
Summary: Previously the current solver started reasoning about bitwise AND expressions only when one of the operands is a constant. However, very similar logic could be applied to ranges. This commit addresses this shortcoming. Additionally, it refines how we deal with negative operands. rdar://problem/54359410 Differential Revision: https://reviews.llvm.org/D79434
1106 lines
41 KiB
C++
1106 lines
41 KiB
C++
//== RangeConstraintManager.cpp - Manage range constraints.------*- 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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// This file defines RangeConstraintManager, a class that tracks simple
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// equality and inequality constraints on symbolic values of ProgramState.
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//
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//===----------------------------------------------------------------------===//
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#include "clang/Basic/JsonSupport.h"
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#include "clang/StaticAnalyzer/Core/PathSensitive/APSIntType.h"
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#include "clang/StaticAnalyzer/Core/PathSensitive/ProgramState.h"
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#include "clang/StaticAnalyzer/Core/PathSensitive/ProgramStateTrait.h"
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#include "clang/StaticAnalyzer/Core/PathSensitive/RangedConstraintManager.h"
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#include "clang/StaticAnalyzer/Core/PathSensitive/SValVisitor.h"
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#include "llvm/ADT/FoldingSet.h"
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#include "llvm/ADT/ImmutableSet.h"
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#include "llvm/Support/raw_ostream.h"
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using namespace clang;
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using namespace ento;
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//===----------------------------------------------------------------------===//
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// RangeSet implementation
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//===----------------------------------------------------------------------===//
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void RangeSet::IntersectInRange(BasicValueFactory &BV, Factory &F,
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const llvm::APSInt &Lower,
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const llvm::APSInt &Upper,
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PrimRangeSet &newRanges,
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PrimRangeSet::iterator &i,
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PrimRangeSet::iterator &e) const {
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// There are six cases for each range R in the set:
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// 1. R is entirely before the intersection range.
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// 2. R is entirely after the intersection range.
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// 3. R contains the entire intersection range.
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// 4. R starts before the intersection range and ends in the middle.
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// 5. R starts in the middle of the intersection range and ends after it.
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// 6. R is entirely contained in the intersection range.
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// These correspond to each of the conditions below.
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for (/* i = begin(), e = end() */; i != e; ++i) {
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if (i->To() < Lower) {
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continue;
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}
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if (i->From() > Upper) {
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break;
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}
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if (i->Includes(Lower)) {
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if (i->Includes(Upper)) {
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newRanges =
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F.add(newRanges, Range(BV.getValue(Lower), BV.getValue(Upper)));
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break;
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} else
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newRanges = F.add(newRanges, Range(BV.getValue(Lower), i->To()));
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} else {
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if (i->Includes(Upper)) {
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newRanges = F.add(newRanges, Range(i->From(), BV.getValue(Upper)));
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break;
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} else
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newRanges = F.add(newRanges, *i);
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}
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}
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}
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const llvm::APSInt &RangeSet::getMinValue() const {
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assert(!isEmpty());
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return begin()->From();
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}
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const llvm::APSInt &RangeSet::getMaxValue() const {
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assert(!isEmpty());
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// NOTE: It's a shame that we can't implement 'getMaxValue' without scanning
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// the whole tree to get to the last element.
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// llvm::ImmutableSet should support decrement for 'end' iterators
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// or reverse order iteration.
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auto It = begin();
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for (auto End = end(); std::next(It) != End; ++It) {
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}
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return It->To();
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}
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bool RangeSet::pin(llvm::APSInt &Lower, llvm::APSInt &Upper) const {
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if (isEmpty()) {
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// This range is already infeasible.
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return false;
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}
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// This function has nine cases, the cartesian product of range-testing
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// both the upper and lower bounds against the symbol's type.
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// Each case requires a different pinning operation.
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// The function returns false if the described range is entirely outside
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// the range of values for the associated symbol.
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APSIntType Type(getMinValue());
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APSIntType::RangeTestResultKind LowerTest = Type.testInRange(Lower, true);
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APSIntType::RangeTestResultKind UpperTest = Type.testInRange(Upper, true);
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switch (LowerTest) {
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case APSIntType::RTR_Below:
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switch (UpperTest) {
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case APSIntType::RTR_Below:
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// The entire range is outside the symbol's set of possible values.
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// If this is a conventionally-ordered range, the state is infeasible.
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if (Lower <= Upper)
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return false;
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// However, if the range wraps around, it spans all possible values.
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Lower = Type.getMinValue();
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Upper = Type.getMaxValue();
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break;
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case APSIntType::RTR_Within:
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// The range starts below what's possible but ends within it. Pin.
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Lower = Type.getMinValue();
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Type.apply(Upper);
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break;
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case APSIntType::RTR_Above:
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// The range spans all possible values for the symbol. Pin.
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Lower = Type.getMinValue();
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Upper = Type.getMaxValue();
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break;
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}
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break;
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case APSIntType::RTR_Within:
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switch (UpperTest) {
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case APSIntType::RTR_Below:
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// The range wraps around, but all lower values are not possible.
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Type.apply(Lower);
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Upper = Type.getMaxValue();
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break;
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case APSIntType::RTR_Within:
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// The range may or may not wrap around, but both limits are valid.
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Type.apply(Lower);
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Type.apply(Upper);
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break;
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case APSIntType::RTR_Above:
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// The range starts within what's possible but ends above it. Pin.
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Type.apply(Lower);
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Upper = Type.getMaxValue();
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break;
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}
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break;
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case APSIntType::RTR_Above:
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switch (UpperTest) {
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case APSIntType::RTR_Below:
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// The range wraps but is outside the symbol's set of possible values.
