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Speed up * for FD{Int64} via custom fldmod_by_const #45

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NHDaly
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@NHDaly NHDaly commented Dec 19, 2018

Add a custom implementation of fldmod(x::T,y) for when y is a const,
and call it whenever T >= Int128.

This improves performance for *(a::FD{Int64}, b::FD{Int64}), b/c * passes
the result of widemul(a,b) into fldmod -- and LLVM isn't able to
optimize fldmodinline(::Int128,::Const{Int128}) nearly as well as we'd like.

Here, we opt to use a custom implementation of fldmod in that case,
which runs significantly faster, making the multiply faster.


Specifically, the custom fldmod_by_const implementation is based off of the assembly generated by LLVM for fld(x,100). One big reason it can't emit similarly optimized code when x is an Int128 is because there isn't a single op to efficiently get the upper-half of the "split-widemul". This requires adding a function that does it, which I've called splitmul_upper.


Note that this PR only directly improves performance for FD{Int64}: FD{Int128} still widens to BigInt, and we do not use the custom implementation in that case.

I'm following this up with RelationalAI-oss#7, which changes Int128 to widen to a 256-bit integer implementation, so that we can use the custom fldmod for FD{Int128} as well! :)

Add a custom implementation of `fldmod(x::T,y)` for when `y` is a const,
and call it whenever T >= Int128.

This improves performance for `*(a::FD{Int64}, b::FD{Int64})`, b/c `*` passes
the result of `widemul(a,b)` into `fldmod` -- and LLVM isn't able to
optimize `fldmodinline(::Int128,::Const{Int128})` as well as we'd like.

Here, we opt to use a custom implementation of `fldmod` in that case,
which runs significantly faster, making the multiply faster.

--------

In this commit, Int128 still widens to BigInt, and we do not use the
custom implementation in that case.

In a follow-up commit, we'll change Int128 to widen to a simple 256-bit
integer implementation, so that we can use the custom fldmod.
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NHDaly commented Dec 19, 2018

Unfortunately I still haven't found a good solution for the automated benchmarks (i'm working on it!), but in the meantime, i've re-run the benchmark locally. Here's the updated timings for just the FixedDecimal multiplication:

  time (ns) allocs
FD{ Int32,2} 2.09 0
FD{ Int64,2} 8.25 0
FD{Int128,2} 2186.16 31000069

Compared to master (after merging #43), this PR reduces the time for FD{Int64,2} by 50%, down from 16.61 ns here: #43 (comment)! :)

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coveralls commented Dec 19, 2018

Coverage Status

Coverage decreased (-3.2%) to 93.304% when pulling 11ee5e1 on RelationalAI-oss:rai-manual_mul_invcoeff into 315e5cb on JuliaMath:master.

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codecov-io commented Dec 19, 2018

Codecov Report

Merging #45 into master will decrease coverage by 3.12%.
The diff coverage is 87.09%.

Impacted file tree graph

@@            Coverage Diff             @@
##           master      #45      +/-   ##
==========================================
- Coverage   96.49%   93.36%   -3.13%     
==========================================
  Files           1        2       +1     
  Lines         171      226      +55     
==========================================
+ Hits          165      211      +46     
- Misses          6       15       +9
Impacted Files Coverage Δ
src/FixedPointDecimals.jl 95.85% <100%> (-0.64%) ⬇️
src/fldmod_by_const.jl 85.96% <85.96%> (ø)

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NHDaly commented Dec 19, 2018

In this PR, we used the following check so that we'll only use the custom implementation of fldmod when it's needed, because LLVM can't do it itself:
https://github.com/JuliaMath/FixedPointDecimals.jl/pull/45/files#diff-ea4e0198fdaaab3db0fa802fdb33c161R178

It might look a little weird as it's currently phrased, because only FD{Int64} would use it (when the Int64 widens to Int128, then we call fldmod(::Int128, 100)). In this PR, FD{Int128} doesn't get funneled into the fldmod_by_const, because Int128 widens to BigInt.

