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d9b2a4b5e7
"Does the predicate hold between two ranges?" Not very surprisingly, some places were already doing this check, without explicitly naming the algorithm, cleanup them all.
536 lines
23 KiB
C++
536 lines
23 KiB
C++
//===- ConstantRange.h - Represent a range ----------------------*- C++ -*-===//
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//
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// Part of the LLVM Project, under the Apache License v2.0 with LLVM Exceptions.
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// See https://llvm.org/LICENSE.txt for license information.
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// SPDX-License-Identifier: Apache-2.0 WITH LLVM-exception
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//
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//===----------------------------------------------------------------------===//
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//
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// Represent a range of possible values that may occur when the program is run
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// for an integral value. This keeps track of a lower and upper bound for the
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// constant, which MAY wrap around the end of the numeric range. To do this, it
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// keeps track of a [lower, upper) bound, which specifies an interval just like
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// STL iterators. When used with boolean values, the following are important
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// ranges: :
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//
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// [F, F) = {} = Empty set
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// [T, F) = {T}
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// [F, T) = {F}
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// [T, T) = {F, T} = Full set
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//
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// The other integral ranges use min/max values for special range values. For
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// example, for 8-bit types, it uses:
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// [0, 0) = {} = Empty set
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// [255, 255) = {0..255} = Full Set
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//
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// Note that ConstantRange can be used to represent either signed or
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// unsigned ranges.
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//
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//===----------------------------------------------------------------------===//
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#ifndef LLVM_IR_CONSTANTRANGE_H
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#define LLVM_IR_CONSTANTRANGE_H
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#include "llvm/ADT/APInt.h"
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#include "llvm/IR/InstrTypes.h"
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#include "llvm/IR/Instruction.h"
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#include "llvm/Support/Compiler.h"
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#include <cstdint>
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namespace llvm {
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class MDNode;
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class raw_ostream;
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struct KnownBits;
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/// This class represents a range of values.
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class LLVM_NODISCARD ConstantRange {
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APInt Lower, Upper;
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/// Create empty constant range with same bitwidth.
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ConstantRange getEmpty() const {
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return ConstantRange(getBitWidth(), false);
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}
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/// Create full constant range with same bitwidth.
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ConstantRange getFull() const {
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return ConstantRange(getBitWidth(), true);
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}
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public:
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/// Initialize a full or empty set for the specified bit width.
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explicit ConstantRange(uint32_t BitWidth, bool isFullSet);
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/// Initialize a range to hold the single specified value.
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ConstantRange(APInt Value);
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/// Initialize a range of values explicitly. This will assert out if
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/// Lower==Upper and Lower != Min or Max value for its type. It will also
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/// assert out if the two APInt's are not the same bit width.
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ConstantRange(APInt Lower, APInt Upper);
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/// Create empty constant range with the given bit width.
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static ConstantRange getEmpty(uint32_t BitWidth) {
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return ConstantRange(BitWidth, false);
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}
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/// Create full constant range with the given bit width.
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static ConstantRange getFull(uint32_t BitWidth) {
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return ConstantRange(BitWidth, true);
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}
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/// Create non-empty constant range with the given bounds. If Lower and
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/// Upper are the same, a full range is returned.
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static ConstantRange getNonEmpty(APInt Lower, APInt Upper) {
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if (Lower == Upper)
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return getFull(Lower.getBitWidth());
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return ConstantRange(std::move(Lower), std::move(Upper));
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}
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/// Initialize a range based on a known bits constraint. The IsSigned flag
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/// indicates whether the constant range should not wrap in the signed or
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/// unsigned domain.
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static ConstantRange fromKnownBits(const KnownBits &Known, bool IsSigned);
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/// Produce the smallest range such that all values that may satisfy the given
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/// predicate with any value contained within Other is contained in the
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/// returned range. Formally, this returns a superset of
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/// 'union over all y in Other . { x : icmp op x y is true }'. If the exact
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/// answer is not representable as a ConstantRange, the return value will be a
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/// proper superset of the above.
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///
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/// Example: Pred = ult and Other = i8 [2, 5) returns Result = [0, 4)
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static ConstantRange makeAllowedICmpRegion(CmpInst::Predicate Pred,
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const ConstantRange &Other);
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/// Produce the largest range such that all values in the returned range
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/// satisfy the given predicate with all values contained within Other.
