Fix Android build failure in InferIntRangeCommon (#96154)

As of today, Android's libcxx is missing C++17's std::function's CTAD
added in e1eabcdfad89f67ae575b0c86aa4a72d277378b4. This leads to
InferIntRangeCommon.cpp to fail to compile. This commit makes the
template parameter of std::function in that function explicit, therefore
avoiding CTAD. While LLVM/MLIR's requirement is C++17, the rest of the
code builds fine so hopefully this is acceptable.
This commit is contained in:
Thomas Preud'homme 2024-06-20 14:44:09 +01:00 committed by GitHub
parent b608b223ab
commit 93ce8e1087
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@ -35,6 +35,8 @@ using namespace mlir;
/// constants and returns std::nullopt on overflow.
using ConstArithFn =
function_ref<std::optional<APInt>(const APInt &, const APInt &)>;
using ConstArithStdFn =
std::function<std::optional<APInt>(const APInt &, const APInt &)>;
/// Compute op(minLeft, minRight) and op(maxLeft, maxRight) if possible,
/// If either computation overflows, make the result unbounded.
@ -182,16 +184,16 @@ mlir::intrange::inferAdd(ArrayRef<ConstantIntRanges> argRanges,
OverflowFlags ovfFlags) {
const ConstantIntRanges &lhs = argRanges[0], &rhs = argRanges[1];
std::function uadd = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn uadd = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nuw)
? a.uadd_sat(b)
: a.uadd_ov(b, overflowed);
return overflowed ? std::optional<APInt>() : result;
};
std::function sadd = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn sadd = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nsw)
? a.sadd_sat(b)
@ -215,16 +217,16 @@ mlir::intrange::inferSub(ArrayRef<ConstantIntRanges> argRanges,
OverflowFlags ovfFlags) {
const ConstantIntRanges &lhs = argRanges[0], &rhs = argRanges[1];
std::function usub = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn usub = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nuw)
? a.usub_sat(b)
: a.usub_ov(b, overflowed);
return overflowed ? std::optional<APInt>() : result;
};
std::function ssub = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn ssub = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nsw)
? a.ssub_sat(b)
@ -247,16 +249,16 @@ mlir::intrange::inferMul(ArrayRef<ConstantIntRanges> argRanges,
OverflowFlags ovfFlags) {
const ConstantIntRanges &lhs = argRanges[0], &rhs = argRanges[1];
std::function umul = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn umul = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nuw)
? a.umul_sat(b)
: a.umul_ov(b, overflowed);
return overflowed ? std::optional<APInt>() : result;
};
std::function smul = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
ConstArithStdFn smul = [=](const APInt &a,
const APInt &b) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nsw)
? a.smul_sat(b)
@ -565,16 +567,16 @@ mlir::intrange::inferShl(ArrayRef<ConstantIntRanges> argRanges,
// The signed/unsigned overflow behavior of shl by `rhs` matches a mul with
// 2^rhs.
std::function ushl = [=](const APInt &l,
const APInt &r) -> std::optional<APInt> {
ConstArithStdFn ushl = [=](const APInt &l,
const APInt &r) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nuw)
? l.ushl_sat(r)
: l.ushl_ov(r, overflowed);
return overflowed ? std::optional<APInt>() : result;
};
std::function sshl = [=](const APInt &l,
const APInt &r) -> std::optional<APInt> {
ConstArithStdFn sshl = [=](const APInt &l,
const APInt &r) -> std::optional<APInt> {
bool overflowed = false;
APInt result = any(ovfFlags & OverflowFlags::Nsw)
? l.sshl_sat(r)