=1.7e+01, igsq=0.95
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=9.50e-01 and asq=1.74e+01, N_step=116
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  22
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  23
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  24
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  25
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  26
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  27
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  28

LPL []
MPL []
eq37 Before S: 7338317.189969771
eq37  S: 1.9163664086451427e-05
LINF: 2.4e+07
LINF full: 2.4e+07, vs: 1.0e+00
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-06
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-06
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-06
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-06
Reset #1, asq_eff=1.3e+01, igsq=1e-06
Reset #2, asq_eff=1.4e+01, igsq=1e-06
Reset #3, asq_eff=1.0e+01, igsq=1e-06
Reset #4, asq_eff=1.1e+01, igsq=1e-06
Reset #5, asq_eff=1.1e+01, igsq=1e-06
Reset #6, asq_eff=9.8e+00, igsq=1e-06
Reset #7, asq_eff=9.9e+00, igsq=1e-06
Reset #8, asq_eff=9.8e+00, igsq=1e-06
Reset #9, asq_eff=9.7e+00, igsq=1e-06
Reset #10, asq_eff=9.8e+00, igsq=1e-06
Reset #11, asq_eff=8.4e+00, igsq=1e-06
Reset #12, asq_eff=7.6e+00, igsq=1e-06
Reset #13, asq_eff=7.6e+00, igsq=1e-06
Reset #14, asq_eff=7.7e+00, igsq=1e-06
Reset #15, asq_eff=7.8e+00, igsq=1e-06
Reset #16, asq_eff=7.9e+00, igsq=1e-06
Reset #17, asq_eff=7.8e+00, igsq=1e-06
Reset #18, asq_eff=7.9e+00, igsq=1e-06
Reset #19, asq_eff=7.1e+00, igsq=1e-06
Reset #20, asq_eff=6.9e+00, igsq=1e-06
Reset #21, asq_eff=6.9e+00, igsq=1e-06
Reset #22, asq_eff=6.5e+00, igsq=1e-06
Reset #23, asq_eff=6.4e+00, igsq=1e-06
Reset #24, asq_eff=6.5e+00, igsq=1e-06
Reset #25, asq_eff=6.5e+00, igsq=1e-06
Reset #26, asq_eff=6.6e+00, igsq=1e-06
Reset #27, asq_eff=6.7e+00, igsq=1e-06
Non-optimal solve at igsq=1.00e-06 and asq=6.65e+00, N_step=206
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-05
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-05
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-05
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-05
Reset #1, asq_eff=1.8e+01, igsq=1e-05
Reset #2, asq_eff=9.9e+00, igsq=1e-05
Reset #3, asq_eff=9.5e+00, igsq=1e-05
Reset #4, asq_eff=9.7e+00, igsq=1e-05
Reset #5, asq_eff=9.2e+00, igsq=1e-05
Reset #6, asq_eff=8.6e+00, igsq=1e-05
Reset #7, asq_eff=8.5e+00, igsq=1e-05
Reset #8, asq_eff=8.4e+00, igsq=1e-05
Reset #9, asq_eff=8.2e+00, igsq=1e-05
Reset #10, asq_eff=8.3e+00, igsq=1e-05
Reset #11, asq_eff=8.2e+00, igsq=1e-05
Reset #12, asq_eff=7.6e+00, igsq=1e-05
Reset #13, asq_eff=7.7e+00, igsq=1e-05
Reset #14, asq_eff=7.6e+00, igsq=1e-05
Reset #15, asq_eff=7.6e+00, igsq=1e-05
Reset #16, asq_eff=7.6e+00, igsq=1e-05
Reset #17, asq_eff=7.4e+00, igsq=1e-05
Reset #18, asq_eff=7.5e+00, igsq=1e-05
Reset #19, asq_eff=7.6e+00, igsq=1e-05
Reset #20, asq_eff=6.7e+00, igsq=1e-05
Reset #21, asq_eff=6.7e+00, igsq=1e-05
Reset #22, asq_eff=6.8e+00, igsq=1e-05
Reset #23, asq_eff=6.5e+00, igsq=1e-05
Reset #24, asq_eff=6.5e+00, igsq=1e-05
Reset #25, asq_eff=6.6e+00, igsq=1e-05
Reset #26, asq_eff=6.3e+00, igsq=1e-05
