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[mlir][linalg] unfold projected permutation. (llvm#114704)
Patterns to decompose the input operand(s) of a linalg.generic that has a projected permutation` affine-map -- i.e. effectively a folded `transpose`, `broadcast`, or a mixture of two -- into explicit transpose and broadcast. This is useful for instance when trying to recognize named ops. email: [email protected]
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mlir/lib/Dialect/Linalg/Transforms/DecomposeGenericByUnfoldingPermutation.cpp
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//===- DecomposeGenericByUnfoldingPermutation.cpp -------===// | ||
// | ||
// Part of the LLVM Project, under the Apache License v2.0 with LLVM Exceptions. | ||
// See https://llvm.org/LICENSE.txt for license information. | ||
// SPDX-License-Identifier: Apache-2.0 WITH LLVM-exception | ||
// | ||
//===----------------------------------------------------------------------===// | ||
// | ||
#include "mlir/Dialect/Affine/IR/AffineOps.h" | ||
#include "mlir/Dialect/Linalg/IR/Linalg.h" | ||
#include "mlir/Dialect/Linalg/Transforms/Transforms.h" | ||
#include <map> | ||
#include <optional> | ||
#include <utility> | ||
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using namespace mlir; | ||
using namespace mlir::linalg; | ||
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namespace { | ||
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/// This pattern decomposes the input operand(s) of a linalg.generic that has | ||
/// a `transpose`, `broadcast`, or a mixture of two, into explicit transpose | ||
/// and broadcast. Having them folded into the linalg.generic is a good | ||
/// optimization but sometimes we may want to unwrap, i.e., `unfold` them as | ||
/// explicit transpose and broadcast. This rewrite pattern helps do it for | ||
/// each input operand. This is useful for instance when trying to recognize | ||
/// named ops. | ||
/// | ||
/// The transpose, broadcast, or mixture of both, are expressed in the affine | ||
/// map of the operand. Technically it is essentially `projected permutation`. | ||
/// | ||
/// Example | ||
/// | ||
/// ```mlir | ||
/// | ||
/// #projection = affine_map<(d0, d1, d2, d3, d4) -> (d2, d3, d1)> | ||
/// #identity = affine_map<(d0, d1, d2, d3, d4) -> (d0, d1, d2, d3, d4)> | ||
/// ... | ||
/// %res = linalg.generic | ||
/// { indexing_maps = [#projection, #identity, #identity], | ||
/// iterator_types = ["parallel", "parallel", "parallel", | ||
/// "parallel", "parallel"]} | ||
/// ins(%x, %y : tensor<7x8x9xf32>, tensor<5x9x7x8x10xf32>) | ||
/// outs(%z : tensor<5x9x7x8x10xf32>) { | ||
/// ^bb0(%in: f32, %in_1: f32, %out: f32): | ||
/// %div = arith.divf %in, %in_1 : f32 | ||
/// linalg.yield %div : f32 | ||
/// } -> tensor<5x9x7x8x10xf32> | ||
/// ``` | ||
/// | ||
/// In the above IR operand `%x` map is a projected-permutation. This can be | ||
/// unfolded as: | ||
/// | ||
/// ```mlir | ||
/// ... | ||
/// %x_trans = linalg.transpose | ||
/// ins(%x : tensor<7x8x9xf32>) | ||
/// outs(%e1 : tensor<9x7x8xf32>) permutation = [2, 0, 1] | ||
/// ... | ||
/// %x_trans_bc = linalg.broadcast | ||
/// ins(%x_trans : tensor<9x7x8xf32>) | ||
/// outs(%e2 : tensor<5x9x7x8x10xf32>) dimensions = [0, 4] | ||
/// %2 = linalg.div | ||
/// ins(%x_trans_bc, %y : | ||
/// tensor<5x9x7x8x10xf32>, tensor<5x9x7x8x10xf32>) | ||