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return false;
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case APSIntType::RTR_Within:
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// The range starts above what's possible but ends within it (wrap).
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Lower = Type.getMinValue();
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Type.apply(Upper);
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break;
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case APSIntType::RTR_Above:
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// The entire range is outside the symbol's set of possible values.
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// If this is a conventionally-ordered range, the state is infeasible.
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if (Lower <= Upper)
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return false;
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// However, if the range wraps around, it spans all possible values.
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Lower = Type.getMinValue();
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Upper = Type.getMaxValue();
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break;
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}
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break;
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}
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return true;
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}
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// Returns a set containing the values in the receiving set, intersected with
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// the closed range [Lower, Upper]. Unlike the Range type, this range uses
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// modular arithmetic, corresponding to the common treatment of C integer
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// overflow. Thus, if the Lower bound is greater than the Upper bound, the
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// range is taken to wrap around. This is equivalent to taking the
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// intersection with the two ranges [Min, Upper] and [Lower, Max],
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// or, alternatively, /removing/ all integers between Upper and Lower.
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RangeSet RangeSet::Intersect(BasicValueFactory &BV, Factory &F,
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llvm::APSInt Lower, llvm::APSInt Upper) const {
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PrimRangeSet newRanges = F.getEmptySet();
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if (isEmpty() || !pin(Lower, Upper))
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return newRanges;
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PrimRangeSet::iterator i = begin(), e = end();
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if (Lower <= Upper)
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IntersectInRange(BV, F, Lower, Upper, newRanges, i, e);
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else {
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// The order of the next two statements is important!
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// IntersectInRange() does not reset the iteration state for i and e.
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// Therefore, the lower range most be handled first.
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IntersectInRange(BV, F, BV.getMinValue(Upper), Upper, newRanges, i, e);
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IntersectInRange(BV, F, Lower, BV.getMaxValue(Lower), newRanges, i, e);
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}
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return newRanges;
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}
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// Returns a set containing the values in the receiving set, intersected with
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// the range set passed as parameter.
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RangeSet RangeSet::Intersect(BasicValueFactory &BV, Factory &F,
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const RangeSet &Other) const {
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PrimRangeSet newRanges = F.getEmptySet();
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for (iterator i = Other.begin(), e = Other.end(); i != e; ++i) {
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RangeSet newPiece = Intersect(BV, F, i->From(), i->To());
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for (iterator j = newPiece.begin(), ee = newPiece.end(); j != ee; ++j) {
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newRanges = F.add(newRanges, *j);
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}
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}
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return newRanges;
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}
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// Turn all [A, B] ranges to [-B, -A], when "-" is a C-like unary minus
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// operation under the values of the type.
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//
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// We also handle MIN because applying unary minus to MIN does not change it.
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// Example 1:
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// char x = -128; // -128 is a MIN value in a range of 'char'
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// char y = -x; // y: -128
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// Example 2:
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// unsigned char x = 0; // 0 is a MIN value in a range of 'unsigned char'
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// unsigned char y = -x; // y: 0
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//
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// And it makes us to separate the range
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// like [MIN, N] to [MIN, MIN] U [-N,MAX].
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// For instance, whole range is {-128..127} and subrange is [-128,-126],
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// thus [-128,-127,-126,.....] negates to [-128,.....,126,127].
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//
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// Negate restores disrupted ranges on bounds,
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// e.g. [MIN, B] => [MIN, MIN] U [-B, MAX] => [MIN, B].
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RangeSet RangeSet::Negate(BasicValueFactory &BV, Factory &F) const {
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PrimRangeSet newRanges = F.getEmptySet();
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if (isEmpty())
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return newRanges;
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const llvm::APSInt sampleValue = getMinValue();
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const llvm::APSInt &MIN = BV.getMinValue(sampleValue);
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const llvm::APSInt &MAX = BV.getMaxValue(sampleValue);
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// Handle a special case for MIN value.
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iterator i = begin();
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const llvm::APSInt &from = i->From();
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const llvm::APSInt &to = i->To();
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if (from == MIN) {
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// If [from, to] are [MIN, MAX], then just return the same [MIN, MAX].
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if (to == MAX) {
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newRanges = ranges;
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} else {
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// Add separate range for the lowest value.
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newRanges = F.add(newRanges, Range(MIN, MIN));
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// Skip adding the second range in case when [from, to] are [MIN, MIN].
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if (to != MIN) {
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newRanges = F.add(newRanges, Range(BV.getValue(-to), MAX));
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}
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}
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// Skip the first range in the loop.
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++i;
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}
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// Negate all other ranges.
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for (iterator e = end(); i != e; ++i) {
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// Negate int values.
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const llvm::APSInt &newFrom = BV.getValue(-i->To());
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const llvm::APSInt &newTo = BV.getValue(-i->From());
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// Add a negated range.
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newRanges = F.add(newRanges, Range(newFrom, newTo));
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}
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if (newRanges.isSingleton())
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return newRanges;
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// Try to find and unite next ranges:
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// [MIN, MIN] & [MIN + 1, N] => [MIN, N].