Reset #27, asq_eff=6.3e+00, igsq=1e-05
Reset #28, asq_eff=6.4e+00, igsq=1e-05
Reset #29, asq_eff=6.5e+00, igsq=1e-05
Reset #30, asq_eff=6.5e+00, igsq=1e-05
Reset #31, asq_eff=6.5e+00, igsq=1e-05
Reset #32, asq_eff=6.4e+00, igsq=1e-05
Reset #33, asq_eff=6.5e+00, igsq=1e-05
Reset #34, asq_eff=5.8e+00, igsq=1e-05
Reset #35, asq_eff=5.8e+00, igsq=1e-05
Steps remaining: 87, asq_eff=5.6e+00, igsq=1e-05
Reset #36, asq_eff=5.8e+00, igsq=1e-05
Reset #37, asq_eff=5.7e+00, igsq=1e-05
Reset #38, asq_eff=5.8e+00, igsq=1e-05
Reset #39, asq_eff=5.8e+00, igsq=1e-05
Reset #40, asq_eff=5.8e+00, igsq=1e-05
Reset #41, asq_eff=5.8e+00, igsq=1e-05
Reset #42, asq_eff=5.9e+00, igsq=1e-05
Reset #43, asq_eff=5.8e+00, igsq=1e-05
Reset #44, asq_eff=5.9e+00, igsq=1e-05
Reset #45, asq_eff=5.8e+00, igsq=1e-05
Reset #46, asq_eff=5.8e+00, igsq=1e-05
Reset #47, asq_eff=5.8e+00, igsq=1e-05
Reset #48, asq_eff=5.6e+00, igsq=1e-05
Reset #49, asq_eff=5.6e+00, igsq=1e-05
Reset #50, asq_eff=5.7e+00, igsq=1e-05
Reset #51, asq_eff=5.6e+00, igsq=1e-05
Reset #52, asq_eff=5.7e+00, igsq=1e-05
Steps remaining: 87, asq_eff=5.6e+00, igsq=1e-05
Non-optimal solve at igsq=1.00e-05 and asq=5.46e+00, N_step=301
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.0001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.0001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.0001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.0001
Reset #1, asq_eff=9.1e+00, igsq=0.0001
Reset #2, asq_eff=9.9e+00, igsq=0.0001
Reset #3, asq_eff=1.0e+01, igsq=0.0001
Reset #4, asq_eff=8.9e+00, igsq=0.0001
Reset #5, asq_eff=8.8e+00, igsq=0.0001
Reset #6, asq_eff=8.9e+00, igsq=0.0001
Reset #7, asq_eff=8.3e+00, igsq=0.0001
Reset #8, asq_eff=8.4e+00, igsq=0.0001
Reset #9, asq_eff=8.5e+00, igsq=0.0001
Reset #10, asq_eff=8.6e+00, igsq=0.0001
Reset #11, asq_eff=8.7e+00, igsq=0.0001
Reset #12, asq_eff=8.8e+00, igsq=0.0001
Reset #13, asq_eff=8.8e+00, igsq=0.0001
Reset #14, asq_eff=8.9e+00, igsq=0.0001
Reset #15, asq_eff=9.0e+00, igsq=0.0001
Reset #16, asq_eff=8.8e+00, igsq=0.0001
Reset #17, asq_eff=8.8e+00, igsq=0.0001
Reset #18, asq_eff=8.8e+00, igsq=0.0001
Steps remaining: 107, asq_eff=8.2e+00, igsq=0.0001
Reset #19, asq_eff=8.2e+00, igsq=0.0001
Reset #20, asq_eff=7.5e+00, igsq=0.0001
Reset #21, asq_eff=7.5e+00, igsq=0.0001
Reset #22, asq_eff=7.6e+00, igsq=0.0001
Reset #23, asq_eff=7.1e+00, igsq=0.0001
Reset #24, asq_eff=7.2e+00, igsq=0.0001
Steps remaining: 98, asq_eff=6.9e+00, igsq=0.0001
Reset #25, asq_eff=7.0e+00, igsq=0.0001
Reset #26, asq_eff=6.9e+00, igsq=0.0001
Reset #27, asq_eff=7.0e+00, igsq=0.0001
Reset #28, asq_eff=7.0e+00, igsq=0.0001
Reset #29, asq_eff=6.7e+00, igsq=0.0001
Reset #30, asq_eff=6.6e+00, igsq=0.0001
Reset #31, asq_eff=6.7e+00, igsq=0.0001
Reset #32, asq_eff=6.5e+00, igsq=0.0001
Reset #33, asq_eff=6.6e+00, igsq=0.0001
Steps remaining: 94, asq_eff=6.4e+00, igsq=0.0001
Reset #34, asq_eff=6.6e+00, igsq=0.0001
Reset #35, asq_eff=6.2e+00, igsq=0.0001
Reset #36, asq_eff=6.2e+00, igsq=0.0001
Reset #37, asq_eff=6.1e+00, igsq=0.0001
Reset #38, asq_eff=6.0e+00, igsq=0.0001
Reset #39, asq_eff=6.1e+00, igsq=0.0001
Reset #40, asq_eff=6.1e+00, igsq=0.0001
Reset #41, asq_eff=6.1e+00, igsq=0.0001
Reset #42, asq_eff=5.9e+00, igsq=0.0001
