mirror of
https://github.com/ethereum/solidity
synced 2023-10-03 13:03:40 +00:00
Limits rational numbers to 4096 bits.
This commit is contained in:
parent
2001cc6bdc
commit
33fbf88707
@ -41,6 +41,7 @@ Bugfixes:
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* Type System: Improve error message when attempting to shift by a fractional amount.
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* Type System: Improve error message when attempting to shift by a fractional amount.
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* Type System: Make external library functions accessible.
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* Type System: Make external library functions accessible.
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* Type System: Prevent encoding of weird types.
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* Type System: Prevent encoding of weird types.
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* Type System: Restrict rational numbers to 4096 bits.
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* Static Analyzer: Fix non-deterministic order of unused variable warnings.
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* Static Analyzer: Fix non-deterministic order of unused variable warnings.
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* Static Analyzer: Invalid arithmetic with constant expressions causes errors.
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* Static Analyzer: Invalid arithmetic with constant expressions causes errors.
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@ -44,6 +44,85 @@ using namespace std;
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using namespace dev;
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using namespace dev;
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using namespace dev::solidity;
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using namespace dev::solidity;
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namespace
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{
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unsigned int mostSignificantBit(bigint const& _number)
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{
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#if BOOST_VERSION < 105500
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solAssert(_number > 0, "");
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bigint number = _number;
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unsigned int result = 0;
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while (number != 0)
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{
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number >>= 1;
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++result;
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}
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return --result;
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#else
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return boost::multiprecision::msb(_number);
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#endif
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}
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/// Check whether (_base ** _exp) fits into 4096 bits.
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bool fitsPrecisionExp(bigint const& _base, bigint const& _exp)
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{
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if (_base == 0)
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return true;
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solAssert(_base > 0, "");
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size_t const bitsMax = 4096;
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unsigned mostSignificantBaseBit = mostSignificantBit(_base);
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if (mostSignificantBaseBit == 0) // _base == 1
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return true;
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if (mostSignificantBaseBit > bitsMax) // _base >= 2 ^ 4096
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return false;
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bigint bitsNeeded = _exp * (mostSignificantBaseBit + 1);
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return bitsNeeded <= bitsMax;
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}
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/// Checks whether _mantissa * (X ** _exp) fits into 4096 bits,
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/// where X is given indirectly via _log2OfBase = log2(X).
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bool fitsPrecisionBaseX(
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bigint const& _mantissa,
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double _log2OfBase,
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uint32_t _exp
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)
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{
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if (_mantissa == 0)
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return true;
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solAssert(_mantissa > 0, "");
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size_t const bitsMax = 4096;
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unsigned mostSignificantMantissaBit = mostSignificantBit(_mantissa);
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if (mostSignificantMantissaBit > bitsMax) // _mantissa >= 2 ^ 4096
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return false;
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bigint bitsNeeded = mostSignificantMantissaBit + bigint(floor(double(_exp) * _log2OfBase)) + 1;
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return bitsNeeded <= bitsMax;
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}
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/// Checks whether _mantissa * (10 ** _expBase10) fits into 4096 bits.
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bool fitsPrecisionBase10(bigint const& _mantissa, uint32_t _expBase10)
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{
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double const log2Of10AwayFromZero = 3.3219280948873624;
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return fitsPrecisionBaseX(_mantissa, log2Of10AwayFromZero, _expBase10);
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}
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/// Checks whether _mantissa * (2 ** _expBase10) fits into 4096 bits.
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bool fitsPrecisionBase2(bigint const& _mantissa, uint32_t _expBase2)
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{
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return fitsPrecisionBaseX(_mantissa, 1.0, _expBase2);
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}
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}
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void StorageOffsets::computeOffsets(TypePointers const& _types)
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void StorageOffsets::computeOffsets(TypePointers const& _types)
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{
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{
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bigint slotOffset = 0;
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bigint slotOffset = 0;
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@ -689,31 +768,39 @@ tuple<bool, rational> RationalNumberType::isValidLiteral(Literal const& _literal
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}
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}
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else if (expPoint != _literal.value().end())
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else if (expPoint != _literal.value().end())
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{
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{
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// parse the exponent
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// Parse base and exponent. Checks numeric limit.
