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1.5.0-DEV-7206b56e94.log
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Julia Version 1.5.0-DEV.485
Commit 7206b56e94 (2020-03-18 17:25 UTC)
Platform Info:
OS: Linux (x86_64-linux-gnu)
CPU: Intel(R) Xeon(R) Silver 4114 CPU @ 2.20GHz
WORD_SIZE: 64
LIBM: libopenlibm
LLVM: libLLVM-9.0.1 (ORCJIT, skylake)
Environment:
JULIA_DEPOT_PATH = ::/usr/local/share/julia
JULIA_NUM_THREADS = 2
Resolving package versions...
Installed UnPack ─────────────────────── v0.1.0
Installed OpenSpecFun_jll ────────────── v0.5.3+3
Installed ArgCheck ───────────────────── v2.0.0
Installed DiffResults ────────────────── v1.0.2
Installed TrustRegionMethods ─────────── v0.3.1
Installed SpecialFunctions ───────────── v0.10.0
Installed DocStringExtensions ────────── v0.8.1
Installed KrylovKit ──────────────────── v0.4.1
Installed NaNMath ────────────────────── v0.3.3
Installed CompilerSupportLibraries_jll ─ v0.3.0+0
Installed CommonSubexpressions ───────── v0.2.0
Installed DiffRules ──────────────────── v1.0.1
Installed ForwardDiff ────────────────── v0.10.9
Installed StaticArrays ───────────────── v0.12.1
##### 7.0%######################################################################## 100.0%
#=#=# ######## 12.5%################################ 45.3%########################################################## 81.2%######################################################################## 100.0%
Updating `~/.julia/environments/v1.5/Project.toml`
14486370 + TrustRegionMethods v0.3.1
Updating `~/.julia/environments/v1.5/Manifest.toml`
dce04be8 + ArgCheck v2.0.0
bbf7d656 + CommonSubexpressions v0.2.0
e66e0078 + CompilerSupportLibraries_jll v0.3.0+0
163ba53b + DiffResults v1.0.2
b552c78f + DiffRules v1.0.1
ffbed154 + DocStringExtensions v0.8.1
f6369f11 + ForwardDiff v0.10.9
0b1a1467 + KrylovKit v0.4.1
77ba4419 + NaNMath v0.3.3
efe28fd5 + OpenSpecFun_jll v0.5.3+3
276daf66 + SpecialFunctions v0.10.0
90137ffa + StaticArrays v0.12.1
14486370 + TrustRegionMethods v0.3.1
3a884ed6 + UnPack v0.1.0
2a0f44e3 + Base64
ade2ca70 + Dates
8ba89e20 + Distributed
b77e0a4c + InteractiveUtils
76f85450 + LibGit2
8f399da3 + Libdl
37e2e46d + LinearAlgebra
56ddb016 + Logging
d6f4376e + Markdown
44cfe95a + Pkg
de0858da + Printf
3fa0cd96 + REPL
9a3f8284 + Random
ea8e919c + SHA
9e88b42a + Serialization
6462fe0b + Sockets
2f01184e + SparseArrays
10745b16 + Statistics
8dfed614 + Test
cf7118a7 + UUIDs
4ec0a83e + Unicode
Testing TrustRegionMethods
Status `/tmp/jl_6NipFg/Project.toml`
dce04be8 ArgCheck v2.0.0
163ba53b DiffResults v1.0.2
ffbed154 DocStringExtensions v0.8.1
f6369f11 ForwardDiff v0.10.9
0b1a1467 KrylovKit v0.4.1
429524aa Optim v0.20.4
14486370 TrustRegionMethods v0.3.1
3a884ed6 UnPack v0.1.0
37e2e46d LinearAlgebra
56ddb016 Logging
8dfed614 Test
Status `/tmp/jl_6NipFg/Manifest.toml`
dce04be8 ArgCheck v2.0.0
4fba245c ArrayInterface v2.5.1
bbf7d656 CommonSubexpressions v0.2.0
34da2185 Compat v3.8.0
e66e0078 CompilerSupportLibraries_jll v0.3.0+0
9a962f9c DataAPI v1.1.0
864edb3b DataStructures v0.17.10
163ba53b DiffResults v1.0.2
b552c78f DiffRules v1.0.1
ffbed154 DocStringExtensions v0.8.1
1a297f60 FillArrays v0.8.5
6a86dc24 FiniteDiff v2.2.1
f6369f11 ForwardDiff v0.10.9
0b1a1467 KrylovKit v0.4.1
d3d80556 LineSearches v7.0.1
e1d29d7a Missings v0.4.3
d41bc354 NLSolversBase v7.6.1
77ba4419 NaNMath v0.3.3
efe28fd5 OpenSpecFun_jll v0.5.3+3
429524aa Optim v0.20.4
bac558e1 OrderedCollections v1.1.0
d96e819e Parameters v0.12.0
85a6dd25 PositiveFactorizations v0.2.3
ae029012 Requires v1.0.1
a2af1166 SortingAlgorithms v0.3.1
276daf66 SpecialFunctions v0.10.0
90137ffa StaticArrays v0.12.1
2913bbd2 StatsBase v0.32.2
14486370 TrustRegionMethods v0.3.1
3a884ed6 UnPack v0.1.0
2a0f44e3 Base64
ade2ca70 Dates
8bb1440f DelimitedFiles
8ba89e20 Distributed
b77e0a4c InteractiveUtils
76f85450 LibGit2
8f399da3 Libdl
37e2e46d LinearAlgebra
56ddb016 Logging
d6f4376e Markdown
a63ad114 Mmap
44cfe95a Pkg
de0858da Printf
3fa0cd96 REPL
9a3f8284 Random
ea8e919c SHA
9e88b42a Serialization
1a1011a3 SharedArrays
6462fe0b Sockets
2f01184e SparseArrays
10745b16 Statistics
8dfed614 Test
cf7118a7 UUIDs
4ec0a83e Unicode
Test Summary: | Pass Total
Nonlinear model constructor sanity checks | 6 6
Test Summary: | Pass Total
Cauchy point | 300 300
Test Summary: | Pass Total
dogleg quadratic | 100 100
Test Summary: | Pass Total
eigensolver type stability | 3 3
Test Summary: | Pass Total
trust region solver tests | 600 600
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
Test Summary: | Pass Total
singularities | 3 3
Test Summary: | Pass Total
ForwardDiff wrapper | 5 5
Test Summary: | Pass Total
printing | 3 3
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 6.33e-13, Δ = 2050.0
x = [-0.626, -1.3, 1.56, -0.745, -0.487, 1.0, -0.906, 0.314, -1.16, 0.264]
r = [-1.31e-13, 1.21e-13, -5.33e-15, 2.74e-13, 7.95e-14, 3.1e-13, 3.65e-13, 1.77e-13, 2.55e-14, 1.63e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.52e-13, Δ = 1020.0
x = [-0.305, 0.434, -1.11, -0.472, 0.0215, 0.654]
r = [9.33e-15, 1.29e-13, -8.17e-14, 4.71e-14, -1.87e-13, 5.26e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.8e-13, Δ = 2050.0
x = [-1.07, 0.369, 0.285, 0.186, 0.137, -0.0562, -1.6, 0.0471]
r = [3.67e-14, 8.7e-14, -3.29e-14, -8.24e-14, -6.37e-14, 9.59e-14, -4.13e-14, 2.31e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.46e-14, Δ = 1020.0
x = [0.872, 1.12, 0.869]
r = [4.43e-14, 5.33e-15, 1.33e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.86e-14, Δ = 2050.0
x = [0.743, -0.067, 0.054, 0.0369, 0.639, -1.48, -0.626]
r = [-1.44e-14, 1.51e-14, -3.77e-15, 7.49e-15, -2.6e-14, -5.11e-15, 1.68e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.87e-14, Δ = 2050.0
x = [-0.38, -1.19, 0.333, 0.37, 1.19]
r = [9.77e-15, -2.4e-14, 3.33e-15, -2.84e-14, -3.11e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 7.94e-13, Δ = 2050.0
x = [1.61, 1.0, 0.279, 0.344, 1.49, 0.743, -0.359]
r = [-9.86e-14, 3.42e-14, -6.08e-13, -3.13e-13, -1.24e-13, 3.07e-13, -2.07e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 8.45e-13, Δ = 2050.0
x = [-0.258, 1.06, -0.28, -1.72, -0.705, 1.52, 0.989]
r = [4.09e-13, -3.26e-13, 1.64e-13, -2.52e-14, -6.42e-13, -1.6e-14, 2.55e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.97e-13, Δ = 2050.0
x = [0.703, -1.19, -0.472, -1.59, 0.262, 0.204, 1.08, 0.254]
r = [-2.01e-13, 1.44e-13, -2.11e-13, -1.04e-13, -3.02e-14, -3.34e-14, -7.26e-14, -1.83e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 2.09e-13, Δ = 4100.0
x = [-1.39, -2.1, 0.368, 1.36, -2.28]
r = [5.04e-14, -4.75e-14, 1.49e-13, 1.3e-13, 2.66e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 1.38e-13, Δ = 4100.0
x = [0.278, 0.907, 0.0429, -1.72, -1.91, 0.68, -1.81, -0.365, 0.953]
r = [5.77e-15, -9.86e-14, 6.17e-14, 1.88e-14, -3.81e-14, -1.04e-14, 2.49e-14, -3.73e-14, -3.81e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.72e-13, Δ = 2050.0
x = [0.13, -0.912, 0.496, -2.32]
r = [7.95e-15, -2.34e-14, -3.06e-14, 1.67e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 4.95e-13, Δ = 2050.0
x = [-0.237, 0.472, -0.399, 2.06, 1.49, 0.354, -0.658]
r = [-1.37e-13, 4.02e-13, 1.08e-13, 6.88e-14, -1.64e-13, 1.02e-13, 1.04e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 7.86e-14, Δ = 4100.0
x = [-1.22, -1.3, 1.37, 0.383, -0.811, 0.829, 2.24, 0.113]
r = [1.33e-14, 7.11e-15, 4.84e-14, -1.38e-14, 2.4e-14, 5.06e-14, -1.64e-14, 3.55e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.1e-13, Δ = 1020.0
x = [0.356, 0.334, -0.809, 1.13]
r = [-1.58e-13, -9.99e-15, -1.25e-13, 5.82e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 3.19e-14, Δ = 1020.0
x = [-0.0702, -0.348, -0.979, -0.358]
r = [2.75e-14, -9.75e-15, 4.66e-15, -1.2e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.49e-13, Δ = 2050.0
x = [0.36, -0.276, 0.724, -0.137, -0.562, -1.65, 0.63, 1.33, -0.556]
r = [1.54e-13, -7.64e-14, -5.82e-14, 1.94e-13, -9.68e-14, 4.26e-14, 5.37e-14, -1.27e-13, 1.44e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
with ‖x‖₂ = 1.36e-13, Δ = 512.0
x = [-0.38, 0.223, -0.611, -0.237]
r = [1.05e-13, 2.91e-14, -7.85e-14, 1.95e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 2.92e-13, Δ = 4100.0
x = [1.11, -0.753, 1.09, -1.7, -0.052, -1.85, -0.102, 2.29]
r = [-3.51e-14, -1.44e-13, 1.78e-15, -3.44e-14, -7.99e-14, -2.18e-14, -2.34e-13, 1.15e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.53e-13, Δ = 1020.0
x = [0.658, -0.0862, 1.67, -0.0265, 0.0337]
r = [1.46e-13, 9.68e-14, -1.74e-13, 2.55e-14, 4.62e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.41e-13, Δ = 2050.0
x = [0.831, -2.2, -0.235, -1.66, 0.227, 0.412, -0.0178, 0.0442, 0.234]
r = [-7.77e-14, 1.17e-13, 3.6e-14, 6.74e-14, -1.16e-13, 2.9e-13, -4.09e-13, -4.57e-14, -3.14e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 6.73e-14, Δ = 2050.0
x = [0.294, -0.999, 0.32, -0.0438, -0.183, -1.71, -0.147]
r = [3.49e-14, 4.1e-14, -3.4e-14, -6.66e-15, 8.33e-15, -6.88e-15, 1.76e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 4.44e-13, Δ = 2050.0
x = [0.91, -0.146, 0.268, 1.04, 0.47, 1.33, 1.48, 0.797, -0.559]
r = [-6.53e-14, -1.04e-13, 1.2e-13, -4.44e-15, 9.02e-14, 3.14e-13, -1.75e-13, -1.72e-13, 2.89e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 8.27e-14, Δ = 1020.0
x = [-0.593, -0.0426, -0.677, -0.662]
r = [3.8e-14, 7.19e-14, -9.99e-16, -1.51e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.19e-16, Δ = 1020.0
x = [0.707, -0.523, 0.435]