Reset #43, asq_eff=5.8e+00, igsq=0.0001
Reset #44, asq_eff=5.8e+00, igsq=0.0001
Reset #45, asq_eff=5.7e+00, igsq=0.0001
Reset #46, asq_eff=5.7e+00, igsq=0.0001
Reset #47, asq_eff=5.7e+00, igsq=0.0001
Reset #48, asq_eff=5.8e+00, igsq=0.0001
Reset #49, asq_eff=5.7e+00, igsq=0.0001
Reset #50, asq_eff=5.8e+00, igsq=0.0001
Reset #51, asq_eff=5.8e+00, igsq=0.0001
Reset #52, asq_eff=5.8e+00, igsq=0.0001
Reset #53, asq_eff=5.5e+00, igsq=0.0001
Reset #54, asq_eff=5.4e+00, igsq=0.0001
Reset #55, asq_eff=5.5e+00, igsq=0.0001
Non-optimal solve at igsq=1.00e-04 and asq=5.39e+00, N_step=303
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.001
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.01
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.01
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.01
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.01
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.15687174265360496
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.15687174265360496
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.15687174265360496
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.15687174265360496
Reset #1, asq_eff=1.7e+00, igsq=0.15687174265360496
Failed on igsq:  0.15687174265360496 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=1.57e-01 and asq=1.00e+00, N_step=109
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.24608743643178863
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.24608743643178863
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.24608743643178863
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.24608743643178863
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.38604164998212914
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.38604164998212914
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.38604164998212914
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.38604164998212914
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.605590263695696
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.605590263695696
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.605590263695696
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.605590263695696
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.95
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.95
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.95
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.95
Reset #1, asq_eff=2.5e+01, igsq=0.95
Reset #2, asq_eff=2.0e+01, igsq=0.95
Reset #3, asq_eff=1.9e+01, igsq=0.95
Reset #4, asq_eff=1.6e+01, igsq=0.95
Reset #5, asq_eff=1.6e+01, igsq=0.95
Reset #6, asq_eff=1.6e+01, igsq=0.95
Reset #7, asq_eff=1.6e+01, igsq=0.95
Reset #8, asq_eff=1.6e+01, igsq=0.95
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=9.50e-01 and asq=1.55e+01, N_step=122
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  29
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  30
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  31
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  32
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  33
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  34
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  35