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bigint exp = bigint(string(expPoint + 1, _literal.value().end()));
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bigint exp = bigint(string(expPoint + 1, _literal.value().end()));
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if (exp > numeric_limits<int32_t>::max() || exp < numeric_limits<int32_t>::min())
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if (exp > numeric_limits<int32_t>::max() || exp < numeric_limits<int32_t>::min())
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return make_tuple(false, rational(0));
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return make_tuple(false, rational(0));
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// parse the base
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uint32_t expAbs = bigint(abs(exp)).convert_to<uint32_t>();
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tuple<bool, rational> base = parseRational(string(_literal.value().begin(), expPoint));
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tuple<bool, rational> base = parseRational(string(_literal.value().begin(), expPoint));
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if (!get<0>(base))
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if (!get<0>(base))
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return make_tuple(false, rational(0));
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return make_tuple(false, rational(0));
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value = get<1>(base);
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value = get<1>(base);
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if (exp < 0)
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if (exp < 0)
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{
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{
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exp *= -1;
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if (!fitsPrecisionBase10(abs(value.denominator()), expAbs))
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return make_tuple(false, rational(0));
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value /= boost::multiprecision::pow(
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value /= boost::multiprecision::pow(
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bigint(10),
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bigint(10),
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exp.convert_to<int32_t>()
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expAbs
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);
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);
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}
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}
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else
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else if (exp > 0)
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{
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if (!fitsPrecisionBase10(abs(value.numerator()), expAbs))
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return make_tuple(false, rational(0));
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value *= boost::multiprecision::pow(
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value *= boost::multiprecision::pow(
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bigint(10),
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bigint(10),
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exp.convert_to<int32_t>()
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expAbs
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);
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);
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}
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}
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}
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else
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else
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{
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{
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@ -912,16 +999,49 @@ TypePointer RationalNumberType::binaryOperatorResult(Token::Value _operator, Typ
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using boost::multiprecision::pow;
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using boost::multiprecision::pow;
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if (other.isFractional())
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if (other.isFractional())
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return TypePointer();
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return TypePointer();
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else if (abs(other.m_value) > numeric_limits<uint32_t>::max())
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solAssert(other.m_value.denominator() == 1, "");
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return TypePointer(); // This will need too much memory to represent.
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bigint const& exp = other.m_value.numerator();
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uint32_t exponent = abs(other.m_value).numerator().convert_to<uint32_t>();
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bigint numerator = pow(m_value.numerator(), exponent);
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// x ** 0 = 1
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bigint denominator = pow(m_value.denominator(), exponent);
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// for 0, 1 and -1 the size of the exponent doesn't have to be restricted
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if (other.m_value >= 0)
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if (exp == 0)
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value = rational(numerator, denominator);
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value = 1;
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else if (m_value.numerator() == 0 || m_value == 1)
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value = m_value;
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else if (m_value == -1)
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{
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bigint isOdd = abs(exp) & bigint(1);
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value = 1 - 2 * isOdd.convert_to<int>();
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}
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else
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else
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// invert
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{
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value = rational(denominator, numerator);
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if (abs(exp) > numeric_limits<uint32_t>::max())
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return TypePointer(); // This will need too much memory to represent.