In the next PR (RelationalAI-oss#7), though, FD{Int128} uses the same implementation as well, because it widens to Int256, and then we call fldmod_by_const(Int256). Here are the performance results from that change: RelationalAI-oss#7 (comment).

return invcoeff, toshift
end
# These are needed to handle Int128, which widens to BigInt, since BigInt doesn't have typemax
twoToTheSizeOf(::Type{T}) where {T} = typemax(widen(unsigned(T)))
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This returns 2^n - 1. If f is a power of 2, wouldn't twoToTheSizeOf(UT)÷f be incorrect? I will take a more detailed look at the math later this week.

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Ah, so, it never will be, because this argument isn't actually f, it's 10^f. Sorry, I did a bad job naming it. I've just renamed it to C, to match the rest of the comment.

So in practice, the inputs will always be 1, 10, 100, etc. That said, of course it's nice to be correct for any input if possible....

And yeah, you're right, it's wrong if the second argument is a power of 2.. :( Very good catch, @TotalVerb!!

Okay, so, i thought about this for a while and experimented a bit. So in general, you're right that it returns 2^n - 1. But it ends up not mattering, i think, because we only end up returning the upper half of the invcoeff (and we round when we truncate), so that off-by-one disappears. I've tried to make that clearer in the comments, and I've pushed up a commit now that attempts to clarify this, lemme know what you think.


That said, your intuition was right: the result is still wrong for powers of 2. I tried changing this to always calculate exactly 2^N by always using BigInts, but that didn't change the answers at all.

Instead, the problem was with the shift: If you shift away all the leading zeros, the answer ends up looking like 0xffff.., and so the _round_to_even at the end ends up rounding to 0x1. It's sort of kludgy, but I was able to fix this by just subtracting 1 from toshift whenever ispow2(C). This keeps a leading zero, and prevents it from looking like -1 to the rounding function.

That got me to be off-by-one as you predicted, i think, and so combining this with the BigInt change makes it work i think. So I think that fixes this function, but then the div_by_const still isn't returning the right values.. :/


Hmm, so what I've done for now is just add a REQUIRES: C must not be a power of two, and then added a check into div_by_const like this:

     elseif ispow2(C)
        return div(x,C)

Because LLVM can handle dividing by a constant power of 2 just fine (it's just a bitshift)! But i'm down to keep trying to work on this if you want calculate_inv_coeff to work when C is a power-of-2.

:/ Sorry this is confusing.
This whole thing was rather tricky, which of course is bad, but the performance gains or so gooood, so ideally we can massage this into the least tricky version we can! :) I'm super happy to keep re-working it with any suggestions you might have. :)
Thanks!

end

@testset "div_by_const" begin
vals = [2432, 100, 0x1, Int32(10000), typemax(Int64), typemax(Int16)]
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related to my concern above, could we test some powers of two?

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Happily! Done.

You were right of course. I've added a big note about fixing this above!

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Responded to most of the comments but not all. (In particular, I'm waiting on your feedback regarding renaming custom_fldmod to fldmodinline or whatever, so i didn't change that part.)

return invcoeff, toshift
end
# These are needed to handle Int128, which widens to BigInt, since BigInt doesn't have typemax
twoToTheSizeOf(::Type{T}) where {T} = typemax(widen(unsigned(T)))
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Ah, so, it never will be, because this argument isn't actually f, it's 10^f. Sorry, I did a bad job naming it. I've just renamed it to C, to match the rest of the comment.

So in practice, the inputs will always be 1, 10, 100, etc. That said, of course it's nice to be correct for any input if possible....

And yeah, you're right, it's wrong if the second argument is a power of 2.. :( Very good catch, @TotalVerb!!

Okay, so, i thought about this for a while and experimented a bit. So in general, you're right that it returns 2^n - 1. But it ends up not mattering, i think, because we only end up returning the upper half of the invcoeff (and we round when we truncate), so that off-by-one disappears. I've tried to make that clearer in the comments, and I've pushed up a commit now that attempts to clarify this, lemme know what you think.