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iterator iter1 = newRanges.begin();
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iterator iter2 = std::next(iter1);
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if (iter1->To() == MIN && (iter2->From() - 1) == MIN) {
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const llvm::APSInt &to = iter2->To();
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// remove adjacent ranges
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newRanges = F.remove(newRanges, *iter1);
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newRanges = F.remove(newRanges, *newRanges.begin());
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// add united range
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newRanges = F.add(newRanges, Range(MIN, to));
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}
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return newRanges;
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}
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void RangeSet::print(raw_ostream &os) const {
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bool isFirst = true;
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os << "{ ";
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for (iterator i = begin(), e = end(); i != e; ++i) {
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if (isFirst)
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isFirst = false;
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else
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os << ", ";
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os << '[' << i->From().toString(10) << ", " << i->To().toString(10)
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<< ']';
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}
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os << " }";
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}
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namespace {
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/// A little component aggregating all of the reasoning we have about
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/// the ranges of symbolic expressions.
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///
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/// Even when we don't know the exact values of the operands, we still
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/// can get a pretty good estimate of the result's range.
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class SymbolicRangeInferrer
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: public SymExprVisitor<SymbolicRangeInferrer, RangeSet> {
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public:
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static RangeSet inferRange(BasicValueFactory &BV, RangeSet::Factory &F,
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ProgramStateRef State, SymbolRef Sym) {
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SymbolicRangeInferrer Inferrer(BV, F, State);
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return Inferrer.infer(Sym);
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}
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RangeSet VisitSymExpr(SymbolRef Sym) {
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// If we got to this function, the actual type of the symbolic
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// expression is not supported for advanced inference.
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// In this case, we simply backoff to the default "let's simply
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// infer the range from the expression's type".
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return infer(Sym->getType());
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}
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RangeSet VisitSymIntExpr(const SymIntExpr *Sym) {
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return VisitBinaryOperator(Sym);
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}
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RangeSet VisitIntSymExpr(const IntSymExpr *Sym) {
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return VisitBinaryOperator(Sym);
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}
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RangeSet VisitSymSymExpr(const SymSymExpr *Sym) {
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return VisitBinaryOperator(Sym);
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}
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private:
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SymbolicRangeInferrer(BasicValueFactory &BV, RangeSet::Factory &F,
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ProgramStateRef S)
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: ValueFactory(BV), RangeFactory(F), State(S) {}
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/// Infer range information from the given integer constant.
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///
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/// It's not a real "inference", but is here for operating with
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/// sub-expressions in a more polymorphic manner.
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RangeSet inferAs(const llvm::APSInt &Val, QualType) {
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return {RangeFactory, Val};
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}
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/// Infer range information from symbol in the context of the given type.
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RangeSet inferAs(SymbolRef Sym, QualType DestType) {
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QualType ActualType = Sym->getType();
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// Check that we can reason about the symbol at all.
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if (ActualType->isIntegralOrEnumerationType() ||
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Loc::isLocType(ActualType)) {
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return infer(Sym);
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}
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// Otherwise, let's simply infer from the destination type.
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// We couldn't figure out nothing else about that expression.
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return infer(DestType);
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}
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RangeSet infer(SymbolRef Sym) {
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const RangeSet *AssociatedRange = State->get<ConstraintRange>(Sym);
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// If Sym is a difference of symbols A - B, then maybe we have range set
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// stored for B - A.
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const RangeSet *RangeAssociatedWithNegatedSym =
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getRangeForMinusSymbol(State, Sym);
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// If we have range set stored for both A - B and B - A then calculate the
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// effective range set by intersecting the range set for A - B and the
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// negated range set of B - A.
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if (AssociatedRange && RangeAssociatedWithNegatedSym)
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return AssociatedRange->Intersect(
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ValueFactory, RangeFactory,
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RangeAssociatedWithNegatedSym->Negate(ValueFactory, RangeFactory));
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if (AssociatedRange)
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return *AssociatedRange;
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if (RangeAssociatedWithNegatedSym)
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return RangeAssociatedWithNegatedSym->Negate(ValueFactory, RangeFactory);
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return Visit(Sym);
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}
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/// Infer range information solely from the type.
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RangeSet infer(QualType T) {
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// Lazily generate a new RangeSet representing all possible values for the
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// given symbol type.
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RangeSet Result(RangeFactory, ValueFactory.getMinValue(T),
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ValueFactory.getMaxValue(T));
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// References are known to be non-zero.
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if (T->isReferenceType())
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return assumeNonZero(Result, T);
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return Result;
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}
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template <class BinarySymExprTy>
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RangeSet VisitBinaryOperator(const BinarySymExprTy *Sym) {
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// TODO #1: VisitBinaryOperator implementation might not make a good
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// use of the inferred ranges. In this case, we might be calculating
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// everything for nothing. This being said, we should introduce some
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// sort of laziness mechanism here.
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//
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// TODO #2: We didn't go into the nested expressions before, so it
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// might cause us spending much more time doing the inference.
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// This can be a problem for deeply nested expressions that are
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// involved in conditions and get tested continuously. We definitely
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// need to address this issue and introduce some sort of caching
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// in here.
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QualType ResultType = Sym->getType();
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return VisitBinaryOperator(inferAs(Sym->getLHS(), ResultType),
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Sym->getOpcode(),
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inferAs(Sym->getRHS(), ResultType), ResultType);
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}
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RangeSet VisitBinaryOperator(RangeSet LHS, BinaryOperator::Opcode Op,
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RangeSet RHS, QualType T) {
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switch (Op) {
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case BO_Or:
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return VisitBinaryOperator<BO_Or>(LHS, RHS, T);
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case BO_And:
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return VisitBinaryOperator<BO_And>(LHS, RHS, T);
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default:
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return infer(T);
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}
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}
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//===----------------------------------------------------------------------===//
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// Ranges and operators
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//===----------------------------------------------------------------------===//
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/// Return a rough approximation of the given range set.
