From: Sanjay Patel <spatel@rotateright.com>
Date: Wed, 6 Jan 2016 20:52:21 +0000 (+0000)
Subject: [LibCallSimplifier] less indenting; NFCI
X-Git-Url: http://demsky.eecs.uci.edu/git/?a=commitdiff_plain;h=e7a3d30d805bee79bdf9f1e8ef71872c45fcb664;p=oota-llvm.git

[LibCallSimplifier] less indenting; NFCI


git-svn-id: https://llvm.org/svn/llvm-project/llvm/trunk@256973 91177308-0d34-0410-b5e6-96231b3b80d8
---

diff --git a/lib/Transforms/Utils/SimplifyLibCalls.cpp b/lib/Transforms/Utils/SimplifyLibCalls.cpp
index 563b65ce5d3..edf0db467ae 100644
--- a/lib/Transforms/Utils/SimplifyLibCalls.cpp
+++ b/lib/Transforms/Utils/SimplifyLibCalls.cpp
@@ -1400,61 +1400,60 @@ Value *LibCallSimplifier::optimizeSqrt(CallInst *CI, IRBuilder<> &B) {
   if (!canUseUnsafeFPMath(CI->getParent()->getParent()))
     return Ret;
 
-  Value *Op = CI->getArgOperand(0);
-  if (Instruction *I = dyn_cast<Instruction>(Op)) {
-    if (I->getOpcode() == Instruction::FMul && I->hasUnsafeAlgebra()) {
-      // We're looking for a repeated factor in a multiplication tree,
-      // so we can do this fold: sqrt(x * x) -> fabs(x);
-      // or this fold: sqrt(x * x * y) -> fabs(x) * sqrt(y).
-      Value *Op0 = I->getOperand(0);
-      Value *Op1 = I->getOperand(1);
-      Value *RepeatOp = nullptr;
-      Value *OtherOp = nullptr;
-      if (Op0 == Op1) {
-        // Simple match: the operands of the multiply are identical.
-        RepeatOp = Op0;
-      } else {
-        // Look for a more complicated pattern: one of the operands is itself
-        // a multiply, so search for a common factor in that multiply.
-        // Note: We don't bother looking any deeper than this first level or for
-        // variations of this pattern because instcombine's visitFMUL and/or the
-        // reassociation pass should give us this form.
-        Value *OtherMul0, *OtherMul1;
-        if (match(Op0, m_FMul(m_Value(OtherMul0), m_Value(OtherMul1)))) {
-          // Pattern: sqrt((x * y) * z)
-          if (OtherMul0 == OtherMul1) {
-            // Matched: sqrt((x * x) * z)
-            RepeatOp = OtherMul0;
-            OtherOp = Op1;
-          }
-        }
-      }
-      if (RepeatOp) {
-        // Fast math flags for any created instructions should match the sqrt
-        // and multiply.
-        // FIXME: We're not checking the sqrt because it doesn't have
-        // fast-math-flags (see earlier comment).
-        IRBuilder<>::FastMathFlagGuard Guard(B);
-        B.SetFastMathFlags(I->getFastMathFlags());
-        // If we found a repeated factor, hoist it out of the square root and
-        // replace it with the fabs of that factor.
-        Module *M = Callee->getParent();
-        Type *ArgType = Op->getType();
-        Value *Fabs = Intrinsic::getDeclaration(M, Intrinsic::fabs, ArgType);
-        Value *FabsCall = B.CreateCall(Fabs, RepeatOp, "fabs");
-        if (OtherOp) {
-          // If we found a non-repeated factor, we still need to get its square
-          // root. We then multiply that by the value that was simplified out
-          // of the square root calculation.
-          Value *Sqrt = Intrinsic::getDeclaration(M, Intrinsic::sqrt, ArgType);
-          Value *SqrtCall = B.CreateCall(Sqrt, OtherOp, "sqrt");
-          return B.CreateFMul(FabsCall, SqrtCall);
-        }
-        return FabsCall;
+  Instruction *I = dyn_cast<Instruction>(CI->getArgOperand(0));
+  if (!I || I->getOpcode() != Instruction::FMul || !I->hasUnsafeAlgebra())
+    return Ret;
+
+  // We're looking for a repeated factor in a multiplication tree,
+  // so we can do this fold: sqrt(x * x) -> fabs(x);
+  // or this fold: sqrt(x * x * y) -> fabs(x) * sqrt(y).
+  Value *Op0 = I->getOperand(0);
+  Value *Op1 = I->getOperand(1);
+  Value *RepeatOp = nullptr;
+  Value *OtherOp = nullptr;
+  if (Op0 == Op1) {
+    // Simple match: the operands of the multiply are identical.
+    RepeatOp = Op0;
+  } else {
+    // Look for a more complicated pattern: one of the operands is itself
+    // a multiply, so search for a common factor in that multiply.
+    // Note: We don't bother looking any deeper than this first level or for
+    // variations of this pattern because instcombine's visitFMUL and/or the
+    // reassociation pass should give us this form.
+    Value *OtherMul0, *OtherMul1;
+    if (match(Op0, m_FMul(m_Value(OtherMul0), m_Value(OtherMul1)))) {
+      // Pattern: sqrt((x * y) * z)
+      if (OtherMul0 == OtherMul1) {
+        // Matched: sqrt((x * x) * z)
+        RepeatOp = OtherMul0;
+        OtherOp = Op1;
       }
     }
   }
-  return Ret;
+  if (!RepeatOp)
+    return Ret;
+
+  // Fast math flags for any created instructions should match the sqrt
+  // and multiply.
+  // FIXME: We're not checking the sqrt because it doesn't have
+  // fast-math-flags (see earlier comment).
+  IRBuilder<>::FastMathFlagGuard Guard(B);
+  B.SetFastMathFlags(I->getFastMathFlags());
+  // If we found a repeated factor, hoist it out of the square root and
+  // replace it with the fabs of that factor.
+  Module *M = Callee->getParent();
+  Type *ArgType = I->getType();
+  Value *Fabs = Intrinsic::getDeclaration(M, Intrinsic::fabs, ArgType);
+  Value *FabsCall = B.CreateCall(Fabs, RepeatOp, "fabs");
+  if (OtherOp) {
+    // If we found a non-repeated factor, we still need to get its square
+    // root. We then multiply that by the value that was simplified out
+    // of the square root calculation.
+    Value *Sqrt = Intrinsic::getDeclaration(M, Intrinsic::sqrt, ArgType);
+    Value *SqrtCall = B.CreateCall(Sqrt, OtherOp, "sqrt");
+    return B.CreateFMul(FabsCall, SqrtCall);
+  }
+  return FabsCall;
 }
 
 // TODO: Generalize to handle any trig function and its inverse.