[llvm-dev] Information about the number of indices in memory accesses

Sat Oct 3 03:43:27 PDT 2020

Michael makes a great point about aliasing here and different indexing that
accesses the same element!

Another note: x = A[0][2] is fundamentally different depending on the type
of `A`. If e.g. A was declared: int A[10][20], there's only _one_ load. A
is a (and is treated as) a linear buffer,
and GEPs only pinpoint the specific position of A[0][2] in this buffer
(i.e. 0*10 + 2). But if A was e.g. this: int **A, there _two_ loads. One
load to get the "pointer of the zeroth row" and another load to get the
2nd element off of that row.

So, you see, all these things make any deduction method very very imprecise.

Best,
Stefanos

Στις Σάβ, 3 Οκτ 2020 στις 5:13 π.μ., ο/η Michael Kruse <
llvmdev at meinersbur.de> έγραψε:

> As Stefanos mentioned, LLVM-IR is generally too low-level for this. C/C++
> semantics also don't make it easier due to possible aliasing.
>
> The 3 cases are very different to analyze.
>
> 1. A[..][..] is syntactically invalid. A is a single pointer.
> 2. *B[2] Is not equivalent to  B[0][2], but to B[2][0]. This
> jagged/indirect/pointer-chasing arrays accesses are expressed as chains of
> getelementptr and load instructions. However, they cannot be usefully
> optimized because pointers on each level can actually point to the same
> thing. Eg:
>
> int data[] = { 41, 42, 43 };
> B[0] = data;
> B[1] = data;
> B[2] = data;
>
> therefore
>
> B[0][1] == B[1][1] == B[2][1] == 42;
>
> 3. S.y[..] can be one or multiple getelementptr instructions and is the
> most analyzable since all indices are static at compile-time. The number of
> subscripts and their values can directly be taken from the getelementptr
> instruction(s). The pointers-to-int can still alias with other ints in the
> program.
>
> 4. These case of VLA or manually linearized array:
>
> int *C = alloca(sizeof(int) * m * n);
> C[x + m*y];
>
> This is intended to have two dimensions, but appear as just one in the
> LLVM-IR. The following (C99 VLA) is compiled to approximately the same
> LLVM-IR
>
> int C[n][m];
> C[y][x];
>
> Delinearization as mentioned by Stefanos tries to recover the two
> subscripts x and y, but can only do so heuristically. Also keep in mind
> that
> C[1][-1] appears as the same IR as C[0][m-1], so there is no unique way to
> delinerarize. In particular, one cannot just assume that if all indices are
> different, that the memory locations being accessed are different (again, a
> pointer aliasing problem)
>
> Michael
>
>
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>
> Am Fr., 2. Okt. 2020 um 19:25 Uhr schrieb Stefanos Baziotis via llvm-dev <
> llvm-dev at lists.llvm.org>:
>
>> Hi Ees,
>>
>> SCEV Delinearization is the closest I know. But it has its problems. Well
>> for one your expression should be SCEVable.
>>
>> But more importantly, SCEV Delinearization is trying to deduce something
>> that is high-level (actually source-level) from a low-level IR in which a
>> lot of this info has been lost. So, since there's not a 1-1 mapping from
>> high-level code to LLVM IR, going backwards will always be imperfect.
>>
>> And so since you are too trying to deduce a high-level thing, I believe
>> that any solution will be imperfect.
>>
>> Best,
>> Stefanos
>>
>> On Sat, Oct 3, 2020, 02:55 Ees via llvm-dev <llvm-dev at lists.llvm.org>
>> wrote:
>>
>>> Anyone? I'd really appreciate any hints to look up as i'm somewhat stuck
>>> with this.
>>>
>>> Cheers.
>>>
>>> On 23-09-2020 12:27, Ees wrote:
>>> > Hi all,
>>> >
>>> > For loads and stores i want to extract information about the number of
>>> > indices accessed. For instance:
>>> >
>>> > struct S {int X, int *Y};
>>> >
>>> > __global__ void kernel(int *A, int **B, struct S) {
>>> >   int x = A[..][..]; // -> L: A[..][..]
>>> >   int y = *B[2];   // -> L: B[0][2]
>>> >   int z = S.y[..];  // -> L: S.1[..]
>>> >
>>> >   // etc..
>>> > }
>>> >
>>> > I am performing some preprocessing on IR to:
>>> > 1. Move constant inline GEPs into instructions
>>> > 2. For loads and stores without a GEP operand, explicitly create a
>>> > (trivial) GEP with index 0
>>> >
>>> > So now the operand of every load and store is a GEP instruction.
>>> >
>>> > For simple stuff i am getting the right answer but when the index
>>> > expression becomes more complex multiple GEPs are introduced. For
>>> > instance:
>>> >
>>> > *(A+2*(blockDim.x*blockIdx.x+threadIdx.x+1)+2+3) = 5;
>>> >
>>> > produces:
>>> >
>>> >   %6 = call i32 @llvm.nvvm.read.ptx.sreg.ntid.x()
>>> >   %7 = call i32 @llvm.nvvm.read.ptx.sreg.ctaid.x()
>>> >   %8 = mul i32 %6, %7,
>>> >   %9 = call i32 @llvm.nvvm.read.ptx.sreg.tid.x()
>>> >   %10 = add i32 %8, %9,
>>> >   %11 = add i32 %10, 1,
>>> >   %12 = mul i32 2, %11,
>>> >   %13 = zext i32 %12 to i64,
>>> >   %14 = getelementptr inbounds i32, i32* %0, i64 %13
>>> >   %15 = getelementptr inbounds i32, i32* %14, i64 2
>>> >   %16 = getelementptr inbounds i32, i32* %15, i64 3
>>> >   store i32 5, i32* %16, align 4,
>>> >
>>> > So i guess relying on the number of GEPs to figure the number of
>>> > indices is only a heuristic. Is there a more robust way to go on about
>>> > it? Or some example i can look at?
>>> >
>>> > PS: I'm only interested about CUDA kernels.
>>> >
>>> > Ees
>>> >
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>>>
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