1.5.0-DEV-3720edfc06.log

Julia Version 1.5.0-DEV.230
Commit 3720edfc06 (2020-02-03 20:02 UTC)
Platform Info:
  OS: Linux (x86_64-pc-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 OpenSpecFun_jll ────── v0.5.3+1
  Installed ArgCheck ───────────── v1.0.1
  Installed UnPack ─────────────── v0.1.0
  Installed DiffResults ────────── v1.0.2
  Installed TrustRegionMethods ─── v0.2.0
  Installed DocStringExtensions ── v0.8.1
  Installed KrylovKit ──────────── v0.4.1
  Installed ForwardDiff ────────── v0.10.9
  Installed NaNMath ────────────── v0.3.3
  Installed DiffRules ──────────── v1.0.0
  Installed SpecialFunctions ───── v0.9.0
  Installed CommonSubexpressions ─ v0.2.0
  Installed StaticArrays ───────── v0.12.1
#=#=#                                                                         

###############                                                           21.2%
######################################################################## 100.0%
   Updating `~/.julia/environments/v1.5/Project.toml`
  [14486370] + TrustRegionMethods v0.2.0
   Updating `~/.julia/environments/v1.5/Manifest.toml`
  [dce04be8] + ArgCheck v1.0.1
  [bbf7d656] + CommonSubexpressions v0.2.0
  [163ba53b] + DiffResults v1.0.2
  [b552c78f] + DiffRules v1.0.0
  [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+1
  [276daf66] + SpecialFunctions v0.9.0
  [90137ffa] + StaticArrays v0.12.1
  [14486370] + TrustRegionMethods v0.2.0
  [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_BCv2D1/Manifest.toml`
  [dce04be8] ArgCheck v1.0.1
  [4fba245c] ArrayInterface v2.4.1
  [bbf7d656] CommonSubexpressions v0.2.0
  [9a962f9c] DataAPI v1.1.0
  [864edb3b] DataStructures v0.17.9
  [163ba53b] DiffResults v1.0.2
  [b552c78f] DiffRules v1.0.0
  [ffbed154] DocStringExtensions v0.8.1
  [1a297f60] FillArrays v0.8.4
  [6a86dc24] FiniteDiff v2.2.0
  [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+1
  [429524aa] Optim v0.20.1
  [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 v0.9.0
  [90137ffa] StaticArrays v0.12.1
  [2913bbd2] StatsBase v0.32.0
  [14486370] TrustRegionMethods v0.2.0
  [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 
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/5Z9Eu/src/TrustRegionMethods.jl:285
Test Summary: | Pass  Total
singularities |    3      3
Test Summary:       | Pass  Total
ForwardDiff wrapper |    5      5
Test Summary: | Pass  Total
printing      |    2      2
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.75e-13, Δ = 2050.0
  x = [-1.6, -1.53, -0.305, 0.534, 0.115, 0.639, -1.51, -1.11]
  r = [5.99e-13, 1.77e-13, 3.0e-13, -2.86e-13, 2.33e-13, -1.29e-13, -3.41e-13, 1.23e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.29e-13, Δ = 1020.0
  x = [0.246, 0.0115, -1.54]
  r = [6.42e-14, -9.81e-14, -5.33e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 7.46e-13, Δ = 2050.0
  x = [1.16, -1.41, -0.727, 1.29, -1.22, 0.774, -0.989, -0.986, 0.509]
  r = [6.13e-13, 1.27e-13, -8.73e-14, 2.89e-15, -1.75e-13, 1.55e-13, 7.25e-14, 2.89e-13, -1.15e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.25e-13, Δ = 2050.0
  x = [0.789, 0.517, -0.978, 1.08, -0.000811, -0.526, 0.426, -0.587]
  r = [2.89e-14, 8.57e-14, 9.77e-15, 5.02e-14, -2.55e-14, -1.51e-14, 2.89e-14, 5.66e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 1.89e-13, Δ = 4100.0
  x = [0.518, 0.506, -0.218, 0.989, -0.708, -2.66, 1.83, 0.109, -0.9, -0.651]
  r = [-4.44e-14, -9.99e-15, 8.66e-14, -4.47e-14, -8.7e-14, -7.99e-15, 7.82e-14, -8.93e-14, 3.91e-14, 3.29e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 6.37e-13, Δ = 2050.0
  x = [-0.241, 0.441, -0.678, -1.26, -0.399, 0.309, -0.513, -0.85, -1.97]
  r = [-3.36e-13, -2.34e-13, -1.41e-13, -3.8e-14, 2.02e-13, 3.25e-13, 1.85e-13, 9.37e-14, 1.66e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 9.84e-13, Δ = 2050.0
  x = [0.528, -1.82, -0.251, -0.412, -2.12, 0.271, 0.441, -0.224, 1.09]
  r = [4.12e-13, -8.06e-14, 2.76e-13, 3.87e-13, 4.61e-13, -2.84e-13, 4.9e-13, -1.16e-13, 1.35e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.28e-13, Δ = 2050.0
  x = [0.947, -0.0394, 0.34, -0.891, -0.684, 1.63, 0.592, 1.01, 0.863, 0.549]
  r = [-2.8e-14, -3.63e-13, 3.57e-13, 2.94e-13, -1.35e-13, 6.15e-14, 5.24e-14, -3.13e-13, -4.33e-13, -1.72e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 5.98e-14, Δ = 1020.0
  x = [0.106, 0.89, -0.797]
  r = [1.05e-14, -5.87e-14, -3.44e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 9.7e-13, Δ = 2050.0
  x = [0.13, 2.18, -0.803, -0.721, -0.437, 1.04, -0.795, -0.993, -0.501, 0.244]
  r = [-8.44e-14, -6.0e-14, -3.35e-13, -6.6e-13, 9.17e-14, 9.3e-14, 3.63e-13, -1.06e-13, 1.63e-13, 4.42e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.27e-13, Δ = 2050.0
  x = [1.29, -0.25, -1.02, -0.598, 0.379, 1.31, -0.265, 0.853, -0.23, 0.463]
  r = [-5.11e-15, -2.09e-14, -5.24e-14, 1.13e-13, 2.11e-13, 6.77e-14, -9.33e-15, -1.24e-14, 9.77e-15, 2.04e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 9.19e-13, Δ = 2050.0
  x = [0.745, 0.587, -1.74, 0.275, 0.0884, -1.62, 0.561, 0.652, 1.28, 0.894]
  r = [1.96e-13, -6.17e-14, 3.68e-13, -9.21e-14, -4.71e-13, -5.28e-14, -4.39e-13, -2.26e-13, -3.67e-13, -2.34e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.25e-13, Δ = 2050.0
  x = [1.22, 0.541, 1.02, 1.03, -0.952, 1.74]
  r = [2.26e-13, -1.18e-13, -7.35e-14, 1.72e-13, -3.62e-14, -6.75e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.94e-14, Δ = 4100.0
  x = [-1.03, -2.19, 0.632, -0.842, 2.25, 0.0387, 0.414, 0.237, -1.04, 0.233]
  r = [-1.42e-14, 1.24e-14, -1.95e-14, 1.29e-14, 6.0e-15, -1.67e-14, -7.55e-15, -4.66e-15, 1.42e-14, -7.11e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 5.93e-14, Δ = 1020.0
  x = [0.278, 0.967, 0.38, -0.344]
  r = [2.84e-14, 8.1e-15, 5.1e-14, 6.94e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 3.33e-16, Δ = 1020.0
  x = [-0.485, 0.849]
  r = [0.0, -3.33e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 6.31e-14, Δ = 4100.0
  x = [0.854, 0.162, -0.00315, 0.574, -1.56, -0.302, -0.626, 2.81, -1.36]
  r = [-1.2e-14, -3.55e-14, 1.78e-15, 9.77e-15, -2.84e-14, 2.11e-14, 1.24e-14, -2.75e-14, 1.78e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 9.83e-14, Δ = 1020.0
  x = [1.49, -0.38, 0.369]
  r = [6.71e-14, 4.29e-14, -5.76e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 9.75e-14, Δ = 4100.0
  x = [1.88, -0.412, -0.0126, -3.16, -0.726, 0.209]
  r = [2.58e-14, 3.95e-14, -2.75e-14, -9.77e-15, -5.91e-14, 5.42e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 2.85e-13, Δ = 1020.0
  x = [0.101, 0.266, -0.3, 0.0406, 0.804, -0.554, 1.26]
  r = [-1.61e-13, -1.21e-13, -1.87e-13, -1.58e-14, 1.2e-14, -7.03e-14, 1.95e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.37e-13, Δ = 2050.0
  x = [-2.16, 0.0264, -0.0699, 0.00929, 0.651, 0.754, -0.617, -0.762, -1.61, 1.08]
  r = [-4.53e-13, -1.39e-13, -5.22e-13, 1.13e-13, 8.04e-14, 4.62e-14, 1.22e-13, -1.6e-13, 2.84e-13, 2.47e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 4.43e-14, Δ = 1020.0
  x = [-0.229, 0.0473, 1.13]
  r = [2.51e-14, -1.67e-15, -3.65e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 4.3e-13, Δ = 2050.0
  x = [0.851, 0.0761, 1.35, 1.14, -0.926, 0.489, 1.35, -0.296, 0.149, 0.193]
  r = [2.22e-15, 1.11e-14, 1.19e-13, -3.18e-13, -6.39e-14, -2.84e-14, -4.35e-14, -2.17e-13, 5.86e-14, 1.12e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 5.8e-13, Δ = 2050.0
  x = [0.0873, 0.897, -1.01, 1.1, 0.185, 1.48, -1.8, 0.114, 1.13, -0.0996]
  r = [1.78e-13, -6.04e-14, 1.64e-14, -8.88e-16, 1.86e-13, -3.53e-13, 1.15e-13, -4.71e-14, 2.32e-13, 2.7e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.57e-13, Δ = 2050.0
  x = [-0.637, 0.588, -0.469, 0.555, 0.879, 0.595, -0.214, -1.07, -0.629, -0.501]
  r = [2.04e-14, -1.32e-13, -4.71e-14, -5.77e-14, 1.92e-13, -1.64e-14, -5.77e-15, -1.6e-14, 3.95e-14, 5.82e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 7.27e-15, Δ = 2050.0
  x = [0.338, -1.86]
  r = [7.11e-15, 1.55e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.18e-13, Δ = 2050.0
  x = [1.3, -0.14, -1.02, 0.19, 0.0882, -0.348, -1.02, -2.02, 1.17]
  r = [-5.75e-13, 2.32e-13, 2.98e-13, -3.71e-14, 2.41e-13, 3.61e-13, 7.11e-14, -3.64e-14, -7.99e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.68e-13, Δ = 2050.0
  x = [-0.237, 1.44, 0.35, 0.837, 1.07, -2.14]
  r = [-8.35e-14, -2.63e-13, 1.0e-13, -4.84e-14, 5.11e-14, 2.1e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 9.33e-15, Δ = 1020.0
  x = [-1.15, -0.161]
  r = [9.33e-15, -1.67e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 7.41e-13, Δ = 2050.0
  x = [-2.03, -1.42, 0.689, 0.95, 0.408, -0.89]
  r = [-2.96e-13, 4.57e-13, -7.42e-14, -4.05e-13, -1.28e-13, -2.57e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.13e-13, Δ = 2050.0
  x = [1.19, 0.797, -0.201, -0.148, 0.408, 0.9, 0.357, -0.0443]
  r = [8.97e-14, -3.23e-14, -2.22e-16, 1.22e-15, 3.06e-14, 7.77e-15, -1.64e-14, -4.88e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.95e-13, Δ = 2050.0
  x = [-1.22, 0.558, -0.998, -0.452, -0.0184, -1.1, 0.659]
  r = [-1.58e-14, 9.94e-14, 6.55e-14, -2.4e-14, 4.0e-15, 1.51e-13, 1.33e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.17e-14, Δ = 4100.0
  x = [0.603, -0.933, 0.721, -1.62, 0.563, -0.000737, 0.783, 1.88]
  r = [-6.33e-15, 6.44e-15, 2.18e-14, 1.51e-14, -9.33e-15, 2.0e-15, -1.02e-14, 5.0e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 1.12e-14, Δ = 512.0
  x = [0.844, 0.329]
  r = [1.89e-15, 1.1e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.31e-13, Δ = 1020.0
  x = [-1.36, 0.773]
  r = [9.16e-15, -1.31e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 7.76e-14, Δ = 512.0
  x = [0.144, -0.299, -0.42, -0.646]
  r = [6.2e-14, 7.05e-15, -5.05e-15, -4.59e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 5.17e-13, Δ = 4100.0