LPL []
MPL []
eq37 Before S: 73383186.1530655
eq37  S: 0.00041726387639826084
LINF: 2.4e+07
LINF full: 2.4e+07, vs: 1.0e+00
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-06
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-06
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-06
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-06
Reset #1, asq_eff=2.5e+01, igsq=1e-06
Reset #2, asq_eff=1.2e+01, igsq=1e-06
Reset #3, asq_eff=1.1e+01, igsq=1e-06
Reset #4, asq_eff=1.2e+01, igsq=1e-06
Reset #5, asq_eff=1.1e+01, igsq=1e-06
Reset #6, asq_eff=1.1e+01, igsq=1e-06
Reset #7, asq_eff=1.1e+01, igsq=1e-06
Reset #8, asq_eff=1.0e+01, igsq=1e-06
Reset #9, asq_eff=1.0e+01, igsq=1e-06
Reset #10, asq_eff=9.1e+00, igsq=1e-06
Reset #11, asq_eff=9.2e+00, igsq=1e-06
Reset #12, asq_eff=8.7e+00, igsq=1e-06
Steps remaining: 104, asq_eff=7.9e+00, igsq=1e-06
Reset #13, asq_eff=8.0e+00, igsq=1e-06
Reset #14, asq_eff=7.9e+00, igsq=1e-06
Reset #15, asq_eff=8.0e+00, igsq=1e-06
Reset #16, asq_eff=7.9e+00, igsq=1e-06
Reset #17, asq_eff=7.8e+00, igsq=1e-06
Reset #18, asq_eff=7.9e+00, igsq=1e-06
Reset #19, asq_eff=8.0e+00, igsq=1e-06
Reset #20, asq_eff=7.8e+00, igsq=1e-06
Steps remaining: 102, asq_eff=7.6e+00, igsq=1e-06
Reset #21, asq_eff=7.7e+00, igsq=1e-06
Reset #22, asq_eff=7.8e+00, igsq=1e-06
Reset #23, asq_eff=7.7e+00, igsq=1e-06
Reset #24, asq_eff=7.8e+00, igsq=1e-06
Reset #25, asq_eff=7.8e+00, igsq=1e-06
Reset #26, asq_eff=7.9e+00, igsq=1e-06
Reset #27, asq_eff=7.8e+00, igsq=1e-06
Reset #28, asq_eff=7.9e+00, igsq=1e-06
Reset #29, asq_eff=7.7e+00, igsq=1e-06
Reset #30, asq_eff=7.8e+00, igsq=1e-06
Steps remaining: 102, asq_eff=7.6e+00, igsq=1e-06
Reset #31, asq_eff=7.7e+00, igsq=1e-06
Reset #32, asq_eff=7.5e+00, igsq=1e-06
Reset #33, asq_eff=7.4e+00, igsq=1e-06
Reset #34, asq_eff=7.0e+00, igsq=1e-06
Reset #35, asq_eff=7.0e+00, igsq=1e-06
Reset #36, asq_eff=7.0e+00, igsq=1e-06
Reset #37, asq_eff=7.0e+00, igsq=1e-06
Reset #38, asq_eff=7.0e+00, igsq=1e-06
Reset #39, asq_eff=6.8e+00, igsq=1e-06
Reset #40, asq_eff=6.9e+00, igsq=1e-06
Reset #41, asq_eff=7.0e+00, igsq=1e-06
Reset #42, asq_eff=7.0e+00, igsq=1e-06
Reset #43, asq_eff=7.1e+00, igsq=1e-06
Reset #44, asq_eff=7.2e+00, igsq=1e-06
Reset #45, asq_eff=6.8e+00, igsq=1e-06
Reset #46, asq_eff=6.5e+00, igsq=1e-06
Reset #47, asq_eff=6.6e+00, igsq=1e-06
Reset #48, asq_eff=6.6e+00, igsq=1e-06
Reset #49, asq_eff=6.7e+00, igsq=1e-06
Reset #50, asq_eff=6.7e+00, igsq=1e-06
Reset #51, asq_eff=6.6e+00, igsq=1e-06
Reset #52, asq_eff=6.5e+00, igsq=1e-06
Reset #53, asq_eff=6.6e+00, igsq=1e-06
Reset #54, asq_eff=6.4e+00, igsq=1e-06
Reset #55, asq_eff=6.2e+00, igsq=1e-06
Reset #56, asq_eff=6.2e+00, igsq=1e-06
Steps remaining: 91, asq_eff=6.1e+00, igsq=1e-06
Reset #57, asq_eff=6.3e+00, igsq=1e-06
Non-optimal solve at igsq=1.00e-06 and asq=6.17e+00, N_step=303
Steps remaining: 99, asq_eff=4.2e+14, igsq=1e-05
Steps remaining: 69, asq_eff=1.6e+10, igsq=1e-05
Steps remaining: 39, asq_eff=5.8e+05, igsq=1e-05
Steps remaining: 9, asq_eff=2.1e+01, igsq=1e-05
Reset #1, asq_eff=1.8e+01, igsq=1e-05
Reset #2, asq_eff=9.9e+00, igsq=1e-05
Reset #3, asq_eff=8.7e+00, igsq=1e-05
Reset #4, asq_eff=8.9e+00, igsq=1e-05
Reset #5, asq_eff=8.8e+00, igsq=1e-05
Reset #6, asq_eff=8.8e+00, igsq=1e-05
Reset #7, asq_eff=8.7e+00, igsq=1e-05
Reset #8, asq_eff=8.8e+00, igsq=1e-05
Steps remaining: 109, asq_eff=8.6e+00, igsq=1e-05
Reset #9, asq_eff=8.3e+00, igsq=1e-05
Reset #10, asq_eff=8.4e+00, igsq=1e-05
Reset #11, asq_eff=8.3e+00, igsq=1e-05
Reset #12, asq_eff=8.1e+00, igsq=1e-05
Reset #13, asq_eff=8.2e+00, igsq=1e-05
Reset #14, asq_eff=8.2e+00, igsq=1e-05
Reset #15, asq_eff=8.3e+00, igsq=1e-05
Reset #16, asq_eff=8.2e+00, igsq=1e-05
Reset #17, asq_eff=8.3e+00, igsq=1e-05
Reset #18, asq_eff=8.4e+00, igsq=1e-05
Non-optimal solve at igsq=1.00e-05 and asq=8.41e+00, N_step=154
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.0001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.0001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.0001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.0001
Reset #1, asq_eff=9.1e+00, igsq=0.0001
Reset #2, asq_eff=5.0e+00, igsq=0.0001
Reset #3, asq_eff=5.2e+00, igsq=0.0001
