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-rw-r--r--contrib/llvm-project/llvm/lib/Support/KnownBits.cpp397
1 files changed, 397 insertions, 0 deletions
diff --git a/contrib/llvm-project/llvm/lib/Support/KnownBits.cpp b/contrib/llvm-project/llvm/lib/Support/KnownBits.cpp
index 1ff66d504cbe..3623a54ae476 100644
--- a/contrib/llvm-project/llvm/lib/Support/KnownBits.cpp
+++ b/contrib/llvm-project/llvm/lib/Support/KnownBits.cpp
@@ -83,6 +83,403 @@ KnownBits KnownBits::computeForAddSub(bool Add, bool NSW,
return KnownOut;
}
+KnownBits KnownBits::sextInReg(unsigned SrcBitWidth) const {
+ unsigned BitWidth = getBitWidth();
+ assert(0 < SrcBitWidth && SrcBitWidth <= BitWidth &&
+ "Illegal sext-in-register");
+
+ if (SrcBitWidth == BitWidth)
+ return *this;
+
+ unsigned ExtBits = BitWidth - SrcBitWidth;
+ KnownBits Result;
+ Result.One = One << ExtBits;
+ Result.Zero = Zero << ExtBits;
+ Result.One.ashrInPlace(ExtBits);
+ Result.Zero.ashrInPlace(ExtBits);
+ return Result;
+}
+
+KnownBits KnownBits::makeGE(const APInt &Val) const {
+ // Count the number of leading bit positions where our underlying value is
+ // known to be less than or equal to Val.
+ unsigned N = (Zero | Val).countLeadingOnes();
+
+ // For each of those bit positions, if Val has a 1 in that bit then our
+ // underlying value must also have a 1.
+ APInt MaskedVal(Val);
+ MaskedVal.clearLowBits(getBitWidth() - N);
+ return KnownBits(Zero, One | MaskedVal);
+}
+
+KnownBits KnownBits::umax(const KnownBits &LHS, const KnownBits &RHS) {
+ // If we can prove that LHS >= RHS then use LHS as the result. Likewise for
+ // RHS. Ideally our caller would already have spotted these cases and
+ // optimized away the umax operation, but we handle them here for
+ // completeness.
+ if (LHS.getMinValue().uge(RHS.getMaxValue()))
+ return LHS;
+ if (RHS.getMinValue().uge(LHS.getMaxValue()))
+ return RHS;
+
+ // If the result of the umax is LHS then it must be greater than or equal to
+ // the minimum possible value of RHS. Likewise for RHS. Any known bits that
+ // are common to these two values are also known in the result.
+ KnownBits L = LHS.makeGE(RHS.getMinValue());
+ KnownBits R = RHS.makeGE(LHS.getMinValue());
+ return KnownBits::commonBits(L, R);
+}
+
+KnownBits KnownBits::umin(const KnownBits &LHS, const KnownBits &RHS) {
+ // Flip the range of values: [0, 0xFFFFFFFF] <-> [0xFFFFFFFF, 0]
+ auto Flip = [](const KnownBits &Val) { return KnownBits(Val.One, Val.Zero); };
+ return Flip(umax(Flip(LHS), Flip(RHS)));
+}
+
+KnownBits KnownBits::smax(const KnownBits &LHS, const KnownBits &RHS) {
+ // Flip the range of values: [-0x80000000, 0x7FFFFFFF] <-> [0, 0xFFFFFFFF]
+ auto Flip = [](const KnownBits &Val) {
+ unsigned SignBitPosition = Val.getBitWidth() - 1;
+ APInt Zero = Val.Zero;
+ APInt One = Val.One;
+ Zero.setBitVal(SignBitPosition, Val.One[SignBitPosition]);
+ One.setBitVal(SignBitPosition, Val.Zero[SignBitPosition]);
+ return KnownBits(Zero, One);
+ };
+ return Flip(umax(Flip(LHS), Flip(RHS)));
+}
+
+KnownBits KnownBits::smin(const KnownBits &LHS, const KnownBits &RHS) {
+ // Flip the range of values: [-0x80000000, 0x7FFFFFFF] <-> [0xFFFFFFFF, 0]
+ auto Flip = [](const KnownBits &Val) {
+ unsigned SignBitPosition = Val.getBitWidth() - 1;
+ APInt Zero = Val.One;
+ APInt One = Val.Zero;
+ Zero.setBitVal(SignBitPosition, Val.Zero[SignBitPosition]);
+ One.setBitVal(SignBitPosition, Val.One[SignBitPosition]);
+ return KnownBits(Zero, One);
+ };
+ return Flip(umax(Flip(LHS), Flip(RHS)));
+}
+
+KnownBits KnownBits::shl(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ KnownBits Known(BitWidth);
+
+ // If the shift amount is a valid constant then transform LHS directly.
