}
}
- // Check for (x & y) + (x ^ y)
+ // (add (xor A, B) (and A, B)) --> (or A, B)
{
Value *A = nullptr, *B = nullptr;
if (match(RHS, m_Xor(m_Value(A), m_Value(B))) &&
return BinaryOperator::CreateOr(A, B);
}
+ // (add (or A, B) (and A, B)) --> (add A, B)
+ {
+ Value *A = nullptr, *B = nullptr;
+ if (match(RHS, m_Or(m_Value(A), m_Value(B))) &&
+ (match(LHS, m_And(m_Specific(A), m_Specific(B))) ||
+ match(LHS, m_And(m_Specific(B), m_Specific(A))))) {
+ auto *New = BinaryOperator::CreateAdd(A, B);
+ New->setHasNoSignedWrap(I.hasNoSignedWrap());
+ New->setHasNoUnsignedWrap(I.hasNoUnsignedWrap());
+ return New;
+ }
+
+ if (match(LHS, m_Or(m_Value(A), m_Value(B))) &&
+ (match(RHS, m_And(m_Specific(A), m_Specific(B))) ||
+ match(RHS, m_And(m_Specific(B), m_Specific(A))))) {
+ auto *New = BinaryOperator::CreateAdd(A, B);
+ New->setHasNoSignedWrap(I.hasNoSignedWrap());
+ New->setHasNoUnsignedWrap(I.hasNoUnsignedWrap());
+ return New;
+ }
+ }
+
// TODO(jingyue): Consider WillNotOverflowSignedAdd and
// WillNotOverflowUnsignedAdd to reduce the number of invocations of
// computeKnownBits.
if (Value *V = SimplifyUsingDistributiveLaws(I))
return ReplaceInstUsesWith(I, V);
- // If this is a 'B = x-(-A)', change to B = x+A. This preserves NSW/NUW.
+ // If this is a 'B = x-(-A)', change to B = x+A.
if (Value *V = dyn_castNegVal(Op1)) {
BinaryOperator *Res = BinaryOperator::CreateAdd(Op0, V);
- Res->setHasNoSignedWrap(I.hasNoSignedWrap());
- Res->setHasNoUnsignedWrap(I.hasNoUnsignedWrap());
+
+ if (const auto *BO = dyn_cast<BinaryOperator>(Op1)) {
+ assert(BO->getOpcode() == Instruction::Sub &&
+ "Expected a subtraction operator!");
+ if (BO->hasNoSignedWrap() && I.hasNoSignedWrap())
+ Res->setHasNoSignedWrap(true);
+ }
+
return Res;
}
// 0 - (X sdiv C) -> (X sdiv -C) provided the negation doesn't overflow.
if (match(Op1, m_SDiv(m_Value(X), m_Constant(C))) && match(Op0, m_Zero()) &&
- !C->isMinSignedValue())
+ !C->isMinSignedValue() && !C->isOneValue())
return BinaryOperator::CreateSDiv(X, ConstantExpr::getNeg(C));
// 0 - (X << Y) -> (-X << Y) when X is freely negatable.