510510 np = 12 # Icosahedron configuration
511511 x0 = init_electrons_on_sphere (np)
512512
513- results = Dict ()
513+ results = []
514514
515515 for (name, approx, ad) in [(" CompactLBFGS" , MadNLP. CompactLBFGS,
516516 AutoForwardDiff ())
@@ -533,24 +533,25 @@ end
533533 )
534534
535535 sol = solve (prob, opt; abstol = 1e-6 , maxiters = 300 , verbose = false )
536- results[ name] = (
536+ push! ( results, name => (
537537 objective = sol. objective,
538538 iterations = sol. stats. iterations,
539539 success = SciMLBase. successful_retcode (sol)
540- )
540+ ))
541541 end
542542
543543 # All methods should converge
544- @test all (r. success for r in values (results))
544+ @test all (r[ 2 ] . success for r in values (results))
545545
546546 # All should find similar objective values (icosahedron energy)
547547 # Reference: https://en.wikipedia.org/wiki/Thomson_problem
548- objectives = [r. objective for r in values (results)]
549- @test all (abs .(objectives .- 49.165253058 ) .< 0.1 )
548+ objectives = [r[2 ]. objective for r in values (results)]
549+ @testset " $(results[i][1 ]) " for (i, o) in enumerate (objectives)
550+ @test o ≈ 49.165253058 rtol= 1e-2
551+ end
550552
551553 # LBFGS methods typically need more iterations but less cost per iteration
552- @test results[" CompactLBFGS" ]. iterations > 0
553- @test results[" ExactHessian" ]. iterations > 0
554+ @test results[1 ][2 ]. iterations > results[1 ][2 ]. iterations broken= true
554555 end
555556 end
556557
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