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1.6.0-DEV-bac321d949.log
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Current time is 2020-10-26T06:59:47.293
Julia Version 1.6.0-DEV.1331
Commit bac321d949 (2020-10-25 22:53 UTC)
Platform Info:
OS: Linux (x86_64-pc-linux-gnu)
CPU: AMD EPYC 7502 32-Core Processor
WORD_SIZE: 64
LIBM: libopenlibm
LLVM: libLLVM-11.0.0 (ORCJIT, znver2)
Environment:
JULIA_DEPOT_PATH = ::/usr/local/share/julia
JULIA_NUM_THREADS = 2
JULIA_MAX_NUM_PRECOMPILE_FILES = 9223372036854775807
JULIA_PKG_SERVER =
Starting installation at 2020-10-26T06:59:49.069
Resolving package versions...
Installed Compat ──── v3.22.0
Cloning [04a3d532-ba69-5937-989a-472689bdb720] OptimPack from https://github.com/emmt/OptimPack.jl.git
[?25l Fetching: [> ] 0.0 %[2K[?25h Installed OptimPack ─ v1.0.0
Updating `~/.julia/environments/v1.6/Project.toml`
[04a3d532] + OptimPack v1.0.0
Updating `~/.julia/environments/v1.6/Manifest.toml`
[34da2185] + Compat v3.22.0
[04a3d532] + OptimPack v1.0.0
[0dad84c5] + ArgTools
[56f22d72] + Artifacts
[2a0f44e3] + Base64
[ade2ca70] + Dates
[8bb1440f] + DelimitedFiles
[8ba89e20] + Distributed
[f43a241f] + Downloads
[b77e0a4c] + InteractiveUtils
[b27032c2] + LibCURL
[76f85450] + LibGit2
[8f399da3] + Libdl
[37e2e46d] + LinearAlgebra
[56ddb016] + Logging
[d6f4376e] + Markdown
[a63ad114] + Mmap
[44cfe95a] + Pkg
[de0858da] + Printf
[3fa0cd96] + REPL
[9a3f8284] + Random
[ea8e919c] + SHA
[9e88b42a] + Serialization
[1a1011a3] + SharedArrays
[6462fe0b] + Sockets
[2f01184e] + SparseArrays
[10745b16] + Statistics
[fa267f1f] + TOML
[8dfed614] + Test
[cf7118a7] + UUIDs
[4ec0a83e] + Unicode
[deac9b47] + LibCURL_jll
[14a3606d] + MozillaCACerts_jll
Building OptimPack → `~/.julia/scratchspaces/44cfe95a-1eb2-52ea-b672-e2afdf69b78f/e0fa9d1f1801a12382bf1a1a01f61974909b68cf/build.log`
Precompiling project... (tip: to disable auto-precompilation set ENV["JULIA_PKG_PRECOMPILE_AUTO"]=0)
[32m ✓ [39mOptimPack
1 dependency successfully precompiled (1 already precompiled)
Starting tests at 2020-10-26T07:02:35.297
Testing OptimPack
Status `/tmp/jl_BSeo3Y/Project.toml`
[34da2185] Compat v3.22.0
[04a3d532] OptimPack v1.0.0
[8f399da3] Libdl
[8dfed614] Test
Status `/tmp/jl_BSeo3Y/Manifest.toml`
[34da2185] Compat v3.22.0
[04a3d532] OptimPack v1.0.0
[0dad84c5] ArgTools
[56f22d72] Artifacts
[2a0f44e3] Base64
[ade2ca70] Dates
[8bb1440f] DelimitedFiles
[8ba89e20] Distributed
[f43a241f] Downloads
[b77e0a4c] InteractiveUtils
[b27032c2] LibCURL
[76f85450] LibGit2
[8f399da3] Libdl
[37e2e46d] LinearAlgebra
[56ddb016] Logging
[d6f4376e] Markdown
[a63ad114] Mmap
[44cfe95a] Pkg
[de0858da] Printf
[3fa0cd96] REPL
[9a3f8284] Random
[ea8e919c] SHA
[9e88b42a] Serialization
[1a1011a3] SharedArrays
[6462fe0b] Sockets
[2f01184e] SparseArrays
[10745b16] Statistics
[fa267f1f] TOML
[8dfed614] Test
[cf7118a7] UUIDs
[4ec0a83e] Unicode
[deac9b47] LibCURL_jll
[14a3606d] MozillaCACerts_jll
Testing Running tests...
WARNING: Compat.Test is deprecated, use Test instead.
likely near /home/pkgeval/.julia/packages/OptimPack/1ipTV/test/runtests.jl:4
WARNING: Compat.Printf is deprecated, use Printf instead.