+ if (RHS.isConstant() && RHS.getConstant().ult(BitWidth)) {
+ unsigned Shift = RHS.getConstant().getZExtValue();
+ Known = LHS;
+ Known.Zero <<= Shift;
+ Known.One <<= Shift;
+ // Low bits are known zero.
+ Known.Zero.setLowBits(Shift);
+ return Known;
+ }
+
+ // No matter the shift amount, the trailing zeros will stay zero.
+ unsigned MinTrailingZeros = LHS.countMinTrailingZeros();
+
+ // Minimum shift amount low bits are known zero.
+ if (RHS.getMinValue().ult(BitWidth)) {
+ MinTrailingZeros += RHS.getMinValue().getZExtValue();
+ MinTrailingZeros = std::min(MinTrailingZeros, BitWidth);
+ }
+
+ Known.Zero.setLowBits(MinTrailingZeros);
+ return Known;
+}
+
+KnownBits KnownBits::lshr(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ KnownBits Known(BitWidth);
+
+ if (RHS.isConstant() && RHS.getConstant().ult(BitWidth)) {
+ unsigned Shift = RHS.getConstant().getZExtValue();
+ Known = LHS;
+ Known.Zero.lshrInPlace(Shift);
+ Known.One.lshrInPlace(Shift);
+ // High bits are known zero.
+ Known.Zero.setHighBits(Shift);
+ return Known;
+ }
+
+ // No matter the shift amount, the leading zeros will stay zero.
+ unsigned MinLeadingZeros = LHS.countMinLeadingZeros();
+
+ // Minimum shift amount high bits are known zero.
+ if (RHS.getMinValue().ult(BitWidth)) {
+ MinLeadingZeros += RHS.getMinValue().getZExtValue();
+ MinLeadingZeros = std::min(MinLeadingZeros, BitWidth);
+ }
+
+ Known.Zero.setHighBits(MinLeadingZeros);
+ return Known;
+}
+
+KnownBits KnownBits::ashr(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ KnownBits Known(BitWidth);
+
+ if (RHS.isConstant() && RHS.getConstant().ult(BitWidth)) {
+ unsigned Shift = RHS.getConstant().getZExtValue();
+ Known = LHS;
+ Known.Zero.ashrInPlace(Shift);
+ Known.One.ashrInPlace(Shift);
+ return Known;
+ }
+
+ // No matter the shift amount, the leading sign bits will stay.
+ unsigned MinLeadingZeros = LHS.countMinLeadingZeros();
+ unsigned MinLeadingOnes = LHS.countMinLeadingOnes();
+
+ // Minimum shift amount high bits are known sign bits.
+ if (RHS.getMinValue().ult(BitWidth)) {
+ if (MinLeadingZeros) {
+ MinLeadingZeros += RHS.getMinValue().getZExtValue();
+ MinLeadingZeros = std::min(MinLeadingZeros, BitWidth);
+ }
+ if (MinLeadingOnes) {
+ MinLeadingOnes += RHS.getMinValue().getZExtValue();
+ MinLeadingOnes = std::min(MinLeadingOnes, BitWidth);
+ }
+ }
+
+ Known.Zero.setHighBits(MinLeadingZeros);
+ Known.One.setHighBits(MinLeadingOnes);
+ return Known;
+}
+
+Optional<bool> KnownBits::eq(const KnownBits &LHS, const KnownBits &RHS) {
+ if (LHS.isConstant() && RHS.isConstant())
+ return Optional<bool>(LHS.getConstant() == RHS.getConstant());
+ if (LHS.One.intersects(RHS.Zero) || RHS.One.intersects(LHS.Zero))
+ return Optional<bool>(false);
+ return None;
+}
+
+Optional<bool> KnownBits::ne(const KnownBits &LHS, const KnownBits &RHS) {
+ if (Optional<bool> KnownEQ = eq(LHS, RHS))
+ return Optional<bool>(!KnownEQ.getValue());
+ return None;
+}
+
+Optional<bool> KnownBits::ugt(const KnownBits &LHS, const KnownBits &RHS) {
+ // LHS >u RHS -> false if umax(LHS) <= umax(RHS)
+ if (LHS.getMaxValue().ule(RHS.getMinValue()))
+ return Optional<bool>(false);
+ // LHS >u RHS -> true if umin(LHS) > umax(RHS)
+ if (LHS.getMinValue().ugt(RHS.getMaxValue()))
+ return Optional<bool>(true);
+ return None;
+}
+
+Optional<bool> KnownBits::uge(const KnownBits &LHS, const KnownBits &RHS) {
+ if (Optional<bool> IsUGT = ugt(RHS, LHS))
+ return Optional<bool>(!IsUGT.getValue());
+ return None;
+}
+
+Optional<bool> KnownBits::ult(const KnownBits &LHS, const KnownBits &RHS) {
+ return ugt(RHS, LHS);
+}
+