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///
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/// For the range set:
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/// { [x_0, y_0], [x_1, y_1], ... , [x_N, y_N] }
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/// it will return the range [x_0, y_N].
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static Range fillGaps(RangeSet Origin) {
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assert(!Origin.isEmpty());
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return {Origin.getMinValue(), Origin.getMaxValue()};
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}
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/// Try to convert given range into the given type.
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///
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/// It will return llvm::None only when the trivial conversion is possible.
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llvm::Optional<Range> convert(const Range &Origin, APSIntType To) {
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if (To.testInRange(Origin.From(), false) != APSIntType::RTR_Within ||
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To.testInRange(Origin.To(), false) != APSIntType::RTR_Within) {
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return llvm::None;
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}
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return Range(ValueFactory.Convert(To, Origin.From()),
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ValueFactory.Convert(To, Origin.To()));
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}
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template <BinaryOperator::Opcode Op>
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RangeSet VisitBinaryOperator(RangeSet LHS, RangeSet RHS, QualType T) {
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// We should propagate information about unfeasbility of one of the
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// operands to the resulting range.
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if (LHS.isEmpty() || RHS.isEmpty()) {
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return RangeFactory.getEmptySet();
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}
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Range CoarseLHS = fillGaps(LHS);
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Range CoarseRHS = fillGaps(RHS);
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APSIntType ResultType = ValueFactory.getAPSIntType(T);
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// We need to convert ranges to the resulting type, so we can compare values
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// and combine them in a meaningful (in terms of the given operation) way.
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auto ConvertedCoarseLHS = convert(CoarseLHS, ResultType);
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auto ConvertedCoarseRHS = convert(CoarseRHS, ResultType);
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// It is hard to reason about ranges when conversion changes
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|
// borders of the ranges.
|
|
if (!ConvertedCoarseLHS || !ConvertedCoarseRHS) {
|
|
return infer(T);
|
|
}
|
|
|
|
return VisitBinaryOperator<Op>(*ConvertedCoarseLHS, *ConvertedCoarseRHS, T);
|
|
}
|
|
|
|
template <BinaryOperator::Opcode Op>
|
|
RangeSet VisitBinaryOperator(Range LHS, Range RHS, QualType T) {
|
|
return infer(T);
|
|
}
|
|
|
|
/// Return a range set subtracting zero from \p Domain.
|
|
RangeSet assumeNonZero(RangeSet Domain, QualType T) {
|
|
APSIntType IntType = ValueFactory.getAPSIntType(T);
|
|
return Domain.Intersect(ValueFactory, RangeFactory,
|
|
++IntType.getZeroValue(), --IntType.getZeroValue());
|
|
}
|
|
|
|
// FIXME: Once SValBuilder supports unary minus, we should use SValBuilder to
|
|
// obtain the negated symbolic expression instead of constructing the
|
|
// symbol manually. This will allow us to support finding ranges of not
|
|
// only negated SymSymExpr-type expressions, but also of other, simpler
|
|
// expressions which we currently do not know how to negate.
|
|
const RangeSet *getRangeForMinusSymbol(ProgramStateRef State, SymbolRef Sym) {
|
|
if (const SymSymExpr *SSE = dyn_cast<SymSymExpr>(Sym)) {
|
|
if (SSE->getOpcode() == BO_Sub) {
|
|
QualType T = Sym->getType();
|
|
SymbolManager &SymMgr = State->getSymbolManager();
|
|
SymbolRef negSym =
|
|
SymMgr.getSymSymExpr(SSE->getRHS(), BO_Sub, SSE->getLHS(), T);
|
|
|
|
if (const RangeSet *negV = State->get<ConstraintRange>(negSym)) {
|
|
// Unsigned range set cannot be negated, unless it is [0, 0].
|
|
if (T->isUnsignedIntegerOrEnumerationType() ||
|
|
T->isSignedIntegerOrEnumerationType())
|
|
return negV;
|
|
}
|
|
}
|
|
}
|
|
return nullptr;
|
|
}
|
|
|
|
BasicValueFactory &ValueFactory;
|
|
RangeSet::Factory &RangeFactory;
|
|
ProgramStateRef State;
|
|
};
|
|
|
|
template <>
|
|
RangeSet SymbolicRangeInferrer::VisitBinaryOperator<BO_Or>(Range LHS, Range RHS,
|
|
QualType T) {
|
|
APSIntType ResultType = ValueFactory.getAPSIntType(T);
|
|
llvm::APSInt Zero = ResultType.getZeroValue();
|
|
|
|
bool IsLHSPositiveOrZero = LHS.From() >= Zero;
|
|
bool IsRHSPositiveOrZero = RHS.From() >= Zero;
|
|
|
|
bool IsLHSNegative = LHS.To() < Zero;
|
|
bool IsRHSNegative = RHS.To() < Zero;
|
|
|
|
// Check if both ranges have the same sign.
|
|
if ((IsLHSPositiveOrZero && IsRHSPositiveOrZero) ||
|
|
(IsLHSNegative && IsRHSNegative)) {
|
|
// The result is definitely greater or equal than any of the operands.
|
|
const llvm::APSInt &Min = std::max(LHS.From(), RHS.From());
|
|
|
|
// We estimate maximal value for positives as the maximal value for the
|
|
// given type. For negatives, we estimate it with -1 (e.g. 0x11111111).
|
|
//
|
|
// TODO: We basically, limit the resulting range from below, but don't do
|
|
// anything with the upper bound.
