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https://github.com/kalmarek/SmallHyperbolic
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fix: new_λ is 0.8λ, not 0.008λ
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@ -53,11 +53,11 @@ let GROUP = ARGS[1]
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global_logger(logger)
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global_logger(logger)
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@info "" group_name
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@info "" group_name
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certified_λ, λ = check_propertyT(groups[GROUP], group_name,
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spectral_gap, λ = check_propertyT(groups[GROUP], group_name,
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HALFRADIUS, Inf, AutomaticStructure, with_SCS(100_000, 50))
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HALFRADIUS, Inf, AutomaticStructure, with_SCS(100_000, 50))
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if certified_λ < 0.0 && λ > 0.01 # there is still a chance to detect spectral gap
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if spectral_gap < 0.0 && λ > 0.01 # there is still a chance to detect spectral gap
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new_λ = round(0.8λ, sigdigits=2)
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new_λ = round(0.8λ, sigdigits=3)
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new_dir = joinpath(group_name, "$new_λ")
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new_dir = joinpath(group_name, "$new_λ")
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isdir(new_dir) || mkpath(new_dir)
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isdir(new_dir) || mkpath(new_dir)
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cp(joinpath(group_name, "Inf", "warmstart.jld"), joinpath(new_dir, "warmstart.jld"), force=true)
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cp(joinpath(group_name, "Inf", "warmstart.jld"), joinpath(new_dir, "warmstart.jld"), force=true)
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@ -38,6 +38,7 @@ function check_propertyT(sett::PropertyT.Settings)
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S = gens(RG.group)
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S = gens(RG.group)
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S = unique!([S; inv.(S)])
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S = unique!([S; inv.(S)])
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@assert length(S) == 6
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Δ = RG(length(S)) - sum(RG(s) for s in S) # small Laplacian
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Δ = RG(length(S)) - sum(RG(s) for s in S) # small Laplacian
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@info "Checking the positivity of" Δ
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@info "Checking the positivity of" Δ
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@ -61,7 +62,7 @@ function check_propertyT(sett::PropertyT.Settings)
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PropertyT.interpret_results(sett, certified_λ/100)
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PropertyT.interpret_results(sett, certified_λ/100)
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return certified_λ/100, λ/100
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return certified_λ/100, λ
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end
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end
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function load_basis!(RG::GroupRing, sett::PropertyT.Settings)
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function load_basis!(RG::GroupRing, sett::PropertyT.Settings)
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