one global run file (for all groups)
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run.jl
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87
run.jl
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using ArgParse
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###############################################################################
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#
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# Parsing command line
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#
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###############################################################################
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function parse_commandline()
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settings = ArgParseSettings()
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@add_arg_table settings begin
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"--tol"
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help = "set numerical tolerance for the SDP solver"
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arg_type = Float64
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default = 1e-6
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"--iterations"
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help = "set maximal number of iterations for the SDP solver"
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arg_type = Int
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default = 50000
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"--upper-bound"
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help = "Set an upper bound for the spectral gap"
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arg_type = Float64
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default = Inf
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"--cpus"
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help = "Set number of cpus used by solver"
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arg_type = Int
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required = false
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"--radius"
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help = "Radius of ball B_r(e,S) to find solution over"
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arg_type = Int
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default = 2
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"--warmstart"
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help = "Use warmstart.jld as the initial guess for SCS"
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action = :store_true
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"--nosymmetry"
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help = "Don't use symmetries of the Laplacian"
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action = :store_true
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"--SL "
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help = "GROUP: the group generated by elementary matrices of size n by n"
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arg_type = Int
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required = false
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"-p"
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help = "Matrices over field of p-elements (p=0 => over ZZ) [only with --SL]"
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arg_type = Int
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default = 0
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"-X"
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help = "Consider EL(N, ZZ⟨X⟩) [only with --SL]"
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action = :store_true
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"--SAut"
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help = "GROUP: the automorphisms group of the free group on N generators"
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arg_type = Int
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required = false
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"--MCG"
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help = "GROUP: mapping class group of surface of genus N"
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arg_type = Int
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required = false
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"--Higman"
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help = "GROUP: the Higman Group"
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action = :store_true
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"--Caprace"
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help = "GROUP: for Caprace Group"
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action = :store_true
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end
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return parse_args(settings)
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end
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const PARSEDARGS = parse_commandline()
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set_parallel_mthread(PARSEDARGS, workers=false)
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include("CPUselect.jl")
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include("logging.jl")
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include("main.jl")
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const G = PropertyTGroups.PropertyTGroup(PARSEDARGS)
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fullpath = joinpath(name(G), string(G.args["upper-bound"]))
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isdir(fullpath) || mkpath(fullpath)
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logger=setup_logging(PropertyT.filename(fullpath, :fulllog), :fulllog)
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main(G)
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