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Inlining-related performance regressions #6981

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simonster opened this issue May 27, 2014 · 11 comments
Closed

Inlining-related performance regressions #6981

simonster opened this issue May 27, 2014 · 11 comments
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kind:regression Regression in behavior compared to a previous version performance Must go faster
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@simonster
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I benchmarked a simple loop that does nothing but sum x*conj(x) for values in a large vector, and the slowdown is very nearly a factor of 2.

This is inlined in Julia 0.2. It looks like the regression happened in e805fd6. I know that there were some tweaks to the inlining threshold in #6605 / 24011fc, but I don't see this getting inlined with that commit or master. cc @vtjnash

@vtjnash
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vtjnash commented May 27, 2014

basing this on the last time i checked (while working on tweaking that threshold), the issue is that it takes a lot of instructions (and a lot more julia box/unbox intrinsics) to describe the behavior of a complex operator

as such, i'm looking for suggestions (and evidence) on more advanced heuristics.

current thoughts include:

  • inlining next/done more aggressively
  • detecting loops and inlining more aggressively in predicted hotspots
  • inlining arithmetic functions more aggressively
  • inline functions taking lots of arguments more aggressively
  • incorporating information on whether the function uses only immutable types
  • inline functions returning new boxed values less aggressively

altering this should be relatively simple, if you want to propose some smarter heuristics, since it is handled through inline_worthy & it's call-sites

@JeffBezanson JeffBezanson added this to the 0.3 milestone May 27, 2014
@JeffBezanson
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@simonster it would be good to post the exact code used, and/or add a perf test for this.

@simonster
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Here's the code I tested:

function f(a)
    b = 0.0+0.0im
    for x in a
        b += x*conj(x)
    end
    b
end
a = complex(rand(10^8), rand(10^8))
f(a)
@time f(a)

On my MacBook Pro, this takes ~0.18 seconds on Julia 0.2.1 and ~0.35 seconds for current master.

@simonster
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Another inlining-related regression case:

function f(a)
    x = 0
    for v in a
        x += v
    end
    x
end
a = randbool(1000000000)
f(a)

On my system this takes ~0.44 seconds in Julia 0.2.1 and ~2.6 seconds on current master. The culprit seems to be inlining of next for BitArrays. This could presumably be solved by the first item in @vtjnash's list above.

@timholy
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timholy commented Jun 1, 2014

Since next also wasn't inlined in Julia 0.2.1, what do you think the difference is? Did randbool by any chance return an Array{Uint8,1} rather than BitArray{1}?

@simonster
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I believe that next was inlined in Julia 0.2.1:

julia> code_typed(f, (BitArray{1},))
1-element Array{Any,1}:
 :($(Expr(:lambda, {:a}, {{:x,:#s9,:#s8,:v,:_var0,:_var1},{{:a,BitArray{1},0},{:x,Int64,2},{:#s9,Int64,2},{:#s8,(Bool,Int64),18},{:v,Bool,18},{:_var0,Bool,2},{:_var1,Int64,2}},{}}, quote  # none, line 2:
        x = 0 # line 3:
        #s9 = 0
        1: 
        unless top(box)(Bool,top(not_int)(top(sle_int)(top(getfield)(a::BitArray{1},:len)::Int64,#s9::Int64)::Bool))::Bool goto 2
        _var0 = top(box)(Bool,top(not_int)(top(box)(Bool,top(and_int)(top(sle_int)(0,0)::Bool,===(top(box)(Uint64,top(and_int)(arrayref(top(getfield)(a::BitArray{1},:chunks)::Array{Uint64,1},top(box)(Int64,top(add_int)(top(box)(Int64,top(lshr_int)(#s9::Int64,top(box)($(Int32),top(trunc_int)($(Int32),6))::Int32))::Int64,1))::Int64)::Uint64,top(box)(Uint64,top(shl_int)(top(box)($(Uint64),1)::Uint64,top(box)($(Int32),top(trunc_int)($(Int32),top(box)(Int64,top(and_int)(#s9::Int64,63))::Int64))::Int32))::Uint64))::Uint64,top(box)($(Uint64),0)::Uint64)::Bool))::Bool))::Bool
        _var1 = top(box)(Int64,top(add_int)(#s9::Int64,1))::Int64
        v = _var0::Bool
        #s9 = _var1::Int64 # line 4:
        x = top(box)(Int64,top(add_int)(x::Int64,top(box)($(Int64),top(zext_int)($(Int64),v::Bool))::Int64))::Int64
        3: 
        goto 1
        2: 
        0:  # line 6:
        return x::Int64
    end)))

@timholy
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timholy commented Jun 1, 2014

I see. Good catch. It seems small enough to be worthy of inlining even without taking into account that it happens to be called next.

@JeffBezanson
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Yes; it used to be that any "single expression" function was inlined. While clearly not sufficient, this was actually a surprisingly good heuristic.

@timholy
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timholy commented Jun 1, 2014

Presumably an || isa_single_expr(ex) would give us the best of all worlds?

@vtjnash
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vtjnash commented Jun 1, 2014

I had worked on tweaking the performance threshold, but forgot it wasn't on master yet: #6677

no, you don't want a heuristic that only considers SLOC. as part of my changes to inlining, I also significantly improved what is possible to inline into a single line, causing a very significant performance impact if you have it think a single expr is always worth inlining (the example code in the issue would have taken days to compile)

@simonster simonster changed the title Complex multiplication not inlined Inlining-related performance regressions Jun 2, 2014
@JeffBezanson
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fixed by #7075

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