Package evaluation to test SymbolicIntegration on Julia 1.14.0-DEV.1826 (44c835795b*) started at 2026-03-02T18:37:05.444


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# Set-up
#

Installing PkgEval dependencies (TestEnv)...
  Activating project at `~/.julia/environments/v1.14`

Set-up completed after 12.9s


################################################################################
# Installation
#

Installing SymbolicIntegration...
   Resolving package versions...
   Installed SymbolicIntegration ─ v3.5.0
    Updating `~/.julia/environments/v1.14/Project.toml`
  [315ce56f] + SymbolicIntegration v3.5.0
    Updating `~/.julia/environments/v1.14/Manifest.toml`
  [47edcb42] + ADTypes v1.21.0
  [c3fe647b] + AbstractAlgebra v0.48.4
  [6e696c72] + AbstractPlutoDingetjes v1.3.2
  [1520ce14] + AbstractTrees v0.4.5
  [7d9f7c33] + Accessors v0.1.43
  [79e6a3ab] + Adapt v4.4.0
  [4fba245c] + ArrayInterface v7.22.0
  [e2ed5e7c] + Bijections v0.2.2
⌅ [861a8166] + Combinatorics v1.0.2
  [f70d9fcc] + CommonWorldInvalidations v1.0.0
  [b152e2b5] + CompositeTypes v0.1.4
  [a33af91c] + CompositionsBase v0.1.2
  [187b0558] + ConstructionBase v1.6.0
  [864edb3b] + DataStructures v0.19.3
  [b552c78f] + DiffRules v1.15.1
  [ffbed154] + DocStringExtensions v0.9.5
  [5b8099bc] + DomainSets v0.7.16
  [7c1d4256] + DynamicPolynomials v0.6.4
  [b305315f] + Elliptic v1.0.1
  [4e289a0a] + EnumX v1.0.7
  [e2ba6199] + ExprTools v0.1.10
  [55351af7] + ExproniconLite v0.10.14
  [88497964] + FresnelIntegrals v0.2.0
  [34004b35] + HypergeometricFunctions v0.3.28
  [18e54dd8] + IntegerMathUtils v0.1.3
  [8197267c] + IntervalSets v0.7.13
  [3587e190] + InverseFunctions v0.1.17
  [92d709cd] + IrrationalConstants v0.2.6
  [692b3bcd] + JLLWrappers v1.7.1
  [ae98c720] + Jieko v0.2.1
  [2ab3a3ac] + LogExpFunctions v0.3.29
  [1914dd2f] + MacroTools v0.5.16
  [2e0e35c7] + Moshi v0.3.7
  [102ac46a] + MultivariatePolynomials v0.5.13
  [d8a4904e] + MutableArithmetics v1.6.7
  [77ba4419] + NaNMath v1.1.3
  [2edaba10] + Nemo v0.54.1
  [bac558e1] + OrderedCollections v1.8.1
  [85e3b03c] + PolyLog v2.6.1
  [aea7be01] + PrecompileTools v1.3.3
  [21216c6a] + Preferences v1.5.2
  [27ebfcd6] + Primes v0.5.7
  [fb686558] + RandomExtensions v0.4.4
  [988b38a3] + ReadOnlyArrays v0.2.0
  [3cdcf5f2] + RecipesBase v1.3.4
  [189a3867] + Reexport v1.2.2
  [ae029012] + Requires v1.3.1
  [7e49a35a] + RuntimeGeneratedFunctions v0.5.17
  [431bcebd] + SciMLPublic v1.0.1
  [efcf1570] + Setfield v1.1.2
  [276daf66] + SpecialFunctions v2.7.1
  [90137ffa] + StaticArrays v1.9.17
  [1e83bf80] + StaticArraysCore v1.4.4
  [2efcf032] + SymbolicIndexingInterface v0.3.46
  [315ce56f] + SymbolicIntegration v3.5.0
  [19f23fe9] + SymbolicLimits v1.1.0
  [d1185830] + SymbolicUtils v4.18.5
  [0c5d862f] + Symbolics v7.15.3
  [ed4db957] + TaskLocalValues v0.1.3
  [8ea1fca8] + TermInterface v2.0.0
  [d30d5f5c] + WeakCacheSets v0.1.0
  [e134572f] + FLINT_jll v301.400.1+0
  [656ef2d0] + OpenBLAS32_jll v0.3.30+0
  [efe28fd5] + OpenSpecFun_jll v0.5.6+0
  [0dad84c5] + ArgTools v1.1.2
  [56f22d72] + Artifacts v1.11.0
  [2a0f44e3] + Base64 v1.11.0
  [ade2ca70] + Dates v1.11.0
  [f43a241f] + Downloads v1.7.0
  [7b1f6079] + FileWatching v1.11.0
  [9fa8497b] + Future v1.11.0
  [b77e0a4c] + InteractiveUtils v1.11.0
  [ac6e5ff7] + JuliaSyntaxHighlighting v1.13.0
  [b27032c2] + LibCURL v1.0.0
  [76f85450] + LibGit2 v1.11.0
  [8f399da3] + Libdl v1.11.0
  [37e2e46d] + LinearAlgebra v1.13.0
  [56ddb016] + Logging v1.11.0
  [d6f4376e] + Markdown v1.11.0
  [ca575930] + NetworkOptions v1.3.0
  [44cfe95a] + Pkg v1.14.0
  [de0858da] + Printf v1.11.0
  [9a3f8284] + Random v1.11.0
  [ea8e919c] + SHA v1.0.0
  [9e88b42a] + Serialization v1.11.0
  [2f01184e] + SparseArrays v1.13.0
  [f489334b] + StyledStrings v1.13.0
  [fa267f1f] + TOML v1.0.3
  [a4e569a6] + Tar v1.10.0
  [8dfed614] + Test v1.11.0
  [cf7118a7] + UUIDs v1.11.0
  [4ec0a83e] + Unicode v1.11.0
  [e66e0078] + CompilerSupportLibraries_jll v1.3.0+1
  [781609d7] + GMP_jll v6.3.0+2
  [deac9b47] + LibCURL_jll v8.18.0+0
  [e37daf67] + LibGit2_jll v1.9.2+0
  [29816b5a] + LibSSH2_jll v1.11.3+1
  [3a97d323] + MPFR_jll v4.2.2+0
  [14a3606d] + MozillaCACerts_jll v2025.12.2
  [4536629a] + OpenBLAS_jll v0.3.30+0
  [05823500] + OpenLibm_jll v0.8.7+0
  [458c3c95] + OpenSSL_jll v3.5.5+0
  [efcefdf7] + PCRE2_jll v10.47.0+0
  [bea87d4a] + SuiteSparse_jll v7.10.1+0
  [83775a58] + Zlib_jll v1.3.2+0
  [3161d3a3] + Zstd_jll v1.5.7+1
  [8e850b90] + libblastrampoline_jll v5.15.0+0
  [8e850ede] + nghttp2_jll v1.68.0+1
  [3f19e933] + p7zip_jll v17.7.0+0
        Info Packages marked with ⌅ have new versions available but compatibility constraints restrict them from upgrading. To see why use `status --outdated -m`

Installation completed after 6.71s


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# Precompilation
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Precompiling PkgEval dependencies...

Precompiling package dependencies...
Precompiling packages...
   1211.3 ms  ✓ FresnelIntegrals
  30582.1 ms  ✓ Symbolics → SymbolicsHypergeometricFunctionsExt
  31226.9 ms  ✓ Symbolics → SymbolicsNemoExt


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  4 dependencies successfully precompiled in 120 seconds. 118 already precompiled.

  1 dependency had output during precompilation:
┌ SymbolicIntegration
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└  

Precompilation completed after 144.82s


################################################################################
# Testing
#