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/// Formally, this returns a subset of
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/// 'intersection over all y in Other . { x : icmp op x y is true }'. If the
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/// exact answer is not representable as a ConstantRange, the return value
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/// will be a proper subset of the above.
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///
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/// Example: Pred = ult and Other = i8 [2, 5) returns [0, 2)
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static ConstantRange makeSatisfyingICmpRegion(CmpInst::Predicate Pred,
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const ConstantRange &Other);
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/// Produce the exact range such that all values in the returned range satisfy
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/// the given predicate with any value contained within Other. Formally, this
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/// returns the exact answer when the superset of 'union over all y in Other
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/// is exactly same as the subset of intersection over all y in Other.
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/// { x : icmp op x y is true}'.
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///
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/// Example: Pred = ult and Other = i8 3 returns [0, 3)
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static ConstantRange makeExactICmpRegion(CmpInst::Predicate Pred,
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const APInt &Other);
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/// Does the predicate \p Pred hold between ranges this and \p Other?
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/// NOTE: false does not mean that inverse predicate holds!
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bool icmp(CmpInst::Predicate Pred, const ConstantRange &Other) const;
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/// Produce the largest range containing all X such that "X BinOp Y" is
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/// guaranteed not to wrap (overflow) for *all* Y in Other. However, there may
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/// be *some* Y in Other for which additional X not contained in the result
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/// also do not overflow.
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///
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/// NoWrapKind must be one of OBO::NoUnsignedWrap or OBO::NoSignedWrap.
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///
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/// Examples:
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/// typedef OverflowingBinaryOperator OBO;
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/// #define MGNR makeGuaranteedNoWrapRegion
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/// MGNR(Add, [i8 1, 2), OBO::NoSignedWrap) == [-128, 127)
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/// MGNR(Add, [i8 1, 2), OBO::NoUnsignedWrap) == [0, -1)
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/// MGNR(Add, [i8 0, 1), OBO::NoUnsignedWrap) == Full Set
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/// MGNR(Add, [i8 -1, 6), OBO::NoSignedWrap) == [INT_MIN+1, INT_MAX-4)
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/// MGNR(Sub, [i8 1, 2), OBO::NoSignedWrap) == [-127, 128)
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/// MGNR(Sub, [i8 1, 2), OBO::NoUnsignedWrap) == [1, 0)
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static ConstantRange makeGuaranteedNoWrapRegion(Instruction::BinaryOps BinOp,
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const ConstantRange &Other,
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unsigned NoWrapKind);
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/// Produce the range that contains X if and only if "X BinOp Other" does
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/// not wrap.
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static ConstantRange makeExactNoWrapRegion(Instruction::BinaryOps BinOp,
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const APInt &Other,
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unsigned NoWrapKind);
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/// Returns true if ConstantRange calculations are supported for intrinsic
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/// with \p IntrinsicID.
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static bool isIntrinsicSupported(Intrinsic::ID IntrinsicID);
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/// Compute range of intrinsic result for the given operand ranges.
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static ConstantRange intrinsic(Intrinsic::ID IntrinsicID,
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ArrayRef<ConstantRange> Ops);
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/// Set up \p Pred and \p RHS such that
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/// ConstantRange::makeExactICmpRegion(Pred, RHS) == *this. Return true if
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/// successful.
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bool getEquivalentICmp(CmpInst::Predicate &Pred, APInt &RHS) const;
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/// Return the lower value for this range.
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const APInt &getLower() const { return Lower; }
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/// Return the upper value for this range.
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const APInt &getUpper() const { return Upper; }
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/// Get the bit width of this ConstantRange.
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uint32_t getBitWidth() const { return Lower.getBitWidth(); }
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/// Return true if this set contains all of the elements possible
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/// for this data-type.
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bool isFullSet() const;
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/// Return true if this set contains no members.
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bool isEmptySet() const;
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/// Return true if this set wraps around the unsigned domain. Special cases:
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/// * Empty set: Not wrapped.
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/// * Full set: Not wrapped.
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/// * [X, 0) == [X, Max]: Not wrapped.