/// outs(%arg2 : tensor<5x9x7x8x10xf32>) -> tensor<5x9x7x8x10xf32> | ||
/// | ||
/// Note that linalg.generic has been 'specialized' to linalg.div. | ||
/// | ||
/// To unfold it, it is more optimal to transpose first and then do the | ||
/// broadcast. However, if transpose is done first, the permutation map needs | ||
/// to be expressed in terms of reduced dimension as broadcast hasn't happened | ||
/// yet. Also, the broadcast dimensions in a linalg.generic come from other | ||
/// operands (those not broadcasted along that particular dimension). We work | ||
/// this out by computing the convex-polyhedron shape of the linalg.generic | ||
/// iteration space from shapes of all the operands, both inputs and outputs. | ||
/// | ||
struct DecomposeProjectedPermutation : public OpRewritePattern<GenericOp> { | ||
using OpRewritePattern<GenericOp>::OpRewritePattern; | ||
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LogicalResult matchAndRewrite(GenericOp genericOp, | ||
PatternRewriter &rewriter) const override; | ||
}; | ||
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/// For the given `map`, determine what dimensions are transposed and what | ||
/// dimensions are broadcasted. | ||
/// Returns : | ||
/// transpose-permutation, broadcast-dimensions` (empty if not needed) | ||
/// | ||
std::pair<SmallVector<int64_t>, SmallVector<int64_t>> | ||
computeTransposeBroadcast(AffineMap &map) { | ||
assert(map.isProjectedPermutation(false) && "not a projection"); | ||
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// As the map is a projection it likely operates on a smaller set of | ||
// dimensions as far as the transpose is concerned (rest are broadcast). | ||
int64_t minorSize = map.getNumResults(); | ||
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SmallVector<int64_t> minorResult; | ||
for (int64_t i = 0; i < minorSize; ++i) { | ||
auto expr = cast<AffineDimExpr>(map.getResults()[i]); | ||
minorResult.push_back(expr.getPosition()); | ||
} | ||
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// If dims are not monotonically increasing then transpose is present. | ||
SmallVector<int64_t> sortedResMap(minorResult); | ||
std::sort(sortedResMap.begin(), sortedResMap.end()); | ||
bool hasTranspose = !std::equal(minorResult.begin(), minorResult.end(), | ||
sortedResMap.begin(), sortedResMap.end()); | ||
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// Walk the sorted map result to determine which dimensions are broadcasted. | ||
SmallVector<int64_t> broadcast; | ||
for (int64_t i = 0, j = 0; i < map.getNumInputs(); ++i) { | ||
if (j < minorSize && sortedResMap[j] == i) { | ||
j++; | ||
continue; | ||
} | ||
broadcast.push_back(i); | ||
} | ||
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SmallVector<int64_t> permutation; | ||
if (hasTranspose) { | ||
// Consider an operand `x : tensor<7x8x9>` of a genericOp that has | ||
// affine map `affine_map<(d0, d1, d2, d3, d4) -> (d2, d3, d1)>` | ||
// `x`s access is both transposed and broadcast. But when specifying | ||
// the `linalg.transpose(x : tensor<7x8x9>)` the dimensions need to be | ||
// specified as `affine_map<(d0,d1,d2) -> (d1, d2, d0)` instead of | ||
// refering to d3, d4. Therefore, re-base the transpose dimensions so | ||
// that they start from d0. | ||
permutation.resize(minorSize); | ||
std::map<int64_t, int64_t> minorMap; | ||
for (int64_t i = 0; i < minorSize; ++i) | ||
minorMap.insert({sortedResMap[i], i}); | ||