likely near /home/pkgeval/.julia/packages/OptimPack/1ipTV/test/runtests.jl:5
Testing NLCG in double precision
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4199999999999994E+02 7.36E+02 0.00E+00
1 3 0 4.1281025275807700E+01 5.61E+00 7.88E-04
2 7 1 3.4897291437611720E+01 6.29E+01 2.79E-01
3 10 1 3.2891123571996367E+01 7.69E+01 9.89E-04
4 40 1 1.3690542951671066E+01 1.95E+01 1.06E-02
5 42 2 1.2679218379115571E+01 7.69E+00 5.48E-03
6 46 2 9.7571870737319006E+00 1.70E+01 6.77E-02
7 49 2 8.7339011044091208E+00 2.44E+01 6.30E-03
8 77 2 1.9175281149829377E+00 1.22E+01 4.06E-02
9 79 3 1.7589145056321329E+00 1.75E+00 2.15E-03
10 83 3 1.0947041319498103E+00 1.39E+01 3.33E-01
11 85 3 5.3392262260573708E-01 1.76E+01 6.22E-03
12 87 3 2.9177547693884537E-01 1.50E+00 1.58E-03
13 90 3 1.4066479508388399E-01 7.83E+00 1.09E-01
14 92 3 3.8598364132262752E-02 7.17E+00 3.58E-03
15 94 4 1.1583587353933021E-02 9.89E-02 1.05E-03
16 97 4 7.8015795812283429E-04 1.10E+00 2.11E+00
17 99 4 4.2043434911335627E-05 7.55E-02 1.24E-03
18 101 4 3.3953126817268044E-07 1.28E-02 1.42E-02
19 103 4 1.6015936023330983E-07 5.32E-03 1.57E-03
20 105 4 9.8392507008406416E-08 1.16E-02 4.37E-03
21 107 4 5.7437759497567527E-14 9.17E-06 1.46E-03
Maximum absolute error: 8.014e-08
Testing VMLMB in double precision with Oren & Spedicato scaling
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4199999999999994E+02 7.36E+02 0.00E+00
1 2 0 4.4316372171777601E+01 7.90E+01 8.93E-04
2 3 0 4.1329003827568755E+01 1.55E+01 1.00E+00
3 4 0 4.1193716150917680E+01 5.65E+00 1.00E+00
4 6 0 4.0957711045905491E+01 2.36E+01 1.25E+01
5 9 0 3.5683010994046533E+01 5.22E+01 1.53E+01
6 11 0 3.3539217245874546E+01 7.03E+01 5.09E-01
7 12 0 2.8585093163539252E+01 4.37E+01 1.00E+00
8 13 0 2.3996344613233056E+01 3.27E+01 1.00E+00
9 14 0 1.9309467575435573E+01 6.97E+00 1.00E+00
10 17 0 1.7488722209523090E+01 1.81E+01 6.88E-02
11 19 0 1.6259956827682554E+01 2.82E+01 4.34E-01
12 20 0 1.4527067055591285E+01 2.59E+01 1.00E+00
13 21 0 1.0916067677778727E+01 9.07E+00 1.00E+00
14 23 0 9.9129640081244492E+00 1.66E+01 3.40E-01
15 24 0 8.2669520947712734E+00 2.31E+01 1.00E+00
16 25 0 6.0188104158255786E+00 4.56E+00 1.00E+00
17 27 0 5.1415520320778807E+00 7.80E+00 3.85E-01
18 29 0 4.4266267358812676E+00 1.61E+01 4.15E-01
19 30 0 3.5020103481310003E+00 1.49E+01 1.00E+00
20 31 0 2.3665070228160663E+00 4.29E+00 1.00E+00
21 33 0 1.8403816055217683E+00 7.65E+00 3.03E-01
22 35 0 1.6071957360986759E+00 1.33E+01 4.31E-01
23 36 0 1.1717525440024008E+00 1.42E+01 1.00E+00
24 37 0 6.5300483142613375E-01 1.19E+00 1.00E+00
25 39 0 4.6608331574303835E-01 9.62E+00 4.97E-01
26 40 0 2.9375131856434777E-01 1.02E+01 1.00E+00
27 41 0 1.2736746712652791E-01 3.82E+00 1.00E+00
28 43 0 6.0437956341559199E-02 9.09E-01 4.28E-01
29 45 0 3.4949558261604487E-02 4.62E+00 5.19E-01
30 46 0 1.8760479297775655E-02 3.41E+00 1.00E+00
31 47 0 2.8916106698074506E-03 1.63E-01 1.00E+00
32 48 0 8.0604798184235064E-04 1.27E+00 1.00E+00
33 49 0 1.8632680603125487E-05 4.03E-02 1.00E+00
34 50 0 2.8720063391280182E-07 5.80E-04 1.00E+00
Maximum absolute error: 3.393e-04
Testing VMLMB in double precision with Oren & Spedicato scaling
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4199999999999994E+02 7.36E+02 0.00E+00
1 2 0 4.4316372171777601E+01 7.90E+01 8.93E-04
2 3 0 4.1329003827568755E+01 1.55E+01 1.00E+00
3 4 0 4.1193716150917680E+01 5.65E+00 1.00E+00
4 6 0 4.0957711045905491E+01 2.36E+01 1.25E+01
5 9 0 3.5683010994046533E+01 5.22E+01 1.53E+01
6 11 0 3.3539217245874546E+01 7.03E+01 5.09E-01
7 12 0 2.8585093497824278E+01 4.37E+01 1.00E+00
8 13 0 2.3996344750418050E+01 3.27E+01 1.00E+00
9 14 0 1.9309462860707839E+01 6.97E+00 1.00E+00
10 17 0 1.7483981646371245E+01 1.81E+01 6.93E-02
11 19 0 1.6258291973993437E+01 2.82E+01 4.37E-01
12 20 0 1.4541446068581319E+01 2.59E+01 1.00E+00
13 21 0 1.0928706317645350E+01 9.12E+00 1.00E+00
14 23 0 9.9272552967232208E+00 1.67E+01 3.41E-01
15 24 0 8.2697071434109066E+00 2.30E+01 1.00E+00
16 25 0 6.0215406773644560E+00 4.56E+00 1.00E+00
17 27 0 5.1532094038671454E+00 7.70E+00 3.78E-01
18 29 0 4.4360035955317594E+00 1.59E+01 4.09E-01
19 30 0 3.5192160156022405E+00 1.51E+01 1.00E+00
20 31 0 2.3662394529971271E+00 4.21E+00 1.00E+00
21 33 0 1.8422450522345450E+00 7.78E+00 3.09E-01
