Zipping Julia arrays together
Author emmt
1 Star
Updated Last
1 Year Ago
Started In
November 2020

Zipping Julia arrays together

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ZippedArrays is a Julia package to zip several (abstract) arrays together for accessing their elements simultaneously. For instance, assuming that A, B and C are 3 Julia arrays, then:

using ZippedArrays
Z = ZippedArray(A,B,C)

builds a zipped array instance Z such that the syntax Z[i] yields the 3-tuple (A[i],B[i],C[i]) while the syntax Z[i] = (a,b,c) is equivalent to (A[i],B[i],C[i]) = (a,b,c).

Any number of arrays can be zipped together, they must however have the same indices (as returned by the axes method).

Compared to the zip function which only provides means to iterate through its arguments, a zipped array can be accessed in random order and for reading and writing. This makes zipped arrays useful for multi-key sorting. For instance:

      lt = (x,y) -> ifelse(x[1] == y[1], x[2] < y[2], x[1] < y[1]))

will sort in-place vectors A and B such that the values in A are in increasing order and, in case of equality, the values in B are in increasing order.

A zipped array is a simple immutable structure wrapped around the arguments of ZippedArray so zipped arrays are almost costless to build. Below is an example of how to build an array C whose elements are pairs of values from A and B and a zipped array Z also built from A and B:

using ZippedArrays
n = 10_000
A = rand(Float64, n)
B = rand(Int64, n)
C = [(A[i],B[i]) for i in 1:n]
Z = ZippedArray(A,B)
C == Z # yields true

The comparison C == Z shows that the two arrays are virtually the same (although not the same object, that is C !== Z). Building Z however requires no copy of array elements and hardly requires additional memory, the sizes of Z and C are indeed quite different:

julia> sizeof(Z)

julia> sizeof(C)

These numbers may depend on the architecture (here a 64-bit processor).

Thanks to the in-lining of functions and optimizations, a zipped array may also be faster. For instance, with the arrays C and Z defined above:

using BenchmarkTools
function sum_first(A::AbstractArray{<:Tuple})
    s = 0.0
    @inbounds @simd for i in eachindex(A)
        s += first(A[i])
    return s
@btime sum_first($C) # 1.615 μs (0 allocations: 0 bytes)
@btime sum_first($Z) # 643.983 ns (0 allocations: 0 bytes)

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