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bool isWrappedSet() const;
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/// Return true if the exclusive upper bound wraps around the unsigned
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/// domain. Special cases:
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/// * Empty set: Not wrapped.
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/// * Full set: Not wrapped.
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/// * [X, 0): Wrapped.
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bool isUpperWrapped() const;
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/// Return true if this set wraps around the signed domain. Special cases:
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/// * Empty set: Not wrapped.
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/// * Full set: Not wrapped.
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/// * [X, SignedMin) == [X, SignedMax]: Not wrapped.
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bool isSignWrappedSet() const;
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/// Return true if the (exclusive) upper bound wraps around the signed
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/// domain. Special cases:
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/// * Empty set: Not wrapped.
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/// * Full set: Not wrapped.
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/// * [X, SignedMin): Wrapped.
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bool isUpperSignWrapped() const;
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/// Return true if the specified value is in the set.
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bool contains(const APInt &Val) const;
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/// Return true if the other range is a subset of this one.
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bool contains(const ConstantRange &CR) const;
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/// If this set contains a single element, return it, otherwise return null.
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const APInt *getSingleElement() const {
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if (Upper == Lower + 1)
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return &Lower;
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return nullptr;
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}
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/// If this set contains all but a single element, return it, otherwise return
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/// null.
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const APInt *getSingleMissingElement() const {
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if (Lower == Upper + 1)
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return &Upper;
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return nullptr;
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}
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/// Return true if this set contains exactly one member.
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bool isSingleElement() const { return getSingleElement() != nullptr; }
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/// Compare set size of this range with the range CR.
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bool isSizeStrictlySmallerThan(const ConstantRange &CR) const;
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/// Compare set size of this range with Value.
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bool isSizeLargerThan(uint64_t MaxSize) const;
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/// Return true if all values in this range are negative.
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bool isAllNegative() const;
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/// Return true if all values in this range are non-negative.
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bool isAllNonNegative() const;
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/// Return the largest unsigned value contained in the ConstantRange.
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APInt getUnsignedMax() const;
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/// Return the smallest unsigned value contained in the ConstantRange.
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APInt getUnsignedMin() const;
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/// Return the largest signed value contained in the ConstantRange.
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APInt getSignedMax() const;
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/// Return the smallest signed value contained in the ConstantRange.
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APInt getSignedMin() const;
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/// Return true if this range is equal to another range.
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bool operator==(const ConstantRange &CR) const {
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return Lower == CR.Lower && Upper == CR.Upper;
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}
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bool operator!=(const ConstantRange &CR) const {
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return !operator==(CR);
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}
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/// Compute the maximal number of active bits needed to represent every value
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/// in this range.
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unsigned getActiveBits() const;
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/// Compute the maximal number of bits needed to represent every value
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/// in this signed range.
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unsigned getMinSignedBits() const;
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/// Subtract the specified constant from the endpoints of this constant range.
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ConstantRange subtract(const APInt &CI) const;
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/// Subtract the specified range from this range (aka relative complement of
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/// the sets).
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ConstantRange difference(const ConstantRange &CR) const;
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/// If represented precisely, the result of some range operations may consist
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/// of multiple disjoint ranges. As only a single range may be returned, any
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/// range covering these disjoint ranges constitutes a valid result, but some
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/// may be more useful than others depending on context. The preferred range
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/// type specifies whether a range that is non-wrapping in the unsigned or
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/// signed domain, or has the smallest size, is preferred. If a signedness is
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/// preferred but all ranges are non-wrapping or all wrapping, then the
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/// smallest set size is preferred. If there are multiple smallest sets, any
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/// one of them may be returned.
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enum PreferredRangeType { Smallest, Unsigned, Signed };
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/// Return the range that results from the intersection of this range with
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/// another range. If the intersection is disjoint, such that two results
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/// are possible, the preferred range is determined by the PreferredRangeType.
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ConstantRange intersectWith(const ConstantRange &CR,
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PreferredRangeType Type = Smallest) const;
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/// Return the range that results from the union of this range
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/// with another range. The resultant range is guaranteed to include the
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/// elements of both sets, but may contain more. For example, [3, 9) union
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/// [12,15) is [3, 15), which includes 9, 10, and 11, which were not included
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/// in either set before.
