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using NullableArrays | |
@inline function f1{S1, S2}(x::Nullable{S1}, y::Nullable{S2}) | |
if isbits(S1) & isbits(S2) | |
Nullable{Base.promote_op(+, S1, S2)}(x.value + y.value, x.isnull | y.isnull) | |
else | |
error() | |
end | |
end | |
@inline function f2{S1, S2}(x::Nullable{S1}, y::Nullable{S2}) | |
if isbits(S1) & isbits(S2) | |
Nullable{Base.promote_op(+, S1, S2)}(x.value + y.value, x.isnull | y.isnull) | |
else | |
x.isnull | y.isnull ? Nullable{Base.promote_op(+, S1, S2)}() : | |
Nullable{Base.promote_op(+, S1, S2)}(x.value + y.value) | |
end | |
end | |
@inline function f3{S1, S2}(x::Nullable{S1}, y::Nullable{S2}) | |
if x.isnull | y.isnull | |
Nullable{Base.promote_op(+, S1, S2)}() | |
else | |
Nullable{Base.promote_op(+, S1, S2)}(x.value + y.value) | |
end | |
end | |
# Fastest version we can get by relying on NullableArray implementation details | |
# NOTE: it's actually the slowest one! | |
function testref(x::NullableVector, y::NullableVector) | |
@inbounds for i in 1:length(x) | |
x.values[i] = x.values[i] + y.values[i] | |
x.isnull[i] = x.isnull[i] | y.isnull[i] | |
end | |
x | |
end | |
function testf1(x::AbstractVector, y::AbstractVector) | |
@inbounds for i in 1:length(x) | |
x[i] = f1(x[i], y[i]) | |
end | |
x | |
end | |
function testf2(x::AbstractVector, y::AbstractVector) | |
@inbounds for i in 1:length(x) | |
x[i] = f2(x[i], y[i]) | |
end | |
x | |
end | |
function testf3(x::AbstractVector, y::AbstractVector) | |
@inbounds for i in 1:length(x) | |
x[i] = f3(x[i], y[i]) | |
end | |
x | |
end | |
x = NullableArray(rand(10000000), rand(Bool, 10000000)); | |
y = NullableArray(rand(10000000), rand(Bool, 10000000)); | |
using BenchmarkTools | |
mean((@benchmark testref(x, y)).times) | |
mean((@benchmark testf1(x, y)).times) | |
mean((@benchmark testf2(x, y)).times) | |
mean((@benchmark testf3(x, y)).times) |
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