22 35 0 1.6053777423400100E+00 1.36E+01 4.47E-01
23 36 0 1.1641380014375808E+00 1.39E+01 1.00E+00
24 37 0 6.5463586821012687E-01 1.70E+00 1.00E+00
25 39 0 4.7540503245484067E-01 9.97E+00 4.92E-01
26 40 0 2.8777068299340625E-01 9.77E+00 1.00E+00
27 41 0 1.3061208659628837E-01 3.45E+00 1.00E+00
28 43 0 6.5421527596293161E-02 8.65E-01 3.91E-01
29 45 0 3.6863874808860025E-02 4.68E+00 5.08E-01
30 46 0 1.9600184033394502E-02 3.49E+00 1.00E+00
31 47 0 3.1592492883752801E-03 7.26E-02 1.00E+00
32 48 0 9.4477228637246174E-04 1.37E+00 1.00E+00
33 49 0 3.0592565555752466E-05 1.22E-02 1.00E+00
34 50 0 7.9144509530532992E-07 1.61E-03 1.00E+00
35 51 0 2.4301946652851681E-10 6.84E-04 1.00E+00
Maximum absolute error: 2.056e-06
Testing VMLMB in double precision with nonnegativity
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 1.0100000000000000E+03 6.32E+02 0.00E+00
1 2 0 9.7990504958695244E+00 6.26E+00 5.05E-03
2 5 0 7.7139954558347990E+00 1.76E+01 1.59E+01
3 6 0 6.6024454699216175E+00 1.40E+01 1.00E+00
4 7 0 4.9163057466277928E+00 6.80E+00 1.00E+00
5 9 0 3.9683142325025353E+00 9.51E+00 1.65E-01
6 10 0 3.6689082842032099E+00 2.62E+01 1.00E+00
7 11 0 2.7789577227476703E+00 7.87E+00 1.00E+00
8 12 0 1.9797039359651500E+00 3.56E+00 1.00E+00
9 14 0 1.5370048320497556E+00 1.35E+01 5.15E-01
10 15 0 1.0659127461279088E+00 1.32E+01 1.00E+00
11 16 0 7.3454391496896487E-01 1.29E+01 1.00E+00
12 18 0 4.3474443436851151E-01 5.14E+00 3.38E-01
13 20 0 2.7353078960992344E-01 5.39E+00 1.51E-01
14 21 0 2.3597282270079278E-01 9.21E+00 1.00E+00
15 22 0 1.6522583876225894E-01 7.97E+00 1.00E+00
16 23 0 5.5052179747126583E-02 1.47E+00 1.00E+00
17 24 0 2.7362231533863898E-02 5.84E+00 1.00E+00
18 25 0 5.3050212579743789E-03 3.44E-01 1.00E+00
19 26 0 5.5436398072965611E-04 5.34E-01 1.00E+00
20 27 0 2.1892220661179785E-05 1.64E-01 1.00E+00
21 28 0 1.7103483782066480E-06 4.70E-02 1.00E+00
22 29 0 4.6094881511174134E-10 3.58E-04 1.00E+00
Maximum absolute error: 1.257e-05
Testing NLCG in single precision
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4200003051757812E+02 7.36E+02 0.00E+00
1 3 0 4.1281028747558594E+01 5.61E+00 7.88E-04
2 7 1 3.4900180816650391E+01 6.29E+01 2.79E-01
3 10 1 3.2893444061279297E+01 7.69E+01 9.89E-04
4 13 1 2.9803213119506836E+01 5.45E+01 6.08E-04
5 15 2 2.7113761901855469E+01 6.65E+00 1.87E-03
6 18 2 2.2243011474609375E+01 3.54E+01 1.51E-01
7 21 2 2.0287055969238281E+01 4.38E+01 2.65E-03
8 24 2 1.7485961914062500E+01 2.72E+01 1.79E-03
9 26 3 1.5996089935302734E+01 7.66E+00 4.22E-03
10 30 3 1.2543519020080566E+01 2.03E+01 8.08E-02
11 33 3 1.1382681846618652E+01 2.70E+01 5.02E-03
12 36 3 9.6688995361328125E+00 1.73E+01 2.83E-03
13 38 4 8.8273448944091797E+00 6.32E+00 5.62E-03
14 42 4 6.7306766510009766E+00 1.54E+01 7.35E-02
15 45 4 5.6480679512023926E+00 2.36E+01 8.20E-03
16 47 4 3.6841809749603271E+00 1.24E+01 8.09E-03
17 50 4 2.5451962947845459E+00 1.19E+01 1.14E-02
18 53 4 2.3015117645263672E+00 2.01E+01 3.64E-03
19 56 4 1.9170567989349365E+00 1.42E+01 1.10E-03
20 58 5 1.7059851884841919E+00 1.70E+00 2.10E-03
21 62 5 1.0503789186477661E+00 1.36E+01 3.42E-01
22 65 5 4.6108749508857727E-01 1.53E+01 6.44E-03
23 67 5 2.9333385825157166E-01 8.48E-01 1.44E-03
24 70 5 1.1687098443508148E-01 7.32E+00 3.87E-01
25 71 5 1.7581039573997259E-03 5.72E-01 5.18E-03
26 73 6 1.5908213099464774E-03 3.61E-02 1.02E-03
27 75 6 2.4197270249715075E-05 2.20E-01 2.45E+00
28 77 6 2.9713203275605338E-07 3.03E-03 1.02E-03
29 79 7 2.9232990073069232E-07 4.85E-04 1.02E-03
Maximum absolute error: 3.424e-04
Testing VMLMB in single precision with Oren & Spedicato scaling
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4200003051757812E+02 7.36E+02 0.00E+00
1 2 0 4.4316352844238281E+01 7.90E+01 8.93E-04
2 3 0 4.1329002380371094E+01 1.55E+01 1.00E+00
3 4 0 4.1193717956542969E+01 5.65E+00 1.00E+00
4 6 0 4.0957733154296875E+01 2.36E+01 1.25E+01
5 9 0 3.5684280395507812E+01 5.22E+01 1.53E+01
6 11 0 3.3540237426757812E+01 7.03E+01 5.09E-01
7 12 0 2.8585317611694336E+01 4.37E+01 1.00E+00
8 13 0 2.3998050689697266E+01 3.27E+01 1.00E+00
9 14 0 1.9317586898803711E+01 6.94E+00 1.00E+00
10 17 0 1.7455223083496094E+01 1.78E+01 6.94E-02
11 19 0 1.6247058868408203E+01 2.79E+01 4.21E-01
12 20 0 1.4554188728332520E+01 2.60E+01 1.00E+00
13 21 0 1.0935351371765137E+01 9.88E+00 1.00E+00
