forked from OSchip/llvm-project
[SLC] Refactor the simplication of pow() (NFC)
Use more meaningful variable names. Mostly NFC. llvm-svn: 338266
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@ -1126,72 +1126,75 @@ Value *LibCallSimplifier::replacePowWithSqrt(CallInst *Pow, IRBuilder<> &B) {
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if (!Pow->isFast())
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return nullptr;
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const APFloat *Arg1C;
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if (!match(Pow->getArgOperand(1), m_APFloat(Arg1C)))
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return nullptr;
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if (!Arg1C->isExactlyValue(0.5) && !Arg1C->isExactlyValue(-0.5))
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return nullptr;
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// Fast-math flags from the pow() are propagated to all replacement ops.
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IRBuilder<>::FastMathFlagGuard Guard(B);
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B.setFastMathFlags(Pow->getFastMathFlags());
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Value *Sqrt, *Base = Pow->getArgOperand(0), *Expo = Pow->getArgOperand(1);
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Type *Ty = Pow->getType();
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Value *Sqrt;
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if (Pow->hasFnAttr(Attribute::ReadNone)) {
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// We know that errno is never set, so replace with an intrinsic:
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// pow(x, 0.5) --> llvm.sqrt(x)
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// llvm.pow(x, 0.5) --> llvm.sqrt(x)
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auto *F = Intrinsic::getDeclaration(Pow->getModule(), Intrinsic::sqrt, Ty);
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Sqrt = B.CreateCall(F, Pow->getArgOperand(0));
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} else if (hasUnaryFloatFn(TLI, Ty, LibFunc_sqrt, LibFunc_sqrtf,
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LibFunc_sqrtl)) {
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// Errno could be set, so we must use a sqrt libcall.
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// TODO: We also should check that the target can in fact lower the sqrt
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// libcall. We currently have no way to ask this question, so we ask
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// whether the target has a sqrt libcall which is not exactly the same.
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Sqrt = emitUnaryFloatFnCall(Pow->getArgOperand(0),
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TLI->getName(LibFunc_sqrt), B,
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Pow->getCalledFunction()->getAttributes());
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} else {
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// We can't replace with an intrinsic or a libcall.
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return nullptr;
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}
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// If this is pow(x, -0.5), get the reciprocal.
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if (Arg1C->isExactlyValue(-0.5))
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Sqrt = B.CreateFDiv(ConstantFP::get(Ty, 1.0), Sqrt);
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const APFloat *ExpoF;
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if (!match(Expo, m_APFloat(ExpoF)) ||
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(!ExpoF->isExactlyValue(0.5) && !ExpoF->isExactlyValue(-0.5)))
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return nullptr;
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// If errno is never set, then use the intrinsic for sqrt().
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if (Pow->hasFnAttr(Attribute::ReadNone)) {
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Function *SqrtFn = Intrinsic::getDeclaration(Pow->getModule(),
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Intrinsic::sqrt, Ty);
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Sqrt = B.CreateCall(SqrtFn, Base);
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}
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// Otherwise, use the libcall for sqrt().
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else if (hasUnaryFloatFn(TLI, Ty,
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LibFunc_sqrt, LibFunc_sqrtf, LibFunc_sqrtl)) {
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// TODO: We also should check that the target can in fact lower the sqrt()
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// libcall. We currently have no way to ask this question, so we ask if
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// the target has a sqrt() libcall, which is not exactly the same.
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Sqrt = emitUnaryFloatFnCall(Base, TLI->getName(LibFunc_sqrt), B,
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Pow->getCalledFunction()->getAttributes());
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} else
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return nullptr;
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// If this is pow(x, -0.5), then get the reciprocal.
