using ArgParse ############################################################################### # # Parsing command line # ############################################################################### function parse_commandline() settings = ArgParseSettings() @add_arg_table settings begin "--tol" help = "set numerical tolerance for the SDP solver" arg_type = Float64 default = 1e-6 "--iterations" help = "set maximal number of iterations for the SDP solver" arg_type = Int default = 50000 "--upper-bound" help = "Set an upper bound for the spectral gap" arg_type = Float64 default = Inf "--cpus" help = "Set number of cpus used by solver" arg_type = Int required = false "-N" help = "Consider elementary matrices EL(N)" arg_type = Int default = 2 "-p" help = "Matrices over field of p-elements (p=0 => over ZZ)" arg_type = Int default = 0 "--radius" help = "Radius of ball B_r(e,S) to find solution over" arg_type = Int default = 2 "-X" help = "Consider EL(N, ZZ⟨X⟩)" action = :store_true "--warmstart" help = "Use warmstart.jld as the initial guess for SCS" action = :store_true end return parse_args(settings) end const PARSEDARGS = parse_commandline() include("CPUselect.jl") set_parallel_mthread(PARSEDARGS, workers=true) using Nemo using SCS.SCSSolver using PropertyT using Groups include("groups/speciallinear.jl") function main(GROUP, parsed_args) radius = parsed_args["radius"] tol = parsed_args["tol"] iterations = parsed_args["iterations"] upper_bound = parsed_args["upper-bound"] warm = parsed_args["warmstart"] name, N = GROUP.groupname(parsed_args) G, S = GROUP.generatingset(parsed_args) name = "$(name)_r$radius" isdir(name) || mkdir(name) logger = PropertyT.setup_logging(joinpath(name, "$(upper_bound)")) info(logger, "Group: $name") info(logger, "Iterations: $iterations") info(logger, "Precision: $tol") info(logger, "Upper bound: $upper_bound") info(logger, G) info(logger, "Symmetric generating set of size $(length(S))") info(logger, "Threads: $(Threads.nthreads())") info(logger, "Workers: $(workers())") Id = one(G) solver = SCSSolver(eps=tol, max_iters=iterations, linearsolver=SCS.Direct, alpha=1.95, acceleration_lookback=1) PropertyT.check_property_T(name, S, Id, solver, upper_bound, tol, radius, warm) return 0 end main(SpecialLinear, PARSEDARGS)