That said, your intuition was right: the result is still wrong for powers of 2. I tried changing this to always calculate exactly 2^N by always using BigInts, but that didn't change the answers at all.

Instead, the problem was with the shift: If you shift away all the leading zeros, the answer ends up looking like 0xffff.., and so the _round_to_even at the end ends up rounding to 0x1. It's sort of kludgy, but I was able to fix this by just subtracting 1 from toshift whenever ispow2(C). This keeps a leading zero, and prevents it from looking like -1 to the rounding function.

That got me to be off-by-one as you predicted, i think, and so combining this with the BigInt change makes it work i think. So I think that fixes this function, but then the div_by_const still isn't returning the right values.. :/


Hmm, so what I've done for now is just add a REQUIRES: C must not be a power of two, and then added a check into div_by_const like this:

     elseif ispow2(C)
        return div(x,C)

Because LLVM can handle dividing by a constant power of 2 just fine (it's just a bitshift)! But i'm down to keep trying to work on this if you want calculate_inv_coeff to work when C is a power-of-2.

:/ Sorry this is confusing.
This whole thing was rather tricky, which of course is bad, but the performance gains or so gooood, so ideally we can massage this into the least tricky version we can! :) I'm super happy to keep re-working it with any suggestions you might have. :)
Thanks!

end

@testset "div_by_const" begin
vals = [2432, 100, 0x1, Int32(10000), typemax(Int64), typemax(Int16)]
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Happily! Done.

You were right of course. I've added a big note about fixing this above!

Fix tests (`using Compat.Test`).
Renamed custom_fldmod to fldmod_by_const, and merged with fldmodinline.
Moved that definition into the helper file `fldmod_by_const.jl` and
merged with the existing fldmod_by_const.
Reorganized the fldmod_by_const.jl helper file: reordering all the
functions top-down so that the interface function, `fldmod_by_const`, is
at the top, and then the definitions of the functions it calls come
after. I think this is clearer and easier to read.
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NHDaly commented Jan 3, 2019

Happy New Year you all! :) Hope you had a nice holiday. :)

I've cleaned this up a bit after some time away and I think i've addressed all the outstanding comments! :) Please take another look when you get time.

Cheers!

NHDaly added 2 commits January 3, 2019 17:38
Converted the docstrings on `fld_by_const` and `manual_mod` to regular
function comments since A) they're not intended to be used outside this
file anyway, and B) they're quite simple.

Made spacing consistent: `(a, b)` not `(a,b)`.
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omus commented Jan 8, 2019

I'll try to re-review this week. I'll note the CI is failing on Julia 0.6.

# The implementation for fld_by_const was lifted directly from Base.fld(x,y), except that
# it uses `div_by_const` instead of `div`.
fld_by_const(x::T, y::Val{C}) where {T<:Unsigned, C} = div_by_const(x, y)
function fld_by_const(x::T, y::Val{C}) where {T<:Integer, C}
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T <: Base.BitInteger

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Hmm, do you think so? I didn't want to prevent anyone from using a custom integer type, such as, for example, a custom Int256 if they were feeling crazy. Or like maybe some has like an Int20 type or something for some reason.

But I do agree this optimization is pretty specific to the bit layout of the integer types, so it's reasonable to want to limit it to "any integer type," because i can imagine other integer types (BigInt) that it wouldn't work for.

What do you think?