r = [2.78e-16, -2.22e-16, -2.22e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 8.06e-15, Δ = 1020.0
x = [0.913, 0.92]
r = [6.24e-15, -5.11e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.21e-13, Δ = 1020.0
x = [0.523, 0.918, -0.764, 0.0194, -0.969, 0.837, -0.345]
r = [-2.14e-13, -6.11e-14, 4.27e-14, 7.94e-14, -3.29e-13, -1.04e-13, -2.31e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.64e-15, Δ = 1020.0
x = [-0.72, -0.0994, 0.343, -0.154]
r = [-1.11e-15, 1.78e-15, 1.55e-15, -3.97e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 3.21e-14, Δ = 4100.0
x = [-0.71, -1.45, -1.73, 0.326, 1.25, -1.57, 0.743, 0.00447, 1.04, -1.23]
r = [-1.04e-14, 0.0, -3.11e-15, 0.0, -4.88e-15, -4.44e-16, 5.11e-15, -1.95e-14, -2.18e-14, -2.66e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.74e-13, Δ = 2050.0
x = [0.282, 0.843, 0.389, -0.855, -0.195, 0.724, 0.241, -1.53, -0.229]
r = [5.24e-14, 7.0e-14, -6.22e-14, -9.86e-14, 1.48e-14, 8.88e-14, -2.93e-14, -3.11e-15, 1.49e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 4.23e-13, Δ = 2050.0
x = [1.46, 0.241, 0.388, -0.463, -0.668, -0.0526, 0.939, 0.359, 0.174]
r = [-6.48e-14, 6.11e-14, 3.37e-13, -2.06e-13, -6.97e-14, 7.17e-14, 5.11e-15, 7.12e-14, 1.55e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 7.76e-14, Δ = 1020.0
x = [0.0123, 0.268, 0.779, -0.174, 1.09]
r = [1.57e-14, -4.88e-14, 4.4e-14, 3.55e-14, 1.42e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.37e-13, Δ = 2050.0
x = [-1.78, -0.0634, -1.79, 0.585, -0.414]
r = [-4.75e-14, -9.59e-14, -5.77e-14, -2.09e-14, 5.86e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 7.68e-14, Δ = 2050.0
x = [-2.23, -1.59]
r = [-7.46e-14, 1.82e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.9e-13, Δ = 2050.0
x = [-0.853, -0.35, 0.647, -0.536, 1.68, 0.459, -1.56, 0.729, -0.0161, 0.841]
r = [1.78e-15, 4.09e-14, 1.05e-13, 2.53e-13, 3.39e-13, 2.34e-14, 2.5e-14, -6.84e-14, 1.85e-13, -3.42e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.28e-13, Δ = 2050.0
x = [0.581, 1.86, 1.31, 0.0994, -0.921]
r = [-5.02e-14, -8.46e-14, -6.57e-14, 2.25e-14, -4.32e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 7.62e-14, Δ = 2050.0
x = [0.255, -0.775, 0.511, 0.124, -1.65]
r = [1.24e-14, -7.11e-14, -5.11e-15, -4.44e-15, -2.35e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 8.44e-13, Δ = 2050.0
x = [0.555, 0.0433, 0.862, 0.715, -0.561, -0.0407, 0.365, 0.776, 2.53, 0.736]
r = [7.46e-14, 3.0e-13, 3.52e-13, 1.4e-13, 3.45e-13, -1.4e-13, -6.44e-15, 5.76e-13, -4.16e-14, 5.03e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.3e-13, Δ = 2050.0
x = [-0.185, -0.44, 1.1, 0.845, -0.618, 0.718, -0.274, -0.814]
r = [-7.06e-14, -4.22e-15, -4.4e-14, -1.48e-13, 8.77e-15, 6.22e-15, 9.87e-14, -1.19e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.07e-13, Δ = 2050.0
x = [1.75, -1.61, 1.06, 0.396, 0.933]
r = [8.9e-14, 1.7e-14, 4.4e-14, -3.62e-14, -3.55e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 4.66e-13, Δ = 2050.0
x = [1.66, 0.27, -0.693, 1.16, -0.044, 0.839, -0.743, -0.795]
r = [-1.28e-13, 1.79e-13, 1.31e-13, 1.02e-14, -9.64e-14, -3.0e-13, -8.17e-14, 2.14e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 2.55e-12, Δ = 4100.0
x = [0.00686, 2.12, -0.927, -1.18, -3.52, -2.31, 0.976, 2.17, -0.611]
r = [2.23e-12, 1.67e-13, 0.0, -5.04e-13, 1.99e-13, -1.15e-14, -8.83e-13, -6.45e-13, -1.19e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.44e-13, Δ = 2050.0
x = [0.297, -1.49, -0.128, 0.689, 1.46, -1.3, -1.51]
r = [-6.91e-14, -1.87e-14, -3.66e-13, -3.71e-13, 1.23e-13, 4.19e-14, -5.18e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.11e-14, Δ = 2050.0
x = [1.03, 0.0423, 0.744, -0.654, -0.743, 1.05]
r = [1.71e-14, -8.88e-15, 1.31e-14, -1.78e-14, -4.44e-15, -9.34e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 3.63e-13, Δ = 1020.0
x = [-0.384, 0.261, 0.721, 1.4, -0.96]
r = [1.47e-13, 2.33e-14, 2.89e-13, 1.01e-13, -1.27e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.81e-13, Δ = 2050.0
x = [1.75, -1.77, -0.4, -0.966]
r = [-1.47e-13, -1.91e-14, 1.8e-14, 1.02e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 7.86e-13, Δ = 2050.0
x = [0.135, 0.399, -0.996, -0.89, 0.399, 0.187, -2.24]
r = [1.84e-13, 9.77e-15, 2.01e-13, -4.19e-13, -4.12e-13, 3.97e-13, 2.03e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.55e-13, Δ = 2050.0
x = [-0.742, -0.842, -0.524, -0.894, 1.85, 1.08, 0.713]
r = [1.28e-13, -1.44e-13, -9.44e-15, -9.33e-14, 1.89e-13, 1.14e-13, -1.77e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.48e-16, Δ = 1020.0
x = [0.558, -0.888]
r = [3.89e-16, -2.22e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.2e-14, Δ = 2050.0
x = [-1.0, 1.66]
r = [-5.2e-14, -1.78e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.26e-13, Δ = 2050.0
x = [0.0327, -0.449, 0.643, 0.286, -1.21, -0.254, 1.65, 0.288]
r = [1.42e-13, -1.86e-13, 8.77e-15, -1.52e-14, -1.72e-13, 6.17e-14, -9.99e-14, 9.06e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 8.41e-13, Δ = 2050.0
x = [0.256, -0.185, -1.02, 0.622, -0.153, -0.736, 0.748, -0.084, 2.39]
r = [-1.71e-13, -2.47e-13, 6.39e-13, 1.96e-13, 1.79e-13, 2.78e-13, 1.59e-13, 1.27e-13, -1.4e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 8.12e-13, Δ = 2050.0
x = [3.36, -0.739, -0.346, -0.791, -1.01, -0.451]
r = [1.18e-13, 5.51e-13, 2.22e-14, 5.51e-13, -1.77e-13, -8.17e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.8e-13, Δ = 2050.0
x = [0.727, 0.387, 2.29, -0.527, -0.107, -2.22]
r = [-2.22e-15, 2.53e-13, -2.25e-13, 1.07e-13, -1.37e-13, 2.55e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 9.64e-14, Δ = 1020.0
x = [-0.934, 0.115, -1.05]
r = [-1.04e-14, -9.28e-14, 2.4e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 10 steps
with ‖x‖₂ = 1.64e-14, Δ = 256.0
x = [-0.359, -0.00234]
r = [5.66e-15, -1.54e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.18e-15, Δ = 2050.0
x = [1.2, 1.41]
r = [4.44e-15, 2.66e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 6.23e-13, Δ = 2050.0
x = [0.161, -1.52, 0.0507, -1.22, 1.01, 0.985, 1.6, 0.436, -0.282, -0.482]
r = [1.05e-13, 9.19e-14, -2.31e-14, -3.89e-13, 1.65e-13, 3.01e-13, 5.24e-14, -3.6e-14, -6.13e-14, 3.02e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 1.91e-13, Δ = 4100.0
x = [0.8, 1.36, -0.492, -2.52, -0.0142, -1.15, -2.04]
r = [1.64e-14, 2.66e-14, -4.2e-14, 1.84e-13, -3.55e-15, 1.78e-15, 5.77e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.73e-13, Δ = 2050.0
x = [0.372, 0.38, 0.786, -0.511, 0.376, 0.648, 1.57, -0.181, 0.325]
r = [-1.02e-14, 1.87e-14, -5.28e-14, 1.22e-14, -2.61e-14, -1.45e-13, -5.35e-14, -2.49e-14, -3.65e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.56e-15, Δ = 2050.0
x = [0.659, 0.344, -0.787, -0.993, -0.548, -0.165]
r = [-1.78e-15, 8.05e-16, -6.66e-16, -4.44e-16, -1.44e-15, -2.22e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 3.64e-14, Δ = 1020.0
x = [-0.841, -0.146, 0.258, -0.653]
r = [3.24e-14, 5.88e-15, -1.38e-14, -7.11e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.45e-13, Δ = 2050.0
x = [1.56, -0.965, -1.07, 1.29, 0.14, 0.621, 0.497]
r = [1.2e-14, -1.93e-13, 1.14e-13, -4.32e-14, 7.22e-15, 2.23e-14, -2.57e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 1.13e-13, Δ = 4100.0
x = [-1.06, -0.0884, -1.71, -0.821, 1.18, 0.0867, -0.942, 2.48, 0.0669]
r = [1.07e-14, -1.11e-15, -1.33e-15, 5.02e-14, 7.06e-14, -1.68e-14, 2.18e-14, -1.39e-14, 6.39e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 1.76e-13, Δ = 1020.0
x = [1.52, 0.75, -0.556, -0.295]
r = [2.73e-14, -1.3e-14, 7.17e-14, 1.58e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.1e-12, Δ = 2050.0
x = [-0.211, -0.871, -0.909, -0.765, -0.34, -0.413, 1.05, -0.0265, 0.586, 1.31]
r = [-6.74e-13, 6.79e-13, -1.11e-13, 2.96e-13, -3.29e-13, 1.57e-13, 3.24e-14, 1.63e-13, -1.83e-13, 3.69e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.4e-13, Δ = 2050.0
x = [-0.352, 0.288, 0.536, -0.0964, 1.01, -0.615, -0.151, 0.724, 1.69]
r = [-1.13e-13, 7.99e-14, -1.2e-13, -1.45e-13, 1.45e-14, 3.91e-14, -2.35e-14, 8.88e-15, -3.13e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.26e-13, Δ = 2050.0
x = [-0.613, 0.0364, 2.17, -1.46, 1.9, -0.196, -0.676]
r = [7.31e-14, 3.89e-14, 4.29e-14, -3.6e-14, 1.4e-13, 2.24e-14, -1.44e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 8.03e-14, Δ = 2050.0
x = [-0.805, -0.108, 1.8]
r = [7.99e-15, -6.66e-14, -4.41e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 4.13e-13, Δ = 4100.0
x = [1.38, 1.17, -1.44, 1.47, -0.187, 2.71, 2.11]
r = [-1.42e-13, 9.3e-14, -3.08e-13, 2.16e-13, 8.88e-15, -1.15e-14, 8.88e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.27e-13, Δ = 2050.0
x = [-1.17, -1.89, -1.6]
r = [7.84e-14, -6.2e-14, 7.8e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.51e-13, Δ = 2050.0
x = [-1.28, 0.775, -0.243, 0.0895, 0.0576, 0.64, -0.897, -0.807, 0.673]
r = [2.37e-13, 6.05e-14, 1.2e-13, 8.43e-14, -3.06e-14, -9.34e-14, -1.18e-13, 6.73e-14, 1.18e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.01e-13, Δ = 2050.0
x = [0.976, 0.718, 0.931, 1.06, -0.196, 0.586]
r = [-1.33e-14, -1.78e-13, -8.22e-14, -2.41e-14, -1.49e-14, 3.06e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 4.31e-14, Δ = 4100.0
x = [1.89, 2.25, -0.0642, 1.3, -1.07, 0.924]
r = [2.44e-15, -6.22e-15, 1.35e-14, -3.02e-14, 2.09e-14, 1.69e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.89e-13, Δ = 2050.0
x = [-0.0509, -1.83, -0.915, -0.162, -0.548]
r = [6.82e-14, -4.44e-15, -7.9e-14, 2.81e-14, 1.55e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.05e-13, Δ = 2050.0
