diff --git a/Project.toml b/Project.toml index 144cb69..8c9c5e8 100644 --- a/Project.toml +++ b/Project.toml @@ -10,11 +10,15 @@ FameSVD = "9ba2d756-9ce3-11e9-1a71-0ffcb019784d" GenericLinearAlgebra = "14197337-ba66-59df-a3e3-ca00e7dcff7a" JuMP = "4076af6c-e467-56ae-b986-b466b2749572" LinearAlgebra = "37e2e46d-f89d-539d-b4ee-838fcccc9c8e" +LowRankOpt = "607ca3ad-272e-43c8-bcbe-fc71b56c935c" MathOptInterface = "b8f27783-ece8-5eb3-8dc8-9495eed66fee" MultiFloats = "bdf0d083-296b-4888-a5b6-7498122e68a5" +MutableArithmetics = "d8a4904e-b15c-11e9-3269-09a3773c0cb0" +NLPModels = "a4795742-8479-5a88-8948-cc11e1c8c1a6" Printf = "de0858da-6303-5e67-8744-51eddeeeb8d7" Random = "9a3f8284-a2c9-5f02-9a11-845980a1fd5c" Revise = "295af30f-e4ad-537b-8983-00126c2a3abe" +SolverCore = "ff4d7338-4cf1-434d-91df-b86cb86fb843" SparseArrays = "2f01184e-e22b-5df5-ae63-d93ebab69eaf" Statistics = "10745b16-79ce-11e8-11f9-7d13ad32a3b2" TimerOutputs = "a759f4b9-e2f1-59dc-863e-4aeb61b1ea8f" @@ -25,8 +29,12 @@ DocumenterTools = "0.1.21" FameSVD = "0.1" GenericLinearAlgebra = "0.3" JuMP = "1" +LowRankOpt = "0.2.1" MathOptInterface = "1" MultiFloats = "2" +MutableArithmetics = "1.6.4" +NLPModels = "0.21.5" Revise = "3" +SolverCore = "0.3.8" TimerOutputs = "0.5" julia = "1" diff --git a/README.md b/README.md index a5c1ad9..ccc4bcd 100644 --- a/README.md +++ b/README.md @@ -68,11 +68,11 @@ includes a few examples of how to use Loraine via JuMP; in particular, A few sample problems can be found in folder `examples/data`. ## Rank-one data -If the solution does not have low rank, it is recommended to use a direct -solver `kit = 0`. However, if you know that your data matrices are all rank-one, -use the option `datarank = -1` to get a significant reduction in the complexity -(and CPU time). Examples of such problems are `maxG11` and `thetaG11` from the -`SDPLIB` collection. +If the solution does not have low rank, it is recommended to use a direct +solver `kit = 0`. If your data matrices are all rank-one, the factorization is +detected by [LowRankOpt](https://github.com/blegat/LowRankOpt.jl/) and used to +get a significant reduction in the complexity (and CPU time). Examples of such +problems are `maxG11` and `thetaG11` from the `SDPLIB` collection. ## Documentation [Loraine documentation](https://kocvara.github.io/Loraine.jl/) @@ -90,9 +90,6 @@ preconditioner # 0...no; 1...H_alpha; 2...H_beta; 4...hybrid [1] erank # estimated rank [1] aamat # 0..A^TA; 1..diag(A^TA); 2..identity [2] verb # 2..full output; 1..short output; 0..no output [1] -datarank # 0..full rank matrices expected [0] - # -1..rank-1 matrices expected, converted to vectors, if possible - # (TBD) 1..vectors expected for low-rank data matrices initpoint # 0..Loraine heuristics, 1..SDPT3-like heuristics [0] timing # 1..yes, 0..no maxit # maximal number of global iterations [200] diff --git a/docs/src/Loraine_options.md b/docs/src/Loraine_options.md index 0c75384..3069944 100644 --- a/docs/src/Loraine_options.md +++ b/docs/src/Loraine_options.md @@ -11,9 +11,6 @@ preconditioner # 0...no; 1...H_alpha; 2...H_beta; 4...hybrid [1] erank # estimated rank [1] aamat # 0..A^TA; 1..diag(A^TA); 2..identity [2] verb # 2..full output; 1..short output; 0..no output [1] -datarank # 0..full rank matrices expected [0] - # -1..rank-1 matrices expected, converted to vectors, if possible - # (TBD) 1..vectors expected for low-rank data matrices initpoint # 0..Loraine heuristics, 1..SDPT3-like heuristics [0] timing # 1..yes, 0..no maxit # maximal number of global iterations [200] @@ -38,11 +35,6 @@ datasparsity # data matrices treated as sparse when number of their - if you are not sure what the actual rank of the solution is, **always choose** `erank = 1`; with inreasing value of `erank`, the complexity of the preconditioner grows and the whole code could be slower, despite needing fewer CG iterations - only if you are sure about the rank of the solution, set `erank` to this value (but you should always compare it to `erank = 1`) -- `datarank` (only used with the direct solver `kit = 0`) - - choose `datarank = -1` if you know (or suspect) that all the data matrices ``A_i`` have rank one; in this case, the matrices will be factorized as ``A_i = b_i b_i^T`` and vectors ``b_i`` will be used when constructing the Schur complement matrix - - if you are not sure about the rank of the data matrices, you can always try to set `datarank = -1`; if the factorization of any matrix fails, Lorain will switch to the default option `datarank = 0` - - for rank-one data matrices, option `datarank = -1` will result in a much faster code than the default `datarank = 0` - - `timing` is not used when Loraine is called from JuMP - `tol_cg, tol_cg_up, aamat`: it is not recommended to change values of these options, unless you really want to diff --git a/docs/src/index.md b/docs/src/index.md index 6e50a06..7394dc2 100644 --- a/docs/src/index.md +++ b/docs/src/index.md @@ -48,6 +48,19 @@ set_optimizer(model, Loraine.Optimizer) optimize!(model) ``` +## Use without JuMP + +An SDP problem stored in SDPA format can also be solved without JuMP with +[`loraine`](@ref): +```julia +using Loraine +model = loraine("examples/data/theta1.dat-s", Dict("kit" => 1)) +``` + +```@docs +loraine +``` + ## License and Original Contributors Loraine is licensed under the [MIT License](https://github.com/kocvara/Loraine.jl/blob/main/LICENSE.md). diff --git a/docs/src/low-rank_data.md b/docs/src/low-rank_data.md index 3302c35..0a1916c 100644 --- a/docs/src/low-rank_data.md +++ b/docs/src/low-rank_data.md @@ -9,9 +9,4 @@ with data matrices ``B_i\in{\mathbb R}^{m\times k}`` and with ``k \ll n``. The complexity of ``H`` assembly is then reduced from ``nm^3`` to ``knm^2``. *In particular:* -If we know that ``A_i`` have rank one, the decomposition ``A_i = b_i b_i^\top`` is performed by Loraine automatically (`datarank = -1`). - -The model is represented internally via the following `struct`: -```@docs -Loraine.MyModel -``` +If we know that ``A_i`` have rank one, the decomposition ``A_i = b_i b_i^\top`` is performed by [LowRankOpt](https://github.com/blegat/LowRankOpt.jl/) automatically (`detect_rank_1_tol = 1e-6`). diff --git a/docs/src/overview.md b/docs/src/overview.md index ed49d05..7c372c7 100644 --- a/docs/src/overview.md +++ b/docs/src/overview.md @@ -69,4 +69,4 @@ Further assumptions - *At the moment, Loraine can only handle rank-one data.* - *This feature is only relevant for Loraine used with the **direct solver**.* -If you know (or strongly suspect) that *all* data matrices ``A_i`` have rank one, select the option `datarank = -1`. Loraine will factorize the matrices as ``A_i = b_i b_i^\top`` and use only the vectors ``b_i`` in the interior point algorithm. This will gravely reduce the complexity (and the elapsed time) of Loraine. \ No newline at end of file +If *all* data matrices ``A_i`` have rank one, the factorization ``A_i = b_i b_i^\top`` is detected by [LowRankOpt](https://github.com/blegat/LowRankOpt.jl/) and only the vectors ``b_i`` are used in the interior point algorithm. This gravely reduces the complexity (and the elapsed time) of Loraine. See [Low-rank data, more details](@ref) for details. \ No newline at end of file diff --git a/examples/benchmark_sdplib.jl b/examples/benchmark_sdplib.jl index 32a2fdb..8c3531f 100644 --- a/examples/benchmark_sdplib.jl +++ b/examples/benchmark_sdplib.jl @@ -21,10 +21,7 @@ # # Only options common to both `main` and `nlpmodel` are used, so the same # script produces comparable CSVs on either branch. The CSV is written with a -# plain `print` (no CSV.jl dependency). -# -# The active project must have `Chairmarks` (used on the worker for a robust -# minimum solve time) in addition to `JuMP` and `Loraine`. +# plain `print` (no CSV.jl dependency), and it needs only `JuMP` and `Loraine`. using Distributed import Printf @@ -63,15 +60,11 @@ end function start_worker() pid = addprocs(1; exeflags = `--project=$(Base.active_project())`)[1] ospid = remotecall_fetch(getpid, pid) - # Load in a separate eval from the function definition below: `@b` must be - # macro-expanded *after* `using Chairmarks` has taken effect. remotecall_wait(Core.eval, pid, Main, quote using JuMP import Loraine - using Chairmarks - end) - remotecall_wait(Core.eval, pid, Main, quote - function solve_problem(path, kit) + function solve_problem(path, kit, timeout) + t0 = time() model = read_from_file(path) set_optimizer(model, Loraine.Optimizer{Float64}) set_attribute(model, "kit", kit) @@ -80,28 +73,34 @@ function start_worker() set_attribute(model, "maxit", 100) set_attribute(model, "datasparsity", 8) optimize!(model) # warm up: absorb this problem's compilation - t = @elapsed optimize!(model) - # Millisecond solves are noise-dominated (GC/scheduler jitter), so - # take a robust minimum over repeated warm re-solves. Multi-second - # solves are measured once: they aren't noisy, and re-running them - # would risk blowing past the per-problem timeout. - if t < 0.5 - t = (@b optimize!(model) seconds = 1).time - end - return ( - t, - solve_time(model), # solver's own elapsed time (no harness) + sample() = ( + solve_time(model), # solver's own `SolveTimeSec` barrier_iterations(model), objective_value(model), string(termination_status(model)), ) + # Re-solve for more samples (one row per solve, so `merge` can take + # the minimum), but only while another solve fits the budget (85% of + # the timeout). This keeps the whole call under the per-problem + # timeout while letting a larger `timeout` buy more samples; a solve + # slower than ~half the timeout just yields a single sample. + wall = @elapsed optimize!(model) + samples = [(wall, sample()...)] + # The 32-sample cap only binds for fast problems (slow ones are + # limited by the budget, so a larger `timeout` buys them more rows). + budget = 0.85 * timeout + while length(samples) < 32 && (time() - t0) + wall < budget + w = @elapsed optimize!(model) + push!(samples, (w, sample()...)) + end + return samples end end) return pid, ospid end -launch(pid, path, kit) = - remotecall((p, k) -> Main.solve_problem(p, k), pid, path, kit) +launch(pid, path, kit, timeout) = + remotecall((p, k, t) -> Main.solve_problem(p, k, t), pid, path, kit, timeout) # Solve with a wall-clock cap. `isready` on a *remote* Future blocks while the # worker is busy (it has to query the worker), so we instead let an async task @@ -110,7 +109,7 @@ launch(pid, path, kit) = function solve_capped(pid, path, kit, timeout) ch = Channel{Any}(1) @async put!(ch, try - fetch(launch(pid, path, kit)) + fetch(launch(pid, path, kit, timeout)) catch err err end) @@ -121,16 +120,21 @@ function solve_capped(pid, path, kit, timeout) return (:timeout, nothing) end -function bench(; - out = get(ARGS, 1, "sdplib_results.csv"), - label = get(ARGS, 2, "loraine"), +function bench( + label, + only = get(ENV, "SDPLIB_ONLY", nothing); + out = label * ".csv", maxn = parse(Int, get(ENV, "SDPLIB_MAXN", "1000")), maxm = parse(Int, get(ENV, "SDPLIB_MAXM", "3000")), kit = parse(Int, get(ENV, "SDPLIB_KIT", "0")), timeout = parse(Float64, get(ENV, "SDPLIB_TIMEOUT", "60")), ) - only = haskey(ENV, "SDPLIB_ONLY") ? Set(split(ENV["SDPLIB_ONLY"], ",")) : - nothing + # `only`: `nothing` (all problems within the size caps), a single name or a + # comma-separated string (e.g. "truss1" or "truss1,qap8"), or any iterable + # of names. + only = + isnothing(only) ? nothing : + only isa AbstractString ? Set(split(only, ",")) : Set(string.(only)) ref = read_reference() problems = String[] @@ -149,71 +153,80 @@ function bench(; pid, ospid = start_worker() # Warm up compilation on the smallest problem so timings exclude it. warmup = joinpath(DATA, problems[1] * ".dat-s") - fetch(launch(pid, warmup, kit)) + fetch(launch(pid, warmup, kit, timeout)) - open(out, "w") do io - println( - io, - "label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap", - ) + # Append so re-running accumulates more rows (one solve = one row); the + # minimum over rows is taken later, in `merge_results.jl`. + write_header = !isfile(out) || filesize(out) == 0 + open(out, "a") do io + if write_header + println( + io, + "label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap", + ) + end ntot = length(problems) for (idx, name) in enumerate(problems) r = ref[name] - status, t, st, iters, obj = "ok", NaN, NaN, -1, NaN outcome, payload = solve_capped(pid, joinpath(DATA, name * ".dat-s"), kit, timeout) - if outcome === :ok - t, st, iters, obj, status = payload + # `samples`: one `(wall, solve_time, iters, obj, status)` per solve. + # Error/timeout collapse to a single synthetic sample. + samples = if outcome === :ok + payload elseif outcome === :error - status = "ERROR: " * sprint(showerror, payload)[1:min(end, 60)] + msg = "ERROR: " * sprint(showerror, payload)[1:min(end, 60)] + [(NaN, NaN, -1, NaN, msg)] else # Stuck: SIGKILL the worker's OS process, then respawn a fresh # one (and re-warm it) for the remaining problems. run(`kill -9 $ospid`) rmprocs(pid; waitfor = 0) - status, t = "TIMEOUT", timeout pid, ospid = start_worker() - fetch(launch(pid, warmup, kit)) + fetch(launch(pid, warmup, kit, timeout)) + [(timeout, NaN, -1, NaN, "TIMEOUT")] end - gap = isfinite(obj) && isfinite(r.opt) ? - abs(obj - r.opt) / max(1, abs(r.opt)) : NaN - println( - io, - join( - [ - label, - name, - r.m, - r.n, - "\"$status\"", - round(t, sigdigits = 5), - round(st, sigdigits = 5), - iters, - obj, - r.opt, - gap, - ], - ",", - ), - ) + for (t, st, iters, obj, status) in samples + gap = isfinite(obj) && isfinite(r.opt) ? + abs(obj - r.opt) / max(1, abs(r.opt)) : NaN + println( + io, + join( + [ + label, + name, + r.m, + r.n, + "\"$status\"", + round(t, sigdigits = 5), + round(st, sigdigits = 5), + iters, + obj, + r.opt, + gap, + ], + ",", + ), + ) + end + flush(io) + # console: minimum solve time over the samples, and the count + fin = filter(isfinite, [s[2] for s in samples]) Printf.@printf( - "[%2d/%2d] %-12s n=%-5d m=%-5d %8.3fs (solve %8.3fs, %3d it) obj=%-14.6g %s\n", + "[%2d/%2d] %-12s n=%-5d m=%-5d min solve %8.3fs (%2d runs, %3d it) obj=%-14.6g %s\n", idx, ntot, name, r.n, r.m, - t, - st, - iters, - obj, - status, + isempty(fin) ? NaN : minimum(fin), + length(samples), + samples[end][3], + samples[end][4], + samples[end][5], ) - flush(io) end end rmprocs(pid) println("\nWrote ", out) end - -bench() diff --git a/examples/k.jl b/examples/k.jl index ced0253..1a6e186 100644 --- a/examples/k.jl +++ b/examples/k.jl @@ -5,7 +5,7 @@ import Loraine using MultiFloats # model = Model(Loraine.Optimizer) -model = Model(Loraine.Optimizer{Float64x2}) +model = GenericModel{Float64x2}(Loraine.Optimizer{Float64x2}) # model = JuMP.GenericModel{Float64x2}(Loraine.Optimizer{Float64x2}) # @variable(model, x >= 0) @@ -30,6 +30,7 @@ using Test @test primal_status(model) == MOI.FEASIBLE_POINT @test dual_status(model) == MOI.FEASIBLE_POINT @test objective_value(model) ≈ 4 rtol = 1e-6 +@test dual_objective_value(model) ≈ 4 rtol = 1e-6 @test value(x) ≈ 2 rtol = 1e-6 diff --git a/examples/main-new.csv b/examples/main-new.csv new file mode 100644 index 0000000..7eae26a --- /dev/null +++ b/examples/main-new.csv @@ -0,0 +1,84 @@ +label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap +loraine,truss1,6,13,"OPTIMAL",0.00090013,0.00092697,11,-8.999996330792243,-8.999996,3.675471004374274e-8 +loraine,hinf1,13,14,"INFEASIBLE_OR_UNBOUNDED",0.0033232,0.0039878,22,2.0326857148843773,2.0326,4.217007004691707e-5 +loraine,control1,21,15,"OPTIMAL",0.0052845,0.012385,24,17.7846279197372,17.78463,1.169696979556645e-7 +loraine,hinf2,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0060702,0.0063739,32,10.967139218747471,10.967,1.26943327683681e-5 +loraine,hinf3,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0029929,0.0030968,32,56.95175575513897,56.9,0.0009095914787165205 +loraine,hinf4,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0027502,0.0058248,29,274.76472734760836,274.764,2.647172148996658e-6 +loraine,hinf5,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0050933,0.0054901,27,362.5881036949553,363.0,0.0011347005648614501 +loraine,hinf6,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0060061,0.006413,31,449.03348403411496,449.0,7.457468622486175e-5 +loraine,hinf7,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0026099,0.002625,28,399.0479923101253,391.0,0.02058310053740492 +loraine,hinf8,13,16,"INFEASIBLE_OR_UNBOUNDED",0.002223,0.004858,24,116.25152039266419,116.0,0.002168279247105088 +loraine,hinf9,13,16,"OPTIMAL",0.0059062,0.0062311,31,236.24925825179946,236.25,3.139674922918116e-6 +loraine,hinf10,21,18,"INFEASIBLE_OR_UNBOUNDED",0.0035923,0.015434,32,108.80304908085036,109.0,0.0018068891665104843 +loraine,truss4,12,19,"OPTIMAL",0.0023293,0.002423,11,-9.00999603278443,-9.009996,3.6386732213676886e-9 +loraine,hinf11,31,22,"INFEASIBLE_OR_UNBOUNDED",0.0048768,0.00506,33,65.9251455410471,65.9,0.0003815711843261809 +loraine,hinf12,43,24,"ITERATION_LIMIT",0.019325,0.05129,101,1.7829027667937514e-8,0.2,0.19999998217097234 +loraine,qap5,136,26,"INFEASIBLE_OR_UNBOUNDED",0.023469,0.037498,15,2.9298897989362075e12,-436.0,6.719930732505063e9 +loraine,control2,66,30,"OPTIMAL",0.014046,0.018963,25,8.300000707435444,8.3,8.523318597093726e-8 +loraine,hinf13,57,30,"INFEASIBLE_OR_UNBOUNDED",0.0080474,0.03286,25,44.96069510300714,46.0,0.022593584717236086 +loraine,infd1,10,30,"INFEASIBLE_OR_UNBOUNDED",0.012982,0.025117,31,-1.4282635200489937e58,NaN,NaN +loraine,infd2,10,30,"INFEASIBLE_OR_UNBOUNDED",0.011934,0.023902,24,-1.2621447653562253e57,NaN,NaN +loraine,infp1,10,30,"INFEASIBLE",0.011564,0.017925,28,4.812963886863448,NaN,NaN +loraine,infp2,10,30,"INFEASIBLE",0.01171,0.024276,28,7.333151867492274,NaN,NaN +loraine,truss3,27,31,"OPTIMAL",0.0019482,0.011991,11,-9.109994520233686,-9.109996,1.6243325626222376e-7 +loraine,hinf14,73,34,"INFEASIBLE_OR_UNBOUNDED",0.013298,0.046852,24,12.995944496458486,13.0,0.0003119618108856551 +loraine,hinf15,91,37,"INFEASIBLE_OR_UNBOUNDED",0.020772,0.049869,26,20.181933636309175,25.0,0.192722654547633 +loraine,qap6,229,37,"INFEASIBLE_OR_UNBOUNDED",0.083105,0.091672,19,8.353439702658837e11,-381.44,2.1899747552624884e9 +loraine,control3,136,45,"INFEASIBLE_OR_UNBOUNDED",0.096254,0.14399,33,13.633269594667516,13.63327,2.9731127163286178e-8 +loraine,qap7,358,50,"INFEASIBLE_OR_UNBOUNDED",0.26628,0.52909,21,10634.676596673788,-425.0,26.022768462761853 +loraine,theta1,104,50,"OPTIMAL",0.020223,0.025039,11,23.000001396192168,23.0,6.07040073087655e-8 +loraine,control4,231,60,"OPTIMAL",0.25513,0.25917,28,19.79423405217597,19.79423,2.047150089076525e-7 +loraine,qap8,529,65,"INFEASIBLE_OR_UNBOUNDED",0.83145,0.83144,17,759784.5285901767,-757.0,1004.6783733027434 +loraine,control5,351,75,"INFEASIBLE_OR_UNBOUNDED",0.78119,0.78118,33,16.883621847999066,16.8836,1.2940367614144296e-6 +loraine,qap9,748,82,"INFEASIBLE_OR_UNBOUNDED",1.3723,1.3723,15,1.2270087831796401e12,-1410.0,8.702189961628654e8 +loraine,control6,496,90,"INFEASIBLE_OR_UNBOUNDED",2.4649,2.4649,41,37.3044888649117,37.3044,2.3821563058488346e-6 +loraine,gpp100,101,100,"INFEASIBLE_OR_UNBOUNDED",0.2684,0.34771,33,-44.90609178139084,-44.9435,0.0008323387944676858 +loraine,mcp100,100,100,"OPTIMAL",0.058103,0.37716,11,226.15735380840331,226.1574,2.0424534718278344e-7 +loraine,theta2,498,100,"OPTIMAL",0.53836,0.53835,12,32.879173283408996,32.87917,9.986289172086203e-8 +loraine,qap10,1021,101,"INFEASIBLE_OR_UNBOUNDED",2.9325,2.9325,18,1.910503709610467e11,-10.93,1.7479448396338215e10 +loraine,control7,666,105,"INFEASIBLE_OR_UNBOUNDED",4.0631,4.0631,39,20.625080271733133,20.6251,9.565173922670511e-7 +loraine,control8,861,120,"INFEASIBLE_OR_UNBOUNDED",8.8442,8.8441,35,20.28638939602034,20.286,1.919530811093833e-5 +loraine,gpp124-1,125,124,"INFEASIBLE_OR_UNBOUNDED",0.61166,0.61165,27,157.57736031537164,-7.3431,22.459242052453547 +loraine,gpp124-2,125,124,"ITERATION_LIMIT",0.2829,0.28289,26,-46.861459741939775,-46.8623,1.7930363217815904e-5 +loraine,gpp124-3,125,124,"INFEASIBLE_OR_UNBOUNDED",0.95532,0.95531,56,702.2427319749269,-153.014,5.589401832348195 +loraine,gpp124-4,125,124,"INFEASIBLE_OR_UNBOUNDED",0.70174,0.70173,43,1146.8314894872751,-418.99,3.737133319380594 +loraine,mcp124-1,124,124,"OPTIMAL",0.12812,0.42557,12,141.9904779703885,141.9905,1.5514848880966922e-7 +loraine,mcp124-2,124,124,"OPTIMAL",0.12426,0.18019,12,269.8801716747248,269.8802,1.0495499557056892e-7 +loraine,mcp124-3,124,124,"OPTIMAL",0.095847,0.41616,11,467.7501178695867,467.7501,3.820327716329571e-8 +loraine,mcp124-4,124,124,"OPTIMAL",0.08728,0.10408,11,864.4118669402782,864.4119,3.824533393465325e-8 +loraine,truss2,58,133,"OPTIMAL",0.014691,0.015028,15,-123.38035304582462,-123.3804,3.8056429849863235e-7 +loraine,control9,1081,135,"INFEASIBLE_OR_UNBOUNDED",20.803,20.803,34,14.67544970825527,14.6754,3.3871823098638216e-6 +loraine,control10,1326,150,"INFEASIBLE_OR_UNBOUNDED",21.453,21.453,38,38.533107178490965,38.533,2.7814727886250298e-6 +loraine,theta3,1106,150,"OPTIMAL",3.2475,3.2474,13,42.16698261114412,42.16698,6.192390630542355e-8 +loraine,control11,1596,165,"TIMEOUT",60.0,NaN,-1,NaN,31.959,NaN +loraine,theta4,1949,200,"OPTIMAL",21.327,21.327,14,50.321223278679255,50.32122,6.515500337145644e-8 +loraine,gpp250-1,250,250,"INFEASIBLE_OR_UNBOUNDED",2.1505,2.1505,32,43452.66379459186,-15.445,2814.380627684808 +loraine,gpp250-2,250,250,"INFEASIBLE_OR_UNBOUNDED",4.9531,4.9531,65,16296.612093625643,-81.869,200.057177852736 +loraine,gpp250-3,250,250,"INFEASIBLE_OR_UNBOUNDED",3.6748,3.6748,49,3402.9750018583736,-303.5,12.212438226880968 +loraine,gpp250-4,250,250,"OPTIMAL",1.3876,1.3876,15,-747.3283064825728,-747.3,3.787833878337494e-5 +loraine,mcp250-1,250,250,"OPTIMAL",0.75193,0.75191,12,317.26436456393384,317.2643,2.0350204497398303e-7 +loraine,mcp250-2,250,250,"OPTIMAL",0.56879,0.56878,11,531.9300971672131,531.9301,5.325487108915899e-9 +loraine,mcp250-3,250,250,"OPTIMAL",0.88404,0.88403,11,981.1725844630184,981.1726,1.5835115605768708e-8 +loraine,mcp250-4,250,250,"OPTIMAL",0.55598,0.55596,11,1681.9601387969383,1681.96,8.252095070330018e-8 +loraine,truss7,86,301,"OPTIMAL",0.077179,0.12453,26,-900.0013877557734,-900.001,4.308392695467101e-7 +loraine,truss5,208,331,"OPTIMAL",0.15013,0.21639,16,-132.6356681616395,-132.6357,2.400436723547857e-7 +loraine,arch0,174,335,"OPTIMAL",1.6422,1.6422,22,0.5665173227587178,0.566517,3.227587177523361e-7 +loraine,arch2,174,335,"OPTIMAL",0.93031,0.9303,20,0.6715155696145978,0.671515,5.696145978228984e-7 +loraine,arch4,174,335,"OPTIMAL",0.93232,0.93231,20,0.9726276869234606,0.9726274,2.869234605462623e-7 +loraine,arch8,174,335,"OPTIMAL",1.7373,1.7373,20,7.056980244651291,7.05698,3.466798692040674e-8 +loraine,ss30,132,426,"OPTIMAL",4.2815,4.2815,20,20.239510991506226,20.2395,5.430720238186125e-7 +loraine,truss6,172,451,"OPTIMAL",0.17425,0.18036,24,-901.0013714667482,-901.001,4.1228228183983475e-7 +loraine,gpp500-1,501,500,"INFEASIBLE_OR_UNBOUNDED",15.21,15.21,28,33743.13241166647,-25.3,1334.7206486824691 +loraine,gpp500-2,501,500,"OPTIMAL",13.662,13.662,26,-156.06038651704662,-156.06,2.4767207908579586e-6 +loraine,gpp500-3,501,500,"INFEASIBLE_OR_UNBOUNDED",13.84,13.84,27,223447.44382766806,-513.02,436.5530853137657 +loraine,gpp500-4,501,500,"INFEASIBLE_OR_UNBOUNDED",28.859,28.859,53,35959.22125383991,-1567.02,23.94751901943811 +loraine,mcp500-1,500,500,"OPTIMAL",5.5066,5.5066,14,598.1485261253988,598.1485,4.367711160372384e-8 +loraine,mcp500-2,500,500,"OPTIMAL",4.6865,4.6865,13,1070.056771516621,1070.057,2.1352449358557128e-7 +loraine,mcp500-3,500,500,"OPTIMAL",3.8963,3.8962,12,1847.970027198672,1847.97,1.4718134973599718e-8 +loraine,mcp500-4,500,500,"OPTIMAL",3.8947,3.8947,12,3566.7380719067137,3566.738,2.0160357687094295e-8 +loraine,truss8,496,628,"OPTIMAL",1.995,1.995,17,-133.1145395362932,-133.1146,4.542229537724521e-7 +loraine,maxG11,800,800,"OPTIMAL",13.54,13.54,13,629.1647851961515,629.1648,2.3529365529788452e-8 +loraine,equalG11,801,801,"OPTIMAL",26.562,26.562,13,629.1553023826389,629.1553,3.7870440799191346e-9 +loraine,thetaG11,2401,801,"TIMEOUT",60.0,NaN,-1,NaN,400.0,NaN +loraine,maxG51,1000,1000,"TIMEOUT",60.0,NaN,-1,NaN,4003.809,NaN diff --git a/examples/main.csv b/examples/main.csv new file mode 100644 index 0000000..c279720 --- /dev/null +++ b/examples/main.csv @@ -0,0 +1,85 @@ +label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap +main,truss1,6,13,"OPTIMAL",0.0011069,0.0011351,11,-8.999996330821325,-8.999996,3.6757941435642764e-8 +main,hinf1,13,14,"INFEASIBLE_OR_UNBOUNDED",0.0021875,0.0022039,24,2.032661035984169,2.0326,3.0028527092918745e-5 +main,control1,21,15,"OPTIMAL",0.0027331,0.0057321,24,17.784627919888276,17.78463,1.1696120322754943e-7 +main,hinf2,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0034045,0.007051,34,10.969912585302371,10.967,0.00026557721367469444 +main,hinf3,13,16,"INFEASIBLE_OR_UNBOUNDED",0.002819,0.0028858,28,56.94799822323176,56.9,0.0008435540111029556 +main,hinf4,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0030094,0.0030501,30,274.7644186733341,274.764,1.5237561473906033e-6 +main,hinf5,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0029879,0.0062401,25,362.9200276729856,363.0,0.0002203094408109879 +main,hinf6,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0032146,0.0071559,32,449.0105275771517,449.0,2.3446719714298272e-5 +main,hinf7,13,16,"INFEASIBLE_OR_UNBOUNDED",0.003428,0.0072491,34,392.3147500118229,391.0,0.003362531999547118 +main,hinf8,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0027874,0.002811,28,116.35945385016537,116.0,0.0030987400876324647 +main,hinf9,13,16,"INFEASIBLE_OR_UNBOUNDED",0.0038122,0.0069551,33,236.24925825518542,236.25,3.1396605907974406e-6 +main,hinf10,21,18,"INFEASIBLE_OR_UNBOUNDED",0.0041051,0.004163,33,108.81748687817507,109.0,0.0016744323103204165 +main,truss4,12,19,"OPTIMAL",0.0014044,0.00143,11,-9.009996032799704,-9.009996,3.64036835154368e-9 +main,hinf11,31,22,"INFEASIBLE_OR_UNBOUNDED",0.0057331,0.011962,33,65.91063097330087,65.9,0.0001613197769478442 +main,hinf12,43,24,"ITERATION_LIMIT",0.026923,0.027493,101,1.1523553743093936e-8,0.2,0.19999998847644626 +main,qap5,136,26,"INFEASIBLE_OR_UNBOUNDED",0.018802,0.0408,15,2.882998222136427e12,-436.0,6.612381244432172e9 +main,control2,66,30,"OPTIMAL",0.018202,0.01825,25,8.300000707589625,8.3,8.525176195506167e-8 +main,hinf13,57,30,"INFEASIBLE_OR_UNBOUNDED",0.009539,0.019997,24,44.895806039351726,46.0,0.024004216535832047 +main,infd1,10,30,"INFEASIBLE_OR_UNBOUNDED",0.013749,0.040657,31,-1.4282862743255607e58,NaN,NaN +main,infd2,10,30,"INFEASIBLE_OR_UNBOUNDED",0.010434,0.012536,24,-1.2621765553110439e57,NaN,NaN +main,infp1,10,30,"INFEASIBLE",0.013992,0.029629,28,4.8129639192989275,NaN,NaN +main,infp2,10,30,"INFEASIBLE",0.013942,0.032727,28,7.333152055066192,NaN,NaN +main,truss3,27,31,"OPTIMAL",0.0023378,0.010965,11,-9.10999452023369,-9.109996,1.6243325587224404e-7 +main,hinf14,73,34,"INFEASIBLE_OR_UNBOUNDED",0.012939,0.015613,22,13.000733917395976,13.0,5.6455184305876246e-5 +main,hinf15,91,37,"INFEASIBLE_OR_UNBOUNDED",0.02622,0.026711,27,20.277343526835196,25.0,0.18890625892659216 +main,qap6,229,37,"INFEASIBLE_OR_UNBOUNDED",0.090694,0.19591,23,113.20258100880164,-381.44,1.2967769007151888 +main,control3,136,45,"OPTIMAL",0.069932,0.081227,26,13.63326931987644,13.63327,4.988704538596158e-8 +main,qap7,358,50,"INFEASIBLE_OR_UNBOUNDED",0.18615,0.20894,18,5.161724205902205e10,-425.0,1.2145233525652246e8 +main,theta1,104,50,"OPTIMAL",0.017776,0.019209,11,23.000001396192154,23.0,6.070400669090226e-8 +main,control4,231,60,"INFEASIBLE_OR_UNBOUNDED",0.64246,0.64246,35,19.79423663324725,19.79423,3.3511014335023137e-7 +main,qap8,529,65,"INFEASIBLE_OR_UNBOUNDED",0.50604,0.50603,20,1.5401452538157227e10,-757.0,2.034538083904521e7 +main,control5,351,75,"INFEASIBLE_OR_UNBOUNDED",1.5691,1.5691,36,16.88361105508401,16.8836,6.547823929206469e-7 +main,qap9,748,82,"INFEASIBLE_OR_UNBOUNDED",2.2952,2.2952,16,5.235696971166511e10,-1410.0,3.71326036323866e7 +main,control6,496,90,"INFEASIBLE_OR_UNBOUNDED",3.4434,3.4434,40,37.304468905472206,37.3044,1.8471138043905198e-6 +main,gpp100,101,100,"INFEASIBLE_OR_UNBOUNDED",0.58668,0.58667,64,9.863520660419676e8,-44.9435,2.1946490838173877e7 +main,mcp100,100,100,"OPTIMAL",0.082267,0.093306,11,226.1573538084033,226.1574,2.0424534730845568e-7 +main,theta2,498,100,"OPTIMAL",0.91687,0.91686,12,32.87917328340944,32.87917,9.986290533561945e-8 +main,qap10,1021,101,"INFEASIBLE_OR_UNBOUNDED",4.408,4.408,18,2860.665792764843,-10.93,262.72605606265716 +main,control7,666,105,"INFEASIBLE_OR_UNBOUNDED",9.2765,9.2765,39,20.625078056046494,20.6251,1.0639441023730356e-6 +main,control8,861,120,"INFEASIBLE_OR_UNBOUNDED",14.32,14.32,35,20.286389711828807,20.286,1.9210875914713205e-5 +main,gpp124-1,125,124,"INFEASIBLE_OR_UNBOUNDED",0.61995,0.61993,43,-7.343074254202879,-7.3431,3.5061210007885984e-6 +main,gpp124-2,125,124,"INFEASIBLE_OR_UNBOUNDED",0.58478,0.58477,28,902.8275714150369,-46.8623,20.265541200816795 +main,gpp124-3,125,124,"INFEASIBLE_OR_UNBOUNDED",0.50209,0.50208,35,5.037153760765768e6,-153.014,32920.56135233225 +main,gpp124-4,125,124,"INFEASIBLE_OR_UNBOUNDED",0.50188,0.50187,36,-261.0915309118896,-418.99,0.37685498242943843 +main,mcp124-1,124,124,"OPTIMAL",0.077836,0.45834,12,141.99047797038835,141.9905,1.551484898105006e-7 +main,mcp124-2,124,124,"OPTIMAL",0.073994,0.37824,12,269.8801716747248,269.8802,1.0495499557056892e-7 +main,mcp124-3,124,124,"OPTIMAL",0.066432,0.066425,11,467.75011786958663,467.7501,3.8203277041770524e-8 +main,mcp124-4,124,124,"OPTIMAL",0.067222,0.067216,11,864.4118669402785,864.4119,3.8245333540095385e-8 +main,truss2,58,133,"OPTIMAL",0.016052,0.038663,15,-123.38035304581706,-123.3804,3.805643597739622e-7 +main,control9,1081,135,"INFEASIBLE_OR_UNBOUNDED",14.264,14.264,34,14.675449702786123,14.6754,3.3868096353940882e-6 +main,control10,1326,150,"TIMEOUT",60.0,NaN,-1,NaN,38.533,NaN +main,theta3,1106,150,"OPTIMAL",3.7537,3.7537,13,42.16698261114428,42.16698,6.192391001257548e-8 +main,control11,1596,165,"TIMEOUT",60.0,NaN,-1,NaN,31.959,NaN +main,theta4,1949,200,"OPTIMAL",24.027,24.027,14,50.32122327867914,50.32122,6.515500111223383e-8 +main,gpp250-1,250,250,"INFEASIBLE_OR_UNBOUNDED",1.5461,1.5461,22,80800.63647906514,-15.445,5232.507703403377 +main,gpp250-2,250,250,"INFEASIBLE_OR_UNBOUNDED",2.3358,2.3358,23,1188.1731932118812,-81.869,15.51310255666835 +main,gpp250-3,250,250,"INFEASIBLE_OR_UNBOUNDED",2.0509,2.0509,20,-303.5393181714746,-303.5,0.0001295491646608781 +main,gpp250-4,250,250,"ERROR: On worker 5: +FieldError: type LinearAlgebra.Diagonal has no ",NaN,NaN,-1,NaN,-747.3,NaN +main,mcp250-1,250,250,"OPTIMAL",0.96802,0.96801,12,317.26436456393503,317.2643,2.0350204873649836e-7 +main,mcp250-2,250,250,"OPTIMAL",0.81512,0.8151,11,531.9300971672134,531.9301,5.325486681465609e-9 +main,mcp250-3,250,250,"OPTIMAL",0.82607,1.2036,11,981.1725844630183,981.1726,1.5835115721637044e-8 +main,mcp250-4,250,250,"OPTIMAL",1.1796,1.1796,11,1681.960138796938,1681.96,8.252095056811642e-8 +main,truss7,86,301,"OPTIMAL",0.13973,0.2434,27,-900.0013984360265,-900.001,4.427062042793808e-7 +main,truss5,208,331,"OPTIMAL",0.16072,0.17957,16,-132.6356681616233,-132.6357,2.400437944966704e-7 +main,arch0,174,335,"OPTIMAL",2.4941,2.4941,22,0.566517322757407,0.566517,3.2275740691201094e-7 +main,arch2,174,335,"OPTIMAL",1.9017,1.9017,20,0.6715155696136811,0.671515,5.696136811117469e-7 +main,arch4,174,335,"OPTIMAL",2.2673,2.2673,20,0.9726276869024194,0.9726274,2.86902419377455e-7 +main,arch8,174,335,"OPTIMAL",1.908,1.908,20,7.056980185757865,7.05698,2.632257213282413e-8 +main,ss30,132,426,"OPTIMAL",8.6797,8.6797,20,20.2395109623375,20.2395,5.41630845710221e-7 +main,truss6,172,451,"OPTIMAL",0.46978,0.82364,24,-901.0013716092109,-901.001,4.1244039784819827e-7 +main,gpp500-1,501,500,"INFEASIBLE_OR_UNBOUNDED",14.222,14.222,25,9.739557855685739e6,-25.3,384963.761094298 +main,gpp500-2,501,500,"INFEASIBLE_OR_UNBOUNDED",12.746,12.746,22,122386.5341245809,-156.06,785.2274389630968 +main,gpp500-3,501,500,"INFEASIBLE_OR_UNBOUNDED",13.25,13.25,23,3.419370251988749e8,-513.02,666518.9236655001 +main,gpp500-4,501,500,"OPTIMAL",6.5926,6.5926,12,-1567.0187832613378,-1567.02,7.764665812506087e-7 +main,mcp500-1,500,500,"OPTIMAL",7.6573,7.6573,14,598.1485261253997,598.1485,4.36771131242404e-8 +main,mcp500-2,500,500,"OPTIMAL",4.0383,4.0383,13,1070.0567715166208,1070.057,2.1352449379805873e-7 +main,mcp500-3,500,500,"OPTIMAL",5.426,5.426,12,1847.9700271986715,1847.97,1.4718134727520317e-8 +main,mcp500-4,500,500,"OPTIMAL",5.7427,5.7427,12,3566.7380719067137,3566.738,2.0160357687094295e-8 +main,truss8,496,628,"OPTIMAL",3.3613,3.3612,17,-133.11453953627813,-133.1146,4.542230669343892e-7 +main,maxG11,800,800,"OPTIMAL",24.032,24.032,13,629.1647851961513,629.1648,2.35293657104833e-8 +main,equalG11,801,801,"OPTIMAL",21.86,21.86,13,629.1553023832648,629.1553,3.788039000773326e-9 +main,thetaG11,2401,801,"TIMEOUT",60.0,NaN,-1,NaN,400.0,NaN +main,maxG51,1000,1000,"TIMEOUT",60.0,NaN,-1,NaN,4003.809,NaN diff --git a/examples/main_cg.csv b/examples/main_cg.csv new file mode 100644 index 0000000..d711bfd --- /dev/null +++ b/examples/main_cg.csv @@ -0,0 +1,1464 @@ +label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap 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+main_cg,hinf8,13,16,"ITERATION_LIMIT",2.0623,2.0623,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",2.0815,2.0815,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",2.0609,2.0608,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",1.8502,1.8502,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",1.0836,1.0836,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",1.7904,1.7904,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",2.0845,2.0845,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",2.0999,2.0999,101,125.08994939218951,116.0,0.07836163269128887 +main_cg,hinf8,13,16,"ITERATION_LIMIT",1.8961,1.8961,101,125.08994939218951,116.0,0.07836163269128887 