# BigInt doesn't have a concept of "leading zeros", but since we _know_ the value being
# passed here will fit in 256-bits (per two_to_the_size_of), we can pretend this is a
# 256-bit integer, take just the upper half as a UInt128, and count the leading zeros there.
_leading_zeros(x::BigInt) = leading_zeros((x >> 128) % UInt128)
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Is there an alternative to having a leading_zeros for BigInt? I don't like that this could give an incorrect result

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Hmm, maybe this is a case where control-flow is preferable to dispatch, and i should just replace the call to _leading_zeros(invcoeff) with a check like this:

if invcoeff isa BigInt
    # BigInt doesn't have a concept of "leading zeros", but since we _know_ the value being
    # passed here will fit in 256-bits (per two_to_the_size_of), we can pretend this is a
    # 256-bit integer, take just the upper half as a UInt128, and count the leading zeros there.
    leading_zeros((x >> 128) % UInt128)
else
    leading_zeros(x)
end

? What do you think about that? I think that's actually decent because it prevents this function from being misused in the future as you rightly point out.

If you agree, I'll make this change!

narrow(::Type{UInt128}) = UInt64
narrow(::Type{UInt64}) = UInt32
narrow(::Type{UInt32}) = UInt16
narrow(::Type{UInt16}) = UInt8
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Add narrow(::Type{Int8}) = Int8 and make sure to add tests for this.

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:/ unless i make some other changes, I don't think that's a good idea.

Maybe I should change the name of this to not be narrow, because what I'm really relying on is that narrow(T) will be exactly half the size of T, so that splitint will split an integer into the upper and lower halves.

I like the fact that as is, splitint(Int8(3)) throws MethodError: no method matching narrow(::Type{Int8}), because yeah, you can't split it into two halves since there's no smaller type to hold the result! But maybe if this isn't clear I need to either rename narrow or add better comments?

# Implemenation based on umul32hi, from https://stackoverflow.com/a/22847373/751061
# Compute the upper half of the widened product of two unsigned integers.
# Example: `widemul(0x0020,0x2002) == 0x0004_0040` vs
# `unsigned_splitmul_upper(0x0020,0x2002) == 0x0004`
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Comment should go into the purpose of this function. I found the link to be more insightful than this comment.

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Thanks, this was good feedback.

I've hopefully improved the comments in this last commit: dd78a51

NHDaly added 2 commits January 9, 2019 22:04
Test the expected result directly, instead of checking `narrow(widen(T)) == T`
- Deleted promotion rule for `splitmul_upper`
- Cleaned tests
- Renamed `unsigned_splitmul_upper` to be the `T<:Unsigned` method of `splitmul_upper`
- Removed semicolons & parentheses around if condition
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I'll note the CI is failing on Julia 0.6.

Huh, apparently in julia 0.6, widen(Int8) returns Int32. Weird. I've fixed this by changing the tests to just directly compare the result of narrow(T) to the expected output.

# The implementation for fld_by_const was lifted directly from Base.fld(x,y), except that
# it uses `div_by_const` instead of `div`.
fld_by_const(x::T, y::Val{C}) where {T<:Unsigned, C} = div_by_const(x, y)
function fld_by_const(x::T, y::Val{C}) where {T<:Integer, C}
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Hmm, do you think so? I didn't want to prevent anyone from using a custom integer type, such as, for example, a custom Int256 if they were feeling crazy. Or like maybe some has like an Int20 type or something for some reason.

But I do agree this optimization is pretty specific to the bit layout of the integer types, so it's reasonable to want to limit it to "any integer type," because i can imagine other integer types (BigInt) that it wouldn't work for.

What do you think?

# BigInt doesn't have a concept of "leading zeros", but since we _know_ the value being
# passed here will fit in 256-bits (per two_to_the_size_of), we can pretend this is a
# 256-bit integer, take just the upper half as a UInt128, and count the leading zeros there.
_leading_zeros(x::BigInt) = leading_zeros((x >> 128) % UInt128)
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Hmm, maybe this is a case where control-flow is preferable to dispatch, and i should just replace the call to _leading_zeros(invcoeff) with a check like this:

if invcoeff isa BigInt
    # BigInt doesn't have a concept of "leading zeros", but since we _know_ the value being
    # passed here will fit in 256-bits (per two_to_the_size_of), we can pretend this is a
    # 256-bit integer, take just the upper half as a UInt128, and count the leading zeros there.
    leading_zeros((x >> 128) % UInt128)
else
    leading_zeros(x)
end

? What do you think about that? I think that's actually decent because it prevents this function from being misused in the future as you rightly point out.

