}
}
- // (X >> Z) & (Y >> Z) -> (X&Y) >> Z for all shifts.
- if (BinaryOperator *SI1 = dyn_cast<BinaryOperator>(Op1)) {
- if (BinaryOperator *SI0 = dyn_cast<BinaryOperator>(Op0))
- if (SI0->isShift() && SI0->getOpcode() == SI1->getOpcode() &&
- SI0->getOperand(1) == SI1->getOperand(1) &&
- (SI0->hasOneUse() || SI1->hasOneUse())) {
- Value *NewOp =
- Builder->CreateAnd(SI0->getOperand(0), SI1->getOperand(0),
- SI0->getName());
- return BinaryOperator::Create(SI1->getOpcode(), NewOp,
- SI1->getOperand(1));
- }
- }
-
{
Value *X = nullptr;
bool OpsSwapped = false;
if (match(Op0, m_And(m_Or(m_Specific(Op1), m_Value(C)), m_Value(A))))
return BinaryOperator::CreateOr(Op1, Builder->CreateAnd(A, C));
- // (X >> Z) | (Y >> Z) -> (X|Y) >> Z for all shifts.
- if (BinaryOperator *SI1 = dyn_cast<BinaryOperator>(Op1)) {
- if (BinaryOperator *SI0 = dyn_cast<BinaryOperator>(Op0))
- if (SI0->isShift() && SI0->getOpcode() == SI1->getOpcode() &&
- SI0->getOperand(1) == SI1->getOperand(1) &&
- (SI0->hasOneUse() || SI1->hasOneUse())) {
- Value *NewOp = Builder->CreateOr(SI0->getOperand(0), SI1->getOperand(0),
- SI0->getName());
- return BinaryOperator::Create(SI1->getOpcode(), NewOp,
- SI1->getOperand(1));
- }
- }
-
// (~A | ~B) == (~(A & B)) - De Morgan's Law
if (Value *Op0NotVal = dyn_castNotVal(Op0))
if (Value *Op1NotVal = dyn_castNotVal(Op1))
}
}
- // (X >> Z) ^ (Y >> Z) -> (X^Y) >> Z for all shifts.
- if (Op0I && Op1I && Op0I->isShift() &&
- Op0I->getOpcode() == Op1I->getOpcode() &&
- Op0I->getOperand(1) == Op1I->getOperand(1) &&
- (Op0I->hasOneUse() || Op1I->hasOneUse())) {
- Value *NewOp =
- Builder->CreateXor(Op0I->getOperand(0), Op1I->getOperand(0),
- Op0I->getName());
- return BinaryOperator::Create(Op1I->getOpcode(), NewOp,
- Op1I->getOperand(1));
- }
-
if (Op0I && Op1I) {
Value *A, *B, *C, *D;
// (A & B)^(A | B) -> A ^ B
Instruction::BinaryOps ROp) {
if (Instruction::isCommutative(ROp))
return LeftDistributesOverRight(ROp, LOp);
+
+ switch (LOp) {
+ default:
+ return false;
+ // (X >> Z) & (Y >> Z) -> (X&Y) >> Z for all shifts.
+ // (X >> Z) | (Y >> Z) -> (X|Y) >> Z for all shifts.
+ // (X >> Z) ^ (Y >> Z) -> (X^Y) >> Z for all shifts.
+ case Instruction::And:
+ case Instruction::Or:
+ case Instruction::Xor:
+ switch (ROp) {
+ default:
+ return false;
+ case Instruction::Shl:
+ case Instruction::LShr:
+ case Instruction::AShr:
+ return true;
+ }
+ }
// TODO: It would be nice to handle division, aka "(X + Y)/Z = X/Z + Y/Z",
// but this requires knowing that the addition does not overflow and other
// such subtleties.
}
/// This function factors binary ops which can be combined using distributive
-/// laws. This also factor SHL as MUL e.g. SHL(X, 2) ==> MUL(X, 4).
+/// laws. This function tries to transform 'Op' based TopLevelOpcode to enable
+/// factorization e.g for ADD(SHL(X , 2), MUL(X, 5)), When this function called
+/// with TopLevelOpcode == Instruction::Add and Op = SHL(X, 2), transforms
+/// SHL(X, 2) to MUL(X, 4) i.e. returns Instruction::Mul with LHS set to 'X' and
+/// RHS to 4.
static Instruction::BinaryOps
-getBinOpsForFactorization(BinaryOperator *Op, Value *&LHS, Value *&RHS) {
+getBinOpsForFactorization(Instruction::BinaryOps TopLevelOpcode,
+ BinaryOperator *Op, Value *&LHS, Value *&RHS) {
if (!Op)
return Instruction::BinaryOpsEnd;
- if (Op->getOpcode() == Instruction::Shl) {
- if (Constant *CST = dyn_cast<Constant>(Op->getOperand(1))) {
- // The multiplier is really 1 << CST.
- RHS = ConstantExpr::getShl(ConstantInt::get(Op->getType(), 1), CST);
- LHS = Op->getOperand(0);
- return Instruction::Mul;
+ LHS = Op->getOperand(0);
+ RHS = Op->getOperand(1);
+
+ switch (TopLevelOpcode) {
+ default:
+ return Op->getOpcode();
+
+ case Instruction::Add:
+ case Instruction::Sub:
+ if (Op->getOpcode() == Instruction::Shl) {
+ if (Constant *CST = dyn_cast<Constant>(Op->getOperand(1))) {
+ // The multiplier is really 1 << CST.
+ RHS = ConstantExpr::getShl(ConstantInt::get(Op->getType(), 1), CST);
+ return Instruction::Mul;
+ }
}
+ return Op->getOpcode();
}
// TODO: We can add other conversions e.g. shr => div etc.
-
- LHS = Op->getOperand(0);
- RHS = Op->getOperand(1);
- return Op->getOpcode();
}
/// This tries to simplify binary operations by factorizing out common terms
// Factorization.
Value *A = nullptr, *B = nullptr, *C = nullptr, *D = nullptr;
- Instruction::BinaryOps LHSOpcode = getBinOpsForFactorization(Op0, A, B);
- Instruction::BinaryOps RHSOpcode = getBinOpsForFactorization(Op1, C, D);
+ auto TopLevelOpcode = I.getOpcode();
+ auto LHSOpcode = getBinOpsForFactorization(TopLevelOpcode, Op0, A, B);
+ auto RHSOpcode = getBinOpsForFactorization(TopLevelOpcode, Op1, C, D);
// The instruction has the form "(A op' B) op (C op' D)". Try to factorize
// a common term.
return V;
// Expansion.
- Instruction::BinaryOps TopLevelOpcode = I.getOpcode();
if (Op0 && RightDistributesOverLeft(Op0->getOpcode(), TopLevelOpcode)) {
// The instruction has the form "(A op' B) op C". See if expanding it out
// to "(A op C) op' (B op C)" results in simplifications.