  x = [1.85, 0.403, -0.183, 0.633, 0.935, 2.08, -0.456, -0.624, -2.6, 0.172]
  r = [-1.55e-13, -1.65e-13, 1.65e-13, -1.1e-13, 1.71e-13, -1.54e-13, -8.88e-16, -2.08e-13, -1.49e-13, 2.4e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 2.83e-14, Δ = 1020.0
  x = [0.245, 0.553, -0.841, 0.205, 0.32]
  r = [1.72e-14, 1.05e-14, -9.99e-15, 1.6e-14, 6.33e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 6.47e-14, Δ = 1020.0
  x = [-0.15, 1.4]
  r = [5.0e-14, 4.11e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.39e-13, Δ = 2050.0
  x = [1.21, -1.76, -1.76, 0.408, -0.00181]
  r = [4.26e-14, 1.43e-13, -4.13e-14, 4.75e-14, -2.98e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.74e-13, Δ = 2050.0
  x = [0.747, 1.66, -0.915, 0.711, -1.91, 0.399, -0.424, 0.082, -0.506]
  r = [-1.86e-13, -1.99e-13, -1.82e-13, -3.24e-13, -6.44e-15, -3.89e-13, -7.82e-14, -6.1e-13, -1.45e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.18e-13, Δ = 1020.0
  x = [-0.921, -0.209, -0.323, 0.816, 0.473]
  r = [7.37e-14, 2.55e-14, 2.94e-14, 2.49e-14, 7.99e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.7e-14, Δ = 4100.0
  x = [1.7, -0.941, -2.29, 0.906, -0.179, 1.35, 0.619, 1.06, -0.146]
  r = [1.78e-15, -1.07e-14, 2.94e-14, 4.88e-15, 5.66e-15, -8.66e-15, 8.88e-16, -7.99e-15, 1.38e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 5.65e-13, Δ = 2050.0
  x = [1.72, -0.146, 0.746, -1.29, -1.86, 0.258, 0.258]
  r = [3.11e-14, -8.53e-14, 7.16e-14, 4.37e-13, 1.82e-13, 1.24e-14, -2.84e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.04e-13, Δ = 2050.0
  x = [0.818, -1.04, 0.62, -1.28, -1.7, 0.895, -1.92]
  r = [6.07e-13, 1.07e-13, -4.21e-13, 2.2e-13, -3.29e-14, -3.71e-14, -1.98e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.03e-13, Δ = 2050.0
  x = [1.57, 2.04, 0.353, 0.914]
  r = [5.91e-14, -7.26e-14, -9.03e-15, -4.22e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.34e-13, Δ = 4100.0
  x = [-2.6, -1.19, 1.31, 0.367, -0.0768, 2.18, -0.569, -0.47, -0.926]
  r = [1.78e-14, -1.11e-16, -2.4e-14, -9.77e-14, 1.78e-14, -1.56e-13, -9.99e-15, -2.69e-13, 6.26e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 2.45e-13, Δ = 1020.0
  x = [0.0946, -0.377, 1.35, -0.104, 0.896, -0.0864, 0.116]
  r = [8.22e-15, -9.53e-14, 1.17e-13, -1.48e-14, -1.01e-13, 1.33e-13, -9.46e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.42e-13, Δ = 1020.0
  x = [-0.0292, -1.75]
  r = [1.39e-13, -2.66e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 5.15e-14, Δ = 2050.0
  x = [0.0744, 1.64, -0.403, 1.62]
  r = [3.6e-14, 1.44e-14, 1.24e-14, 3.15e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 1.43e-13, Δ = 512.0
  x = [-0.326, -0.84, -0.322]
  r = [-3.24e-14, 1.33e-13, -4.24e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.44e-15, Δ = 4100.0
  x = [-1.45, 0.21, -0.792, 0.437, 0.46, 2.86]
  r = [-1.78e-15, -8.88e-16, -8.88e-16, -2.66e-15, 0.0, 0.0]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 1.26e-13, Δ = 512.0
  x = [-0.743, 0.542]
  r = [1.08e-13, 6.37e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 1.24e-13, Δ = 4100.0
  x = [0.173, -1.05, -1.1, -0.924, -0.132, -0.366, -2.03, 0.776, -2.4, 0.431]
  r = [-2.89e-14, 3.29e-14, 2.4e-14, -4.44e-15, 3.11e-14, -1.33e-15, -1.6e-14, 8.62e-14, 3.2e-14, 5.6e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 2.51e-13, Δ = 4100.0
  x = [0.116, 0.838, -1.5, 2.84, -0.532, 0.323, -2.26, 0.572]
  r = [-4.94e-14, 7.11e-15, -7.77e-14, -1.33e-14, 9.33e-14, -1.65e-13, 8.26e-14, -1.08e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 4.16e-13, Δ = 2050.0
  x = [-0.0391, -0.77, 0.0394, -1.59, 1.13, 1.51]
  r = [-2.49e-14, 3.02e-14, -3.06e-13, 6.57e-14, -1.29e-13, -2.38e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 4.79e-13, Δ = 2050.0
  x = [1.34, 1.25, -0.00942, -0.245, -0.811, 1.67, -1.59, -0.16]
  r = [8.79e-14, 6.48e-14, -2.48e-14, 1.95e-14, -2.68e-13, 1.38e-13, -3.54e-13, -1.78e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.16e-12, Δ = 2050.0
  x = [0.5, -1.77, -0.728, 0.457, 0.763, -1.96, 0.723, 0.401, -0.642, 0.456]
  r = [-7.55e-13, -1.56e-13, 1.09e-13, 3.99e-13, -4.03e-13, -9.33e-14, 1.16e-13, 1.75e-13, 7.41e-14, 5.92e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.0e-13, Δ = 2050.0
  x = [0.391, -0.686, -1.12, -0.222, 0.138, 0.127, -1.67]
  r = [4.73e-14, -7.77e-15, 7.51e-14, -2.58e-14, 1.91e-14, 1.21e-13, -1.28e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 6.46e-14, Δ = 4100.0
  x = [1.26, -0.396, -0.237, 0.8, -1.64, -2.18, -0.916]
  r = [2.93e-14, -4.35e-14, 2.09e-14, -1.18e-14, -6.66e-15, -1.51e-14, -2.4e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 7.36e-13, Δ = 2050.0
  x = [-0.244, -0.479, 2.23, 0.0623, 0.94, 2.01, -0.553]
  r = [7.73e-14, -1.95e-13, -1.99e-13, 1.11e-13, 2.18e-13, 4.97e-13, -3.88e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.73e-13, Δ = 2050.0
  x = [-0.248, 0.0312, -1.2, 0.341, -0.051, -0.0611, 0.791, -1.49, -0.0428, -1.39]
  r = [-8.27e-14, 1.69e-14, 2.89e-14, -1.29e-13, -3.11e-14, 1.05e-13, -1.2e-14, -1.1e-13, 9.33e-14, -1.29e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.13e-13, Δ = 2050.0
  x = [1.5, -1.58, 1.31, -0.507]
  r = [-8.26e-14, -1.77e-13, 2.43e-13, -2.89e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 4.29e-13, Δ = 2050.0
  x = [-0.939, 0.0603, -2.28, -0.643, 0.518, -0.709, 0.936, 0.25]
  r = [-2.26e-14, -1.5e-13, 2.82e-13, 1.06e-13, -1.48e-13, -1.84e-13, -1.19e-13, 1.71e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.66e-14, Δ = 2050.0
  x = [1.1, 0.486, 0.675, 1.42, -0.0497]
  r = [-6.0e-15, 2.53e-14, 5.0e-15, -8.88e-16, -2.0e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.4e-13, Δ = 2050.0
  x = [1.01, -1.19, -0.864, 1.02, -0.78, 0.307, -0.518]
  r = [-3.82e-14, 1.41e-13, -8.42e-14, -9.95e-14, -1.2e-13, 6.65e-14, -1.76e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 3.12e-13, Δ = 2050.0
  x = [-1.7, 0.919, 0.0118, 1.7, -0.321]
  r = [-1.89e-13, 2.66e-14, 2.66e-14, -1.29e-13, -2.08e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 9.61e-13, Δ = 2050.0
  x = [1.05, -0.106, 1.54, -0.0294, 1.49, -0.201, 0.754, -0.584]
  r = [8.17e-14, 5.74e-13, 4.56e-13, 4.71e-13, 6.44e-14, -2.43e-13, -3.06e-13, 9.33e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 1.55e-14, Δ = 4100.0
  x = [0.23, -1.15, 1.26, -0.499, -0.325, 0.129, -0.674, -1.18, 2.34, 1.51]
  r = [6.88e-15, -7.55e-15, 5.33e-15, 4.44e-16, 8.44e-15, -1.33e-15, 5.33e-15, 8.88e-16, 1.72e-15, 1.78e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 2.29e-14, Δ = 512.0
  x = [0.499, 0.383, -0.0146, -0.089]
  r = [8.6e-15, -5.55e-16, 1.02e-14, 1.86e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 1.22e-15, Δ = 512.0
  x = [-0.486, -0.134]
  r = [-1.17e-15, -3.61e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.1e-13, Δ = 2050.0
  x = [1.09, 0.239, 0.147, -0.23, 1.96]
  r = [-5.24e-14, -1.95e-13, -5.46e-14, -8.88e-15, 2.0e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 2.91e-14, Δ = 4100.0
  x = [-1.67, -0.228, -1.57, -1.85, 0.227, 1.78]
  r = [2.22e-15, -9.77e-15, 2.66e-15, -1.42e-14, -1.24e-14, 1.95e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 5.41e-14, Δ = 4100.0
  x = [-1.17, -0.357, 0.691, -0.264, 1.06, 0.37, 1.14, -1.36, 1.69, 1.46]
  r = [3.69e-14, -1.99e-14, -2.66e-14, 1.44e-15, 8.22e-15, -5.33e-15, 8.44e-15, -4.44e-15, 1.38e-14, 9.33e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.03e-13, Δ = 4100.0
  x = [0.181, -0.777, -1.82, 1.1, 1.13, 3.2, -1.17]
  r = [-1.51e-14, 8.66e-14, -3.71e-14, 1.55e-13, -4.93e-14, -1.74e-13, 1.6e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 4.8e-14, Δ = 4100.0
  x = [-1.02, 0.954, 0.0408, -2.11, 1.72, 0.725, 1.59, -0.567, -0.0504]
  r = [-6.22e-15, 3.04e-14, -1.67e-15, 9.99e-15, -1.95e-14, -1.11e-14, 2.15e-14, -1.24e-14, -1.07e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.55e-13, Δ = 1020.0
  x = [0.0937, 0.0207, -0.918, 0.555, 0.288, 0.833]
  r = [9.37e-14, -1.6e-14, -3.2e-14, 1.04e-13, 5.37e-14, -1.52e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.49e-14, Δ = 2050.0
  x = [-0.207, -1.23, 0.251, -0.537, 1.04]
  r = [-7.66e-15, -8.88e-16, -9.33e-15, 6.0e-15, 6.22e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 4.95e-13, Δ = 4100.0
  x = [-1.17, 0.34, 2.39, -0.714, -1.33, 0.368, -0.506, 0.657, 1.55, 0.969]
  r = [3.2e-13, -2.9e-14, 7.11e-15, 4.44e-16, -1.48e-13, 1.51e-14, -1.38e-13, 2.34e-13, 1.87e-13, -1.04e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.72e-13, Δ = 2050.0
  x = [1.38, 0.00631, -0.728, 1.63]
  r = [7.95e-14, 1.3e-13, 2.1e-13, -8.13e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 7.31e-14, Δ = 4100.0
  x = [1.38, -1.1, 1.62, 1.54, 0.269, 0.587, 1.41, -1.6, 0.168, -0.0463]
  r = [-3.15e-14, 1.78e-15, -3.55e-15, -1.11e-15, -1.33e-14, 2.62e-14, -9.77e-15, -5.53e-14, 0.0, 1.78e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 1.16e-13, Δ = 4100.0
  x = [-0.986, 1.58, -1.67, -2.31, -0.313, 1.47, -0.495, -1.14]
  r = [-1.78e-14, -3.77e-14, 3.11e-15, 9.5e-14, 4.13e-14, 3.11e-14, -1.33e-15, 0.0]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.81e-14, Δ = 2050.0
  x = [-1.56, -0.289, -0.453, -0.629, -0.569]
  r = [-9.77e-15, 2.53e-14, -4.55e-15, -5.77e-15, 8.88e-16]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 6.16e-15, Δ = 2050.0
  x = [1.44, 0.339, 0.301, -0.183, 1.27]
  r = [-2.0e-15, -6.66e-16, 2.33e-15, 2.89e-15, 4.44e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.99e-13, Δ = 2050.0
  x = [-0.299, 0.103, -1.95, 0.655, 0.438, -0.876]
  r = [1.26e-13, 1.69e-13, -1.53e-14, 1.36e-13, -1.47e-14, -1.62e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.3e-12, Δ = 2050.0
  x = [-0.203, -0.135, 0.698, 2.17, -0.31, -1.86, 0.836, -0.504, 0.355]
  r = [2.72e-13, 1.23e-13, 2.82e-13, -5.11e-13, -6.22e-14, -4.09e-13, -9.12e-13, 1.54e-13, -4.88e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 1.66e-13, Δ = 1020.0