If you agree, I'll make this change!

narrow(::Type{UInt128}) = UInt64
narrow(::Type{UInt64}) = UInt32
narrow(::Type{UInt32}) = UInt16
narrow(::Type{UInt16}) = UInt8
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:/ unless i make some other changes, I don't think that's a good idea.

Maybe I should change the name of this to not be narrow, because what I'm really relying on is that narrow(T) will be exactly half the size of T, so that splitint will split an integer into the upper and lower halves.

I like the fact that as is, splitint(Int8(3)) throws MethodError: no method matching narrow(::Type{Int8}), because yeah, you can't split it into two halves since there's no smaller type to hold the result! But maybe if this isn't clear I need to either rename narrow or add better comments?

Added much more explanation to the definition of splitmul_upper and its
usage site.

Improved comments in div_by_const to clarify the logic, and explain why
splitmul_upper is necessary.
@ghost ghost force-pushed the rai-manual_mul_invcoeff branch from 2b8d47b to dd78a51 Compare January 10, 2019 04:30
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NHDaly commented Feb 11, 2019

(note: i've Resolved the threads I've addressed. Any remaining unresolved comments have questions that I'm waiting for feedback on. Thanks again for this thorough review!)

…dmod_by_const`

Currently `fldmod_by_const` is assuming that the coefficient is always
computed as a runtime value, but for sufficiently large values of `f`
(>=3 from what i've seen), this turns out not to be true. Marking it
`Base.@pure` asks the compiler to _always_ peform this computation at
compile time.
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NHDaly commented Feb 12, 2019

(One other change: I marked coefficient as Base.@pure, to ensure that it's always available at compile-time to insert into the Val() statement in fldmod_by_const.)

Without this, I was seeing type instability for f>=3.

Adds @inferred tests of several possible built-in FD representations
that multiplication (even w/ two different types) is type stable.

Before the last commit, this PR caused these tests to fail. For example:
    ```
    (f1, f2) = (2, 4): Error During Test at /Users/nathan.daly/.julia/dev/FixedPointDecimals/test/runtests.jl:402
    Test threw exception
    Expression: #= /Users/nathan.daly/.julia/dev/FixedPointDecimals/test/runtests.jl:402 =# @inferred(FD{T, f1}(1.1) * FD{T, f2}(1)) == FD{T, fmax}(1.1)
    return type FixedDecimal{UInt64,4} does not match inferred return type Any
    ```

After the last commit, these tests all pass.
@ghost ghost force-pushed the rai-manual_mul_invcoeff branch from 8ee96e2 to 11ee5e1 Compare February 13, 2019 05:18
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NHDaly commented Jun 12, 2024

Excellent news! We can now close this PR because Julia+LLVM now do this optimization themselves, automatically! 🎉

Since Julia 1.6, when *(::FD{Int64}, ::FD{Int64}) took ~8ns, now it takes 0.8 ns, and the fld-by-const is optimized away. 😎

Before:
Screenshot 2024-06-12 at 2 21 39 PM

After:
Screenshot 2024-06-12 at 2 22 00 PM

(The image is scaled to fit the browser width, but the total time is 10x less)

@NHDaly NHDaly closed this Jun 12, 2024
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
NHDaly added a commit that referenced this pull request Jun 13, 2024
Finally implements the fast-multiplication optimization from
#45, but this
time for 128-bit FixedDecimals! :)

This is a follow-up to
#93, which
introduces an Int256 type for widemul. However, the fldmod still
required 2 BigInt allocations.

Now, this PR uses a custom implementation of the LLVM div-by-const
optimization for (U)Int256, which briefly widens to Int512 (😅) to
perform the fldmod by the constant 10^f coefficient.

This brings 128-bit FD multiply to the same performance as 64-bit. :)
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