simplify things
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@ -1,35 +1,24 @@
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import Flow: isconstant, il, dl, cse, prewalk, graphm, syntax
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import Flow: isconstant, il, dl, cse, prewalk, graphm, syntax, @v
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vertex(a...) = IVertex{Any}(a...)
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∇(f, a::IVertex) =
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(v(∇₁(f), a),)
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∇graph(f, ∇, a) = (@v(∇ .* ∇₁(f)(a)),)
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∇(::typeof(+), a::IVertex, b::IVertex) =
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v(1), v(1)
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∇graph(::typeof(+), ∇, a, b) = ∇, ∇
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∇(::typeof(-), a::IVertex, b::IVertex) =
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v(1), v(-1)
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∇graph(::typeof(-), ∇, a, b) = ∇, @v(-∇)
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∇(::typeof(*), a::IVertex, b::IVertex) =
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v(transpose, b), v(transpose, a)
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∇graph(::typeof(*), ∇, a, b) = map(x->@v(∇ * transpose(x)), (b, a))
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function ∇v(v::IVertex, chain::Vector{IVertex}, out = d())
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function ∇graph(v::IVertex, ∇, out = d())
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if isconstant(v)
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@assert !haskey(out, value(v))
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out[value(v)] = length(chain) == 1 ?
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first(chain) :
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foldl((x, y) -> vertex(*, x, y), chain)
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out[value(v)] = ∇
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else
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∇s = ∇(value(v), inputs(v)...)
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for (v′, ∇′) in zip(inputs(v), ∇s)
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∇v(v′, (value(∇′) ≠ 1 ? push!(copy(chain), ∇′) : chain), out)
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∇′s = ∇graph(value(v), ∇, inputs(v)...)
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for (v′, ∇′) in zip(inputs(v), ∇′s)
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∇graph(v′, ∇′, out)
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end
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end
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return out
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end
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∇v(v::Vertex, chain::Vector) = ∇v(convert(IVertex, v), convert(Vector{IVertex}, chain))
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∇v(v::Vertex, ∂::Vertex) = ∇v(v, [∂])
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