  x = [0.434, -0.742, 0.662, -0.217, -0.00467, -0.853]
  r = [1.2e-14, 4.0e-15, -4.64e-14, -9.19e-14, -1.3e-13, -7.77e-15]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.0e-12, Δ = 2050.0
  x = [0.275, 0.723, -0.371, 2.57, -1.13, -0.499, 0.103]
  r = [-9.99e-14, 3.45e-13, 3.35e-13, 7.51e-14, 2.09e-13, -2.58e-13, -8.06e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 2.45e-14, Δ = 2050.0
  x = [-1.5, 1.42]
  r = [-2.21e-14, -1.07e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 4.82e-13, Δ = 4100.0
  x = [-0.183, 3.33, 1.97, 0.0911, -0.446, -0.956]
  r = [1.81e-13, 1.7e-13, 1.32e-13, 2.44e-13, 1.49e-13, -2.68e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 4.11e-14, Δ = 1020.0
  x = [-0.763, -1.15]
  r = [1.47e-14, -3.84e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 8.69e-14, Δ = 2050.0
  x = [-2.27, -0.171, 1.26, 1.29]
  r = [6.51e-14, 3.93e-14, 3.82e-14, 1.78e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 5.48e-13, Δ = 1020.0
  x = [0.908, 0.198, 1.24, 0.803, -0.29, -0.166]
  r = [-1.87e-14, -4.65e-13, -2.8e-14, -1.44e-13, 1.12e-13, 2.24e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 11 steps
  with ‖x‖₂ = 6.64e-14, Δ = 512.0
  x = [0.155, 0.346, 0.157, -0.482]
  r = [3.56e-14, 3.57e-14, -3.12e-14, -3.01e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 5.17e-14, Δ = 2050.0
  x = [0.886, -1.9]
  r = [-1.07e-14, -5.06e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 5.69e-14, Δ = 2050.0
  x = [-0.2, -1.99]
  r = [3.64e-14, -4.37e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 1.1e-13, Δ = 2050.0
  x = [0.501, 0.737, -0.651, 0.937, 1.21]
  r = [-3.64e-14, 1.15e-14, 2.22e-14, 9.65e-14, 2.71e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 14 steps
  with ‖x‖₂ = 3.25e-13, Δ = 4100.0
  x = [0.817, 0.77, -0.659, -1.33, 2.25, -1.37, -1.87, -1.58, -0.232]
  r = [1.71e-13, -1.55e-14, 9.64e-14, 1.29e-13, -1.95e-13, 3.11e-15, 3.55e-14, 5.82e-14, -8.88e-14]
l = Dogleg()
Nonlinear solver using trust region method converged after 12 steps
  with ‖x‖₂ = 2.2e-13, Δ = 1020.0
  x = [0.566, 0.936, 0.439, -0.939]
  r = [-1.5e-13, -2.66e-15, -1.7e-14, 1.6e-13]
l = Dogleg()
Nonlinear solver using trust region method converged after 13 steps
  with ‖x‖₂ = 6.19e-14, Δ = 2050.0
  x = [-0.152, 1.11, -2.19, 0.0315]
  r = [-4.44e-16, -1.2e-14, -2.22e-15, 6.07e-14]
Test Summary:  | Pass  Total
linear problem |  500    500
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/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = F_NWp281()
│   local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = Rosenbrock()
│   local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = Rosenbrock()
│   local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = PowellSingular()
│   local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = PowellSingular()
│   local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = PowellBadlyScaled()
│   local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = PowellBadlyScaled()
│   local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Debug: rightmost eigenvalue not real
│   M = [-2.3707055352043395e9 -9887.891799007024 1.1986634275342047e6 5.126909931154572; -9887.891799007024 -0.041299993533683244 5.126909931154572 2.1928762351783112e-5; 1.0 0.0 -2.3707055352043395e9 -9887.891799007024; 0.0 1.0 -9887.891799007024 -0.041299993533683244]
│   λs = Complex{Float64}[-5.89651109475387e-5 + 0.00010959090827253584im, -5.89651109475387e-5 - 0.00010959090827253584im, -2.3707044404108205e9 + 0.0im, -2.3707066300803423e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-4.570888526114435e-10 - 5.37448911982306e-11im, 0.00010959091128785246 - 3.4050145480968297e-9im, 1.5608413741229406e-18 + 4.170864577127912e-6im, -3.7315859630808815e-13 - 0.9999999939862179im], [-4.570888526114435e-10 + 5.37448911982306e-11im, 0.00010959091128785246 + 3.4050145480968297e-9im, 1.5608413741229406e-18 - 4.170864577127912e-6im, -3.7315859630808815e-13 + 0.9999999939862179im], [0.9999995828603871 + 0.0im, 4.170862813144793e-6 + 0.0im, 0.0009133792509984096 + 0.0im, 3.809581167399539e-9 + 0.0im], [0.9999995828603863 + 0.0im, 4.170862911355505e-6 + 0.0im, -0.0009133792519079502 + 0.0im, -3.809581205388755e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-2.881114957950345e9 -9907.793114860082 985399.9815015004 3.430865473134898; -9907.793114860082 -0.03409339131867677 3.430865473134898 1.1945238599267444e-5; 1.0 0.0 -2.881114957950345e9 -9907.793114860082; 0.0 1.0 -9907.793114860082 -0.03409339131867677]
│   λs = Complex{Float64}[-2.1736130723944266e-5 + 0.00020122577317759047im, -2.1736130723944266e-5 - 0.00020122577317759047im, -2.881113965311111e9 + 0.0im, -2.8811159506577225e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.919901558075675e-10 + 1.480612931241873e-11im, -0.000201225758913358 - 4.638536177381525e-8im, 3.21289729339072e-17 - 3.438874553547006e-6im, -9.333929815039457e-12 + 0.9999999797481824im], [6.919901558075675e-10 - 1.480612931241873e-11im, -0.000201225758913358 + 4.638536177381525e-8im, 3.21289729339072e-17 + 3.438874553547006e-6im, -9.333929815039457e-12 - 0.9999999797481824im], [-0.9999994925861441 + 0.0im, -3.4388728632116356e-6 + 0.0im, -0.001007380577916346 + 0.0im, -3.4642555037478404e-9 + 0.0im], [0.9999994925861458 + 0.0im, 3.438872892731833e-6 + 0.0im, -0.0010073805762876805 + 0.0im, -3.4642554956913924e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-3.441247304693241e9 -9923.073683986355 819174.2861527695 2.3761038055098163; -9923.073683986355 -0.02862187944638404 2.3761038055098163 6.892146628617832e-6; 1.0 0.0 -3.441247304693241e9 -9923.073683986355; 0.0 1.0 -9923.073683986355 -0.02862187944638404]
│   λs = Complex{Float64}[-8.073871300650728e-6 + 0.00015338648598266956im, -8.073871300650728e-6 - 0.00015338648598266956im, -3.44124639963897e9 + 0.0im, -3.4412482098047404e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.921962893008117e-12 + 4.4230052364964096e-10im, -4.6468143777289583e-8 - 0.00015338649428235055im, 2.8835688600823e-6 - 2.0531499925208183e-17im, -0.9999999882321334 + 7.127585766606229e-12im], [-3.921962893008117e-12 - 4.4230052364964096e-10im, -4.6468143777289583e-8 + 0.00015338649428235055im, 2.8835688600823e-6 + 2.0531499925208183e-17im, -0.9999999882321334 - 7.127585766606229e-12im], [0.9999993896251255 + 0.0im, 2.883567129426096e-6 + 0.0im, 0.0011048715134487855 + 0.0im, 3.1859732655542332e-9 + 0.0im], [-0.9999993896251268 + 0.0im, -2.8835671383815894e-6 + 0.0im, 0.0011048715122204266 + 0.0im, 3.185972965786838e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-4.051102575432871e9 -9934.851018286616 691652.8124427858 1.700798577666525; -9934.851018286616 -0.02436700330542747 1.700798577666525 4.182323486224186e-6; 1.0 0.0 -4.051102575432871e9 -9934.851018286616; 0.0 1.0 -9934.851018286616 -0.02436700330542747]
│   λs = Complex{Float64}[-3.025287985206402e-6 + 0.0002530630130468255im, -3.025287985206402e-6 - 0.0002530630130468255im, -4.051101743800693e9 + 0.0im, -4.051103407113778e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.206071500432384e-10 + 1.3238921457448807e-12im, -0.00025306300208751 - 7.662163720167925e-8im, 4.754347367096673e-17 - 2.452381916944378e-6im, -1.9390102194770213e-11 + 0.9999999679765479im], [6.206071500432384e-10 - 1.3238921457448807e-12im, -0.00025306300208751 + 7.662163720167925e-8im, 4.754347367096673e-17 + 2.452381916944378e-6im, -1.9390102194770213e-11 - 0.9999999679765479im], [0.999999277091948 + 0.0im, 2.452380221682644e-6 + 0.0im, 0.001202418216415909 + 0.0im, 2.9487888350904782e-9 + 0.0im], [0.9999992770919472 + 0.0im, 2.4523802243540063e-6 + 0.0im, -0.0012024182170146188 + 0.0im, -2.9487887374048154e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-4.926996040047039e9 -9987.177879987794 2.0855630247011988e6 4.243637303522963; -9987.177879987794 -0.020245124108737994 4.243637303522963 8.634818200438578e-6; 1.0 0.0 -4.926996040047039e9 -9987.177879987794; 0.0 1.0 -9987.177879987794 -0.020245124108737994]
│   λs = Complex{Float64}[-9.733386571766665e-7 + 0.0004307099615326727im, -9.733386571766665e-7 - 0.0004307099615326727im, -4.926994595920715e9 + 0.0im, -4.926997484213852e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.2076497675367167e-12 + 8.730628695414732e-10im, -3.305504486794675e-8 - 0.0004307099916100647im, 2.0270316584678126e-6 - 2.877505126707366e-17im, -0.9999999072423917 + 1.4237139489255493e-11im], [-3.2076497675367167e-12 - 8.730628695414732e-10im, -3.305504486794675e-8 + 0.0004307099916100647im, 2.0270316584678126e-6 + 2.877505126707366e-17im, -0.9999999072423917 - 1.4237139489255493e-11im], [-0.9999997602550446 + 0.0im, -2.027031358017243e-6 + 0.0im, -0.000692449091589372 + 0.0im, -1.4036163492676968e-9 + 0.0im], [-0.9999997602550443 + 0.0im, -2.027031362603044e-6 + 0.0im, 0.0006924490917425878 + 0.0im, 1.4036163052843067e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.014881759201237e9 -9999.327383473226 1464.2187831610197 0.0031064917680434212; -9999.327383473226 -0.01993867021364096 0.0031064917680434212 6.59074396251636e-9; 1.0 0.0 -5.014881759201237e9 -9999.327383473226; 0.0 1.0 -9999.327383473226 -0.01993867021364096]
