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fix doctest
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src/fold.jl

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@@ -16,35 +16,35 @@ and a potential inverse of `unfold`.
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The below example demonstrates that `unfold` uses the same sliding windows as `conv`.
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In general [`batched_mul`](@ref) + `unfold` should not be used to achieve convolution.
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```jldoctest
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julia> x = reshape([100 2 3 40 5 6 700], 7, 1, 1); # 1D data, 1 channel, batch of 1
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julia> x = reshape(Float32[100 2 3 40 5 6 700], 7, 1, 1); # 1D data, 1 channel, batch of 1
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julia> w = reshape([1 0 -1], 3, 1, 1); # 1D conv kernel of length 3
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julia> w = reshape(Float32[1 0 -1], 3, 1, 1); # 1D conv kernel of length 3
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julia> kws = (pad=1, stride=2, flipped=true); # use same args for conv and unfold
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julia> z = NNlib.unfold(x, size(w); kws...)
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4×3×1 Array{Int64, 3}:
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4×3×1 Array{Float32, 3}:
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[:, :, 1] =
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0 100 2
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2 3 40
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40 5 6
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6 700 0
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0.0 100.0 2.0
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2.0 3.0 40.0
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40.0 5.0 6.0
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6.0 700.0 0.0
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julia> y1 = conv(x, w; kws...)
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4×1×1 Array{Int64, 3}:
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4×1×1 Array{Float32, 3}:
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[:, :, 1] =
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-2
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6
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-2.0
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-38.0
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34.0
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6.0
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julia> y2 = z ⊠ w # ⊠ (\\boxtimes) is NNlib.batched_mul
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4×1×1 Array{Int64, 3}:
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4×1×1 Array{Float32, 3}:
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[:, :, 1] =
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-2
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6
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-2.0
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-38.0
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34.0
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6.0
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```
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"""
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function unfold(x::AbstractArray{T, N}, kernel_size::NTuple{K}; stride = 1, pad = 0, dilation = 1, flipped = true) where {T, K, N}

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