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ConstantRange unionWith(const ConstantRange &CR,
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PreferredRangeType Type = Smallest) const;
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/// Return a new range representing the possible values resulting
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/// from an application of the specified cast operator to this range. \p
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/// BitWidth is the target bitwidth of the cast. For casts which don't
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/// change bitwidth, it must be the same as the source bitwidth. For casts
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/// which do change bitwidth, the bitwidth must be consistent with the
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/// requested cast and source bitwidth.
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ConstantRange castOp(Instruction::CastOps CastOp,
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uint32_t BitWidth) const;
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/// Return a new range in the specified integer type, which must
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/// be strictly larger than the current type. The returned range will
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/// correspond to the possible range of values if the source range had been
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/// zero extended to BitWidth.
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ConstantRange zeroExtend(uint32_t BitWidth) const;
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/// Return a new range in the specified integer type, which must
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/// be strictly larger than the current type. The returned range will
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/// correspond to the possible range of values if the source range had been
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/// sign extended to BitWidth.
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ConstantRange signExtend(uint32_t BitWidth) const;
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/// Return a new range in the specified integer type, which must be
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/// strictly smaller than the current type. The returned range will
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/// correspond to the possible range of values if the source range had been
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/// truncated to the specified type.
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ConstantRange truncate(uint32_t BitWidth) const;
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/// Make this range have the bit width given by \p BitWidth. The
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/// value is zero extended, truncated, or left alone to make it that width.
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ConstantRange zextOrTrunc(uint32_t BitWidth) const;
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/// Make this range have the bit width given by \p BitWidth. The
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/// value is sign extended, truncated, or left alone to make it that width.
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ConstantRange sextOrTrunc(uint32_t BitWidth) const;
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/// Return a new range representing the possible values resulting
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/// from an application of the specified binary operator to an left hand side
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/// of this range and a right hand side of \p Other.
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ConstantRange binaryOp(Instruction::BinaryOps BinOp,
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const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an application of the specified overflowing binary operator to a
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/// left hand side of this range and a right hand side of \p Other given
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/// the provided knowledge about lack of wrapping \p NoWrapKind.
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ConstantRange overflowingBinaryOp(Instruction::BinaryOps BinOp,
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const ConstantRange &Other,
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unsigned NoWrapKind) const;
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/// Return a new range representing the possible values resulting
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/// from an addition of a value in this range and a value in \p Other.
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ConstantRange add(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an addition with wrap type \p NoWrapKind of a value in this
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/// range and a value in \p Other.
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/// If the result range is disjoint, the preferred range is determined by the
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/// \p PreferredRangeType.
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ConstantRange addWithNoWrap(const ConstantRange &Other, unsigned NoWrapKind,
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PreferredRangeType RangeType = Smallest) const;
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/// Return a new range representing the possible values resulting
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/// from a subtraction of a value in this range and a value in \p Other.
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ConstantRange sub(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an subtraction with wrap type \p NoWrapKind of a value in this
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/// range and a value in \p Other.
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/// If the result range is disjoint, the preferred range is determined by the
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/// \p PreferredRangeType.
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ConstantRange subWithNoWrap(const ConstantRange &Other, unsigned NoWrapKind,
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PreferredRangeType RangeType = Smallest) const;
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/// Return a new range representing the possible values resulting
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/// from a multiplication of a value in this range and a value in \p Other,
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/// treating both this and \p Other as unsigned ranges.
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ConstantRange multiply(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a signed maximum of a value in this range and a value in \p Other.
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ConstantRange smax(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an unsigned maximum of a value in this range and a value in \p Other.
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ConstantRange umax(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a signed minimum of a value in this range and a value in \p Other.
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ConstantRange smin(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an unsigned minimum of a value in this range and a value in \p Other.
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ConstantRange umin(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an unsigned division of a value in this range and a value in
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/// \p Other.
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ConstantRange udiv(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a signed division of a value in this range and a value in
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/// \p Other. Division by zero and division of SignedMin by -1 are considered
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/// undefined behavior, in line with IR, and do not contribute towards the
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/// result.
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ConstantRange sdiv(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from an unsigned remainder operation of a value in this range and a
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/// value in \p Other.
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ConstantRange urem(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a signed remainder operation of a value in this range and a
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/// value in \p Other.