|
|
//
|
|
// For positive operands, it can be done as follows: for the upper
|
|
// bound of LHS and RHS we calculate the most significant bit set.
|
|
// Let's call it the N-th bit. Then we can estimate the maximal
|
|
// number to be 2^(N+1)-1, i.e. the number with all the bits up to
|
|
// the N-th bit set.
|
|
const llvm::APSInt &Max = IsLHSNegative
|
|
? ValueFactory.getValue(--Zero)
|
|
: ValueFactory.getMaxValue(ResultType);
|
|
|
|
return {RangeFactory, ValueFactory.getValue(Min), Max};
|
|
}
|
|
|
|
// Otherwise, let's check if at least one of the operands is negative.
|
|
if (IsLHSNegative || IsRHSNegative) {
|
|
// This means that the result is definitely negative as well.
|
|
return {RangeFactory, ValueFactory.getMinValue(ResultType),
|
|
ValueFactory.getValue(--Zero)};
|
|
}
|
|
|
|
RangeSet DefaultRange = infer(T);
|
|
|
|
// It is pretty hard to reason about operands with different signs
|
|
// (and especially with possibly different signs). We simply check if it
|
|
// can be zero. In order to conclude that the result could not be zero,
|
|
// at least one of the operands should be definitely not zero itself.
|
|
if (!LHS.Includes(Zero) || !RHS.Includes(Zero)) {
|
|
return assumeNonZero(DefaultRange, T);
|
|
}
|
|
|
|
// Nothing much else to do here.
|
|
return DefaultRange;
|
|
}
|
|
|
|
template <>
|
|
RangeSet SymbolicRangeInferrer::VisitBinaryOperator<BO_And>(Range LHS,
|
|
Range RHS,
|
|
QualType T) {
|
|
APSIntType ResultType = ValueFactory.getAPSIntType(T);
|
|
llvm::APSInt Zero = ResultType.getZeroValue();
|
|
|
|
bool IsLHSPositiveOrZero = LHS.From() >= Zero;
|
|
bool IsRHSPositiveOrZero = RHS.From() >= Zero;
|
|
|
|
bool IsLHSNegative = LHS.To() < Zero;
|
|
bool IsRHSNegative = RHS.To() < Zero;
|
|
|
|
// Check if both ranges have the same sign.
|
|
if ((IsLHSPositiveOrZero && IsRHSPositiveOrZero) ||
|
|
(IsLHSNegative && IsRHSNegative)) {
|
|
// The result is definitely less or equal than any of the operands.
|
|
const llvm::APSInt &Max = std::min(LHS.To(), RHS.To());
|
|
|
|
// We conservatively estimate lower bound to be the smallest positive
|
|
// or negative value corresponding to the sign of the operands.
|
|
const llvm::APSInt &Min = IsLHSNegative
|
|
? ValueFactory.getMinValue(ResultType)
|
|
: ValueFactory.getValue(Zero);
|
|
|
|
return {RangeFactory, Min, Max};
|
|
}
|
|
|
|
// Otherwise, let's check if at least one of the operands is positive.
|
|
if (IsLHSPositiveOrZero || IsRHSPositiveOrZero) {
|
|
// This makes result definitely positive.
|
|
//
|
|
// We can also reason about a maximal value by finding the maximal
|
|
// value of the positive operand.
|
|
const llvm::APSInt &Max = IsLHSPositiveOrZero ? LHS.To() : RHS.To();
|
|
|
|
// The minimal value on the other hand is much harder to reason about.
|
|
// The only thing we know for sure is that the result is positive.
|
|
return {RangeFactory, ValueFactory.getValue(Zero),
|
|
ValueFactory.getValue(Max)};
|
|
}
|
|
|
|
// Nothing much else to do here.
|
|
return infer(T);
|
|
}
|
|
|
|
class RangeConstraintManager : public RangedConstraintManager {
|
|
public:
|
|
RangeConstraintManager(ExprEngine *EE, SValBuilder &SVB)
|
|
: RangedConstraintManager(EE, SVB) {}
|
|
|
|
//===------------------------------------------------------------------===//
|
|
// Implementation for interface from ConstraintManager.
|
|
//===------------------------------------------------------------------===//
|
|
|
|
bool haveEqualConstraints(ProgramStateRef S1,
|
|
ProgramStateRef S2) const override {
|
|
return S1->get<ConstraintRange>() == S2->get<ConstraintRange>();
|
|
}
|
|
|
|
bool canReasonAbout(SVal X) const override;
|
|
|
|
ConditionTruthVal checkNull(ProgramStateRef State, SymbolRef Sym) override;
|
|
|
|
const llvm::APSInt *getSymVal(ProgramStateRef State,
|
|
SymbolRef Sym) const override;
|
|
|
|
ProgramStateRef removeDeadBindings(ProgramStateRef State,
|
|
SymbolReaper &SymReaper) override;
|
|
|
|
void printJson(raw_ostream &Out, ProgramStateRef State, const char *NL = "\n",
|
|
unsigned int Space = 0, bool IsDot = false) const override;
|
|
|
|
//===------------------------------------------------------------------===//
|
|
// Implementation for interface from RangedConstraintManager.