x = [-0.3, -0.742, 1.02, -0.226, -0.784, 0.795, -1.23, -0.464]
r = [7.46e-14, 1.21e-13, 1.72e-14, 4.04e-14, -3.82e-14, 4.49e-14, 8.37e-14, 9.59e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.73e-14, Δ = 1020.0
x = [1.23, 0.0991]
r = [4.88e-15, -4.71e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 4.59e-14, Δ = 1020.0
x = [0.379, -0.786, -0.876]
r = [-3.9e-14, 7.33e-15, 2.31e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.92e-13, Δ = 2050.0
x = [0.92, -2.4, 0.0646, 0.869, -1.96, 0.145]
r = [-2.59e-13, -1.33e-14, -4.88e-14, 4.33e-13, -3.06e-13, 4.0e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
with ‖x‖₂ = 1.7e-14, Δ = 512.0
x = [-0.96, 0.146]
r = [1.65e-14, -3.89e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 2.14e-13, Δ = 2050.0
x = [0.0783, -1.4, -0.877, -1.81, 1.52, -1.03]
r = [9.06e-14, -4.22e-14, -1.62e-13, -8.93e-14, 1.24e-14, -3.33e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.3e-13, Δ = 2050.0
x = [1.03, -1.54, 0.0984, 0.000682, 0.5, 0.481]
r = [-8.46e-14, -5.0e-14, -1.38e-14, -8.1e-15, 8.44e-15, -8.35e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.35e-13, Δ = 2050.0
x = [-2.16, -0.533, -0.19, -0.37, -0.0694]
r = [1.87e-13, 2.75e-14, -2.26e-13, -1.01e-14, -1.61e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.3e-14, Δ = 2050.0
x = [-1.36, -1.48]
r = [7.54e-15, 3.21e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 7.36e-14, Δ = 1020.0
x = [-0.56, 0.27, -0.611, -0.881]
r = [-4.61e-14, -4.0e-14, -1.58e-14, 3.81e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 7.7e-14, Δ = 1020.0
x = [0.0841, 1.4]
r = [-7.42e-14, -2.07e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 3.59e-13, Δ = 4100.0
x = [-1.09, -0.219, 0.134, -2.04, -2.51, 1.23, -2.25]
r = [4.17e-14, -5.33e-14, -2.17e-13, 1.71e-13, -1.77e-13, 3.6e-14, -1.24e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.5e-14, Δ = 1020.0
x = [-0.684, 0.446, 0.0652, 0.578, -0.354]
r = [-1.91e-14, 4.66e-15, -6.66e-15, 7.22e-16, 1.4e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.65e-14, Δ = 2050.0
x = [-0.754, 0.831, -1.55, -0.729]
r = [-3.11e-15, 1.55e-15, -1.59e-14, -2.66e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 1.13e-13, Δ = 4100.0
x = [-0.668, -0.881, -1.41, -2.41, -2.35, 0.442]
r = [-8.88e-15, 8.7e-14, -6.57e-14, -1.51e-14, 2.5e-14, 5.77e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.18e-13, Δ = 2050.0
x = [0.702, -1.09, -2.2, -1.21, 0.164, 0.512]
r = [2.67e-13, -2.26e-14, -4.17e-14, 2.54e-13, -1.38e-14, -3.6e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 3.83e-13, Δ = 2050.0
x = [-1.65, -0.263, -0.292, 0.753, 0.762, 0.94, 1.02, 0.541, 0.0549]
r = [-6.26e-14, 4.84e-14, -7.59e-14, -2.83e-13, -1.19e-13, -1.27e-13, -8.9e-14, 4.88e-14, 1.19e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 5.93e-13, Δ = 2050.0
x = [1.49, -0.669, 0.00387, -0.355, -0.674, -1.39, 0.575, 0.593, -0.877, 0.559]
r = [3.73e-14, -1.65e-13, -4.88e-14, -2.3e-13, 2.32e-13, -1.06e-13, 3.09e-14, -9.33e-14, -4.23e-13, -1.19e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 6.86e-14, Δ = 1020.0
x = [0.891, -0.0777, 0.733, -0.611]
r = [4.44e-15, -1.3e-14, 3.95e-14, 5.43e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 2.38e-13, Δ = 1020.0
x = [-1.23, 0.465, 0.522, 0.525]
r = [1.61e-13, 7.42e-14, 1.54e-13, -3.77e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.89e-13, Δ = 2050.0
x = [-1.16, -1.26, -2.21, -0.524]
r = [4.84e-14, -5.95e-14, 1.65e-13, 5.06e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
with ‖x‖₂ = 6.24e-14, Δ = 1020.0
x = [0.861, 1.3]
r = [4.88e-15, 6.22e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
with ‖x‖₂ = 1.62e-14, Δ = 2050.0
x = [1.49, 1.1, -0.403, 0.301]
r = [3.11e-15, 1.61e-15, -1.33e-14, -8.44e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
with ‖x‖₂ = 2.65e-13, Δ = 4100.0
x = [2.67, 0.803, 0.129, -2.06, -1.23, 0.669, 0.037, -1.23]
r = [-1.15e-13, -3.09e-14, 9.19e-14, 4.95e-14, 7.89e-14, -1.24e-14, 1.75e-13, -8.88e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
with ‖x‖₂ = 2.21e-14, Δ = 512.0
x = [0.249, 0.587]
r = [-2.19e-14, 2.97e-15]
Test Summary: | Pass Total
linear problem | 500 500
Test Summary: | Pass Total
infeasible region | 5 5
Test Summary: | Pass Total
basic consistency checks for test functions. | 20 20
┌ Info: solver test
│ f = F_NWp281()
│ local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = F_NWp281()
│ local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = Rosenbrock()
│ local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = Rosenbrock()
│ local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = PowellSingular()
│ local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = PowellSingular()
│ local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = PowellBadlyScaled()
│ local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│ f = PowellBadlyScaled()
│ local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/test/test_nonlinear_problems.jl:138
┌ Debug: rightmost eigenvalue not real
│ M = [-3.016486525830927e9 -9967.599442805293 509647.1454758512 1.731205181956796; -9967.599442805293 -0.03295361098186973 1.731205181956796 5.880679228048526e-6; 1.0 0.0 -3.016486525830927e9 -9967.599442805293; 0.0 1.0 -9967.599442805293 -0.03295361098186973]
│ λs = Complex{Float64}[-1.6942859647368638e-5 + 0.0001777212340287677im, -1.6942859647368638e-5 - 0.0001777212340287677im, -3.0164858119679236e9 + 0.0im, -3.016487239759805e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.5699825428827597e-11 + 5.872573967353059e-10im, 2.193712095310829e-8 - 0.0001777212291294552im, 3.3043738800280234e-6 + 1.2902293918225824e-17im, -0.999999984202123 - 3.898692227887433e-12im], [-1.5699825428827597e-11 - 5.872573967353059e-10im, 2.193712095310829e-8 + 0.0001777212291294552im, 3.3043738800280234e-6 - 1.2902293918225824e-17im, -0.999999984202123 + 3.898692227887433e-12im], [-0.9999990189245362 + 0.0im, -3.304370668435765e-6 + 0.0im, -0.0014007637366764305 + 0.0im, -4.628647027826698e-9 + 0.0im], [-0.9999990189245338 + 0.0im, -3.304370712155196e-6 + 0.0im, 0.0014007637386495547 + 0.0im, 4.6286472669155115e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-3.2965527000292087e9 -9980.936816784431 48205.31991953387 0.15031721466747522; -9980.936816784431 -0.030229457115722672 0.15031721466747522 4.687296975334816e-7; 1.0 0.0 -3.2965527000292087e9 -9980.936816784431; 0.0 1.0 -9980.936816784431 -0.030229457115722672]
│ λs = Complex{Float64}[-1.030217846670996e-5 + 0.00011072252676033644im, -1.030217846670996e-5 - 0.00011072252676033644im, -3.2965524805022244e9 + 0.0im, -3.2965529196166306e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[3.3523339169540023e-10 + 1.377191092557465e-12im, -0.00011072252663203616 - 1.737201299478741e-8im, 5.820848050249423e-18 - 3.02768912358778e-6im, -1.9234731944142366e-12 + 0.9999999938656774im], [3.3523339169540023e-10 - 1.377191092557465e-12im, -0.00011072252663203616 + 1.737201299478741e-8im, 5.820848050249423e-18 + 3.02768912358778e-6im, -1.9234731944142366e-12 - 0.9999999938656774im], [-0.9999896278479066 + 0.0im, -3.0276577328764896e-6 + 0.0im, -0.004554578733328846 + 0.0im, -1.3789848657420596e-8 + 0.0im], [0.99998962784775 + 0.0im, 3.0276577450164216e-6 + 0.0im, -0.004554578767713403 + 0.0im, -1.3789848562878167e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-3.441247311272131e9 -9991.132396578338 43569.701074783785 0.13293612173486508; -9991.132396578338 -0.029015729272243863 0.13293612173486508 4.05603252397218e-7; 1.0 0.0 -3.441247311272131e9 -9991.132396578338; 0.0 1.0 -9991.132396578338 -0.029015729272243863]
│ λs = Complex{Float64}[-8.05705002893207e-6 + 0.00024365251185363962im, -8.05705002893207e-6 - 0.00024365251185363962im, -3.441247102567648e9 + 0.0im, -3.441247520034633e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[7.074075861689907e-10 + 1.9808926769943405e-12im, -0.0002436525067555274 - 3.789698588274604e-8im, 2.6852798966894665e-17 - 2.903346140644924e-6im, -9.233695947609422e-12 + 0.9999999703125122im], [7.074075861689907e-10 - 1.9808926769943405e-12im, -0.0002436525067555274 + 3.789698588274604e-8im, 2.6852798966894665e-17 + 2.903346140644924e-6im, -9.233695947609422e-12 - 0.9999999703125122im], [-0.9999885243364497 + 0.0im, -2.9033128999819095e-6 + 0.0im, -0.004790739711204503 + 0.0im, -1.39091760110591e-8 + 0.0im], [0.9999885243364248 + 0.0im, 2.9033129178577623e-6 + 0.0im, -0.004790739716403247 + 0.0im, -1.3909176137114542e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-3.855181481434179e9 -9993.956541753258 362745.5110976049 0.9771456802105364; -9993.956541753258 -0.02591180778162035 0.9771456802105364 2.6321860674857462e-6; 1.0 0.0 -3.855181481434179e9 -9993.956541753258; 0.0 1.0 -9993.956541753258 -0.02591180778162035]
│ λs = Complex{Float64}[-4.047228966319065e-6 + 8.080541169264304e-5im, -4.047228966319065e-6 - 8.080541169264304e-5im, -3.855180879176315e9 + 0.0im, -3.8551820837438593e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-9.532224097238192e-12 + 2.0947542561211807e-10im, -3.665499681559936e-9 - 8.080541257721715e-5im, 2.59234398097538e-6 - 7.689553692354201e-19im, -0.9999999967318823 + 2.961922224956233e-13im], [-9.532224097238192e-12 - 2.0947542561211807e-10im, -3.665499681559936e-9 + 8.080541257721715e-5im, 2.59234398097538e-6 + 7.689553692354201e-19im, -0.9999999967318823 - 2.961922224956233e-13im], [-0.9999986216218026 + 0.0im, -2.592340400296702e-6 + 0.0im, -0.0016603456792328702 + 0.0im, -4.304187126225856e-9 + 0.0im], [-0.9999986216218023 + 0.0im, -2.592340431968226e-6 + 0.0im, 0.0016603456794395193 + 0.0im, 4.304187158624866e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-3.9329672318900185e9 -9999.055839890601 2266.7376394868797 0.007041379035281969; -9999.055839890601 -0.025424855717564178 0.007041379035281969 2.187329395991856e-8; 1.0 0.0 -3.9329672318900185e9 -9999.055839890601; 0.0 1.0 -9999.055839890601 -0.025424855717564178]