+Optional<bool> KnownBits::ule(const KnownBits &LHS, const KnownBits &RHS) {
+ return uge(RHS, LHS);
+}
+
+Optional<bool> KnownBits::sgt(const KnownBits &LHS, const KnownBits &RHS) {
+ // LHS >s RHS -> false if smax(LHS) <= smax(RHS)
+ if (LHS.getSignedMaxValue().sle(RHS.getSignedMinValue()))
+ return Optional<bool>(false);
+ // LHS >s RHS -> true if smin(LHS) > smax(RHS)
+ if (LHS.getSignedMinValue().sgt(RHS.getSignedMaxValue()))
+ return Optional<bool>(true);
+ return None;
+}
+
+Optional<bool> KnownBits::sge(const KnownBits &LHS, const KnownBits &RHS) {
+ if (Optional<bool> KnownSGT = sgt(RHS, LHS))
+ return Optional<bool>(!KnownSGT.getValue());
+ return None;
+}
+
+Optional<bool> KnownBits::slt(const KnownBits &LHS, const KnownBits &RHS) {
+ return sgt(RHS, LHS);
+}
+
+Optional<bool> KnownBits::sle(const KnownBits &LHS, const KnownBits &RHS) {
+ return sge(RHS, LHS);
+}
+
+KnownBits KnownBits::abs(bool IntMinIsPoison) const {
+ // If the source's MSB is zero then we know the rest of the bits already.
+ if (isNonNegative())
+ return *this;
+
+ // Absolute value preserves trailing zero count.
+ KnownBits KnownAbs(getBitWidth());
+ KnownAbs.Zero.setLowBits(countMinTrailingZeros());
+
+ // We only know that the absolute values's MSB will be zero if INT_MIN is
+ // poison, or there is a set bit that isn't the sign bit (otherwise it could
+ // be INT_MIN).
+ if (IntMinIsPoison || (!One.isNullValue() && !One.isMinSignedValue()))
+ KnownAbs.Zero.setSignBit();
+
+ // FIXME: Handle known negative input?
+ // FIXME: Calculate the negated Known bits and combine them?
+ return KnownAbs;
+}
+
+KnownBits KnownBits::computeForMul(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+
+ assert(!LHS.hasConflict() && !RHS.hasConflict());
+ // Compute a conservative estimate for high known-0 bits.
+ unsigned LeadZ =
+ std::max(LHS.countMinLeadingZeros() + RHS.countMinLeadingZeros(),
+ BitWidth) -
+ BitWidth;
+ LeadZ = std::min(LeadZ, BitWidth);
+
+ // The result of the bottom bits of an integer multiply can be
+ // inferred by looking at the bottom bits of both operands and
+ // multiplying them together.
+ // We can infer at least the minimum number of known trailing bits
+ // of both operands. Depending on number of trailing zeros, we can
+ // infer more bits, because (a*b) <=> ((a/m) * (b/n)) * (m*n) assuming
+ // a and b are divisible by m and n respectively.
+ // We then calculate how many of those bits are inferrable and set
+ // the output. For example, the i8 mul:
+ // a = XXXX1100 (12)
+ // b = XXXX1110 (14)
+ // We know the bottom 3 bits are zero since the first can be divided by
+ // 4 and the second by 2, thus having ((12/4) * (14/2)) * (2*4).
+ // Applying the multiplication to the trimmed arguments gets:
+ // XX11 (3)
+ // X111 (7)
+ // -------
+ // XX11
+ // XX11
+ // XX11
+ // XX11
+ // -------
+ // XXXXX01
+ // Which allows us to infer the 2 LSBs. Since we're multiplying the result
+ // by 8, the bottom 3 bits will be 0, so we can infer a total of 5 bits.
+ // The proof for this can be described as:
+ // Pre: (C1 >= 0) && (C1 < (1 << C5)) && (C2 >= 0) && (C2 < (1 << C6)) &&
+ // (C7 == (1 << (umin(countTrailingZeros(C1), C5) +
+ // umin(countTrailingZeros(C2), C6) +
+ // umin(C5 - umin(countTrailingZeros(C1), C5),
+ // C6 - umin(countTrailingZeros(C2), C6)))) - 1)
+ // %aa = shl i8 %a, C5
+ // %bb = shl i8 %b, C6
+ // %aaa = or i8 %aa, C1
+ // %bbb = or i8 %bb, C2
+ // %mul = mul i8 %aaa, %bbb
+ // %mask = and i8 %mul, C7
+ // =>
+ // %mask = i8 ((C1*C2)&C7)
+ // Where C5, C6 describe the known bits of %a, %b
+ // C1, C2 describe the known bottom bits of %a, %b.