14 23 0 9.9184446334838867E+00 1.77E+01 3.95E-01
15 24 0 7.9832715988159180E+00 2.13E+01 1.00E+00
16 25 0 5.7980260848999023E+00 6.39E+00 1.00E+00
17 27 0 4.5898337364196777E+00 1.01E+01 4.87E-01
18 29 0 4.2044367790222168E+00 1.61E+01 4.72E-01
19 30 0 3.2494020462036133E+00 1.46E+01 1.00E+00
20 31 0 2.1791846752166748E+00 2.09E+00 1.00E+00
21 33 0 1.7873154878616333E+00 1.06E+01 3.27E-01
22 34 0 1.3844600915908813E+00 1.95E+01 1.00E+00
23 35 0 8.2010936737060547E-01 3.59E+00 1.00E+00
24 36 0 5.2319318056106567E-01 1.43E+01 1.00E+00
25 37 0 3.0184462666511536E-01 4.04E+00 1.00E+00
26 38 0 1.7310553789138794E-01 1.25E+01 1.00E+00
27 39 0 7.2445414960384369E-02 2.59E-01 1.00E+00
28 40 0 2.5401476770639420E-02 1.62E+00 1.00E+00
29 41 0 9.3918032944202423E-03 3.90E+00 1.00E+00
30 42 0 1.2769860913977027E-03 1.68E-01 1.00E+00
31 43 0 1.0823976481333375E-04 7.58E-02 1.00E+00
32 44 0 1.2964546840521507E-06 4.71E-02 1.00E+00
33 45 0 2.4054557457020564E-07 2.17E-02 1.00E+00
34 46 0 1.7763568394002505E-11 1.72E-04 1.00E+00
Maximum absolute error: 1.073e-06
Testing VMLMB in single precision with Oren & Spedicato scaling
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 2.4200003051757812E+02 7.36E+02 0.00E+00
1 2 0 4.4316352844238281E+01 7.90E+01 8.93E-04
2 3 0 4.1329002380371094E+01 1.55E+01 1.00E+00
3 4 0 4.1193717956542969E+01 5.65E+00 1.00E+00
4 6 0 4.0957733154296875E+01 2.36E+01 1.25E+01
5 9 0 3.5684280395507812E+01 5.22E+01 1.53E+01
6 11 0 3.3540237426757812E+01 7.03E+01 5.09E-01
7 12 0 2.8585319519042969E+01 4.37E+01 1.00E+00
8 13 0 2.3998050689697266E+01 3.27E+01 1.00E+00
9 14 0 1.9317581176757812E+01 6.94E+00 1.00E+00
10 17 0 1.7450468063354492E+01 1.79E+01 6.99E-02
11 19 0 1.6245445251464844E+01 2.80E+01 4.24E-01
12 20 0 1.4567007064819336E+01 2.60E+01 1.00E+00
13 21 0 1.0946963310241699E+01 9.93E+00 1.00E+00
14 23 0 9.9296216964721680E+00 1.77E+01 3.97E-01
15 24 0 7.9812994003295898E+00 2.11E+01 1.00E+00
16 25 0 5.8042225837707520E+00 6.46E+00 1.00E+00
17 27 0 4.5929708480834961E+00 1.00E+01 4.82E-01
18 29 0 4.2138285636901855E+00 1.59E+01 4.56E-01
19 30 0 3.2725133895874023E+00 1.49E+01 1.00E+00
20 31 0 2.1848883628845215E+00 2.18E+00 1.00E+00
21 33 0 1.7940013408660889E+00 1.09E+01 3.43E-01
22 34 0 1.3708301782608032E+00 1.89E+01 1.00E+00
23 35 0 7.9528045654296875E-01 2.95E+00 1.00E+00
24 36 0 5.4004168510437012E-01 1.65E+01 1.00E+00
25 37 0 3.2346767187118530E-01 2.88E+00 1.00E+00
26 38 0 1.4709068834781647E-01 5.24E+00 1.00E+00
27 39 0 6.7525222897529602E-02 6.39E+00 1.00E+00
28 40 0 2.0532943308353424E-02 2.48E+00 1.00E+00
29 41 0 6.1071617528796196E-03 3.40E+00 1.00E+00
30 42 0 1.7097279196605086E-03 1.68E-01 1.00E+00
31 43 0 4.5653121196664870E-04 2.08E-01 1.00E+00
32 44 0 9.2626596597256139E-06 1.26E-01 1.00E+00
33 45 0 4.8986272815909615E-08 4.55E-03 1.00E+00
34 46 0 1.4210854715202004E-13 7.54E-07 1.00E+00
Maximum absolute error: 2.384e-07
Testing VMLMB in single precision with nonnegativity
ITER EVAL RESTARTS F(X) ||G(X)|| STEP
-----------------------------------------------------------------
0 1 0 1.0100000000000000E+03 6.32E+02 0.00E+00
1 2 0 9.7990512847900391E+00 6.26E+00 5.05E-03
2 5 0 7.7139997482299805E+00 1.76E+01 1.59E+01
3 6 0 6.6024413108825684E+00 1.40E+01 1.00E+00
4 7 0 4.9158406257629395E+00 6.79E+00 1.00E+00
5 9 0 3.9690885543823242E+00 9.53E+00 1.65E-01
6 10 0 3.6662578582763672E+00 2.62E+01 1.00E+00
7 11 0 2.7757463455200195E+00 7.88E+00 1.00E+00
8 12 0 1.9713389873504639E+00 3.66E+00 1.00E+00
9 14 0 1.5319637060165405E+00 1.36E+01 5.21E-01
10 15 0 1.0543516874313354E+00 1.29E+01 1.00E+00
11 16 0 7.0434069633483887E-01 1.12E+01 1.00E+00
12 18 0 3.2436430454254150E-01 4.44E+00 5.45E-01
13 20 0 2.8062188625335693E-01 9.63E+00 4.70E-01
14 21 0 1.9443945586681366E-01 7.56E+00 1.00E+00
15 22 0 7.0824414491653442E-02 1.95E+00 1.00E+00
16 23 0 4.3932437896728516E-02 7.71E+00 1.00E+00
17 24 0 7.7799325808882713E-03 5.12E-01 1.00E+00
18 25 0 1.1453659972175956E-03 5.31E-01 1.00E+00
19 26 0 1.0591231693979353E-04 4.23E-01 1.00E+00
20 27 0 1.3548562947107712E-06 1.88E-02 1.00E+00
21 28 0 3.9136693885666318E-10 7.40E-04 1.00E+00
22 29 0 3.5882408155885059E-12 8.46E-05 1.00E+00
Maximum absolute error: 5.960e-08
WARNING: Compat.Printf is deprecated, use Printf instead.