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+main_cg,hinf12,43,24,"ITERATION_LIMIT",0.2882,0.28819,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.30594,0.30593,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.21376,0.21376,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.21836,0.21835,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.46278,0.46277,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.44328,0.44327,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.43106,0.43104,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.42954,0.42952,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.43913,0.43912,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.42288,0.42287,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.42608,0.42606,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.4422,0.44219,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,hinf12,43,24,"ITERATION_LIMIT",0.42178,0.42177,101,0.2045733787741423,0.2,0.004573378774142295 +main_cg,qap5,136,26,"OPTIMAL",0.068389,0.06838,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.077837,0.077822,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.081315,0.081306,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.070678,0.07067,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.074658,0.074647,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.083885,0.083877,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.082946,0.082933,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.071852,0.071842,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.084519,0.084501,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.089838,0.089824,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.073669,0.073652,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.08276,0.082746,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.083615,0.083604,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.079015,0.079007,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.096793,0.096781,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.069221,0.069208,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.087515,0.087505,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.073331,0.07332,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.082974,0.08296,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.08421,0.084203,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.080447,0.080439,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.081283,0.081272,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.10022,0.10021,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.074372,0.074359,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.082499,0.082482,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.079512,0.079499,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.081549,0.081536,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.083761,0.083752,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.081667,0.081654,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.081068,0.08106,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.088381,0.088366,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,qap5,136,26,"OPTIMAL",0.073111,0.073102,10,-435.99999852380097,-436.0,3.3857775950876977e-9 +main_cg,control2,66,30,"OPTIMAL",0.76434,0.76432,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.87274,0.87272,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.70168,0.70166,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.83934,0.83932,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.856,0.85598,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.7239,0.72388,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.8908,0.89079,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84147,0.84145,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84281,0.8428,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.8571,0.85709,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.82835,0.82834,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.82109,0.82107,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.83965,0.83963,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84384,0.84382,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84373,0.84371,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84106,0.84105,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.85471,0.85469,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.82673,0.82671,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.8419,0.84186,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.82395,0.82393,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.84081,0.8408,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.55182,0.55181,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.6109,0.61089,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.52494,0.52492,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.48561,0.48559,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.60014,0.60012,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.88963,0.88961,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.8768,0.87678,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.86758,0.86756,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.85471,0.85469,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.86219,0.86218,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,control2,66,30,"OPTIMAL",0.85044,0.85043,25,8.300000708280322,8.3,8.533497849447736e-8 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.326,19.326,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.169,19.169,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.347,19.347,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.221,19.221,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.214,19.214,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.129,19.129,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.099,19.099,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.001,19.001,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.598,18.598,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",12.743,12.743,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",13.546,13.546,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",17.076,17.076,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",14.359,14.359,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.548,18.548,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.677,18.677,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",19.217,19.217,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.171,18.171,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",17.067,17.067,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.463,18.463,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",17.562,17.562,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",17.955,17.955,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,hinf13,57,30,"ITERATION_LIMIT",18.791,18.791,101,44.51214735094178,46.0,0.032344622805613454 +main_cg,infd1,10,30,"ERROR: On worker 6: +PosDefException: matrix is not positive definit",NaN,NaN,-1,NaN,NaN,NaN +main_cg,infd2,10,30,"ERROR: On worker 6: +PosDefException: matrix is not positive definit",NaN,NaN,-1,NaN,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.10259,0.10258,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.10639,0.10638,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.093432,0.093421,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.067038,0.067027,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.062192,0.062181,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.066677,0.066659,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.06468,0.064667,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.063974,0.063964,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.064351,0.064342,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.063316,0.063305,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.062478,0.062465,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.064148,0.064139,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.066032,0.066023,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.11306,0.11304,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.39504,0.39503,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.09065,0.090637,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.092767,0.092749,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.1,0.099991,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.10321,0.10319,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.10114,0.10113,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.094683,0.094672,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.088516,0.088504,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.099787,0.09977,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.096844,0.096833,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.083878,0.083866,27,6.061908879802071,NaN,NaN +main_cg,infp1,10,30,"INFEASIBLE",0.063215,0.063198,27,6.061908879802071,NaN,NaN 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+main_cg,mcp100,100,100,"OPTIMAL",0.62018,0.62016,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.55006,0.55005,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.35208,0.35205,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.32533,0.32532,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.32923,0.32922,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.31599,0.31597,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,mcp100,100,100,"OPTIMAL",0.31997,0.31995,11,226.15735380844936,226.1574,2.042451435937376e-7 +main_cg,theta2,498,100,"OPTIMAL",6.7072,6.7072,12,32.87917328432811,32.87917,9.98908460594422e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0162,7.0162,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",6.9985,6.9985,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0814,7.0814,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0428,7.0428,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.065,7.065,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1744,7.1744,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.023,7.023,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1501,7.1501,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",6.9112,6.9112,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0873,7.0873,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.5216,7.5216,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",6.886,6.886,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1343,7.1343,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1145,7.1145,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1616,7.1616,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",6.8,6.8,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1658,7.1658,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1715,7.1715,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0368,7.0368,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0554,7.0554,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0342,7.0342,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0674,7.0674,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1576,7.1576,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1046,7.1046,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1129,7.1128,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",6.9254,6.9254,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0552,7.0552,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.0241,7.0241,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.4127,7.4127,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.2588,7.2588,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,theta2,498,100,"OPTIMAL",7.1415,7.1415,12,32.879173283908386,32.87917,9.987808038745472e-8 +main_cg,qap10,1021,101,"TIMEOUT",500.0,NaN,-1,NaN,-10.93,NaN +main_cg,control7,666,105,"TIMEOUT",500.0,NaN,-1,NaN,20.6251,NaN +main_cg,control8,861,120,"TIMEOUT",500.0,NaN,-1,NaN,20.286,NaN +main_cg,gpp124-1,125,124,"OPTIMAL",1.9437,1.9436,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.921,1.921,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.9122,1.9122,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8908,1.8908,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",2.2125,2.2125,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.9313,1.9313,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8273,1.8273,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8298,1.8298,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8345,1.8345,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8478,1.8478,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.835,1.835,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8367,1.8367,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8323,1.8323,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",2.1309,2.1309,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8349,1.8349,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8295,1.8295,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8448,1.8447,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8479,1.8479,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8289,1.8289,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8327,1.8327,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8454,1.8454,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8461,1.8461,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",2.1627,2.1627,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8659,1.8659,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.837,1.837,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8467,1.8467,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.5821,1.5821,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8344,1.8344,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8282,1.8281,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.8317,1.8316,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",2.1859,2.1859,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-1,125,124,"OPTIMAL",1.9066,1.9066,14,-7.343072950379991,-7.3431,3.683678556572532e-6 +main_cg,gpp124-2,125,124,"OPTIMAL",1.7611,1.7611,14,-46.86228673984852,-46.8623,2.829598947640623e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9519,1.9519,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9668,1.9667,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9698,1.9698,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9473,1.9473,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9806,1.9806,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",2.2998,2.2998,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.957,1.957,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9022,1.9022,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8781,1.8781,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8888,1.8888,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.5205,1.5205,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8599,1.8599,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9056,1.9056,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8893,1.8893,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",2.2422,2.2422,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8748,1.8748,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9023,1.9023,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.6827,1.6827,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8891,1.8891,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.888,1.888,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8932,1.8932,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8881,1.8881,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.7725,1.7725,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",2.2306,2.2306,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8806,1.8806,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8928,1.8928,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8871,1.887,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8891,1.8891,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9044,1.9044,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.8902,1.8901,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-2,125,124,"OPTIMAL",1.9195,1.9195,14,-46.86228673121031,-46.8623,2.831442265221532e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6757,1.6756,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6914,1.6914,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6632,1.6632,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6669,1.6669,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6838,1.6838,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.667,1.667,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.681,1.681,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.1102,1.1102,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.0765,1.0765,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.2931,1.2931,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6775,1.6775,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6818,1.6818,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6492,1.6492,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6805,1.6805,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.6877,1.6877,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.683,1.683,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.015,1.015,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.055,1.055,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.0552,1.0551,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.0646,1.0646,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7655,1.7655,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.8049,1.8049,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.8328,1.8328,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7275,1.7275,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7422,1.7422,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7043,1.7043,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7349,1.7349,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7307,1.7307,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7608,1.7608,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7073,1.7073,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.7488,1.7488,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-3,125,124,"OPTIMAL",1.8217,1.8217,11,-153.01411737054968,-153.014,7.670575873709498e-7 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3753,3.3752,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3462,3.3462,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3746,3.3746,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.365,3.365,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4061,3.4061,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3873,3.3872,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.6612,3.6612,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4603,3.4603,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4259,3.4258,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3928,3.3928,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4161,3.4161,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4107,3.4107,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3851,3.3851,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3669,3.3669,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3448,3.3448,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.7633,3.7633,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4523,3.4523,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3522,3.3522,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3872,3.3872,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4072,3.4072,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.39,3.39,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.4068,3.4068,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3747,3.3747,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3931,3.3931,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.7555,3.7555,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.46,3.4599,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.3726,3.3726,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",3.281,3.281,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,gpp124-4,125,124,"OPTIMAL",4.9333,42456.0,13,-418.98750019619973,-418.99,5.966261247944743e-6 +main_cg,mcp124-1,124,124,"OPTIMAL",0.61449,0.61449,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.66854,0.66853,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.66161,0.6616,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",1.1719,1.1719,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.84092,0.84091,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.75046,0.75045,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.70248,0.70247,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.63781,0.6378,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.62763,0.62761,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.621,0.62099,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.61368,0.61367,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.60126,0.60125,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.63907,0.63906,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.59901,0.599,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.57739,0.57738,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.88306,0.88304,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.66157,0.66156,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.5845,0.58449,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.5914,0.59139,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.6036,0.60359,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.61878,0.61877,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.65483,0.65482,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.87995,0.87994,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.97389,0.97387,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.60921,0.60919,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.61373,0.61372,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.58119,0.58117,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",1.3551,1.3551,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.72535,0.72534,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.67581,0.6758,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.66063,0.66062,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-1,124,124,"OPTIMAL",0.68505,0.68504,12,141.99047797039518,141.9905,1.5514844177059467e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.76854,0.76852,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.74107,0.74106,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.75156,0.75155,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.74508,0.74507,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.7471,0.74709,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.69393,0.69392,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.9785,0.97849,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.73881,0.7388,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.70907,0.70906,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.68045,0.68044,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.74301,0.74301,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.69165,0.69164,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.68182,0.68181,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.65961,0.6596,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.69571,0.6957,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.6715,0.67149,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.69685,0.69684,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.71454,0.71453,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",1.4925,1.4925,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.94447,0.94446,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",1.0155,1.0155,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.97305,0.97304,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.69877,0.69876,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.74159,0.74157,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.71715,0.71714,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.68906,0.68905,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.70296,0.70295,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.67115,0.67114,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.68847,0.68846,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.6674,0.66739,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",1.1156,1.1156,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-2,124,124,"OPTIMAL",0.78042,0.78041,12,269.8801716747182,269.8802,1.0495502000302668e-7 +main_cg,mcp124-3,124,124,"OPTIMAL",0.49549,0.49549,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.55198,0.55197,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.50745,0.50744,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.55288,0.55286,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.54337,0.54335,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.55939,0.55937,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.62837,0.62836,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.89021,0.8902,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.56977,0.56976,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.81084,0.81083,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.63568,0.63567,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.57304,0.57302,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.60562,0.60561,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.55881,0.5588,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.58284,0.58283,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.515,0.51499,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.54599,0.54598,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.54447,0.54446,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.74647,0.74646,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.58359,0.58358,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.52434,0.52433,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",1.0241,1.0241,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.62444,0.62443,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.63781,0.6378,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.60518,0.60516,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.58064,0.58062,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.59718,0.59717,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.61189,0.61187,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.66072,0.6607,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.62815,0.62814,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.6512,0.65119,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-3,124,124,"OPTIMAL",0.62345,0.62343,11,467.75011786970555,467.7501,3.820353127246391e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.62265,0.62263,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",1.2012,1.2012,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.64997,0.64996,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.90862,0.90861,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.6996,0.69959,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.55987,0.55986,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.51375,0.51374,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.44996,0.44995,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47154,0.47153,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.44423,0.44422,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.46396,0.46395,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.46618,0.46617,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47682,0.47681,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.96408,0.96407,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.50904,0.50903,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.48286,0.48285,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.53592,0.5359,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.48466,0.48465,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47372,0.4737,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47551,0.47549,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47127,0.47126,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47468,0.47467,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.51557,0.51556,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.83755,0.83753,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.46581,0.4658,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.48055,0.48054,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.75699,0.75697,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.53833,0.53832,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.46692,0.46691,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.47234,0.47233,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.45486,0.45485,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,mcp124-4,124,124,"OPTIMAL",0.50002,0.50001,11,864.4118669402272,864.4119,3.8245392855294326e-8 +main_cg,truss2,58,133,"ERROR: On worker 14: +ArgumentError: reducing over an empty collecti",NaN,NaN,-1,NaN,-123.3804,NaN +main_cg,control9,1081,135,"TIMEOUT",500.0,NaN,-1,NaN,14.6754,NaN +main_cg,control10,1326,150,"TIMEOUT",500.0,NaN,-1,NaN,38.533,NaN +main_cg,theta3,1106,150,"OPTIMAL",39.63,39.63,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.068,40.068,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.592,40.592,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.68,40.68,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.679,40.679,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",38.98,38.98,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",41.034,41.034,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.715,40.715,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,theta3,1106,150,"OPTIMAL",40.632,40.632,13,42.16698261159347,42.16698,6.193456268219264e-8 +main_cg,control11,1596,165,"TIMEOUT",500.0,NaN,-1,NaN,31.959,NaN +main_cg,theta4,1949,200,"OPTIMAL",210.18,210.18,19,50.32122195205398,50.32122,3.879186524335932e-8 +main_cg,gpp250-1,250,250,"OPTIMAL",11.531,11.531,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",16.804,16.804,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",18.751,18.751,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",20.13,20.13,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",14.173,14.173,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.717,13.717,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",12.911,12.911,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.482,13.482,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.957,13.957,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",11.584,11.584,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",11.023,11.023,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",10.925,10.925,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",10.836,10.836,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.355,13.355,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",21.099,21.099,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",16.685,16.685,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",24.689,24.689,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.891,13.891,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",10.942,10.942,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",11.406,11.406,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",11.392,11.392,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",19.109,19.109,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",14.051,14.051,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",10.726,10.726,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",16.606,16.606,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",16.313,16.313,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",13.577,13.577,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-1,250,250,"OPTIMAL",20.97,20.97,16,-15.444916404395796,-15.445,5.4124703272407936e-6 +main_cg,gpp250-2,250,250,"OPTIMAL",9.1977,9.1977,12,-81.86895469737382,-81.869,5.533550693991058e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",11.658,11.658,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",11.901,11.901,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.1227,7.1227,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",8.2304,8.2304,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",16.819,16.819,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",8.9138,8.9138,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.1381,7.1381,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",10.922,10.922,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",11.635,11.635,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",8.7043,8.7043,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.6739,7.6739,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",11.493,11.493,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",12.507,12.507,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.3187,7.3187,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.8832,6.8831,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.4945,6.4945,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",9.7554,9.7554,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",12.492,12.492,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",8.186,8.186,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.7256,6.7256,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.7657,6.7657,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.6534,6.6534,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.4063,7.4063,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.8947,6.8947,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.7269,6.7269,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.6322,6.6322,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.405,6.405,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",7.1161,7.1161,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.5943,6.5943,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.6235,6.6235,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-2,250,250,"OPTIMAL",6.5056,6.5056,12,-81.8689546997229,-81.869,5.533263762099116e-7 +main_cg,gpp250-3,250,250,"OPTIMAL",8.7054,8.7054,12,-303.5393146758548,-303.5,0.0001295376469681236 +main_cg,gpp250-3,250,250,"OPTIMAL",8.4087,8.4087,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5237,8.5237,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.6108,8.6108,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.6134,8.6134,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.6117,8.6116,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.3394,8.3394,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.3635,8.3635,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.4994,8.4994,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5715,8.5714,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5503,8.5502,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.513,8.513,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.3085,8.3085,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.586,8.5859,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5575,8.5574,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.907,8.907,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.6402,8.6402,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5215,8.5215,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.296,8.2959,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.6178,8.6178,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.45,8.45,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.4963,8.4963,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5357,8.5357,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.3057,8.3056,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5607,8.5607,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5802,8.5802,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.3835,8.3835,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",9.451,9.451,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.2779,8.2779,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5649,8.5649,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",8.5191,8.519,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-3,250,250,"OPTIMAL",9.3112,9.3112,12,-303.5393146764084,-303.5,0.0001295376487921699 +main_cg,gpp250-4,250,250,"OPTIMAL",7.422,7.422,12,-747.3282924830224,-747.3,3.7859605275636135e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4186,7.4186,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4339,7.4339,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.0808,7.0808,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4085,7.4085,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",8.3407,8.3407,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4569,7.4569,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4447,7.4447,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.675,7.675,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.1813,7.1813,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.2269,7.2269,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.6302,7.6302,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.3848,7.3848,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.1916,7.1916,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4902,7.4902,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.6041,7.6041,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.5251,7.525,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4552,7.4552,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.7803,7.7803,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.392,7.392,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4943,7.4942,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4355,7.4354,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.2739,7.2739,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.2192,7.2192,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.5174,7.5174,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.6885,7.6885,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",8.4264,8.4264,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.3928,7.3928,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.3591,7.3591,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4473,7.4473,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.1427,7.1427,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,gpp250-4,250,250,"OPTIMAL",7.4199,7.4199,12,-747.3282924900756,-747.3,3.7859614713788706e-5 +main_cg,mcp250-1,250,250,"OPTIMAL",4.6874,4.6874,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4667,4.4667,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",5.0403,5.0403,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7459,4.7459,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.5098,4.5098,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7363,4.7363,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7359,4.7359,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4715,4.4715,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.6867,4.6867,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4097,4.4096,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.6653,4.6653,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.5758,4.5758,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4837,4.4836,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4066,4.4066,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",5.9665,5.9665,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7048,4.7048,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7919,4.7919,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.6909,4.6909,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",5.5115,5.5115,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4697,4.4697,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7606,4.7606,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",5.4445,5.4445,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4956,4.4956,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7228,4.7228,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7567,4.7567,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.4761,4.4761,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",5.0409,5.0409,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7013,4.7013,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.7363,4.7362,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.6777,4.6777,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.5122,4.5121,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-1,250,250,"OPTIMAL",4.2735,4.2735,12,317.2643645644558,317.2643,2.0350369008902428e-7 +main_cg,mcp250-2,250,250,"OPTIMAL",4.9061,4.9061,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9042,3.9042,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9847,3.9847,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.0142,4.0142,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.7011,3.7011,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9639,3.9639,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.3488,4.3488,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.8983,3.8983,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1097,4.1097,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.914,3.914,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1872,4.1872,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1365,4.1364,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9836,3.9835,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.2001,4.2001,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1645,4.1645,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9152,3.9152,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.242,4.2419,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.826,4.826,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9402,3.9402,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",5.1903,5.1903,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9537,3.9537,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.2563,4.2563,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.9735,3.9735,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1695,4.1694,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.1443,4.1442,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.8507,3.8507,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.0001,4.0001,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.7058,3.7058,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.0035,4.0034,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",3.7317,3.7317,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.0717,4.0717,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-2,250,250,"OPTIMAL",4.0224,4.0223,11,531.9300971667509,531.9301,5.326356115355234e-9 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9192,4.9192,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9743,4.9743,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9169,4.9169,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9629,4.9629,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.012,5.012,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9088,4.9087,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1852,5.1852,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1035,5.1035,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.8966,4.8966,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1938,5.1938,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1311,5.1311,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9107,4.9107,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.2169,5.2168,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.8726,4.8725,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1912,5.1912,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.165,5.165,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.8948,4.8948,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1134,5.1134,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1547,5.1547,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.705,5.705,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1454,5.1454,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.0814,5.0813,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.2992,5.2991,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.1294,5.1294,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",5.0837,5.0837,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.8532,4.8532,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9484,4.9484,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9631,4.9631,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.6858,4.6858,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9319,4.9319,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.9675,4.9675,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-3,250,250,"OPTIMAL",4.6623,4.6623,11,981.1725844628982,981.1726,1.5835238194469522e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.8886,4.8886,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7143,4.7143,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9554,4.9554,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.7017,5.7017,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.6559,4.6559,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9301,4.93,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0267,5.0267,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0361,5.0361,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9825,4.9825,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7418,4.7418,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0045,5.0045,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9744,4.9744,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.5437,4.5437,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7729,4.7729,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.801,4.801,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.5155,4.5155,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9404,4.9404,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.8608,4.8608,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9884,4.9884,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0087,5.0087,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7264,4.7263,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.4048,5.4048,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0048,5.0048,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.6949,4.6949,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0426,5.0426,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.9942,4.9941,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7985,4.7984,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.2678,5.2678,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.2525,5.2525,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.7383,4.7383,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",5.0015,5.0015,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,mcp250-4,250,250,"OPTIMAL",4.6873,4.6873,11,1681.960138796952,1681.96,8.252095881432573e-8 +main_cg,truss7,86,301,"OPTIMAL",0.1322,0.13219,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.090452,0.090439,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.085254,0.085243,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.071819,0.071811,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.081295,0.081284,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.077748,0.077736,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.080949,0.080936,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.080202,0.08019,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.073978,0.073969,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.082708,0.082693,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.075147,0.075133,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.093081,0.093068,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.074641,0.074632,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.078104,0.078092,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.072516,0.072507,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.079636,0.079624,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.072134,0.072125,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.096384,0.096375,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.073146,0.073137,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.07843,0.078418,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.075576,0.075562,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.13473,0.13472,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.30368,0.30367,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.067181,0.067172,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.067235,0.067223,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.064719,0.064708,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.066531,0.066522,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.1132,0.11319,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.071485,0.071474,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.098372,0.098354,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.067182,0.067172,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss7,86,301,"OPTIMAL",0.097582,0.097573,26,-900.0013877557734,-900.001,4.308392695467101e-7 +main_cg,truss5,208,331,"ERROR: On worker 17: +ArgumentError: reducing over an empty collecti",NaN,NaN,-1,NaN,-132.6357,NaN +main_cg,arch0,174,335,"OPTIMAL",1.4442,1.4441,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9575,1.9575,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6033,1.6032,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5838,1.5838,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9856,1.9856,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6069,1.6069,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5893,1.5893,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9894,1.9893,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6157,1.6157,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.4964,1.4964,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.7792,1.7792,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.4259,1.4259,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.4611,1.4611,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",2.0371,2.0371,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5777,1.5777,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.626,1.626,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9772,1.9772,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.598,1.598,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6225,1.6225,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9853,1.9852,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5808,1.5808,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.4229,1.4229,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9759,1.9759,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5786,1.5786,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6035,1.6035,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.93,1.93,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5621,1.5621,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.6374,1.6374,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9896,1.9896,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5699,1.5699,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.5967,1.5967,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch0,174,335,"OPTIMAL",1.9718,1.9718,22,0.566517322753308,0.566517,3.22753307968604e-7 +main_cg,arch2,174,335,"OPTIMAL",1.3945,1.3945,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.8655,1.8655,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5125,1.5124,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5037,1.5037,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.8256,1.8256,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.6919,1.6919,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.4832,1.4831,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.7589,1.7588,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5839,1.5839,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5137,1.5136,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.6153,1.6153,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.8113,1.8113,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.4791,1.4791,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5328,1.5328,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.8586,1.8586,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.4873,1.4873,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.4809,1.4809,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.7672,1.7671,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.534,1.534,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5012,1.5012,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.794,1.794,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5523,1.5523,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5047,1.5047,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5168,1.5168,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.8664,1.8664,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.5132,1.5132,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.7366,1.7366,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.6729,1.6729,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.3547,1.3547,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.3644,1.3644,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.6838,1.6838,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch2,174,335,"OPTIMAL",1.368,1.368,20,0.6715155696160573,0.671515,5.696160573220865e-7 +main_cg,arch4,174,335,"OPTIMAL",1.4225,1.4225,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1297,1.1297,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1322,1.1322,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1563,1.1563,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.4241,1.4241,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1327,1.1327,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1488,1.1488,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.4957,1.4957,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.3323,1.3323,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1614,1.1614,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1661,1.1661,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.6174,1.6174,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.277,1.277,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.27,1.27,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.6323,1.6323,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.3049,1.3049,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2798,1.2798,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.5701,1.5701,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.364,1.364,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2827,1.2827,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2578,1.2577,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.5912,1.5912,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2702,1.2702,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2638,1.2638,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.6881,1.688,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2924,1.2924,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2657,1.2657,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.6089,1.6089,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.3105,1.3104,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.2982,1.2982,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.5337,1.5337,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch4,174,335,"OPTIMAL",1.1511,1.1511,20,0.972627686928442,0.9726274,2.8692844200595147e-7 +main_cg,arch8,174,335,"OPTIMAL",0.87976,0.87975,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.395,1.395,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.0151,1.0151,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.045,1.045,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.3269,1.3269,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.0745,1.0745,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.0152,1.0152,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.1028,1.1028,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.2602,1.2602,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.025,1.025,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.0595,1.0595,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.3833,1.3833,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.93971,0.9397,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.91168,0.91167,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.1613,1.1613,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.96001,0.95999,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.89391,0.8939,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.89457,0.89457,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.2143,1.2143,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.85984,0.85983,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.89692,0.8969,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.284,1.284,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.97001,0.97001,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.9083,0.90829,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.92437,0.92437,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.255,1.255,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.88512,0.88511,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.87606,0.87605,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.3093,1.3093,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",1.0501,1.0501,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.88807,0.88805,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,arch8,174,335,"OPTIMAL",0.91859,0.91858,20,7.056980183274226,7.05698,2.5970631349063707e-8 +main_cg,ss30,132,426,"OPTIMAL",3.4132,3.4132,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.7027,3.7027,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.7344,3.7344,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4192,3.4192,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3996,3.3995,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.6812,3.6812,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3962,3.3962,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.7149,3.7148,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.5155,3.5155,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3187,3.3187,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4704,3.4704,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.6612,3.6612,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4054,3.4054,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4047,3.4047,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.7117,3.7117,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3969,3.3969,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4321,3.4321,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.71,3.71,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4821,3.4821,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4031,3.4031,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.8143,3.8143,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3732,3.3731,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4573,3.4572,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.6662,3.6662,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4075,3.4075,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.4804,3.4804,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.3204,3.3204,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.446,3.446,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.739,3.739,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.2414,3.2414,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.1445,3.1445,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,ss30,132,426,"OPTIMAL",3.7182,3.7182,20,20.239511001519,20.2395,5.43566738254892e-7 +main_cg,truss6,172,451,"ERROR: On worker 17: +ArgumentError: reducing over an empty collecti",NaN,NaN,-1,NaN,-901.001,NaN +main_cg,gpp500-1,501,500,"TIMEOUT",500.0,NaN,-1,NaN,-25.3,NaN +main_cg,gpp500-2,501,500,"OPTIMAL",92.542,92.542,14,-156.0603850803545,-156.06,2.467514766787822e-6 +main_cg,gpp500-2,501,500,"OPTIMAL",91.703,91.703,14,-156.0603850803545,-156.06,2.467514766787822e-6 +main_cg,gpp500-2,501,500,"OPTIMAL",91.601,91.601,14,-156.0603850803545,-156.06,2.467514766787822e-6 +main_cg,gpp500-3,501,500,"OPTIMAL",117.02,117.02,13,-513.017600562742,-513.02,4.677083267638016e-6 +main_cg,gpp500-3,501,500,"OPTIMAL",115.08,115.08,13,-513.017600758001,-513.02,4.6767026607166944e-6 +main_cg,gpp500-4,501,500,"OPTIMAL",96.027,96.027,12,-1567.0187841588393,-1567.02,7.758938371742635e-7 +main_cg,gpp500-4,501,500,"OPTIMAL",93.669,93.669,12,-1567.018784158593,-1567.02,7.758939943169232e-7 +main_cg,gpp500-4,501,500,"OPTIMAL",94.561,94.561,12,-1567.018784158593,-1567.02,7.758939943169232e-7 +main_cg,mcp500-1,500,500,"OPTIMAL",62.409,62.409,14,598.1485261254865,598.1485,4.3677258143507655e-8 +main_cg,mcp500-1,500,500,"OPTIMAL",62.432,62.432,14,598.1485261254865,598.1485,4.3677258143507655e-8 +main_cg,mcp500-1,500,500,"OPTIMAL",61.444,61.444,14,598.1485261254865,598.1485,4.3677258143507655e-8 +main_cg,mcp500-1,500,500,"OPTIMAL",61.625,61.625,14,598.1485261254865,598.1485,4.3677258143507655e-8 +main_cg,mcp500-1,500,500,"OPTIMAL",62.194,62.194,14,598.1485261254865,598.1485,4.3677258143507655e-8 +main_cg,mcp500-2,500,500,"OPTIMAL",87.675,87.675,13,1070.0567715165355,1070.057,2.1352457348084974e-7 +main_cg,mcp500-2,500,500,"OPTIMAL",85.904,85.904,13,1070.0567715165355,1070.057,2.1352457348084974e-7 +main_cg,mcp500-2,500,500,"OPTIMAL",85.474,85.474,13,1070.0567715165355,1070.057,2.1352457348084974e-7 +main_cg,mcp500-3,500,500,"OPTIMAL",75.041,75.041,12,1847.9700271987151,1847.97,1.4718158351142826e-8 +main_cg,mcp500-3,500,500,"OPTIMAL",74.034,74.034,12,1847.9700271987151,1847.97,1.4718158351142826e-8 +main_cg,mcp500-3,500,500,"OPTIMAL",73.391,73.391,12,1847.9700271987151,1847.97,1.4718158351142826e-8 +main_cg,mcp500-3,500,500,"OPTIMAL",73.153,73.153,12,1847.9700271987151,1847.97,1.4718158351142826e-8 +main_cg,mcp500-4,500,500,"OPTIMAL",76.435,76.435,12,3566.7380719068633,3566.738,2.0160399633511004e-8 +main_cg,mcp500-4,500,500,"OPTIMAL",71.055,71.055,12,3566.7380719068633,3566.738,2.0160399633511004e-8 +main_cg,mcp500-4,500,500,"OPTIMAL",71.741,71.741,12,3566.7380719068633,3566.738,2.0160399633511004e-8 +main_cg,mcp500-4,500,500,"OPTIMAL",71.896,71.896,12,3566.7380719068633,3566.738,2.0160399633511004e-8 +main_cg,truss8,496,628,"ERROR: On worker 18: +ArgumentError: reducing over an empty collecti",NaN,NaN,-1,NaN,-133.1146,NaN +main_cg,maxG11,800,800,"TIMEOUT",500.0,NaN,-1,NaN,629.1648,NaN +main_cg,equalG11,801,801,"TIMEOUT",500.0,NaN,-1,NaN,629.1553,NaN +main_cg,thetaG11,2401,801,"OPTIMAL",35.547,35.547,14,400.00008903389397,400.0,2.2258473492797747e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.986,35.985,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.857,35.857,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",36.859,36.859,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.873,35.873,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.823,35.823,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.729,35.729,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",35.998,35.998,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",36.704,36.704,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,thetaG11,2401,801,"OPTIMAL",36.074,36.074,14,400.00008903349897,400.0,2.225837474156833e-7 +main_cg,maxG51,1000,1000,"TIMEOUT",500.0,NaN,-1,NaN,4003.809,NaN diff --git a/examples/merge_results.jl b/examples/merge_results.jl index 0843ff2..660b656 100644 --- a/examples/merge_results.jl +++ b/examples/merge_results.jl @@ -14,9 +14,18 @@ using CSV using DataFrames import Printf +# Load a CSV that may hold several rows per problem (from repeated/appended +# runs) and collapse each problem to its best run — the row with the smallest +# finite `solve_time_s` (falling back to the first row if none finished). function load(path) df = CSV.read(path, DataFrame) - return df, isempty(df.label) ? basename(path) : first(df.label) + label = isempty(df.label) ? basename(path) : first(df.label) + best = combine(groupby(df, :problem)) do sub + fin = findall(x -> !ismissing(x) && isfinite(x), sub.solve_time_s) + i = isempty(fin) ? 