GroupsWithPropertyT/main.jl

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include("logging.jl")
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using AbstractAlgebra
using Nemo
using PropertyT
using Groups
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using SCS.SCSSolver
# using Mosek
# using CSDP
# using SDPA
include("groups/Allgroups.jl")
using PropertyTGroups
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struct Symmetrize end
struct Standard end
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function summarize(groupdir, iterations, tol, upper_bound, radius, G, S)
info("Group: $groupdir")
info("Iterations: $iterations")
info("Precision: $tol")
info("Upper bound: $upper_bound")
info("Radius: $radius")
info("Threads: $(Threads.nthreads())")
info("Workers: $(workers())")
info(string(G))
info("with generating set of size $(length(S))")
end
function params(Gr::SymmetrizedGroup)
radius = Gr.args["radius"]
tol = Gr.args["tol"]
iterations = Gr.args["iterations"]
upper_bound = Gr.args["upper-bound"]
warm = Gr.args["warmstart"]
N = Gr.args["N"]
return radius, tol, iterations, upper_bound, warm, N
end
function params(Gr::PropertyTGroup)
radius = Gr.args["radius"]
tol = Gr.args["tol"]
iterations = Gr.args["iterations"]
upper_bound = Gr.args["upper-bound"]
warm = Gr.args["warmstart"]
return radius, tol, iterations, upper_bound, warm
end
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scs_solver(tol, iterations) = SCSSolver(eps=tol, max_iters=iterations, linearsolver=SCS.Direct, alpha=1.95, acceleration_lookback=1)
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# solver = Mosek.MosekSolver(
# MSK_DPAR_INTPNT_CO_TOL_REL_GAP=tol,
# MSK_IPAR_INTPNT_MAX_ITERATIONS=iterations,
# QUIET=false)
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# solver = CSDP.CSDPSolver(axtol=tol, atytol=tol, objtol=tol, minstepp=tol*10.0^-1, minstepd=tol*10.0^-1)
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# solver = SDPA.SDPASolver(epsilonStar=tol, epsilonDash=tol)
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function main(Gr::PropertyTGroup)
r = Gr.args["radius"]
ub = Gr.args["upper-bound"]
groupdir = "$(PropertyTGroups.name(Gr))_r$r"
isdir(groupdir) || mkdir(groupdir)
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logfile = PropertyT.filename(joinpath(groupdir, string(ub)), :fulllog)
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logger=setup_logging(logfile, :fulllog)
if Gr.args["nosymmetry"]
return main(Naive, Gr, dir=groupdir)
else
return main(Symmetrize, Gr, dir=groupdir)
end
end
G = PropertyTGroups.group(Gr)
S = PropertyTGroups.generatingset(Gr)
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summarize(dir, iterations, tol, upper_bound, radius, G, S)
autS = PropertyTGroups.autS(Gr)
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info("Symmetrising with $(autS)")
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solver = scs_solver(tol, iterations)
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sett = Settings(dir, N, G, S, autS,
radius, solver, upper_bound, tol, warm)
return PropertyT.check_property_T(sett)
end
function main(::Type{Standard}, Gr::SymmetrizedGroup)
radius, tol, iterations, upper_bound, warm, _ = params(Gr)
groupdir = "$(PropertyTGroups.name(Gr))_r$radius"
isdir(groupdir) || mkdir(groupdir)
logger = PropertyT.setup_logging(joinpath(groupdir, "$(upper_bound)"), :fulllog)
G = PropertyTGroups.group(Gr)
S = PropertyTGroups.generatingset(Gr)
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summarize(dir, iterations, tol, upper_bound, radius, G, S)
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solver = scs_solver(tol, iterations)
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if G isa AbstractAlgebra.Ring
Id = one(G)
else
Id = G()
end
return PropertyT.check_property_T(groupdir, S, Id,
solver, upper_bound, tol, radius, warm)
end
function main(Gr::GAPGroup)
radius, tol, iterations, upper_bound, warm = params(Gr)
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groupdir = "$(PropertyTGroups.name(Gr))_r$radius"
isdir(groupdir) || mkdir(groupdir)
logger = PropertyT.setup_logging(joinpath(groupdir, "$(upper_bound)"), :fulllog)
G = PropertyTGroups.group(Gr)
S = PropertyTGroups.generatingset(Gr)
relations = [k*inv(v) for (k,v) in G.rels]
prepare_pm_delta(groupdir, GAP_groupcode(S, relations), radius)
S = unique([S; inv.(S)])
summarize(logger, groupdir, iterations, tol, upper_bound, radius, G, S)
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solver = scs_solver(tol, iterations)
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return PropertyT.check_property_T(groupdir, S, G(),
solver, upper_bound, tol, radius, warm)
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end