likely near /home/pkgeval/.julia/packages/OptimPack/1ipTV/test/cobyla-tests.jl:3
***************************************************************************
*** Standard tests ********************************************************
***************************************************************************
Output from test problem 1 (Simple quadratic)
Least squares error in variables = 4.919624E-03
Least squares error in variables = 2.458376E-04
------------------------------------------------------------------
Output from test problem 2 (2D unit circle calculation)
Least squares error in variables = 1.260168E-03
Least squares error in variables = 1.394648E-04
------------------------------------------------------------------
Output from test problem 3 (3D ellipsoid calculation)
Least squares error in variables = 1.641872E-03
Least squares error in variables = 1.109372E-04
------------------------------------------------------------------
Output from test problem 4 (Weak Rosenbrock)
Least squares error in variables = 1.346992E-02
Least squares error in variables = 7.424763E-04
------------------------------------------------------------------
Output from test problem 5 (Intermediate Rosenbrock)
Least squares error in variables = 1.421601E-01
Least squares error in variables = 2.036779E-02
------------------------------------------------------------------
Output from test problem 6 (Equation (9.1.15) in Fletcher)
Least squares error in variables = 1.229432E-04
Least squares error in variables = 2.229808E-06
------------------------------------------------------------------
Output from test problem 7 (Equation (14.4.2) in Fletcher)
Least squares error in variables = 1.688430E-04
Least squares error in variables = 2.996662E-09
------------------------------------------------------------------
Output from test problem 8 (Rosen-Suzuki)
Least squares error in variables = 2.108421E-04
Least squares error in variables = 5.912239E-05
------------------------------------------------------------------
Output from test problem 9 (Hock and Schittkowski 100)
Least squares error in variables = 5.778029E-03
Least squares error in variables = 2.459564E-04
------------------------------------------------------------------
Output from test problem 10 (Hexagon area)
Least squares error in variables = 5.782992E-05
Least squares error in variables = 5.005171E-05
------------------------------------------------------------------
***************************************************************************
*** Tests with scale=0.7 **************************************************
***************************************************************************
Output from test problem 1 (Simple quadratic)
Least squares error in variables = 3.339609E-03
Least squares error in variables = 2.013676E-04
------------------------------------------------------------------
Output from test problem 2 (2D unit circle calculation)
Least squares error in variables = 1.260168E-03
Least squares error in variables = 1.394648E-04
------------------------------------------------------------------
Output from test problem 3 (3D ellipsoid calculation)
Least squares error in variables = 9.983477E-04
Least squares error in variables = 8.991862E-05
------------------------------------------------------------------
Output from test problem 4 (Weak Rosenbrock)
Normal return from subroutine COBYLA
NFVALS = 37 F = 2.996516E-05 MAXCV = 0.000000E+00
X =-1.000800E+00 4.854114E-03
Normal return from subroutine COBYLA
NFVALS = 61 F = 1.003486E-07 MAXCV = 0.000000E+00
X =-9.999334E-01 2.366462E-04
Normal return from subroutine COBYLA
NFVALS = 37 F =-4.999994E-01 MAXCV = 1.999501E-06
X = 7.062159E-01 -7.079980E-01
Normal return from subroutine COBYLA
NFVALS = 46 F =-5.000000E-01 MAXCV = 1.999878E-08
X = 7.070082E-01 -7.072054E-01
Normal return from subroutine COBYLA
NFVALS = 52 F =-7.856687E-02 MAXCV = 6.190056E-06
X = 5.780286E-01 4.069225E-01 -3.340246E-01
Normal return from subroutine COBYLA
NFVALS = 65 F =-7.856742E-02 MAXCV = 4.522432E-08
X = 5.773187E-01 4.083389E-01 -3.332776E-01
Normal return from subroutine COBYLA
NFVALS = 105 F = 4.696841E-05 MAXCV = 0.000000E+00
X =-9.933327E-01 9.882959E-01
Normal return from subroutine COBYLA
NFVALS = 155 F = 1.306424E-07 MAXCV = 0.000000E+00
X =-9.996437E-01 9.993486E-01