     Testing SymbolicIntegration
      Status `/tmp/jl_242nVU/Project.toml`
  [c3fe647b] AbstractAlgebra v0.48.4
⌅ [861a8166] Combinatorics v1.0.2
  [b305315f] Elliptic v1.0.1
  [88497964] FresnelIntegrals v0.2.0
  [34004b35] HypergeometricFunctions v0.3.28
  [2edaba10] Nemo v0.54.1
  [85e3b03c] PolyLog v2.6.1
  [315ce56f] SymbolicIntegration v3.5.0
  [d1185830] SymbolicUtils v4.18.5
  [0c5d862f] Symbolics v7.15.3
  [ade2ca70] Dates v1.11.0
  [56ddb016] Logging v1.11.0
  [44cfe95a] Pkg v1.14.0
  [8dfed614] Test v1.11.0
      Status `/tmp/jl_242nVU/Manifest.toml`
  [47edcb42] ADTypes v1.21.0
  [c3fe647b] AbstractAlgebra v0.48.4
  [6e696c72] AbstractPlutoDingetjes v1.3.2
  [1520ce14] AbstractTrees v0.4.5
  [7d9f7c33] Accessors v0.1.43
  [79e6a3ab] Adapt v4.4.0
  [4fba245c] ArrayInterface v7.22.0
  [e2ed5e7c] Bijections v0.2.2
⌅ [861a8166] Combinatorics v1.0.2
  [f70d9fcc] CommonWorldInvalidations v1.0.0
  [b152e2b5] CompositeTypes v0.1.4
  [a33af91c] CompositionsBase v0.1.2
  [187b0558] ConstructionBase v1.6.0
  [864edb3b] DataStructures v0.19.3
  [b552c78f] DiffRules v1.15.1
  [ffbed154] DocStringExtensions v0.9.5
  [5b8099bc] DomainSets v0.7.16
  [7c1d4256] DynamicPolynomials v0.6.4
  [b305315f] Elliptic v1.0.1
  [4e289a0a] EnumX v1.0.7
  [e2ba6199] ExprTools v0.1.10
  [55351af7] ExproniconLite v0.10.14
  [88497964] FresnelIntegrals v0.2.0
  [34004b35] HypergeometricFunctions v0.3.28
  [18e54dd8] IntegerMathUtils v0.1.3
  [8197267c] IntervalSets v0.7.13
  [3587e190] InverseFunctions v0.1.17
  [92d709cd] IrrationalConstants v0.2.6
  [692b3bcd] JLLWrappers v1.7.1
  [ae98c720] Jieko v0.2.1
  [2ab3a3ac] LogExpFunctions v0.3.29
  [1914dd2f] MacroTools v0.5.16
  [2e0e35c7] Moshi v0.3.7
  [102ac46a] MultivariatePolynomials v0.5.13
  [d8a4904e] MutableArithmetics v1.6.7
  [77ba4419] NaNMath v1.1.3
  [2edaba10] Nemo v0.54.1
  [bac558e1] OrderedCollections v1.8.1
  [85e3b03c] PolyLog v2.6.1
  [aea7be01] PrecompileTools v1.3.3
  [21216c6a] Preferences v1.5.2
  [27ebfcd6] Primes v0.5.7
  [fb686558] RandomExtensions v0.4.4
  [988b38a3] ReadOnlyArrays v0.2.0
  [3cdcf5f2] RecipesBase v1.3.4
  [189a3867] Reexport v1.2.2
  [ae029012] Requires v1.3.1
  [7e49a35a] RuntimeGeneratedFunctions v0.5.17
  [431bcebd] SciMLPublic v1.0.1
  [efcf1570] Setfield v1.1.2
  [276daf66] SpecialFunctions v2.7.1
  [90137ffa] StaticArrays v1.9.17
  [1e83bf80] StaticArraysCore v1.4.4
  [2efcf032] SymbolicIndexingInterface v0.3.46
  [315ce56f] SymbolicIntegration v3.5.0
  [19f23fe9] SymbolicLimits v1.1.0
  [d1185830] SymbolicUtils v4.18.5
  [0c5d862f] Symbolics v7.15.3
  [ed4db957] TaskLocalValues v0.1.3
  [8ea1fca8] TermInterface v2.0.0
  [d30d5f5c] WeakCacheSets v0.1.0
  [e134572f] FLINT_jll v301.400.1+0
  [656ef2d0] OpenBLAS32_jll v0.3.30+0
  [efe28fd5] OpenSpecFun_jll v0.5.6+0
  [0dad84c5] ArgTools v1.1.2
  [56f22d72] Artifacts v1.11.0
  [2a0f44e3] Base64 v1.11.0
  [ade2ca70] Dates v1.11.0
  [f43a241f] Downloads v1.7.0
  [7b1f6079] FileWatching v1.11.0
  [9fa8497b] Future v1.11.0
  [b77e0a4c] InteractiveUtils v1.11.0
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  [b27032c2] LibCURL v1.0.0
  [76f85450] LibGit2 v1.11.0
  [8f399da3] Libdl v1.11.0
  [37e2e46d] LinearAlgebra v1.13.0
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  [ca575930] NetworkOptions v1.3.0
  [44cfe95a] Pkg v1.14.0
  [de0858da] Printf v1.11.0
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  [ea8e919c] SHA v1.0.0
  [9e88b42a] Serialization v1.11.0
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  [f489334b] StyledStrings v1.13.0
  [fa267f1f] TOML v1.0.3
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  [8dfed614] Test v1.11.0
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  [e66e0078] CompilerSupportLibraries_jll v1.3.0+1
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  [3f19e933] p7zip_jll v17.7.0+0
        Info Packages marked with ⌅ have new versions available but compatibility constraints restrict them from upgrading.
     Testing Running tests...
========Test results of =================================================
 _____                 _           _ _                        ,______.   
/  ___|               | |         | (_)                  by  / Mattia \  
\ `--. _   _ _ __ ___ | |__   ___ | |_  ___                 (Micheletta) 
 `--. \ | | | '_ ` _ \| '_ \ / _ \| | |/ __|                 \ Merlin /  
/\__/ / |_| | | | | | | |_) | (_) | | | (__                   '‾‾‾‾‾‾°   
\____/ \__, |_| |_| |_|____/ \___/|_|_|\___|                            
        __/ | _____      _                       _   _               _ _ 
       |___/ |_   _|    | |                     | | (_)             (_) |
               | | _ __ | |_ ___  __ _ _ __ __ _| |_ _  ___  _ __    _| |
               | || '_ \| __/ _ \/ _` | '__/ _` | __| |/ _ \| '_ \  | | |
              _| || | | | ||  __/ (_| | | | (_| | |_| | (_) | | | |_| | |
              \___/_| |_|\__\___|\__, |_|  \__,_|\__|_|\___/|_| |_(_) |_|
                                  __/ |                            _/ |  
                                 |___/                            |__/   
Date: 2026-03-02 18:45:07
Package Version: nothing
Julia Version: 1.14.0-DEV.1826
Computer: SymbolicIntegration-primary-FZ6R5n55
OS: Linux x86_64
CPU Threads: 1
Memory: 32.0 GB
About to test SymbolicIntegration.jl with 2 test sets
==========================================================================



Testing from file: test_files/easy.jl
Loading tests from test_files/easy.jl...
Testing 3 integrals...
[  ok  ]∫( 2x )dx = x^2 (0.99s)
[  ok  ]∫( 2x )dx = x^2 (0.0007s)
[  ok  ]∫( 1 / (1 + x^2) )dx = atan(x) (3.9808s)
[  ok  ]∫( 1 / (1 + x^2) )dx = atan(x) (0.0013s)
[  ok  ]∫( sin(x) )dx = -cos(x) (0.0545s)
[ fail ]∫( sin(x) )dx = -cos(x) but got:
      ∫(sin(x), x) (1.794s)

RuleBasedMethod: 3 tests succeeded, 0 failed, 0 maybe failed, 0 errored, out of 3 tests of test_files/easy.jl
Total=5.025s, Avg=1.6751s, Min=0.0545s, Max=3.9808s


RischMethod: 2 tests succeeded, 1 failed, 0 maybe failed, 0 errored, out of 3 tests of test_files/easy.jl
Total=1.796s, Avg=0.5986s, Min=0.0007s, Max=1.794s



