// Now we have signed numbers that have been shifted so that, given enough
// precision, there are no negative values. Since the rest of the transform
// is bitwise only, we switch now to an unsigned representation.
- uint64_t GCD = 0;
- for (auto &V : Values)
- GCD = GreatestCommonDivisor64(GCD, (uint64_t)V);
- // This transform can be done speculatively because it is so cheap - it results
- // in a single rotate operation being inserted. This can only happen if the
- // factor extracted is a power of 2.
- // FIXME: If the GCD is an odd number we can multiply by the multiplicative
- // inverse of GCD and then perform this transform.
+ // This transform can be done speculatively because it is so cheap - it
+ // results in a single rotate operation being inserted.
// FIXME: It's possible that optimizing a switch on powers of two might also
// be beneficial - flag values are often powers of two and we could use a CLZ
// as the key function.
- if (GCD <= 1 || !isPowerOf2_64(GCD))
- // No common divisor found or too expensive to compute key function.
- return false;
- unsigned Shift = Log2_64(GCD);
+ // countTrailingZeros(0) returns 64. As Values is guaranteed to have more than
+ // one element and LLVM disallows duplicate cases, Shift is guaranteed to be
+ // less than 64.
+ unsigned Shift = 64;
for (auto &V : Values)
- V = (int64_t)((uint64_t)V >> Shift);
+ Shift = std::min(Shift, countTrailingZeros((uint64_t)V));
+ assert(Shift < 64);
+ if (Shift > 0)
+ for (auto &V : Values)
+ V = (int64_t)((uint64_t)V >> Shift);
if (!isSwitchDense(Values))
// Transform didn't create a dense switch.