Normal return from subroutine COBYLA
NFVALS = 338 F = 4.232543E-03 MAXCV = 0.000000E+00
X =-9.367514E-01 8.726849E-01
Normal return from subroutine COBYLA
NFVALS = 699 F = 8.279253E-05 MAXCV = 0.000000E+00
X =-9.910989E-01 9.816801E-01
Normal return from subroutine COBYLA
NFVALS = 30 F =-1.414216E+00 MAXCV = 2.950397E-06
X = 7.071947E-01 7.070209E-01
Normal return from subroutine COBYLA
NFVALS = 41 F =-1.414214E+00 MAXCV = 2.000086E-08
X = 7.071084E-01 7.071052E-01
Normal return from subroutine COBYLA
NFVALS = 28 F =-2.999881E+00 MAXCV = 0.000000E+00
X = 1.841394E-17 -2.999881E+00 -2.999881E+00
Normal return from subroutine COBYLA
NFVALS = 32 F =-3.000000E+00 MAXCV = 0.000000E+00
X = 1.745569E-17 -3.000000E+00 -3.000000E+00
Normal return from subroutine COBYLA
NFVALS = 69 F =-4.400002E+01 MAXCV = 6.484421E-06
X =-8.038091E-05 9.998587E-01 2.000100E+00 -9.999099E-01
Normal return from subroutine COBYLA
NFVALS = 86 F =-4.400000E+01 MAXCV = 3.042309E-08
X =-3.629933E-05 9.999862E-01 2.000030E+00 -9.999669E-01
Normal return from subroutine COBYLA
NFVALS = 241 F = 6.806301E+02 MAXCV = 1.008205E-05
X = 2.331286E+00 1.951228E+00 -4.719463E-01 4.365556E+00 -6.232999E-01
1.038174E+00 1.594236E+00
Normal return from subroutine COBYLA
NFVALS = 308 F = 6.806301E+02 MAXCV = 1.601943E-07
X = 2.330516E+00 1.951365E+00 -4.773138E-01 4.365738E+00 -6.245104E-01
1.038216E+00 1.594247E+00
Normal return from subroutine COBYLA
NFVALS = 165 F =-8.660253E-01 MAXCV = 1.159058E-07
X = 6.882718E-01 7.254530E-01 -2.840693E-01 9.588036E-01 6.883136E-01
7.254131E-01 -2.841248E-01 9.587874E-01 -2.591632E-20
Normal return from subroutine COBYLA
NFVALS = 207 F =-8.660254E-01 MAXCV = 8.424326E-09
X = 6.883578E-01 7.253713E-01 -2.840590E-01 9.588068E-01 6.883215E-01
7.254057E-01 -2.840110E-01 9.588210E-01 2.935137E-21
Normal return from subroutine COBYLA
NFVALS = 37 F = 1.813991E-05 MAXCV = 0.000000E+00
X =-1.000881E+00 3.221283E-03
Normal return from subroutine COBYLA
NFVALS = 69 F = 2.507672E-07 MAXCV = 0.000000E+00
X =-9.998472E-01 1.311157E-04
Normal return from subroutine COBYLA
NFVALS = 37 F =-4.999994E-01 MAXCV = 1.999501E-06
X = 7.062159E-01 -7.079980E-01
Normal return from subroutine COBYLA
NFVALS = 46 F =-5.000000E-01 MAXCV = 1.999878E-08
X = 7.070082E-01 -7.072054E-01
Normal return from subroutine COBYLA
NFVALS = 50 F =-7.856752E-02 MAXCV = 5.428079E-06
X = 5.777752E-01 4.088132E-01 -3.326283E-01
Normal return from subroutine COBYLA
NFVALS = 63 F =-7.856742E-02 MAXCV = 4.872077E-08
X = 5.773094E-01 4.081995E-01 -3.333968E-01
Least squares error in variables = 1.048383E-02
Least squares error in variables = 9.363675E-04
------------------------------------------------------------------
Output from test problem 5 (Intermediate Rosenbrock)
Least squares error in variables = 1.342229E-01
Least squares error in variables = 1.998787E-02
------------------------------------------------------------------
Output from test problem 6 (Equation (9.1.15) in Fletcher)
Least squares error in variables = 1.229432E-04
Least squares error in variables = 2.229808E-06
------------------------------------------------------------------
Output from test problem 7 (Equation (14.4.2) in Fletcher)
Least squares error in variables = 1.688430E-04
Least squares error in variables = 2.996662E-09
------------------------------------------------------------------
Output from test problem 8 (Rosen-Suzuki)
Least squares error in variables = 1.208169E-03
Least squares error in variables = 1.280512E-04
------------------------------------------------------------------
Output from test problem 9 (Hock and Schittkowski 100)
Least squares error in variables = 1.809305E-03
Least squares error in variables = 1.185794E-04
------------------------------------------------------------------
Output from test problem 10 (Hexagon area)
Least squares error in variables = 5.224520E-05
Least squares error in variables = 5.607236E-05
------------------------------------------------------------------
***************************************************************************
*** Tests with reverse-communication **************************************
***************************************************************************
Output from test problem 1 (Simple quadratic)
┌ Warning: `create(args...; kwds...)` is deprecated, use `Context(args...; kwds...)` instead.