|
|
//===------------------------------------------------------------------===//
|
|
|
|
ProgramStateRef assumeSymNE(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymEQ(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymLT(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymGT(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymLE(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymGE(ProgramStateRef State, SymbolRef Sym,
|
|
const llvm::APSInt &V,
|
|
const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymWithinInclusiveRange(
|
|
ProgramStateRef State, SymbolRef Sym, const llvm::APSInt &From,
|
|
const llvm::APSInt &To, const llvm::APSInt &Adjustment) override;
|
|
|
|
ProgramStateRef assumeSymOutsideInclusiveRange(
|
|
ProgramStateRef State, SymbolRef Sym, const llvm::APSInt &From,
|
|
const llvm::APSInt &To, const llvm::APSInt &Adjustment) override;
|
|
|
|
private:
|
|
RangeSet::Factory F;
|
|
|
|
RangeSet getRange(ProgramStateRef State, SymbolRef Sym);
|
|
const RangeSet *getRangeForMinusSymbol(ProgramStateRef State, SymbolRef Sym);
|
|
|
|
RangeSet getSymLTRange(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment);
|
|
RangeSet getSymGTRange(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment);
|
|
RangeSet getSymLERange(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment);
|
|
RangeSet getSymLERange(llvm::function_ref<RangeSet()> RS,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment);
|
|
RangeSet getSymGERange(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment);
|
|
};
|
|
|
|
} // end anonymous namespace
|
|
|
|
std::unique_ptr<ConstraintManager>
|
|
ento::CreateRangeConstraintManager(ProgramStateManager &StMgr,
|
|
ExprEngine *Eng) {
|
|
return std::make_unique<RangeConstraintManager>(Eng, StMgr.getSValBuilder());
|
|
}
|
|
|
|
bool RangeConstraintManager::canReasonAbout(SVal X) const {
|
|
Optional<nonloc::SymbolVal> SymVal = X.getAs<nonloc::SymbolVal>();
|
|
if (SymVal && SymVal->isExpression()) {
|
|
const SymExpr *SE = SymVal->getSymbol();
|
|
|
|
if (const SymIntExpr *SIE = dyn_cast<SymIntExpr>(SE)) {
|
|
switch (SIE->getOpcode()) {
|
|
// We don't reason yet about bitwise-constraints on symbolic values.
|
|
case BO_And:
|
|
case BO_Or:
|
|
case BO_Xor:
|
|
return false;
|
|
// We don't reason yet about these arithmetic constraints on
|
|
// symbolic values.
|
|
case BO_Mul:
|
|
case BO_Div:
|
|
case BO_Rem:
|
|
case BO_Shl:
|
|
case BO_Shr:
|
|
return false;
|
|
// All other cases.
|
|
default:
|
|
return true;
|
|
}
|
|
}
|
|
|
|
if (const SymSymExpr *SSE = dyn_cast<SymSymExpr>(SE)) {
|
|
// FIXME: Handle <=> here.
|
|
if (BinaryOperator::isEqualityOp(SSE->getOpcode()) ||
|
|
BinaryOperator::isRelationalOp(SSE->getOpcode())) {
|
|
// We handle Loc <> Loc comparisons, but not (yet) NonLoc <> NonLoc.
|
|
// We've recently started producing Loc <> NonLoc comparisons (that
|
|
// result from casts of one of the operands between eg. intptr_t and
|
|
// void *), but we can't reason about them yet.
|
|
if (Loc::isLocType(SSE->getLHS()->getType())) {
|
|
return Loc::isLocType(SSE->getRHS()->getType());
|
|
}
|
|
}
|
|
}
|
|
|
|
return false;
|
|
}
|
|
|
|
return true;
|
|
}
|
|
|
|
ConditionTruthVal RangeConstraintManager::checkNull(ProgramStateRef State,
|
|
SymbolRef Sym) {
|
|
const RangeSet *Ranges = State->get<ConstraintRange>(Sym);
|
|
|
|
// If we don't have any information about this symbol, it's underconstrained.
|
|
if (!Ranges)
|
|
return ConditionTruthVal();
|
|
|
|
// If we have a concrete value, see if it's zero.
|
|
if (const llvm::APSInt *Value = Ranges->getConcreteValue())
|
|
return *Value == 0;
|
|
|
|
BasicValueFactory &BV = getBasicVals();
|
|
APSIntType IntType = BV.getAPSIntType(Sym->getType());
|
|
llvm::APSInt Zero = IntType.getZeroValue();
|
|
|
|
// Check if zero is in the set of possible values.
|
|
if (Ranges->Intersect(BV, F, Zero, Zero).isEmpty())
|
|
return false;
|
|
|
|
// Zero is a possible value, but it is not the /only/ possible value.
|
|
return ConditionTruthVal();
|
|
}
|
|
|
|
const llvm::APSInt *RangeConstraintManager::getSymVal(ProgramStateRef St,
|
|
SymbolRef Sym) const {
|
|
const ConstraintRangeTy::data_type *T = St->get<ConstraintRange>(Sym);
|
|
return T ? T->getConcreteValue() : nullptr;
|
|
}
|
|
|
|
/// Scan all symbols referenced by the constraints. If the symbol is not alive
|
|
/// as marked in LSymbols, mark it as dead in DSymbols.