│   λs = Complex{Float64}[-6.949910605497202e-7 + 4.073536357177101e-5im, -6.949910605497202e-7 - 4.073536357177101e-5im, -5.014881720956065e9 + 0.0im, -5.014881797486283e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-8.122349553092444e-11 - 3.5812498799803194e-14im, 4.073536254009134e-5 - 6.971987431825255e-10im, 6.258779386821229e-20 + 1.9939308353372417e-6im, -2.8400652191335266e-14 - 0.9999999991683273im], [-8.122349553092444e-11 + 3.5812498799803194e-14im, 4.073536254009134e-5 + 6.971987431825255e-10im, 6.258779386821229e-20 - 1.9939308353372417e-6im, -2.8400652191335266e-14 + 0.9999999991683273im], [0.9996586958323466 + 0.0im, 1.993250299240799e-6 + 0.0im, 0.026124544834240718 + 0.0im, 5.209053561628166e-8 + 0.0im], [0.9996586958401773 + 0.0im, 1.993250301208409e-6 + 0.0im, -0.026124544534600266 + 0.0im, -5.2090534871651606e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.192983959571872e9 -9996.91443380008 31835.626040003324 0.061951434486589484; -9996.91443380008 -0.01924541704769302 0.061951434486589484 1.205561414160206e-7; 1.0 0.0 -5.192983959571872e9 -9996.91443380008; 0.0 1.0 -9996.91443380008 -0.01924541704769302]
│   λs = Complex{Float64}[-6.364323263793559e-7 + 0.00022285325752632642im, -6.364323263793559e-7 - 0.00022285325752632642im, -5.192983781165538e9 + 0.0im, -5.192984138016696e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[4.2901061410454214e-10 + 1.0352638613996684e-13im, -0.00022285328662540176 + 1.2779363567361202e-8im, -5.503135008003012e-18 - 1.9250808905556396e-6im, 2.8479232454291584e-12 + 0.9999999751663531im], [4.2901061410454214e-10 - 1.0352638613996684e-13im, -0.00022285328662540176 - 1.2779363567361202e-8im, -5.503135008003012e-18 + 1.9250808905556396e-6im, 2.8479232454291584e-12 - 0.9999999751663531im], [-0.9999842946628469 + 0.0im, -1.925050703672512e-6 + 0.0im, -0.005604500329390498 + 0.0im, -1.0789116938481882e-8 + 0.0im], [0.9999842946627769 + 0.0im, 1.9250507050521084e-6 + 0.0im, -0.005604500341878525 + 0.0im, -1.0789116613200902e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.3741938426923e9 -9997.062847261694 29852.122395100097 0.05602092334874003; -9997.062847261694 -0.018596939563263474 0.05602092334874003 1.0512967256762054e-7; 1.0 0.0 -5.3741938426923e9 -9997.062847261694; 0.0 1.0 -9997.062847261694 -0.018596939563263474]
│   λs = Complex{Float64}[-5.426129948179127e-7 + 0.00030135812346075263im, -5.426129948179127e-7 - 0.00030135812346075263im, -5.3741936699332075e9 + 0.0im, -5.37419401548859e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[5.605856522624054e-10 + 3.075940449071869e-13im, -0.00030135810958855264 - 1.163130687320546e-7im, 6.524831442937069e-17 - 1.860197582486165e-6im, -3.505188819047638e-11 + 0.999999954589907im], [5.605856522624054e-10 - 3.075940449071869e-13im, -0.00030135810958855264 + 1.163130687320546e-7im, 6.524831442937069e-17 + 1.860197582486165e-6im, -3.505188819047638e-11 - 0.999999954589907im], [-0.9999832511864871 + 0.0im, -1.8601665107303366e-6 + 0.0im, -0.005787688920749915 + 0.0im, -1.0766245623112397e-8 + 0.0im], [0.999983251186683 + 0.0im, 1.8601665117676962e-6 + 0.0im, -0.0057876888869106535 + 0.0im, -1.0766245186355104e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.558511408562509e9 -9997.160144088253 28862.92425331423 0.05227605870254499; -9997.160144088253 -0.017980543805982404 0.05227605870254499 9.468154679989271e-8; 1.0 0.0 -5.558511408562509e9 -9997.160144088253; 0.0 1.0 -9997.160144088253 -0.017980543805982404]
│   λs = Complex{Float64}[-3.47261186582855e-7 + 9.465231413416841e-5im, -3.47261186582855e-7 - 9.465231413416841e-5im, -5.558511238689586e9 + 0.0im, -5.558511578471394e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-1.7023521051877582e-10 - 7.212912450475784e-14im, 9.465231587322947e-5 + 3.582807717172898e-9im, -6.078487100509171e-19 + 1.7985319027201776e-6im, 3.3912105843738813e-13 - 0.9999999955188523im], [-1.7023521051877582e-10 + 7.212912450475784e-14im, 9.465231587322947e-5 - 3.582807717172898e-9im, -6.078487100509171e-19 - 1.7985319027201776e-6im, 3.3912105843738813e-13 + 0.9999999955188523im], [0.999982677189459 + 0.0im, 1.7985007547912827e-6 + 0.0im, 0.00588602733320122 + 0.0im, 1.0586208025773836e-8 + 0.0im], [0.9999826771895043 + 0.0im, 1.7985007555296922e-6 + 0.0im, -0.005886027325524827 + 0.0im, -1.058620793521585e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.79327854476715e9 -9997.12245964292 494134.3348402048 0.8569436723353666; -9997.12245964292 -0.01725169352214638 0.8569436723353666 1.4861393062133645e-6; 1.0 0.0 -5.79327854476715e9 -9997.12245964292; 0.0 1.0 -9997.12245964292 -0.01725169352214638]
│   λs = Complex{Float64}[-4.0945848134024044e-7 + 0.00028579180243143746im, -4.0945848134024044e-7 - 0.00028579180243143746im, -5.793277841837614e9 + 0.0im, -5.793279247731189e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[4.931742358554608e-10 + 9.901519979361312e-13im, -0.0002857918096642759 - 1.4920736113310795e-7im, 7.361952954410455e-17 - 1.7256415300657369e-6im, -4.264224353668373e-11 + 0.9999999591600199im], [4.931742358554608e-10 - 9.901519979361312e-13im, -0.0002857918096642759 + 1.4920736113310795e-7im, 7.361952954410455e-17 + 1.7256415300657369e-6im, -4.264224353668373e-11 - 0.9999999591600199im], [-0.9999989881297638 + 0.0im, -1.7256398530099934e-6 + 0.0im, -0.0014225809186255173 + 0.0im, -2.4548647431131624e-9 + 0.0im], [0.9999989881297633 + 0.0im, 1.7256398551144916e-6 + 0.0im, -0.0014225809189620793 + 0.0im, -2.4548648823770257e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.840814662523673e9 -9999.84472568762 364.98257948975555 0.0006785662220491106; -9999.84472568762 -0.017120596067303193 0.0006785662220491106 1.2615728628739304e-9; 1.0 0.0 -5.840814662523673e9 -9999.84472568762; 0.0 1.0 -9999.84472568762 -0.017120596067303193]
│   λs = Complex{Float64}[-3.1544915997679596e-7 + 0.0001130455917267635im, -3.1544915997679596e-7 - 0.0001130455917267635im, -5.84081464343626e9 + 0.0im, -5.840814681645326e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.3283336019673242e-13 + 1.9354122393283083e-10im, -8.295287312609645e-8 - 0.00011304559716762625im, 1.7120633403712915e-6 - 1.6060055699851854e-17im, -0.999999993608877 + 9.377457157685488e-12im], [1.3283336019673242e-13 - 1.9354122393283083e-10im, -8.295287312609645e-8 + 0.00011304559716762625im, 1.7120633403712915e-6 + 1.6060055699851854e-17im, -0.999999993608877 - 9.377457157685488e-12im], [0.9986328781048677 + 0.0im, 1.7097227515630998e-6 + 0.0im, 0.052272122255148545 + 0.0im, 8.949318492362378e-8 + 0.0im], [-0.9986328779842559 + 0.0im, -1.709722752313964e-6 + 0.0im, 0.052272124559373856 + 0.0im, 8.949318870698792e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.9364695885522785e9 -9999.336696576062 1683.4231144173523 0.002885439531236701; -9999.336696576062 -0.016842995559003524 0.002885439531236701 4.945733022862224e-9; 1.0 0.0 -5.9364695885522785e9 -9999.336696576062; 0.0 1.0 -9999.336696576062 -0.016842995559003524]
│   λs = Complex{Float64}[-3.744023773811839e-7 + 0.00028059146132666427im, -3.744023773811839e-7 - 0.00028059146132666427im, -5.936469547539537e9 + 0.0im, -5.936469629598703e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.9290466576546428e-13 + 4.726258431111813e-10im, -1.194355210842879e-7 - 0.00028059150614762166im, 1.6843910600099828e-6 - 5.646338831753907e-17im, -0.9999999606327766 + 3.351259403989136e-11im], [1.9290466576546428e-13 - 4.726258431111813e-10im, -1.194355210842879e-7 + 0.00028059150614762166im, 1.6843910600099828e-6 + 5.646338831753907e-17im, -0.9999999606327766 - 3.351259403989136e-11im], [-0.9997031177892556 + 0.0im, -1.6838910603336906e-6 + 0.0im, -0.02436547310445736 + 0.0im, -4.10409865805796e-8 + 0.0im], [-0.9997031177495103 + 0.0im, -1.6838910606674893e-6 + 0.0im, 0.024365474735188276 + 0.0im, 4.1040989508874144e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-5.984588396824375e9 -9999.181574114386 41325.12374026076 0.06996627330105117; -9999.181574114386 -0.016707041266862066 0.06996627330105117 1.1845770699697117e-7; 1.0 0.0 -5.984588396824375e9 -9999.181574114386; 0.0 1.0 -9999.181574114386 -0.016707041266862066]
│   λs = Complex{Float64}[-3.825025634296143e-7 + 0.00028399431207063917im, -3.825025634296143e-7 - 0.00028399431207063917im, -5.984588193555359e9 + 0.0im, -5.9845886001268015e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.2908169796037967e-13 + 4.74503958287948e-10im, -1.6924114909500076e-7 - 0.00028399433112811335im, 1.6708218691614167e-6 - 8.026775091414033e-17im, -0.9999999596721987 + 4.806352887844374e-11im], [1.2908169796037967e-13 - 4.74503958287948e-10im, -1.6924114909500076e-7 + 0.00028399433112811335im, 1.6708218691614167e-6 + 8.026775091414033e-17im, -0.9999999596721987 - 4.806352887844374e-11im], [0.9999879010524876 + 0.0im, 1.6708017204204613e-6 + 0.0im, 0.0049191204344129925 + 0.0im, 8.218973992112099e-9 + 0.0im], [-0.9999879010522212 + 0.0im, -1.6708017219339965e-6 + 0.0im, 0.004919120488597214 + 0.0im, 8.21897476980333e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.154533788380119e9 -9999.177526115496 42914.470050352276 0.07044569983959346; -9999.177526115496 -0.01624566392394951 0.07044569983959346 1.1563923823520135e-7; 1.0 0.0 -6.154533788380119e9 -9999.177526115496; 0.0 1.0 -9999.177526115496 -0.01624566392394951]
│   λs = Complex{Float64}[-3.641522887135502e-7 + 0.0004003745162152131im, -3.641522887135502e-7 - 0.0004003745162152131im, -6.154533581238209e9 + 0.0im, -6.154533995554518e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.182375913836059e-14 + 6.504824737669115e-10im, -1.1015774331601946e-7 - 0.00040037456608365185im, 1.6246846745377922e-6 - 7.16838424607598e-17im, -0.9999999198487746 + 4.410436203533194e-11im], [6.182375913836059e-14 - 6.504824737669115e-10im, -1.1015774331601946e-7 + 0.00040037456608365185im, 1.6246846745377922e-6 + 7.16838424607598e-17im, -0.9999999198487746 - 4.410436203533194e-11im], [0.9999883491121907 + 0.0im, 1.6246658750074122e-6 + 0.0im, 0.00482717694267671 + 0.0im, 7.842640966826108e-9 + 0.0im], [-0.9999883491120617 + 0.0im, -1.6246658760989938e-6 + 0.0im, 0.004827176969406101 + 0.0im, 7.84264118200297e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.302095011032121e9 -9999.220593378657 9865.023553866395 0.015790495374208676; -9999.220593378657 -0.01586539192059301 0.015790495374208676 2.5275129126800916e-8; 1.0 0.0 -6.302095011032121e9 -9999.220593378657; 0.0 1.0 -9999.220593378657 -0.01586539192059301]