│ caller = ip:0x0
└ @ Core :-1
Least squares error in variables = 4.919624E-03
Least squares error in variables = 2.458376E-04
------------------------------------------------------------------
Output from test problem 2 (2D unit circle calculation)
Least squares error in variables = 1.260168E-03
Least squares error in variables = 1.394648E-04
------------------------------------------------------------------
Output from test problem 3 (3D ellipsoid calculation)
Least squares error in variables = 1.641872E-03
Least squares error in variables = 1.109372E-04
------------------------------------------------------------------
Output from test problem 4 (Weak Rosenbrock)
Least squares error in variables = 1.346992E-02
Least squares error in variables = 7.424763E-04
------------------------------------------------------------------
Output from test problem 5 (Intermediate Rosenbrock)
Least squares error in variables = 1.421601E-01
Least squares error in variables = 2.036779E-02
------------------------------------------------------------------
Output from test problem 6 (Equation (9.1.15) in Fletcher)
Least squares error in variables = 1.229432E-04
Least squares error in variables = 2.229808E-06
------------------------------------------------------------------
Output from test problem 7 (Equation (14.4.2) in Fletcher)
Normal return from subroutine COBYLA
NFVALS = 90 F = 2.246752E-05 MAXCV = 0.000000E+00
X =-9.952611E-01 9.906483E-01
Normal return from subroutine COBYLA
NFVALS = 142 F = 2.308294E-07 MAXCV = 0.000000E+00
X =-9.995344E-01 9.991876E-01
Normal return from subroutine COBYLA
NFVALS = 345 F = 3.812809E-03 MAXCV = 0.000000E+00
X =-9.407881E-01 8.795437E-01
Normal return from subroutine COBYLA
NFVALS = 827 F = 8.014020E-05 MAXCV = 0.000000E+00
X =-9.912968E-01 9.820064E-01
Normal return from subroutine COBYLA
NFVALS = 30 F =-1.414216E+00 MAXCV = 2.950397E-06
X = 7.071947E-01 7.070209E-01
Normal return from subroutine COBYLA
NFVALS = 41 F =-1.414214E+00 MAXCV = 2.000086E-08
X = 7.071084E-01 7.071052E-01
Normal return from subroutine COBYLA
NFVALS = 28 F =-2.999881E+00 MAXCV = 0.000000E+00
X = 9.385894E-18 -2.999881E+00 -2.999881E+00
Normal return from subroutine COBYLA
NFVALS = 32 F =-3.000000E+00 MAXCV = 0.000000E+00
X = 9.371504E-18 -3.000000E+00 -3.000000E+00
Normal return from subroutine COBYLA
NFVALS = 68 F =-4.400000E+01 MAXCV = 2.856984E-06
X =-2.873675E-04 1.001164E+00 1.999873E+00 -9.999197E-01
Normal return from subroutine COBYLA
NFVALS = 87 F =-4.400000E+01 MAXCV = 3.598171E-08
X =-1.249890E-05 9.998830E-01 2.000042E+00 -9.999726E-01
Normal return from subroutine COBYLA
NFVALS = 238 F = 6.806300E+02 MAXCV = 4.248394E-05
X = 2.330538E+00 1.951053E+00 -4.761146E-01 4.366547E+00 -6.248756E-01
1.038671E+00 1.594359E+00
Normal return from subroutine COBYLA
NFVALS = 279 F = 6.806301E+02 MAXCV = 1.898784E-07
X = 2.330464E+00 1.951356E+00 -4.776052E-01 4.365769E+00 -6.244216E-01
1.038180E+00 1.594224E+00
Normal return from subroutine COBYLA
NFVALS = 165 F =-8.660253E-01 MAXCV = 1.161696E-07
X = 6.882733E-01 7.254516E-01 -2.840727E-01 9.588026E-01 6.883111E-01
7.254155E-01 -2.841228E-01 9.587880E-01 6.228660E-20
Normal return from subroutine COBYLA
NFVALS = 207 F =-8.660254E-01 MAXCV = 8.493324E-09
X = 6.883596E-01 7.253696E-01 -2.840625E-01 9.588058E-01 6.883189E-01
7.254082E-01 -2.840087E-01 9.588217E-01 -2.143006E-21
Normal return from subroutine COBYLA
NFVALS = 37 F = 2.996516E-05 MAXCV = 0.000000E+00
X =-1.000800E+00 4.854114E-03
Normal return from subroutine COBYLA
NFVALS = 61 F = 1.003486E-07 MAXCV = 0.000000E+00
X =-9.999334E-01 2.366462E-04
Normal return from subroutine COBYLA
NFVALS = 37 F =-4.999994E-01 MAXCV = 1.999501E-06
X = 7.062159E-01 -7.079980E-01
Normal return from subroutine COBYLA
NFVALS = 46 F =-5.000000E-01 MAXCV = 1.999878E-08
X = 7.070082E-01 -7.072054E-01
Normal return from subroutine COBYLA
NFVALS = 52 F =-7.856687E-02 MAXCV = 6.190056E-06
X = 5.780286E-01 4.069225E-01 -3.340246E-01
Normal return from subroutine COBYLA
NFVALS = 65 F =-7.856742E-02 MAXCV = 4.522432E-08
X = 5.773187E-01 4.083389E-01 -3.332776E-01
Normal return from subroutine COBYLA
NFVALS = 105 F = 4.696841E-05 MAXCV = 0.000000E+00
X =-9.933327E-01 9.882959E-01
Normal return from subroutine COBYLA
NFVALS = 155 F = 1.306424E-07 MAXCV = 0.000000E+00
X =-9.996437E-01 9.993486E-01
Normal return from subroutine COBYLA
NFVALS = 338 F = 4.232543E-03 MAXCV = 0.000000E+00
X =-9.367514E-01 8.726849E-01
Normal return from subroutine COBYLA
NFVALS = 699 F = 8.279253E-05 MAXCV = 0.000000E+00
X =-9.910989E-01 9.816801E-01
Normal return from subroutine COBYLA
NFVALS = 30 F =-1.414216E+00 MAXCV = 2.950397E-06
X = 7.071947E-01 7.070209E-01
Normal return from subroutine COBYLA
NFVALS = 41 F =-1.414214E+00 MAXCV = 2.000086E-08
X = 7.071084E-01 7.071052E-01
Normal return from subroutine COBY
Least squares error in variables = 1.688430E-04
Least squares error in variables = 2.996662E-09
------------------------------------------------------------------
Output from test problem 8 (Rosen-Suzuki)
Least squares error in variables = 2.108421E-04
Least squares error in variables = 5.912239E-05
------------------------------------------------------------------
Output from test problem 9 (Hock and Schittkowski 100)
Least squares error in variables = 5.778029E-03
Least squares error in variables = 2.459564E-04
------------------------------------------------------------------
Output from test problem 10 (Hexagon area)
Least squares error in variables = 5.782992E-05
Least squares error in variables = 5.005171E-05
------------------------------------------------------------------
WARNING: Compat.Printf is deprecated, use Printf instead.