1 : fin[argmin(sub.solve_time_s[fin])] + sub[i, :] + end + return best, label end function fmt_time(t) @@ -43,14 +52,15 @@ function merge(baseline = ARGS[1], comparison = ARGS[2]) base, base_label = load(baseline) comp, comp_label = load(comparison) - # Compare on `time_s`: the robust (Chairmarks minimum) warm-solve time, - # free of compilation and one-shot noise. + # Compare on `solve_time_s`: the solver's own `SolveTimeSec` (minimum over + # the repeated warm re-solves), free of the worker harness. `time_s` (wall) + # is kept in the CSV as a cross-check. a = select( base, :problem, :n, :m, - :time_s => :t_base, + :solve_time_s => :t_base, :iterations => :it_base, :objective => :obj_base, :status => :st_base, @@ -58,7 +68,7 @@ function merge(baseline = ARGS[1], comparison = ARGS[2]) b = select( comp, :problem, - :time_s => :t_comp, + :solve_time_s => :t_comp, :iterations => :it_comp, :objective => :obj_comp, :status => :st_comp, diff --git a/examples/nlpmodel.csv b/examples/nlpmodel.csv new file mode 100644 index 0000000..3c5f619 --- /dev/null +++ b/examples/nlpmodel.csv @@ -0,0 +1,5105 @@ +label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap +nlpmodel,hinf3,13,16,"DUAL_INFEASIBLE",0.0096359,0.009567,41,56.94703110430444,56.9,0.0008265571933997308 +nlpmodel,hinf3,13,16,"DUAL_INFEASIBLE",0.0090968,0.0090549,41,56.94703110430444,56.9,0.0008265571933997308 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+nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.7264,2.7264,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3788,2.3787,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3084,2.3084,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.6997,2.6997,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3606,2.3606,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.2984,2.2983,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.7089,2.7088,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",1.9568,1.9567,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",1.829,1.8289,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.6522,2.6521,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3326,2.3325,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.6744,2.6744,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3202,2.3201,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.2944,2.2943,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.7114,2.7113,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.3852,2.3851,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.2946,2.2945,19,2535.7282729754224,-1410.0,2.79838884608186 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.7296,2.7294,19,2535.7282729754224,-1410.0,2.79838884608186 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+nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5649,4.5648,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.2388,4.2387,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5958,4.5957,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.6028,4.6027,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5941,4.594,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5711,4.5711,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.1705,4.1704,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.6088,4.6087,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5404,4.5404,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.2372,4.2371,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.6454,4.6453,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5825,4.5824,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.3096,4.3095,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5652,4.5651,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.6349,4.6348,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.2767,4.2767,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.4627,4.4626,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5936,4.5935,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.4284,4.4283,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.214,4.2139,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.2786,4.2786,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5599,4.5599,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",3.6323,3.6322,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5567,2.5566,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",1.9478,1.9477,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",3.8458,3.8458,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.6047,4.6046,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.5643,4.5643,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.1784,4.1783,16,7118.68102072745,-10.93,652.2974401397485 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6466,5.6465,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2782,5.2782,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6274,5.6273,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.3052,5.3051,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6318,5.6317,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.288,5.2879,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6241,5.624,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2547,5.2547,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6261,5.6261,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.3076,5.3076,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.622,5.6219,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.5963,5.5963,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.299,5.299,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6202,5.6201,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2752,5.2751,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6333,5.6332,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2627,5.2627,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6402,5.6401,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.256,5.2559,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6284,5.6283,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2604,5.2603,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6529,5.6528,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2662,5.2661,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6597,5.6597,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2569,5.2569,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6887,5.6886,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2299,5.2299,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.568,5.5679,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2249,5.2249,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.6824,5.6823,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.5985,5.5984,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",5.2982,5.2981,39,20.62507499568936,20.6251,1.2123243349019791e-6 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.537,8.5369,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.9959,8.9958,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.5397,5.5396,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.8251,4.825,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.1815,5.1815,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.4411,6.441,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.0577,5.0577,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.3521,5.3521,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.4734,5.4734,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.1306,6.1305,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.9596,4.9595,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.2856,6.2856,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.7383,6.7382,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.2421,5.2421,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",7.2137,7.2136,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.039,8.039,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.1496,8.1495,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",9.0695,9.0694,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.6136,6.6135,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.8236,4.8236,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.6791,4.6791,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.3969,6.3969,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.4547,4.4546,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.5998,4.5997,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.4949,6.4948,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.5024,8.5023,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.6032,8.6031,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.5316,8.5316,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.1088,5.1087,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.4578,4.4578,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.4812,4.4811,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.0014,5.0013,35,20.28636792866634,20.286,1.8137073170618547e-5 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.20448,0.20443,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19552,0.19547,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.35732,0.35727,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.41357,0.4135,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.57669,0.57659,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19527,0.19522,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.18498,0.18493,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.18729,0.18723,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19743,0.19738,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19928,0.19924,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19945,0.19941,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.20006,0.20001,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.49008,0.49003,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19024,0.19019,30,66.59730201471102,-7.3431,10.069371520844198 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.19501,0.19493,30,66.59730201471102,-7.3431,10.069371520844198 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+nlpmodel,truss2,58,133,"OPTIMAL",0.012304,0.012267,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.012442,0.012417,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.012347,0.012326,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.012403,0.012384,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.012424,0.012407,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.014014,0.013996,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015274,0.015256,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015316,0.015299,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015346,0.015329,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015281,0.015264,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015467,0.01545,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015223,0.015206,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015359,0.015341,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015401,0.015375,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015651,0.015631,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015267,0.015249,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.01519,0.015169,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015361,0.015343,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015381,0.015367,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015602,0.015587,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015893,0.015877,15,-123.38035304581672,-123.3804,3.805643625382628e-7 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.842,8.8419,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.7359,8.7359,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",10.028,10.028,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.9154,8.9153,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",9.1729,9.1728,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",13.19,13.189,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.203,15.203,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.622,14.622,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",13.478,13.478,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.7764,8.7764,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.3211,8.3211,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",7.4919,7.4918,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",7.7824,7.7823,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.3148,8.3148,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.784,14.784,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.626,15.626,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.108,15.108,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",12.766,12.766,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.642,15.641,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.275,15.275,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.589,15.589,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.31,15.31,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.57,15.57,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.572,15.572,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.514,15.514,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.169,15.169,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.676,15.676,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.151,13.799,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.639,15.639,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.598,15.597,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.202,15.202,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.664,15.664,34,14.675427381754908,14.6754,1.865826819569276e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.035,28.035,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.066,28.065,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.092,28.092,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.185,28.185,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.108,28.108,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",27.401,27.401,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.286,28.286,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.278,28.278,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.261,28.261,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.316,28.316,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.306,28.306,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.266,28.266,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",28.278,28.278,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",18.719,18.719,38,38.5330730800244,38.533,1.8965568318061187e-6 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7411,5.741,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6574,5.6573,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.2748,5.2747,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6736,5.6735,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7276,5.7275,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7257,5.7256,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6639,5.6639,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.2732,5.2731,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7514,5.7513,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.725,5.7249,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6783,5.6783,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.28,5.2799,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7708,5.7707,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7483,5.7482,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6529,5.6528,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3325,5.3324,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7139,5.7137,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6926,5.6925,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6415,5.6414,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6787,5.6786,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3008,5.3007,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6865,5.6864,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7194,5.7193,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6958,5.6957,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.2833,5.2832,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7519,5.7518,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7441,5.744,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6553,5.6552,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.276,5.2759,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7633,5.7632,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7515,5.7514,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.6271,3.627,13,42.16698261114438,42.16698,6.192391237167217e-8 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",48.691,48.691,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.887,49.887,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.443,49.443,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.379,49.379,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.749,49.749,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",47.163,47.162,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.06,49.06,42,31.958692394060016,31.959,9.625017678394242e-6 +nlpmodel,theta4,1949,200,"OPTIMAL",23.83,23.83,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.462,23.461,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.426,23.426,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.564,23.564,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.454,23.454,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.455,23.455,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.445,23.445,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.586,23.586,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.522,23.522,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.475,23.475,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.272,23.272,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.455,23.455,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.43,23.43,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.471,23.471,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.473,23.473,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.613,23.613,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.528,23.528,14,50.32122327867943,50.32122,6.515500690149176e-8 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.5334,1.5333,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.8751,1.875,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9059,1.9058,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.4265,1.4264,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",2.0013,2.0012,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.8903,1.8903,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.4643,1.4642,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.838,1.8379,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.8042,1.8041,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.543,1.5429,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9759,1.9758,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.4114,1.4113,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9748,1.9748,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9023,1.9022,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.4783,1.4782,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.8406,1.8405,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.49,1.4899,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9111,1.911,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.9209,1.9208,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.4188,1.4187,18,-15.444914447424468,-15.445,5.5391761432394145e-6 +nlpmodel,gpp250-1,250,250,"OPTIMAL",1.7782,1.7781,18,-15.444914447424468,-15.445,5.5391761432394145e-6 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+nlpmodel,mcp250-2,250,250,"OPTIMAL",1.1289,1.1288,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.76043,0.76031,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.79551,0.7954,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.1349,1.1348,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.75777,0.75769,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.79389,0.79378,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.1252,1.125,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.76691,0.76683,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.80124,0.80112,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.2429,1.2428,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.77778,0.77766,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.1654,1.1653,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.87482,0.87471,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.77025,0.77016,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.2044,1.2043,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.89816,0.89808,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",0.77236,0.77229,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-2,250,250,"OPTIMAL",1.2181,1.218,11,531.930097167213,531.9301,5.325487322641044e-9 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.66746,0.6674,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",1.2092,1.2091,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.75891,0.75883,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.79074,0.79066,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",1.1356,1.1355,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.75716,0.75709,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.79197,0.79189,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",1.1324,1.1323,11,981.1725844630187,981.1726,1.5835115374032034e-8 +nlpmodel,mcp250-3,250,250,"OPTIMAL",0.76555,0.76543,11,981.1725844630187,981.1726,1.5835115374032034e-8 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+nlpmodel,mcp500-1,500,500,"OPTIMAL",6.5373,6.5372,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",6.4114,6.4114,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.078,5.0779,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",6.785,6.7849,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",6.7736,6.7735,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",6.6827,6.6826,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",6.8372,6.8371,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.7843,4.7843,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3773,4.3772,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.5435,3.5434,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.9318,3.9317,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.2292,5.2292,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.5928,3.5928,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.8716,3.8715,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.5745,3.5744,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.925,5.9249,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.1326,4.1325,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.231,5.2309,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.9822,3.9821,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.7205,4.7204,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.5864,3.5864,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.906,3.9059,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.0449,5.0449,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.4933,3.4933,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.5815,5.5815,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.4969,3.4968,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.3552,5.3551,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.974,4.9739,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",3.9786,3.9786,14,598.1485261254,598.1485,4.367711369443411e-8 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.8295,4.8294,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",5.6926,5.6925,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.4173,6.4172,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.1596,6.1595,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",5.114,5.114,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.2335,6.2334,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.7089,4.7088,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.9622,4.9622,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7521,3.752,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.9691,3.969,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.2854,4.2853,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.7096,4.7095,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",5.2699,5.2698,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",5.22,5.2199,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.5633,6.5632,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.5389,6.5388,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.8789,6.8788,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.3502,6.3501,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.702,6.7019,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.3905,6.3904,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.8554,6.8552,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.4718,6.4717,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.3259,6.3258,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.918,6.9179,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1624,4.1623,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.4315,3.4314,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.3823,3.3822,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.6655,3.6654,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.4288,3.4287,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.3128,3.3127,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.379,3.379,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",6.1103,6.1103,13,1070.0567715166217,1070.057,2.1352449294810898e-7 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.6787,3.6787,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",4.2975,4.2974,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.0718,3.0717,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.13,3.1299,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2312,3.2311,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7512,3.7511,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4208,3.4207,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2335,3.2334,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2542,3.2542,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.1986,3.1985,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2881,3.288,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2633,3.2632,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4526,3.4525,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.5422,3.5421,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3157,3.3156,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3731,3.373,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2769,3.2768,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3185,3.3184,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.5188,3.5187,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3992,3.3991,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4413,3.4412,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",4.9003,4.9002,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.8954,3.8953,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2818,3.2817,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7663,3.7662,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",5.2126,5.2125,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",4.8424,4.8423,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",4.6135,4.6135,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3755,3.3754,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4354,3.4353,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.2229,3.2228,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.3119,3.3118,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",3.3253,3.3252,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",4.1095,4.1094,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",3.2973,3.2973,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",3.9397,3.9396,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",3.2497,3.2496,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",4.2948,4.2947,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.0318,6.0317,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.2529,6.2527,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.5646,5.5644,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.0959,5.0958,12,3566.738071906714,3566.738,2.0160357814591e-8 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+nlpmodel,mcp500-4,500,500,"OPTIMAL",4.5585,4.5584,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.7175,5.7173,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.5827,6.5826,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.3575,6.3574,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.9196,5.9195,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.8981,5.8979,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.4038,6.4037,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.8567,5.8566,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.317,5.3169,12,3566.738071906714,3566.738,2.0160357814591e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.8967,5.8966,12,3566.738071906714,3566.738,2.0160357814591e-8 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+nlpmodel,maxG11,800,800,"OPTIMAL",23.665,23.665,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",24.054,24.054,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",24.72,24.72,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",24.197,24.197,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",24.044,24.044,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",23.971,23.971,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,equalG11,801,801,"OPTIMAL",26.325,26.325,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.128,28.128,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.647,27.647,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.306,28.306,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.533,28.533,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.594,27.594,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.662,27.662,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.621,27.621,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.166,28.166,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",21.542,21.542,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",26.975,26.975,13,629.1553023836166,629.1553,3.788598079073883e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.434,27.434,13,629.1553023836166,629.1553,3.788598079073883e-9 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+nlpmodel,qap8,529,65,"DUAL_INFEASIBLE",0.45117,0.45112,15,2052.5674494107534,-757.0,3.7114497350208104 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.54505,0.54497,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.56866,0.56862,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.56443,0.56438,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.9058,0.90575,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.56879,0.56873,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.57222,0.57214,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.87415,0.8741,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.60094,0.60086,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.61568,0.61563,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.55387,0.55379,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.56054,0.56049,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.59261,0.59256,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.76312,0.76303,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.89314,0.89304,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.58345,0.58336,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.58112,0.58104,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.56063,0.56055,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.58752,0.58744,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.58199,0.58192,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.57415,0.5741,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.55567,0.55562,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",1.2138,1.2138,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",1.0458,1.0457,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",1.0559,1.0558,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.9918,0.9917,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.98515,0.98508,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.98812,0.98803,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.99691,0.9968,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.9949,0.99484,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",1.015,1.0149,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.99376,0.99366,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,control5,351,75,"DUAL_INFEASIBLE",0.77475,0.77465,33,16.883609684921403,16.8836,5.7362892995229e-7 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.1462,2.1461,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0973,2.0972,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0625,2.0624,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.4811,2.4811,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.074,2.0739,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0459,2.0458,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.4407,2.4406,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0932,2.0931,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0432,2.0431,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.4522,2.4521,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.1094,2.1094,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0582,2.0581,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0719,2.0718,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.4723,2.4723,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.1401,2.14,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0504,2.0502,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.4896,2.4895,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.1128,2.1128,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",1.839,1.8389,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0883,2.0882,17,-348.6863967265235,-1410.0,0.7527046831726784 +nlpmodel,qap9,748,82,"DUAL_INFEASIBLE",2.0902,2.0901,17,-348.6863967265235,-1410.0,0.7527046831726784 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+nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.4343,2.4343,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6785,2.6784,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5976,2.5975,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.394,2.3939,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.7011,2.7011,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.704,2.7039,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.3659,2.3658,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5565,2.5564,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6008,2.6007,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.4479,2.4478,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",3.941,3.941,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.3038,2.3038,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",3.2098,3.2097,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5948,2.5948,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.9571,2.957,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",4.7708,4.7707,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5952,2.5951,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.9847,2.9846,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6673,2.6672,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.4114,2.4113,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6787,2.6786,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.3986,2.3986,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6834,2.6834,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6022,2.6021,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.281,2.2809,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.6678,2.6677,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,qap10,1021,101,"DUAL_INFEASIBLE",2.5821,2.5821,17,-1092.5712849013871,-10.93,98.96077629472892 