│   λs = Complex{Float64}[-3.1889743585942074e-7 + 0.0003787288779744976im, -3.1889743585942074e-7 - 0.0003787288779744976im, -6.302094911725113e9 + 0.0im, -6.302095110370858e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.009103019243756e-10 + 2.380817168846222e-13im, -0.0003787288999173779 - 1.362645967728504e-7im, 8.192506636310533e-17 - 1.5866501313919535e-6im, -5.16073444829096e-11 + 0.9999999282809395im], [6.009103019243756e-10 - 2.380817168846222e-13im, -0.0003787288999173779 + 1.362645967728504e-7im, 8.192506636310533e-17 + 1.5866501313919535e-6im, -5.16073444829096e-11 - 0.9999999282809395im], [-0.9999493196871773 + 0.0im, -1.5865698327064331e-6 + 0.0im, -0.010067673744890574 + 0.0im, -1.5973876844557105e-8 + 0.0im], [0.9999493196865923 + 0.0im, 1.5865698331200291e-6 + 0.0im, -0.010067673803014513 + 0.0im, -1.597387725080766e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.451404305230871e9 -9999.253040175414 37099.706936368406 0.05792662569006568; -9999.253040175414 -0.015498290149547749 0.05792662569006568 9.0445295689051e-8; 1.0 0.0 -6.451404305230871e9 -9999.253040175414; 0.0 1.0 -9999.253040175414 -0.015498290149547749]
│   λs = Complex{Float64}[-2.0977830226027366e-7 + 0.00030441643000072904im, -2.0977830226027366e-7 - 0.00030441643000072904im, -6.451404112633451e9 + 0.0im, -6.451404497859288e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[4.718254771193341e-10 + 1.9314680876816176e-13im, -0.0003044164300896532 - 8.217870889337675e-8im, 3.878511194751937e-17 - 1.5499342630260256e-6im, -2.5016550327583084e-11 + 0.9999999536641129im], [4.718254771193341e-10 - 1.9314680876816176e-13im, -0.0003044164300896532 + 8.217870889337675e-8im, 3.878511194751937e-17 + 1.5499342630260256e-6im, -2.5016550327583084e-11 - 0.9999999536641129im], [0.9999865230650907 + 0.0im, 1.5499134461959374e-6 + 0.0im, 0.005191693922850996 + 0.0im, 8.046784682756892e-9 + 0.0im], [0.9999865230652306 + 0.0im, 1.549913446884858e-6 + 0.0im, -0.005191693895886258 + 0.0im, -8.04678461974103e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.602461670976373e9 -9999.260173662009 9310.919925938193 0.01418481225828613; -9999.260173662009 -0.01514371171199173 0.01418481225828613 2.160999132237196e-8; 1.0 0.0 -6.602461670976373e9 -9999.260173662009; 0.0 1.0 -9999.260173662009 -0.01514371171199173]
│   λs = Complex{Float64}[-1.0350839629425629e-7 + 0.00010785614717550066im, -1.0350839629425629e-7 - 0.00010785614717550066im, -6.6024615744983e9 + 0.0im, -6.602461767484732e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.6334538925324512e-10 + 3.7742087287493536e-14im, -0.0001078561466512744 - 1.653379916310982e-8im, 2.693516278805264e-18 - 1.5144745419149078e-6im, -1.7832718876326266e-12 + 0.999999994182379im], [1.6334538925324512e-10 - 3.7742087287493536e-14im, -0.0001078561466512744 + 1.653379916310982e-8im, 2.693516278805264e-18 + 1.5144745419149078e-6im, -1.7832718876326266e-12 - 0.999999994182379im], [0.9999463038153001 + 0.0im, 1.514393229584463e-6 + 0.0im, 0.010362889743018255 + 0.0im, 1.5694332949783862e-8 + 0.0im], [0.9999463038195089 + 0.0im, 1.5143932298752698e-6 + 0.0im, -0.010362889336915222 + 0.0im, -1.5694332010986753e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.729678141529171e9 -9999.409852513643 24157.969393561314 0.03611482973605541; -9999.409852513643 -0.014857871949441315 0.03611482973605541 5.3989675440680645e-8; 1.0 0.0 -6.729678141529171e9 -9999.409852513643; 0.0 1.0 -9999.409852513643 -0.014857871949441315]
│   λs = Complex{Float64}[-1.6976443995765668e-7 + 8.196866706759783e-5im, -1.6976443995765668e-7 - 8.196866706759783e-5im, -6.729677986115597e9 + 0.0im, -6.729678296972463e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-1.2179457659460349e-10 - 1.7442460236577473e-13im, 8.196866734611962e-5 + 9.542549342378415e-8im, -1.1633640188513192e-17 + 1.4858674678146656e-6im, 7.821900553883722e-12 - 0.9999999966394605im], [-1.2179457659460349e-10 + 1.7442460236577473e-13im, 8.196866734611962e-5 - 9.542549342378415e-8im, -1.1633640188513192e-17 - 1.4858674678146656e-6im, 7.821900553883722e-12 + 0.9999999966394605im], [-0.9999793035135589 + 0.0im, -1.4858367201063175e-6 + 0.0im, -0.006433703624607567 + 0.0im, -9.559630942694488e-9 + 0.0im], [0.9999793035131006 + 0.0im, 1.4858367205147771e-6 + 0.0im, -0.006433703695834257 + 0.0im, -9.55963105366258e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-6.961726913731023e9 -9999.418117192758 24292.872986423205 0.035041763750130794; -9999.418117192758 -0.014362636334139941 0.035041763750130794 5.054672649901241e-8; 1.0 0.0 -6.961726913731023e9 -9999.418117192758; 0.0 1.0 -9999.418117192758 -0.014362636334139941]
│   λs = Complex{Float64}[-1.348711007643792e-7 + 0.00030299686676680865im, -1.348711007643792e-7 - 0.00030299686676680865im, -6.961726757883478e9 + 0.0im, -6.961727069607292e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.917238034596357e-14 + 4.3520701949476775e-10im, 1.2377029123822325e-8 - 0.0003029968729328505im, 1.4363415547002378e-6 + 5.400476103720893e-18im, -0.9999999540954152 - 3.750201402674333e-12im], [-3.917238034596357e-14 - 4.3520701949476775e-10im, 1.2377029123822325e-8 + 0.0003029968729328505im, 1.4363415547002378e-6 - 5.400476103720893e-18im, -0.9999999540954152 + 3.750201402674333e-12im], [-0.9999794184139918 + 0.0im, -1.4363120585205996e-6 + 0.0im, -0.0064158200061863275 + 0.0im, -9.215309510491725e-9 + 0.0im], [-0.999979418414734 + 0.0im, -1.4363120587913893e-6 + 0.0im, 0.006415819890488032 + 0.0im, 9.215308957521512e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.013827440526274e9 -9999.862928604625 340.4486670160382 0.0004934394256055182; -9999.862928604625 -0.014257212311823522 0.0004934394256055182 7.151811428018709e-10; 1.0 0.0 -7.013827440526274e9 -9999.862928604625; 0.0 1.0 -9999.862928604625 -0.014257212311823522]
│   λs = Complex{Float64}[-5.1023624163839724e-8 + 4.585859624850763e-5im, -5.1023624163839724e-8 - 4.585859624850763e-5im, -7.013827422089277e9 + 0.0im, -7.013827458991785e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.538222948436688e-11 - 1.0052722543285597e-15im, -4.5858596113309e-5 + 1.5069696046587922e-9im, -9.94204921839735e-20 - 1.4257355206923061e-6im, 6.91075114953141e-14 + 0.9999999989474784im], [6.538222948436688e-11 + 1.0052722543285597e-15im, -4.5858596113309e-5 - 1.5069696046587922e-9im, -9.94204921839735e-20 + 1.4257355206923061e-6im, 6.91075114953141e-14 - 0.9999999989474784im], [0.9985345769411289 + 0.0im, 1.423646216351009e-6 + 0.0im, 0.05411745236952707 + 0.0im, 7.715717420834697e-8 + 0.0im], [0.9985345767924467 + 0.0im, 1.4236462163393537e-6 + 0.0im, -0.05411745511289556 + 0.0im, -7.715717813272516e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.039950540238348e9 -9999.831298171122 2069.002965502954 0.0029768008358897233; -9999.831298171122 -0.014204216882241901 0.0029768008358897233 4.282905034116106e-9; 1.0 0.0 -7.039950540238348e9 -9999.831298171122; 0.0 1.0 -9999.831298171122 -0.014204216882241901]
│   λs = Complex{Float64}[-1.6978422309243808e-7 + 0.000291235811309093im, -1.6978422309243808e-7 - 0.000291235811309093im, -7.039950494766239e9 + 0.0im, -7.039950585738867e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[4.1368318944596736e-10 + 9.900424664116558e-14im, -0.00029123583248702716 - 6.595614110427306e-8im, 2.7248507282689007e-17 - 1.4204405012029206e-6im, -1.9208792488480814e-11 + 0.9999999575898332im], [4.1368318944596736e-10 - 9.900424664116558e-14im, -0.00029123583248702716 + 6.595614110427306e-8im, 2.7248507282689007e-17 + 1.4204405012029206e-6im, -1.9208792488480814e-11 - 0.9999999575898332im], [-0.9997584250611956 + 0.0im, -1.4200974186591008e-6 + 0.0im, -0.021979342964245484 + 0.0im, -3.1220350319425584e-8 + 0.0im], [0.999758425068149 + 0.0im, 1.4200974189294466e-6 + 0.0im, -0.021979342647964518 + 0.0im, -3.122034975249627e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.092342412291391e9 -9999.862914209174 344.2725086101448 0.000492449891318078; -9999.862914209174 -0.014099375292882764 0.000492449891318078 7.044038934105026e-10; 1.0 0.0 -7.092342412291391e9 -9999.862914209174; 0.0 1.0 -9999.862914209174 -0.014099375292882764]
│   λs = Complex{Float64}[-7.502570764194493e-8 + 0.00010292735469929863im, -7.502570764194493e-8 - 0.00010292735469929863im, -7.092342393750892e9 + 0.0im, -7.092342430860089e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[3.142096500520497e-14 + 1.4512263952523243e-10im, -2.3069289700750062e-8 - 0.00010292735611774902im, 1.4099520693411973e-6 - 3.347755448957263e-18im, -0.9999999947019853 + 2.3744609726236536e-12im], [3.142096500520497e-14 - 1.4512263952523243e-10im, -2.3069289700750062e-8 + 0.00010292735611774902im, 1.4099520693411973e-6 + 3.347755448957263e-18im, -0.9999999947019853 - 2.3744609726236536e-12im], [0.9985508156522519 + 0.0im, 1.4079087964278506e-6 + 0.0im, 0.053816991352498386 + 0.0im, 7.587937887954454e-8 + 0.0im], [-0.9985508159559547 + 0.0im, -1.4079087969655606e-6 + 0.0im, 0.05381698571742522 + 0.0im, 7.587937062180001e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.118611184632361e9 -9999.966251260705 84.6251657749861 0.00012553793969826633; -9999.966251260705 -0.014047635454301773 0.00012553793969826633 1.8623035073975475e-10; 1.0 0.0 -7.118611184632361e9 -9999.966251260705; 0.0 1.0 -9999.966251260705 -0.014047635454301773]
