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some eye-candy
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@ -84,6 +84,17 @@ Base.show(io::IO, ::Type{<:FPGroupElement{<:AutomorphismGroup{T}}}) where {T} =
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Base.show(io::IO, A::AutomorphismGroup) = print(io, "automorphism group of ", object(A))
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function Base.show(io::IO, ::MIME"text/plain", a::FPGroupElement{<:AutomorphismGroup})
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println(io, " ┌ $(a):")
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im = evaluate(a)
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d = domain(a)
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for (x, imx) in zip(d, im[1:end-1])
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println(io, " │ $x ↦ $imx")
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end
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print(io, " └ $(last(d)) ↦ $(last(im))")
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end
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## Automorphism Evaluation
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domain(f::FPGroupElement{<:AutomorphismGroup}) = deepcopy(parent(f).domain)
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@ -36,6 +36,14 @@ Base.@propagate_inbounds function (G::AbstractFPGroup)(word::AbstractVector{<:In
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return FPGroupElement(word_type(G)(word), G)
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end
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function Base.show(io::IO, G::AbstractFPGroup)
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print(io, "⟨")
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join(io, gens(G), ", ")
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print(io, " | ")
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join(io, relations(G), ", ")
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print(io, "⟩")
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end
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## Group Interface
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Base.one(G::AbstractFPGroup) = FPGroupElement(one(word_type(G)), G)
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@ -140,7 +148,7 @@ function FreeGroup(n::Integer)
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sizehint!(symbols, 2n)
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sizehint!(inverses, 2n)
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for i in 1:n
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push!(symbols, Symbol(:f, i), Symbol(:F, i))
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push!(symbols, Symbol(:f, subscriptify(i)), Symbol(:F, subscriptify(i)))
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push!(inverses, 2i, 2i-1)
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end
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return FreeGroup(symbols[1:2:2n], Alphabet(symbols, inverses))
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@ -190,15 +198,9 @@ function FPGroup(
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return FPGroup(G.gens, rels, rws)
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end
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function Base.show(io::IO, G::FPGroup)
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print(io, "⟨")
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join(io, gens(G), ", ")
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print(io, " | ")
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join(io, relations(G), ", ")
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print(io, "⟩")
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end
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## GSymbol aka letter of alphabet
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abstract type GSymbol end
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Base.literal_pow(::typeof(^), t::GSymbol, ::Val{-1}) = inv(t)
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subscriptify(i::Integer) = join('₀'+d for d in reverse(digits(i)))
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