│ λs = Complex{Float64}[-3.5993830857124447e-6 + 0.00016314849490412146im, -3.5993830857124447e-6 - 0.00016314849490412146im, -3.9329671843051853e9 + 0.0im, -3.932967279525691e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-2.806494999504222e-13 + 4.147837653756436e-10im, -1.7423469000910075e-8 - 0.0001631484995747205im, 2.542369442019366e-6 - 7.205927657974047e-18im, -0.9999999866880513 + 2.8426129451610688e-12im], [-2.806494999504222e-13 - 4.147837653756436e-10im, -1.7423469000910075e-8 + 0.0001631484995747205im, 2.542369442019366e-6 + 7.205927657974047e-18im, -0.9999999866880513 - 2.8426129451610688e-12im], [0.9997794917644368 + 0.0im, 2.541808855601531e-6 + 0.0im, 0.02099923429034972 + 0.0im, 5.338781223728742e-8 + 0.0im], [-0.9997794917708647 + 0.0im, -2.541808869240713e-6 + 0.0im, 0.02099923398431507 + 0.0im, 5.338781164807775e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-4.2518794406194973e9 -9993.896731213603 1.6317680080592404e6 3.917226454863101; -9993.896731213603 -0.023492473336966697 3.917226454863101 9.40370384937848e-6; 1.0 0.0 -4.2518794406194973e9 -9993.896731213603; 0.0 1.0 -9993.896731213603 -0.023492473336966697]
│ λs = Complex{Float64}[-2.2478303231442454e-6 + 0.00023507930581279204im, -2.2478303231442454e-6 - 0.00023507930581279204im, -4.251878163236212e9 + 0.0im, -4.2518807180497675e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[5.525458747753378e-10 + 1.9351968091529126e-11im, -0.0002350793197113126 - 4.7101163580531846e-8im, 2.605209529422551e-17 - 2.3504656222186736e-6im, -1.1072509798143795e-11 + 0.9999999723660928im], [5.525458747753378e-10 - 1.9351968091529126e-11im, -0.0002350793197113126 + 4.7101163580531846e-8im, 2.605209529422551e-17 + 2.3504656222186736e-6im, -1.1072509798143795e-11 - 0.9999999723660928im], [0.9999996935812593 + 0.0im, 2.3504649522363215e-6 + 0.0im, 0.0007828357831905164 + 0.0im, 1.8400288019819292e-9 + 0.0im], [0.9999996935812594 + 0.0im, 2.3504649823609174e-6 + 0.0im, -0.0007828357830136538 + 0.0im, -1.840028490593136e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-4.2926175024876637e9 -9999.802539589999 437.99241066369024 0.0016483199105156291; -9999.802539589999 -0.02329692081060233 0.0016483199105156291 6.203209145302866e-9; 1.0 0.0 -4.2926175024876637e9 -9999.802539589999; 0.0 1.0 -9999.802539589999 -0.02329692081060233]
│ λs = Complex{Float64}[-2.2158778643785636e-6 + 0.0004377842739380549im, -2.2158778643785636e-6 - 0.0004377842739380549im, -4.292617481582687e9 + 0.0im, -4.2926175234392314e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.0198337732947272e-9 + 4.3164690571861897e-13im, -0.00043778427501569526 - 1.2254619663476518e-7im, 1.2499485208130419e-16 - 2.329534736124437e-6im, -5.364880309205629e-11 + 0.9999999041697389im], [1.0198337732947272e-9 - 4.3164690571861897e-13im, -0.00043778427501569526 + 1.2254619663476518e-7im, 1.2499485208130419e-16 + 2.329534736124437e-6im, -5.364880309205629e-11 - 0.9999999041697389im], [-0.9988603783414358 + 0.0im, -2.32688016395732e-6 + 0.0im, -0.047727817613810904 + 0.0im, -1.1118361960054876e-7 + 0.0im], [0.9988603783380217 + 0.0im, 2.326880177972151e-6 + 0.0im, -0.04772781768526445 + 0.0im, -1.1118361992017156e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-4.374676316741909e9 -9999.098489935406 2295.8845499576296 0.005878747328186752; -9999.098489935406 -0.022856505650342564 0.005878747328186752 1.5052878050553835e-8; 1.0 0.0 -4.374676316741909e9 -9999.098489935406; 0.0 1.0 -9999.098489935406 -0.022856505650342564]
│ λs = Complex{Float64}[-1.7759727822618342e-6 + 8.727086150719242e-5im, -1.7759727822618342e-6 - 8.727086150719242e-5im, -4.37467626884936e9 + 0.0im, -4.374676364680165e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.9088588132029627e-13 + 1.994730253348705e-10im, 2.0395209132662018e-8 - 8.727085953506336e-5im, 2.2856773227386226e-6 + 4.064252678105795e-18im, -0.9999999961892863 - 1.779907432108551e-12im], [-1.9088588132029627e-13 - 1.994730253348705e-10im, 2.0395209132662018e-8 + 8.727085953506336e-5im, 2.2856773227386226e-6 - 4.064252678105795e-18im, -0.9999999961892863 + 1.779907432108551e-12im], [0.999782290012511 + 0.0im, 2.2851797135947096e-6 + 0.0im, 0.020865583435763394 + 0.0im, 4.769199085016818e-8 + 0.0im], [-0.9997822900107296 + 0.0im, -2.285179719587068e-6 + 0.0im, 0.02086558352111207 + 0.0im, 4.769199144502925e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-4.668000417070432e9 -9996.110369223068 181916.97252950707 0.3966573593493943; -9996.110369223068 -0.021406945305160675 0.3966573593493943 8.648839002667237e-7; 1.0 0.0 -4.668000417070432e9 -9996.110369223068; 0.0 1.0 -9996.110369223068 -0.021406945305160675]
│ λs = Complex{Float64}[-1.3537037552704746e-6 + 0.0004108688710574078im, -1.3537037552704746e-6 - 0.0004108688710574078im, -4.667999990574468e9 + 0.0im, -4.668000843609207e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[8.798395003652676e-10 + 1.5595161067475521e-12im, -0.0004108689283338721 - 1.814565425695136e-8im, 1.6004250787006577e-17 - 2.1414114466084244e-6im, -7.455486071171122e-12 + 0.9999999155910654im], [8.798395003652676e-10 - 1.5595161067475521e-12im, -0.0004108689283338721 + 1.814565425695136e-8im, 1.6004250787006577e-17 + 2.1414114466084244e-6im, -7.455486071171122e-12 - 0.9999999155910654im], [-0.9999972515010191 + 0.0im, -2.141405738135676e-6 + 0.0im, -0.0023445651667238056 + 0.0im, -5.020679066522688e-9 + 0.0im], [0.9999972515010082 + 0.0im, 2.1414057453092402e-6 + 0.0im, -0.0023445651714840187 + 0.0im, -5.020679121803446e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-4.926996051228468e9 -9995.951520463783 831946.0026756792 1.7082434459581326; -9995.951520463783 -0.02028070858029811 1.7082434459581326 3.507554169710324e-6; 1.0 0.0 -4.926996051228468e9 -9995.951520463783; 0.0 1.0 -9995.951520463783 -0.02028070858029811]
│ λs = Complex{Float64}[-8.007157586678374e-7 + 0.00020997783829630956im, -8.007157586678374e-7 - 0.00020997783829630956im, -4.926995139138208e9 + 0.0im, -4.926996963359288e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-4.150794313000607e-12 + 4.2600566803769304e-10im, 7.006749791482747e-9 - 0.0002099778335197254im, 2.028812525382992e-6 + 3.0264706408258478e-18im, -0.9999999779525968 - 1.471262212537558e-12im], [-4.150794313000607e-12 - 4.2600566803769304e-10im, 7.006749791482747e-9 + 0.0002099778335197254im, 2.028812525382992e-6 - 3.0264706408258478e-18im, -0.9999999779525968 + 1.471262212537558e-12im], [0.9999993989982043 + 0.0im, 2.028811346024828e-6 + 0.0im, 0.0010963572019593898 + 0.0im, 2.224303231636189e-9 + 0.0im], [-0.9999993989982042 + 0.0im, -2.0288113550732507e-6 + 0.0im, 0.0010963572020911752 + 0.0im, 2.2243033633422153e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.059115975638354e9 -9999.047098348121 2962.0750569452516 0.006102956536741351; -9999.047098348121 -0.019763192745306076 0.006102956536741351 1.2574319614900428e-8; 1.0 0.0 -5.059115975638354e9 -9999.047098348121; 0.0 1.0 -9999.047098348121 -0.019763192745306076]
│ λs = Complex{Float64}[-7.130280054083832e-7 + 0.00019431993074662477im, -7.130280054083832e-7 - 0.00019431993074662477im, -5.059115921233172e9 + 0.0im, -5.059116030083059e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-3.840619954197738e-10 - 1.2123852269341207e-13im, 0.00019431993445007356 + 3.6481685561362553e-8im, -1.4010831537537486e-17 + 1.976441528004448e-6im, 7.0891188427325835e-12 - 0.9999999811179272im], [-3.840619954197738e-10 + 1.2123852269341207e-13im, 0.00019431993445007356 - 3.6481685561362553e-8im, -1.4010831537537486e-17 - 1.976441528004448e-6im, 7.0891188427325835e-12 + 0.9999999811179272im], [0.9998312421778462 + 0.0im, 1.976108024898484e-6 + 0.0im, 0.018370823639621593 + 0.0im, 3.630885965478191e-8 + 0.0im], [0.9998312421736973 + 0.0im, 1.976108026698043e-6 + 0.0im, -0.018370823865441924 + 0.0im, -3.630885965001142e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.237995097268693e9 -9996.946442644772 31448.424940431392 0.06063844142303762; -9996.946442644772 -0.01908013107177731 0.06063844142303762 1.1692224921216439e-7; 1.0 0.0 -5.237995097268693e9 -9996.946442644772; 0.0 1.0 -9996.946442644772 -0.01908013107177731]
│ λs = Complex{Float64}[-6.008109513867484e-7 + 0.00028077922710624846im, -6.008109513867484e-7 - 0.00028077922710624846im, -5.237994919950936e9 + 0.0im, -5.23799527462461e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[5.358796446005218e-10 + 2.1855205430240839e-13im, -0.0002807792326842003 - 5.2717984810879415e-8im, 2.820454030080126e-17 - 1.908544369104047e-6im, -1.4802115886084974e-11 + 0.9999999605796875im], [5.358796446005218e-10 - 2.1855205430240839e-13im, -0.0002807792326842003 + 5.2717984810879415e-8im, 2.820454030080126e-17 + 1.908544369104047e-6im, -1.4802115886084974e-11 - 0.9999999605796875im], [-0.9999841013660764 + 0.0im, -1.9085141004536424e-6 + 0.0im, -0.0056388838823112864 + 0.0im, -1.0762060501148717e-8 + 0.0im], [0.9999841013657562 + 0.0im, 1.9085141017907042e-6 + 0.0im, -0.005638883939079206 + 0.0im, -1.0762060616584062e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.4199819016615305e9 -9997.087737536714 473568.2857753566 0.8807782481828708; -9997.087737536714 -0.018439902035068196 0.8807782481828708 1.638138249063586e-6; 1.0 0.0 -5.4199819016615305e9 -9997.087737536714; 0.0 1.0 -9997.087737536714 -0.018439902035068196]