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ConstantRange srem(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting from
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/// a binary-xor of a value in this range by an all-one value,
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/// aka bitwise complement operation.
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ConstantRange binaryNot() const;
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/// Return a new range representing the possible values resulting
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/// from a binary-and of a value in this range by a value in \p Other.
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ConstantRange binaryAnd(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a binary-or of a value in this range by a value in \p Other.
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ConstantRange binaryOr(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a binary-xor of a value in this range by a value in \p Other.
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ConstantRange binaryXor(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting
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/// from a left shift of a value in this range by a value in \p Other.
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/// TODO: This isn't fully implemented yet.
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ConstantRange shl(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting from a
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/// logical right shift of a value in this range and a value in \p Other.
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ConstantRange lshr(const ConstantRange &Other) const;
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/// Return a new range representing the possible values resulting from a
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/// arithmetic right shift of a value in this range and a value in \p Other.
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ConstantRange ashr(const ConstantRange &Other) const;
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/// Perform an unsigned saturating addition of two constant ranges.
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ConstantRange uadd_sat(const ConstantRange &Other) const;
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/// Perform a signed saturating addition of two constant ranges.
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ConstantRange sadd_sat(const ConstantRange &Other) const;
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/// Perform an unsigned saturating subtraction of two constant ranges.
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ConstantRange usub_sat(const ConstantRange &Other) const;
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/// Perform a signed saturating subtraction of two constant ranges.
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ConstantRange ssub_sat(const ConstantRange &Other) const;
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/// Perform an unsigned saturating multiplication of two constant ranges.
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ConstantRange umul_sat(const ConstantRange &Other) const;
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/// Perform a signed saturating multiplication of two constant ranges.
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ConstantRange smul_sat(const ConstantRange &Other) const;
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/// Perform an unsigned saturating left shift of this constant range by a
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/// value in \p Other.
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ConstantRange ushl_sat(const ConstantRange &Other) const;
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/// Perform a signed saturating left shift of this constant range by a
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/// value in \p Other.
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ConstantRange sshl_sat(const ConstantRange &Other) const;
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/// Return a new range that is the logical not of the current set.
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ConstantRange inverse() const;
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/// Calculate absolute value range. If the original range contains signed
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/// min, then the resulting range will contain signed min if and only if
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/// \p IntMinIsPoison is false.
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ConstantRange abs(bool IntMinIsPoison = false) const;
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/// Represents whether an operation on the given constant range is known to
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/// always or never overflow.
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enum class OverflowResult {
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/// Always overflows in the direction of signed/unsigned min value.
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AlwaysOverflowsLow,
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/// Always overflows in the direction of signed/unsigned max value.
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AlwaysOverflowsHigh,
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/// May or may not overflow.
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MayOverflow,
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/// Never overflows.
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NeverOverflows,
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};
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/// Return whether unsigned add of the two ranges always/never overflows.
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OverflowResult unsignedAddMayOverflow(const ConstantRange &Other) const;
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/// Return whether signed add of the two ranges always/never overflows.
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OverflowResult signedAddMayOverflow(const ConstantRange &Other) const;
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/// Return whether unsigned sub of the two ranges always/never overflows.
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OverflowResult unsignedSubMayOverflow(const ConstantRange &Other) const;
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/// Return whether signed sub of the two ranges always/never overflows.
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OverflowResult signedSubMayOverflow(const ConstantRange &Other) const;
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/// Return whether unsigned mul of the two ranges always/never overflows.
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OverflowResult unsignedMulMayOverflow(const ConstantRange &Other) const;
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/// Print out the bounds to a stream.
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void print(raw_ostream &OS) const;
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/// Allow printing from a debugger easily.
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void dump() const;
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};
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inline raw_ostream &operator<<(raw_ostream &OS, const ConstantRange &CR) {
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CR.print(OS);
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return OS;
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}
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/// Parse out a conservative ConstantRange from !range metadata.
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///
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/// E.g. if RangeMD is !{i32 0, i32 10, i32 15, i32 20} then return [0, 20).
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ConstantRange getConstantRangeFromMetadata(const MDNode &RangeMD);
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} // end namespace llvm
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#endif // LLVM_IR_CONSTANTRANGE_H
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