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.063,3.0629,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.814,2.8139,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.7488,2.7487,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.6986,3.6985,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.6601,3.66,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.2644,4.2644,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.2028,4.2028,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.6904,3.6903,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.6597,3.6596,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.8204,3.8203,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.104,4.104,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.802,2.8019,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.8707,2.8707,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.0442,3.0442,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.7816,2.7815,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.1763,3.1763,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.996,2.9959,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.0733,4.0732,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.5335,4.5334,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",4.7534,4.7533,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.2081,3.2081,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.669,3.6689,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.9831,2.983,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.0279,3.0278,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.4421,3.4421,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.968,2.968,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.7993,3.7993,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.2639,3.2638,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.1548,3.1547,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.5928,3.5927,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",2.9808,2.9807,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control7,666,105,"DUAL_INFEASIBLE",3.1722,3.1722,39,20.625075125078457,20.6251,1.206050954565875e-6 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.3953,5.3953,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.4251,6.4251,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.6656,5.6655,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.0157,5.0156,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.537,4.537,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.7554,4.7554,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.7558,4.7558,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.9875,4.9874,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.7096,5.7096,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.3229,5.3228,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",9.1766,9.1765,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.9372,8.9371,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",9.0755,9.0754,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.7735,8.7734,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",9.1646,9.1646,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.1924,6.1923,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.0108,6.0107,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.8224,4.8224,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.7571,4.757,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.5574,4.5574,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.2554,6.2553,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.498,8.498,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",7.1188,7.1187,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.8711,4.8711,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",5.0264,5.0263,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",4.489,4.489,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",7.5352,7.5351,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.3165,8.3164,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",9.1743,9.1743,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.5393,8.5392,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",6.2056,6.2055,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,control8,861,120,"DUAL_INFEASIBLE",8.5786,8.5786,35,20.28636794940655,20.286,1.81380955609148e-5 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.35215,0.35209,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.28221,0.28216,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.30039,0.30035,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.33626,0.33621,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.3259,0.32585,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.32204,0.32199,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.33589,0.33583,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.34918,0.34912,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.32605,0.32599,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.28003,0.27998,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.29588,0.2958,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.69313,0.69308,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.41401,0.41395,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.34728,0.34722,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.33201,0.33194,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.29951,0.29945,24,833.8752940448826,-7.3431,114.55902739236599 +nlpmodel,gpp124-1,125,124,"DUAL_INFEASIBLE",0.30629,0.30624,24,833.8752940448826,-7.3431,114.55902739236599 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+nlpmodel,truss2,58,133,"OPTIMAL",0.019223,0.019199,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.023632,0.023609,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.033855,0.033823,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.019512,0.019471,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.018394,0.018364,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.021438,0.02141,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.020809,0.020755,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.027964,0.027911,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.01911,0.019046,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.019444,0.019415,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.018133,0.018106,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.027461,0.027433,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.021025,0.020985,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.021338,0.02131,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.022616,0.022589,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.021914,0.021878,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.028716,0.028674,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.02194,0.021902,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.017841,0.017794,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.016774,0.016722,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.027082,0.027035,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.023152,0.023119,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.017984,0.017937,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.016579,0.016542,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.017339,0.017309,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.025599,0.025547,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.018225,0.018169,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,truss2,58,133,"OPTIMAL",0.015678,0.015653,15,-123.38035304581688,-123.3804,3.805643612712917e-7 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.861,14.861,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.661,15.661,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.515,14.515,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.732,15.732,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.992,14.992,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.893,15.893,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",11.14,11.14,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.681,15.681,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.477,15.477,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.306,15.306,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.837,14.837,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.872,15.872,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.621,15.621,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",15.95,15.95,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",14.487,14.486,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",11.823,11.823,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.5483,8.5482,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.2691,8.2691,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.0026,8.0026,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",7.7696,7.7695,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.0678,8.0677,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",9.2302,9.2302,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",9.0543,9.0542,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.0862,8.0861,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.1668,8.1667,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.065,8.0649,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",7.869,7.869,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.0293,8.0292,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.1861,8.186,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.0001,8.0,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.1269,8.1269,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control9,1081,135,"DUAL_INFEASIBLE",8.3864,8.3864,34,14.675427406200113,14.6754,1.8674925462255413e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",15.809,15.809,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",15.824,15.824,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",17.268,17.268,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",23.364,23.364,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",21.905,21.905,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",19.942,19.942,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",20.258,20.257,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",24.349,24.349,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",18.916,18.916,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",19.735,19.735,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",18.687,18.687,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",23.843,23.843,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",26.101,26.101,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",19.965,19.965,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",16.127,16.127,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",24.258,24.258,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",25.63,25.63,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",24.564,24.564,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,control10,1326,150,"DUAL_INFEASIBLE",27.54,27.54,38,38.53307452325212,38.533,1.9340111622992225e-6 +nlpmodel,theta3,1106,150,"OPTIMAL",5.6189,5.6188,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3998,5.3996,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7988,5.7987,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3861,5.386,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.0781,4.078,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.2111,5.211,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.4425,5.4425,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3113,5.3112,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7797,5.7796,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.4812,5.4811,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.5362,5.5361,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.1996,3.1995,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",2.8981,2.898,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.2408,3.2407,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.0983,5.0982,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.7653,3.7652,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.0723,4.0722,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.7613,4.7612,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.7299,3.7298,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.531,4.531,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",3.7557,3.7556,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.0189,4.0188,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7661,5.766,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.5422,4.542,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.0087,5.0085,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.2768,5.2767,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.717,5.7169,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.7492,5.7491,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",5.3043,5.3041,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.3882,4.3881,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.2551,4.255,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,theta3,1106,150,"OPTIMAL",4.5603,4.5602,13,42.166982611144654,42.16698,6.192391894344154e-8 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",31.997,31.997,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",41.619,41.619,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",37.498,37.498,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",43.334,43.334,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",41.588,41.588,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",42.223,42.223,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",47.848,47.848,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",49.483,49.483,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,control11,1596,165,"DUAL_INFEASIBLE",50.193,50.192,42,31.958691527512254,31.959,9.65213203621353e-6 +nlpmodel,theta4,1949,200,"OPTIMAL",23.351,23.351,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.295,23.295,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.345,23.345,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.533,23.533,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.473,23.473,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.66,23.66,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.641,23.641,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",23.573,23.572,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",20.857,20.857,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",18.771,18.771,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",19.521,19.52,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",15.901,15.901,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",20.681,20.681,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",19.411,19.411,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",19.149,19.149,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",12.864,12.864,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",14.973,14.973,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",14.701,14.701,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,theta4,1949,200,"OPTIMAL",14.545,14.545,14,50.32122327867925,50.32122,6.515500323025503e-8 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.2637,2.2636,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.4146,2.4145,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.2416,2.2415,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",1.7433,1.7433,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.2928,2.2927,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.3256,2.3255,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.0012,2.0012,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.2612,2.2612,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.2998,2.2998,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",1.8893,1.8892,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.3336,2.3335,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.3513,2.3513,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",1.9869,1.9869,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.1446,2.1446,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.1995,2.1994,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.011,2.0109,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.0859,2.0859,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.0113,2.0113,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",1.8185,1.8184,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.3911,2.391,33,-15.444915569405408,-15.445,5.466532508396083e-6 +nlpmodel,gpp250-1,250,250,"DUAL_INFEASIBLE",2.408,2.4079,33,-15.444915569405408,-15.445,5.466532508396083e-6 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+nlpmodel,truss6,172,451,"OPTIMAL",0.16442,0.16437,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.14629,0.14622,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.15009,0.15004,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.10124,0.10115,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.096289,0.096244,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.088592,0.088542,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.098368,0.098316,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.13043,0.13039,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.12179,0.12173,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.12837,0.12829,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.11324,0.11318,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.10695,0.1069,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.1151,0.11504,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.12837,0.12832,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.096094,0.096046,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,truss6,172,451,"OPTIMAL",0.092594,0.092544,23,-901.0012640259516,-901.001,2.9303624707529993e-7 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.9029,9.9028,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.8921,9.892,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.9894,9.9893,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.8733,9.8732,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.452,10.452,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",12.219,12.219,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.9623,9.9622,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.8698,9.8697,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.5576,9.5576,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.231,11.231,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",14.701,14.701,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.559,11.559,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.924,10.923,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.508,10.508,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.861,11.861,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",14.439,14.439,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",16.487,16.487,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.725,11.724,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.437,10.437,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",14.328,14.328,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.7064,9.7063,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.055,10.055,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.121,10.121,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.8331,9.833,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.7294,9.7293,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",9.6625,9.6624,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",13.979,13.979,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",10.45,10.45,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",14.667,14.667,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.58,11.58,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",11.4,11.4,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-1,501,500,"DUAL_INFEASIBLE",13.893,13.893,30,-18.33469659419472,-25.3,0.27530843501206637 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9632,5.9632,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.8299,5.8299,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.8463,5.8462,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.1001,6.1,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9041,5.904,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.0286,6.0285,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.7742,5.7741,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.7416,5.7416,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9717,5.9716,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.0369,6.0369,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.0954,6.0953,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.8572,5.8571,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.4818,6.4817,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9075,5.9074,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",7.1776,7.1775,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9771,5.977,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.579,6.5789,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.196,6.1959,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",8.6341,8.634,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",9.4089,9.4088,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",10.044,10.044,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",10.439,10.439,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",7.6378,7.6377,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.7701,6.77,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.2067,6.2067,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.4803,6.4803,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9977,5.9977,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9483,5.9482,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.9185,5.9184,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",6.8778,6.8777,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",5.7723,5.7722,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-2,501,500,"OPTIMAL",8.2443,8.2443,18,-156.06038122617036,-156.06,2.442817956949346e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",7.2,7.1999,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",6.4878,6.4877,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",6.94,6.9399,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.5364,4.5363,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.5628,4.5627,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.4694,4.4694,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3822,4.382,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.8547,5.8546,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",6.2276,6.2275,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.0413,5.0412,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.4662,5.4661,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.5764,4.5763,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.6871,4.687,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.2581,5.258,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.3093,5.3092,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.4102,5.4101,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",6.2293,6.2292,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",5.217,5.2169,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.6058,4.6057,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.1881,4.188,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3334,4.3334,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3467,4.3466,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.4317,4.4316,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3533,4.3532,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.0804,4.0803,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.4627,4.4626,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3751,4.3751,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.2974,4.2973,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3875,4.3874,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.0964,4.0964,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3803,4.3802,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-3,501,500,"OPTIMAL",4.3686,4.3685,13,-513.0176010965819,-513.02,4.676042684712743e-6 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.3688,4.3687,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6694,4.6693,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6104,4.6104,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5453,4.5452,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6593,4.6593,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.2915,4.2914,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5801,4.5801,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6187,4.6187,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6603,4.6603,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6978,4.6977,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6578,4.6577,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.2889,4.2888,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5657,4.5656,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.645,4.6449,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6172,4.6172,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6054,4.6054,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6672,4.6671,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.2719,4.2719,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6018,4.6017,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5812,4.5811,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5714,4.5713,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6541,4.654,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.3166,4.3165,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5742,4.5742,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6159,4.6159,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5938,4.5937,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.7267,4.7266,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.9488,4.9487,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",5.1767,5.1766,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6013,4.6012,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.6133,4.6133,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,gpp500-4,501,500,"OPTIMAL",4.5956,4.5955,14,-1567.018785840164,-1567.02,7.748208932121528e-7 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.0526,4.0526,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.404,4.4039,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.308,4.3079,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.013,4.0129,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3272,4.3271,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.31,4.31,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3502,4.3502,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.0462,4.0461,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.4006,4.4006,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3581,4.3581,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3457,4.3456,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.0871,4.087,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3778,4.3777,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.4174,4.4173,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3376,4.3376,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.0445,4.0444,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.4609,4.4608,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.7512,4.7511,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3818,4.3818,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.7144,4.7143,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.9672,4.9671,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.2643,4.2642,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.6939,4.6938,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.6325,4.6324,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.0762,5.0761,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",5.3013,5.3012,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.539,4.5389,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.4202,4.4201,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.5421,4.542,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.1758,4.1758,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.4246,4.4246,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-1,500,500,"OPTIMAL",4.3734,4.3733,14,598.1485261253991,598.1485,4.367711217391755e-8 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1049,4.1048,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0752,4.0751,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7707,3.7706,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1274,4.1274,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0673,4.0672,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7904,3.7903,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0873,4.0872,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7754,3.7753,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1287,4.1286,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0691,4.0691,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7836,3.7836,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1011,4.101,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0396,4.0395,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7808,3.7807,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1312,4.1311,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7764,3.7763,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0248,4.0247,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1582,4.1581,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7781,3.778,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0914,4.0913,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7508,3.7507,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0756,4.0755,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7479,3.7478,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.1032,4.1031,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0794,4.0793,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7759,3.7758,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0508,4.0507,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.7232,3.7231,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0832,4.0831,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0197,4.0197,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",3.8234,3.8234,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-2,500,500,"OPTIMAL",4.0619,4.0619,13,1070.0567715166212,1070.057,2.1352449337308386e-7 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.842,3.842,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.465,3.4649,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7483,3.7483,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4747,3.4746,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7844,3.7843,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4386,3.4386,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.8007,3.8007,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4286,3.4286,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7816,3.7815,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4619,3.4618,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7934,3.7934,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4509,3.4508,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.792,3.792,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4651,3.465,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.7778,3.7778,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4949,3.4948,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.8235,3.8235,12,1847.970027198672,1847.97,1.4718134973599718e-8 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+nlpmodel,mcp500-3,500,500,"OPTIMAL",3.8991,3.8991,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4216,3.4215,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.8671,3.867,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.4808,3.4807,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",5.2651,5.2651,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-3,500,500,"OPTIMAL",3.9672,3.9672,12,1847.970027198672,1847.97,1.4718134973599718e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.0635,5.0634,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.3917,6.3916,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.0171,6.017,12,3566.7380719067132,3566.738,2.016035755959759e-8 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+nlpmodel,mcp500-4,500,500,"OPTIMAL",6.4362,6.4361,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.9995,5.9994,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.3802,6.3801,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.9854,5.9853,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.4133,6.4132,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.3964,6.3963,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.0112,6.0111,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.4409,6.4408,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.0161,6.016,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",6.388,6.3879,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,mcp500-4,500,500,"OPTIMAL",5.7889,5.7888,12,3566.7380719067132,3566.738,2.016035755959759e-8 +nlpmodel,truss8,496,628,"OPTIMAL",3.6633,3.6633,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6671,3.667,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6578,3.6577,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6347,3.6347,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6631,3.663,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",4.0539,4.0538,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.1789,3.1787,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.4829,2.4828,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.836,2.8359,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.8867,2.8866,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.0347,3.0346,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.8331,1.8331,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.1033,2.1032,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.9643,1.9642,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.9549,1.9548,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.8231,1.8231,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.8236,1.8235,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.8371,1.8371,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.3025,2.3025,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.4024,3.4023,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6617,3.6617,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.8341,2.8341,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.4498,2.4498,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",2.9729,2.9728,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.6849,3.6848,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.9538,3.9537,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.5963,3.5962,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.5949,3.5948,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.4399,3.4398,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.4151,3.415,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",3.3524,3.3523,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,truss8,496,628,"OPTIMAL",1.8778,1.8778,17,-133.11453953630462,-133.1146,4.5422286794019034e-7 +nlpmodel,maxG11,800,800,"OPTIMAL",15.329,15.328,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.871,14.871,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",18.417,18.417,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",16.085,16.085,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",17.265,17.265,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",13.674,13.674,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.903,14.903,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",19.293,19.293,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.571,14.571,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.207,14.207,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",18.765,18.765,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.751,14.751,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",18.093,18.093,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",16.027,16.026,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.785,14.785,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",16.471,16.471,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.839,14.839,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",15.665,15.665,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",13.708,13.708,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",15.415,15.415,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",17.139,17.139,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",16.686,16.686,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",15.059,15.059,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",14.342,14.341,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",13.527,13.527,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,maxG11,800,800,"OPTIMAL",13.885,13.885,13,629.1647851961515,629.1648,2.3529365529788452e-8 +nlpmodel,equalG11,801,801,"OPTIMAL",15.619,15.619,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",20.954,20.954,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",25.379,25.379,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.368,27.368,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",22.872,22.872,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",24.833,24.833,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",24.48,24.479,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",22.514,22.514,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",22.336,22.336,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.838,27.838,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.8,27.8,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.137,28.137,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.655,27.654,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",28.054,28.054,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.869,27.868,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,equalG11,801,801,"OPTIMAL",27.85,27.85,13,629.1553023830645,629.1553,3.7877206116441785e-9 +nlpmodel,thetaG11,2401,801,"TIMEOUT",500.0,NaN,-1,NaN,400.0,NaN +nlpmodel,maxG51,1000,1000,"OPTIMAL",32.058,32.057,14,4006.2555283666497,4003.809,0.0006110502190912567 +nlpmodel,maxG51,1000,1000,"OPTIMAL",38.184,38.184,14,4006.2555283666497,4003.809,0.0006110502190912567 +nlpmodel,maxG51,1000,1000,"OPTIMAL",45.438,45.438,14,4006.2555283666497,4003.809,0.0006110502190912567 +nlpmodel,maxG51,1000,1000,"OPTIMAL",42.81,42.81,14,4006.2555283666497,4003.809,0.0006110502190912567 +nlpmodel,maxG51,1000,1000,"OPTIMAL",45.757,45.757,14,4006.2555283666497,4003.809,0.0006110502190912567 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--git a/examples/nlpmodel_cg.csv b/examples/nlpmodel_cg.csv new file mode 100644 index 0000000..40daa94 --- /dev/null +++ b/examples/nlpmodel_cg.csv @@ -0,0 +1,1424 @@ +label,problem,m,n,status,time_s,solve_time_s,iterations,objective,optimal,rel_gap +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0023173,0.002223,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0019276,0.0019081,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0018918,0.001879,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0018973,0.0018849,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0018952,0.001883,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 +nlpmodel_cg,truss1,6,13,"OPTIMAL",0.0018589,0.0018482,11,-8.999996330813893,-8.999996,3.6757115626718404e-8 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+nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.045305,0.045262,23,4.545963541426434,NaN,NaN +nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.060332,0.06029,23,4.545963541426434,NaN,NaN +nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.062313,0.062261,23,4.545963541426434,NaN,NaN +nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.044744,0.044703,23,4.545963541426434,NaN,NaN +nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.058305,0.058264,23,4.545963541426434,NaN,NaN +nlpmodel_cg,infp2,10,30,"INFEASIBLE",0.060801,0.06076,23,4.545963541426434,NaN,NaN +nlpmodel_cg,truss3,27,31,"ERROR: On worker 3: +ArgumentError: reducing over an empty collectio",NaN,NaN,-1,NaN,-9.109996,NaN +nlpmodel_cg,hinf14,73,34,"ITERATION_LIMIT",71.969,71.969,101,12.990994256661857,13.0,0.0006927494875494762 +nlpmodel_cg,hinf14,73,34,"ITERATION_LIMIT",74.574,74.574,101,12.990994256661857,13.0,0.0006927494875494762 +nlpmodel_cg,hinf14,73,34,"ITERATION_LIMIT",93.699,93.699,101,12.990994256661857,13.0,0.0006927494875494762 +nlpmodel_cg,hinf14,73,34,"ITERATION_LIMIT",94.655,94.655,101,12.990994256661857,13.0,0.0006927494875494762 +nlpmodel_cg,hinf15,91,37,"ITERATION_LIMIT",114.33,114.33,101,24.572548804845667,25.0,0.017098047806173328 +nlpmodel_cg,hinf15,91,37,"ITERATION_LIMIT",113.7,113.7,101,24.572548804845667,25.0,0.017098047806173328 +nlpmodel_cg,qap6,229,37,"TIMEOUT",500.0,NaN,-1,NaN,-381.44,NaN +nlpmodel_cg,control3,136,45,"TIMEOUT",500.0,NaN,-1,NaN,13.63327,NaN +nlpmodel_cg,qap7,358,50,"TIMEOUT",500.0,NaN,-1,NaN,-425.0,NaN +nlpmodel_cg,theta1,104,50,"OPTIMAL",0.11417,0.11413,11,23.000001389164204,23.0,6.039844365708948e-8 +nlpmodel_cg,theta1,104,50,"OPTIMAL",0.12143,0.12138,11,23.00000139415122,23.0,6.061527040688104e-8 +nlpmodel_cg,theta1,104,50,"OPTIMAL",0.12122,0.12118,11,23.00000139415122,23.0,6.061527040688104e-8 +nlpmodel_cg,theta1,104,50,"OPTIMAL",0.11035,0.11029,11,23.00000139415122,23.0,6.061527040688104e-8 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+nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.2566,3.2565,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.2372,3.2371,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.2002,3.2002,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",2.9162,2.9161,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.1875,3.1874,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",2.8826,2.8826,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.3828,3.3827,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-1,250,250,"OPTIMAL",3.4167,3.4166,12,317.26436456294056,317.2643,2.0349891420288405e-7 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.6995,2.6994,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.0729,3.0728,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.7041,2.7041,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.1173,3.1172,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.0288,3.0287,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5583,2.5583,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.0071,3.0071,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.7831,2.7831,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.1608,3.1608,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.1067,3.1066,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.7397,2.7396,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9206,2.9206,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5637,2.5637,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9143,2.9142,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.8887,2.8886,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.6043,2.6042,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9194,2.9193,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5813,2.5813,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",3.0713,3.0713,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9224,2.9223,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5735,2.5735,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9989,2.9988,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.6594,2.6593,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9492,2.9491,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9385,2.9384,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5806,2.5806,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.8905,2.8904,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5356,2.5355,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.9114,2.9113,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.8809,2.8808,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.5246,2.5245,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-2,250,250,"OPTIMAL",2.8479,2.8478,11,531.9300971673363,531.9301,5.325255644583927e-9 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3375,3.3375,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3075,3.3074,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.5214,3.5213,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.5067,3.5067,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0956,3.0955,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.5835,3.5834,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.5242,3.5241,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.2215,3.2215,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4357,3.4357,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3759,3.3758,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.1064,3.1063,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4975,3.4974,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4274,3.4273,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.1176,3.1175,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3447,3.3446,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3742,3.3741,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0364,3.0363,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4934,3.4933,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3452,3.3451,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.087,3.0869,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4502,3.4501,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3655,3.3654,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0832,3.0831,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3385,3.3385,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3321,3.332,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0822,3.0822,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.4023,3.4022,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3578,3.3578,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0752,3.0751,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3197,3.3196,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.3422,3.3421,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-3,250,250,"OPTIMAL",3.0831,3.083,11,981.1725844632246,981.1726,1.5834905536473266e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.5758,3.5757,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4643,3.4643,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.5692,3.5692,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.1167,3.1166,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.3796,3.3795,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4264,3.4263,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.0592,3.0591,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.5753,3.5752,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.5754,3.5754,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.2253,3.2252,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.6271,3.6271,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.3981,3.398,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.3832,3.3832,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.0105,3.0104,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.3083,3.3082,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.3339,3.3338,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.0862,3.0861,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4892,3.4891,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4786,3.4785,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.0954,3.0953,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4928,3.4928,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.468,3.468,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.1728,3.1727,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4805,3.4804,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4174,3.4174,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.1706,3.1706,11,1681.9601387970774,1681.96,8.252103343576075e-8 +nlpmodel_cg,mcp250-4,250,250,"OPTIMAL",3.4902,3.4901,11,1681.9601387970774,1681.96,8.252103343576075e-8 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collecti",NaN,NaN,-1,NaN,-901.001,NaN +nlpmodel_cg,gpp500-1,501,500,"TIMEOUT",500.0,NaN,-1,NaN,-25.3,NaN +nlpmodel_cg,gpp500-2,501,500,"OPTIMAL",234.27,234.27,14,-156.0603855360061,-156.06,2.4704344873284603e-6 +nlpmodel_cg,gpp500-3,501,500,"TIMEOUT",500.0,NaN,-1,NaN,-513.02,NaN +nlpmodel_cg,gpp500-4,501,500,"TIMEOUT",500.0,NaN,-1,NaN,-1567.02,NaN +nlpmodel_cg,mcp500-1,500,500,"OPTIMAL",65.728,65.728,14,598.1485261253703,598.1485,4.367706389751665e-8 +nlpmodel_cg,mcp500-1,500,500,"OPTIMAL",65.618,65.618,14,598.1485261253703,598.1485,4.367706389751665e-8 +nlpmodel_cg,mcp500-1,500,500,"OPTIMAL",64.964,64.964,14,598.1485261253703,598.1485,4.367706389751665e-8 +nlpmodel_cg,mcp500-1,500,500,"OPTIMAL",66.119,66.118,14,598.1485261253703,598.1485,4.367706389751665e-8 +nlpmodel_cg,mcp500-1,500,500,"OPTIMAL",65.438,65.438,14,598.1485261253703,598.1485,4.367706389751665e-8 +nlpmodel_cg,mcp500-2,500,500,"OPTIMAL",84.493,84.493,13,1070.0567715165494,1070.057,2.1352456051911573e-7 +nlpmodel_cg,mcp500-2,500,500,"OPTIMAL",87.667,87.667,13,1070.0567715165494,1070.057,2.1352456051911573e-7 +nlpmodel_cg,mcp500-2,500,500,"OPTIMAL",86.317,86.317,13,1070.0567715165494,1070.057,2.1352456051911573e-7 +nlpmodel_cg,mcp500-3,500,500,"OPTIMAL",70.907,70.906,12,1847.9700271986837,1847.97,1.4718141371664148e-8 +nlpmodel_cg,mcp500-3,500,500,"OPTIMAL",71.173,71.173,12,1847.9700271986837,1847.97,1.4718141371664148e-8 +nlpmodel_cg,mcp500-3,500,500,"OPTIMAL",70.966,70.966,12,1847.9700271986837,1847.97,1.4718141371664148e-8 +nlpmodel_cg,mcp500-3,500,500,"OPTIMAL",71.253,71.253,12,1847.9700271986837,1847.97,1.4718141371664148e-8 +nlpmodel_cg,mcp500-4,500,500,"OPTIMAL",72.947,72.947,12,3566.7380719069233,3566.738,2.016041646307637e-8 +nlpmodel_cg,mcp500-4,500,500,"OPTIMAL",70.962,70.962,12,3566.7380719069233,3566.738,2.016041646307637e-8 +nlpmodel_cg,mcp500-4,500,500,"OPTIMAL",71.377,71.377,12,3566.7380719069233,3566.738,2.016041646307637e-8 +nlpmodel_cg,mcp500-4,500,500,"OPTIMAL",71.546,71.546,12,3566.7380719069233,3566.738,2.016041646307637e-8 +nlpmodel_cg,truss8,496,628,"ERROR: On worker 21: +ArgumentError: reducing over an empty collecti",NaN,NaN,-1,NaN,-133.1146,NaN +nlpmodel_cg,maxG11,800,800,"TIMEOUT",500.0,NaN,-1,NaN,629.1648,NaN +nlpmodel_cg,equalG11,801,801,"TIMEOUT",500.0,NaN,-1,NaN,629.1553,NaN +nlpmodel_cg,thetaG11,2401,801,"OPTIMAL",176.17,49445.0,14,400.0000890336721,400.0,2.2258418027831795e-7 +nlpmodel_cg,maxG51,1000,1000,"TIMEOUT",500.0,NaN,-1,NaN,4003.809,NaN diff --git a/examples/simple_linear.jl b/examples/simple_linear.jl new file mode 100644 index 0000000..00bbff1 --- /dev/null +++ b/examples/simple_linear.jl @@ -0,0 +1,27 @@ +model = Model(Loraine.Optimizer) +@variable(model, x) +@constraint(model, con_ref, x <= 2) +@objective(model, Max, 3x) +optimize!(model) +@test value(x) ≈ 2 rtol = 1e-6 +@test objective_value(model) ≈ 6 rtol = 1e-6 +@test termination_status(model) == MOI.OPTIMAL +@test primal_status(model) == MOI.FEASIBLE_POINT +@test dual_status(model) == MOI.FEASIBLE_POINT +@test dual(con_ref) ≈ -3 rtol = 1e-6 + +model = Model(Loraine.Optimizer) +@variable(model, x) +@variable(model, y) +@constraint(model, cx, x >= 0) +@constraint(model, cy, y <= 0) +@objective(model, Min, x - y) +optimize!(model) +@test value(x) ≈ 0 atol = 1e-6 +@test value(y) ≈ 0 atol = 1e-6 +@test objective_value(model) ≈ 0 atol = 1e-6 +@test termination_status(model) == MOI.OPTIMAL +@test primal_status(model) == MOI.FEASIBLE_POINT +@test dual_status(model) == MOI.FEASIBLE_POINT +@test dual(cx) ≈ 1 rtol = 1e-6 +@test dual(cy) ≈ -1 rtol = 1e-6 diff --git a/examples/solve_sdpa.jl b/examples/solve_sdpa.jl index fe523e2..4624a10 100644 --- a/examples/solve_sdpa.jl +++ b/examples/solve_sdpa.jl @@ -35,7 +35,7 @@ model=read_sdpa(joinpath(@__DIR__, "data", "theta1.dat-s")) # model=read_from_file(joinpath(dirname(@__DIR__), "examples/data/theta1.dat-s")) # model=read_from_file("examples/data/theta1.dat-s") # model=read_sdpa(joinpath(@__DIR__, "data", "vib9.dat-s")) -# model=read_from_file("examples/data/vib9.dat-s") #use with "datarank = -1" +# model=read_from_file("examples/data/vib9.dat-s") set_optimizer(model, Loraine.Optimizer{Float64}) # set_optimizer(model, Loraine.Optimizer{Float64x2}) @@ -50,7 +50,6 @@ set_attribute(model, "preconditioner", 1) set_attribute(model, "erank", 1) set_attribute(model, "aamat", 2) set_attribute(model, "verb", 1) -set_attribute(model, "datarank", 0) set_attribute(model, "initpoint", 1) set_attribute(model, "maxit", Int64(100)) set_attribute(model, "datasparsity", 8) @@ -63,6 +62,19 @@ using Test @test objective_value(model) ≈ 23 rtol = 1e-6 # # value.(X) +# With CG now +set_attribute(model, "kit", 1) +optimize!(model) +@test objective_value(model) ≈ 23 rtol = 1e-6 + +set_attribute(model, "preconditioner", 0) +optimize!(model) +@test objective_value(model) ≈ 23 rtol = 1e-6 + +set_attribute(model, "preconditioner", 2) +optimize!(model) +@test objective_value(model) ≈ 23 rtol = 1e-6 + # Mosek (CSDP, etc) for a comparison # Mosek must solve the dualized problem to be efficient diff --git a/src/Loraine.jl b/src/Loraine.jl index d9aa29d..e611572 100644 --- a/src/Loraine.jl +++ b/src/Loraine.jl @@ -16,81 +16,60 @@ using FameSVD # using MKLSparse # using MKL +import MathOptInterface as MOI +import LowRankOpt as LRO +struct Optimizer{T} + dummy::T +end +function Optimizer{T}() where {T} + model = LRO.Optimizer{T}() + MOI.set( + model, + MOI.RawOptimizerAttribute("solver"), + Solvers.Solver{T}, + ) + return model +end +Optimizer() = Optimizer{Float64}() + #modules include("Solvers.jl") using .Solvers include("kron_etc.jl") -include("makeBBBB.jl") include("initial_point.jl") include("predictor_corrector.jl") include("prepare_W.jl") -include("MOI_wrapper.jl") -include("multithreading.jl") - -function loraine(d, options::Dict) - - verb = Int64(get(options, "verb", 1)) - timing = Int64(get(options, "timing", 1)) - kit = Int64(get(options, "kit", 1)) - drank = Int64(get(options, "datarank", 1)) - κ = Int64(get(options,"datasparsity",1)) - if verb > 0 - t1 = time() - # @printf("\n *** Loraine.jl v0.1 ***\n") - # @printf(" *** Initialisation STARTS\n") - end - - ```PREPARE MODEL``` - model = prepare_model_data(d,drank,κ) - - ```LOAD MODEL``` - solver, halpha = load(model,options) - tottime = time() - t1 - # if verb > 0 - # @printf(" *** Preprocessing finished in %8.2f seconds\n", tottime) - # end - - solver.to = TimerOutput() - t1 = time() - - # if verb > 0 - # @printf(" *** IP STARTS\n") - # if verb < 2 - # if kit == 0 - # @printf(" it obj error CPU/it\n") - # else - # @printf(" it obj error cg_iter CPU/it\n") - # end - # else - # if kit == 0 - # @printf(" it obj error err1 err2 err3 err4 err5 err6 CPU/it\n") - # else - # @printf(" it obj error err1 err2 err3 err4 err5 err6 cg_pre cg_cor CPU/it\n") - # end - # end - # end - - ```SOLVE``` - @timeit solver.to "solver" begin - solve(solver, halpha) - end - - tottime = time() - t1 - - if verb > 0 - # if kit == 1 - # @printf(" *** Total CG iterations: %8.0d \n", solver.cg_iter_tot) - # end - # @printf(" *** Optimal solution found in %8.2f seconds\n", tottime) +""" + loraine(filename::AbstractString, options::Dict = Dict{String,Any}(); T::Type = Float64) + +Read the semidefinite program in SDPA format from `filename`, solve it with +Loraine in the arithmetic `T` and return the optimizer, which can then be +queried with `MOI.get`, e.g. with `MOI.ObjectiveValue()`. + +Each entry of `options` is set as a `MOI.RawOptimizerAttribute`, see +[Options](@ref) for the list of available options. + +```julia +model = loraine("theta1.dat-s", Dict("kit" => 1)) +MOI.get(model, MOI.ObjectiveValue()) +``` +""" +function loraine( + filename::AbstractString, + options::Dict = Dict{String,Any}(); + T::Type = Float64, +) + src = MOI.FileFormats.SDPA.Model{T}() + MOI.read_from_file(src, filename) + model = MOI.instantiate(Optimizer{T}; with_bridge_type = T) + for (name, value) in options + MOI.set(model, MOI.RawOptimizerAttribute(name), value) end - - if timing > 0 - show(solver.to) - end - @printf("\n") - + MOI.copy_to(model, src) + MOI.optimize!(model) + return model end end #module diff --git a/src/MOI_wrapper.jl b/src/MOI_wrapper.jl deleted file mode 100644 index 823aaf8..0000000 --- a/src/MOI_wrapper.jl +++ /dev/null @@ -1,354 +0,0 @@ -using MathOptInterface -const MOI = MathOptInterface - -const VAF = MOI.VectorAffineFunction{Float64} -const PSD = MOI.PositiveSemidefiniteConeTriangle -const NNG = MOI.Nonnegatives - -MOI.Utilities.@product_of_sets(NNGCones, NNG) - -MOI.Utilities.@product_of_sets(PSDCones, PSD) - -MOI.Utilities.@struct_of_constraints_by_set_types(PSDOrNot, PSD, NNG) - -const OptimizerCache = MOI.Utilities.GenericModel{ - Float64, - MOI.Utilities.ObjectiveContainer{Float64}, - MOI.Utilities.VariablesContainer{Float64}, - PSDOrNot{Float64}{ - MOI.Utilities.MatrixOfConstraints{ - Float64, - MOI.Utilities.MutableSparseMatrixCSC{ - Float64, - Int64, - MOI.Utilities.OneBasedIndexing, - }, - Vector{Float64}, - PSDCones{Float64}, - }, - MOI.Utilities.MatrixOfConstraints{ - Float64, - MOI.Utilities.MutableSparseMatrixCSC{ - Float64, - Int64, - MOI.Utilities.OneBasedIndexing, - }, - Vector{Float64}, - NNGCones{Float64}, - }, - }, -} - -mutable struct Optimizer{T} <: MOI.AbstractOptimizer - solver::Union{Nothing,MySolver{T}} - halpha::Union{Nothing,Halpha} - lmi_id::Dict{MOI.ConstraintIndex{VAF,PSD},Int64} - lin_cones::Union{Nothing,NNGCones{Float64}} - max_sense::Bool - objective_constant::Float64 - silent::Bool - options::Dict{String,Any} - - function Optimizer{T}() where {T} - return new{T}( - nothing, - nothing, - Dict{MOI.ConstraintIndex{VAF,PSD},Int64}(), - nothing, - false, - 0.0, - false, - copy(Solvers.DEFAULT_OPTIONS), - ) - end -end - -Optimizer() = Optimizer{Float64}() - -function MOI.default_cache(::Optimizer, ::Type{Float64}) - return MOI.Utilities.UniversalFallback(OptimizerCache()) -end - -function MOI.is_empty(optimizer::Optimizer) - return isnothing(optimizer.solver) -end - -function MOI.empty!(optimizer::Optimizer) - optimizer.solver = nothing - optimizer.lin_cones = nothing - return -end - -MOI.get(::Optimizer, ::MOI.SolverName) = "Loraine" - -# MOI.RawOptimizerAttribute - -function MOI.supports(::Optimizer, param::MOI.RawOptimizerAttribute) - return haskey(Solvers.DEFAULT_OPTIONS, param.name) -end - -function MOI.set(optimizer::Optimizer, param::MOI.RawOptimizerAttribute, value) - if !MOI.supports(optimizer, param) - throw(MOI.UnsupportedAttribute(param)) - end - optimizer.options[param.name] = value - return -end - -function MOI.get(optimizer::Optimizer, param::MOI.RawOptimizerAttribute) - if !MOI.supports(optimizer, param) - throw(MOI.UnsupportedAttribute(param)) - end - return optimizer.options[param.name] -end - -# MOI.Silent - -MOI.supports(::Optimizer, ::MOI.Silent) = true - -function MOI.set(optimizer::Optimizer, ::MOI.Silent, value::Bool) - optimizer.silent = value - return -end - -MOI.get(optimizer::Optimizer, ::MOI.Silent) = optimizer.silent - -function MOI.set(optimizer::Optimizer, ::MOI.ObjectiveSense, value::Bool) - optimizer.max_sense = value - return -end - -# MOI.supports - -function MOI.supports( - ::Optimizer, - ::Union{MOI.ObjectiveSense,MOI.ObjectiveFunction{MOI.ScalarAffineFunction{Float64}}}, -) - return true -end - -const SUPPORTED_CONES = Union{NNG,PSD} - -function MOI.supports_constraint(::Optimizer, ::Type{VAF}, ::Type{<:SUPPORTED_CONES}) - return true -end - -function MOI.optimize!(optimizer::Optimizer) - optimizer.solver.to = TimerOutput() - solve(optimizer.solver, optimizer.halpha) - return -end - -function MOI.copy_to(dest::Optimizer{T}, src::OptimizerCache) where {T} - MOI.empty!(dest) - psd_AC = MOI.Utilities.constraints(src.constraints, VAF, PSD) - Cd_lin = MOI.Utilities.constraints(src.constraints, VAF, NNG) - SM = SparseMatrixCSC{Float64,Int64} - psd_A = convert(SM, psd_AC.coefficients) - C_lin = convert(SM, Cd_lin.coefficients) - C_lin = -convert(SM, C_lin') - n = MOI.get(src, MOI.NumberOfVariables()) - nlmi = MOI.get(src, MOI.NumberOfConstraints{VAF,PSD}()) - A = Matrix{Tuple{Vector{Int64},Vector{Int64},Vector{Float64},Int64,Int64}}(undef, nlmi, n + 1) - back = Vector{Tuple{Int64,Int64,Int64}}(undef, size(psd_A, 1)) - empty!(dest.lmi_id) - row = 0 - msizes = Int64[] - for (lmi_id, ci) in enumerate(MOI.get(src, MOI.ListOfConstraintIndices{VAF,PSD}())) - dest.lmi_id[ci] = lmi_id - set = MOI.get(src, MOI.ConstraintSet(), ci) - d = set.side_dimension - push!(msizes, d) - for k = 1:(n+1) - A[lmi_id, k] = (Int64[], Int64[], Float64[], d, d) - end - for j = 1:d - for i = 1:j - row += 1 - back[row] = (lmi_id, i, j) - end - end - end - function __add(lmi_id, k, i, j, v) - I, J, V, _, _ = A[lmi_id, k] - push!(I, i) - push!(J, j) - push!(V, v) - return - end - function _add(lmi_id, k, i, j, coef) - __add(lmi_id, k, i, j, coef) - if i != j - __add(lmi_id, k, j, i, coef) - end - return - end - for row in eachindex(back) - lmi_id, i, j = back[row] - _add(lmi_id, 1, i, j, -psd_AC.constants[row]) - end - for var = 1:n - for k in nzrange(psd_A, var) - lmi_id, i, j = back[rowvals(psd_A)[k]] - col = 1 + var - _add(lmi_id, col, i, j, nonzeros(psd_A)[k]) - end - end - dest.max_sense = MOI.get(src, MOI.ObjectiveSense()) == MOI.MAX_SENSE - obj = MOI.get(src, MOI.ObjectiveFunction{MOI.ScalarAffineFunction{Float64}}()) - # objective_constant = MOI.constant(obj) # TODO # MK: done(?) - b_const = obj.constant - b_const = dest.max_sense ? -b_const : b_const - b0 = zeros(n) - for term in obj.terms - b0[term.variable.value] += term.coefficient - end - b = dest.max_sense ? b0 : -b0 - # b = max_sense ? -b0 : b0 - - AA = SparseMatrixCSC{Float64,Int}[sparse(IJV...) for IJV in A] - drank = get(dest.options,"datarank",1) - κ = get(dest.options,"datasparsity",1) - model = MyModel( - AA, - Solvers._prepare_A(AA,drank,κ)..., - b, - b_const, - convert(SparseVector{Float64,Int64}, sparsevec(Cd_lin.constants)), - C_lin, - n, - msizes, - Int64(length(Cd_lin.constants)), - nlmi, - ) - # FIXME this does not work if an option is changed between `MOI.copy_to` and `MOI.optimize!` - options = copy(dest.options) - if dest.silent - options["verb"] = 0 - end - dest.lin_cones = Cd_lin.sets - dest.solver, dest.halpha = load(model, options; T) - return MOI.Utilities.identity_index_map(src) -end - -function MOI.copy_to(dest::Optimizer, src::MOI.ModelLike) - cache = OptimizerCache() - index_map = MOI.copy_to(cache, src) - MOI.copy_to(dest, cache) - return index_map -end - -function MOI.get(optimizer::Optimizer, ::MOI.SolveTimeSec) - return optimizer.solver.tottime -end - -function MOI.get(optimizer::Optimizer, ::MOI.RawStatusString) - # TODO I'd probably do an `if`-`else` here like for `MOI.TerminationStatus` - # except that here you are free to communicate any message to the user, - # you are not constrained to an any like `MOI.TerminationStatus` - return "Terminated with status $(optimizer.solver.status)" -end - -function MOI.get(optimizer::Optimizer, ::MOI.TerminationStatus) - if isnothing(optimizer.solver) || optimizer.solver.status == 0 - return MOI.OPTIMIZE_NOT_CALLED - elseif optimizer.solver.status == 1 - return MOI.OPTIMAL - elseif optimizer.solver.status == 2 - return MOI.INFEASIBLE - elseif optimizer.solver.status == 3 - return MOI.INFEASIBLE_OR_UNBOUNDED - else - @assert optimizer.solver.status == 4 - return MOI.ITERATION_LIMIT - end -end - -function MOI.get(model::Optimizer, attr::MOI.PrimalStatus) - if attr.result_index != MOI.get(model, MOI.ResultCount()) - return MOI.NO_SOLUTION - end - term = MOI.get(model, MOI.TerminationStatus()) - if term == MOI.OPTIMIZE_NOT_CALLED - return MOI.NO_SOLUTION - elseif term == MOI.OPTIMAL - return MOI.FEASIBLE_POINT - elseif term == MOI.INFEASIBLE - return MOI.INFEASIBLE_POINT - elseif term == MOI.INFEASIBLE_OR_UNBOUNDED - return MOI.UNKNOWN_RESULT_STATUS - else - @assert term == MOI.ITERATION_LIMIT - return MOI.UNKNOWN_RESULT_STATUS - end -end - -function MOI.get(model::Optimizer, attr::MOI.DualStatus) - if attr.result_index != MOI.get(model, MOI.ResultCount()) - return MOI.NO_SOLUTION - end - term = MOI.get(model, MOI.TerminationStatus()) - if term == MOI.OPTIMIZE_NOT_CALLED - return MOI.NO_SOLUTION - elseif term == MOI.OPTIMAL - return MOI.FEASIBLE_POINT - elseif term == MOI.INFEASIBLE - # The solution doesn't seem to be a valid `MOI.INFEASIBILITY_CERTIFICATE`, - # e.g., it's failing `test_infeasible_affine_MIN_SENSE` - return MOI.UNKNOWN_RESULT_STATUS - elseif term == MOI.INFEASIBLE_OR_UNBOUNDED - return MOI.UNKNOWN_RESULT_STATUS - else - @assert term == MOI.ITERATION_LIMIT - return MOI.UNKNOWN_RESULT_STATUS - end -end - -function MOI.get(model::Optimizer, ::MOI.ResultCount) - if MOI.get(model, MOI.TerminationStatus()) == MOI.OPTIMIZE_NOT_CALLED - return 0 - else - return 1 - end -end - -function MOI.get(optimizer::Optimizer, attr::MOI.ObjectiveValue)::Float64 - MOI.check_result_index_bounds(optimizer, attr) - val = dot(optimizer.solver.model.b, optimizer.solver.y) - optimizer.solver.model.b_const - return optimizer.max_sense ? val : -val -end - -function MOI.get(optimizer::Optimizer, attr::MOI.DualObjectiveValue) - MOI.check_result_index_bounds(optimizer, attr) - val = - btrace(optimizer.solver.model.nlmi, optimizer.solver.model.C, optimizer.solver.X) + - dot(optimizer.solver.model.d_lin, optimizer.solver.X_lin) - optimizer.solver.model.b_const - return optimizer.max_sense ? val : -val -end - -function MOI.get(model::Optimizer, attr::MOI.VariablePrimal, vi::MOI.VariableIndex) - MOI.check_result_index_bounds(model, attr) - return model.solver.y[vi.value] -end - -function MOI.get( - optimizer::Optimizer, - attr::MOI.ConstraintDual, - ci::MOI.ConstraintIndex{VAF,PSD}, -)::Vector{Float64} - MOI.check_result_index_bounds(optimizer, attr) - lmi_id = optimizer.lmi_id[ci] - X = optimizer.solver.X[lmi_id] - n = optimizer.solver.model.msizes[lmi_id] - return [X[i, j] for j = 1:n for i = 1:j] -end - -function MOI.get( - optimizer::Optimizer, - attr::MOI.ConstraintDual, - ci::MOI.ConstraintIndex{VAF,NNG}, -)::Vector{Float64} - MOI.check_result_index_bounds(optimizer, attr) - rows = MOI.Utilities.rows(optimizer.lin_cones, ci) - return optimizer.solver.X_lin[rows] -end diff --git a/src/Solvers.jl b/src/Solvers.jl index cb9b87a..8b8dcf6 100644 --- a/src/Solvers.jl +++ b/src/Solvers.jl @@ -8,14 +8,55 @@ import Statistics: mean using Printf using TimerOutputs using MultiFloats +import NLPModels +import SolverCore +import LowRankOpt as LRO # using MKLSparse # using MKL include("kron_etc.jl") -include("makeBBBB.jl") -include("model.jl") -mutable struct MySolver{T} +struct FactoredMatrix{T} <: AbstractMatrix{T} + factor::Matrix{T} + factor_inv::Matrix{T} # inv(factor) + matrix::Matrix{T} # factor * factor_inv' +end +Base.size(A::FactoredMatrix) = size(A.matrix) +Base.getindex(A::FactoredMatrix, i, j) = Base.getindex(A.matrix, i, j) +# Multiply through the dense `matrix` field so we hit BLAS instead of the +# generic `AbstractMatrix` (getindex-based) fallback. +Base.:*(A::FactoredMatrix, B::AbstractMatrix) = A.matrix * B +Base.:*(A::AbstractMatrix, B::FactoredMatrix) = A * B.matrix +Base.:*(A::FactoredMatrix, B::FactoredMatrix) = A.matrix * B.matrix +function LinearAlgebra.mul!( + C::AbstractMatrix, + A::FactoredMatrix, + B::AbstractVecOrMat, + α::Number, + β::Number, +) + return LinearAlgebra.mul!(C, A.matrix, B, α, β) +end +function LinearAlgebra.mul!( + C::AbstractMatrix, + A::AbstractVecOrMat, + B::FactoredMatrix, + α::Number, + β::Number, +) + return LinearAlgebra.mul!(C, A, B.matrix, α, β) +end +function LinearAlgebra.mul!