│ λs = Complex{Float64}[-4.995738717334512e-7 + 0.0002705020089866063im, -4.995738717334512e-7 - 0.0002705020089866063im, -5.419981213516964e9 + 0.0im, -5.419982589842975e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.2700368977622094e-12 + 4.98937554963506e-10im, -4.047951879249112e-8 - 0.00027050202908843494im, 1.8444872240492136e-6 - 2.017476019146879e-17im, -0.9999999634126238 + 1.0949792315266896e-11im], [-1.2700368977622094e-12 - 4.98937554963506e-10im, -4.047951879249112e-8 + 0.00027050202908843494im, 1.8444872240492136e-6 + 2.017476019146879e-17im, -0.9999999634126238 - 1.0949792315266896e-11im], [0.9999989441859446 + 0.0im, 1.8444853420375376e-6 + 0.0im, 0.0014531426611444466 + 0.0im, 2.6803029268709957e-9 + 0.0im], [-0.9999989441859461 + 0.0im, -1.844485346000986e-6 + 0.0im, 0.001453142660095171 + 0.0im, 2.680303378906857e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.558511421769051e9 -9999.125242936112 2741.3377734413225 0.005043891847092967; -9999.125242936112 -0.01798761304352449 0.005043891847092967 9.280448842038856e-9; 1.0 0.0 -5.558511421769051e9 -9999.125242936112; 0.0 1.0 -9999.125242936112 -0.01798761304352449]
│ λs = Complex{Float64}[-4.2668819496798674e-7 + 0.0002667519232431567im, -4.2668819496798674e-7 - 0.0002667519232431567im, -5.558511369429282e9 + 0.0im, -5.558511474144796e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[4.798561255842567e-10 + 2.0035969411358323e-13im, -0.0002667519098026865 - 1.0009529211041368e-7im, 4.803766704106983e-17 - 1.7988853721398728e-6im, -2.6700611326416733e-11 + 0.9999999644200858im], [4.798561255842567e-10 - 2.0035969411358323e-13im, -0.0002667519098026865 + 1.0009529211041368e-7im, 4.803766704106983e-17 + 1.7988853721398728e-6im, -2.6700611326416733e-11 - 0.9999999644200858im], [-0.9998176573942206 + 0.0im, -1.7985574220920851e-6 + 0.0im, -0.019095862365906796 + 0.0im, -3.43512686528844e-8 + 0.0im], [0.9998176573768963 + 0.0im, 1.7985574228509453e-6 + 0.0im, -0.01909586327295856 + 0.0im, -3.43512703657612e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.558511421769051e9 -9999.125242936112 43861.40437506116 0.08070226955348747; -9999.125242936112 -0.01798761304352449 0.08070226955348747 1.484871814726217e-7; 1.0 0.0 -5.558511421769051e9 -9999.125242936112; 0.0 1.0 -9999.125242936112 -0.01798761304352449]
│ λs = Complex{Float64}[-3.396940144722001e-7 + 9.212657081522279e-5im, -3.396940144722001e-7 - 9.212657081522279e-5im, -5.5585112123558235e9 + 0.0im, -5.558511631218253e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-3.1386023202064836e-13 + 1.6572514623923463e-10im, -5.751843668022616e-9 - 9.212657066151619e-5im, 1.7988854285591314e-6 - 9.476958647183285e-19im, -0.9999999957547299 + 5.2989761829738e-13im], [-3.1386023202064836e-13 - 1.6572514623923463e-10im, -5.751843668022616e-9 + 9.212657066151619e-5im, 1.7988854285591314e-6 + 9.476958647183285e-19im, -0.9999999957547299 - 5.2989761829738e-13im], [-0.9999886006420312 + 0.0im, -1.7988649284077164e-6 + 0.0im, -0.0047747861476489855 + 0.0im, -8.589293267286993e-9 + 0.0im], [-0.999988600641727 + 0.0im, -1.7988649315056242e-6 + 0.0im, 0.004774786211352852 + 0.0im, 8.589293322675748e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.79327855873468e9 -9998.46816225347 35019.68133167259 0.06100458358544604; -9998.46816225347 -0.017256338193710755 0.06100458358544604 1.0627050495367616e-7; 1.0 0.0 -5.79327855873468e9 -9998.46816225347; 0.0 1.0 -9998.46816225347 -0.017256338193710755]
│ λs = Complex{Float64}[-3.261041867075627e-7 + 0.00016245745304472372im, -3.261041867075627e-7 - 0.00016245745304472372im, -5.793278371616464e9 + 0.0im, -5.793278745887407e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.1581995636807032e-14 + 2.8038110228188335e-10im, -6.324603435414744e-8 - 0.00016245746866539127im, 1.7258738604074139e-6 - 1.7710195667195687e-17im, -0.9999999868022938 + 1.0274790838028097e-11im], [1.1581995636807032e-14 - 2.8038110228188335e-10im, -6.324603435414744e-8 + 0.00016245746866539127im, 1.7258738604074139e-6 + 1.7710195667195687e-17im, -0.9999999868022938 - 1.0274790838028097e-11im], [0.999985722617167 + 0.0im, 1.7258492417191291e-6 + 0.0im, 0.005343646586722115 + 0.0im, 9.222460129125517e-9 + 0.0im], [-0.9999857226173504 + 0.0im, -1.7258492427562837e-6 + 0.0im, 0.005343646552392785 + 0.0im, 9.22245997820881e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-5.936469602985931e9 -9999.191940413224 39963.14438753953 0.06828503364433462; -9999.191940413224 -0.016842507869609485 0.06828503364433462 1.1667865207477974e-7; 1.0 0.0 -5.936469602985931e9 -9999.191940413224; 0.0 1.0 -9999.191940413224 -0.016842507869609485]
│ λs = Complex{Float64}[-3.4577745653867404e-7 + 0.0004826361603080932im, -3.4577745653867404e-7 - 0.0004826361603080932im, -5.936469403095007e9 + 0.0im, -5.936469802910537e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-2.8301036542760245e-13 + 8.129362553687934e-10im, 7.070337004755345e-8 - 0.00048263613682805685im, 1.6843665418940145e-6 + 5.740116297799044e-17im, -0.999999883529752 - 3.412400554183084e-11im], [-2.8301036542760245e-13 - 8.129362553687934e-10im, 7.070337004755345e-8 + 0.00048263613682805685im, 1.6843665418940145e-6 - 5.740116297799044e-17im, -0.999999883529752 + 3.412400554183084e-11im], [0.9999874887148057 + 0.0im, 1.684345663534218e-6 + 0.0im, 0.005002240599871161 + 0.0im, 8.425607612664042e-9 + 0.0im], [-0.999987488714691 + 0.0im, -1.684345665199595e-6 + 0.0im, 0.005002240622802577 + 0.0im, 8.425607761330183e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.081408718791079e9 -9999.19206514027 163686.28436136918 0.27229536828752554; -9999.19206514027 -0.01644106863216497 0.27229536828752554 4.5296872538905096e-7; 1.0 0.0 -6.081408718791079e9 -9999.19206514027; 0.0 1.0 -9999.19206514027 -0.01644106863216497]
│ λs = Complex{Float64}[-1.8162183989511467e-7 + 0.00011680234859504378im, -1.8162183989511467e-7 - 0.00011680234859504378im, -6.0814083142258215e9 + 0.0im, -6.081409123389215e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.9204910848114196e-10 + 5.314712310245913e-13im, -0.00011680234914793409 - 7.257145273609211e-9im, 1.3834736365653522e-18 - 1.644222984914875e-6im, -8.476516675528199e-13 + 0.9999999931772541im], [1.9204910848114196e-10 - 5.314712310245913e-13im, -0.00011680234914793409 + 7.257145273609211e-9im, 1.3834736365653522e-18 + 1.644222984914875e-6im, -8.476516675528199e-13 - 0.9999999931772541im], [-0.9999969453877479 + 0.0im, -1.6442179725133077e-6 + 0.0im, -0.0024716821135292956 + 0.0im, -4.063996647499872e-9 + 0.0im], [0.9999969453877521 + 0.0im, 1.6442179750705468e-6 + 0.0im, -0.0024716821118036273 + 0.0im, -4.063996545442566e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.105735189493013e9 -9999.962136903707 92.24640418993506 0.00018720746976521387; -9999.962136903707 -0.016378081995726247 0.00018720746976521387 3.7992415036289706e-10; 1.0 0.0 -6.105735189493013e9 -9999.962136903707; 0.0 1.0 -9999.962136903707 -0.016378081995726247]
│ λs = Complex{Float64}[-2.0533377391003105e-7 + 0.00023600575092850006im, -2.0533377391003105e-7 - 0.00023600575092850006im, -6.105735179904887e9 + 0.0im, -6.105735199113901e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[3.8652979227075926e-10 + 3.925505753787917e-14im, -0.00023600574901387286 - 2.0454263616187518e-8im, 7.908746628513402e-18 - 1.6377981598772462e-6im, -4.82732400602405e-12 + 0.9999999721493015im], [3.8652979227075926e-10 - 3.925505753787917e-14im, -0.00023600574901387286 + 2.0454263616187518e-8im, 7.908746628513402e-18 + 1.6377981598772462e-6im, -4.82732400602405e-12 - 0.9999999721493015im], [-0.9946234015330165 + 0.0im, -1.6289924217385843e-6 + 0.0im, -0.10355814366919366 + 0.0im, -1.6960734203902428e-7 + 0.0im], [0.9946233995484045 + 0.0im, 1.628992419726305e-6 + 0.0im, -0.10355816273038358 + 0.0im, -1.6960737293444939e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.154533803526367e9 -9999.841525189344 400.0436424585728 0.0006849010179891557; -9999.841525189344 -0.0162478215339257 0.0006849010179891557 1.1725955737220826e-9; 1.0 0.0 -6.154533803526367e9 -9999.841525189344; 0.0 1.0 -9999.841525189344 -0.0162478215339257]
│ λs = Complex{Float64}[-2.156534598165629e-7 + 0.00045766602263405323im, -2.156534598165629e-7 - 0.00045766602263405323im, -6.154533783541522e9 + 0.0im, -6.154533823543706e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.122530887687212e-13 + 7.436122450314565e-10im, -7.246580813191628e-8 - 0.00045766592269984264im, 1.6247925184453837e-6 - 5.385774291821743e-17im, -0.9999998952696239 + 3.316513440287418e-11im], [1.122530887687212e-13 - 7.436122450314565e-10im, -7.246580813191628e-8 + 0.00045766592269984264im, 1.6247925184453837e-6 + 5.385774291821743e-17im, -0.9999998952696239 - 3.316513440287418e-11im], [-0.9987524747436739 + 0.0im, -1.622765718253729e-6 + 0.0im, -0.04993489952674779 + 0.0im, -8.113385929937877e-8 + 0.0im], [-0.9987524744959427 + 0.0im, -1.6227657184293698e-6 + 0.0im, 0.04993490448163984 + 0.0im, 8.113386807881429e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.277380095615121e9 -9999.372923425475 25449.439066703886 0.04100004026634232; -9999.372923425475 -0.015928344972228947 0.04100004026634232 6.605266612893597e-8; 1.0 0.0 -6.277380095615121e9 -9999.372923425475; 0.0 1.0 -9999.372923425475 -0.015928344972228947]