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if (ExpoF->isNegative())
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Sqrt = B.CreateFDiv(ConstantFP::get(Ty, 1.0), Sqrt, "reciprocal");
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return Sqrt;
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}
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Value *LibCallSimplifier::optimizePow(CallInst *CI, IRBuilder<> &B) {
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Function *Callee = CI->getCalledFunction();
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Value *Ret = nullptr;
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Value *LibCallSimplifier::optimizePow(CallInst *Pow, IRBuilder<> &B) {
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Value *Base = Pow->getArgOperand(0), *Expo = Pow->getArgOperand(1);
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Function *Callee = Pow->getCalledFunction();
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AttributeList Attrs = Callee->getAttributes();
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StringRef Name = Callee->getName();
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if (UnsafeFPShrink && Name == "pow" && hasFloatVersion(Name))
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Ret = optimizeUnaryDoubleFP(CI, B, true);
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Module *Module = Pow->getModule();
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Type *Ty = Pow->getType();
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Value *Shrunk = nullptr;
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bool Ignored;
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Value *Op1 = CI->getArgOperand(0), *Op2 = CI->getArgOperand(1);
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if (UnsafeFPShrink &&
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Name == TLI->getName(LibFunc_pow) && hasFloatVersion(Name))
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Shrunk = optimizeUnaryDoubleFP(Pow, B, true);
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// Propagate math semantics flags from the call to any created instructions.
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IRBuilder<>::FastMathFlagGuard Guard(B);
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B.setFastMathFlags(Pow->getFastMathFlags());
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// Evaluate special cases related to the base.
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// pow(1.0, x) -> 1.0
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if (match(Op1, m_SpecificFP(1.0)))
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return Op1;
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// pow(2.0, x) -> llvm.exp2(x)
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if (match(Op1, m_SpecificFP(2.0))) {
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Value *Exp2 = Intrinsic::getDeclaration(CI->getModule(), Intrinsic::exp2,
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CI->getType());
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return B.CreateCall(Exp2, Op2, "exp2");
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if (match(Base, m_SpecificFP(1.0)))
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return Base;
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// pow(2.0, x) -> exp2(x)
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if (match(Base, m_SpecificFP(2.0))) {
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Value *Exp2 = Intrinsic::getDeclaration(Module, Intrinsic::exp2, Ty);
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return B.CreateCall(Exp2, Expo, "exp2");
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}
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// There's no llvm.exp10 intrinsic yet, but, maybe, some day there will
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// be one.
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if (ConstantFP *Op1C = dyn_cast<ConstantFP>(Op1)) {
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// There's no exp10 intrinsic yet, but, maybe, some day there shall be one.
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if (ConstantFP *BaseC = dyn_cast<ConstantFP>(Base)) {
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// pow(10.0, x) -> exp10(x)
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if (Op1C->isExactlyValue(10.0) &&
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hasUnaryFloatFn(TLI, Op1->getType(), LibFunc_exp10, LibFunc_exp10f,
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LibFunc_exp10l))
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return emitUnaryFloatFnCall(Op2, TLI->getName(LibFunc_exp10), B,
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Callee->getAttributes());
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if (BaseC->isExactlyValue(10.0) &&
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hasUnaryFloatFn(TLI, Ty, LibFunc_exp10, LibFunc_exp10f, LibFunc_exp10l))
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return emitUnaryFloatFnCall(Expo, TLI->getName(LibFunc_exp10), B, Attrs);
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}
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// pow(exp(x), y) -> exp(x * y)
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@ -1200,91 +1203,91 @@ Value *LibCallSimplifier::optimizePow(CallInst *CI, IRBuilder<> &B) {
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// transformation changes overflow and underflow behavior quite dramatically.
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// Example: x = 1000, y = 0.001.
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// pow(exp(x), y) = pow(inf, 0.001) = inf, whereas exp(x*y) = exp(1).
