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full change_pow function for AutSymbol
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29
AutGroups.jl
29
AutGroups.jl
@ -19,22 +19,27 @@ end
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hash(s::AutSymbol, h::UInt) = hash(s.gen, hash(s.pow, hash(:AutSymbol, h)))
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IdSymbol(::Type{AutSymbol}) = AutSymbol("(id)", 0, :(IdAutomorphism(N)))
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change_pow(s::AutSymbol, n::Int) = reduce(AutSymbol(s.gen, n, s.ex))
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function inv(f::AutSymbol)
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symbol = f.ex.args[1]
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function change_pow(s::AutSymbol, n::Int)
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if n == 0
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return one(s)
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end
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symbol = s.ex.args[1]
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if symbol == :ɛ
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return change_pow(f, f.pow % 2)
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return flip_AutSymbol(s.ex.args[2], pow=n)
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elseif symbol == :σ
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perm = invperm(f.ex.args[2])
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gen = string('σ', [Char(8320 + i) for i in perm]...)
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return AutSymbol(gen, f.pow, :(σ($perm)))
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elseif symbol == :(ϱ) || symbol == :λ
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return AutSymbol(f.gen, -f.pow, f.ex)
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elseif symbol == :IDAutomorphism
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return f
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return symmetric_AutSymbol(s.ex.args[2], pow=n)
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elseif symbol == :ϱ
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return rmul_AutSymbol(s.ex.args[2], s.ex.args[3], pow=n)
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elseif symbol == :λ
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return lmul_AutSymbol(s.ex.args[2], s.ex.args[3], pow=n)
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elseif symbol == :IdAutomorphism
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return s
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else
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throw(ArgumentError("Don't know how to invert $f (of type $symbol)"))
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warn("Changing an unknown type of symbol! $s")
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return AutSymbol(s.gen, n, s.ex)
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end
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end
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