Testing from file: test_files/0 Independent test suites/Apostol Problems.jl
Loading tests from test_files/0 Independent test suites/Apostol Problems.jl...
Testing 174 integrals...
[  ok  ]∫( sqrt(1 + 2x) )dx = (1//3)*((1 + 2x)^(3//2)) (1.2092s)
[ fail ]∫( sqrt(1 + 2x) )dx = (1//3)*((1 + 2x)^(3//2)) but got:
      ∫(sqrt(1 + 2x), x) (0.0004s)
[  ok  ]∫( x*sqrt(1 + 3x) )dx = -(2//27)*((1 + 3x)^(3//2)) + (2//45)*((1 + 3x)^(5//2)) (13.3821s)
[ fail ]∫( x*sqrt(1 + 3x) )dx = -(2//27)*((1 + 3x)^(3//2)) + (2//45)*((1 + 3x)^(5//2)) but got:
      ∫(x*sqrt(1 + 3x), x) (0.0003s)
[ fail?]∫( (x^2)*sqrt(1 + x) )dx = (2//3)*((1 + x)^(3//2)) - (4//5)*((1 + x)^(5//2)) + (2//7)*((1 + x)^(7//2)) but got:
      -(4//7)*(-(2//3)*((1 + x)^(3//2)) + ((1 + x)^(5//2)) / (5//2)) + (2//7)*((1 + x)^(3//2))*(x^2) (1.8101s)
[ fail ]∫( (x^2)*sqrt(1 + x) )dx = (2//3)*((1 + x)^(3//2)) - (4//5)*((1 + x)^(5//2)) + (2//7)*((1 + x)^(7//2)) but got:
      ∫((x^2)*sqrt(1 + x), x) (0.0003s)
[  ok  ]∫( x / sqrt(2 - 3x) )dx = -(4//9)*sqrt(2 - 3x) + (2//27)*((2 - 3x)^(3//2)) (1.5135s)
[ fail ]∫( x / sqrt(2 - 3x) )dx = -(4//9)*sqrt(2 - 3x) + (2//27)*((2 - 3x)^(3//2)) but got:
      ∫(x / sqrt(2 - 3x), x) (0.0009s)
[  ok  ]∫( (1 + x) / ((2 + 2x + x^2)^3) )dx = -1 / (4((2 + 2x + x^2)^2)) (0.1561s)
[  ok  ]∫( (1 + x) / ((2 + 2x + x^2)^3) )dx = -1 / (4((2 + 2x + x^2)^2)) (0.1051s)
[  ok  ]∫( sin(x)^3 )dx = -cos(x) + (cos(x)^3) / 3 (3.3996s)
[ fail ]∫( sin(x)^3 )dx = -cos(x) + (cos(x)^3) / 3 but got:
      ∫(sin(x)^3, x) (0.0023s)
[  ok  ]∫( ((-1 + z)^(1//3))*z )dz = (3//4)*((-1 + z)^(4//3)) + (3//7)*((-1 + z)^(7//3)) (0.5527s)
[ fail ]∫( ((-1 + z)^(1//3))*z )dz = (3//4)*((-1 + z)^(4//3)) + (3//7)*((-1 + z)^(7//3)) but got:
      ∫(((-1 + z)^(1//3))*z, z) (0.0938s)
[ fail?]∫( cos(x) / (sin(x)^3) )dx = (-1//2)*(csc(x)^2) but got:
      (cos(x)^2) / (-2(sin(x)^2)) (0.1755s)
[ fail ]∫( cos(x) / (sin(x)^3) )dx = (-1//2)*(csc(x)^2) but got:
      ∫(cos(x) / (sin(x)^3), x) (0.003s)
[  ok  ]∫( sqrt(4 - sin(2x))*cos(2x) )dx = (-1//3)*((4 - sin(2x))^(3//2)) (0.4846s)
[ fail ]∫( sqrt(4 - sin(2x))*cos(2x) )dx = (-1//3)*((4 - sin(2x))^(3//2)) but got:
      ∫(sqrt(4 - sin(2x))*cos(2x), x) (0.001s)
[ fail ]∫( sin(x) / ((3 + cos(x))^2) )dx = 1 / (3 + cos(x)) but got:
      ∫(sin(x) / (9 + 6cos(x) + cos(x)^2), x) (6.9751s)
[ fail ]∫( sin(x) / ((3 + cos(x))^2) )dx = 1 / (3 + cos(x)) but got:
      ∫(sin(x) / ((3 + cos(x))^2), x) (0.0008s)
[ fail ]∫( sin(x) / sqrt(cos(x)^3) )dx = (2cos(x)) / sqrt(cos(x)^3) but got:
      ∫(sin(x) / sqrt(cos(x)^3), x) (0.4226s)
[ fail ]∫( sin(x) / sqrt(cos(x)^3) )dx = (2cos(x)) / sqrt(cos(x)^3) but got:
      ∫(sin(x) / sqrt(cos(x)^3), x) (0.0007s)
[  ok  ]∫( sin(sqrt(1 + x)) / sqrt(1 + x) )dx = -2cos(sqrt(1 + x)) (0.1776s)
[ fail ]∫( sin(sqrt(1 + x)) / sqrt(1 + x) )dx = -2cos(sqrt(1 + x)) but got:
      ∫(sin(sqrt(1 + x)) / sqrt(1 + x), x) (0.0018s)
[ fail ]∫( (x^(-1 + n))*sin(x^n) )dx = (-cos(x^n)) / n but got:
      ∫((x^(-1 + n))*sin(x^n), x) (1.6855s)
[ fail ]∫( (x^(-1 + n))*sin(x^n) )dx = (-cos(x^n)) / n but got:
      ∫((x^(-1 + n))*sin(x^n), x) (0.0022s)
[  ok  ]∫( (x^5) / sqrt(1 - (x^6)) )dx = (-1//3)*sqrt(1 - (x^6)) (0.0715s)
[ fail ]∫( (x^5) / sqrt(1 - (x^6)) )dx = (-1//3)*sqrt(1 - (x^6)) but got:
      ∫((x^5) / sqrt(1 - (x^6)), x) (0.0003s)
[  ok  ]∫( ((1 + t)^(1//4))*t )dt = -(4//5)*((1 + t)^(5//4)) + (4//9)*((1 + t)^(9//4)) (1.0885s)
[ fail ]∫( ((1 + t)^(1//4))*t )dt = -(4//5)*((1 + t)^(5//4)) + (4//9)*((1 + t)^(9//4)) but got:
      ∫(((1 + t)^(1//4))*t, t) (0.0003s)
[  ok  ]∫( 1 / ((1 + x^2)^(3//2)) )dx = x / sqrt(1 + x^2) (0.089s)
[ fail ]∫( 1 / ((1 + x^2)^(3//2)) )dx = x / sqrt(1 + x^2) but got:
      ∫(1 / ((1 + x^2)^(3//2)), x) (0.0003s)
[  ok  ]∫( ((27 + 8(x^3))^(2//3))*(x^2) )dx = (1//40)*((27 + 8(x^3))^(5//3)) (0.2995s)
[ fail ]∫( ((27 + 8(x^3))^(2//3))*(x^2) )dx = (1//40)*((27 + 8(x^3))^(5//3)) but got:
      ∫(((27 + 8(x^3))^(2//3))*(x^2), x) (0.0003s)
[  ok  ]∫( (sin(x) + cos(x)) / ((sin(x) - cos(x))^(1//3)) )dx = (3//2)*((sin(x) - cos(x))^(2//3)) (1.0899s)
[ fail ]∫( (sin(x) + cos(x)) / ((sin(x) - cos(x))^(1//3)) )dx = (3//2)*((sin(x) - cos(x))^(2//3)) but got:
      ∫((sin(x) + cos(x)) / ((sin(x) - cos(x))^(1//3)), x) (0.0035s)
[ fail ]∫( x / sqrt(1 + x^2 + (1 + x^2)^(3//2)) )dx = (2sqrt((1 + x^2)*(1 + sqrt(1 + x^2)))) / sqrt(1 + x^2) but got:
      ∫(x / sqrt(1 + x^2 + (1 + x^2)^(3//2)), x) (0.078s)
[ fail ]∫( x / sqrt(1 + x^2 + (1 + x^2)^(3//2)) )dx = (2sqrt((1 + x^2)*(1 + sqrt(1 + x^2)))) / sqrt(1 + x^2) but got:
      ∫(x / sqrt(1 + x^2 + (1 + x^2)^(3//2)), x) (0.0003s)
Error in ext_coeff: DomainError(1 / sqrt(1 + sqrt(1 + x^2)), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / sqrt(1 + sqrt(1 + x^2)), "coeff on fractions is not yet implemented.")
[ fail ]∫( x / (sqrt(1 + sqrt(1 + x^2))*sqrt(1 + x^2)) )dx = 2sqrt(1 + sqrt(1 + x^2)) but got:
      ∫(x / (sqrt(1 + sqrt(1 + x^2))*sqrt(1 + x^2)), x) (12.7586s)
[ fail ]∫( x / (sqrt(1 + sqrt(1 + x^2))*sqrt(1 + x^2)) )dx = 2sqrt(1 + sqrt(1 + x^2)) but got:
      ∫(x / (sqrt(1 + sqrt(1 + x^2))*sqrt(1 + x^2)), x) (0.0004s)
[  ok  ]∫( ((1 - 2x + x^2)^(1//5)) / (1 - x) )dx = (-5//2)*((1 - 2x + x^2)^(1//5)) (0.0951s)
[ fail ]∫( ((1 - 2x + x^2)^(1//5)) / (1 - x) )dx = (-5//2)*((1 - 2x + x^2)^(1//5)) but got:
      ∫(((1 - 2x + x^2)^(1//5)) / (1 - x), x) (0.0003s)
[  ok  ]∫( x*sin(x) )dx = sin(x) - x*cos(x) (0.3567s)
[ fail ]∫( x*sin(x) )dx = sin(x) - x*cos(x) but got:
      ∫(x*sin(x), x) (0.0008s)
[ fail?]∫( (x^2)*sin(x) )dx = 2cos(x) + 2x*sin(x) - (x^2)*cos(x) but got:
      2(-cos(x) + x*sin(x)) - (x^2)*cos(x) (0.7124s)
[ fail ]∫( (x^2)*sin(x) )dx = 2cos(x) + 2x*sin(x) - (x^2)*cos(x) but got:
      ∫((x^2)*sin(x), x) (0.0008s)
[ fail?]∫( (x^3)*cos(x) )dx = -6cos(x) - 6x*sin(x) + 3(x^2)*cos(x) + (x^3)*sin(x) but got:
      3(2(-cos(x) + x*sin(x)) - (x^2)*cos(x)) + (x^3)*sin(x) (1.1033s)
[ fail ]∫( (x^3)*cos(x) )dx = -6cos(x) - 6x*sin(x) + 3(x^2)*cos(x) + (x^3)*sin(x) but got:
      ∫((x^3)*cos(x), x) (0.0009s)
[ fail?]∫( (x^3)*sin(x) )dx = -6sin(x) + 6x*cos(x) + 3(x^2)*sin(x) - (x^3)*cos(x) but got:
      3(2(sin(x) - x*cos(x)) + (x^2)*sin(x)) - (x^3)*cos(x) (1.0714s)
[ fail ]∫( (x^3)*sin(x) )dx = -6sin(x) + 6x*cos(x) + 3(x^2)*sin(x) - (x^3)*cos(x) but got:
      ∫((x^3)*sin(x), x) (0.0007s)
[  ok  ]∫( sin(x)*cos(x) )dx = (sin(x)^2) / 2 (0.3517s)
[ fail ]∫( sin(x)*cos(x) )dx = (sin(x)^2) / 2 but got:
      ∫(sin(x)*cos(x), x) (0.0009s)
[  ok  ]∫( x*sin(x)*cos(x) )dx = -(1//4)*x + (1//4)*sin(x)*cos(x) + (1//2)*x*(sin(x)^2) (1.8769s)
[ fail ]∫( x*sin(x)*cos(x) )dx = -(1//4)*x + (1//4)*sin(x)*cos(x) + (1//2)*x*(sin(x)^2) but got:
      ∫(x*sin(x)*cos(x), x) (0.0008s)
[  ok  ]∫( sin(x)^2 )dx = x / 2 - (1//2)*sin(x)*cos(x) (0.0175s)
[ fail ]∫( sin(x)^2 )dx = x / 2 - (1//2)*sin(x)*cos(x) but got:
      ∫(sin(x)^2, x) (0.0006s)
[  ok  ]∫( sin(x)^3 )dx = -cos(x) + (cos(x)^3) / 3 (0.871s)
[ fail ]∫( sin(x)^3 )dx = -cos(x) + (cos(x)^3) / 3 but got:
      ∫(sin(x)^3, x) (0.0007s)
[  ok  ]∫( sin(x)^4 )dx = (3//8)*x - (3//8)*sin(x)*cos(x) - (1//4)*(sin(x)^3)*cos(x) (0.0318s)
[ fail ]∫( sin(x)^4 )dx = (3//8)*x - (3//8)*sin(x)*cos(x) - (1//4)*(sin(x)^3)*cos(x) but got:
      ∫(sin(x)^4, x) (0.0006s)
[  ok  ]∫( sin(x)^5 )dx = -cos(x) + (2//3)*(cos(x)^3) - (1//5)*(cos(x)^5) (0.95s)
[ fail ]∫( sin(x)^5 )dx = -cos(x) + (2//3)*(cos(x)^3) - (1//5)*(cos(x)^5) but got:
      ∫(sin(x)^5, x) (0.0007s)