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auto *OpC = dyn_cast<CallInst>(Op1);
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if (OpC && OpC->isFast() && CI->isFast()) {
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LibFunc Func;
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Function *OpCCallee = OpC->getCalledFunction();
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if (OpCCallee && TLI->getLibFunc(OpCCallee->getName(), Func) &&
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TLI->has(Func) && (Func == LibFunc_exp || Func == LibFunc_exp2)) {
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auto *BaseFn = dyn_cast<CallInst>(Base);
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if (BaseFn && BaseFn->isFast() && Pow->isFast()) {
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LibFunc LibFn;
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Function *CalleeFn = BaseFn->getCalledFunction();
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if (CalleeFn && TLI->getLibFunc(CalleeFn->getName(), LibFn) &&
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(LibFn == LibFunc_exp || LibFn == LibFunc_exp2) && TLI->has(LibFn)) {
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IRBuilder<>::FastMathFlagGuard Guard(B);
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B.setFastMathFlags(CI->getFastMathFlags());
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Value *FMul = B.CreateFMul(OpC->getArgOperand(0), Op2, "mul");
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return emitUnaryFloatFnCall(FMul, OpCCallee->getName(), B,
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OpCCallee->getAttributes());
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B.setFastMathFlags(Pow->getFastMathFlags());
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Value *FMul = B.CreateFMul(BaseFn->getArgOperand(0), Expo, "mul");
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return emitUnaryFloatFnCall(FMul, CalleeFn->getName(), B,
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CalleeFn->getAttributes());
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}
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}
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if (Value *Sqrt = replacePowWithSqrt(CI, B))
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// Evaluate special cases related to the exponent.
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if (Value *Sqrt = replacePowWithSqrt(Pow, B))
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return Sqrt;
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ConstantFP *Op2C = dyn_cast<ConstantFP>(Op2);
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if (!Op2C)
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return Ret;
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ConstantFP *ExpoC = dyn_cast<ConstantFP>(Expo);
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if (!ExpoC)
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return Shrunk;
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if (Op2C->getValueAPF().isZero()) // pow(x, 0.0) -> 1.0
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return ConstantFP::get(CI->getType(), 1.0);
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// pow(x, -1.0) -> 1.0 / x
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if (ExpoC->isExactlyValue(-1.0))
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return B.CreateFDiv(ConstantFP::get(Ty, 1.0), Base, "reciprocal");
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// pow(x, 0.0) -> 1.0
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if (ExpoC->getValueAPF().isZero())
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return ConstantFP::get(Ty, 1.0);
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// pow(x, 1.0) -> x
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if (ExpoC->isExactlyValue(1.0))
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return Base;
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// pow(x, 2.0) -> x * x
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if (ExpoC->isExactlyValue(2.0))
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return B.CreateFMul(Base, Base, "square");
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// FIXME: Correct the transforms and pull this into replacePowWithSqrt().
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if (Op2C->isExactlyValue(0.5) &&
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hasUnaryFloatFn(TLI, Op2->getType(), LibFunc_sqrt, LibFunc_sqrtf,
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LibFunc_sqrtl)) {
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if (ExpoC->isExactlyValue(0.5) &&
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hasUnaryFloatFn(TLI, Ty, LibFunc_sqrt, LibFunc_sqrtf, LibFunc_sqrtl)) {
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// Expand pow(x, 0.5) to (x == -infinity ? +infinity : fabs(sqrt(x))).
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// This is faster than calling pow, and still handles negative zero
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// and negative infinity correctly.
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// TODO: In finite-only mode, this could be just fabs(sqrt(x)).
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Value *Inf = ConstantFP::getInfinity(CI->getType());
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Value *NegInf = ConstantFP::getInfinity(CI->getType(), true);
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Value *PosInf = ConstantFP::getInfinity(Ty);
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Value *NegInf = ConstantFP::getInfinity(Ty, true);
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// TODO: As above, we should lower to the sqrt intrinsic if the pow is an
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// intrinsic, to match errno semantics.
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Value *Sqrt = emitUnaryFloatFnCall(Op1, "sqrt", B, Callee->getAttributes());
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// TODO: As above, we should lower to the sqrt() intrinsic if the pow() is
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// an intrinsic, to match errno semantics.
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Value *Sqrt = emitUnaryFloatFnCall(Base, TLI->getName(LibFunc_sqrt),
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B, Attrs);
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Function *FabsFn = Intrinsic::getDeclaration(Module, Intrinsic::fabs, Ty);
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Value *FAbs = B.CreateCall(FabsFn, Sqrt, "abs");
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Module *M = Callee->getParent();
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Function *FabsF = Intrinsic::getDeclaration(M, Intrinsic::fabs,
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CI->getType());
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Value *FAbs = B.CreateCall(FabsF, Sqrt);
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Value *FCmp = B.CreateFCmpOEQ(Op1, NegInf);
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Value *Sel = B.CreateSelect(FCmp, Inf, FAbs);
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Value *FCmp = B.CreateFCmpOEQ(Base, NegInf, "isinf");
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Value *Sel = B.CreateSelect(FCmp, PosInf, FAbs);
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return Sel;
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}
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// Propagate fast-math-flags from the call to any created instructions.