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// Re-map the dimensions. | ||
SmallVector<int64_t> remappedResult(minorSize); | ||
for (int64_t i = 0; i < minorSize; ++i) | ||
remappedResult[i] = minorMap[minorResult[i]]; | ||
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/// Calculate the permutation for the transpose. | ||
for (unsigned i = 0; i < minorSize; ++i) { | ||
permutation[remappedResult[i]] = i; | ||
} | ||
} | ||
return {permutation, broadcast}; | ||
} | ||
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LogicalResult DecomposeProjectedPermutation::matchAndRewrite( | ||
GenericOp op, PatternRewriter &rewriter) const { | ||
if (!op.hasPureTensorSemantics() || op.isSingleInputOutput() || | ||
op.isSingleYieldOp() || !op.isAllParallelLoops()) | ||
return failure(); | ||
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// If the map of an operand is not a `projected permutation` then | ||
// it cannot be decomposed to mere transpose and broadcast. | ||
// The requirement that all maps be `projected permutation` may be | ||
// over-restrictive but since we need to determine shape of the | ||
// iteration space as well, reject if any map violates assumption. | ||
for (auto &opOperand : op->getOpOperands()) { | ||
auto map = op.getMatchingIndexingMap(&opOperand); | ||
if (!map.isProjectedPermutation(false)) | ||
return failure(); | ||
} | ||
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// Decomposing linalg.generic involves creating `tensor.empty` | ||
// which can have dynamic shapes but then we would have to work | ||
// out which operand can supply that runtime-value (tensor.dim). | ||
// Leaving it as a future TODO. | ||
if (llvm::any_of(op->getOpOperands(), [](OpOperand &oper) { | ||
auto opType = cast<RankedTensorType>(oper.get().getType()); | ||
return ShapedType::isDynamicShape(opType.getShape()); | ||
})) | ||
return failure(); | ||
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auto outputShape = op.getStaticLoopRanges(); | ||
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auto loc = op.getLoc(); | ||
bool isChanged = false; | ||
SmallVector<Value> newInitValues = op.getDpsInputs(); | ||
SmallVector<AffineMap> newMap = op.getIndexingMapsArray(); | ||
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// Walk over each input operand and unfold if it is transposed, broadcast | ||
// or mix of two via operand's affine-map. | ||
for (int64_t i = 0; i < op.getNumDpsInputs(); ++i) { | ||
auto &map = newMap[i]; | ||
auto inputRTType = cast<RankedTensorType>(newInitValues[i].getType()); | ||
auto elType = inputRTType.getElementType(); | ||
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/// Nothing to do if map is already an identity. | ||
if (map.isIdentity()) | ||
continue; | ||
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auto [permutation, broadcastedDims] = computeTransposeBroadcast(map); | ||
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// Does it need transpose? | ||
if (!permutation.empty()) { | ||
/// linalg.transpose permutes the dimensions of input using | ||
/// rule: dim(result, i) = dim(input, permutation[i]) | ||
SmallVector<int64_t> transposedShape(map.getNumResults()); | ||
for (int64_t i = 0; i < map.getNumResults(); ++i) | ||
transposedShape[i] = inputRTType.getShape()[permutation[i]]; | ||
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Value emptyTensor = | ||
rewriter.create<tensor::EmptyOp>(loc, transposedShape, elType); | ||