│ λs = Complex{Float64}[-2.952269199923931e-7 + 5.7584747517459806e-5im, -2.952269199923931e-7 - 5.7584747517459806e-5im, -6.277379936102258e9 + 0.0im, -6.277380255159839e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.895759726341663e-13 + 9.172797666826015e-11im, -1.649151898305834e-7 - 5.758474849898506e-5im, 1.5929213707185218e-6 - 1.5123967660669483e-17im, -0.9999999983407156 + 9.49659974901993e-12im], [1.895759726341663e-13 - 9.172797666826015e-11im, -1.649151898305834e-7 + 5.758474849898506e-5im, 1.5929213707185218e-6 + 1.5123967660669483e-17im, -0.9999999983407156 - 9.49659974901993e-12im], [-0.9999803537821322 + 0.0im, -1.5928900780837034e-6 + 0.0im, -0.0062683368786595655 + 0.0im, -9.984967705097177e-9 + 0.0im], [-0.9999803537826771 + 0.0im, -1.592890079009199e-6 + 0.0im, 0.006268336791735683 + 0.0im, 9.984967742074057e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.326858515252769e9 -9999.848152607432 377.4277855446556 0.0006225446207998196; -9999.848152607432 -0.015805274638143064 0.0006225446207998196 1.0268502207051646e-9; 1.0 0.0 -6.326858515252769e9 -9999.848152607432; 0.0 1.0 -9999.848152607432 -0.015805274638143064]
│ λs = Complex{Float64}[-6.339777842714753e-8 + 0.0001543876204912076im, -6.339777842714753e-8 - 0.0001543876204912076im, -6.326858495841102e9 + 0.0im, -6.3268585346960535e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.0315110141642225e-13 + 2.4401568485932456e-10im, 6.260063320495668e-8 - 0.00015438761570000424im, 1.5805392216314633e-6 + 1.5281949645090066e-17im, -0.9999999880809811 - 9.664762628982908e-12im], [-1.0315110141642225e-13 - 2.4401568485932456e-10im, 6.260063320495668e-8 + 0.00015438761570000424im, 1.5805392216314633e-6 - 1.5281949645090066e-17im, -0.9999999880809811 + 9.664762628982908e-12im], [-0.9986778734781088 + 0.0im, -1.5784495674984534e-6 + 0.0im, -0.051405301504270175 + 0.0im, -8.124809654074344e-8 + 0.0im], [-0.9986778731096418 + 0.0im, -1.5784495673235377e-6 + 0.0im, 0.05140530866267401 + 0.0im, 8.124810721142057e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.426398045046034e9 -9999.387573237813 6212.059094983543 0.009756212123165898; -9999.387573237813 -0.015559018333557493 0.009756212123165898 1.5322403334680673e-8; 1.0 0.0 -6.426398045046034e9 -9999.387573237813; 0.0 1.0 -9999.387573237813 -0.015559018333557493]
│ λs = Complex{Float64}[-2.081046074707609e-7 + 0.0003041236048299134im, -2.081046074707609e-7 - 0.0003041236048299134im, -6.426397966244981e9 + 0.0im, -6.426398123878204e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[8.028889781751952e-15 + 4.732122032806663e-10im, -1.4200761622173985e-8 - 0.00030412362313745787im, 1.5559862680147271e-6 - 6.722921595463002e-18im, -0.9999999537531992 + 4.318787216956235e-12im], [8.028889781751952e-15 - 4.732122032806663e-10im, -1.4200761622173985e-8 + 0.00030412362313745787im, 1.5559862680147271e-6 + 6.722921595463002e-18im, -0.9999999537531992 - 4.318787216956235e-12im], [0.9999195211178076 + 0.0im, 1.555861115668444e-6 + 0.0im, 0.012686657759711575 + 0.0im, 1.9740266136937436e-8 + 0.0im], [-0.9999195211138235 + 0.0im, -1.5558611160203015e-6 + 0.0im, 0.012686658073720086 + 0.0im, 1.97402666984864e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.551915002008802e9 -9999.460643205779 19650.049332040286 0.030253218188531557; -9999.460643205779 -0.015261159144103125 0.030253218188531557 4.657785816702907e-8; 1.0 0.0 -6.551915002008802e9 -9999.460643205779; 0.0 1.0 -9999.460643205779 -0.015261159144103125]
│ λs = Complex{Float64}[-1.7461143294460294e-7 + 0.0003838622108178545im, -1.7461143294460294e-7 - 0.0003838622108178545im, -6.551914861845359e9 + 0.0im, -6.55191514220277e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.381226540477301e-13 + 5.858462533469324e-10im, 6.402955743389782e-8 - 0.0003838621894784043im, 1.5261888934005332e-6 + 3.7530567437515054e-17im, -0.9999999263237402 - 2.457852793361949e-11im], [-1.381226540477301e-13 - 5.858462533469324e-10im, 6.402955743389782e-8 + 0.0003838621894784043im, 1.5261888934005332e-6 - 3.7530567437515054e-17im, -0.9999999263237402 + 2.457852793361949e-11im], [-0.9999745557150805 + 0.0im, -1.5261501725665193e-6 + 0.0im, -0.0071335769497731655 + 0.0im, -1.0887186513735723e-8 + 0.0im], [-0.9999745557151063 + 0.0im, -1.5261501731125642e-6 + 0.0im, 0.007133576946161912 + 0.0im, 1.0887186925298868e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.602461687596059e9 -9999.85418034446 362.98297730921547 0.0005662796009069095; -9999.85418034446 -0.015145510943261482 0.0005662796009069095 8.834369831346562e-10; 1.0 0.0 -6.602461687596059e9 -9999.85418034446; 0.0 1.0 -9999.85418034446 -0.015145510943261482]
│ λs = Complex{Float64}[-1.6418662049901947e-7 + 0.0002878765700416376im, -1.6418662049901947e-7 - 0.0002878765700416376im, -6.602461668559081e9 + 0.0im, -6.602461706663331e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[4.360076454694835e-10 + 5.815270140430151e-14im, -0.0002878765753048648 - 3.682074861677265e-8im, 1.6068003251177264e-17 - 1.5145644517659124e-6im, -1.0599831478047897e-11 + 0.9999999585623904im], [4.360076454694835e-10 - 5.815270140430151e-14im, -0.0002878765753048648 + 3.682074861677265e-8im, 1.6068003251177264e-17 + 1.5145644517659124e-6im, -1.0599831478047897e-11 - 0.9999999585623904im], [-0.9986253630093364 + 0.0im, -1.5124825381344041e-6 + 0.0im, -0.052415497252027446 + 0.0im, -7.938665220010889e-8 + 0.0im], [0.9986253624589351 + 0.0im, 1.5124825375055669e-6 + 0.0im, -0.05241550773832953 + 0.0im, -7.938666797243157e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.704137749288531e9 -9999.413071023035 95220.08896687115 0.14293134812545516; -9999.413071023035 -0.01491448685750389 0.14293134812545516 2.1454895178755626e-7; 1.0 0.0 -6.704137749288531e9 -9999.413071023035; 0.0 1.0 -9999.413071023035 -0.01491448685750389]
│ λs = Complex{Float64}[-1.5918546598893442e-7 + 0.0002228313939007074im, -1.5918546598893442e-7 - 0.0002228313939007074im, -6.704137440725955e9 + 0.0im, -6.704138057880939e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-5.6003274832513734e-14 + 3.3235941149321914e-10im, -5.332872521357501e-8 - 0.00022283140631307153im, 1.4915285450076222e-6 - 1.7722712719321204e-17im, -0.999999975171968 + 1.1883315132691502e-11im], [-5.6003274832513734e-14 - 3.3235941149321914e-10im, -5.332872521357501e-8 + 0.00022283140631307153im, 1.4915285450076222e-6 + 1.7722712719321204e-17im, -0.999999975171968 - 1.1883315132691502e-11im], [-0.9999947490486027 + 0.0im, -1.4915207495890782e-6 + 0.0im, -0.00324065934610507 + 0.0im, -4.8335360184479936e-9 + 0.0im], [-0.9999947490485899 + 0.0im, -1.4915207505039356e-6 + 0.0im, 0.003240659350062912 + 0.0im, 4.833536016694635e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.729678158569562e9 -9999.965198442505 85.34867356701588 0.0001398580641187187; -9999.965198442505 -0.014859522298500698 0.0001398580641187187 2.2918080951400936e-10; 1.0 0.0 -6.729678158569562e9 -9999.965198442505; 0.0 1.0 -9999.965198442505 -0.014859522298500698]
│ λs = Complex{Float64}[-2.425094956027055e-7 + 0.00036093791064276755im, -2.425094956027055e-7 - 0.00036093791064276755im, -6.729678149345984e9 + 0.0im, -6.729678167822861e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[5.363357019669314e-10 + 1.8762682379991347e-13im, -0.0003609379220138587 - 1.249951282478179e-7im, 6.709366504047034e-17 - 1.4859498941850822e-6im, -4.5115484915633774e-11 + 0.9999999348607943im], [5.363357019669314e-10 - 1.8762682379991347e-13im, -0.0003609379220138587 + 1.249951282478179e-7im, 6.709366504047034e-17 + 1.4859498941850822e-6im, -4.5115484915633774e-11 - 0.9999999348607943im], [-0.9941926543302935 + 0.0im, -1.4773205657273372e-6 + 0.0im, -0.10761489707971654 + 0.0im, -1.5991035543731075e-7 + 0.0im], [0.9941926580191527 + 0.0im, 1.4773205716618262e-6 + 0.0im, -0.10761486300044464 + 0.0im, -1.599103045648101e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.78090464976111e9 -9999.856109114493 5805.499255143863 0.008759017568483345; -9999.856109114493 -0.014746940027597967 0.008759017568483345 1.3215123349989773e-8; 1.0 0.0 -6.78090464976111e9 -9999.856109114493; 0.0 1.0 -9999.856109114493 -0.014746940027597967]
│ λs = Complex{Float64}[-1.6728058501104272e-7 + 0.0002837948301141186im, -1.6728058501104272e-7 - 0.0002837948301141186im, -6.78090457358205e9 + 0.0im, -6.780904725969664e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[2.2541457632765938e-14 + 4.1851460701547703e-10im, -3.491454420023743e-8 - 0.00028379484797742377im, 1.4747082023174886e-6 - 1.4633976471475733e-17im, -0.9999999597291536 + 9.90856818794926e-12im], [2.2541457632765938e-14 - 4.1851460701547703e-10im, -3.491454420023743e-8 + 0.00028379484797742377im, 1.4747082023174886e-6 + 1.4633976471475733e-17im, -0.9999999597291536 - 9.90856818794926e-12im], [-0.9999138859308967 + 0.0im, -1.4745812680907143e-6 + 0.0im, -0.01312328923704207 + 0.0im, -1.935302288815833e-8 + 0.0im], [-0.9999138859335921 + 0.0im, -1.4745812688457256e-6 + 0.0im, 0.013123289031677284 + 0.0im, 1.9353022907917915e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.806590731671629e9 -9999.964748005908 88.48390734505313 0.0001416852138678288; -9999.964748005908 -0.014691606722552613 0.0001416852138678288 2.268740207243425e-10; 1.0 0.0 -6.806590731671629e9 -9999.964748005908; 0.0 1.0 -9999.964748005908 -0.014691606722552613]