[  ok  ]∫( sin(x)^6 )dx = (5//16)*x - (5//16)*sin(x)*cos(x) - (5//24)*(sin(x)^3)*cos(x) - (1//6)*(sin(x)^5)*cos(x) (0.0484s)
[ fail ]∫( sin(x)^6 )dx = (5//16)*x - (5//16)*sin(x)*cos(x) - (5//24)*(sin(x)^3)*cos(x) - (1//6)*(sin(x)^5)*cos(x) but got:
      ∫(sin(x)^6, x) (0.0007s)
[  ok  ]∫( x*(sin(x)^2) )dx = (x^2) / 4 + (sin(x)^2) / 4 - (1//2)*x*sin(x)*cos(x) (2.0068s)
[ fail ]∫( x*(sin(x)^2) )dx = (x^2) / 4 + (sin(x)^2) / 4 - (1//2)*x*sin(x)*cos(x) but got:
      ∫(x*(sin(x)^2), x) (0.0008s)
[  ok  ]∫( x*(sin(x)^3) )dx = (2//3)*sin(x) - (2//3)*x*cos(x) + (sin(x)^3) / 9 - (1//3)*x*(sin(x)^2)*cos(x) (0.7359s)
[ fail ]∫( x*(sin(x)^3) )dx = (2//3)*sin(x) - (2//3)*x*cos(x) + (sin(x)^3) / 9 - (1//3)*x*(sin(x)^2)*cos(x) but got:
      ∫(x*(sin(x)^3), x) (0.0008s)
[  ok  ]∫( (x^2)*(sin(x)^2) )dx = -(1//4)*x + (1//4)*sin(x)*cos(x) + (x^3) / 6 + (1//2)*x*(sin(x)^2) - (1//2)*(x^2)*sin(x)*cos(x) (0.3861s)
[ fail ]∫( (x^2)*(sin(x)^2) )dx = -(1//4)*x + (1//4)*sin(x)*cos(x) + (x^3) / 6 + (1//2)*x*(sin(x)^2) - (1//2)*(x^2)*sin(x)*cos(x) but got:
      ∫((x^2)*(sin(x)^2), x) (0.0008s)
[ fail ]∫( cos(x)^2 )dx = x / 2 + (1//2)*sin(x)*cos(x) but got:
      ∫(cos(x)^2, x) (1.4048s)
[ fail ]∫( cos(x)^2 )dx = x / 2 + (1//2)*sin(x)*cos(x) but got:
      ∫(cos(x)^2, x) (0.001s)
[ fail ]∫( cos(x)^3 )dx = sin(x) - (1//3)*(sin(x)^3) but got:
      ∫(cos(x)^3, x) (0.0208s)
[ fail ]∫( cos(x)^3 )dx = sin(x) - (1//3)*(sin(x)^3) but got:
      ∫(cos(x)^3, x) (0.0008s)
[ fail ]∫( cos(x)^4 )dx = (3//8)*x + (3//8)*sin(x)*cos(x) + (1//4)*sin(x)*(cos(x)^3) but got:
      ∫(cos(x)^4, x) (0.0191s)
[ fail ]∫( cos(x)^4 )dx = (3//8)*x + (3//8)*sin(x)*cos(x) + (1//4)*sin(x)*(cos(x)^3) but got:
      ∫(cos(x)^4, x) (0.0008s)
[  ok  ]∫( (a^2 - (x^2))^(5//2) )dx = (1//6)*((a^2 - (x^2))^(5//2))*x + (5//16)*(a^4)*x*sqrt(a^2 - (x^2)) + (5//24)*(a^2)*((a^2 - (x^2))^(3//2))*x + (5//16)*(a^6)*atan(x / sqrt(a^2 - (x^2))) (1.5211s)
[ fail ]∫( (a^2 - (x^2))^(5//2) )dx = (1//6)*((a^2 - (x^2))^(5//2))*x + (5//16)*(a^4)*x*sqrt(a^2 - (x^2)) + (5//24)*(a^2)*((a^2 - (x^2))^(3//2))*x + (5//16)*(a^6)*atan(x / sqrt(a^2 - (x^2))) but got:
      ∫((a^2 - (x^2))^(5//2), x) (0.0002s)
[  ok  ]∫( (x^5) / sqrt(5 + x^2) )dx = 25sqrt(5 + x^2) - (10//3)*((5 + x^2)^(3//2)) + (1//5)*((5 + x^2)^(5//2)) (0.9037s)
[ fail ]∫( (x^5) / sqrt(5 + x^2) )dx = 25sqrt(5 + x^2) - (10//3)*((5 + x^2)^(3//2)) + (1//5)*((5 + x^2)^(5//2)) but got:
      ∫((x^5) / sqrt(5 + x^2), x) (0.0003s)
[ fail?]∫( (t^3) / ((4 + t^3)^(1//2)) )dt = (-24.53298676439231(1.5874010519681994 + t)*sqrt((2.5198420997897464 - 1.5874010519681994t + t^2) / ((4.336860325965405 + t)^2))*Elliptic.F(asin((-1.1620582220290054 + t) / (4.336860325965405 + t)), -13.928203230275509)) / (6.580370064762462sqrt((1.5874010519681994 + t) / ((4.336860325965405 + t)^2))*sqrt(4 + t^3)) + (2//5)*t*sqrt(4 + t^3) but got:
      (-6.181925288250038(1 + 0.6299605249474366t)*Elliptic.F(asin((-0.7320508075688772 + 0.6299605249474366t) / (2.732050807568877 + 0.6299605249474366t)), -13.928203230275509)*sqrt((1 - 0.6299605249474366t + 0.3968502629920499(t^2)) / ((2.732050807568877 + 0.6299605249474366t)^2))) / (0.8290746760692316sqrt((1 + 0.6299605249474366t) / ((2.732050807568877 + 0.6299605249474366t)^2))*sqrt(4 + t^3)) + (2//5)*t*((4 + t^3)^(1//2)) (0.906s)
[ fail ]∫( (t^3) / ((4 + t^3)^(1//2)) )dt = (-24.53298676439231(1.5874010519681994 + t)*sqrt((2.5198420997897464 - 1.5874010519681994t + t^2) / ((4.336860325965405 + t)^2))*Elliptic.F(asin((-1.1620582220290054 + t) / (4.336860325965405 + t)), -13.928203230275509)) / (6.580370064762462sqrt((1.5874010519681994 + t) / ((4.336860325965405 + t)^2))*sqrt(4 + t^3)) + (2//5)*t*sqrt(4 + t^3) but got:
      ∫((t^3) / ((4 + t^3)^(1//2)), t) (0.0006s)
[  ok  ]∫( tan(x)^2 )dx = -x + tan(x) (0.0829s)
[ fail ]∫( tan(x)^2 )dx = -x + tan(x) but got:
      ∫(tan(x)^2, x) (0.0003s)
[  ok  ]∫( tan(x)^4 )dx = x - tan(x) + (tan(x)^3) / 3 (0.0368s)
[ fail ]∫( tan(x)^4 )dx = x - tan(x) + (tan(x)^3) / 3 but got:
      ∫(tan(x)^4, x) (0.0003s)
[ fail ]∫( cot(x)^2 )dx = -x - cot(x) but got:
      ∫(cot(x)^2, x) (0.0244s)
[ fail ]∫( cot(x)^2 )dx = -x - cot(x) but got:
      ∫(cot(x)^2, x) (0.0017s)
[ fail ]∫( cot(x)^4 )dx = x + cot(x) - (1//3)*(cot(x)^3) but got:
      ∫(cot(x)^4, x) (0.0183s)
[ fail ]∫( cot(x)^4 )dx = x + cot(x) - (1//3)*(cot(x)^3) but got:
      ∫(cot(x)^4, x) (0.0005s)
[  ok  ]∫( (2 + 3x)*sin(5x) )dx = (3//25)*sin(5x) - (1//5)*(2 + 3x)*cos(5x) (0.3688s)
[ fail ]∫( (2 + 3x)*sin(5x) )dx = (3//25)*sin(5x) - (1//5)*(2 + 3x)*cos(5x) but got:
      ∫((2 + 3x)*sin(5x), x) (0.0008s)
[  ok  ]∫( x*sqrt(1 + x^2) )dx = (1//3)*((1 + x^2)^(3//2)) (0.3417s)
[ fail ]∫( x*sqrt(1 + x^2) )dx = (1//3)*((1 + x^2)^(3//2)) but got:
      ∫(x*sqrt(1 + x^2), x) (0.0003s)
[  ok  ]∫( x*((-1 + x^2)^9) )dx = (1//20)*((1 - (x^2))^10) (0.3425s)
[ fail?]∫( x*((-1 + x^2)^9) )dx = (1//20)*((1 - (x^2))^10) but got:
      -(1//2)*(x^2) + (9//4)*(x^4) - 6(x^6) + (21//2)*(x^8) - (63//5)*(x^10) + (21//2)*(x^12) - 6(x^14) + (9//4)*(x^16) - (1//2)*(x^18) + (1//20)*(x^20) (0.002s)
[  ok  ]∫( (3 + 2x) / ((7 + 6x)^3) )dx = (-((3 + 2x)^2)) / (8((7 + 6x)^2)) (0.0088s)
[ fail?]∫( (3 + 2x) / ((7 + 6x)^3) )dx = (-((3 + 2x)^2)) / (8((7 + 6x)^2)) but got:
      (-(1//81) - (1//108)*x) / ((49//36) + (7//3)*x + x^2) (0.063s)
[  ok  ]∫( (x^4)*((1 + x^5)^5) )dx = (1//30)*((1 + x^5)^6) (0.349s)
[ fail?]∫( (x^4)*((1 + x^5)^5) )dx = (1//30)*((1 + x^5)^6) but got:
      (1//5)*(x^5) + (1//2)*(x^10) + (2//3)*(x^15) + (1//2)*(x^20) + (1//5)*(x^25) + (1//30)*(x^30) (0.0021s)
[  ok  ]∫( (x^4)*((1 - x)^20) )dx = -(1//21)*((1 - x)^21) + (2//11)*((1 - x)^22) - (6//23)*((1 - x)^23) + (1//6)*((1 - x)^24) - (1//25)*((1 - x)^25) (2.3799s)
[ fail?]∫( (x^4)*((1 - x)^20) )dx = -(1//21)*((1 - x)^21) + (2//11)*((1 - x)^22) - (6//23)*((1 - x)^23) + (1//6)*((1 - x)^24) - (1//25)*((1 - x)^25) but got:
      (1//5)*(x^5) - (10//3)*(x^6) + (190//7)*(x^7) - (285//2)*(x^8) + (1615//3)*(x^9) - (7752//5)*(x^10) + (38760//11)*(x^11) - 6460(x^12) + 9690(x^13) - (83980//7)*(x^14) + (184756//15)*(x^15) - (20995//2)*(x^16) + 7410(x^17) - (12920//3)*(x^18) + 2040(x^19) - (3876//5)*(x^20) + (1615//7)*(x^21) - (570//11)*(x^22) + (190//23)*(x^23) - (5//6)*(x^24) + (1//25)*(x^25) (0.0025s)
[  ok  ]∫( sin(1 / x) / (x^2) )dx = cos(1 / x) (0.1703s)
[ fail ]∫( sin(1 / x) / (x^2) )dx = cos(1 / x) but got:
      ∫(sin(1 / x) / (x^2), x) (0.0102s)
[ fail?]∫( sin((-1 + x)^(1//4)) )dx = -24sin((-1 + x)^(1//4)) + 24((-1 + x)^(1//4))*cos((-1 + x)^(1//4)) - 4((-1 + x)^(3//4))*cos((-1 + x)^(1//4)) + 12sin((-1 + x)^(1//4))*sqrt(-1 + x) but got:
      4(3(2(sin((-1 + x)^(1//4)) - ((-1 + x)^(1//4))*cos((-1 + x)^(1//4))) + ((-1 + x)^(1//2))*sin((-1 + x)^(1//4))) - ((-1 + x)^(3//4))*cos((-1 + x)^(1//4))) (1.117s)
[ fail ]∫( sin((-1 + x)^(1//4)) )dx = -24sin((-1 + x)^(1//4)) + 24((-1 + x)^(1//4))*cos((-1 + x)^(1//4)) - 4((-1 + x)^(3//4))*cos((-1 + x)^(1//4)) + 12sin((-1 + x)^(1//4))*sqrt(-1 + x) but got:
      ∫(sin((-1 + x)^(1//4)), x) (0.001s)
[  ok  ]∫( x*sin(x^2)*cos(x^2) )dx = (1//4)*(sin(x^2)^2) (0.375s)
[ fail ]∫( x*sin(x^2)*cos(x^2) )dx = (1//4)*(sin(x^2)^2) but got:
      ∫(x*sin(x^2)*cos(x^2), x) (0.0009s)
[ fail ]∫( sqrt(1 + 3(cos(x)^2))*sin(2x) )dx = (-2//9)*((4 - 3(sin(x)^2))^(3//2)) but got:
      ∫(sqrt(1 + 3(cos(x)^2))*sin(2x), x) (0.4495s)