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auto transposeOp = rewriter.create<TransposeOp>(loc, newInitValues[i], | ||
emptyTensor, permutation); | ||
newInitValues[i] = transposeOp->getResult(0); | ||
isChanged = true; | ||
} | ||
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// Does it require broadcast? | ||
if (!broadcastedDims.empty()) { | ||
assert(broadcastedDims.size() && "should have non size broadcast"); | ||
Value emptyTensor = rewriter.create<tensor::EmptyOp>( | ||
loc, outputShape, inputRTType.getElementType()); | ||
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auto broadcastOp = rewriter.create<linalg::BroadcastOp>( | ||
loc, newInitValues[i], emptyTensor, broadcastedDims); | ||
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newInitValues[i] = broadcastOp->getResult(0); | ||
isChanged = true; | ||
} | ||
newMap[i] = rewriter.getMultiDimIdentityMap(map.getNumDims()); | ||
} | ||
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if (isChanged) { | ||
SmallVector<Value> operands = op->getOperands(); | ||
ValueRange operandsRef(operands); | ||
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auto newOp = rewriter.create<linalg::GenericOp>( | ||
/*location=*/op.getLoc(), | ||
/*resultTensorTypes=*/op->getResultTypes(), | ||
/*inputs=*/newInitValues, | ||
/*outputs=*/operandsRef.drop_front(op.getNumDpsInputs()), | ||
/*indexingMaps=*/newMap, | ||
/*iteratorTypes=*/op.getIteratorTypesArray()); | ||
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newOp.getRegion().takeBody(op->getRegion(0)); | ||
rewriter.replaceOp(op, newOp->getResults()); | ||
} | ||
return success(); | ||
} | ||
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} // namespace | ||
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void mlir::linalg::populateDecomposeProjectedPermutationPatterns( | ||
RewritePatternSet &patterns) { | ||
patterns.insert<DecomposeProjectedPermutation>(patterns.getContext()); | ||
} |
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mlir/test/Dialect/Linalg/decompose-generic-by-unfolding-projected-permutation.mlir
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// RUN: mlir-opt %s -split-input-file --linalg-specialize-generic-ops | FileCheck %s | ||
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#projection = affine_map<(d0, d1, d2, d3, d4) -> (d2, d3, d1)> | ||
#identity = affine_map<(d0, d1, d2, d3, d4) -> (d0, d1, d2, d3, d4)> | ||
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func.func @transpose_and_broadcast(%x : tensor<7x8x9xf32>, %y: tensor<5x9x7x8x10xf32>, %z : tensor<5x9x7x8x10xf32>) -> tensor<5x9x7x8x10xf32> { | ||
%res = linalg.generic | ||
{ indexing_maps = [#projection, #identity, #identity], iterator_types = ["parallel", "parallel", "parallel", "parallel", "parallel"]} | ||
ins(%x, %y : tensor<7x8x9xf32>, tensor<5x9x7x8x10xf32>) outs(%z : tensor<5x9x7x8x10xf32>) { | ||
^bb0(%in: f32, %in_1: f32, %out: f32): | ||
%div = arith.divf %in, %in_1 : f32 | ||
linalg.yield %div : f32 | ||
} -> tensor<5x9x7x8x10xf32> | ||
return %res : tensor<5x9x7x8x10xf32> | ||
} | ||
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// CHECK-LABEL: transpose_and_broadcast | ||
// CHECK-SAME: %[[X:.+]]: tensor<7x8x9xf32>, %[[Y:.+]]: tensor<5x9x7x8x10xf32>, %[[Z:.+]]: tensor<5x9x7x8x10xf32>) -> tensor<5x9x7x8x10xf32> { | ||
// CHECK: %[[E0:.+]] = tensor.empty() : tensor<9x7x8xf32> | ||