( + C::AbstractMatrix, + A::FactoredMatrix, + B::FactoredMatrix, + α::Number, + β::Number, +) + return LinearAlgebra.mul!(C, A.matrix, B.matrix, α, β) +end + +mutable struct MySolver{T,M} # main options kit::Int64 tol_cg::T @@ -27,7 +68,6 @@ mutable struct MySolver{T} aamat::Int64 fig_ev::Int64 verb::Int64 - datarank::Int64 initpoint::Int64 timing::Int64 maxit::Int64 @@ -36,7 +76,7 @@ mutable struct MySolver{T} to::Any # model and preprocessed model data - model::MyModel + model::M predict::Bool @@ -47,22 +87,18 @@ mutable struct MySolver{T} expon::T iter::Int64 DIMACS_error::T + BBBB::Matrix{T} cholBBBB status::Int regcount::Int - err1::T - err2::T - err3::T - err4::T - err5::T - err6::T + err::NTuple{6,T} - X - S - y + X::LRO.VectorizedSolution{T} + S::LRO.VectorizedSolution{T} + y::Vector{T} yold delX delS @@ -70,31 +106,20 @@ mutable struct MySolver{T} Xn Sn - X_lin - S_lin - Si_lin - S_lin_inv - delX_lin - delS_lin - Xn_lin - Sn_lin + Si_lin::Vector{T} + S_lin_inv::Vector{T} + delX_lin::Vector{T} + delS_lin::Vector{T} + Xn_lin::Vector{T} + Sn_lin::Vector{T} D - G - Gi - W + W::LRO.ShapedSolution{T,FactoredMatrix{T}} Si DDsi - norm_b::Float64 - norm_C::Vector{Float64} - norm_d::Float64 - - Rp - Rd - Rd_lin - work_m2 - work_mm + Rp::Vector{T} + Rd::LRO.VectorizedSolution{T} cg_iter_pre cg_iter_cor @@ -111,6 +136,8 @@ mutable struct MySolver{T} RNT RNT_lin + y_buffer::Vector{T} # Bufer of the same size as `y` + function MySolver{T}( kit::Int64, tol_cg::Float64 , @@ -122,15 +149,15 @@ mutable struct MySolver{T} aamat::Int64, fig_ev::Int64, verb::Int64, - datarank::Int64, initpoint::Int64, timing::Int64, maxit::Int64, datasparsity::Int64, - model::MyModel - ) where {T} + model::LRO.Model{T,A} + ) where {T,A} - solver = new{T}() + buffered_model = LRO.BufferedModelForSchur(model, datasparsity) + solver = new{T,typeof(buffered_model)}() solver.kit = kit solver.tol_cg = tol_cg solver.tol_cg_up = tol_cg_up @@ -140,13 +167,12 @@ mutable struct MySolver{T} solver.erank = erank solver.aamat = aamat solver.fig_ev = fig_ev - solver.verb = verb - solver.datarank = datarank - solver.initpoint = initpoint + solver.verb = verb + solver.initpoint = initpoint solver.timing = timing solver.maxit = maxit solver.datasparsity = datasparsity - solver.model = model + solver.model = buffered_model return solver end end @@ -167,6 +193,55 @@ mutable struct Halpha end end +struct Solver{T,M} <: SolverCore.AbstractOptimizationSolver + solver::MySolver{T,M} + halpha::Halpha + stats::SolverCore.GenericExecutionStats{T,Vector{T},Vector{T},Any} +end + +function Solver{T}(model::LRO.Model; kws...) where {T} + options = Dict(kw[1] => kw[2] for kw in kws) + stats = SolverCore.GenericExecutionStats(model) + solver, halpha = load(model, options; T) + solver.X = LRO.VectorizedSolution{T}(stats.solution, model.dim) + solver.y = stats.multipliers + Solver(solver, halpha, stats) +end + +function LRO.MOI.get(solver::Solver, ::LRO.Solution) + return LRO.VectorizedSolution(solver.stats.solution, solver.solver.model.model.dim) +end + +const STATUS_MAP = [ + :unknown, + :first_order, + :unbounded, # the primal `max ⟨C,X⟩` has an unbounded ray so the primal is unbounded + :infeasible, # the dual `max ⟨b,y⟩` has an unbounded ray so the primal `min ⟨C,X⟩` is infeasible + :max_iter, + :exception, +] + +function SolverCore.solve!( + solver::Solver, + model::NLPModels.AbstractNLPModel; # Same as `solver.model`, we can ignore + kws..., +) + for kw in kws + field = Symbol(kw[1]) + if field == :verbose + field = :verb # TODO rename to :verbose to follow NLPModels convention + end + setproperty!(solver.solver, field, kw[2]) + end + solver.solver.to = TimerOutput() + solve(solver.solver, solver.halpha) + solver.stats.status = STATUS_MAP[solver.solver.status + 1] + solver.stats.objective = NLPModels.obj(solver.solver.model, solver.solver.X) + solver.stats.elapsed_time = solver.solver.tottime + solver.stats.iter = solver.solver.iter + return +end + include("initial_point.jl") include("prepare_W.jl") @@ -183,7 +258,6 @@ const DEFAULT_OPTIONS = Dict{String,Any}( "aamat" => 1, "fig_ev" => 0, "verb" => 1, - "datarank" => 0, "initpoint" => 0, "timing" => 1, "maxit" => 100, @@ -202,7 +276,6 @@ function load(model, options::Dict; T = Float64) aamat = Int64(get(options, "aamat", 1)) fig_ev = Int64(get(options, "fig_ev", 0)) verb = Int64(get(options, "verb", 1)) - datarank = Int64(get(options, "datarank", 0)) initpoint = Int64(get(options, "initpoint", 0)) timing = Int64(get(options, "timing", 1)) maxit = Int64(get(options, "maxit", 100)) @@ -218,54 +291,16 @@ function load(model, options::Dict; T = Float64) aamat, fig_ev, verb, - datarank, initpoint, timing, maxit, datasparsity, - MyModel(model.A, - model.AA, - model.B, - model.C, - model.nzA, - model.sigmaA, - model.qA, - model.b, - model.b_const, - model.d_lin, - model.C_lin, - model.n, - model.msizes, - model.nlin, - model.nlmi - ) + model, ) halpha = Halpha(kit) solver.cg_iter_tot = 0 - if verb > 0 - t1 = time() - @printf("\n *** Loraine.jl v0.2.7 ***\n") - @printf(" *** Initialisation STARTS\n") - end - - if verb > 0 - @printf(" Number of variables: %5d\n",model.n) - @printf(" LMI constraints : %5d\n",model.nlmi) - if model.nlmi>0 - @printf(" Matrix size(s) :") - Printf.format.(Ref(stdout), Ref(Printf.Format("%6d")), model.msizes); - @printf("\n") - end - @printf(" Linear constraints : %5d\n",model.nlin) - if solver.kit>0 - @printf(" Preconditioner : %5d\n",preconditioner) - else - @printf(" Preconditioner : none, using direct solver\n") - end - end - # Input parameters check if kit < 0 || kit > 1 solver.kit = 0 @@ -287,10 +322,6 @@ function load(model, options::Dict; T = Float64) solver.erank = 1 @printf(" ---Parameter erank negative, setting erank = %1d\n", solver.erank) end - if datarank < -1 - solver.datarank = 0 - @printf(" ---Parameter datarank out of range, setting datarank = %1d\n", solver.datarank) - end if initpoint < 0 || initpoint > 1 solver.initpoint = 1 @printf(" ---Parameter kit out of range, setting initpoint = %1d\n", solver.initpoint) @@ -310,6 +341,23 @@ end function solve(solver::MySolver,halpha::Halpha) t1 = time() if solver.verb > 0 + @printf("\n *** Loraine.jl v0.2.7 ***\n") + + @printf(" Number of variables: %5d\n",solver.model.meta.ncon) + @printf(" LMI constraints : %5d\n",LRO.num_matrices(solver.model)) + if LRO.num_matrices(solver.model) > 0 + @printf(" Matrix size(s) :") + msizes = LRO.side_dimension.(Ref(solver.model), LRO.matrix_indices(solver.model)) + Printf.format.(Ref(stdout), Ref(Printf.Format("%6d")), msizes); + @printf("\n") + end + @printf(" Linear constraints : %5d\n",LRO.num_scalars(solver.model)) + if solver.kit>0 + @printf(" Preconditioner : %5d\n",solver.preconditioner) + else + @printf(" Preconditioner : none, using direct solver\n") + end + @printf(" *** IP STARTS\n") if solver.verb < 2 if solver.kit == 0 @@ -344,7 +392,7 @@ function solve(solver::MySolver,halpha::Halpha) if solver.preconditioner == 4 # if (cg_iter2>erank*nlmi*sqrt(n)/1 && iter>sqrt(n)/60)||cg_iter2>100 %for SNL problems - if (solver.cg_iter_cor / 2 > solver.erank * solver.model.nlmi * sqrt(solver.model.n)/20 && solver.iter > sqrt(solver.model.n) / 60) || solver.cg_iter_cor > 100 + if (solver.cg_iter_cor / 2 > solver.erank * LRO.num_matrices(solver.model) * sqrt(solver.model.meta.ncon)/20 && solver.iter > sqrt(solver.model.meta.ncon) / 60) || solver.cg_iter_cor > 100 solver.preconditioner = 1; solver.aamat = 2; if solver.verb > 0 println("Switching to preconditioner 1") @@ -368,94 +416,77 @@ end function setup_solver(solver::MySolver{T},halpha::Halpha) where {T} - solver.X = Matrix{T}[] - solver.S = Matrix{T}[] - solver.y = Vector{T}[] + solver.S = similar(solver.X) + solver.Rd = similar(solver.X) + solver.Rp = zeros(T, solver.model.meta.ncon) + solver.y_buffer = similar(solver.Rp) solver.delX = Matrix{T}[] solver.delS = Matrix{T}[] solver.D = Vector{T}[] - solver.G = Matrix{T}[] - solver.Gi = Matrix{T}[] - solver.W = Matrix{T}[] + solver.W = LRO.ShapedSolution{T,FactoredMatrix{T}}( + zeros(T, LRO.num_scalars(solver.model)), + map(LRO.matrix_indices(solver.model)) do i + dim = LRO.side_dimension(solver.model, i) + FactoredMatrix(zeros(T, dim, dim), zeros(T, dim, dim), zeros(T, dim, dim)) + end, + ) solver.Si = Matrix{T}[] solver.DDsi = Vector{T}[] - solver.Rd = Matrix{T}[] - - solver.alpha = zeros(solver.model.nlmi) - solver.beta = zeros(solver.model.nlmi) + solver.alpha = zeros(LRO.num_matrices(solver.model)) + solver.beta = zeros(LRO.num_matrices(solver.model)) solver.Xn = Matrix{T}[] solver.Sn = Matrix{T}[] solver.RNT = Matrix{T}[] - solver.work_m2 = Vector{T}[] - solver.work_mm = Matrix{T}[] - solver.regcount = 0 - - for i = 1:solver.model.nlmi - m = solver.model.msizes[i] - push!(solver.X,zeros(T, m, m)) - push!(solver.S,zeros(T, m, m)) - push!(solver.delX,zeros(T, m, m)) - push!(solver.delS,zeros(T, m, m)) - push!(solver.D, zeros(T, m)) - push!(solver.G,zeros(T, m, m)) - push!(solver.Gi,zeros(T, m, m)) - push!(solver.W,zeros(T, m, m)) - push!(solver.Si,zeros(T, m, m)) - push!(solver.DDsi,zeros(T, m)) - push!(solver.Rd,zeros(T, m, m)) - push!(solver.Xn,zeros(T, m, m)) - push!(solver.Sn,zeros(T, m, m)) - push!(solver.RNT,zeros(T, m, m)) - push!(solver.work_m2, Vector{T}(undef, m*m)) - push!(solver.work_mm, Matrix{T}(undef, m, m)) - end - - solver.norm_b = Float64(norm(solver.model.b)) - solver.norm_C = [Float64(norm(solver.model.C[i])) for i in 1:solver.model.nlmi] - solver.norm_d = solver.model.nlin > 0 ? Float64(norm(solver.model.d_lin)) : 0.0 - solver.Rp = Vector{T}(undef, solver.model.n) + + solver.delS_lin = zeros(T, LRO.num_scalars(solver.model)) + for mat_idx in LRO.matrix_indices(solver.model) + dim = LRO.side_dimension(solver.model, mat_idx) + push!(solver.delX,zeros(T, dim, dim)) + push!(solver.delS,zeros(T, dim, dim)) + push!(solver.D, zeros(T, dim)) + push!(solver.Si,zeros(T, dim, dim)) + push!(solver.DDsi,zeros(T, dim)) + push!(solver.Xn,zeros(T, dim, dim)) + push!(solver.Sn,zeros(T, dim, dim)) + push!(solver.RNT,zeros(T, dim, dim)) + end halpha.Umat = Matrix{T}[] halpha.Z = Matrix{T}[] halpha.AAAATtau = SparseMatrixCSC{T}[] + ncon = solver.model.meta.ncon - for i = 1:solver.model.nlmi - push!(halpha.Umat,zeros(solver.model.msizes[i], solver.erank)) - push!(halpha.Z,zeros(solver.model.msizes[i], solver.model.msizes[i])) - # tmp = Matrix(I(solver.model.msizes[i])) + for mat_idx in LRO.matrix_indices(solver.model) + dim = LRO.side_dimension(solver.model, mat_idx) + push!(halpha.Umat,zeros(dim, solver.erank)) + push!(halpha.Z,zeros(dim, dim)) + # tmp = Matrix(I(dim)) # push!(halpha.cholS,cholesky(tmp)) - push!(halpha.AAAATtau,spzeros(solver.model.n, solver.model.n)) + push!(halpha.AAAATtau, spzeros(ncon, ncon)) end if solver.kit == 1 - if solver.model.nlmi == 0 + if LRO.num_matrices(solver.model) == 0 if solver.verb > 0 - println("WARNING: Switching to a direct solver, no LMIs") + @warn("Switching to a direct solver, no LMIs") end solver.kit = 0 - elseif solver.model.nlmi > 0 && solver.erank >= maximum(solver.model.msizes) - 1 + elseif LRO.num_matrices(solver.model) > 0 && solver.erank >= maximum(Base.Fix1(LRO.side_dimension, solver.model), LRO.matrix_indices(solver.model)) - 1 if solver.verb > 0 - println("WARNING: Switching to a direct solver, erank bigger than matrix size") + @warn("Switching to a direct solver, erank bigger than matrix size") end solver.kit = 0 end end - # when datarank was set to -1 and conversion failed, we switch to datarank = 0 - if ~isempty(solver.model.B) - if solver.model.nlmi > 0 - for ilmi = 1:solver.model.nlmi - if nnz(solver.model.B[ilmi]) == 0 - solver.datarank = 0 - end - end - end + if solver.kit == 0 # if direct solver; compute the Hessian matrix + solver.BBBB = zeros(T, ncon, ncon) end end @@ -465,7 +496,7 @@ function myIPstep(solver::MySolver{T},halpha::Halpha) where {T} if solver.iter > solver.maxit solver.status = 4 if solver.verb > 0 - println("WARNING: Stopped by iteration limit (stopping status = 4)") + @warn("Stopped by iteration limit (stopping status = 4)") end end solver.cg_iter_pre = 0 @@ -492,76 +523,42 @@ function myIPstep(solver::MySolver{T},halpha::Halpha) where {T} end function find_mu(solver) - trXS = zero(eltype(eltype(solver.X))) - if solver.model.nlmi > 0 - for i = 1:solver.model.nlmi - trXS += dot(solver.X[i], solver.S[i]) - end - end - mu = trXS - - if solver.model.nlin > 0 - mu += dot(solver.X_lin, solver.S_lin) - end - solver.mu = mu / (sum(solver.model.msizes) + solver.model.nlin) + solver.mu = dot(solver.X, solver.S) / (LRO.num_scalars(solver.model) + sum(Base.Fix1(LRO.side_dimension, solver.model), LRO.matrix_indices(solver.model), init = 0)) return solver.mu end function check_convergence(solver) # DIMACS error evaluation - solver.err1 = norm(solver.Rp) / (1 + solver.norm_b) - solver.err2 = solver.err3 = solver.err4 = solver.err5 = solver.err6 = 0.0 - btrace_CX = btrace(solver.model.nlmi, solver.model.C, solver.X) - b_dot_y = dot(solver.model.b, solver.y) - inv_1pnb = 1 / (1 + solver.norm_b) - if solver.model.nlmi > 0 - nlmi = solver.model.nlmi - err2_v = Vector{Float64}(undef, nlmi) - err3_v = Vector{Float64}(undef, nlmi) - err4_v = Vector{Float64}(undef, nlmi) - err6_v = Vector{Float64}(undef, nlmi) - Threads.@threads for i = 1:nlmi - inv_1pnC = 1 / (1 + solver.norm_C[i]) - err2_v[i] = max(0.0, -minimum(eigvals(Symmetric(solver.X[i]))) * inv_1pnb) - err3_v[i] = norm(solver.Rd[i], 2) * inv_1pnC - err4_v[i] = max(0.0, -minimum(eigvals(Symmetric(solver.S[i]))) * inv_1pnC) - err6_v[i] = dot(solver.S[i], solver.X[i]) / (1 + abs(dot(solver.model.C[i], solver.X[i])) + abs(b_dot_y)) - end - solver.err2 = sum(err2_v) - solver.err3 = sum(err3_v) - solver.err4 = sum(err4_v) - solver.err6 = sum(err6_v) - end - - solver.err5 = (btrace_CX - b_dot_y) / (1 + abs(btrace_CX) + abs(b_dot_y)) - if solver.model.nlin > 0 - solver.err2 += max(0.0, -minimum(solver.X_lin) * inv_1pnb) - solver.err3 += norm(solver.Rd_lin) / (1 + solver.norm_d) - solver.err4 += max(0.0, -minimum(solver.S_lin) / (1 + solver.norm_d)) - solver.err5 = (btrace_CX + dot(solver.model.d_lin, solver.X_lin) - b_dot_y) / (1 + abs(btrace_CX) + abs(b_dot_y)) - solver.err6 += dot(solver.S_lin, solver.X_lin) / (1 + abs(dot(solver.model.d_lin, solver.X_lin)) + abs(b_dot_y)) - end + pobj = NLPModels.obj(solver.model, solver.X) + dobj = LRO.dual_obj(solver.model, solver.y) + solver.err = LRO.errors( + solver.model, + solver.X; + y = solver.y, + primal_err = solver.Rp, + dual_slack = solver.S, + dual_err = solver.Rd, + pobj, + dobj, + ) - if solver.model.nlmi > 0 - DIMACS_error = solver.err1 + solver.err2 + solver.err3 + solver.err4 + abs(solver.err5) + solver.err6 - else - DIMACS_error = solver.err2 + solver.err3 + solver.err4 + abs(solver.err5) + solver.err6 - end + # `err[5]` may be negative so we need `abs` + DIMACS_error = sum(abs, solver.err) if solver.verb > 0 && solver.status == 0 - #@sprintf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.0d %9.0d %8.1e %6.0d %8.2f\n', iter, y[1:ddnvar]"*ddc[:], DIMACS_error, err1, err2, err3, err4, err5, err6, cg_iter1, cg_iter2, eq_norm, arank, titi) - # @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.0d %9.0d %6.0d\n", iter, dot(y, ctmp'), DIMACS_error, err1, err2, err3, err4, err5, err6, cg_iter1, cg_iter2, cg_iter2) + #@sprintf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.0d %9.0d %8.1e %6.0d %8.2f\n', iter, y[1:ddnvar]"*ddc[:], DIMACS_error, err[1], err[2], err[3], err[4], err[5], err[6], cg_iter1, cg_iter2, eq_norm, arank, titi) + # @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.0d %9.0d %6.0d\n", iter, dot(y, ctmp'), DIMACS_error, err[1], err[2], err[3], err[4], err[5], err[6], cg_iter1, cg_iter2, cg_iter2) if solver.verb > 1 if solver.kit == 0 - @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.2f\n", solver.iter, -dot(solver.y, solver.model.b') + solver.model.b_const, DIMACS_error, solver.err1, solver.err2, solver.err3, solver.err4, solver.err5, solver.err6,solver.itertime) + @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %8.2f\n", solver.iter, dobj, DIMACS_error, solver.err[1], solver.err[2], solver.err[3], solver.err[4], solver.err[5], solver.err[6],solver.itertime) else - @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %7.0d %7.0d %8.2f\n", solver.iter, -dot(solver.y, solver.model.b') + solver.model.b_const, DIMACS_error, solver.err1, solver.err2, solver.err3, solver.err4, solver.err5, solver.err6, solver.cg_iter_pre, solver.cg_iter_cor,solver.itertime) + @printf("%3.0d %16.8e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %9.2e %7.0d %7.0d %8.2f\n", solver.iter, dobj, DIMACS_error, solver.err[1], solver.err[2], solver.err[3], solver.err[4], solver.err[5], solver.err[6], solver.cg_iter_pre, solver.cg_iter_cor,solver.itertime) end else if solver.kit == 0 - @printf("%3.0d %16.8e %9.2e %8.2f\n", solver.iter, -dot(solver.y, solver.model.b') + solver.model.b_const, DIMACS_error, solver.itertime) + @printf("%3.0d %16.8e %9.2e %8.2f\n", solver.iter, dobj, DIMACS_error, solver.itertime) else - @printf("%3.0d %16.8e %9.2e %9.0d %8.2f\n", solver.iter, -dot(solver.y, solver.model.b') + solver.model.b_const, DIMACS_error, solver.cg_iter_pre + solver.cg_iter_cor, solver.itertime) + @printf("%3.0d %16.8e %9.2e %9.0d %8.2f\n", solver.iter, dobj, DIMACS_error, solver.cg_iter_pre + solver.cg_iter_cor, solver.itertime) end end end @@ -569,24 +566,25 @@ function check_convergence(solver) if DIMACS_error < solver.eDIMACS solver.status = 1 if solver.verb > 0 - println("Primal objective: ", -b_dot_y + solver.model.b_const) - if solver.model.nlin > 0 - println("Dual objective: ", -btrace_CX - dot(solver.model.d_lin, solver.X_lin) + solver.model.b_const) - else - println("Dual objective: ", -btrace_CX + solver.model.b_const) - end + println("Primal objective: ", dobj) + println("Dual objective: ", pobj) end end - if DIMACS_error > 1e55 + if pobj < -1e55 solver.status = 2 if solver.verb > 0 - println("WARNING: Problem probably infeasible (stopping status = 2)") + @warn("Problem probably infeasible (stopping status = 2)") end - elseif DIMACS_error > 1e55 || abs(dot(solver.y, solver.model.b')) > 1e55 + elseif dobj > 1e55 solver.status = 3 if solver.verb > 0 - println("WARNING: Problem probably unbounded or infeasible (stopping status = 3)") + @warn("Problem probably unbounded (stopping status = 3)") + end + elseif any(isnan, solver.err) + solver.status = 5 + if solver.verb > 0 + @warn("Got NaN (stopping status = 5)") end end @@ -594,61 +592,15 @@ end ```Functions for the iterative solver follow``` -struct MyA{T} - W::Vector{Matrix{T}} - AA::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}} - nlin::Int64 - C_lin::SparseArrays.SparseMatrixCSC{Float64,Int64} - X_lin - S_lin_inv +struct MyA{T,M} + W::LRO.ShapedSolution{T,FactoredMatrix{T}} + model::M to::TimerOutputs.TimerOutput - # preallocated workspace, reused across every CG iteration - ax1::Vector{T} - axvec::Vector{Vector{T}} - axmat::Vector{Matrix{T}} - waxwtmp::Vector{Matrix{T}} - waxw::Vector{Matrix{T}} - XSi::Vector{T} - Ctx::Vector{T} - tmp_nlin::Vector{T} end -function MyA(W::Vector{Matrix{T}}, AA, nlin::Int64, C_lin, X_lin, S_lin_inv, to) where {T} - nlmi = length(AA) - ax1 = zeros(T, size(AA[1], 1)) - axvec = [Vector{T}(undef, size(AA[ilmi], 2)) for ilmi in 1:nlmi] - axmat = [Matrix{T}(undef, size(W[ilmi])) for ilmi in 1:nlmi] - waxwtmp = [Matrix{T}(undef, size(W[ilmi])) for ilmi in 1:nlmi] - waxw = [Matrix{T}(undef, size(W[ilmi])) for ilmi in 1:nlmi] - XSi = Vector{T}(undef, nlin) - if nlin > 0 - XSi .= X_lin .* S_lin_inv - end - Ctx = Vector{T}(undef, nlin) - tmp_nlin = Vector{T}(undef, nlin) - return MyA{T}(W, AA, nlin, C_lin, X_lin, S_lin_inv, to, ax1, axvec, axmat, waxwtmp, waxw, XSi, Ctx, tmp_nlin) -end - -function (t::MyA)(Ax::Vector{T}, x::Vector{T}) where {T} +function (t::MyA)(Ax::Vector, x::Vector) @timeit t.to "Ax" begin - nlmi = length(t.AA) - fill!(t.ax1, zero(T)) - if nlmi > 0 - for ilmi = 1:nlmi - mul!(t.axvec[ilmi], transpose(t.AA[ilmi]), x) - mat!(t.axmat[ilmi], t.axvec[ilmi]) - mul!(t.waxwtmp[ilmi], t.W[ilmi], t.axmat[ilmi]) - mul!(t.waxw[ilmi], t.waxwtmp[ilmi], t.W[ilmi]) - mul!(t.ax1, t.AA[ilmi], vec(t.waxw[ilmi]), true, true) - end - end - if t.nlin>0 - mul!(t.Ctx, t.C_lin', x) - t.tmp_nlin .= t.XSi .* t.Ctx - mul!(t.ax1, t.C_lin, t.tmp_nlin, true, true) - end - - copyto!(Ax, t.ax1) + LRO.eval_schur_complement!(t.model, t.W, x, Ax) end end @@ -662,23 +614,24 @@ end function Prec_for_CG_beta(solver,halpha) - nlmi = solver.model.nlmi + nlmi = LRO.num_matrices(solver.model) kk = solver.erank .* ones(Int64,nlmi,1) - nvar = solver.model.n + nvar = solver.model.meta.ncon ntot=0 if nlmi > 0 - for ilmi=1:nlmi - ntot = ntot + size(solver.W[ilmi],1) + for i in LRO.matrix_indices(solver.model) + ntot = ntot + size(solver.W[i],1) end end halpha.AAAATtau = zeros(nvar) if nlmi > 0 - for ilmi = 1:nlmi - n = size(solver.W[ilmi],1); + for i in LRO.matrix_indices(solver.model) + ilmi = i.value + n = size(solver.W[i],1); k = kk[ilmi]; - F = eigen(solver.W[ilmi]); + F = eigen(solver.W[i]); lambdaf = F.values lambda_s = lambdaf[1:n-k] @@ -695,14 +648,16 @@ function Prec_for_CG_beta(solver,halpha) halpha.AAAATtau += ttau^2 .* ZZZ end - if solver.model.nlin > 0 - halpha.AAAATtau .+= diag(solver.model.C_lin * Diagonal(solver.X_lin .* solver.S_lin_inv) * solver.model.C_lin') + if LRO.num_scalars(solver.model) > 0 + tmp = zeros(eltype(halpha.AAAATtau), nvar, nvar) + LRO.add_schur_complement!(solver.model, solver.X[LRO.ScalarIndex] .* solver.S_lin_inv, LRO.ScalarIndex, tmp) + halpha.AAAATtau .+= diag(tmp) end end end -struct MyM_beta - AA +struct MyM_beta{M} + model::M AAAATtau end @@ -713,36 +668,37 @@ end function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} @timeit solver.to "prec" begin - nlmi = solver.model.nlmi - kk = solver.erank .* ones(Int64,nlmi,1) + nlmi = LRO.num_matrices(solver.model) + kk = solver.erank .* ones(Int64,nlmi) # kk[2] = 3 # halpha.Z = SparseMatrixCSC{T}[] halpha.Z = Matrix{T}[] - nvar = solver.model.n + nvar = solver.model.meta.ncon halpha.AAAATtau = spzeros(nvar,nvar) ntot=0 if nlmi > 0 - for ilmi=1:nlmi - ntot = ntot + size(solver.W[ilmi],1) + for i in LRO.matrix_indices(solver.model) + ntot = ntot + size(solver.W[i],1) end end sizeS=0 if nlmi > 0 - for ilmi=1:nlmi - sizeS += kk[ilmi] * size(solver.W[ilmi],1) + for i in LRO.matrix_indices(solver.model) + sizeS += kk[i.value] * size(solver.W[i],1) end end lbt = 1; lbs=1; if nlmi > 0 - for ilmi = 1:nlmi - n = size(solver.W[ilmi],1); - k = kk[ilmi]; + for i in LRO.matrix_indices(solver.model) + ilmi = i.value + n = size(solver.W[i],1) + k = kk[ilmi] - F = eigen(Float64.(solver.W[ilmi])); + F = eigen(Float64.(solver.W[i])) vectf = F.vectors lambdaf = F.values @@ -758,7 +714,7 @@ function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} end halpha.Umat[ilmi] = vect_l .* sqrt.(lambda_l .- ttau)' - + # @timeit solver.to "prec1" begin W0 = [vect_s vect_l]*[spdiagm(lambda_s[:]) spzeros(n-k,k); spzeros(k,n-k) ttau * I(k)] * [vect_s vect_l]' # end @@ -768,40 +724,37 @@ function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} Ztmp = cholesky(2 .* W0 + halpha.Umat[ilmi] * halpha.Umat[ilmi]') push!(halpha.Z,Ztmp.L) # end - + if solver.aamat < 3 halpha.AAAATtau += ttau^2 * I(nvar) end end end - - if solver.model.nlin > 0 - halpha.AAAATtau .+= solver.model.C_lin * Diagonal(solver.X_lin .* solver.S_lin_inv) * solver.model.C_lin' + + if LRO.num_scalars(solver.model) > 0 + LRO.add_schur_complement!(solver.model, solver.X[LRO.ScalarIndex] .* solver.S_lin_inv, LRO.ScalarIndex, halpha.AAAATtau) end # Factorize once here; `AAAATtau` is constant for the whole predictor/corrector # CG solve, so this avoids re-factorizing it on every single CG iteration. halpha.AAAATtau_fact = factorize(halpha.AAAATtau) - didi = 0 - for ilmi = 1:nlmi - didi += size(solver.W[ilmi],1) - end k = kk[1] if k > 1 #slow formula # @timeit solver.to "prec3" begin - t = zeros(nvar, k*didi) + t = zeros(nvar, k*ntot) if nlmi > 0 - for ilmi = 1:nlmi - n = size(solver.W[ilmi],1) + for mat_idx in LRO.matrix_indices(solver.model) + ilmi = mat_idx.value + n = size(solver.W[mat_idx],1) k = kk[ilmi] TT = kron(halpha.Umat[ilmi],halpha.Z[ilmi]) - t[1:nvar,lbt:lbt+k*n-1] .= solver.model.AA[ilmi] * TT + t[1:nvar,lbt:lbt+k*n-1] .= LRO.jac(solver.model, mat_idx)' * TT lbt = lbt + k*n end end # end - + @timeit solver.to "prec4" begin S = t' * (halpha.AAAATtau_fact \ t) end @@ -809,7 +762,7 @@ function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} AAAATtau_d = spdiagm(sqrt.(1 ./ diag(halpha.AAAATtau))); # @timeit solver.to "prec3" begin - # t = zeros(nvar, k*didi) + # t = zeros(nvar, k*ntot) # if nlmi > 0 # for ilmi = 1:nlmi # if kk[ilmi] == 0 @@ -836,7 +789,7 @@ function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} # # mul!(S,t',t) # end - S, lbt = prec_alpha_S!(solver,halpha,AAAATtau_d,kk,didi,lbt,sizeS) + S, lbt = prec_alpha_S!(solver,halpha,AAAATtau_d,kk,ntot,lbt,sizeS) end # Schur complement for the SMW formula @@ -848,81 +801,47 @@ function Prec_for_CG_tilS_prep(solver::MySolver{T},halpha) where {T} end -struct MyM{T} - AA +struct MyM{M} + model::M AAAATtau_fact - Umat::Vector{Matrix{T}} - Z::Vector{Matrix{T}} + Umat + Z cholS - # preallocated workspace, reused across every CG iteration - AAAAinvx::Vector{T} - yy2::Vector{T} - yyy2::Vector{T} - y33::Vector{T} - y33_sol::Vector{T} - offsets::Vector{Int} - y22::Vector{Vector{T}} - y22mat::Vector{Matrix{T}} - ZY::Vector{Matrix{T}} - chunk::Vector{Matrix{T}} - xx::Vector{Vector{T}} - outer::Vector{Matrix{T}} - yy::Vector{Vector{T}} -end - -function MyM(AA, AAAATtau_fact, Umat::Vector{Matrix{T}}, Z::Vector{Matrix{T}}, cholS) where {T} - nlmi = length(AA) - nvar = size(AA[1], 1) - - offsets = Vector{Int}(undef, nlmi) - offset = 0 - for ilmi = 1:nlmi - offsets[ilmi] = offset - offset += size(Z[ilmi], 1) * size(Umat[ilmi], 2) - end - sizeS = offset - - y22 = [Vector{T}(undef, size(AA[ilmi], 2)) for ilmi in 1:nlmi] - y22mat = [Matrix{T}(undef, size(Umat[ilmi], 1), size(Umat[ilmi], 1)) for ilmi in 1:nlmi] - ZY = [Matrix{T}(undef, size(Umat[ilmi], 1), size(Umat[ilmi], 1)) for ilmi in 1:nlmi] - chunk = [Matrix{T}(undef, size(Umat[ilmi], 1), size(Umat[ilmi], 2)) for ilmi in 1:nlmi] - xx = [Vector{T}(undef, size(Umat[ilmi], 1)) for ilmi in 1:nlmi] - outer = [Matrix{T}(undef, size(Umat[ilmi], 1), size(Umat[ilmi], 1)) for ilmi in 1:nlmi] - yy = [Vector{T}(undef, size(Umat[ilmi], 1)^2) for ilmi in 1:nlmi] - - return MyM{T}(AA, AAAATtau_fact, Umat, Z, cholS, - Vector{T}(undef, nvar), Vector{T}(undef, nvar), Vector{T}(undef, nvar), - Vector{T}(undef, sizeS), Vector{T}(undef, sizeS), - offsets, y22, y22mat, ZY, chunk, xx, outer, yy) end function prec_alpha_S!(solver::MySolver{T},halpha,AAAATtau_d,kk,didi,lbt,sizeS) where {T} @timeit solver.to "prec3" begin S = Matrix{T}(undef,sizeS,sizeS) - nvar = solver.model.n + nvar = solver.model.meta.ncon t = Matrix{T}(undef,nvar,kk[1]*didi) - if solver.model.nlmi > 0 - for ilmi = 1:solver.model.nlmi + if LRO.num_matrices(solver.model) > 0 + for mat_idx in LRO.matrix_indices(solver.model) + ilmi = mat_idx.value if kk[ilmi] == 0 continue end - n = size(solver.W[ilmi],1) + n = size(solver.W[mat_idx],1) k = kk[ilmi] @timeit solver.to "prec30" begin - AAs = AAAATtau_d * solver.model.AA[ilmi] + # `A(y) * U` is linear in `y`, so instead of forming the + # `n × n` matrix `A(y)` for each of the `nvar` rows of + # `AAAATtau_d` -- which costs `nvar` dense `n × n` buffers per + # preconditioner build -- multiply by `𝐀ᵢ` once to get every + # `vec(A(y))` at once, and contract with `Umat` on the + # nonzeros only. `𝐀ᵢ`'s column `j` is `vec(Aᵢⱼ)`, so its + # transpose is the `AA` matrix this used to be written with. + AAs = (-AAAATtau_d) * transpose(solver.model.jprod_buffer[ilmi]) + ii_, jj_, aa_ = findnz(AAs) + # `jj_` indexes into `vec` of an `n × n` matrix + qq_ = div.(jj_ .- 1, n) .+ 1 + pp_ = mod.(jj_ .- 1, n) .+ 1 + aau = aa_ .* halpha.Umat[ilmi][qq_] + AU = sparse(ii_, pp_, aau, nvar, n) end - # @timeit solver.to "prec31" begin - ii_, jj_, aa_ = findnz(AAs) - qq_ = floor.(Int64,(jj_ .- 1) ./ n) .+ 1 - pp_ = mod.(jj_ .- 1, n) .+ 1 - aau = Vector{T}(undef,length(aa_)) - aau .= aa_ .* halpha.Umat[ilmi][qq_] - AU = sparse(ii_,pp_,aau,nvar,n) - # end - if solver.model.nlmi>1 + if LRO.num_matrices(solver.model) > 1 # @timeit solver.to "prec32" begin - didi1 = size(solver.W[ilmi],1) + didi1 = size(solver.W[mat_idx],1) ttmp = Matrix{T}(undef,nvar,kk[ilmi]*didi1) mul!(ttmp, AU, halpha.Z[ilmi]) t[1:nvar,lbt:lbt+k*n-1] = ttmp @@ -945,43 +864,43 @@ end function (t::MyM)(Mx::Vector{T}, x::Vector{T}) where {T} - nlmi = length(t.AA) + nvar = size(x,1) + nlmi = LRO.num_matrices(t.model) + + yy2 = zeros(nvar) + y33 = zeros(T,0) - ldiv!(t.AAAAinvx, t.AAAATtau_fact, x) + AAAAinvx = t.AAAATtau_fact \ x if nlmi > 0 - for ilmi = 1:nlmi - mul!(t.y22[ilmi], t.AA[ilmi]', t.AAAAinvx) - mat!(t.y22mat[ilmi], t.y22[ilmi]) - mul!(t.ZY[ilmi], t.Z[ilmi]', t.y22mat[ilmi]) - mul!(t.chunk[ilmi], t.ZY[ilmi], t.Umat[ilmi]) - off = t.offsets[ilmi] - n_chunk = length(t.chunk[ilmi]) - t.y33[off+1:off+n_chunk] .= vec(t.chunk[ilmi]) + for mat_idx in LRO.matrix_indices(t.model) + ilmi = mat_idx.value + y22 = LRO.unsafe_jtprod(t.model, AAAAinvx, mat_idx) + y33 = [y33; vec(t.Z[ilmi]' * y22 * t.Umat[ilmi])] end end + + y33 = t.cholS \ y33 - ldiv!(t.y33_sol, t.cholS, t.y33) - - fill!(t.yy2, zero(T)) + ii = 0 if nlmi > 0 - for ilmi = 1:nlmi + for mat_idx in LRO.matrix_indices(t.model) + ilmi = mat_idx.value n = size(t.Umat[ilmi],1) k = size(t.Umat[ilmi],2) - off = t.offsets[ilmi] - fill!(t.yy[ilmi], zero(T)) + yy = zeros(n*n) for i = 1:k - mul!(t.xx[ilmi], t.Z[ilmi], @view(t.y33_sol[off+(i-1)*n+1:off+i*n])) - t.outer[ilmi] .= t.xx[ilmi] .* (@view(t.Umat[ilmi][:,i]))' - t.yy[ilmi] .+= vec(t.outer[ilmi]) + xx = t.Z[ilmi] * y33[ii+1:ii+n] + yy .+= kron(t.Umat[ilmi][:,i],xx) + ii += n end - mul!(t.yy2, t.AA[ilmi], t.yy[ilmi], true, true) + LRO.add_jprod!(t.model, reshape(yy, n, n), yy2, mat_idx) end end - ldiv!(t.yyy2, t.AAAATtau_fact, t.yy2) + yyy2 = t.AAAATtau_fact \ yy2 - @. Mx = t.AAAAinvx - t.yyy2 + copy!(Mx,(AAAAinvx - yyy2)[:]) end diff --git a/src/initial_point.jl b/src/initial_point.jl index adfaaec..6e4d90b 100644 --- a/src/initial_point.jl +++ b/src/initial_point.jl @@ -16,66 +16,50 @@ end function find_initial!(solver) - C_lin = solver.model.C_lin' + b2 = 1 .+ abs.(LRO.cons_constant(solver.model)') + n = length(b2) + solver.y .= 0 - n = length(solver.model.b) - solver.y = zeros(eltype(eltype(solver.X)), n) - - b2 = @. 1 + abs(solver.model.b) - f = 0.0 - for i=1:solver.model.nlmi + f = zeros(n) + for mat_idx in LRO.matrix_indices(solver.model) + i = mat_idx.value + dim = LRO.side_dimension(solver.model, mat_idx) if solver.initpoint == 0 Eps = 1.0 else - f = norm(b2)/(1+norm(solver.model.AA[i])) - Eps = sqrt.(solver.model.msizes[i]).* max(1,sqrt.(solver.model.msizes[i]).* f) + f = norm(b2)/(1+LRO.norm_jac(solver.model, mat_idx)) + Eps = sqrt(dim) * max(1, sqrt.(dim) * f) end - solver.X[i] = Eps * Matrix(1.0I, Int64(solver.model.msizes[i]), Int64(solver.model.msizes[i])) + solver.X[mat_idx] .= Eps * Matrix(1.0I, dim, dim) if solver.initpoint == 0 - Eta = solver.model.n + Eta = n else - mf = max(f,norm(solver.model.C[i],2)) - mf = (1 + mf)./ sqrt(solver.model.msizes[i]) - Eta = sqrt(solver.model.msizes[i]).* max(1,mf) + mf = max(f, norm(LRO.grad(solver.model, mat_idx), 2)) + mf = (1 + mf) / sqrt(dim) + Eta = sqrt(dim).* max(1, mf) end - solver.S[i] = Eta * Matrix(1.0I, Int64(solver.model.msizes[i]), Int64(solver.model.msizes[i])) + solver.S[mat_idx] .= Eta * Matrix(1.0I, dim, dim) end - p = zeros(n) - pp = zeros(n) - dd = size(solver.model.d_lin,1) - if solver.model.nlin>0 - if solver.initpoint == 0 - Epss = 1.0 - else - for j=1:n - normClin = 1+norm(solver.model.C_lin[j,:]) - p[j] = b2[j] ./ normClin; - end - Epss = max(1, maximum(p)) - end - solver.X_lin = fill(Epss, dd) - - if solver.initpoint == 0 - Etaa = 1.0 - else - for j=1:n - pp[j]=norm(solver.model.C_lin[j,:]) - end - mf = max(maximum(pp),norm(solver.model.d_lin)) - mf = (0 + mf) ./ sqrt(dd) - Etaa = max(1,mf) - end - solver.S_lin = fill(Etaa, dd) - solver.S_lin_inv = 1 ./ solver.S_lin + if solver.initpoint == 0 + pp = zeros(n) + p = zeros(n) else - solver.X_lin = Float64[]; solver.S_lin = Float64[] + pp = [norm(LRO.jac(solver.model, j, LRO.ScalarIndex)) for j in 1:n] + p = b2 ./ (1 .+ pp) end - if solver.model.nlin==0 - solver.X_lin=Float64[] - solver.S_lin=Float64[] - solver.S_lin_inv=Float64[] + Epss = max(1.0, maximum(p, init = 0.0)) + solver.X[LRO.ScalarIndex] .= Epss + + if solver.initpoint == 0 + Etaa = 1.0 + else + mf = max(maximum(pp, init = 0.0), norm(LRO.grad(solver.model, LRO.ScalarIndex))) + mf = (0 + mf) ./ sqrt(LRO.num_scalars(solver.model)) + Etaa = max(1, mf) end + solver.S[LRO.ScalarIndex] .= Etaa + solver.S_lin_inv = inv.(solver.S[LRO.ScalarIndex]) end diff --git a/src/kron_etc.jl b/src/kron_etc.jl index 2a2b48b..f8ec377 100644 --- a/src/kron_etc.jl +++ b/src/kron_etc.jl @@ -7,7 +7,7 @@ function my_kron(A::Matrix{T}, B, C) where {T} TMP = Matrix{T}(undef,size(B,1),size(C,1)) mul!(TMP1,C,A') mul!(TMP,B,TMP1) - return vec(TMP) + return TMP end ########################################################################### function mat(vecA) @@ -23,14 +23,6 @@ function mat!(dst::AbstractMatrix, vecA) end ########################################################################### -function btrace(nlmi, X, S) - trXS = zero(eltype(eltype(X))) - @inbounds for i = 1:nlmi - trXS += dot(X[i], S[i]) - end - return trXS -end - # How to create a vector of sparse matrices: diff --git a/src/makeBBBB.jl b/src/makeBBBB.jl deleted file mode 100644 index 9755643..0000000 --- a/src/makeBBBB.jl +++ /dev/null @@ -1,167 +0,0 @@ -function makeBBBB_rank1(n,nlmi,B,G,to) - @timeit to "BBBB_rank1" begin - BBBB = zeros(Float64, n, n) - tmp = zeros(Float64, n, n) - for ilmi = 1:nlmi - BB = transpose(B[ilmi] * G[ilmi]) - mul!(tmp, BB', BB) - @. BBBB += tmp * tmp - end - end - return BBBB -end - -######################### - -function makeBBBBs(n,nlmi,A,AA,W,to,qA,sigmaA) - T = eltype(eltype(W)) - BBBB = zeros(T, n, n) - @inbounds for ilmi = 1:nlmi - Wilmi = W[ilmi] - AAilmi = AA[ilmi] - Ailmi = A[ilmi,:] - @timeit to "BBBBs" begin - makeBBBBsi!