+ // C7 describes the mask of the known bits of the result.
+ const APInt &Bottom0 = LHS.One;
+ const APInt &Bottom1 = RHS.One;
+
+ // How many times we'd be able to divide each argument by 2 (shr by 1).
+ // This gives us the number of trailing zeros on the multiplication result.
+ unsigned TrailBitsKnown0 = (LHS.Zero | LHS.One).countTrailingOnes();
+ unsigned TrailBitsKnown1 = (RHS.Zero | RHS.One).countTrailingOnes();
+ unsigned TrailZero0 = LHS.countMinTrailingZeros();
+ unsigned TrailZero1 = RHS.countMinTrailingZeros();
+ unsigned TrailZ = TrailZero0 + TrailZero1;
+
+ // Figure out the fewest known-bits operand.
+ unsigned SmallestOperand =
+ std::min(TrailBitsKnown0 - TrailZero0, TrailBitsKnown1 - TrailZero1);
+ unsigned ResultBitsKnown = std::min(SmallestOperand + TrailZ, BitWidth);
+
+ APInt BottomKnown =
+ Bottom0.getLoBits(TrailBitsKnown0) * Bottom1.getLoBits(TrailBitsKnown1);
+
+ KnownBits Res(BitWidth);
+ Res.Zero.setHighBits(LeadZ);
+ Res.Zero |= (~BottomKnown).getLoBits(ResultBitsKnown);
+ Res.One = BottomKnown.getLoBits(ResultBitsKnown);
+ return Res;
+}
+
+KnownBits KnownBits::udiv(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ assert(!LHS.hasConflict() && !RHS.hasConflict());
+ KnownBits Known(BitWidth);
+
+ // For the purposes of computing leading zeros we can conservatively
+ // treat a udiv as a logical right shift by the power of 2 known to
+ // be less than the denominator.
+ unsigned LeadZ = LHS.countMinLeadingZeros();
+ unsigned RHSMaxLeadingZeros = RHS.countMaxLeadingZeros();
+
+ if (RHSMaxLeadingZeros != BitWidth)
+ LeadZ = std::min(BitWidth, LeadZ + BitWidth - RHSMaxLeadingZeros - 1);
+
+ Known.Zero.setHighBits(LeadZ);
+ return Known;
+}
+
+KnownBits KnownBits::urem(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ assert(!LHS.hasConflict() && !RHS.hasConflict());
+ KnownBits Known(BitWidth);
+
+ if (RHS.isConstant() && RHS.getConstant().isPowerOf2()) {
+ // The upper bits are all zero, the lower ones are unchanged.
+ APInt LowBits = RHS.getConstant() - 1;
+ Known.Zero = LHS.Zero | ~LowBits;
+ Known.One = LHS.One & LowBits;
+ return Known;
+ }
+
+ // Since the result is less than or equal to either operand, any leading
+ // zero bits in either operand must also exist in the result.
+ uint32_t Leaders =
+ std::max(LHS.countMinLeadingZeros(), RHS.countMinLeadingZeros());
+ Known.Zero.setHighBits(Leaders);
+ return Known;
+}
+
+KnownBits KnownBits::srem(const KnownBits &LHS, const KnownBits &RHS) {
+ unsigned BitWidth = LHS.getBitWidth();
+ assert(!LHS.hasConflict() && !RHS.hasConflict());
+ KnownBits Known(BitWidth);
+
+ if (RHS.isConstant() && RHS.getConstant().isPowerOf2()) {
+ // The low bits of the first operand are unchanged by the srem.
+ APInt LowBits = RHS.getConstant() - 1;
+ Known.Zero = LHS.Zero & LowBits;
+ Known.One = LHS.One & LowBits;
+
+ // If the first operand is non-negative or has all low bits zero, then
+ // the upper bits are all zero.
+ if (LHS.isNonNegative() || LowBits.isSubsetOf(LHS.Zero))
+ Known.Zero |= ~LowBits;
+
+ // If the first operand is negative and not all low bits are zero, then
+ // the upper bits are all one.
+ if (LHS.isNegative() && LowBits.intersects(LHS.One))
+ Known.One |= ~LowBits;
+ return Known;
+ }
+
+ // The sign bit is the LHS's sign bit, except when the result of the
+ // remainder is zero. If it's known zero, our sign bit is also zero.
+ if (LHS.isNonNegative())
+ Known.makeNonNegative();
+ return Known;
+}
+
KnownBits &KnownBits::operator&=(const KnownBits &RHS) {
// Result bit is 0 if either operand bit is 0.
Zero |= RHS.Zero;