accommodate for fastm kw
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@ -10,16 +10,19 @@ using Nemo
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@test isa(GroupRing(G), Nemo.Ring)
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@test isa(GroupRing(G), Nemo.Ring)
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@test isa(GroupRing(G), GroupRing)
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@test isa(GroupRing(G), GroupRing)
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RG = GroupRing(G, init=false)
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RG = GroupRing(G)
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@test isdefined(RG, :basis) == true
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@test isdefined(RG, :basis) == true
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@test length(RG.basis) == 6
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@test length(RG.basis) == 6
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@test isdefined(RG, :basis_dict) == true
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@test isdefined(RG, :basis_dict) == true
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@test isdefined(RG, :pm) == false
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RG = GroupRing(G, fastm=true)
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@test isdefined(RG, :pm) == true
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@test isdefined(RG, :pm) == true
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@test RG.pm == zeros(Int, (6,6))
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@test RG.pm == zeros(Int, (6,6))
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@test isa(complete!(RG), GroupRing)
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@test isa(complete!(RG), GroupRing)
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@test all(RG.pm .> 0)
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@test all(RG.pm .> 0)
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@test RG.pm == GroupRing(G, init=true).pm
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@test RG.pm == GroupRings.fastm!(GroupRing(G, fastm=false), fill=true).pm
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@test RG.basis_dict == GroupRings.reverse_dict(elements(G))
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@test RG.basis_dict == GroupRings.reverse_dict(elements(G))
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@ -65,7 +68,7 @@ using Nemo
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@testset "GroupRingElems constructors/basic manipulation" begin
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@testset "GroupRingElems constructors/basic manipulation" begin
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G = PermutationGroup(3)
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G = PermutationGroup(3)
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RG = GroupRing(G, init=true)
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RG = GroupRing(G, fastm=true)
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a = rand(6)
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a = rand(6)
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@test isa(GroupRingElem(a, RG), GroupRingElem)
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@test isa(GroupRingElem(a, RG), GroupRingElem)
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@test isa(RG(a), GroupRingElem)
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@test isa(RG(a), GroupRingElem)
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@ -106,7 +109,7 @@ using Nemo
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@testset "Arithmetic" begin
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@testset "Arithmetic" begin
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G = PermutationGroup(3)
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G = PermutationGroup(3)
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RG = GroupRing(G)
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RG = GroupRing(G, fastm=true)
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a = RG(ones(Int, order(G)))
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a = RG(ones(Int, order(G)))
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@testset "scalar operators" begin
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@testset "scalar operators" begin
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