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uint32_t absExp = bigint(abs(exp)).convert_to<uint32_t>();
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// Limit size to 4096 bits
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if (!fitsPrecisionExp(abs(m_value.numerator()), absExp) || !fitsPrecisionExp(abs(m_value.denominator()), absExp))
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return TypePointer();
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static auto const optimizedPow = [](bigint const& _base, uint32_t _exponent) -> bigint {
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if (_base == 1)
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return 1;
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else if (_base == -1)
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return 1 - 2 * int(_exponent & 1);
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else
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return pow(_base, _exponent);
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};
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bigint numerator = optimizedPow(m_value.numerator(), absExp);
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bigint denominator = optimizedPow(m_value.denominator(), absExp);
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if (exp >= 0)
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value = rational(numerator, denominator);
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else
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// invert
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value = rational(denominator, numerator);
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}
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break;
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break;
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}
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}
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case Token::SHL:
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case Token::SHL:
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@ -933,28 +1053,48 @@ TypePointer RationalNumberType::binaryOperatorResult(Token::Value _operator, Typ
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return TypePointer();
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return TypePointer();
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else if (other.m_value > numeric_limits<uint32_t>::max())
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else if (other.m_value > numeric_limits<uint32_t>::max())
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return TypePointer();
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return TypePointer();
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uint32_t exponent = other.m_value.numerator().convert_to<uint32_t>();
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if (m_value.numerator() == 0)
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value = m_value.numerator() * pow(bigint(2), exponent);
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value = 0;
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else
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{
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uint32_t exponent = other.m_value.numerator().convert_to<uint32_t>();
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if (!fitsPrecisionBase2(abs(m_value.numerator()), exponent))
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return TypePointer();
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value = m_value.numerator() * pow(bigint(2), exponent);
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}
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break;
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break;
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}
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}
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// NOTE: we're using >> (SAR) to denote right shifting. The type of the LValue
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// NOTE: we're using >> (SAR) to denote right shifting. The type of the LValue
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// determines the resulting type and the type of shift (SAR or SHR).
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// determines the resulting type and the type of shift (SAR or SHR).
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case Token::SAR:
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case Token::SAR:
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{
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{
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using boost::multiprecision::pow;
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namespace mp = boost::multiprecision;
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if (fractional)
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if (fractional)
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return TypePointer();
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return TypePointer();
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else if (other.m_value < 0)
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else if (other.m_value < 0)
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return TypePointer();
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return TypePointer();
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else if (other.m_value > numeric_limits<uint32_t>::max())
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else if (other.m_value > numeric_limits<uint32_t>::max())
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return TypePointer();
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return TypePointer();
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uint32_t exponent = other.m_value.numerator().convert_to<uint32_t>();
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if (m_value.numerator() == 0)
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value = rational(m_value.numerator() / pow(bigint(2), exponent), 1);
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value = 0;
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else
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{
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uint32_t exponent = other.m_value.numerator().convert_to<uint32_t>();
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if (exponent > mostSignificantBit(mp::abs(m_value.numerator())))
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value = 0;
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else
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value = rational(m_value.numerator() / mp::pow(bigint(2), exponent), 1);
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}
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break;
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break;
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}
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}
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default:
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default:
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return TypePointer();
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return TypePointer();
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}
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}
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// verify that numerator and denominator fit into 4096 bit after every operation
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if (value.numerator() != 0 && max(mostSignificantBit(abs(value.numerator())), mostSignificantBit(abs(value.denominator()))) > 4096)
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return TypePointer();
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return make_shared<RationalNumberType>(value);
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return make_shared<RationalNumberType>(value);
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}
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}
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}
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}
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@ -102,6 +102,29 @@ BOOST_AUTO_TEST_CASE(exp_operator_const_signed)
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ABI_CHECK(callContractFunction("f()", bytes()), toBigEndian(u256(-8)));
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ABI_CHECK(callContractFunction("f()", bytes()), toBigEndian(u256(-8)));
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}
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}
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BOOST_AUTO_TEST_CASE(exp_zero)
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{
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char const* sourceCode = R"(
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contract test {
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function f(uint a) returns(uint d) { return a ** 0; }
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}
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)";
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compileAndRun(sourceCode);
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testContractAgainstCppOnRange("f(uint256)", [](u256 const&) -> u256 { return u256(1); }, 0, 16);
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}
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BOOST_AUTO_TEST_CASE(exp_zero_literal)
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{
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char const* sourceCode = R"(
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contract test {
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function f() returns(uint d) { return 0 ** 0; }
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}
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)";
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compileAndRun(sourceCode);
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ABI_CHECK(callContractFunction("f()", bytes()), toBigEndian(u256(1)));
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}
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BOOST_AUTO_TEST_CASE(conditional_expression_true_literal)
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BOOST_AUTO_TEST_CASE(conditional_expression_true_literal)
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{
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{
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char const* sourceCode = R"(
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char const* sourceCode = R"(
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@ -0,0 +1,5 @@
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contract c {
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uint[2**253] data;
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}
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// ----
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// Warning: (17-34): Variable covers a large part of storage and thus makes collisions likely. Either use mappings or dynamic arrays and allow their size to be increased only in small quantities per transaction.