[ fail ]∫( sqrt(1 + 3(cos(x)^2))*sin(2x) )dx = (-2//9)*((4 - 3(sin(x)^2))^(3//2)) but got:
      ∫(sqrt(1 + 3(cos(x)^2))*sin(2x), x) (0.0004s)
[  ok  ]∫( 1 / (2 + 3x) )dx = (1//3)*log(2 + 3x) (0.0039s)
[ fail?]∫( 1 / (2 + 3x) )dx = (1//3)*log(2 + 3x) but got:
      (1//3)*log((2//3) + x) (0.0011s)
[  ok  ]∫( log(x)^2 )dx = 2x - 2x*log(x) + x*(log(x)^2) (0.0361s)
[ fail ]∫( log(x)^2 )dx = 2x - 2x*log(x) + x*(log(x)^2) but got:
      ∫(log(x)^2, x) (0.0003s)
[  ok  ]∫( x*log(x) )dx = -(1//4)*(x^2) + (1//2)*(x^2)*log(x) (0.4237s)
[ fail ]∫( x*log(x) )dx = -(1//4)*(x^2) + (1//2)*(x^2)*log(x) but got:
      ∫(x*log(x), x) (0.0003s)
[  ok  ]∫( x*(log(x)^2) )dx = (x^2) / 4 - (1//2)*(x^2)*log(x) + (1//2)*(x^2)*(log(x)^2) (0.7022s)
[ fail ]∫( x*(log(x)^2) )dx = (x^2) / 4 - (1//2)*(x^2)*log(x) + (1//2)*(x^2)*(log(x)^2) but got:
      ∫(x*(log(x)^2), x) (0.0003s)
[  ok  ]∫( 1 / (1 + t) )dt = log(1 + t) (0.003s)
[  ok  ]∫( 1 / (1 + t) )dt = log(1 + t) (0.0007s)
[ fail ]∫( cot(x) )dx = log(sin(x)) but got:
      ∫(cot(x), x) (0.0122s)
[ fail ]∫( cot(x) )dx = log(sin(x)) but got:
      ∫(cot(x), x) (0.0005s)
[  ok  ]∫( (x^n)*log(a*x) )dx = ((x^(1 + n))*log(a*x)) / (1 + n) + (-(x^(1 + n))) / ((1 + n)^2) (0.6801s)
[ fail ]∫( (x^n)*log(a*x) )dx = ((x^(1 + n))*log(a*x)) / (1 + n) + (-(x^(1 + n))) / ((1 + n)^2) but got:
      ∫((x^n)*log(a*x), x) (0.0003s)
[  ok  ]∫( (x^2)*(log(x)^2) )dx = (2//27)*(x^3) - (2//9)*(x^3)*log(x) + (1//3)*(x^3)*(log(x)^2) (0.6611s)
[ fail ]∫( (x^2)*(log(x)^2) )dx = (2//27)*(x^3) - (2//9)*(x^3)*log(x) + (1//3)*(x^3)*(log(x)^2) but got:
      ∫((x^2)*(log(x)^2), x) (0.0003s)
[  ok  ]∫( 1 / (x*log(x)) )dx = log(log(x)) (0.1473s)
[ fail ]∫( 1 / (x*log(x)) )dx = log(log(x)) but got:
      ∫(1 / (x*log(x)), x) (0.0003s)
[  ok  ]∫( log(1 - t) / (1 - t) )dt = (-1//2)*(log(1 - t)^2) (0.1271s)
[ fail ]∫( log(1 - t) / (1 - t) )dt = (-1//2)*(log(1 - t)^2) but got:
      ∫(log(1 - t) / (1 - t), t) (0.0004s)
Error in ext_coeff: DomainError(1 / sqrt(1 + log(x)), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / sqrt(1 + log(x)), "coeff on fractions is not yet implemented.")
[ fail ]∫( log(x) / (x*sqrt(1 + log(x))) )dx = -2sqrt(1 + log(x)) + (2//3)*((1 + log(x))^(3//2)) but got:
      -∫(∫(1 / (x*sqrt(1 + log(x))), x) / x, x) + (2//1)*((1 + log(x))^(1//2))*log(x) (1.6625s)
[ fail ]∫( log(x) / (x*sqrt(1 + log(x))) )dx = -2sqrt(1 + log(x)) + (2//3)*((1 + log(x))^(3//2)) but got:
      ∫(log(x) / (x*sqrt(1 + log(x))), x) (0.0003s)
[  ok  ]∫( (x^3)*(log(x)^3) )dx = -(3//128)*(x^4) + (3//32)*(x^4)*log(x) - (3//16)*(x^4)*(log(x)^2) + (1//4)*(x^4)*(log(x)^3) (1.1711s)
[ fail ]∫( (x^3)*(log(x)^3) )dx = -(3//128)*(x^4) + (3//32)*(x^4)*log(x) - (3//16)*(x^4)*(log(x)^2) + (1//4)*(x^4)*(log(x)^3) but got:
      ∫((x^3)*(log(x)^3), x) (0.0004s)
[  ok  ]∫( (x^2)*exp(x^3) )dx = exp(x^3) / 3 (0.7581s)
[ fail ]∫( (x^2)*exp(x^3) )dx = exp(x^3) / 3 but got:
      ∫((x^2)*exp(x^3), x) (0.0003s)
[ fail?]∫( (2^sqrt(x)) / sqrt(x) )dx = (2^(1 + sqrt(x))) / 0.6931471805599453 but got:
      (2^(x^(1//2))) / 0.34657359027997264 (0.3654s)
[ fail ]∫( (2^sqrt(x)) / sqrt(x) )dx = (2^(1 + sqrt(x))) / 0.6931471805599453 but got:
      ∫((2^sqrt(x)) / sqrt(x), x) (0.0893s)
[ fail ]∫( cos(x)*exp(2sin(x)) )dx = (1//2)*exp(2sin(x)) but got:
      ∫(cos(x)*exp(2sin(x)), x) (0.5104s)
[ fail ]∫( cos(x)*exp(2sin(x)) )dx = (1//2)*exp(2sin(x)) but got:
      ∫(cos(x)*exp(2sin(x)), x) (0.0011s)
[  ok  ]∫( sin(x)*exp(x) )dx = (1//2)*sin(x)*exp(x) - (1//2)*cos(x)*exp(x) (0.4495s)
[ fail ]∫( sin(x)*exp(x) )dx = (1//2)*sin(x)*exp(x) - (1//2)*cos(x)*exp(x) but got:
      ∫(sin(x)*exp(x), x) (0.0003s)
[  ok  ]∫( cos(x)*exp(x) )dx = (1//2)*sin(x)*exp(x) + (1//2)*cos(x)*exp(x) (0.3902s)
[ fail ]∫( cos(x)*exp(x) )dx = (1//2)*sin(x)*exp(x) + (1//2)*cos(x)*exp(x) but got:
      ∫(cos(x)*exp(x), x) (0.0003s)
[ fail ]∫( 1 / (1 + exp(x)) )dx = x - log(1 + exp(x)) but got:
      ∫(1 / (1 + exp(x)), x) (0.1075s)
[ fail ]∫( 1 / (1 + exp(x)) )dx = x - log(1 + exp(x)) but got:
      ∫(1 / (1 + exp(x)), x) (0.0003s)
[  ok  ]∫( x*exp(x) )dx = -exp(x) + x*exp(x) (0.3677s)
[ fail ]∫( x*exp(x) )dx = -exp(x) + x*exp(x) but got:
      ∫(x*exp(x), x) (0.0003s)
[ fail?]∫( x*exp(-x) )dx = (-x) / exp(x) - exp(-x) but got:
      -(ℯ^(-x)) - x*(ℯ^(-x)) (0.3599s)
[ fail ]∫( x*exp(-x) )dx = (-x) / exp(x) - exp(-x) but got:
      ∫(x*exp(-x), x) (0.0005s)
[  ok  ]∫( (x^2)*exp(x) )dx = 2exp(x) - 2x*exp(x) + (x^2)*exp(x) (0.6965s)
[ fail ]∫( (x^2)*exp(x) )dx = 2exp(x) - 2x*exp(x) + (x^2)*exp(x) but got:
      ∫((x^2)*exp(x), x) (0.0003s)
[ fail?]∫( (x^2)*exp(-2x) )dx = ((-1//2)*(x^2)) / exp(2x) + ((-1//2)*x) / exp(2x) + (-1//4) / exp(2x) but got:
      -(1//4)*(ℯ^(-2x)) - (1//2)*x*(ℯ^(-2x)) - (1//2)*(x^2)*(ℯ^(-2x)) (0.7131s)
[ fail ]∫( (x^2)*exp(-2x) )dx = ((-1//2)*(x^2)) / exp(2x) + ((-1//2)*x) / exp(2x) + (-1//4) / exp(2x) but got:
      ∫((x^2)*exp(-2x), x) (0.0005s)
[  ok  ]∫( exp(sqrt(x)) )dx = -2exp(sqrt(x)) + 2sqrt(x)*exp(sqrt(x)) (0.3602s)
[ fail ]∫( exp(sqrt(x)) )dx = -2exp(sqrt(x)) + 2sqrt(x)*exp(sqrt(x)) but got:
      ∫(exp(sqrt(x)), x) (0.0002s)
[ fail?]∫( (x^3)*exp(-(x^2)) )dx = ((-1//2)*(x^2)) / exp(x^2) + -1 / (2exp(x^2)) but got:
      (ℯ^(-(x^2))) / -2 - (1//2)*(x^2)*(ℯ^(-(x^2))) (0.7232s)
[ fail ]∫( (x^3)*exp(-(x^2)) )dx = ((-1//2)*(x^2)) / exp(x^2) + -1 / (2exp(x^2)) but got:
      ∫((x^3)*exp(-(x^2)), x) (0.0004s)
[  ok  ]∫( cos(b*x)*exp(a*x) )dx = (a*cos(b*x)*exp(a*x)) / (a^2 + b^2) + (b*sin(b*x)*exp(a*x)) / (a^2 + b^2) (3.1122s)
[ fail ]∫( cos(b*x)*exp(a*x) )dx = (a*cos(b*x)*exp(a*x)) / (a^2 + b^2) + (b*sin(b*x)*exp(a*x)) / (a^2 + b^2) but got:
      ∫(cos(b*x)*exp(a*x), x) (0.0003s)
[  ok  ]∫( sin(b*x)*exp(a*x) )dx = (a*sin(b*x)*exp(a*x)) / (a^2 + b^2) + (-b*cos(b*x)*exp(a*x)) / (a^2 + b^2) (0.3304s)
[ fail ]∫( sin(b*x)*exp(a*x) )dx = (a*sin(b*x)*exp(a*x)) / (a^2 + b^2) + (-b*cos(b*x)*exp(a*x)) / (a^2 + b^2) but got:
      ∫(sin(b*x)*exp(a*x), x) (0.0009s)
[  ok  ]∫( acot(x) )dx = (1//2)*log(1 + x^2) + x*acot(x) (0.0654s)
[ fail ]∫( acot(x) )dx = (1//2)*log(1 + x^2) + x*acot(x) but got:
      ∫(acot(x), x) (0.0002s)
[ fail ]∫( asec(x) )dx = -atanh(sqrt(1 + -1 / (x^2))) + x*asec(x) but got:
      ∫(asec(x), x) (0.0118s)
[ fail ]∫( asec(x) )dx = -atanh(sqrt(1 + -1 / (x^2))) + x*asec(x) but got:
      ∫(asec(x), x) (0.0002s)
[ fail ]∫( acsc(x) )dx = atanh(sqrt(1 + -1 / (x^2))) + x*acsc(x) but got:
      ∫(acsc(x), x) (0.0111s)
[ fail ]∫( acsc(x) )dx = atanh(sqrt(1 + -1 / (x^2))) + x*acsc(x) but got:
      ∫(acsc(x), x) (0.0002s)
[ fail ]∫( asin(x)^2 )dx = -2x + 2asin(x)*sqrt(1 - (x^2)) + x*(asin(x)^2) but got:
      -2∫((x*asin(x)) / sqrt(1 - (x^2)), x) + x*(asin(x)^2) (0.134s)
[ fail ]∫( asin(x)^2 )dx = -2x + 2asin(x)*sqrt(1 - (x^2)) + x*(asin(x)^2) but got:
      ∫(asin(x)^2, x) (0.0003s)
[  ok  ]∫( asin(x) / (x^2) )dx = (-asin(x)) / x - atanh(sqrt(1 - (x^2))) (0.1917s)
[ fail ]∫( asin(x) / (x^2) )dx = (-asin(x)) / x - atanh(sqrt(1 - (x^2))) but got:
      ∫(asin(x) / (x^2), x) (0.0003s)
[  ok  ]∫( 1 / sqrt(a^2 - (x^2)) )dx = atan(x / sqrt(a^2 - (x^2))) (0.025s)
[ fail ]∫( 1 / sqrt(a^2 - (x^2)) )dx = atan(x / sqrt(a^2 - (x^2))) but got:
      ∫(1 / sqrt(a^2 - (x^2)), x) (0.0003s)
[ fail?]∫( 1 / sqrt(1 - 2x - (x^2)) )dx = asin((1 + x) / 1.4142135623730951) but got:
      -0.9999999999999999asin(0.3535533905932738(-2 - 2x)) (0.1659s)
[ fail ]∫( 1 / sqrt(1 - 2x - (x^2)) )dx = asin((1 + x) / 1.4142135623730951) but got:
      ∫(1 / sqrt(1 - 2x - (x^2)), x) (0.0003s)
[ fail?]∫( 1 / (a^2 + x^2) )dx = atan(x / a) / a but got:
      atan(x / sqrt(a^2)) / sqrt(a^2) (0.2896s)
[ fail ]∫( 1 / (a^2 + x^2) )dx = atan(x / a) / a but got:
      ∫(1 / (a^2 + x^2), x) (0.0003s)
[ fail?]∫( 1 / (a + b*(x^2)) )dx = atan((x*sqrt(b)) / sqrt(a)) / (sqrt(a)*sqrt(b)) but got:
      (sqrt(a / b)*atan(x / sqrt(a / b))) / a (0.2031s)
[ fail ]∫( 1 / (a + b*(x^2)) )dx = atan((x*sqrt(b)) / sqrt(a)) / (sqrt(a)*sqrt(b)) but got:
      ∫(1 / (a + b*(x^2)), x) (0.0003s)
[ fail?]∫( 1 / (2 - x + x^2) )dx = -0.7559289460184544atan((1 - 2x) / 2.6457513110645907) but got:
      0.7559289460184544atan((-1 + 2x) / 2.6457513110645907) (0.058s)
[ fail?]∫( 1 / (2 - x + x^2) )dx = -0.7559289460184544atan((1 - 2x) / 2.6457513110645907) but got:
      0.7559289460184544544290330724683601216315026237378429086766669883431625209229337atan(-0.3779644730092272272145165362341800608157513118689214543383334941715812604614669 + 0.7559289460184544544290330724683601216315026237378429086766669883431625209229337x) (0.002s)
[  ok  ]∫( x*atan(x) )dx = -(1//2)*x + atan(x) / 2 + (1//2)*(x^2)*atan(x) (0.59s)
[ fail ]∫( x*atan(x) )dx = -(1//2)*x + atan(x) / 2 + (1//2)*(x^2)*atan(x) but got:
      ∫(x*atan(x), x) (0.0003s)
[  ok  ]∫( (x^2)*acos(x) )dx = -(1//3)*sqrt(1 - (x^2)) + (1//9)*((1 - (x^2))^(3//2)) + (1//3)*(x^3)*acos(x) (1.2526s)
[ fail ]∫( (x^2)*acos(x) )dx = -(1//3)*sqrt(1 - (x^2)) + (1//9)*((1 - (x^2))^(3//2)) + (1//3)*(x^3)*acos(x) but got:
      ∫((x^2)*acos(x), x) (0.0003s)
Error in ext_coeff: DomainError(1 / (1 + x^2), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / (1 + x^2), "coeff on fractions is not yet implemented.")
[ fail ]∫( x*(atan(x)^2) )dx = (1//2)*log(1 + x^2) - x*atan(x) + (atan(x)^2) / 2 + (1//2)*(x^2)*(atan(x)^2) but got:
      -∫(((x^2)*atan(x)) / (1 + x^2), x) + (1//2)*(x^2)*(atan(x)^2) (0.7982s)
[ fail ]∫( x*(atan(x)^2) )dx = (1//2)*log(1 + x^2) - x*atan(x) + (atan(x)^2) / 2 + (1//2)*(x^2)*(atan(x)^2) but got:
      ∫(x*(atan(x)^2), x) (0.0004s)
[  ok  ]∫( atan(sqrt(x)) )dx = atan(sqrt(x)) - sqrt(x) + x*atan(sqrt(x)) (0.1846s)
[ fail ]∫( atan(sqrt(x)) )dx = atan(sqrt(x)) - sqrt(x) + x*atan(sqrt(x)) but got:
      ∫(atan(sqrt(x)), x) (0.0003s)
Error in ext_coeff: DomainError(1 / (1 + x), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / (1 + x), "coeff on fractions is not yet implemented.")
[ fail ]∫( atan(sqrt(x)) / ((1 + x)*sqrt(x)) )dx = atan(sqrt(x))^2 but got:
      ∫(atan(sqrt(x)) / (sqrt(x) + x*sqrt(x)), x) (1.3642s)
[ fail ]∫( atan(sqrt(x)) / ((1 + x)*sqrt(x)) )dx = atan(sqrt(x))^2 but got:
      ∫(atan(sqrt(x)) / ((1 + x)*sqrt(x)), x) (0.0004s)
[  ok  ]∫( sqrt(1 - (x^2)) )dx = asin(x) / 2 + (1//2)*x*sqrt(1 - (x^2)) (0.0236s)
[ fail ]∫( sqrt(1 - (x^2)) )dx = asin(x) / 2 + (1//2)*x*sqrt(1 - (x^2)) but got:
      ∫(sqrt(1 - (x^2)), x) (0.0002s)
Error in ext_coeff: DomainError(1 / ((1 + x^2)^(3//2)), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / ((1 + x^2)^(3//2)), "coeff on fractions is not yet implemented.")
[ fail ]∫( (x*exp(atan(x))) / ((1 + x^2)^(3//2)) )dx = (-(1 - x)*exp(atan(x))) / (2sqrt(1 + x^2)) but got:
      ∫((x*exp(atan(x))) / ((1 + x^2)^(3//2)), x) (1.0074s)
[ fail ]∫( (x*exp(atan(x))) / ((1 + x^2)^(3//2)) )dx = (-(1 - x)*exp(atan(x))) / (2sqrt(1 + x^2)) but got:
      ∫((x*exp(atan(x))) / ((1 + x^2)^(3//2)), x) (0.0004s)
[ fail ]∫( exp(atan(x)) / ((1 + x^2)^(3//2)) )dx = ((1 + x)*exp(atan(x))) / (2sqrt(1 + x^2)) but got:
      ∫(exp(atan(x)) / ((1 + x^2)^(3//2)), x) (1.3186s)
[ fail ]∫( exp(atan(x)) / ((1 + x^2)^(3//2)) )dx = ((1 + x)*exp(atan(x))) / (2sqrt(1 + x^2)) but got:
      ∫(exp(atan(x)) / ((1 + x^2)^(3//2)), x) (0.0004s)
[  ok  ]∫( (x^2) / ((1 + x^2)^2) )dx = atan(x) / 2 + (-x) / (2(1 + x^2)) (0.0655s)
[  ok  ]∫( (x^2) / ((1 + x^2)^2) )dx = atan(x) / 2 + (-x) / (2(1 + x^2)) (0.0022s)
[  ok  ]∫( exp(x) / (1 + exp(2x)) )dx = atan(exp(x)) (0.5176s)
[ fail ]∫( exp(x) / (1 + exp(2x)) )dx = atan(exp(x)) but got:
      ∫(exp(x) / (1 + exp(2x)), x) (0.0003s)
[ fail ]∫( acot(exp(x)) / exp(x) )dx = -x + (-acot(exp(x))) / exp(x) + (1//2)*log(1 + exp(2x)) but got:
      ∫(acot(exp(x)) / exp(x), x) (0.0853s)
[ fail ]∫( acot(exp(x)) / exp(x) )dx = -x + (-acot(exp(x))) / exp(x) + (1//2)*log(1 + exp(2x)) but got:
      ∫(acot(exp(x)) / exp(x), x) (0.0003s)
[ fail ]∫( ((a + x) / (a - x))^(1//2) )dx = 2a*atan(sqrt((a + x) / (a - x))) - (a - x)*sqrt((a + x) / (a - x)) but got:
      ∫(sqrt((a + x) / (a - x)), x) (0.3459s)
[ fail ]∫( ((a + x) / (a - x))^(1//2) )dx = 2a*atan(sqrt((a + x) / (a - x))) - (a - x)*sqrt((a + x) / (a - x)) but got:
      ∫(((a + x) / (a - x))^(1//2), x) (0.0004s)
[ fail ]∫( sqrt((-a + x)*(b - x)) )dx = -(1//4)*(a + b - 2x)*sqrt(-a*b + (a + b)*x - (x^2)) - (1//8)*((a - b)^2)*atan((a + b - 2x) / (2sqrt(-a*b + (a + b)*x - (x^2)))) but got:
      -(1//4)*((-a*b + (a + b)*x - (x^2))^(1//2))*(a + b - 2x) + (1//8)*((a + b)^2 - 4a*b)*∫(1 / ((-a*b + (a + b)*x - (x^2))^(1//2)), x) (0.1262s)
[ fail ]∫( sqrt((-a + x)*(b - x)) )dx = -(1//4)*(a + b - 2x)*sqrt(-a*b + (a + b)*x - (x^2)) - (1//8)*((a - b)^2)*atan((a + b - 2x) / (2sqrt(-a*b + (a + b)*x - (x^2)))) but got:
      ∫(sqrt((-a + x)*(b - x)), x) (0.0002s)
[  ok  ]∫( 1 / sqrt((-a + x)*(b - x)) )dx = -atan((a + b - 2x) / (2sqrt(-a*b + (a + b)*x - (x^2)))) (0.1294s)
[ fail ]∫( 1 / sqrt((-a + x)*(b - x)) )dx = -atan((a + b - 2x) / (2sqrt(-a*b + (a + b)*x - (x^2)))) but got:
      ∫(1 / sqrt((-a + x)*(b - x)), x) (0.0003s)
[ fail?]∫( (3 + 5x) / (-3 + 2x + x^2) )dx = 2log(1 - x) + 3log(3 + x) but got:
      2.0log(-1.0 + x) + 3.0log(3.0 + x) (0.2216s)
[  ok  ]∫( (3 + 5x) / (-3 + 2x + x^2) )dx = 2log(1 - x) + 3log(3 + x) (0.0014s)
[ fail?]∫( (5 + 2x) / (-3 + 2x + x^2) )dx = (7//4)*log(1 - x) + (1//4)*log(3 + x) but got:
      1.75log(-1.0 + x) + 0.25log(3.0 + x) (0.0296s)
[  ok  ]∫( (5 + 2x) / (-3 + 2x + x^2) )dx = (7//4)*log(1 - x) + (1//4)*log(3 + x) (0.0013s)
[ fail ]∫( (3x + x^3) / (-3 - 2x + x^2) )dx = 2x + log(1 + x) + 9log(3 - x) + (x^2) / 2 but got:
      ∫((3x + x^3) / (-3 - 2x + x^2), x) (0.4362s)
[  ok  ]∫( (3x + x^3) / (-3 - 2x + x^2) )dx = 2x + log(1 + x) + 9log(3 - x) + (x^2) / 2 (0.0013s)
[ fail ]∫( (-1 + 5x + 2(x^2)) / (-2x + x^2 + x^3) )dx = -(1//2)*log(2 + x) + 2log(1 - x) + log(x) / 2 but got:
      ∫((-1 + 5x + 2(x^2)) / (-2x + x^2 + x^3), x) (6.9211s)
[  ok  ]∫( (-1 + 5x + 2(x^2)) / (-2x + x^2 + x^3) )dx = -(1//2)*log(2 + x) + 2log(1 - x) + log(x) / 2 (0.0013s)
[ fail ]∫( (3 + 2x + x^2) / ((-1 + x)*((1 + x)^2)) )dx = (3//2)*log(1 - x) - (1//2)*log(1 + x) + 1 / (1 + x) but got:
      ∫((3 + 2x + x^2) / (-1 - x + x^2 + x^3), x) (0.3261s)
[  ok  ]∫( (3 + 2x + x^2) / ((-1 + x)*((1 + x)^2)) )dx = (3//2)*log(1 - x) - (1//2)*log(1 + x) + 1 / (1 + x) (0.0013s)
[ fail?]∫( (-2 + 2x + 3(x^2)) / (-1 + x^3) )dx = log(1 - (x^3)) + 2.3094010767585034atan((1 + 2x) / 1.7320508075688772) but got:
      2.3094010767585034atan((4 + 8x) / 6.928203230275509) + log(-1 + x^3) (0.9322s)
[ fail?]∫( (-2 + 2x + 3(x^2)) / (-1 + x^3) )dx = log(1 - (x^3)) + 2.3094010767585034atan((1 + 2x) / 1.7320508075688772) but got:
      log(1 + x + x^2) + 2.30940107675850305803659512200782982259040700508050750407440930593591068921173atan(0.5773502691896257645091487805019574556476017512701268760186023264839776723029325 + 1.154700538379251529018297561003914911295203502540253752037204652967955344605865x) + log(1 - x) (0.0035s)