// CHECK: %[[X_trans:.+]] = linalg.transpose ins(%[[X]] : tensor<7x8x9xf32>) outs(%[[E0]] : tensor<9x7x8xf32>) permutation = [2, 0, 1] | ||
// CHECK: %[[E1:.+]] = tensor.empty() : tensor<5x9x7x8x10xf32> | ||
// CHECK: %[[X_trans_bc:.+]] = linalg.broadcast ins(%[[X_trans]] : tensor<9x7x8xf32>) outs(%[[E1]] : tensor<5x9x7x8x10xf32>) dimensions = [0, 4] | ||
// CHECK: {{.*}} = linalg.div ins(%[[X_trans_bc]], %[[Y]] : tensor<5x9x7x8x10xf32>, tensor<5x9x7x8x10xf32>) outs(%[[Z]] : tensor<5x9x7x8x10xf32>) -> tensor<5x9x7x8x10xf32> | ||
// CHECK-NOT: linalg.generic | ||
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// ----- | ||
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#identity = affine_map<(d0, d1, d2) -> (d0, d1, d2)> | ||
#transposed = affine_map<(d0, d1, d2) -> (d2, d0, d1)> | ||
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func.func @transpose_only(%x : tensor<32x2x16xf32>, %y: tensor<2x16x32xf32>, %z : tensor<2x16x32xf32>) -> tensor<2x16x32xf32> { | ||
%res = linalg.generic | ||
{ indexing_maps = [#transposed, #identity, #identity], iterator_types = ["parallel", "parallel", "parallel"]} | ||
ins(%x, %y : tensor<32x2x16xf32>, tensor<2x16x32xf32>) | ||
outs(%z : tensor<2x16x32xf32>) { | ||
^bb0(%in: f32, %in_1: f32, %out: f32): | ||
%div = arith.divf %in, %in_1 : f32 | ||
linalg.yield %div : f32 | ||
} -> tensor<2x16x32xf32> | ||
return %res : tensor<2x16x32xf32> | ||
} | ||
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// CHECK-LABEL: transpose_only | ||
// CHECK-SAME: %[[X:.+]]: tensor<32x2x16xf32>, %[[Y:.+]]: tensor<2x16x32xf32>, %[[Z:.+]]: tensor<2x16x32xf32>) -> tensor<2x16x32xf32> { | ||
// CHECK: %[[E0:.+]] = tensor.empty() : tensor<2x16x32xf32> | ||
// CHECK: %[[X_trans:.+]] = linalg.transpose ins(%[[X]] : tensor<32x2x16xf32>) outs(%[[E0]] : tensor<2x16x32xf32>) permutation = [1, 2, 0] | ||
// CHECK: {{.*}} = linalg.div ins(%[[X_trans]], %[[Y]] : tensor<2x16x32xf32>, tensor<2x16x32xf32>) outs(%[[Z]] : tensor<2x16x32xf32>) -> tensor<2x16x32xf32> | ||
// CHECK-NOT: linalg.generic | ||
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// ----- | ||
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#identity = affine_map<(d0, d1, d2) -> (d0, d1, d2)> | ||
#broadcast = affine_map<(d0, d1, d2) -> (d0, d2)> | ||
func.func @broadcast_only(%x : tensor<2x16x32xf32>, %y: tensor<2x32xf32>, %z : tensor<2x16x32xf32>) -> tensor<2x16x32xf32> { | ||
%res = linalg.generic | ||
{ indexing_maps = [#identity, #broadcast, #identity], iterator_types = ["parallel", "parallel", "parallel"]} | ||
ins(%x, %y : tensor<2x16x32xf32>, tensor<2x32xf32>) | ||
outs(%z : tensor<2x16x32xf32>) { | ||
^bb0(%in: f32, %in_1: f32, %out: f32): | ||
%div = arith.divf %in, %in_1 : f32 | ||
linalg.yield %div : f32 | ||
} -> tensor<2x16x32xf32> | ||
return %res : tensor<2x16x32xf32> | ||
} | ||
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// CHECK-LABEL: broadcast_only | ||
// CHECK-SAME: %[[X:.+]]: tensor<2x16x32xf32>, %[[Y:.+]]: tensor<2x32xf32>, %[[Z:.+]]: tensor<2x16x32xf32>) -> tensor<2x16x32xf32> { | ||
// CHECK: %[[E0:.+]] = tensor.empty() : tensor<2x16x32xf32> | ||
// CHECK: %[[X_bc:.+]] = linalg.broadcast ins(%[[Y]] : tensor<2x32xf32>) outs(%[[E0]] : tensor<2x16x32xf32>) dimensions = [1] | ||
// CHECK: {{.*}} = linalg.div ins(%[[X]], %[[X_bc]] : tensor<2x16x32xf32>, tensor<2x16x32xf32>) outs(%arg2 : tensor<2x16x32xf32>) -> tensor<2x16x32xf32> | ||
// CHECK-NOT: linalg.generic |