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authorNick Lewycky <nicholas@mxc.ca>2014-01-27 10:04:03 +0000
committerNick Lewycky <nicholas@mxc.ca>2014-01-27 10:04:03 +0000
commitf2282cac95e7849a86437e347921bc4cc28d403f (patch)
tree4bc44584428a00aaf94d39b9941eee0714096da8 /lib/Analysis
parent90193401204ea72f93f403ec9810a9a22aa22e22 (diff)
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Teach SCEV to handle more cases of 'and X, CST', specifically where CST is any number of contiguous 1 bits in a row, with any number of leading and trailing 0 bits.
Unfortunately, this in turn led to some lower quality SCEVs due to some different paths through expression simplification, so add getUDivExactExpr and use it. This fixes all instances of the problems that I found, but we can make that function smarter as necessary. Merge test "xor-and.ll" into "and-xor.ll" since I needed to update it anyways. Test 'nsw-offset.ll' analyzes a little deeper, %n now gets a scev in terms of %no instead of a SCEVUnknown. git-svn-id: https://llvm.org/svn/llvm-project/llvm/trunk@200203 91177308-0d34-0410-b5e6-96231b3b80d8
Diffstat (limited to 'lib/Analysis')
-rw-r--r--lib/Analysis/ScalarEvolution.cpp106
1 files changed, 84 insertions, 22 deletions
diff --git a/lib/Analysis/ScalarEvolution.cpp b/lib/Analysis/ScalarEvolution.cpp
index b65d99e4d6..e8ee46dff8 100644
--- a/lib/Analysis/ScalarEvolution.cpp
+++ b/lib/Analysis/ScalarEvolution.cpp
@@ -321,7 +321,7 @@ const SCEV *ScalarEvolution::getConstant(ConstantInt *V) {
return S;
}
-const SCEV *ScalarEvolution::getConstant(const APInt& Val) {
+const SCEV *ScalarEvolution::getConstant(const APInt &Val) {
return getConstant(ConstantInt::get(getContext(), Val));
}
@@ -2239,6 +2239,75 @@ const SCEV *ScalarEvolution::getUDivExpr(const SCEV *LHS,
return S;
}
+static const APInt gcd(const SCEVConstant *C1, const SCEVConstant *C2) {
+ APInt A = C1->getValue()->getValue().abs();
+ APInt B = C2->getValue()->getValue().abs();
+ uint32_t ABW = A.getBitWidth();
+ uint32_t BBW = B.getBitWidth();
+
+ if (ABW > BBW)
+ B = B.zext(ABW);
+ else if (ABW < BBW)
+ A = A.zext(BBW);
+
+ return APIntOps::GreatestCommonDivisor(A, B);
+}
+
+/// getUDivExactExpr - Get a canonical unsigned division expression, or
+/// something simpler if possible. There is no representation for an exact udiv
+/// in SCEV IR, but we can attempt to remove factors from the LHS and RHS.
+/// We can't do this when it's not exact because the udiv may be clearing bits.
+const SCEV *ScalarEvolution::getUDivExactExpr(const SCEV *LHS,
+ const SCEV *RHS) {
+ // TODO: we could try to find factors in all sorts of things, but for now we
+ // just deal with u/exact (multiply, constant). See SCEVDivision towards the
+ // end of this file for inspiration.
+
+ const SCEVMulExpr *Mul = dyn_cast<SCEVMulExpr>(LHS);
+ if (!Mul)
+ return getUDivExpr(LHS, RHS);
+
+ if (const SCEVConstant *RHSCst = dyn_cast<SCEVConstant>(RHS)) {
+ // If the mulexpr multiplies by a constant, then that constant must be the
+ // first element of the mulexpr.
+ if (const SCEVConstant *LHSCst =
+ dyn_cast<SCEVConstant>(Mul->getOperand(0))) {
+ if (LHSCst == RHSCst) {
+ SmallVector<const SCEV *, 2> Operands;
+ Operands.append(Mul->op_begin() + 1, Mul->op_end());
+ return getMulExpr(Operands);
+ }
+
+ // We can't just assume that LHSCst divides RHSCst cleanly, it could be
+ // that there's a factor provided by one of the other terms. We need to
+ // check.