Error in ext_coeff: DomainError(1 / ((2 + x^2)^2), "coeff on fractions is not yet implemented.")
Error in ext_coeff: DomainError(1 / ((2 + x^2)^2), "coeff on fractions is not yet implemented.")
[ fail ]∫( (2 - x + 2(x^2) - (x^3) + x^4) / ((-1 + x)*((2 + x^2)^2)) )dx = (1//3)*log(1 - x) + (1//3)*log(2 + x^2) - 0.2357022603955158atan(x / 1.4142135623730951) + 1 / (2(2 + x^2)) but got:
      ∫((2 - x + 2(x^2) - (x^3) + x^4) / (-4 - 4(x^2) + 4(x + x^3) - (x^4) + x^5), x) (0.6708s)
[except] exception during ∫( (2 - x + 2(x^2) - (x^3) + x^4) / ((-1 + x)*((2 + x^2)^2)) )dx : MethodError(MultivariatePolynomials.Term{T, DynamicPolynomials.Monomial{DynamicPolynomials.Commutative{DynamicPolynomials.CreationOrder}, MultivariatePolynomials.Graded{MultivariatePolynomials.Reverse{MultivariatePolynomials.InverseLexOrder}}}} where T, (MultivariatePolynomials.Term{_A, DynamicPolynomials.Monomial{DynamicPolynomials.Commutative{DynamicPolynomials.CreationOrder}, MultivariatePolynomials.Graded{MultivariatePolynomials.Reverse{MultivariatePolynomials.InverseLexOrder}}}} where _A[1.8856180831641264905584876032662577927112579345703125atan_4502690245428049588, 1.8856180831641264905584876032662577927112579345703125x_18299937989872318924atan_4502690245428049588, 0.4714045207910316x_18299937989872318924²atan_4502690245428049588],), 0x0000000000009cb7)
[  ok  ]∫( 1 / (sin(x) + cos(x)) )dx = -0.7071067811865475atanh((-sin(x) + cos(x)) / 1.4142135623730951) (0.0761s)
[ fail ]∫( 1 / (sin(x) + cos(x)) )dx = -0.7071067811865475atanh((-sin(x) + cos(x)) / 1.4142135623730951) but got:
      ∫(1 / (sin(x) + cos(x)), x) (0.0154s)
[ fail ]∫( x / (4 + sqrt(4 - (x^2)) - (x^2)) )dx = -log(1 + sqrt(4 - (x^2))) but got:
      ∫(x / (4 + sqrt(4 - (x^2)) - (x^2)), x) (0.0793s)
[ fail ]∫( x / (4 + sqrt(4 - (x^2)) - (x^2)) )dx = -log(1 + sqrt(4 - (x^2))) but got:
      ∫(x / (4 + sqrt(4 - (x^2)) - (x^2)), x) (0.0027s)
[ fail?]∫( (3 + 2x) / ((5 + x)*(-2 + x)) )dx = log(2 - x) + log(5 + x) but got:
      log(-10 + 3x + x^2) (0.1318s)
[ fail?]∫( (3 + 2x) / ((5 + x)*(-2 + x)) )dx = log(2 - x) + log(5 + x) but got:
      log(10 - 3x - (x^2)) (0.0012s)
[ fail ]∫( x / ((3 + x)*(1 + x)*(2 + x)) )dx = 2log(2 + x) - (1//2)*log(1 + x) - (3//2)*log(3 + x) but got:
      ∫(x / (6 + 11x + 6(x^2) + x^3), x) (1.5352s)
[  ok  ]∫( x / ((3 + x)*(1 + x)*(2 + x)) )dx = 2log(2 + x) - (1//2)*log(1 + x) - (3//2)*log(3 + x) (0.0012s)
[ fail ]∫( x / (2 - 3x + x^3) )dx = -(2//9)*log(2 + x) + (2//9)*log(1 - x) + 1 / (3(1 - x)) but got:
      ∫(x / (2 - 3x + x^3), x) (0.0705s)
[  ok  ]∫( x / (2 - 3x + x^3) )dx = -(2//9)*log(2 + x) + (2//9)*log(1 - x) + 1 / (3(1 - x)) (0.0013s)
[ fail ]∫( (-6 + 2x + x^4) / (-2x + x^2 + x^3) )dx = -x + log(2 + x) - log(1 - x) + 3log(x) + (x^2) / 2 but got:
      ∫((-6 + 2x + x^4) / (-2x + x^2 + x^3), x) (0.0766s)
[  ok  ]∫( (-6 + 2x + x^4) / (-2x + x^2 + x^3) )dx = -x + log(2 + x) - log(1 - x) + 3log(x) + (x^2) / 2 (0.0013s)
[ fail ]∫( (7 + 8(x^3)) / ((1 + x)*((1 + 2x)^3)) )dx = log(1 + x) + 3 / (1 + 2x) + -3 / ((1 + 2x)^2) but got:
      ∫((7 + 8(x^3)) / (1 + 7x + 18(x^2) + 20(x^3) + 8(x^4)), x) (0.259s)
[  ok  ]∫( (7 + 8(x^3)) / ((1 + x)*((1 + 2x)^3)) )dx = log(1 + x) + 3 / (1 + 2x) + -3 / ((1 + 2x)^2) (0.0014s)
[ fail?]∫( (1 + x + 4(x^2)) / (-1 + x^3) )dx = log(1 + x + x^2) + 2log(1 - x) but got:
      -0.3333333333333333log(1.0 + x + x^2) + 0.6666666666666666log(1.0 - x) + (4//3)*log(-1 + x^3) (1.2732s)
[  ok  ]∫( (1 + x + 4(x^2)) / (-1 + x^3) )dx = log(1 + x + x^2) + 2log(1 - x) (0.0014s)
[ fail?]∫( (x^4) / (4 + 5(x^2) + x^4) )dx = x + atan(x) / 3 - (8//3)*atan(x / 2) but got:
      x + 0.3333333333333335atan(x) - 2.666666666666667atan(x / 2.0) (0.1805s)
[ fail?]∫( (x^4) / (4 + 5(x^2) + x^4) )dx = x + atan(x) / 3 - (8//3)*atan(x / 2) but got:
      x + (1//3)*atan(x) + (8//3)*atan((-1//2)*x) (0.002s)
[ fail ]∫( (2 + x) / (x + x^2) )dx = -log(1 + x) + 2log(x) but got:
      ∫((2 + x) / (x + x^2), x) (0.4733s)
[  ok  ]∫( (2 + x) / (x + x^2) )dx = -log(1 + x) + 2log(x) (0.0011s)
[ fail ]∫( 1 / (x*((1 + x^2)^2)) )dx = -(1//2)*log(1 + x^2) + log(x) + 1 / (2(1 + x^2)) but got:
      (1//2)*substitute_after_int(∫(1 / (x + 2(x^2) + x^3), x), x, x^2) (0.678s)
[  ok  ]∫( 1 / (x*((1 + x^2)^2)) )dx = -(1//2)*log(1 + x^2) + log(x) + 1 / (2(1 + x^2)) (0.0016s)
[ fail ]∫( 1 / ((1 + x)*((2 + x)^2)*((3 + x)^3)) )dx = 2log(2 + x) + (1//8)*log(1 + x) - (17//8)*log(3 + x) + 5 / (4(3 + x)) + 1 / (2 + x) + 1 / (4((3 + x)^2)) but got:
      ∫(1 / (108 + 324x + 387(x^2) + 238(x^3) + 80(x^4) + 14(x^5) + x^6), x) (0.0824s)
[  ok  ]∫( 1 / ((1 + x)*((2 + x)^2)*((3 + x)^3)) )dx = 2log(2 + x) + (1//8)*log(1 + x) - (17//8)*log(3 + x) + 5 / (4(3 + x)) + 1 / (2 + x) + 1 / (4((3 + x)^2)) (0.002s)
[  ok  ]∫( x / ((1 + x)^2) )dx = log(1 + x) + 1 / (1 + x) (0.2248s)
[  ok  ]∫( x / ((1 + x)^2) )dx = log(1 + x) + 1 / (1 + x) (0.0009s)
[ fail ]∫( 1 / (-x + x^3) )dx = (1//2)*log(1 - (x^2)) - log(x) but got:
      ∫(1 / (-x + x^3), x) (0.139s)
[  ok  ]∫( 1 / (-x + x^3) )dx = (1//2)*log(1 - (x^2)) - log(x) (0.0012s)
[ fail?]∫( (x^2) / (-6 + x + x^2) )dx = x + (4//5)*log(2 - x) - (9//5)*log(3 + x) but got:
      x + 0.8log(-2.0 + x) - 1.8log(3.0 + x) (0.0981s)
[  ok  ]∫( (x^2) / (-6 + x + x^2) )dx = x + (4//5)*log(2 - x) - (9//5)*log(3 + x) (0.0012s)
[ fail?]∫( (2 + x) / (4 - 4x + x^2) )dx = log(2 - x) + 4 / (2 - x) but got:
      log(-2 + x) + 4 / (2 - x) (0.2499s)
[  ok  ]∫( (2 + x) / (4 - 4x + x^2) )dx = log(2 - x) + 4 / (2 - x) (0.001s)
[ fail?]∫( 1 / ((4 - 4x + x^2)*(5 - 4x + x^2)) )dx = atan(2 - x) + 1 / (2 - x) but got:
      -atan(-2 + x) + -1 / (-2 + x) (1.9908s)
[  ok  ]∫( 1 / ((4 - 4x + x^2)*(5 - 4x + x^2)) )dx = atan(2 - x) + 1 / (2 - x) (0.0018s)
[ fail ]∫( (-3 + x) / (2x + 3(x^2) + x^3) )dx = -(5//2)*log(2 + x) + 4log(1 + x) - (3//2)*log(x) but got:
      ∫((-3 + x) / (2x + 3(x^2) + x^3), x) (0.1961s)
[  ok  ]∫( (-3 + x) / (2x + 3(x^2) + x^3) )dx = -(5//2)*log(2 + x) + 4log(1 + x) - (3//2)*log(x) (0.0014s)
[  ok  ]∫( 1 / ((-1 + x^2)^2) )dx = x / (2(1 - (x^2))) + atanh(x) / 2 (0.0282s)
[except] exception during ∫( 1 / ((-1 + x^2)^2) )dx : MethodError(MultivariatePolynomials.Term{T, DynamicPolynomials.Monomial{DynamicPolynomials.Commutative{DynamicPolynomials.CreationOrder}, MultivariatePolynomials.Graded{MultivariatePolynomials.Reverse{MultivariatePolynomials.InverseLexOrder}}}} where T, (MultivariatePolynomials.Term{_A, DynamicPolynomials.Monomial{DynamicPolynomials.Commutative{DynamicPolynomials.CreationOrder}, MultivariatePolynomials.Graded{MultivariatePolynomials.Reverse{MultivariatePolynomials.InverseLexOrder}}}} where _A[-1//2log_15247593870954396818, atanh_4227300819355447319, x_18299937989872318924log_15247593870954396818, -2//1x_18299937989872318924atanh_4227300819355447319, -1//2x_18299937989872318924²log_15247593870954396818, x_18299937989872318924²atanh_4227300819355447319],), 0x0000000000009cb7)
[  ok  ]∫( (1 + x) / (-1 + x^3) )dx = -(1//3)*log(1 + x + x^2) + (2//3)*log(1 - x) (0.0885s)
[  ok  ]∫( (1 + x) / (-1 + x^3) )dx = -(1//3)*log(1 + x + x^2) + (2//3)*log(1 - x) (0.0012s)
[ fail ]∫( (1 + x^4) / (x*((1 + x^2)^2)) )dx = log(x) + 1 / (1 + x^2) but got:
      (1//2)*substitute_after_int(∫((1 + x^2) / (x + 2(x^2) + x^3), x), x, x^2) (0.4452s)
[  ok  ]∫( (1 + x^4) / (x*((1 + x^2)^2)) )dx = log(x) + 1 / (1 + x^2) (0.001s)