Non-optimal solve at igsq=1.00e-04 and asq=5.25e+00, N_step=108
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.001
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.001
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.001
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.001
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.01
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.01
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.01
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.01
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Reset #1, asq_eff=1.7e+00, igsq=0.1
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=1.00e-01 and asq=1.00e+00, N_step=109
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.1
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.1
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.1
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.1
Reset #1, asq_eff=1.7e+00, igsq=0.1
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.1 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=1.00e-01 and asq=1.00e+00, N_step=109
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.15687174265360496
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.15687174265360496
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.15687174265360496
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.15687174265360496
Non-optimal solve at igsq=1.57e-01 and asq=1.00e+00, N_step=105
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.24608743643178863
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.24608743643178863
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.24608743643178863
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.24608743643178863
Failed on igsq:  0.24608743643178863 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.24608743643178863 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.24608743643178863 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.24608743643178863 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=2.46e-01 and asq=1.00e+00, N_step=105
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.38604164998212914
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.38604164998212914
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.38604164998212914
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.38604164998212914
Reset #1, asq_eff=2.3e+00, igsq=0.38604164998212914
Reset #2, asq_eff=2.1e+00, igsq=0.38604164998212914
Failed on igsq:  0.38604164998212914 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.38604164998212914 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.38604164998212914 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.38604164998212914 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=3.86e-01 and asq=2.15e+00, N_step=107
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.605590263695696
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.605590263695696
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.605590263695696
Steps remaining: 9, asq_eff=2.1e+01, igsq=0.605590263695696
Reset #1, asq_eff=1.7e+00, igsq=0.605590263695696
Steps remaining: 99, asq_eff=4.2e+14, igsq=0.95
Steps remaining: 69, asq_eff=1.6e+10, igsq=0.95
Steps remaining: 39, asq_eff=5.8e+05, igsq=0.95
Reset #1, asq_eff=5.4e+02, igsq=0.95
Steps remaining: 30, asq_eff=1.6e+02, igsq=0.95
Reset #2, asq_eff=2.1e+02, igsq=0.95
Reset #3, asq_eff=2.0e+02, igsq=0.95
Reset #4, asq_eff=1.9e+02, igsq=0.95
Reset #5, asq_eff=1.8e+02, igsq=0.95
Reset #6, asq_eff=1.7e+02, igsq=0.95
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Failed on igsq:  0.95 Reordering of (A, B) failed because the transformed matrix pair (A, B) would be too far from generalized Schur form; the problem is very ill-conditioned. (A, B) may have been partially reordered.
Non-optimal solve at igsq=9.50e-01 and asq=1.72e+02, N_step=114
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  36
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  37
The given state space system is a descriptor system with an E matrix. This is not supported
K_usable is not stable
Results list length:  38
Captured stderr call