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IRBuilder<>::FastMathFlagGuard Guard(B);
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B.setFastMathFlags(CI->getFastMathFlags());
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// pow(x, 1.0) --> x
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if (Op2C->isExactlyValue(1.0))
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return Op1;
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// pow(x, 2.0) --> x * x
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if (Op2C->isExactlyValue(2.0))
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return B.CreateFMul(Op1, Op1, "pow2");
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// pow(x, -1.0) --> 1.0 / x
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if (Op2C->isExactlyValue(-1.0))
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return B.CreateFDiv(ConstantFP::get(CI->getType(), 1.0), Op1, "powrecip");
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// In -ffast-math, generate repeated fmul instead of generating pow(x, n).
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if (CI->isFast()) {
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APFloat V = abs(Op2C->getValueAPF());
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// We limit to a max of 7 fmul(s). Thus max exponent is 32.
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// pow(x, n) -> x * x * x * ....
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if (Pow->isFast()) {
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APFloat ExpoA = abs(ExpoC->getValueAPF());
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// We limit to a max of 7 fmul(s). Thus the maximum exponent is 32.
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// This transformation applies to integer exponents only.
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if (V.compare(APFloat(V.getSemantics(), 32.0)) == APFloat::cmpGreaterThan ||
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!V.isInteger())
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if (!ExpoA.isInteger() ||
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ExpoA.compare
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(APFloat(ExpoA.getSemantics(), 32.0)) == APFloat::cmpGreaterThan)
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return nullptr;
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// We will memoize intermediate products of the Addition Chain.
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Value *InnerChain[33] = {nullptr};
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InnerChain[1] = Op1;
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InnerChain[2] = B.CreateFMul(Op1, Op1);
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InnerChain[1] = Base;
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InnerChain[2] = B.CreateFMul(Base, Base, "square");
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// We cannot readily convert a non-double type (like float) to a double.
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// So we first convert V to something which could be converted to double.
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bool Ignored;
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V.convert(APFloat::IEEEdouble(), APFloat::rmTowardZero, &Ignored);
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// So we first convert ExpoA to something which could be converted to double.
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ExpoA.convert(APFloat::IEEEdouble(), APFloat::rmTowardZero, &Ignored);
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Value *FMul = getPow(InnerChain, V.convertToDouble(), B);
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Value *FMul = getPow(InnerChain, ExpoA.convertToDouble(), B);
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// For negative exponents simply compute the reciprocal.
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if (Op2C->isNegative())
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FMul = B.CreateFDiv(ConstantFP::get(CI->getType(), 1.0), FMul);
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if (ExpoC->isNegative())
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FMul = B.CreateFDiv(ConstantFP::get(Ty, 1.0), FMul, "reciprocal");
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return FMul;
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}
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@ -20,9 +20,9 @@ define <2 x double> @pow_intrinsic_half_approx(<2 x double> %x) {
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define double @pow_libcall_half_approx(double %x) {
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; CHECK-LABEL: @pow_libcall_half_approx(
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; CHECK-NEXT: [[SQRT:%.*]] = call double @sqrt(double %x)
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; CHECK-NEXT: [[TMP1:%.*]] = call double @llvm.fabs.f64(double [[SQRT]])
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; CHECK-NEXT: [[TMP2:%.*]] = fcmp oeq double %x, 0xFFF0000000000000
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; CHECK-NEXT: [[SQRT:%.*]] = call afn double @sqrt(double %x)
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; CHECK-NEXT: [[TMP1:%.*]] = call afn double @llvm.fabs.f64(double [[SQRT]])
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; CHECK-NEXT: [[TMP2:%.*]] = fcmp afn oeq double %x, 0xFFF0000000000000
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; CHECK-NEXT: [[TMP3:%.*]] = select i1 [[TMP2]], double 0x7FF0000000000000, double [[TMP1]]
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; CHECK-NEXT: ret double [[TMP3]]
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;
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