likely near /home/pkgeval/.julia/packages/OptimPack/1ipTV/test/newuoa-tests.jl:3
***************************************************************************
*** Standard NEWUOA tests *************************************************
***************************************************************************
Results with N = 2 and NPT = 5
Results with N = 4 and NPT = 9
Results with N = 6 and NPT = 13
LA
NFVALS = 28 F =-2.999881E+00 MAXCV = 0.000000E+00
X = 1.841394E-17 -2.999881E+00 -2.999881E+00
Normal return from subroutine COBYLA
NFVALS = 32 F =-3.000000E+00 MAXCV = 0.000000E+00
X = 1.745569E-17 -3.000000E+00 -3.000000E+00
Normal return from subroutine COBYLA
NFVALS = 69 F =-4.400002E+01 MAXCV = 6.484421E-06
X =-8.038091E-05 9.998587E-01 2.000100E+00 -9.999099E-01
Normal return from subroutine COBYLA
NFVALS = 86 F =-4.400000E+01 MAXCV = 3.042309E-08
X =-3.629933E-05 9.999862E-01 2.000030E+00 -9.999669E-01
Normal return from subroutine COBYLA
NFVALS = 241 F = 6.806301E+02 MAXCV = 1.008205E-05
X = 2.331286E+00 1.951228E+00 -4.719463E-01 4.365556E+00 -6.232999E-01
1.038174E+00 1.594236E+00
Normal return from subroutine COBYLA
NFVALS = 308 F = 6.806301E+02 MAXCV = 1.601943E-07
X = 2.330516E+00 1.951365E+00 -4.773138E-01 4.365738E+00 -6.245104E-01
1.038216E+00 1.594247E+00
Normal return from subroutine COBYLA
NFVALS = 165 F =-8.660253E-01 MAXCV = 1.159058E-07
X = 6.882718E-01 7.254530E-01 -2.840693E-01 9.588036E-01 6.883136E-01
7.254131E-01 -2.841248E-01 9.587874E-01 -2.591632E-20
Normal return from subroutine COBYLA
NFVALS = 207 F =-8.660254E-01 MAXCV = 8.424326E-09
X = 6.883578E-01 7.253713E-01 -2.840590E-01 9.588068E-01 6.883215E-01
7.254057E-01 -2.840110E-01 9.588210E-01 2.935137E-21
New RHO = 6.6667E-03 Number of function values = 10
Least value of F = 2.306405855199969E-03 The corresponding X is:
2.382044E-01 8.080324E-01
New RHO = 6.6667E-04 Number of function values = 16
Least value of F = 1.227492921989321E-06 The corresponding X is:
2.108177E-01 7.885663E-01
New RHO = 6.6667E-05 Number of function values = 20
Least value of F = 2.435328676349374E-09 The corresponding X is:
2.113442E-01 7.886747E-01
New RHO = 8.1650E-06 Number of function values = 23
Least value of F = 2.435328676349374E-09 The corresponding X is:
2.113442E-01 7.886747E-01
New RHO = 1.0000E-06 Number of function values = 27
Least value of F = 1.820673221900946E-12 The corresponding X is:
2.113246E-01 7.886745E-01
At the return from NEWUOA Number of function values = 31
Least value of F = 3.788468238631679E-19 The corresponding X is:
2.113249E-01 7.886751E-01
New RHO = 4.0000E-03 Number of function values = 21
Least value of F = 2.011890578520287E-03 The corresponding X is:
1.129585E-01 4.058318E-01 6.110858E-01 9.111412E-01
New RHO = 4.0000E-04 Number of function values = 34
Least value of F = 4.013272744311518E-04 The corresponding X is:
1.111816E-01 4.192043E-01 6.050995E-01 9.037598E-01
New RHO = 4.0000E-05 Number of function values = 60
Least value of F = 4.477932880796387E-08 The corresponding X is:
1.026265E-01 4.061774E-01 5.936825E-01 8.972424E-01
New RHO = 6.3246E-06 Number of function values = 74
Least value of F = 4.867360386792098E-10 The corresponding X is:
1.026742E-01 4.062069E-01 5.937875E-01 8.973192E-01
New RHO = 1.0000E-06 Number of function values = 82
Least value of F = 9.356608022668722E-12 The corresponding X is:
1.026727E-01 4.062052E-01 5.937965E-01 8.973273E-01
At the return from NEWUOA Number of function values = 91
Least value of F = 2.192401227180582E-15 The corresponding X is:
1.026728E-01 4.062038E-01 5.937962E-01 8.973272E-01
New RHO = 2.8571E-03 Number of function values = 14
Least value of F = 3.052693663946804E-02 The corresponding X is:
1.142857E-01 2.857143E-01 4.285714E-01 5.714286E-01 7.142857E-01
8.571429E-01
New RHO = 2.8571E-04 Number of
Results with N = 8 and NPT = 17
***************************************************************************
*** NEWUOA tests with scale=0.7 *******************************************
***************************************************************************