│ λs = Complex{Float64}[-7.573771664852941e-8 + 0.00015457891509201694im, -7.573771664852941e-8 - 0.00015457891509201694im, -6.806590722279727e9 + 0.0im, -6.806590741092914e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[2.2710101394988e-10 + 2.751878586115808e-14im, -0.00015457891056442995 - 1.7623403403277393e-8im, 3.988439920604085e-18 - 1.4691590873637615e-6im, -2.724206548277569e-12 + 0.9999999880516008im], [2.2710101394988e-10 - 2.751878586115808e-14im, -0.00015457891056442995 + 1.7623403403277393e-8im, 3.988439920604085e-18 + 1.4691590873637615e-6im, -2.724206548277569e-12 - 0.9999999880516008im], [-0.9943966986583677 + 0.0im, -1.4609269637564076e-6 + 0.0im, -0.10571284545967335 + 0.0im, -1.5530898947219325e-7 + 0.0im], [0.9943966996302912 + 0.0im, 1.4609269655960818e-6 + 0.0im, -0.10571283631719697 + 0.0im, -1.553089759003673e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.85810856812216e9 -9999.857726974116 358.71620333571946 0.000533841466926862; -9999.857726974116 -0.014580928277542987 0.000533841466926862 7.944628906096759e-10; 1.0 0.0 -6.85810856812216e9 -9999.857726974116; 0.0 1.0 -9999.857726974116 -0.014580928277542987]
│ λs = Complex{Float64}[-1.516411329875445e-7 + 0.00028740967396184957im, -1.516411329875445e-7 - 0.00028740967396184957im, -6.858108549196935e9 + 0.0im, -6.858108587076548e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[7.995774181646098e-15 + 4.190741472400308e-10im, -6.50158116233257e-9 - 0.0002874096890394279im, 1.4581071755932415e-6 - 2.705092361285214e-18im, -0.9999999586967714 + 1.8686172943184476e-12im], [7.995774181646098e-15 - 4.190741472400308e-10im, -6.50158116233257e-9 + 0.0002874096890394279im, 1.4581071755932415e-6 + 2.705092361285214e-18im, -0.9999999586967714 - 1.8686172943184476e-12im], [-0.9986090477324614 + 0.0im, -1.4560790781320034e-6 + 0.0im, -0.05272541877254673 + 0.0im, -7.687931462632431e-8 + 0.0im], [-0.9986090477194652 + 0.0im, -1.4560790782599392e-6 + 0.0im, 0.05272541901869706 + 0.0im, 7.68793149812921e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-6.961726931541186e9 -9999.434908991214 91646.48868449847 0.13221430347029953; -9999.434908991214 -0.01436268453495225 0.13221430347029953 1.907396812802629e-7; 1.0 0.0 -6.961726931541186e9 -9999.434908991214; 0.0 1.0 -9999.434908991214 -0.01436268453495225]
│ λs = Complex{Float64}[-2.757630024441631e-8 + 0.0002265976440861076im, -2.757630024441631e-8 - 0.0002265976440861076im, -6.961726628823788e9 + 0.0im, -6.961727234287313e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[3.254721177709861e-10 + 2.131552482534816e-13im, -0.00022659760558592986 - 9.056005889629404e-8im, 2.949371906984832e-17 - 1.436343992129694e-6im, -2.0520692987197574e-11 + 0.9999999743257268im], [3.254721177709861e-10 - 2.131552482534816e-13im, -0.00022659760558592986 + 9.056005889629404e-8im, 2.949371906984832e-17 + 1.436343992129694e-6im, -2.0520692987197574e-11 - 0.9999999743257268im], [0.9999945442953563 + 0.0im, 1.4363361923828446e-6 + 0.0im, 0.003303237421092921 + 0.0im, 4.744585208177389e-9 + 0.0im], [0.9999945442953322 + 0.0im, 1.4363361929213356e-6 + 0.0im, -0.003303237428387332 + 0.0im, -4.744585437206628e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.039950558308678e9 -9999.827512166343 8651.099154700578 0.012443385674061547; -9999.827512166343 -0.014204206090193966 0.012443385674061547 1.7898054832640425e-8; 1.0 0.0 -7.039950558308678e9 -9999.827512166343; 0.0 1.0 -9999.827512166343 -0.014204206090193966]
│ λs = Complex{Float64}[-2.3656654054703352e-7 + 0.00039327898256131676im, -2.3656654054703352e-7 - 0.00039327898256131676im, -7.039950465311588e9 + 0.0im, -7.039950651334176e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.3406736184000574e-13 + 5.586292435436968e-10im, -1.0995335142371943e-7 - 0.00039327900906135015im, 1.4204399099640012e-6 - 6.144331504449004e-17im, -0.9999999226647925 + 4.324234844981997e-11im], [1.3406736184000574e-13 - 5.586292435436968e-10im, -1.0995335142371943e-7 + 0.00039327900906135015im, 1.4204399099640012e-6 + 6.144331504449004e-17im, -0.9999999226647925 - 4.324234844981997e-11im], [0.9999422088746838 + 0.0im, 1.420357931023379e-6 + 0.0im, 0.010750763172943876 + 0.0im, 1.527081433993962e-8 + 0.0im], [-0.9999422088735067 + 0.0im, -1.4203579314878172e-6 + 0.0im, 0.010750763282411363 + 0.0im, 1.5270814280626984e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.066122215650838e9 -9999.966071044753 84.93297061555617 0.00012752851055665627; -9999.966071044753 -0.014151987035678193 0.00012752851055665627 1.9148654388193966e-10; 1.0 0.0 -7.066122215650838e9 -9999.966071044753; 0.0 1.0 -9999.966071044753 -0.014151987035678193]
│ λs = Complex{Float64}[-1.4331513995413622e-7 + 0.00014763009815787063im, -1.4331513995413622e-7 - 0.00014763009815787063im, -7.066122206449075e9 + 0.0im, -7.066122224880905e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.3048375305797061e-13 + 2.0892590357287426e-10im, -9.3022432298695e-8 - 0.0001476300977714612im, 1.415198556846698e-6 - 1.9419832978241657e-17im, -0.9999999891016716 + 1.373291091558642e-11im], [1.3048375305797061e-13 - 2.0892590357287426e-10im, -9.3022432298695e-8 + 0.0001476300977714612im, 1.415198556846698e-6 + 1.9419832978241657e-17im, -0.9999999891016716 - 1.373291091558642e-11im], [0.9941644764887825 + 0.0im, 1.4069401476279437e-6 + 0.0im, 0.10787489831180301 + 0.0im, 1.5266440245702687e-7 + 0.0im], [-0.9941644772327053 + 0.0im, -1.406940148899618e-6 + 0.0im, 0.10787489145588539 + 0.0im, 1.5266439189035057e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.118611202964645e9 -9999.862918641204 345.5060690883023 0.0004920774925257829; -9999.862918641204 -0.014047345103815438 0.0004920774925257829 7.008278010554347e-10; 1.0 0.0 -7.118611202964645e9 -9999.862918641204; 0.0 1.0 -9999.862918641204 -0.014047345103815438]
│ λs = Complex{Float64}[4.2665222335886465e-8 + 0.00015788157555745214im, 4.2665222335886465e-8 - 0.00015788157555745214im, -7.118611184390898e9 + 0.0im, -7.118611221566486e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[-1.3908885436626772e-13 + 2.2178398802550605e-10im, 9.841255266263005e-8 - 0.00015788156243820947im, 1.4047491160022063e-6 + 2.1818920211670535e-17im, -0.9999999875357143 - 1.5537527746345686e-11im], [-1.3908885436626772e-13 - 2.2178398802550605e-10im, 9.841255266263005e-8 + 0.00015788156243820947im, 1.4047491160022063e-6 - 2.1818920211670535e-17im, -0.9999999875357143 + 1.5537527746345686e-11im], [0.9985559807760619 + 0.0im, 1.4027206487883222e-6 + 0.0im, 0.05372106899889644 + 0.0im, 7.546462550057811e-8 + 0.0im], [-0.9985559814622881 + 0.0im, -1.4027206498661276e-6 + 0.0im, 0.05372105624346536 + 0.0im, 7.546460682871935e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.118611202964645e9 -9999.862918641204 5528.097105412837 0.007873239880412526; -9999.862918641204 -0.014047345103815438 0.007873239880412526 1.1213244816886955e-8; 1.0 0.0 -7.118611202964645e9 -9999.862918641204; 0.0 1.0 -9999.862918641204 -0.014047345103815438]
│ λs = Complex{Float64}[-2.2677047192541738e-7 + 0.00039377609026474195im, -2.2677047192541738e-7 - 0.00039377609026474195im, -7.118611128627497e9 + 0.0im, -7.118611277329885e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[5.531566179836662e-10 + 2.2159970256355188e-13im, -0.00039377608769918426 - 1.4695800854003238e-7im, 8.12849741527771e-17 - 1.4047490245065785e-6im, -5.786855415972243e-11 + 0.9999999224691961im], [5.531566179836662e-10 - 2.2159970256355188e-13im, -0.00039377608769918426 + 1.4695800854003238e-7im, 8.12849741527771e-17 + 1.4047490245065785e-6im, -5.786855415972243e-11 - 0.9999999224691961im], [-0.9999095651854819 + 0.0im, -1.4046220948206326e-6 + 0.0im, -0.013448473839329846 + 0.0im, -1.889173185297627e-8 + 0.0im], [0.999909565182262 + 0.0im, 1.4046220952100373e-6 + 0.0im, -0.013448474078736688 + 0.0im, -1.8891732434732052e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.224171868110228e9 -9999.799785397496 2988.28731549964 0.0041689877548990945; -9999.799785397496 -0.013841903665085857 0.0041689877548990945 5.816194048794999e-9; 1.0 0.0 -7.224171868110228e9 -9999.799785397496; 0.0 1.0 -9999.799785397496 -0.013841903665085857]
│ λs = Complex{Float64}[-2.871746152536635e-7 + 0.00045356079490719154im, -2.871746152536635e-7 - 0.00045356079490719154im, -7.224171813458863e9 + 0.0im, -7.224171922789277e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[2.2404729574420149e-13 + 6.278252362971861e-10im, -1.650297619115726e-7 - 0.0004535608219511781im, 1.3842138503090352e-6 - 1.0358614231592727e-16im, -0.9999998971403135 + 7.485104211251391e-11im], [2.2404729574420149e-13 - 6.278252362971861e-10im, -1.650297619115726e-7 + 0.0004535608219511781im, 1.3842138503090352e-6 + 1.0358614231592727e-16im, -0.9999998971403135 - 7.485104211251391e-11im], [-0.9998327222029784 + 0.0im, -1.3839824443466703e-6 + 0.0im, -0.018290095961079916 + 0.0im, -2.5317406894910033e-8 + 0.0im], [-0.9998327221921258 + 0.0im, -1.3839824444810165e-6 + 0.0im, 0.01829009655434221 + 0.0im, 2.531740748492269e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.357215244263392e9 -9999.701437346599 108191.05302227943 0.14765497014502643; -9999.701437346599 -0.01359132262077456 0.14765497014502643 2.0151379988915568e-7; 1.0 0.0 -7.357215244263392e9 -9999.701437346599; 0.0 1.0 -9999.701437346599 -0.01359132262077456]