======================================================================================
Information request received. A stacktrace will print followed by a 1.0 second profile.
--trace-compile is enabled during profile collection.
======================================================================================

cmd: /opt/julia/bin/julia 27 running 1 of 1

signal (10): User defined signal 1
fl_map1 at /source/src/flisp/flisp.c:2194
unknown function (ip: 0x15c) at (unknown file)
unknown function (ip: 0x7fdcdeab783f) at /opt/julia/bin/../lib/julia/libjulia-internal.so.1.14
unknown function (ip: (nil)) at (unknown file)


==============================================================
Profile collected. A report will print at the next yield point.
Disabling --trace-compile
==============================================================


======================================================================================
Information request received. A stacktrace will print followed by a 1.0 second profile.
--trace-compile is enabled during profile collection.
======================================================================================

cmd: /opt/julia/bin/julia 1 running 0 of 1

signal (10): User defined signal 1
epoll_pwait at /lib/x86_64-linux-gnu/libc.so.6 (unknown line)
uv__io_poll at /workspace/srcdir/libuv/src/unix/linux.c:1404
uv_run at /workspace/srcdir/libuv/src/unix/core.c:430
ijl_task_get_next at /source/src/scheduler.c:457
wait at ./task.jl:1246
wait_forever at ./task.jl:1168
jfptr_wait_forever_0.1 at /opt/julia/lib/julia/sys.so (unknown line)
_jl_invoke at /source/src/gf.c:4116 [inlined]
ijl_apply_generic at /source/src/gf.c:4342
jl_apply at /source/src/julia.h:2295 [inlined]
start_task at /source/src/task.c:1275
unknown function (ip: (nil)) at (unknown file)


==============================================================
Profile collected. A report will print at the next yield point.
Disabling --trace-compile
==============================================================

┌ Warning: There were no samples collected in one or more groups.
│ This may be due to idle threads, or you may need to run your
│ program longer (perhaps by running it multiple times),
│ or adjust the delay between samples with `Profile.init()`.
└ @ Profile /opt/julia/share/julia/stdlib/v1.14/Profile/src/Profile.jl:1361
Overhead ╎ [+additional indent] Count File:Line  Function
=========================================================
Thread 1 (default) Task 0x000071783cd2c970 Total snapshots: 417. Utilization: 0%
   ╎417 @Base/task.jl:1168  wait_forever()
416╎ 417 @Base/task.jl:1246  wait()


[1] signal 15: Terminated
in expression starting at /PkgEval.jl/scripts/evaluate.jl:214
epoll_pwait at /lib/x86_64-linux-gnu/libc.so.6 (unknown line)
uv__io_poll at /workspace/srcdir/libuv/src/unix/linux.c:1404
uv_run at /workspace/srcdir/libuv/src/unix/core.c:430
ijl_task_get_next at /source/src/scheduler.c:457
wait at ./task.jl:1246
wait_forever at ./task.jl:1168
jfptr_wait_forever_0.1 at /opt/julia/lib/julia/sys.so (unknown line)
_jl_invoke at /source/src/gf.c:4116 [inlined]
ijl_apply_generic at /source/src/gf.c:4342
jl_apply at /source/src/julia.h:2295 [inlined]
start_task at /source/src/task.c:1275
unknown function (ip: (nil)) at (unknown file)
Allocations: 19277284 (Pool: 19276610; Big: 674); GC: 15

[27] signal 15: Terminated
in expression starting at none:1
apply_cl at /source/src/flisp/flisp.c:1674
_applyn at /source/src/flisp/flisp.c:679
fl_map1 at /source/src/flisp/flisp.c:2217 [inlined]
fl_map1 at /source/src/flisp/flisp.c:2192
apply_cl at /source/src/flisp/flisp.c:1174
_applyn at /source/src/flisp/flisp.c:679
fl_map1 at /source/src/flisp/flisp.c:2204 [inlined]
fl_map1 at /source/src/flisp/flisp.c:2192
apply_cl at /source/src/flisp/flisp.c:1174
_applyn at /source/src/flisp/flisp.c:679
fl_map1 at /source/src/flisp/flisp.c:2204 [inlined]
fl_map1 at /source/src/flisp/flisp.c:2192
apply_cl at /source/src/flisp/flisp.c:1174
do_trycatch at /source/src/flisp/flisp.c:895
apply_cl at /source/src/flisp/flisp.c:1804
do_trycatch at /source/src/flisp/flisp.c:895
apply_cl at /source/src/flisp/flisp.c:1804
_applyn at /source/src/flisp/flisp.c:679
fl_applyn at /source/src/flisp/flisp.c:719
jl_fl_lower at /source/src/ast.c:1208
fl_lower at ./flfrontend.jl:24
jfptr_fl_lower_1.1 at /opt/julia/lib/julia/sys.so (unknown line)
_jl_invoke at /source/src/gf.c:4116 [inlined]
ijl_apply_generic at /source/src/gf.c:4342
jl_apply at /source/src/julia.h:2295 [inlined]
ijl_lower at /source/src/ast.c:1271
jl_toplevel_eval_flex at /source/src/toplevel.c:660
ijl_toplevel_eval at /source/src/toplevel.c:780
ijl_toplevel_eval_in at /source/src/toplevel.c:825
eval at ./boot.jl:517
EvalInto at ./boot.jl:523 [inlined]
rule3 at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/rule2.jl:427
apply_rule at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:24
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:85
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
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repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk at /home/pkgeval/.julia/packages/SymbolicIntegration/LtXZM/src/methods/rule_based/frontend.jl:114
repeated_prewalk a
PkgEval terminated after 2738.01s: test log exceeded the size limit