│   λs = Complex{Float64}[-7.719077949697331e-8 + 0.00021227537195213524im, -7.719077949697331e-8 - 0.00021227537195213524im, -7.118611175447219e9 + 0.0im, -7.118611193845603e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-2.0122792321330962e-15 + 2.9819672934750316e-10im, 7.148623359931605e-10 - 0.00021227537370106797im, 1.4047636212738412e-6 + 2.1006417091906648e-19im, -0.9999999774685963 - 1.5174779564430113e-13im], [-2.0122792321330962e-15 - 2.9819672934750316e-10im, 7.148623359931605e-10 + 0.00021227537370106797im, 1.4047636212738412e-6 - 2.1006417091906648e-19im, -0.9999999774685963 + 1.5174779564430113e-13im], [-0.9941434467479842 + 0.0im, -1.3965365796087328e-6 + 0.0im, -0.1080685305075674 + 0.0im, -1.5181074374502612e-7 + 0.0im], [-0.9941434487151498 + 0.0im, -1.3965365826054676e-6 + 0.0im, 0.10806851241122731 + 0.0im, 1.5181071827581605e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.1712944019431925e9 -9999.863923391958 342.95029920660505 0.000484307147474817; -9999.863923391958 -0.013944148013362682 0.000484307147474817 6.839282940933989e-10; 1.0 0.0 -7.1712944019431925e9 -9999.863923391958; 0.0 1.0 -9999.863923391958 -0.013944148013362682]
│   λs = Complex{Float64}[-4.2065182858672316e-8 + 0.00011215797121843428im, -4.2065182858672316e-8 - 0.00011215797121843428im, -7.171294383438206e9 + 0.0im, -7.171294420476066e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-6.471792502946161e-15 + 1.5639637406674348e-10im, 3.9640287718967215e-9 - 0.0001121579703849328im, 1.3944294152973342e-6 + 6.2359409301086395e-19im, -0.9999999937093229 - 4.445974262302834e-13im], [-6.471792502946161e-15 - 1.5639637406674348e-10im, 3.9640287718967215e-9 + 0.0001121579703849328im, 1.3944294152973342e-6 - 6.2359409301086395e-19im, -0.9999999937093229 + 4.445974262302834e-13im], [-0.9985452414906507 + 0.0im, -1.3924008660237076e-6 + 0.0im, -0.05392031801124511 + 0.0im, -7.518807793840958e-8 + 0.0im], [-0.9985452414324177 + 0.0im, -1.3924008660467672e-6 + 0.0im, 0.053920319089654604 + 0.0im, 7.518807950904414e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.197708846913057e9 -9999.830471558338 2135.544929059075 0.0029958538134402506; -9999.830471558338 -0.013892881078971964 0.0029958538134402506 4.2027399889258965e-9; 1.0 0.0 -7.197708846913057e9 -9999.830471558338; 0.0 1.0 -9999.830471558338 -0.013892881078971964]
│   λs = Complex{Float64}[-1.2707874749723026e-7 + 0.00011100609692685695im, -1.2707874749723026e-7 - 0.00011100609692685695im, -7.1977088007149935e9 + 0.0im, -7.197708893138909e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.5422159828493737e-10 + 1.2040802382928817e-13im, -0.00011100609811348019 - 8.37787159022052e-8im, 1.2913943723177868e-17 - 1.3893074341112324e-6im, -9.299948416818435e-12 + 0.9999999938378545im], [1.5422159828493737e-10 - 1.2040802382928817e-13im, -0.00011100609811348019 + 8.37787159022052e-8im, 1.2913943723177868e-17 + 1.3893074341112324e-6im, -9.299948416818435e-12 - 0.9999999938378545im], [0.9997659499065013 + 0.0im, 1.3889822752108713e-6 + 0.0im, 0.021634357065125186 + 0.0im, 3.005677329920818e-8 + 0.0im], [0.9997659498966635 + 0.0im, 1.388982275311431e-6 + 0.0im, -0.02163435751973875 + 0.0im, -3.0056773914601334e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.250683409481685e9 -9999.865911661424 336.6502272044345 0.0004694911204698099; -9999.865911661424 -0.013791473142130235 0.0004694911204698099 6.547505226133234e-10; 1.0 0.0 -7.250683409481685e9 -9999.865911661424; 0.0 1.0 -9999.865911661424 -0.013791473142130235]
│   λs = Complex{Float64}[-3.248148070230936e-7 + 0.0005203567568605601im, -3.248148070230936e-7 - 0.0005203567568605601im, -7.250683391147441e9 + 0.0im, -7.250683427843508e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[7.176562984423608e-10 + 6.186674436636785e-14im, -0.0005203568390107858 - 4.444791756874622e-8im, 3.193891252344029e-17 - 1.379161658754879e-6im, -2.312878079162306e-11 + 0.9999998646134186im], [7.176562984423608e-10 - 6.186674436636785e-14im, -0.0005203568390107858 + 4.444791756874622e-8im, 3.193891252344029e-17 + 1.379161658754879e-6im, -2.312878079162306e-11 - 0.9999998646134186im], [-0.998518079005736 + 0.0im, -1.3771180363720149e-6 + 0.0im, -0.054421006025173635 + 0.0im, -7.505537502313156e-8 + 0.0im], [0.9985180793222019 + 0.0im, 1.3771180369034908e-6 + 0.0im, -0.054421000218642955 + 0.0im, -7.50553671706889e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.330509434906863e9 -9999.70161230904 107674.50201079783 0.14751762099333682; -9999.70161230904 -0.013640838687204273 0.14751762099333682 2.0210400881493265e-7; 1.0 0.0 -7.330509434906863e9 -9999.70161230904; 0.0 1.0 -9999.70161230904 -0.013640838687204273]
│   λs = Complex{Float64}[-2.2119716362770883e-7 + 0.00033825848641763694im, -2.2119716362770883e-7 - 0.00033825848641763694im, -7.330509106782734e9 + 0.0im, -7.330509763058273e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[4.6142560259799705e-10 + 1.2112174395504e-13im, -0.0003382585665251541 - 2.5131189795857267e-8im, 1.1630289486646893e-17 - 1.3641208881475563e-6im, -8.500840764820439e-12 + 0.9999999427896387im], [4.6142560259799705e-10 - 1.2112174395504e-13im, -0.0003382585665251541 + 2.5131189795857267e-8im, 1.1630289486646893e-17 + 1.3641208881475563e-6im, -8.500840764820439e-12 - 0.9999999427896387im], [-0.9999953564111238 + 0.0im, -1.3641146312073524e-6 + 0.0im, -0.003047483277719902 + 0.0im, -4.157135684702407e-9 + 0.0im], [0.9999953564110303 + 0.0im, 1.3641146317336157e-6 + 0.0im, -0.0030474833083530026 + 0.0im, -4.157136027714328e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.343856260327825e9 -9999.992190807588 19.39791909525966 3.057405386874009e-5; -9999.992190807588 -0.013616838483329384 3.057405386874009e-5 4.818933233910925e-11; 1.0 0.0 -7.343856260327825e9 -9999.992190807588; 0.0 1.0 -9999.992190807588 -0.013616838483329384]
│   λs = Complex{Float64}[7.522462846219625e-9 + 3.9505163572639505e-5im, 7.522462846219625e-9 - 3.9505163572639505e-5im, -7.343856255937135e9 + 0.0im, -7.343856264745747e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-5.909208062970511e-14 + 5.379344485484934e-11im, 4.3033586746149544e-8 - 3.950516352314253e-5im, 1.361681360339572e-6 + 2.3086013064491977e-18im, -0.9999999992187434 - 1.7000488813706942e-12im], [-5.909208062970511e-14 - 5.379344485484934e-11im, 4.3033586746149544e-8 + 3.950516352314253e-5im, 1.361681360339572e-6 - 2.3086013064491977e-18im, -0.9999999992187434 + 1.7000488813706942e-12im], [-0.9751796836951214 + 0.0im, -1.327883999221852e-6 + 0.0im, -0.2214149599878661 + 0.0im, -3.014966242988034e-7 + 0.0im], [-0.9751796768704662 + 0.0im, -1.327883990178918e-6 + 0.0im, 0.2214149900457476 + 0.0im, 3.0149666486394795e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.370586329326964e9 -9999.967150228935 82.877521179747 0.0001165181711590321; -9999.967150228935 -0.01356738692677289 0.0001165181711590321 1.6381383054158257e-10; 1.0 0.0 -7.370586329326964e9 -9999.967150228935; 0.0 1.0 -9999.967150228935 -0.01356738692677289]
│   λs = Complex{Float64}[-1.4595054280813356e-7 + 0.00036243158617194234im, -1.4595054280813356e-7 - 0.00036243158617194234im, -7.370586320236813e9 + 0.0im, -7.370586338444254e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-4.917253221136964e-10 - 7.907216548197482e-14im, 0.0003624315842357984 + 5.788667634121225e-8im, -2.845141318179832e-17 + 1.3567396196043774e-6im, 2.097996109522507e-11 - 0.9999999343207491im], [-4.917253221136964e-10 + 7.907216548197482e-14im, 0.0003624315842357984 - 5.788667634121225e-8im, -2.845141318179832e-17 - 1.3567396196043774e-6im, 2.097996109522507e-11 + 0.9999999343207491im], [0.9940210374339349 + 0.0im, 1.3486278128745782e-6 + 0.0im, 0.10918872257208463 + 0.0im, 1.4814067572296863e-7 + 0.0im], [-0.994021040187193 + 0.0im, -1.3486278167950533e-6 + 0.0im, 0.10918869750725475 + 0.0im, 1.481406415974884e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.424192139954138e9 -9999.868549256762 5299.046616228589 0.0071958234153820045; -9999.868549256762 -0.013469157188185933 0.0071958234153820045 9.77154540720241e-9; 1.0 0.0 -7.424192139954138e9 -9999.868549256762; 0.0 1.0 -9999.868549256762 -0.013469157188185933]
│   λs = Complex{Float64}[-6.252347396080705e-8 + 0.00013974605424427885im, -6.252347396080705e-8 - 0.00013974605424427885im, -7.4241920671730585e9 + 0.0im, -7.424192212762159e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.8822818305462088e-10 + 3.419301246223444e-14im, -0.000139746056679096 - 1.954802764103647e-8im, 3.666893413206373e-18 - 1.3469301793184345e-6im, -2.7317597985662516e-12 + 0.9999999902346126im], [1.8822818305462088e-10 - 3.419301246223444e-14im, -0.000139746056679096 + 1.954802764103647e-8im, 3.666893413206373e-18 + 1.3469301793184345e-6im, -2.7317597985662516e-12 - 0.9999999902346126im], [-0.9999056567556814 + 0.0im, -1.3468031188456515e-6 + 0.0im, -0.013735996002296897 + 0.0im, -1.8501427841155493e-8 + 0.0im], [0.999905656757713 + 0.0im, 1.3468031190619227e-6 + 0.0im, -0.013735995854406973 + 0.0im, -1.850142744402579e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.451067881582174e9 -9999.967722299445 80.85912591323341 0.00011192747473596224; -9999.967722299445 -0.013420839723967449 0.00011192747473596224 1.549331563911844e-10; 1.0 0.0 -7.451067881582174e9 -9999.967722299445; 0.0 1.0 -9999.967722299445 -0.013420839723967449]
│   λs = Complex{Float64}[-1.1532878314909348e-9 + 9.330988919224918e-5im, -1.1532878314909348e-9 - 9.330988919224918e-5im, -7.4510678726034155e9 + 0.0im, -7.4510678905877695e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.252298177286973e-10 - 4.308012280240803e-14im, -9.330988846055132e-5 + 3.242641558043324e-8im, -4.089038317980334e-18 - 1.3420851664586175e-6im, 3.0257052407582944e-12 + 0.9999999956457313im], [1.252298177286973e-10 + 4.308012280240803e-14im, -9.330988846055132e-5 - 3.242641558043324e-8im, -4.089038317980334e-18 + 1.3420851664586175e-6im, 3.0257052407582944e-12 - 0.9999999956457313im], [0.9938731661168587 + 0.0im, 1.3338624392468176e-6 + 0.0im, 0.11052660164435443 + 0.0im, 1.4833611318779139e-7 + 0.0im], [0.993873169050099 + 0.0im, 1.3338624433060706e-6 + 0.0im, -0.11052657526817775 + 0.0im, -1.4833607785147418e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.559056423523968e9 -9999.741092236734 83593.88449842566 0.11093053972412038; -9999.741092236734 -0.013228506992661506 0.11093053972412038 1.4720675701721223e-7; 1.0 0.0 -7.559056423523968e9 -9999.741092236734; 0.0 1.0 -9999.741092236734 -0.013228506992661506]