+ APInt Factor = gcd(LHSCst, RHSCst);
+ if (!Factor.isIntN(1)) {
+ LHSCst = cast<SCEVConstant>(
+ getConstant(LHSCst->getValue()->getValue().udiv(Factor)));
+ RHSCst = cast<SCEVConstant>(
+ getConstant(RHSCst->getValue()->getValue().udiv(Factor)));
+ SmallVector<const SCEV *, 2> Operands;
+ Operands.push_back(LHSCst);
+ Operands.append(Mul->op_begin() + 1, Mul->op_end());
+ LHS = getMulExpr(Operands);
+ RHS = RHSCst;
+ Mul = cast<SCEVMulExpr>(LHS);
+ }
+ }
+ }
+
+ for (int i = 0, e = Mul->getNumOperands(); i != e; ++i) {
+ if (Mul->getOperand(i) == RHS) {
+ SmallVector<const SCEV *, 2> Operands;
+ Operands.append(Mul->op_begin(), Mul->op_begin() + i);
+ Operands.append(Mul->op_begin() + i + 1, Mul->op_end());
+ return getMulExpr(Operands);
+ }
+ }
+
+ return getUDivExpr(LHS, RHS);
+}
/// getAddRecExpr - Get an add recurrence expression for the specified loop.
/// Simplify the expression as much as possible.
@@ -3689,17 +3758,24 @@ const SCEV *ScalarEvolution::createSCEV(Value *V) {
// Use ComputeMaskedBits to compute what ShrinkDemandedConstant
// knew about to reconstruct a low-bits mask value.
unsigned LZ = A.countLeadingZeros();
+ unsigned TZ = A.countTrailingZeros();
unsigned BitWidth = A.getBitWidth();
APInt KnownZero(BitWidth, 0), KnownOne(BitWidth, 0);
ComputeMaskedBits(U->getOperand(0), KnownZero, KnownOne, TD);
- APInt EffectiveMask = APInt::getLowBitsSet(BitWidth, BitWidth - LZ);
-
- if (LZ != 0 && !((~A & ~KnownZero) & EffectiveMask))
- return
- getZeroExtendExpr(getTruncateExpr(getSCEV(U->getOperand(0)),
- IntegerType::get(getContext(), BitWidth - LZ)),
- U->getType());
+ APInt EffectiveMask =
+ APInt::getLowBitsSet(BitWidth, BitWidth - LZ - TZ).shl(TZ);
+ if ((LZ != 0 || TZ != 0) && !((~A & ~KnownZero) & EffectiveMask)) {
+ const SCEV *MulCount = getConstant(
+ ConstantInt::get(getContext(), APInt::getOneBitSet(BitWidth, TZ)));
+ return getMulExpr(
+ getZeroExtendExpr(
+ getTruncateExpr(
+ getUDivExactExpr(getSCEV(U->getOperand(0)), MulCount),
+ IntegerType::get(getContext(), BitWidth - LZ - TZ)),
+ U->getType()),
+ MulCount);
+ }
}
break;
@@ -6692,20 +6768,6 @@ const SCEV *SCEVAddRecExpr::getNumIterationsInRange(ConstantRange Range,
return SE.getCouldNotCompute();
}
-static const APInt gcd(const SCEVConstant *C1, const SCEVConstant *C2) {
- APInt A = C1->getValue()->getValue().abs();
- APInt B = C2->getValue()->getValue().abs();
- uint32_t ABW = A.getBitWidth();
- uint32_t BBW = B.getBitWidth();
-
- if (ABW > BBW)
- B = B.zext(ABW);
- else if (ABW < BBW)
- A = A.zext(BBW);
-
- return APIntOps::GreatestCommonDivisor(A, B);
-}
-
static const APInt srem(const SCEVConstant *C1, const SCEVConstant *C2) {
APInt A = C1->getValue()->getValue();
APInt B = C2->getValue()->getValue();