|
|
ProgramStateRef
|
|
RangeConstraintManager::removeDeadBindings(ProgramStateRef State,
|
|
SymbolReaper &SymReaper) {
|
|
bool Changed = false;
|
|
ConstraintRangeTy CR = State->get<ConstraintRange>();
|
|
ConstraintRangeTy::Factory &CRFactory = State->get_context<ConstraintRange>();
|
|
|
|
for (ConstraintRangeTy::iterator I = CR.begin(), E = CR.end(); I != E; ++I) {
|
|
SymbolRef Sym = I.getKey();
|
|
if (SymReaper.isDead(Sym)) {
|
|
Changed = true;
|
|
CR = CRFactory.remove(CR, Sym);
|
|
}
|
|
}
|
|
|
|
return Changed ? State->set<ConstraintRange>(CR) : State;
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getRange(ProgramStateRef State,
|
|
SymbolRef Sym) {
|
|
return SymbolicRangeInferrer::inferRange(getBasicVals(), F, State, Sym);
|
|
}
|
|
|
|
// FIXME: Once SValBuilder supports unary minus, we should use SValBuilder to
|
|
// obtain the negated symbolic expression instead of constructing the
|
|
// symbol manually. This will allow us to support finding ranges of not
|
|
// only negated SymSymExpr-type expressions, but also of other, simpler
|
|
// expressions which we currently do not know how to negate.
|
|
const RangeSet*
|
|
RangeConstraintManager::getRangeForMinusSymbol(ProgramStateRef State,
|
|
SymbolRef Sym) {
|
|
if (const SymSymExpr *SSE = dyn_cast<SymSymExpr>(Sym)) {
|
|
if (SSE->getOpcode() == BO_Sub) {
|
|
QualType T = Sym->getType();
|
|
SymbolManager &SymMgr = State->getSymbolManager();
|
|
SymbolRef negSym = SymMgr.getSymSymExpr(SSE->getRHS(), BO_Sub,
|
|
SSE->getLHS(), T);
|
|
if (const RangeSet *negV = State->get<ConstraintRange>(negSym)) {
|
|
if (T->isUnsignedIntegerOrEnumerationType() ||
|
|
T->isSignedIntegerOrEnumerationType())
|
|
return negV;
|
|
}
|
|
}
|
|
}
|
|
return nullptr;
|
|
}
|
|
|
|
//===------------------------------------------------------------------------===
|
|
// assumeSymX methods: protected interface for RangeConstraintManager.
|
|
//===------------------------------------------------------------------------===/
|
|
|
|
// The syntax for ranges below is mathematical, using [x, y] for closed ranges
|
|
// and (x, y) for open ranges. These ranges are modular, corresponding with
|
|
// a common treatment of C integer overflow. This means that these methods
|
|
// do not have to worry about overflow; RangeSet::Intersect can handle such a
|
|
// "wraparound" range.
|
|
// As an example, the range [UINT_MAX-1, 3) contains five values: UINT_MAX-1,
|
|
// UINT_MAX, 0, 1, and 2.
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymNE(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
if (AdjustmentType.testInRange(Int, true) != APSIntType::RTR_Within)
|
|
return St;
|
|
|
|
llvm::APSInt Lower = AdjustmentType.convert(Int) - Adjustment;
|
|
llvm::APSInt Upper = Lower;
|
|
--Lower;
|
|
++Upper;
|
|
|
|
// [Int-Adjustment+1, Int-Adjustment-1]
|
|
// Notice that the lower bound is greater than the upper bound.
|
|
RangeSet New = getRange(St, Sym).Intersect(getBasicVals(), F, Upper, Lower);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymEQ(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
if (AdjustmentType.testInRange(Int, true) != APSIntType::RTR_Within)
|
|
return nullptr;
|
|
|
|
// [Int-Adjustment, Int-Adjustment]
|
|
llvm::APSInt AdjInt = AdjustmentType.convert(Int) - Adjustment;
|
|
RangeSet New = getRange(St, Sym).Intersect(getBasicVals(), F, AdjInt, AdjInt);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getSymLTRange(ProgramStateRef St,
|
|
SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
switch (AdjustmentType.testInRange(Int, true)) {
|
|
case APSIntType::RTR_Below:
|
|
return F.getEmptySet();
|
|
case APSIntType::RTR_Within:
|
|
break;
|
|
case APSIntType::RTR_Above:
|
|
return getRange(St, Sym);
|
|
}
|
|
|
|
// Special case for Int == Min. This is always false.
|
|
llvm::APSInt ComparisonVal = AdjustmentType.convert(Int);
|
|
llvm::APSInt Min = AdjustmentType.getMinValue();
|
|
if (ComparisonVal == Min)
|
|
return F.getEmptySet();
|
|
|
|
llvm::APSInt Lower = Min - Adjustment;
|
|
llvm::APSInt Upper = ComparisonVal - Adjustment;
|
|
--Upper;
|
|
|
|
return getRange(St, Sym).Intersect(getBasicVals(), F, Lower, Upper);
|
|
}
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymLT(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
RangeSet New = getSymLTRange(St, Sym, Int, Adjustment);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getSymGTRange(ProgramStateRef St,
|
|
SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
switch (AdjustmentType.testInRange(Int, true)) {
|
|
case APSIntType::RTR_Below:
|
|
return getRange(St, Sym);
|
|
case APSIntType::RTR_Within:
|
|
break;
|
|
case APSIntType::RTR_Above:
|
|
return F.getEmptySet();
|
|
}
|
|
|
|
// Special case for Int == Max. This is always false.
|
|
llvm::APSInt ComparisonVal = AdjustmentType.convert(Int);
|
|
llvm::APSInt Max = AdjustmentType.getMaxValue();
|
|
if (ComparisonVal == Max)
|
|
return F.getEmptySet();
|
|
|
|
llvm::APSInt Lower = ComparisonVal - Adjustment;
|
|
llvm::APSInt Upper = Max - Adjustment;
|
|
++Lower;
|
|
|
|
return getRange(St, Sym).Intersect(getBasicVals(), F, Lower, Upper);
|
|
}
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymGT(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
RangeSet New = getSymGTRange(St, Sym, Int, Adjustment);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getSymGERange(ProgramStateRef St,
|
|
SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
switch (AdjustmentType.testInRange(Int, true)) {
|
|
case APSIntType::RTR_Below:
|
|
return getRange(St, Sym);
|
|
case APSIntType::RTR_Within:
|
|
break;
|
|
case APSIntType::RTR_Above:
|
|
return F.getEmptySet();
|
|
}
|
|
|
|
// Special case for Int == Min. This is always feasible.