  0%|          | 0/5 [00:00<?, ?it/s]
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 40%|████      | 2/5 [15:49<23:46, 475.66s/it]
 60%|██████    | 3/5 [25:16<17:14, 517.07s/it]
 80%|████████  | 4/5 [35:58<09:26, 566.60s/it]
100%|██████████| 5/5 [44:54<00:00, 555.48s/it]
100%|██████████| 5/5 [44:54<00:00, 538.89s/it]
captured errors:
folder = 'ExampleModels'

    @pytest.mark.parametrize('folder', ['ExampleModels_rescale', 'ExampleModels', 'ExampleModels_working', 'ExampleModels_newFOM', 'ExampleModels_newFOM_F3'])
    def T_calc_HiB(folder):
        sysB = get_systemB(folder = folder)
        FBNS_renorm = np.loadtxt(fjoin(folder, 'FBNS_scale.txt')) # Saved by the normalization in the make function
    
        if folder == 'ExampleModels_newFOM_F3':
            FOM_out = ["F3.out", "F2.out"]
        else:
            FOM_out = ["FBNS.out", "F2.out"]
        wn_in = ["S.in", "O.in"]
        Zinf = ["Zinf.in"]
        control_in = ["U.in"]
        meas_out = ["T.out"]
    
        sysB.sys = ssutil.scale_io(sysB.sys, FOM_out[0], FBNS_scale)
        sysB.sys = ssutil.scale_io(sysB.sys, FOM_out[1], FFlat_scale)
    
        # Scale the DARM output
        if 'DARM.out' in sysB.sys.outputs.keys():
            print('scaling DARM')
            DARM_scale_factor = strain2m * SNR_intg_factor
            sysB.sys = ssutil.scale_io(sysB.sys, 'DARM.out', DARM_scale_factor)
    
        params = {}
        if folder == 'ExampleModels':
            params['F1_gain'] = np.geomspace(1e1, 1e5, 5) * 1/FBNS_scale # was 1e1 3e3
        elif folder == 'ExampleModels_newFOM_F3':
            params['F1_gain'] = np.geomspace(1e-6, 1e-3, 5) * 1/FBNS_scale
        else:
            params["F1_gain"] = np.geomspace(4e1, 1e5, 6) * 1/FBNS_scale
            #params["F1_gain"] = np.array([0.09146101038546522])
    