│   λs = Complex{Float64}[-3.4411861645084486e-8 + 7.025076905252446e-5im, -3.4411861645084486e-8 - 7.025076905252446e-5im, -7.559056134411079e9 + 0.0im, -7.559056712663316e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[9.293349159291058e-11 + 4.401682731613988e-14im, -7.025076951101478e-5 + 1.271134031366472e-9im, -1.2611520028879946e-19 - 1.3228821835270679e-6im, 8.929818419000507e-14 + 0.9999999975315395im], [9.293349159291058e-11 - 4.401682731613988e-14im, -7.025076951101478e-5 - 1.271134031366472e-9im, -1.2611520028879946e-19 + 1.3228821835270679e-6im, 8.929818419000507e-14 - 0.9999999975315395im], [-0.9999940187519956 + 0.0im, -1.3228742741774857e-6 + 0.0im, -0.003458678719375728 + 0.0im, -4.57542445272474e-9 + 0.0im], [0.9999940187520403 + 0.0im, 1.3228742744870619e-6 + 0.0im, -0.0034586787064495215 + 0.0im, -4.5754244746912686e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.572609618502527e9 -9999.992375206091 18.963130330892305 2.756515793661597e-5; -9999.992375206091 -0.013205494341675148 2.756515793661597e-5 4.006922479632763e-11; 1.0 0.0 -7.572609618502527e9 -9999.992375206091; 0.0 1.0 -9999.992375206091 -0.013205494341675148]
│   λs = Complex{Float64}[-1.7792755897048952e-7 + 7.652561335533819e-5im, -1.7792755897048952e-7 - 7.652561335533819e-5im, -7.572609614161058e9 + 0.0im, -7.572609622870403e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.9849088193392428e-13 + 1.0105572653779529e-10im, -1.503280490228187e-7 - 7.652561502424058e-5im, 1.3205477175115508e-6 - 1.519640634845259e-17im, -0.9999999970710319 + 1.1503946437250621e-11im], [1.9849088193392428e-13 - 1.0105572653779529e-10im, -1.503280490228187e-7 + 7.652561502424058e-5im, 1.3205477175115508e-6 + 1.519640634845259e-17im, -0.9999999970710319 - 1.1503946437250621e-11im], [-0.9746320126277709 + 0.0im, -1.287048083172199e-6 + 0.0im, -0.22381340433360303 + 0.0im, -2.955562807193673e-7 + 0.0im], [-0.9746320127685968 + 0.0im, -1.2870480834998991e-6 + 0.0im, 0.2238134037203538 + 0.0im, 2.95556280730067e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.654183715474457e9 -9999.840375939604 32197.418612889724 0.04223556593256045; -9999.840375939604 -0.013064358101728034 0.04223556593256045 5.5403293384815876e-8; 1.0 0.0 -7.654183715474457e9 -9999.840375939604; 0.0 1.0 -9999.840375939604 -0.013064358101728034]
│   λs = Complex{Float64}[-2.0766132060083384e-7 + 0.0004765457059081967im, -2.0766132060083384e-7 - 0.0004765457059081967im, -7.65418353605084e9 + 0.0im, -7.654183894924201e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.225851089699897e-10 + 1.9138218841727866e-13im, -0.00047654568693162664 - 1.2942286065076303e-7im, 8.063438005739189e-17 - 1.306454040193942e-6im, -6.167591304752189e-11 + 0.999999886451236im], [6.225851089699897e-10 - 1.9138218841727866e-13im, -0.00047654568693162664 + 1.2942286065076303e-7im, 8.063438005739189e-17 + 1.306454040193942e-6im, -6.167591304752189e-11 - 0.999999886451236im], [-0.9999844711160856 + 0.0im, -1.306433900855103e-6 + 0.0im, -0.005572927863811536 + 0.0im, -7.280774957552799e-9 + 0.0im], [0.9999844711152134 + 0.0im, 1.3064339010256684e-6 + 0.0im, -0.0055729280203041884 + 0.0im, -7.280775151828275e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.667821886153205e9 -9999.992375188134 19.153106529088557 2.6995409094922307e-5; -9999.992375188134 -0.013041517638726347 2.6995409094922307e-5 3.804876828181529e-11; 1.0 0.0 -7.667821886153205e9 -9999.992375188134; 0.0 1.0 -9999.992375188134 -0.013041517638726347]
│   λs = Complex{Float64}[2.6789319794615605e-8 + 0.0001767560016835558im, 2.6789319794615605e-8 - 0.0001767560016835558im, -7.667821881789829e9 + 0.0im, -7.667821890542667e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-5.261416302637656e-14 + 2.3051636677687493e-10im, 4.020538235671722e-8 - 0.00017675597898364557im, 1.3041503007446553e-6 + 9.266540442962046e-18im, -0.9999999843778102 - 7.106541781909045e-12im], [-5.261416302637656e-14 - 2.3051636677687493e-10im, 4.020538235671722e-8 + 0.00017675597898364557im, 1.3041503007446553e-6 - 9.266540442962046e-18im, -0.9999999843778102 + 7.106541781909045e-12im], [-0.974874330253649 + 0.0im, -1.2713826709719045e-6 + 0.0im, -0.22275556157097182 + 0.0im, -2.9050673732052e-7 + 0.0im], [-0.9748743711895526 + 0.0im, -1.2713827245158793e-6 + 0.0im, 0.22275538241774115 + 0.0im, 2.9050650333928285e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.763628983705208e9 -9999.83475329056 34992.04553727119 0.04520483094747858; -9999.83475329056 -0.012880170451132955 0.04520483094747858 5.839832195044277e-8; 1.0 0.0 -7.763628983705208e9 -9999.83475329056; 0.0 1.0 -9999.83475329056 -0.012880170451132955]
│   λs = Complex{Float64}[-1.2488908915022681e-8 + 0.00010777229589625193im, -1.2488908915022681e-8 - 0.00010777229589625193im, -7.763628796656484e9 + 0.0im, -7.763629170779701e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.28852695070017e-14 + 1.388146110618107e-10im, 1.2302685176157624e-8 - 0.00010777229467794072im, 1.288036138289333e-6 + 1.7104794843071256e-18im, -0.9999999941917366 - 1.3258886379769429e-12im], [-3.28852695070017e-14 - 1.388146110618107e-10im, 1.2302685176157624e-8 + 0.00010777229467794072im, 1.288036138289333e-6 - 1.7104794843071256e-18im, -0.9999999941917366 + 1.3258886379769429e-12im], [-0.9999857113436978 + 0.0im, -1.288017741416626e-6 + 0.0im, -0.005345755959582344 + 0.0im, -6.885527047735287e-9 + 0.0im], [-0.9999857113437082 + 0.0im, -1.288017741600912e-6 + 0.0im, 0.0053457559576597 + 0.0im, 6.8855267905024984e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.77736426946989e9 -9999.992480316409 18.85353451628912 2.573555371037502e-5; -9999.992480316409 -0.012857828608049612 2.573555371037502e-5 3.5129684792385516e-11; 1.0 0.0 -7.77736426946989e9 -9999.992480316409; 0.0 1.0 -9999.992480316409 -0.012857828608049612]
│   λs = Complex{Float64}[-9.000434647073034e-8 + 0.00034708409945085033im, -9.000434647073034e-8 - 0.00034708409945085033im, -7.777364265140681e9 + 0.0im, -7.777364273824814e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-4.4627436498307325e-10 - 7.729927808952652e-15im, 0.0003470840910322687 + 5.911980738293465e-9im, -2.6579893884839945e-18 + 1.2857816005518163e-6im, 2.051954553538085e-12 - 0.9999999397654885im], [-4.4627436498307325e-10 + 7.729927808952652e-15im, 0.0003470840910322687 - 5.911980738293465e-9im, -2.6579893884839945e-18 - 1.2857816005518163e-6im, 2.051954553538085e-12 + 0.9999999397654885im], [0.974490186676496 + 0.0im, 1.2529816271200644e-6 + 0.0im, 0.22443011399889112 + 0.0im, 2.885681284342523e-7 + 0.0im], [-0.9744901893506266 + 0.0im, -1.2529816307005337e-6 + 0.0im, 0.2244301023876411 + 0.0im, 2.885681137099194e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.860030911158539e9 -9999.844645702191 31312.065224658323 0.039931360566175314; -9999.844645702191 -0.0127222205431491 0.039931360566175314 5.0923295708077996e-8; 1.0 0.0 -7.860030911158539e9 -9999.844645702191; 0.0 1.0 -9999.844645702191 -0.0127222205431491]
│   λs = Complex{Float64}[-9.121611477033039e-8 + 0.00016291177932082934im, -9.121611477033039e-8 - 0.00016291177932082934im, -7.860030734219025e9 + 0.0im, -7.860031088123502e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[6.819361980231329e-14 + 2.0726286601124576e-10im, -6.307880862088666e-8 - 0.0001629117842474148im, 1.2722398456962415e-6 - 1.3061835293197436e-17im, -0.9999999867290641 + 1.027628137884604e-11im], [6.819361980231329e-14 - 2.0726286601124576e-10im, -6.307880862088666e-8 + 0.0001629117842474148im, 1.2722398456962415e-6 + 1.3061835293197436e-17im, -0.9999999867290641 - 1.027628137884604e-11im], [0.9999840320808784 + 0.0im, 1.2722195474182218e-6 + 0.0im, 0.005651157549597636 + 0.0im, 7.189627964278001e-9 + 0.0im], [-0.9999840320811679 + 0.0im, -1.2722195475464582e-6 + 0.0im, 0.005651157498338958 + 0.0im, 7.189627771394676e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.901528113710372e9 -9999.961725276076 120.07147449573533 0.00015323903944518128; -9999.961725276076 -0.012655701600980299 0.00015323903944518128 1.9556854205963683e-10; 1.0 0.0 -7.901528113710372e9 -9999.961725276076; 0.0 1.0 -9999.961725276076 -0.012655701600980299]
│   λs = Complex{Float64}[-1.7239514087272397e-7 + 0.00012973977120980833im, -1.7239514087272397e-7 - 0.00012973977120980833im, -7.901528102765319e9 + 0.0im, -7.901528124680743e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.6419516755278502e-10 + 1.9468194417671114e-13im, -0.00012973976981311074 - 1.536932797627233e-7im, 2.5270389220190922e-17 - 1.2655731266592724e-6im, -1.994013090715884e-11 + 0.9999999915829836im], [1.6419516755278502e-10 - 1.9468194417671114e-13im, -0.00012973976981311074 + 1.536932797627233e-7im, 2.5270389220190922e-17 + 1.2655731266592724e-6im, -1.994013090715884e-11 - 0.9999999915829836im], [-0.9958616456455177 + 0.0im, -1.260335747665833e-6 + 0.0im, -0.0908822465094255 + 0.0im, -1.1501812986758342e-7 + 0.0im], [0.9958616457219606 + 0.0im, 1.2603357478287343e-6 + 0.0im, -0.09088224567178434 + 0.0im, -1.1501812877730971e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-7.984850282229051e9 -9999.862868515167 24786.885643377274 0.031095704082484042; -9999.862868515167 -0.012523389857813717 0.031095704082484042 3.9010258339726875e-8; 1.0 0.0 -7.984850282229051e9 -9999.862868515167; 0.0 1.0 -9999.862868515167 -0.012523389857813717]