(BBBB,ilmi,Ailmi,AAilmi,Wilmi,n,to,qA,sigmaA) - end - end - - return BBBB -end - -# Computes `⟨A * W, W * B⟩` for symmetric sparse matrices `A` and `B` -function _dot(A::SparseMatrixCSC, B::SparseMatrixCSC, W::Matrix) - @assert LinearAlgebra.checksquare(W) == LinearAlgebra.checksquare(A) == LinearAlgebra.checksquare(B) - # After these asserts, we know that `A`, `B` and `W` are square and - # have the same sizes so we can safely use `@inbounds` - result = zero(eltype(A)) - @inbounds for i in axes(A, 2) - nzA = nzrange(A, i) - if !isempty(nzA) - for j in axes(B, 2) - nzB = nzrange(B, j) - if !isempty(nzB) - AW = zero(result) - for k in nzA - AW += nonzeros(A)[k] * W[rowvals(A)[k], j] - end - WB = zero(result) - for k in nzB - WB += W[i, rowvals(B)[k]] * nonzeros(B)[k] - end - result += AW * WB - end - end - end - end - return result -end - -##### -function makeBBBBsi!(BBBB,ilmi,Ailmi,AAilmi,Wilmi::Matrix{T},n,to,qA,sigmaA) where {T} - m = size(Wilmi, 1) - tmp1 = Matrix{T}(undef, m, m) - tmp_mat = Matrix{T}(undef, m, m) - tmp2 = Vector{T}(undef, size(AAilmi, 1)) - - @inbounds for ii = 1:n - i = sigmaA[ii,ilmi] - if nnz(Ailmi[i+1]) > 0 - if ii <= qA[1,ilmi] - @timeit to "BBBBone" begin - @timeit to "BBBBone1" begin - mul!(tmp1,Wilmi,Ailmi[i+1]) - end - @timeit to "BBBBone2" begin - mul!(tmp_mat,tmp1,Wilmi) - end - @timeit to "BBBBone3" begin - mul!(tmp2,AAilmi,vec(tmp_mat)) - end - @timeit to "BBBBone4" begin - indi = @view sigmaA[ii:end,ilmi] - @inbounds for k in indi - v = -tmp2[k] - BBBB[k,i] += v - if k != i - BBBB[i,k] += v - end - end - end - end - elseif 1==0 - @timeit to "BBBBtwo" begin - mul!(tmp1,Ailmi[i+1],Wilmi) - @inbounds for jj = ii:n - j = sigmaA[jj,ilmi] - Ajjj = Ailmi[j+1] - if !iszero(nnz(Ajjj)) - ttt = 0.0 - @inbounds for jjjjAj in axes(Ajjj, 2) - for k in nzrange(Ajjj, jjjjAj) - iiijAj = rowvals(Ajjj)[k] - ttt1 = dot(tmp1[:,iiijAj],Wilmi[:,jjjjAj]) - ttt += ttt1 * nonzeros(Ajjj)[k] - end - end - BBBB[i,j] += ttt - if !=(i,j) - BBBB[j,i] += ttt - end - end - end - end - else - @timeit to "BBBBthree" begin - if !iszero(nnz(Ailmi[i+1])) - if nnz(Ailmi[i+1]) > 1 - @inbounds for jj = ii:n - j = sigmaA[jj,ilmi] - if !iszero(nnz(Ailmi[j+1])) - ttt = _dot(Ailmi[i+1], Ailmi[j+1], Wilmi) - if i >= j - BBBB[i,j] += ttt - else - BBBB[j,i] += ttt - end - end - end - else - @timeit to "BBBBthree=1" begin - # A is symmetric - iiiiAi = jjjiAi = only(rowvals(Ailmi[i+1])) - vvvi = only(nonzeros(Ailmi[i+1])) - @inbounds for jj = ii:n - j = sigmaA[jj,ilmi] - Ajjj = Ailmi[j+1] - # As we sort the matrices in decreasing `nnz` order, - # the rest of matrices is either zero or have only - # one entry - if !iszero(nnz(Ajjj)) - iiijAj = jjjjAj = only(rowvals(Ajjj)) - vvvj = only(nonzeros(Ajjj)) - ttt = vvvi * Wilmi[iiiiAi,iiijAj] * Wilmi[jjjiAi,jjjjAj] * vvvj - if i >= j - BBBB[i,j] += ttt - else - BBBB[j,i] += ttt - end - end - end - end - end - end - end - end - end - end -end - - -function makeRHS(nlmi,AA,W,S,Rp,Rd) - h = copy(Rp) - for i = 1:nlmi - tmp = W[i]*(Rd[i]+S[i])*W[i] - mul!(h, AA[i], vec(tmp), true, true) - end - return h -end diff --git a/src/model.jl b/src/model.jl deleted file mode 100644 index 9bc2e34..0000000 --- a/src/model.jl +++ /dev/null @@ -1,287 +0,0 @@ -export prepare_model_data, MyModel - -using SparseArrays -using Printf -using TimerOutputs -using LinearAlgebra - -""" - MyModel - -Model representing the problem: -```math -\\begin{aligned} -\\max {} & b^\\top y - b_\\text{const} -\\\\ -& \\sum_{j=1}^n y_j A_{i,j} \\preceq C_i -\\qquad -\\forall i \\in \\{1,\\ldots,\\text{nlmi}\\} -\\\\ -& C_\\text{lin} y \\le d_\\text{lin} -\\end{aligned} -``` -The fields of the `struct` as related to the arrays of the above formulation as follows: - -* The ``i``th PSD constraint is of size `msize[i] × msisze[i]` -* The matrix ``C_i`` is given by `C[i]` which should be equal to `-A[i,1]`. -* The matrix ``A_{i,j}`` is given by `-A[i,j+1]` as well as `myA[(i-1)*n + j]`. -* The vectorization `vec(A[i,j+1])` is also given by `-AA[i][:,j]` -* If `datarank == -1`, ``A_{i,j}`` is also equal to `-B[i][j,:] * B[i][j,:]'`. -* The matrix ``A_{i,j}`` has `nzA[j,i]` nonzero entries -* The index `j = sigmaA[k,i]` is the `k`th matrix ``A_{i,j}`` of the largest number of nonzeros. -* The first `qA[1,i] = qA[2,i]` matrices are considered as dense in the computation. -""" -mutable struct MyModel - A::Matrix{SparseArrays.SparseMatrixCSC{Float64,Int}} - AA::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}} - B::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}} - C::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}} - nzA::Matrix{Int64} - sigmaA::Matrix{Int64} - qA::Matrix{Int64} - b::Vector{Float64} - b_const::Float64 - d_lin::SparseArrays.SparseVector{Float64, Int64} - C_lin::SparseArrays.SparseMatrixCSC{Float64, Int64} - n::Int64 - msizes::Vector{Int64} - nlin::Int64 - nlmi::Int64 - - function MyModel( - A::Matrix{SparseArrays.SparseMatrixCSC{Float64,Int}}, - AA::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}}, - B::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}}, - C::Vector{SparseArrays.SparseMatrixCSC{Float64,Int}}, - nzA::Matrix{Int64}, - sigmaA::Matrix{Int64}, - qA::Matrix{Int64}, - b::Vector{Float64}, - b_const::Float64, - d_lin::SparseArrays.SparseVector{Float64, Int64}, - C_lin::SparseArrays.SparseMatrixCSC{Float64, Int64}, - n::Int64, - msizes::Vector{Int64}, - nlin::Int64, - nlmi::Int64 - ) - - model = new() - model.A = A - model.AA = AA - model.B = B - model.C = C - model.nzA = nzA - model.sigmaA = sigmaA - model.qA = qA - model.b = b - model.b_const = b_const - model.d_lin = d_lin - model.C_lin = C_lin - model.n = n - model.msizes = msizes - model.nlin = nlin - model.nlmi = nlmi - return model - end -end - - -function prepare_model_data(d,drank) - -msizes = Vector{Int64} -n = Int64(get(d, "nvar", 1)); -msizesa = get(d, "msizes", 1) -if length(msizesa) == 1 - msizes = [convert.(Int64,msizesa)] -else - msizes = convert.(Int64,msizesa[:]) -end -nlin = Int64(get(d, "nlin", 1)) -nlmi = Int64(get(d, "nlmi", 1)) -A = get(d, "A", 1); -b = -get(d, "c", 1); -b_const = -get(d, "b_const", 1); - -if nlin > 0 - d_lin = -get(d, "d", 1) - d_lin = d_lin[:] - C_lin = -get(d, "C", 1) -else - d_lin = sparse([0.; 0.]) - C_lin = sparse([0. 0.;0. 0.]) -end - -model = MyModel(A, _prepare_A(A,drank,κ)..., b, b_const, d_lin, C_lin, n, msizes, nlin, nlmi) - -return model -end - -function _prepare_A(A, datarank, κ) - - nlmi = size(A, 1) - n = size(A, 2) - 1 - AA = SparseMatrixCSC{Float64,Int}[] - B = SparseMatrixCSC{Float64,Int}[] - C = SparseMatrixCSC{Float64,Int}[] - nzA = zeros(Int64,n,nlmi) - sigmaA = zeros(Int64,n,nlmi) - qA = zeros(Int64,2,nlmi) - - for i = 1:nlmi - - push!(C, copy(-A[i, 1])) - - Ai = A[i,:] - m = size(Ai,1) - AAA = prep_AA!(Ai,n) - push!(AA, copy(AAA')) - - if datarank == -1 - Btmp = prep_B(A,n,i) - push!(B, Btmp) - end - - prep_sparse!(A,n,m,i,nzA,sigmaA,qA,κ) - - end - - return AA, B, C, nzA, sigmaA, qA -end - - -function prep_sparse!(A,n,m,i,nzA,sigmaA,qA,κ) - # Simplified data sparsity handling - - for j = 1:n - nzA[j,i] = nnz(A[i,j+1]) - end - sigmaA[:,i] = sortperm(@view(nzA[:,i]), rev = true) - sisi = nzA[sigmaA[:,i],i] - # @show sisi - - qA[1,i] = n - kappa = κ - for j = 1:n - if sisi[j] <= kappa - qA[1,i] = j-1 - break - end - end - qA[2,i] = qA[1,i] - - # @show qA -end - -function prep_B(A,n,i) - m = size(A[i, 1],1) - Btmp = spzeros(n,m) - - for k = 1:n - ii = rowvals(A[i, k + 1]) - bidx = unique(ii) - if !isempty(bidx) - tmp = Matrix(A[i, k + 1][bidx, bidx]) - # utmp, vtmp = eigen(Hermitian(tmp)) - utmp, vtmp = eigen(@. (tmp + tmp') / 2) - bbb = sign.(vtmp[:, end]) .* sqrt.(diag(tmp)) - tmp2 = bbb * bbb' - if norm(tmp - tmp2) > 5.0e-6 - error("Obtained an error of `$(norm(tmp - tmp2)) > 5e-6` when converting matrix into rank `1`, use `datarank = 0` to disable the rank-1 conversion.") - end - Btmp[k, bidx] = bbb - end - end - - return Btmp -end - -function prep_AA!(Ai,n) - - @inbounds Threads.@threads for j = 1:n - if isempty(Ai[j+1]) - Ai[j+1][1, 1] = 0 - end - end - - ntmp = size(Ai[1], 1) * size(Ai[1], 2) - - nnz = 0 - @inbounds for j = 1:n - nnz += SparseArrays.nnz(Ai[j+1]) - end - - iii = zeros(Int64, nnz) - jjj = zeros(Int64, nnz) - vvv = zeros(Float64, nnz) - lb = 1 - @inbounds for j = 1:n - ii,vv = findnz(-(Ai[j+1])[:]) - lf = lb+length(ii)-1 - iii[lb:lf] = ii - jjj[lb:lf] .= j - vvv[lb:lf] = float(vv) - lb = lf+1 - end - AAA = sparse(iii,jjj,vvv,ntmp,n) - - return AAA -end - -# end #module - - -# function prep_sparse!(A,n,m,i,nzA,sigmaA,qA) -# This is the Kojima et al data sparsity handling -# d1 = zeros(Float64,n) -# d2 = zeros(Float64,n) -# d3 = zeros(Float64,n) - -# kappa = 100 -# kappa = 500000/m -# for j = 1:n -# nzA[j,i] = nnz(A[i,j+1]) -# end -# sigmaA[:,i] = sortperm(nzA[:,i], rev = true) -# @show nzA[:,i] -# # @show nzA[sigmaA[:,i],i] -# sisi = sort(nzA[sigmaA[:,i],i], rev = true) -# # @show sigmaA[:,i] -# # @show sisi -# cs = cumsum(sisi[end:-1:1]) -# cs = cs[n:-1:1] -# # @show cs - -# for j = 1:n -# d1[j] = kappa * m * nzA[sigmaA[j,i],i] + m^3 + kappa * cs[j] -# d2[j] = kappa * m * nzA[sigmaA[j,i],i] + kappa * (n+1) * cs[j] -# d3[j] = kappa * (2 * kappa * nzA[sigmaA[j,i],i] + 1) * cs[j] -# end - - -# qA[1,i] = 0 -# ktmp = 0 -# for j = 1:n -# if d1[j] > min(d2[j],d3[j]) -# qA[1,i] = j-1 -# ktmp = 1 -# break -# end -# end -# if ktmp == 0 -# qA[1,i] = n -# qA[2,i] = n -# else -# qA[2,i] = 0 -# for j = max(1,qA[1,i]):n -# if d2[j] >= d1[j] || d2[j] > d3[j] -# qA[2,i] = j-1 -# break -# end -# end -# end -# qA[2,i] = max(qA[2,i],qA[1,i]) - -# @show qA - -# end diff --git a/src/predictor_corrector.jl b/src/predictor_corrector.jl index d78fe1b..24652f8 100644 --- a/src/predictor_corrector.jl +++ b/src/predictor_corrector.jl @@ -1,62 +1,54 @@ - using ConjugateGradients using GenericLinearAlgebra function predictor(solver::MySolver{T},halpha::Halpha) where {T} solver.predict = true - copyto!(solver.Rp, solver.model.b) + NLPModels.cons!(solver.model, solver.X, solver.Rp) + LinearAlgebra.rmul!(solver.Rp, -1) - if solver.model.nlmi > 0 - for i = 1:solver.model.nlmi - mul!(solver.Rp, solver.model.AA[i], vec(solver.X[i]), -1.0, 1.0) - end - Threads.@threads for i = 1:solver.model.nlmi - mul!(solver.work_m2[i], solver.model.AA[i]', solver.y) - mat!(solver.work_mm[i], solver.work_m2[i]) - solver.Rd[i] .= solver.model.C[i] .- solver.S[i] .- solver.work_mm[i] - end + for mat_idx = LRO.matrix_indices(solver.model) + solver.Rd[mat_idx] .= LRO.unsafe_dual_cons(solver.model, solver.y, mat_idx) end - if solver.model.nlin > 0 - mul!(solver.Rp, solver.model.C_lin, solver.X_lin, -1.0, 1.0) - solver.Rd_lin = solver.model.d_lin - solver.S_lin - solver.model.C_lin' * solver.y + if LRO.num_scalars(solver.model) > 0 + LRO.dual_cons!(solver.model, solver.y, solver.Rd[LRO.ScalarIndex], LRO.ScalarIndex) end + solver.Rd .-= solver.S if solver.kit == 0 # if direct solver; compute the Hessian matrix - if solver.model.nlmi > 0 - if solver.datarank == -1 - BBBB = makeBBBB_rank1(solver.model.n, solver.model.nlmi, solver.model.B, solver.G, solver.to) - else - BBBB = makeBBBBs(solver.model.n, solver.model.nlmi, solver.model.A, solver.model.AA, solver.W, solver.to, solver.model.qA, solver.model.sigmaA) - end - else - BBBB = zeros(T, solver.model.n, solver.model.n) - end - if solver.model.nlin > 0 - BBBB .+= solver.model.C_lin * Diagonal(solver.X_lin .* solver.Si_lin) * solver.model.C_lin' - end - BBBB = Hermitian(BBBB, :L) + LRO.schur_complement!(solver.model, solver.W, solver.BBBB) end - # end - if solver.model.nlmi > 0 - h = makeRHS(solver.model.nlmi,solver.model.AA,solver.W,solver.S,solver.Rp,solver.Rd) - else - h = copy(solver.Rp) + # RHS for the Hessian equation + tmp = similar(solver.X) + if !isempty(tmp[LRO.ScalarIndex]) + tmp[LRO.ScalarIndex] .= spdiagm(solver.W[LRO.ScalarIndex]) * solver.Rd[LRO.ScalarIndex] + solver.X[LRO.ScalarIndex] end - if solver.model.nlin > 0 - h .+= solver.model.C_lin * (Diagonal(solver.X_lin .* solver.Si_lin) * solver.Rd_lin + solver.X_lin) + for i in LRO.matrix_indices(solver.model) + tmp[i] .= solver.W[i] * (solver.Rd[i] + solver.S[i]) * solver.W[i] end + h = solver.y_buffer + NLPModels.jprod!(solver.model, solver.X, tmp, h) + h .+= solver.Rp # solving the linear system() if solver.kit == 0 # direct solver + BBBB = LinearAlgebra.Hermitian(solver.BBBB) # @timeit solver.to "backslash" begin if ishermitian(BBBB) + if parent(BBBB) isa SparseMatrixCSC + # Convert to dense because + # 1. Cholesky is not implemented for `MultiFloat` for sparse + # 2. It causes issues like https://github.com/JuliaSparse/SparseArrays.jl/issues/630, although that issue could be fixed by densifying the vector `h`. + BBBB = LinearAlgebra.Hermitian(Matrix(parent(BBBB)), LinearAlgebra.sym_uplo(BBBB.uplo)) + end try - cholBBBB1, _ = cholesky(BBBB) - solver.cholBBBB = cholBBBB1 - catch + solver.cholBBBB = cholesky(BBBB).L + catch err + if !(err isa LinearAlgebra.PosDefException) + rethrow(err) + end if solver.verb > 0 println("Matrix H not positive definite, trying to regularize") end @@ -64,47 +56,45 @@ function predictor(solver::MySolver{T},halpha::Halpha) where {T} solver.regcount += 1 if solver.regcount > 5 if solver.verb > 0 - println("WARNING: too many regularizations of H, giving up") + @warn("too many regularizations of H, giving up") end solver.cholBBBB = I(size(BBBB, 1)) solver.status = 3 return end - while isposdef(BBBB) == false - BBBB = BBBB + 1e-4 .* I(size(BBBB, 1)) + while !isposdef(BBBB) + solver.BBBB .= solver.BBBB .+ 1e-4 .* I(size(solver.BBBB, 1)) + BBBB = LinearAlgebra.Hermitian(BBBB) icount = icount + 1 if icount > 1000 if solver.verb > 0 - println("WARNING: H cannot be made positive definite, giving up") + @warn("H cannot be made positive definite, giving up") end solver.cholBBBB = I(size(BBBB, 1)) solver.status = 3 return end end - solver.cholBBBB = cholesky(BBBB) - else - solver.cholBBBB = copy(solver.cholBBBB) + solver.cholBBBB = cholesky(BBBB).L end - solver.dely = solver.cholBBBB' \ (solver.cholBBBB \ h) - # delyy = solver.dely + solver.dely = solver.cholBBBB \ h + solver.dely = solver.cholBBBB' \ solver.dely else @warn("System matrix not Hermitian, stopping Loraine") solver.maxit = 1e10 solver.status = 2 solver.cholBBBB = 0 end - # end else - A = MyA(solver.W,solver.model.AA,solver.model.nlin,solver.model.C_lin,solver.X_lin,solver.S_lin_inv,solver.to) + A = MyA(solver.W, solver.model, solver.to) if solver.preconditioner == 0 M = MyM_no(solver.to) elseif solver.preconditioner == 1 Prec_for_CG_tilS_prep(solver,halpha) - M = MyM(solver.model.AA, halpha.AAAATtau_fact, halpha.Umat, halpha.Z, halpha.cholS) + M = MyM(solver.model, halpha.AAAATtau_fact, halpha.Umat, halpha.Z, halpha.cholS) elseif solver.preconditioner == 2 || solver.preconditioner == 4 Prec_for_CG_beta(solver,halpha) - M = MyM_beta(solver.model.AA, halpha.AAAATtau) + M = MyM_beta(solver.model, halpha.AAAATtau) end # @timeit solver.to "CG predictor" begin @@ -114,7 +104,6 @@ function predictor(solver::MySolver{T},halpha::Halpha) where {T} solver.dely, exit_code, num_iters = cg(A, h[:]; tol = Float64(solver.tol_cg), maxIter = Int64(10000), precon = M) # end - # print(num_iters, exit_code) solver.cg_iter_pre += num_iters solver.cg_iter_tot += num_iters end @@ -141,21 +130,16 @@ function sigma_update(solver::MySolver{T}) where {T} else expon_used = max(1, min(solver.expon, T(3) * step_pred^2)) end - trXnSn = btrace(solver.model.nlmi, solver.Xn, solver.Sn) - if trXnSn < 0 + dotXnSn = isempty(solver.Xn) ? zero(T) : dot(solver.Xn, solver.Sn) + if dotXnSn < 0 solver.sigma = T(0.8) else - if solver.model.nlmi > 0 - tmp1 = trXnSn - else - tmp1 = 0 - end - if solver.model.nlin > 0 - tmp2 = dot(solver.Xn_lin', solver.Sn_lin) + if LRO.num_scalars(solver.model) > 0 + tmp2 = dot(solver.Xn_lin', solver.Sn_lin) else - tmp2 = 0 + tmp2 = 0 end - tmp12 = (tmp1 + tmp2) / (sum(solver.model.msizes) + solver.model.nlin) + tmp12 = (dotXnSn + tmp2) / (LRO.num_scalars(solver.model) + sum(Base.Fix1(LRO.side_dimension, solver.model), LRO.matrix_indices(solver.model), init = 0)) tmp12 = convert(Float64, tmp12) mu = Float64(solver.mu) solver.sigma = min(1.0, ((tmp12) / mu) ^ Float64(expon_used)) @@ -164,40 +148,46 @@ function sigma_update(solver::MySolver{T}) where {T} return solver.sigma end -function corrector(solver,halpha) +function corrector(solver::MySolver{T},halpha) where {T} solver.predict = false - h = copy(solver.Rp) - if solver.model.nlmi > 0 - for i = 1:solver.model.nlmi - mul!(h, solver.model.AA[i], my_kron(solver.G[i], solver.G[i], (solver.G[i]' * solver.Rd[i] * solver.G[i] + Diagonal(@. solver.D[i] - (solver.sigma * solver.mu) / solver.D[i]) - solver.RNT[i])), true, true) - end - end - if solver.model.nlin > 0 + X = similar(solver.X) + if LRO.num_scalars(solver.model) > 0 tmp = (solver.delX_lin .* solver.delS_lin) .* (solver.Si_lin) - (solver.sigma * solver.mu) .* (solver.Si_lin) - h .+= solver.model.C_lin * (Diagonal(solver.X_lin .* solver.Si_lin) * solver.Rd_lin + solver.X_lin + tmp) + X[LRO.ScalarIndex] .= spdiagm((solver.X[LRO.ScalarIndex] .* solver.Si_lin)[:]) * solver.Rd[LRO.ScalarIndex] + solver.X[LRO.ScalarIndex] + tmp end + for mat_idx in LRO.matrix_indices(solver.model) + i = mat_idx.value + W = solver.W[mat_idx] + X[mat_idx] .= my_kron( + W.factor, + W.factor, + W.factor' * solver.Rd[mat_idx] * W.factor + Diagonal(@. solver.D[i] - (solver.sigma * solver.mu) / solver.D[i]) - solver.RNT[i], + ) + end + h = solver.y_buffer + NLPModels.jprod!(solver.model, solver.X, X, h) + h .+= solver.Rp # solving the linear system() if solver.kit == 0 # direct solver - # @timeit to "corrector backsl" begin solver.dely = solver.cholBBBB' \ (solver.cholBBBB \ h) else - A = MyA(solver.W,solver.model.AA,solver.model.nlin,solver.model.C_lin,solver.X_lin,solver.S_lin_inv,solver.to) + A = MyA(solver.W, solver.model, solver.to) if solver.preconditioner == 0 M = MyM_no(solver.to) elseif solver.preconditioner == 1 - M = MyM(solver.model.AA, halpha.AAAATtau_fact, halpha.Umat, halpha.Z, halpha.cholS) + M = MyM(solver.model, halpha.AAAATtau_fact, halpha.Umat, halpha.Z, halpha.cholS) else - M = MyM_beta(solver.model.AA, halpha.AAAATtau) + M = MyM_beta(solver.model, halpha.AAAATtau) end @timeit solver.to "CG corrector" begin + # `maxIter = 10000` fails on 32-bit, we need `maxIter = Int64(10000)` solver.dely, exit_code, num_iters = cg(A, h[:]; tol = Float64(solver.tol_cg), maxIter = Int64(10000), precon = M) end solver.cg_iter_cor += num_iters solver.cg_iter_tot += num_iters end - # end # find delX, delS @timeit solver.to "find step corrector" begin @@ -206,21 +196,21 @@ function corrector(solver,halpha) end function find_step(solver::MySolver{T}) where {T} - if solver.model.nlmi > 0 + if LRO.num_matrices(solver.model) > 0 @timeit solver.to "find_step" begin - for i = 1:solver.model.nlmi - mul!(solver.work_m2[i], solver.model.AA[i]', solver.dely) - mat!(solver.work_mm[i], solver.work_m2[i]) - solver.delS[i] .= solver.Rd[i] .- solver.work_mm[i] - Ξ = my_kron(solver.W[i], solver.W[i], solver.delS[i]) + for mat_idx in LRO.matrix_indices(solver.model) + i = mat_idx.value + solver.delS[i] .= solver.Rd[mat_idx] .- LRO.unsafe_jtprod(solver.model, solver.dely, mat_idx) + Ξ = vec(my_kron(solver.W[mat_idx].matrix, solver.W[mat_idx], solver.delS[i])) if solver.predict - solver.delX[i] .= mat(-vec(solver.X[i]) .- Ξ) + solver.delX[i] .= mat(-solver.X[mat_idx][:] .- Ξ) else - solver.delX[i] .= mat(((solver.sigma * solver.mu) .* solver.Si[i] .- solver.X[i])[:] .- Ξ .+ my_kron(solver.G[i], solver.G[i], solver.RNT[i])) + solver.delX[i] .= mat(((solver.sigma * solver.mu) .* solver.Si[i] .- solver.X[mat_idx])[:] .- Ξ .+ vec(my_kron(solver.W[mat_idx].factor, solver.W[mat_idx].factor, solver.RNT[i]))) end - delSb = solver.G[i]' * solver.delS[i] * solver.G[i] - delXb = solver.Gi[i] * solver.delX[i] * solver.Gi[i]' + # determining steplength to stay feasible + delSb = solver.W[mat_idx].factor' * solver.delS[i] * solver.W[mat_idx].factor + delXb = solver.W[mat_idx].factor_inv * solver.delX[i] * solver.W[mat_idx].factor_inv' XXX = @. solver.DDsi[i]' * delXb * solver.DDsi[i] XXX .= (XXX .+ XXX') ./ 2 @@ -235,7 +225,7 @@ function find_step(solver::MySolver{T}) where {T} end end - if solver.model.nlin > 0 + if LRO.num_scalars(solver.model) > 0 find_step_lin(solver) else solver.alpha_lin = 1 @@ -243,26 +233,25 @@ function find_step(solver::MySolver{T}) where {T} end if solver.predict - if solver.model.nlmi > 0 - Threads.@threads for i = 1:solver.model.nlmi - @. solver.Xn[i] = solver.X[i] + solver.alpha[i] * solver.delX[i] - @. solver.Sn[i] = solver.S[i] + solver.beta[i] * solver.delS[i] - deed = solver.D[i] .+ solver.D[i]' - solver.RNT[i] .= -(solver.Gi[i] * solver.delX[i] * solver.delS[i] * solver.G[i] + solver.G[i]' * solver.delS[i] * solver.delX[i] * solver.Gi[i]') ./ deed - end + # solution update + Threads.@threads for i in 1:LRO.num_matrices(solver.model) + mat_idx = LRO.MatrixIndex(i) + @. solver.Xn[i] = solver.X[mat_idx] + solver.alpha[i] * solver.delX[i] + @. solver.Sn[i] = solver.S[mat_idx] + solver.beta[i] * solver.delS[i] + deed = solver.D[i] .+ solver.D[i]' + solver.RNT[i] .= -(solver.W[mat_idx].factor_inv * solver.delX[i] * solver.delS[i] * solver.W[mat_idx].factor + solver.W[mat_idx].factor' * solver.delS[i] * solver.delX[i] * solver.W[mat_idx].factor_inv') ./ deed end else solver.yold = copy(solver.y) + alpha_step = min(minimum(solver.alpha; init = one(T)), solver.alpha_lin) beta_step = min(minimum(solver.beta; init = one(T)), solver.beta_lin) LinearAlgebra.axpy!(beta_step, solver.dely, solver.y) - if solver.model.nlmi > 0 - alpha_step = min(minimum(solver.alpha), solver.alpha_lin) - Threads.@threads for i = 1:solver.model.nlmi - @. solver.X[i] += alpha_step * solver.delX[i] - solver.X[i] .= (solver.X[i] .+ solver.X[i]') ./ 2 - @. solver.S[i] += beta_step * solver.delS[i] - solver.S[i] .= (solver.S[i] .+ solver.S[i]') ./ 2 - end + Threads.@threads for i in 1:LRO.num_matrices(solver.model) + mat_idx = LRO.MatrixIndex(i) + @. solver.X[mat_idx] += alpha_step * solver.delX[i] + solver.X[mat_idx] .= (solver.X[mat_idx] .+ solver.X[mat_idx]') ./ 2 + @. solver.S[mat_idx] += beta_step * solver.delS[i] + solver.S[mat_idx] .= (solver.S[mat_idx] .+ solver.S[mat_idx]') ./ 2 end end @@ -270,20 +259,22 @@ function find_step(solver::MySolver{T}) where {T} end -function find_step_lin(solver) - solver.delS_lin = solver.Rd_lin - solver.model.C_lin' * solver.dely +function find_step_lin(solver::MySolver{T}) where {T} + LRO.jtprod!(solver.model, solver.dely, solver.delS_lin, LRO.ScalarIndex) + solver.delS_lin .*= -1 + solver.delS_lin .+= solver.Rd[LRO.ScalarIndex] if solver.predict - solver.delX_lin = -solver.X_lin - (solver.X_lin) .* (solver.Si_lin) .* solver.delS_lin + solver.delX_lin = -solver.X[LRO.ScalarIndex] - (solver.X[LRO.ScalarIndex]) .* (solver.Si_lin) .* solver.delS_lin else - solver.delX_lin = -solver.X_lin - (solver.X_lin) .* (solver.Si_lin) .* solver.delS_lin + (solver.sigma * solver.mu) .* (solver.Si_lin) + solver.RNT_lin + solver.delX_lin = -solver.X[LRO.ScalarIndex] - (solver.X[LRO.ScalarIndex]) .* (solver.Si_lin) .* solver.delS_lin + (solver.sigma * solver.mu) .* (solver.Si_lin) + solver.RNT_lin end - mimiX_lin = minimum(solver.delX_lin ./ solver.X_lin) + mimiX_lin = minimum(solver.delX_lin ./ solver.X[LRO.ScalarIndex]) if mimiX_lin > -1e-6 solver.alpha_lin = 0.99 else solver.alpha_lin = min(1, -solver.tau / mimiX_lin) end - mimiS_lin = minimum(solver.delS_lin ./ solver.S_lin) + mimiS_lin = minimum(solver.delS_lin ./ solver.S[LRO.ScalarIndex]) if mimiS_lin > -1e-6 solver.beta_lin = 0.99 else @@ -292,14 +283,14 @@ function find_step_lin(solver) if solver.predict # solution update - solver.Xn_lin = solver.X_lin + solver.alpha_lin .* solver.delX_lin - solver.Sn_lin = solver.S_lin + solver.beta_lin .* solver.delS_lin + solver.Xn_lin = solver.X[LRO.ScalarIndex] + solver.alpha_lin .* solver.delX_lin + solver.Sn_lin = solver.S[LRO.ScalarIndex] + solver.beta_lin .* solver.delS_lin solver.RNT_lin = -(solver.delX_lin .* solver.delS_lin) .* solver.Si_lin else - solver.X_lin = solver.X_lin + min(minimum(solver.alpha; init = one(eltype(solver.alpha_lin))), solver.alpha_lin) .* solver.delX_lin - solver.S_lin = solver.S_lin + min(minimum(solver.beta; init = one(eltype(solver.beta_lin))), solver.beta_lin) .* solver.delS_lin - solver.S_lin_inv = 1 ./ solver.S_lin + solver.X[LRO.ScalarIndex] .+= min(minimum(solver.alpha; init = one(T)), solver.alpha_lin) .* solver.delX_lin + solver.S[LRO.ScalarIndex] .+= min(minimum(solver.beta; init = one(T)), solver.beta_lin) .* solver.delS_lin + solver.S_lin_inv = inv.(solver.S[LRO.ScalarIndex]) end return diff --git a/src/prepare_W.jl b/src/prepare_W.jl index 4055740..ba3becb 100644 --- a/src/prepare_W.jl +++ b/src/prepare_W.jl @@ -2,35 +2,37 @@ using TimerOutputs using FameSVD using MultiFloats -function try_cholesky(solver, X, i::Integer, name::String) +function try_cholesky(solver, X, name::String) try - return cholesky(X[i]) + return cholesky(X) catch if solver.verb > 0 println("Matrix $name not positive definite, trying to regularize") end icount = 0 - while isposdef(X[i]) == false - X[i] += 1e-5 .* I(size(X[i], 1)) + while isposdef(X) == false + X .+= 1e-5 .* I(size(X, 1)) icount += 1 if icount > 1000 if solver.verb > 0 - println("WARNING: $name cannot be made positive definite, giving up") + @warn("$name cannot be made positive definite, giving up") end solver.status = 4 - return I(size(X[i], 1)) + return I(size(X, 1)) end end - return cholesky(X[i]) + return cholesky(X) end end function prepare_W(solver::MySolver{T}) where {T} @timeit solver.to "prepare_W" begin - Threads.@threads for i = 1:solver.model.nlmi - Ctmp = try_cholesky(solver, solver.X, i, "X") - CtmpS = try_cholesky(solver, solver.S, i, "S") + solver.W[LRO.ScalarIndex] .= solver.X[LRO.ScalarIndex] .* solver.S_lin_inv + Threads.@threads for i in 1:LRO.num_matrices(solver.model) + mat_idx = LRO.MatrixIndex(i) + Ctmp = try_cholesky(solver, solver.X[mat_idx], "X") + CtmpS = try_cholesky(solver, solver.S[mat_idx], "S") CCtmp = Matrix{T}(undef, size(CtmpS.L, 1), size(CtmpS.L, 1)) mul!(CCtmp, (CtmpS.L)', Ctmp.L) if T == Float64 @@ -43,33 +45,35 @@ function prepare_W(solver::MySolver{T}) where {T} Di2 = try Diagonal(1.0 ./ sqrt.(Dtmp)) catch - println("WARNING: Numerical difficulties, giving up") + @warn("Numerical difficulties, giving up") solver.status = 4 Diagonal(ones(T, length(Dtmp))) end - solver.G[i] = Ctmp.L * V * Di2 - solver.Gi[i] = inv(solver.G[i]) - solver.W[i] = solver.G[i] * solver.G[i]' + W = solver.W[mat_idx] + W.factor .= Ctmp.L * V * Di2 + W.factor_inv .= inv(W.factor) + LinearAlgebra.mul!(W.matrix, W.factor, W.factor') + solver.Si[i] = (CtmpS.L)' \ ((CtmpS.L) \ I(size(solver.Si[i], 1))) - DDtmp = solver.G[i]' * solver.S[i] * solver.G[i] + DDtmp = W.factor' * solver.S[mat_idx] * W.factor DDtmp = @. (DDtmp + DDtmp') / 2.0 try solver.DDsi[i] = (1.0 ./ sqrt.(diag(DDtmp, 0))) catch - println("WARNING: Numerical difficulties, giving up") + @warn("Numerical difficulties, giving up") solver.DDsi[i] = diag(I(size(DDtmp, 1))) solver.status = 4 end end end - if solver.model.nlin > 0 - solver.Si_lin = 1.0 ./ solver.S_lin + if LRO.num_scalars(solver.model) > 0 + solver.Si_lin = inv.(solver.S[LRO.ScalarIndex]) else solver.Si_lin = [] end - return solver.D, solver.G, solver.Gi, solver.W, solver.Si, solver.DDsi, solver.Si_lin + return solver.D, solver.W, solver.Si, solver.DDsi, solver.Si_lin end diff --git a/src/schur.jl b/src/schur.jl deleted file mode 100644 index 2e27ff2..0000000 --- a/src/schur.jl +++ /dev/null @@ -1,167 +0,0 @@ -# Computes `⟨A * W, W * B⟩` for symmetric sparse matrices `A` and `B` -function _dot(A::SparseMatrixCSC, B::SparseMatrixCSC, W::AbstractMatrix) - @assert LinearAlgebra.checksquare(W) == LinearAlgebra.checksquare(A) == LinearAlgebra.checksquare(B) - # After these asserts, we know that `A`, `B` and `W` are square and - # have the same sizes so we can safely use `@inbounds` - result = zero(eltype(A)) - @inbounds for i in axes(A, 2) - nzA = nzrange(A, i) - if !isempty(nzA) - for j in axes(B, 2) - nzB = nzrange(B, j) - if !isempty(nzB) - AW = zero(result) - for k in nzA - AW += nonzeros(A)[k] * W[rowvals(A)[k], j] - end - WB = zero(result) - for k in nzB - WB += W[i, rowvals(B)[k]] * nonzeros(B)[k] - end - result += AW * WB - end - end - end - end - return result -end - -function buffer_for_schur_complement(model::MyModel, κ) - n = num_constraints(model) - σ = zeros(Int64, n, num_matrices(model)) - last_dense = zeros(Int64, num_matrices(model)) - - for mat_idx in matrix_indices(model) - i = mat_idx.value - nzA = [nnz(model.A[i, j]) for j in 1:n] - σ[:,i] = sortperm(nzA, rev = true) - sorted = nzA[σ[:,i]] - - last_dense[i] = something(findlast(Base.Fix1(isless, κ), sorted), 0) - end - - return σ, last_dense -end - -function makeBBBB_rank1(n,nlmi,B,G) - BBBB = zeros(Float64, n, n) - tmp = zeros(Float64, n, n) - for ilmi = 1:nlmi - BB = transpose(B[ilmi] * G[ilmi]) - mul!(tmp, BB', BB) - @. BBBB += tmp * tmp - end - return BBBB -end - -######################### - -function schur_complement(buffer, model::MyModel, W, ::Type{MatrixIndex}) - n = num_constraints(model) - BBBB = zeros(eltype(eltype(W)), n, n) - for mat_idx in matrix_indices(model) - BBBB .+= schur_complement(buffer, model, mat_idx, W[mat_idx.value]) - end - return BBBB -end - -##### -function schur_complement(buffer, model, mat_idx, W::AbstractMatrix{T}) where {T} - σ, last_dense = buffer - ilmi = mat_idx.value - n = num_constraints(model) - BBBB = zeros(T, n, n) - dim = side_dimension(model, mat_idx) - @assert dim == size(W, 1) == size(W, 2) - tmp1 = Matrix{T}(undef, size(W, 2), dim) - tmp = Matrix{T}(undef, size(W, 2), dim) - - for ii = 1:n - i = σ[ii,ilmi] - Ai = model.A[ilmi, i] - if nnz(Ai) > 0 - if ii <= last_dense[ilmi] - mul!(tmp1, W, Ai) - mul!(tmp, tmp1, W) - tmp2 = jprod(model, mat_idx, tmp) - indi = @view σ[ii:end,ilmi] - BBBB[indi,i] .= -tmp2[indi] - BBBB[i,indi] .= -tmp2[indi] - else - if !iszero(nnz(Ai)) - if nnz(Ai) > 1 - @inbounds for jj = ii:n - j = σ[jj,ilmi] - Aj = model.A[ilmi, j] - if !iszero(nnz(Aj)) - ttt = _dot(Ai, Aj, W) - if i >= j - BBBB[i,j] = ttt - else - BBBB[j,i] = ttt - end - end - end - else - # A is symmetric - iiiiAi = jjjiAi = only(rowvals(Ai)) - vvvi = only(nonzeros(Ai)) - @inbounds for jj = ii:n - j = σ[jj,ilmi] - Ajjj = model.A[ilmi, j] - # As we sort the matrices in decreasing `nnz` order, - # the rest of matrices is either zero or have only - # one entry - if !iszero(nnz(Ajjj)) - iiijAj = jjjjAj = only(rowvals(Ajjj)) - vvvj = only(nonzeros(Ajjj)) - ttt = vvvi * W[iiiiAi,iiijAj] * W[jjjiAi,jjjjAj] * vvvj - if i >= j - BBBB[i,j] = ttt - else - BBBB[j,i] = ttt - end - end - end - end - end - end - end - end - return BBBB -end - -# [HKS24, (5b)] -# Returns the matrix equal to the sum, for each equation, of -# ⟨A_i, WA_jW⟩ -function schur_complement(buffer, model::MyModel, w, W::AbstractVector) - H = MA.Zero() - if num_matrices(model) > 0 - H = MA.add!!(H, schur_complement(buffer, model, W, MatrixIndex)) - end - if num_scalars(model) > 0 - H = MA.add!!(H, schur_complement(model, w, ScalarIndex)) - end - if H isa MA.Zero - n = num_constraints(model) - H = zeros(eltype(w), n, n) - end - return Hermitian(H, :L) -end - -function schur_complement(model::MyModel, w, ::Type{ScalarIndex}) - return model.C_lin * spdiagm(w) * model.C_lin' -end - -# [HKS24, (5b)] -# Returns the matrix equal to the sum, for each equation, of -# ⟨A_i, WA(y)W⟩ -function eval_schur_complement!(buffer, result, model::MyModel, w, W, y) - result .= 0.0 - for mat_idx in matrix_indices(model) - i = mat_idx.value - result .-= jprod(model, mat_idx, W[i] * jtprod!(buffer[i], model, mat_idx, y) * W[i]) - end - result .+= model.C_lin * (w .* (model.C_lin' * y)) - return result -end diff --git a/test/MOI_wrapper.jl b/test/MOI_wrapper.jl index f55fca0..c61c96a 100644 --- a/test/MOI_wrapper.jl +++ b/test/MOI_wrapper.jl @@ -35,23 +35,12 @@ function tests() exclude = [ # No constraints r"test_solve_TerminationStatus_DUAL_INFEASIBLE$", - - # Unable to bridge RotatedSecondOrderCone to PSD because the dimension is too small: got 2, expected >= 3 - r"test_conic_SecondOrderCone_INFEASIBLE$", - r"test_constraint_PrimalStart_DualStart_SecondOrderCone$", - - # MathOptInterface.ITERATION_LIMIT == MathOptInterface.DUAL_INFEASIBLE - r"test_linear_DUAL_INFEASIBLE_2$", - r"test_conic_SecondOrderCone_no_initial_bound$", - r"test_conic_SecondOrderCone_negative_post_bound_2$", - r"test_conic_SecondOrderCone_negative_post_bound_3$", - - # PosDefException: matrix is not positive definite; Cholesky factorization failed. r"test_attribute_SolveTimeSec$", r"test_attribute_RawStatusString$", r"test_objective_ObjectiveFunction_blank$", + + # Warning: too many regularizations of H, giving up r"test_linear_transform$", - r"test_linear_DUAL_INFEASIBLE$", ], ) return diff --git a/test/loraine.jl b/test/loraine.jl new file mode 100644 index 0000000..71b62e8 --- /dev/null +++ b/test/loraine.jl @@ -0,0 +1,27 @@ +using Test +import MathOptInterface as MOI +import Loraine + +const THETA1 = joinpath(dirname(@__DIR__), "examples", "data", "theta1.dat-s") + +@testset "loraine" begin + @testset "direct solver" begin + model = Loraine.loraine(THETA1, Dict("verb" => 0)) + @test MOI.get(model, MOI.TerminationStatus()) == MOI.OPTIMAL + @test MOI.get(model, MOI.PrimalStatus()) == MOI.FEASIBLE_POINT + @test MOI.get(model, MOI.ObjectiveValue()) ≈ 23 rtol = 1e-6 + end + + # The options are forwarded as `MOI.RawOptimizerAttribute`s + @testset "iterative solver" begin + model = Loraine.loraine(THETA1, Dict("verb" => 0, "kit" => 1)) + @test MOI.get(model, MOI.RawOptimizerAttribute("kit")) == 1 + @test MOI.get(model, MOI.TerminationStatus()) == MOI.OPTIMAL + @test MOI.get(model, MOI.ObjectiveValue()) ≈ 23 rtol = 1e-6 + end + + @testset "default options" begin + model = Loraine.loraine(THETA1) + @test MOI.get(model, MOI.ObjectiveValue()) ≈ 23 rtol = 1e-6 + end +end diff --git a/test/runtests.jl b/test/runtests.jl index 263660f..8b88153 100644 --- a/test/runtests.jl +++ b/test/runtests.jl @@ -11,4 +11,5 @@ function run_examples(dir) end run_examples(joinpath(dirname(@__DIR__), "examples")) +include("loraine.jl") include("MOI_wrapper.jl")