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@ -0,0 +1,13 @@
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contract c {
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function f() public pure {
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int a;
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a = 1 << 4095; // shift is fine, but result too large
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a = 1 << 4096; // too large
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a = (1E1233) << 2; // too large
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}
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}
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// ----
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// TypeError: (71-80): Type int_const 5221...(1225 digits omitted)...5168 is not implicitly convertible to expected type int256.
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// TypeError: (133-142): Operator << not compatible with types int_const 1 and int_const 4096
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// TypeError: (169-182): Operator << not compatible with types int_const 1000...(1226 digits omitted)...0000 and int_const 2
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// TypeError: (169-182): Type int_const 1000...(1226 digits omitted)...0000 is not implicitly convertible to expected type int256.
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@ -0,0 +1,9 @@
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contract c {
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function f() public pure {
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int a;
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a = 1/(2<<4094)/(2<<4094);
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}
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}
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// ----
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// TypeError: (71-92): Operator / not compatible with types rational_const 1 / 5221...(1225 digits omitted)...5168 and int_const 5221...(1225 digits omitted)...5168
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// TypeError: (71-92): Type rational_const 1 / 5221...(1225 digits omitted)...5168 is not implicitly convertible to expected type int256. Try converting to type ufixed8x80 or use an explicit conversion.
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@ -0,0 +1,50 @@
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contract c {
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function f() public pure {
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int a;
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a = 4 ** 4 ** 2 ** 4 ** 4 ** 4 ** 4;
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a = -4 ** 4 ** 2 ** 4 ** 4 ** 4 ** 4 ** 4;
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a = 4 ** (-(2 ** 4 ** 4 ** 4 ** 4 ** 4));
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a = 0 ** 1E1233; // fine
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a = 1 ** 1E1233; // fine
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a = -1 ** 1E1233; // fine
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a = 2 ** 1E1233;
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a = -2 ** 1E1233;
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a = 2 ** -1E1233;
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a = -2 ** -1E1233;
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a = 1E1233 ** 2;
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a = -1E1233 ** 2;
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a = 1E1233 ** -2;
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a = -1E1233 ** -2;
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a = 1E1233 ** 1E1233;
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a = 1E1233 ** -1E1233;
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a = -1E1233 ** 1E1233;
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a = -1E1233 ** -1E1233;
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}
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}
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// ----
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// TypeError: (71-102): Operator ** not compatible with types int_const 1797...(301 digits omitted)...7216 and int_const 4
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// TypeError: (71-102): Type int_const 1797...(301 digits omitted)...7216 is not implicitly convertible to expected type int256.
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// TypeError: (116-148): Operator ** not compatible with types int_const 1797...(301 digits omitted)...7216 and int_const 4
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// TypeError: (116-153): Operator ** not compatible with types int_const 1797...(301 digits omitted)...7216 and int_const 4
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// TypeError: (116-153): Type int_const 1797...(301 digits omitted)...7216 is not implicitly convertible to expected type int256.