|
|
llvm::APSInt ComparisonVal = AdjustmentType.convert(Int);
|
|
llvm::APSInt Min = AdjustmentType.getMinValue();
|
|
if (ComparisonVal == Min)
|
|
return getRange(St, Sym);
|
|
|
|
llvm::APSInt Max = AdjustmentType.getMaxValue();
|
|
llvm::APSInt Lower = ComparisonVal - Adjustment;
|
|
llvm::APSInt Upper = Max - Adjustment;
|
|
|
|
return getRange(St, Sym).Intersect(getBasicVals(), F, Lower, Upper);
|
|
}
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymGE(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
RangeSet New = getSymGERange(St, Sym, Int, Adjustment);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getSymLERange(
|
|
llvm::function_ref<RangeSet()> RS,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
// Before we do any real work, see if the value can even show up.
|
|
APSIntType AdjustmentType(Adjustment);
|
|
switch (AdjustmentType.testInRange(Int, true)) {
|
|
case APSIntType::RTR_Below:
|
|
return F.getEmptySet();
|
|
case APSIntType::RTR_Within:
|
|
break;
|
|
case APSIntType::RTR_Above:
|
|
return RS();
|
|
}
|
|
|
|
// Special case for Int == Max. This is always feasible.
|
|
llvm::APSInt ComparisonVal = AdjustmentType.convert(Int);
|
|
llvm::APSInt Max = AdjustmentType.getMaxValue();
|
|
if (ComparisonVal == Max)
|
|
return RS();
|
|
|
|
llvm::APSInt Min = AdjustmentType.getMinValue();
|
|
llvm::APSInt Lower = Min - Adjustment;
|
|
llvm::APSInt Upper = ComparisonVal - Adjustment;
|
|
|
|
return RS().Intersect(getBasicVals(), F, Lower, Upper);
|
|
}
|
|
|
|
RangeSet RangeConstraintManager::getSymLERange(ProgramStateRef St,
|
|
SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
return getSymLERange([&] { return getRange(St, Sym); }, Int, Adjustment);
|
|
}
|
|
|
|
ProgramStateRef
|
|
RangeConstraintManager::assumeSymLE(ProgramStateRef St, SymbolRef Sym,
|
|
const llvm::APSInt &Int,
|
|
const llvm::APSInt &Adjustment) {
|
|
RangeSet New = getSymLERange(St, Sym, Int, Adjustment);
|
|
return New.isEmpty() ? nullptr : St->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
ProgramStateRef RangeConstraintManager::assumeSymWithinInclusiveRange(
|
|
ProgramStateRef State, SymbolRef Sym, const llvm::APSInt &From,
|
|
const llvm::APSInt &To, const llvm::APSInt &Adjustment) {
|
|
RangeSet New = getSymGERange(State, Sym, From, Adjustment);
|
|
if (New.isEmpty())
|
|
return nullptr;
|
|
RangeSet Out = getSymLERange([&] { return New; }, To, Adjustment);
|
|
return Out.isEmpty() ? nullptr : State->set<ConstraintRange>(Sym, Out);
|
|
}
|
|
|
|
ProgramStateRef RangeConstraintManager::assumeSymOutsideInclusiveRange(
|
|
ProgramStateRef State, SymbolRef Sym, const llvm::APSInt &From,
|
|
const llvm::APSInt &To, const llvm::APSInt &Adjustment) {
|
|
RangeSet RangeLT = getSymLTRange(State, Sym, From, Adjustment);
|
|
RangeSet RangeGT = getSymGTRange(State, Sym, To, Adjustment);
|
|
RangeSet New(RangeLT.addRange(F, RangeGT));
|
|
return New.isEmpty() ? nullptr : State->set<ConstraintRange>(Sym, New);
|
|
}
|
|
|
|
//===----------------------------------------------------------------------===//
|
|
// Pretty-printing.
|
|
//===----------------------------------------------------------------------===//
|
|
|
|
void RangeConstraintManager::printJson(raw_ostream &Out, ProgramStateRef State,
|
|
const char *NL, unsigned int Space,
|
|
bool IsDot) const {
|
|
ConstraintRangeTy Constraints = State->get<ConstraintRange>();
|
|
|
|
Indent(Out, Space, IsDot) << "\"constraints\": ";
|
|
if (Constraints.isEmpty()) {
|
|
Out << "null," << NL;
|
|
return;
|
|
}
|
|
|
|
++Space;
|
|
Out << '[' << NL;
|
|
for (ConstraintRangeTy::iterator I = Constraints.begin();
|
|
I != Constraints.end(); ++I) {
|
|
Indent(Out, Space, IsDot)
|
|
<< "{ \"symbol\": \"" << I.getKey() << "\", \"range\": \"";
|
|
I.getData().print(Out);
|
|
Out << "\" }";
|
|
|
|
if (std::next(I) != Constraints.end())
|
|
Out << ',';
|
|
Out << NL;
|
|
}
|
|
|
|
--Space;
|
|
Indent(Out, Space, IsDot) << "]," << NL;
|
|
}
|