        # params["igsq_capture"] = [
        #     0,  # H2 constraint
        #     1.8e-2,  # 1 deg
        #     1e-1,  # 6 deg
        #     0.20,  # 11.5 deg
        #     0.3,  # 17 deg
        #     0.5,  # 30 deg
        #     0.7653668647301797,  # 45 deg
        #     0.85,  # 50.0 deg
        #     0.90,  # 53.5 deg
        #     0.95,  # 56.5 deg
        #     # above this it gets very hairy
        #     # these are 10 solutions
        # ]
    
        # params["igsq_capture"] = np.geomspace(1e-6, 0.99, 40)
        params["igsq_capture"] = np.concatenate([np.geomspace(1e-6, 0.1, 6), np.geomspace(.1, 0.95, 6)])
    
        plotting_omega = np.logspace(-3, 4, 1000) * 2 * np.pi
        results_Hib_bare = compute.calcOpt(
            sysB.sys,
            control_in,
            wn_in,
            meas_out,
            FOM_out,
            params,
            Zinf=Zinf,
            solver="HB",
            plant_orig=sysB.orig_plant,
            BH_solver = BH1solverset,
            debug_mode=True,
        )
    
>       current_range = np.loadtxt(fjoin(folder, 'FBNS_Current_range.txt')) # Saved by the normalization in the make function

/builds/buzz/test/ASC_SOLVER/test_solver_ADY.py:399: 
_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ 
/opt/conda/lib/python3.12/site-packages/numpy/lib/npyio.py:1373: in loadtxt
    arr = _read(fname, dtype=dtype, comment=comment, delimiter=delimiter,
/opt/conda/lib/python3.12/site-packages/numpy/lib/npyio.py:992: in _read
    fh = np.lib._datasource.open(fname, 'rt', encoding=encoding)
/opt/conda/lib/python3.12/site-packages/numpy/lib/_datasource.py:193: in open
    return ds.open(path, mode, encoding=encoding, newline=newline)
_ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ _ 

self = <numpy.DataSource object at 0x7f8cc688b230>
path = '/builds/buzz/test/ASC_SOLVER/ExampleModels/FBNS_Current_range.txt'
mode = 'rt', encoding = None, newline = None

    def open(self, path, mode='r', encoding=None, newline=None):
        """
        Open and return file-like object.
    
        If `path` is an URL, it will be downloaded, stored in the
        `DataSource` directory and opened from there.
    
        Parameters
        ----------
        path : str
            Local file path or URL to open.
        mode : {'r', 'w', 'a'}, optional
            Mode to open `path`.  Mode 'r' for reading, 'w' for writing,
            'a' to append. Available modes depend on the type of object
            specified by `path`. Default is 'r'.
        encoding : {None, str}, optional
            Open text file with given encoding. The default encoding will be
            what `io.open` uses.
        newline : {None, str}, optional
            Newline to use when reading text file.
    
        Returns
        -------
        out : file object
            File object.
    
        """
    
        # TODO: There is no support for opening a file for writing which
        #       doesn't exist yet (creating a file).  Should there be?
    
        # TODO: Add a ``subdir`` parameter for specifying the subdirectory
        #       used to store URLs in self._destpath.
    
        if self._isurl(path) and self._iswritemode(mode):
            raise ValueError("URLs are not writeable")
    
        # NOTE: _findfile will fail on a new file opened for writing.
        found = self._findfile(path)
        if found:
            _fname, ext = self._splitzipext(found)
            if ext == 'bz2':
                mode.replace("+", "")
            return _file_openers[ext](found, mode=mode,
                                      encoding=encoding, newline=newline)
        else:
>           raise FileNotFoundError(f"{path} not found.")
E           FileNotFoundError: /builds/buzz/test/ASC_SOLVER/ExampleModels/FBNS_Current_range.txt not found.

/opt/conda/lib/python3.12/site-packages/numpy/lib/_datasource.py:533: FileNotFoundError