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// TypeError: (167-203): Operator ** not compatible with types int_const 4 and int_const -179...(302 digits omitted)...7216
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// TypeError: (317-328): Operator ** not compatible with types int_const 2 and int_const 1000...(1226 digits omitted)...0000
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||||||
|
// TypeError: (342-354): Operator ** not compatible with types int_const -2 and int_const 1000...(1226 digits omitted)...0000
|
||||||
|
// TypeError: (368-380): Operator ** not compatible with types int_const 2 and int_const -100...(1227 digits omitted)...0000
|
||||||
|
// TypeError: (394-407): Operator ** not compatible with types int_const -2 and int_const -100...(1227 digits omitted)...0000
|
||||||
|
// TypeError: (421-432): Operator ** not compatible with types int_const 1000...(1226 digits omitted)...0000 and int_const 2
|
||||||
|
// TypeError: (421-432): Type int_const 1000...(1226 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (446-458): Operator ** not compatible with types int_const -100...(1227 digits omitted)...0000 and int_const 2
|
||||||
|
// TypeError: (446-458): Type int_const -100...(1227 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (472-484): Operator ** not compatible with types int_const 1000...(1226 digits omitted)...0000 and int_const -2
|
||||||
|
// TypeError: (472-484): Type int_const 1000...(1226 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (498-511): Operator ** not compatible with types int_const -100...(1227 digits omitted)...0000 and int_const -2
|
||||||
|
// TypeError: (498-511): Type int_const -100...(1227 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (525-541): Operator ** not compatible with types int_const 1000...(1226 digits omitted)...0000 and int_const 1000...(1226 digits omitted)...0000
|
||||||
|
// TypeError: (525-541): Type int_const 1000...(1226 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (555-572): Operator ** not compatible with types int_const 1000...(1226 digits omitted)...0000 and int_const -100...(1227 digits omitted)...0000
|
||||||
|
// TypeError: (555-572): Type int_const 1000...(1226 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (586-603): Operator ** not compatible with types int_const -100...(1227 digits omitted)...0000 and int_const 1000...(1226 digits omitted)...0000
|
||||||
|
// TypeError: (586-603): Type int_const -100...(1227 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
||||||
|
// TypeError: (617-635): Operator ** not compatible with types int_const -100...(1227 digits omitted)...0000 and int_const -100...(1227 digits omitted)...0000
|
||||||
|
// TypeError: (617-635): Type int_const -100...(1227 digits omitted)...0000 is not implicitly convertible to expected type int256.
|
@ -0,0 +1,9 @@
|
|||||||
|
contract c {
|
||||||
|
function bignum() public {
|
||||||
|
uint256 a;
|
||||||
|
a = 1e1233 / 1e1233; // 1e1233 is still fine
|
||||||
|
a = 1e1234; // 1e1234 is too big
|
||||||
|
}
|
||||||
|
}
|
||||||
|
// ----
|
||||||
|
// TypeError: (128-134): Invalid literal value.
|
@ -0,0 +1,9 @@
|
|||||||
|
contract c {
|
||||||
|
function bignum() public {
|
||||||
|
uint a;
|
||||||
|
a = 134562324532464234452335168163516E1200 / 134562324532464234452335168163516E1200; // still fine
|
||||||
|
a = 1345623245324642344523351681635168E1200; // too large
|
||||||
|
}
|
||||||
|
}
|
||||||
|
// ----
|
||||||
|
// TypeError: (179-218): Invalid literal value.
|
@ -0,0 +1,9 @@
|
|||||||
|
contract c {
|
||||||
|
function bignum() public {
|
||||||
|
uint a;
|
||||||
|
a = 134562324532464.234452335168163517E1200 / 134562324532464.234452335168163517E1200; // still fine
|
||||||
|
a = 134562324532464.2344523351681635177E1200; // too large
|
||||||
|
}
|
||||||
|
}
|
||||||
|
// ----
|
||||||
|
// TypeError: (181-221): Invalid literal value.
|
@ -0,0 +1,9 @@
|
|||||||
|
contract c {
|
||||||
|
function f() public pure {
|
||||||
|
int a;
|
||||||
|
a = (1<<4095)*(1<<4095);
|
||||||
|
}
|
||||||
|
}
|
||||||
|
// ----
|
||||||
|
// TypeError: (71-90): Operator * not compatible with types int_const 5221...(1225 digits omitted)...5168 and int_const 5221...(1225 digits omitted)...5168
|
||||||
|
// TypeError: (71-90): Type int_const 5221...(1225 digits omitted)...5168 is not implicitly convertible to expected type int256.
|
Loading…
Reference in New Issue
Block a user