│ λs = Complex{Float64}[-3.8509643499374954e-7 + 0.0002850534816401339im, -3.8509643499374954e-7 - 0.0002850534816401339im, -7.357214915352492e9 + 0.0im, -7.357215573201477e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[3.8743597942940186e-10 + 5.412312274516353e-13im, -0.0002850535000164279 - 3.3773060498232255e-7im, 1.3088241566007604e-16 - 1.3591692915303436e-6im, -9.62712949452698e-11 + 0.9999999593712695im], [3.8743597942940186e-10 - 5.412312274516353e-13im, -0.0002850535000164279 + 3.3773060498232255e-7im, 1.3088241566007604e-16 + 1.3591692915303436e-6im, -9.62712949452698e-11 - 0.9999999593712695im], [-0.9999953785654097 + 0.0im, -1.359163065493754e-6 + 0.0im, -0.003040204923287024 + 0.0im, -4.132153385465794e-9 + 0.0im], [0.9999953785653988 + 0.0im, 1.3591630660799177e-6 + 0.0im, -0.0030402049268721735 + 0.0im, -4.132153297838542e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.545515387690706e9 -9999.725342285601 23474.723038535103 0.031204427379427586; -9999.725342285601 -0.013252205256755387 0.031204427379427586 4.147935149137048e-8; 1.0 0.0 -7.545515387690706e9 -9999.725342285601; 0.0 1.0 -9999.725342285601 -0.013252205256755387]
│ λs = Complex{Float64}[8.536976231430654e-9 + 9.968971849908217e-5im, 8.536976231430654e-9 - 9.968971849908217e-5im, -7.545515234489425e9 + 0.0im, -7.545515540918499e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.32114192940487e-10 + 7.979916030807603e-14im, -9.968970563351622e-5 - 5.0771864601451e-8im, 6.705869473930374e-18 - 1.3252541117267288e-6im, -5.06143230490563e-12 + 0.9999999950301023im], [1.32114192940487e-10 - 7.979916030807603e-14im, -9.968970563351622e-5 + 5.0771864601451e-8im, 6.705869473930374e-18 + 1.3252541117267288e-6im, -5.06143230490563e-12 - 0.9999999950301023im], [0.9999787011998497 + 0.0im, 1.3252258922008662e-6 + 0.0im, 0.00652664882658185 + 0.0im, 8.649468440166273e-9 + 0.0im], [0.9999787011996899 + 0.0im, 1.3252258923491783e-6 + 0.0im, -0.006526648851069364 + 0.0im, -8.649468069751989e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.572609638352976e9 -9999.968489986988 78.2706498957666 0.00010592322776142861; -9999.968489986988 -0.013205431223991624 0.00010592322776142861 1.4334530496860382e-10; 1.0 0.0 -7.572609638352976e9 -9999.968489986988; 0.0 1.0 -9999.968489986988 -0.013205431223991624]
│ λs = Complex{Float64}[-1.1138345468290376e-7 + 0.00028844223445380514im, -1.1138345468290376e-7 - 0.00028844223445380514im, -7.572609629519107e9 + 0.0im, -7.572609647213254e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[4.782198942399063e-14 + 3.8090083493169504e-10im, -3.6613903520166247e-8 - 0.00028844224228021306im, 1.3205445085942135e-6 - 1.3984752187184914e-17im, -0.9999999583996634 + 1.0560996847007453e-11im], [4.782198942399063e-14 - 3.8090083493169504e-10im, -3.6613903520166247e-8 + 0.00028844224228021306im, 1.3205445085942135e-6 + 1.3984752187184914e-17im, -0.9999999583996634 - 1.0560996847007453e-11im], [0.9936724702311851 + 0.0im, 1.3121887785160977e-6 + 0.0im, 0.11231661454527106 + 0.0im, 1.483190948036936e-7 + 0.0im], [-0.9936724733559749 + 0.0im, -1.3121887827141285e-6 + 0.0im, 0.11231658690004775 + 0.0im, 1.4831905817544108e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.62694381230701e9 -9999.872035499047 1289.3609282699063 0.0016996634471684532; -9999.872035499047 -0.013111101644298859 0.0016996634471684532 2.2405330969016425e-9; 1.0 0.0 -7.62694381230701e9 -9999.872035499047; 0.0 1.0 -9999.872035499047 -0.013111101644298859]
│ λs = Complex{Float64}[-2.3278989168872374e-7 + 0.00037668949401187214im, -2.3278989168872374e-7 - 0.00037668949401187214im, -7.626943776412446e9 + 0.0im, -7.626943848227802e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[1.234098814893031e-13 + 4.938868649870689e-10im, -9.514393695120305e-8 - 0.0003766895571881278im, 1.3111242950616206e-6 - 4.681715046671926e-17im, -0.9999999290516225 + 3.5839729838407774e-11im], [1.234098814893031e-13 - 4.938868649870689e-10im, -9.514393695120305e-8 + 0.0003766895571881278im, 1.3111242950616206e-6 + 4.681715046671926e-17im, -0.9999999290516225 - 3.5839729838407774e-11im], [0.9996124362368874 + 0.0im, 1.310616243748548e-6 + 0.0im, 0.027838414445442883 + 0.0im, 3.6499624856567046e-8 + 0.0im], [-0.9996124363357347 + 0.0im, -1.3106162439499927e-6 + 0.0im, 0.027838410896068005 + 0.0im, 3.649961867425652e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.6814722164337e9 -9999.873288573232 1273.1932799298058 0.00166540793529167; -9999.873288573232 -0.013018031864827619 0.00166540793529167 2.1784466150224865e-9; 1.0 0.0 -7.6814722164337e9 -9999.873288573232; 0.0 1.0 -9999.873288573232 -0.013018031864827619]
│ λs = Complex{Float64}[-1.2356677683270247e-7 + 0.00028902604326129435im, -1.2356677683270247e-7 - 0.00028902604326129435im, -7.681472180764874e9 + 0.0im, -7.681472252128559e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[9.988879298358788e-14 + 3.76259100194276e-10im, -7.749413347135636e-8 - 0.00028902604471739684im, 1.3018172282494324e-6 - 2.914734835528001e-17im, -0.9999999582311215 + 2.239782385710272e-11im], [9.988879298358788e-14 - 3.76259100194276e-10im, -7.749413347135636e-8 + 0.00028902604471739684im, 1.3018172282494324e-6 + 2.914734835528001e-17im, -0.9999999582311215 - 2.239782385710272e-11im], [-0.9996075176359964 + 0.0im, -1.3013063425051451e-6 + 0.0im, -0.02801447275796805 + 0.0im, -3.646972503477384e-8 + 0.0im], [-0.999607517664543 + 0.0im, -1.301306342590089e-6 + 0.0im, 0.028014471739380348 + 0.0im, 3.6469723291458064e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.736194850733046e9 -9999.874180980074 1264.1809648882243 0.0016409480115433862; -9999.874180980074 -0.012925948723630714 0.0016409480115433862 2.130003892936543e-9; 1.0 0.0 -7.736194850733046e9 -9999.874180980074; 0.0 1.0 -9999.874180980074 -0.012925948723630714]
│ λs = Complex{Float64}[-2.927518530172889e-7 + 0.0005007076417006533im, -2.927518530172889e-7 - 0.0005007076417006533im, -7.736194815190646e9 + 0.0im, -7.736194886301297e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[6.472191776432101e-10 + 2.2116390750032133e-13im, -0.0005007076667734979 - 1.7036705962647503e-7im, 1.1035817569230908e-16 - 1.2926087205033252e-6im, -8.530410359748435e-11 + 0.9999998746450584im], [6.472191776432101e-10 - 2.2116390750032133e-13im, -0.0005007076667734979 + 1.7036705962647503e-7im, 1.1035817569230908e-16 + 1.2926087205033252e-6im, -8.530410359748435e-11 - 0.9999998746450584im], [-0.9996047214296936 + 0.0im, -1.2920979418784171e-6 + 0.0im, -0.02811406932113996 + 0.0im, -3.6340495708693e-8 + 0.0im], [0.9996047214313578 + 0.0im, 1.2920979419448787e-6 + 0.0im, -0.028114069261971377 + 0.0im, -3.634049566716806e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.791111715205046e9 -9999.875065290618 20083.828632851677 0.02587130248291292; -9999.875065290618 -0.01283483921911488 0.02587130248291292 3.332652874101624e-8; 1.0 0.0 -7.791111715205046e9 -9999.875065290618; 0.0 1.0 -9999.875065290618 -0.01283483921911488]
│ λs = Complex{Float64}[-3.4038449697450213e-7 + 0.00017758823845604385im, -3.4038449697450213e-7 - 0.00017758823845604385im, -7.791111573500431e9 + 0.0im, -7.791111856935331e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[3.9527796189871153e-13 + 2.279341269221502e-10im, -3.170779891564779e-7 - 0.00017758824333654209im, 1.2834978206695126e-6 - 7.228659358304416e-17im, -0.9999999842303341 + 5.630932397911062e-11im], [3.9527796189871153e-13 - 2.279341269221502e-10im, -3.170779891564779e-7 + 0.00017758824333654209im, 1.2834978206695126e-6 + 7.228659358304416e-17im, -0.9999999842303341 - 5.630932397911062e-11im], [0.9999751052683944 + 0.0im, 1.2834658885560759e-6 + 0.0im, 0.007056120875966174 + 0.0im, 9.056515849447318e-9 + 0.0im], [-0.9999751052686465 + 0.0im, -1.2834658887259674e-6 + 0.0im, 0.007056120840231723 + 0.0im, 9.056515930346622e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real
│ M = [-7.80487127978752e9 -9999.992469470226 18.96115527501379 2.567751095463305e-5; -9999.992469470226 -0.012812512648341864 2.567751095463305e-5 3.477291121043367e-11; 1.0 0.0 -7.80487127978752e9 -9999.992469470226; 0.0 1.0 -9999.992469470226 -0.012812512648341864]
│ λs = Complex{Float64}[-9.614217173846088e-9 + 0.0005915964037604787im, -9.614217173846088e-9 - 0.0005915964037604787im, -7.804871275445896e9 + 0.0im, -7.804871284154778e9 + 0.0im]
│ vs = Array{Complex{Float64},1}[[9.329342853803269e-14 + 7.579828746880437e-10im, -7.302591670255154e-8 - 0.0005915963224129361im, 1.281249921991634e-6 - 5.5321415851072864e-17im, -0.9999998250060569 + 4.3201871388013485e-11im], [9.329342853803269e-14 - 7.579828746880437e-10im, -7.302591670255154e-8 + 0.0005915963224129361im, 1.281249921991634e-6 + 5.5321415851072864e-17im, -0.9999998250060569 - 4.3201871388013485e-11im], [-0.97462952090666 + 0.0im, -1.2487442164546558e-6 + 0.0im, -0.22382425466337003 + 0.0im, -2.867748592275121e-7 + 0.0im], [-0.9746295202054147 + 0.0im, -1.2487442155595385e-6 + 0.0im, 0.22382425771690043 + 0.0im, 2.8677486271777575e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:276
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/wneoP/src/TrustRegionMethods.jl:308
┌ Debug: rightmost eigenvalue not real