│   λs = Complex{Float64}[-1.688503069942888e-7 + 0.000459528228780325im, -1.688503069942888e-7 - 0.000459528228780325im, -7.984850124802731e9 + 0.0im, -7.984850439680415e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-5.754922088216297e-10 - 1.1495959620442392e-13im, 0.0004595282142430395 + 8.631892101096383e-8im, -4.967583703286577e-17 + 1.2523543283645151e-6im, 3.966598403903898e-11 - 0.9999998944161168im], [-5.754922088216297e-10 + 1.1495959620442392e-13im, 0.0004595282142430395 - 8.631892101096383e-8im, -4.967583703286577e-17 - 1.2523543283645151e-6im, 3.966598403903898e-11 + 0.9999998944161168im], [0.9999798285684535 + 0.0im, 1.2523291990445272e-6 + 0.0im, 0.006351571036989403 + 0.0im, 7.95441845245472e-9 + 0.0im], [-0.9999798285676491 + 0.0im, -1.252329199068854e-6 + 0.0im, 0.006351571163604079 + 0.0im, 7.954418353097755e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.026675248195898e9 -9999.962300487876 118.28285000935074 0.0001481343134087597; -9999.962300487876 -0.01245838071278071 0.0001481343134087597 1.8551949676009582e-10; 1.0 0.0 -8.026675248195898e9 -9999.962300487876; 0.0 1.0 -9999.962300487876 -0.01245838071278071]
│   λs = Complex{Float64}[-4.378693998263693e-8 + 0.00013274788412839176im, -4.378693998263693e-8 - 0.00013274788412839176im, -8.026675237332577e9 + 0.0im, -8.026675259084144e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.132918729130407e-14 - 1.6538277606881595e-10im, 2.5091321909087583e-8 + 0.00013274788397003666im, -1.2458411362800182e-6 + 4.131800246926875e-18im, 0.9999999911882237 - 3.3308199202789802e-12im], [-3.132918729130407e-14 + 1.6538277606881595e-10im, 2.5091321909087583e-8 - 0.00013274788397003666im, -1.2458411362800182e-6 - 4.131800246926875e-18im, 0.9999999911882237 + 3.3308199202789802e-12im], [0.9957994665398762 + 0.0im, 1.2406079499311285e-6 + 0.0im, 0.09156103121605054 + 0.0im, 1.1407050031854752e-7 + 0.0im], [-0.9957994670446955 + 0.0im, -1.2406079505795356e-6 + 0.0im, 0.09156102572573728 + 0.0im, 1.140704931857305e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.068609468634418e9 -9999.924573832192 1897.0532953437403 0.0023561575578691643; -9999.924573832192 -0.01239353777408023 0.0023561575578691643 2.926369254427337e-9; 1.0 0.0 -8.068609468634418e9 -9999.924573832192; 0.0 1.0 -9999.924573832192 -0.01239353777408023]
│   λs = Complex{Float64}[-6.917885784475482e-9 + 0.00019010703915277186im, -6.917885784475482e-9 - 0.00019010703915277186im, -8.068609425091682e9 + 0.0im, -8.068609512201947e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-3.099856322693641e-14 + 2.3561135258898494e-10im, 2.4582494151381695e-8 - 0.0001901070329434609im, 1.2393615569708042e-6 + 5.789758053336311e-18im, -0.9999999819288894 - 4.673305132089044e-12im], [-3.099856322693641e-14 - 2.3561135258898494e-10im, 2.4582494151381695e-8 + 0.0001901070329434609im, 1.2393615569708042e-6 - 5.789758053336311e-18im, -0.9999999819288894 + 4.673305132089044e-12im], [-0.9997365379973178 + 0.0im, -1.2390350546457904e-6 + 0.0im, -0.022953313303351038 + 0.0im, -2.844745475608532e-8 + 0.0im], [-0.9997365380292074 + 0.0im, -1.2390350547137902e-6 + 0.0im, 0.02295331191439708 + 0.0im, 2.8447452783440455e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.138742623746774e9 -9999.932760778223 24337.091939772476 0.029949011194073834; -9999.932760778223 -0.012286759291453432 0.029949011194073834 3.6854989648000866e-8; 1.0 0.0 -8.138742623746774e9 -9999.932760778223; 0.0 1.0 -9999.932760778223 -0.012286759291453432]
│   λs = Complex{Float64}[-1.3934487156295272e-7 + 0.0003175976485618969im, -1.3934487156295272e-7 - 0.0003175976485618969im, -8.138742467755465e9 + 0.0im, -8.138742779762654e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[2.4698111936692635e-14 + 3.9022679422653577e-10im, -2.4766981465695892e-8 - 0.00031759767984615493im, 1.2286826993186765e-6 - 9.634323141276598e-18im, -0.9999999495651004 + 7.8659362010014e-12im], [2.4698111936692635e-14 - 3.9022679422653577e-10im, -2.4766981465695892e-8 + 0.00031759767984615493im, 1.2286826993186765e-6 + 9.634323141276598e-18im, -0.9999999495651004 - 7.8659362010014e-12im], [0.9999794558354306 + 0.0im, 1.2286575191353257e-6 + 0.0im, 0.00640998483348278 + 0.0im, 7.875837955148102e-9 + 0.0im], [-0.9999794558356012 + 0.0im, -1.2286575192316639e-6 + 0.0im, 0.006409984806849553 + 0.0im, 7.875837748865086e-9 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.188016405688326e9 -9999.961081888334 513.914288602855 0.0006287369451967562; -9999.961081888334 -0.012212888624212036 0.0006287369451967562 7.692141569561193e-10; 1.0 0.0 -8.188016405688326e9 -9999.961081888334; 0.0 1.0 -9999.961081888334 -0.012212888624212036]
│   λs = Complex{Float64}[-2.1602324795897616e-7 + 0.0003603719513660011im, -2.1602324795897616e-7 - 0.0003603719513660011im, -8.188016383030871e9 + 0.0im, -8.188016428370207e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-1.6163226356294413e-13 - 4.401195268301716e-10im, 1.3239412949284102e-7 + 0.0003603719930821784im, -1.2212921833973302e-6 + 5.824799409317528e-17im, 0.9999999350652566 - 4.771113945546343e-11im], [-1.6163226356294413e-13 + 4.401195268301716e-10im, 1.3239412949284102e-7 - 0.0003603719930821784im, -1.2212921833973302e-6 - 5.824799409317528e-17im, 0.9999999350652566 + 4.771113945546343e-11im], [0.9990284935567961 + 0.0im, 1.2201057692523163e-6 + 0.0im, 0.04406891262723689 + 0.0im, 5.382102200317176e-8 + 0.0im], [-0.9990284935348984 + 0.0im, -1.2201057692547016e-6 + 0.0im, 0.044068913123652256 + 0.0im, 5.3821022601488726e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.230369434934919e9 -9999.967033893648 5935.795200959194 0.007220574224201234; -9999.967033893648 -0.012150055680106636 0.007220574224201234 8.78343850521902e-9; 1.0 0.0 -8.230369434934919e9 -9999.967033893648; 0.0 1.0 -9999.967033893648 -0.012150055680106636]
│   λs = Complex{Float64}[-1.9034449641234459e-7 + 0.0003276586113137154im, -1.9034449641234459e-7 - 0.0003276586113137154im, -8.230369357902975e9 + 0.0im, -8.230369511991161e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[3.9810797175633754e-10 + 1.4216010096532172e-13im, -0.00032765864847371796 - 1.1609059580308667e-7im, 4.6191472705745375e-17 - 1.215008217591261e-6im, -3.803808978138524e-11 + 0.9999999463191588im], [3.9810797175633754e-10 - 1.4216010096532172e-13im, -0.00032765864847371796 + 1.1609059580308667e-7im, 4.6191472705745375e-17 + 1.215008217591261e-6im, -3.803808978138524e-11 - 0.9999999463191588im], [0.9999157759677335 + 0.0im, 1.2149059497982043e-6 + 0.0im, 0.012978481011619653 + 0.0im, 1.5768961919603638e-8 + 0.0im], [0.9999157759726606 + 0.0im, 1.2149059497443737e-6 + 0.0im, -0.012978480632028264 + 0.0im, -1.5768961512702562e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.272831718653184e9 -9999.981758217442 7346.367186925585 0.008885827535999586; -9999.981758217442 -0.012087727687525633 0.008885827535999586 1.0747887900301365e-8; 1.0 0.0 -8.272831718653184e9 -9999.981758217442; 0.0 1.0 -9999.981758217442 -0.012087727687525633]
│   λs = Complex{Float64}[-5.719949511991585e-8 + 0.0001262005112084766im, -5.719949511991585e-8 - 0.0001262005112084766im, -8.272831632954253e9 + 0.0im, -8.272831804376291e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[1.5254786913763286e-10 + 4.5445824837717086e-14im, -0.00012620051526560075 - 3.7016591764027496e-8im, 5.652066809341653e-18 - 1.2087737328940045e-6im, -4.671513010272429e-12 + 0.9999999920359837im], [1.5254786913763286e-10 - 4.5445824837717086e-14im, -0.00012620051526560075 + 3.7016591764027496e-8im, 5.652066809341653e-18 + 1.2087737328940045e-6im, -4.671513010272429e-12 - 0.9999999920359837im], [0.9999319459869538 + 0.0im, 1.2086914808561686e-6 + 0.0im, 0.011666335897916 + 0.0im, 1.4101960538187705e-8 + 0.0im], [0.9999319459907267 + 0.0im, 1.2086914809317781e-6 + 0.0im, -0.011666335574546586 + 0.0im, -1.410196007460996e-8 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Debug: rightmost eigenvalue not real
│   M = [-8.27637517392183e9 -9999.999657429024 1.127301500521528 1.3909861460177954e-6; -9999.999657429024 -0.012082595646810473 1.3909861460177954e-6 1.7163486942209474e-12; 1.0 0.0 -8.27637517392183e9 -9999.999657429024; 0.0 1.0 -9999.999657429024 -0.012082595646810473]
│   λs = Complex{Float64}[-1.9381298164898285e-7 + 0.0003018105460013875im, -1.9381298164898285e-7 - 0.0003018105460013875im, -8.276375172872168e9 + 0.0im, -8.276375174995657e9 + 0.0im]
│   vs = Array{Complex{Float64},1}[[-1.0491672634838078e-13 - 3.6466516405214285e-10im, 8.678314916688024e-8 + 0.0003018105814142012im, -1.208258324746081e-6 + 3.163159838226459e-17im, 0.9999999544544518 - 2.6192073846170033e-11im], [-1.0491672634838078e-13 + 3.6466516405214285e-10im, 8.678314916688024e-8 - 0.0003018105814142012im, -1.208258324746081e-6 - 3.163159838226459e-17im, 0.9999999544544518 + 2.6192073846170033e-11im], [0.7279562917311819 + 0.0im, 8.79559289568288e-7 + 0.0im, 0.6856235390704771 + 0.0im, 8.284103864726611e-7 + 0.0im], [-0.727957013843878 + 0.0im, -8.795601619815407e-7 + 0.0im, 0.6856227723712536 + 0.0im, 8.284094601858361e-7 + 0.0im]]
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:253
┌ Debug: hard case not implemented, falling back to dogleg
└ @ TrustRegionMethods /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/src/TrustRegionMethods.jl:285
┌ Info: solver test
│   f = HelicalValley()
│   local_method = Dogleg()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
┌ Info: solver test
│   f = HelicalValley()
│   local_method = GeneralizedEigenSolver()
└ @ Main /home/pkgeval/.julia/packages/TrustRegionMethods/5Z9Eu/test/test_nonlinear_problems.jl:138
Test Summary: | Pass  Total
solver tests  |   20     20
    Testing TrustRegionMethods tests passed