/* * Copyright (C) 2015 ScyllaDB */ /* * This file is part of Scylla. * * Scylla is free software: you can redistribute it and/or modify * it under the terms of the GNU Affero General Public License as published by * the Free Software Foundation, either version 3 of the License, or * (at your option) any later version. * * Scylla is distributed in the hope that it will be useful, * but WITHOUT ANY WARRANTY; without even the implied warranty of * MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE. See the * GNU General Public License for more details. * * You should have received a copy of the GNU General Public License * along with Scylla. If not, see . */ #include "big_decimal.hh" #include #include "marshal_exception.hh" #include "core/print.hh" #include big_decimal::big_decimal(sstring_view text) { std::string str = text.to_string(); static const std::regex big_decimal_re("^([\\+\\-]?)([0-9]*)(\\.([0-9]*))?([eE]([\\+\\-]?[0-9]+))?"); std::smatch sm; if (!std::regex_match(str, sm, big_decimal_re)) { throw marshal_exception(sprint("big_decimal contains invalid characters: '%s'", str)); } bool negative = sm[1] == "-"; auto integer = sm[2].str(); auto fraction = sm[4].str(); auto exponent = sm[6].str(); if (integer.empty() && fraction.empty()) { throw marshal_exception(sprint("big_decimal - both integer and fraction are empty: '%s'", str)); } integer.append(fraction); unsigned i; for (i = 0; i < integer.size() - 1 && integer[i] == '0'; i++); integer = integer.substr(i); _unscaled_value = boost::multiprecision::cpp_int(integer); if (negative) { _unscaled_value *= -1; } _scale = exponent.empty() ? 0 : -boost::lexical_cast(exponent); _scale += fraction.size(); } sstring big_decimal::to_string() const { if (!_unscaled_value) { return "0"; } boost::multiprecision::cpp_int num = boost::multiprecision::abs(_unscaled_value); auto str = num.str(); if (_scale < 0) { for (int i = 0; i > _scale; i--) { str.push_back('0'); } } else if (_scale > 0) { if (str.size() > unsigned(_scale)) { str.insert(str.size() - _scale, 1, '.'); } else { std::string nstr = "0."; nstr.append(_scale - str.size(), '0'); nstr.append(str); str = std::move(nstr); } while (str.back() == '0') { str.pop_back(); } if (str.back() == '.') { str.pop_back(); } } if (_unscaled_value < 0) { str.insert(0, 1, '-'); } return str; } int big_decimal::compare(const big_decimal& other) const { auto max_scale = std::max(_scale, other._scale); boost::multiprecision::cpp_int rescale(10); boost::multiprecision::cpp_int x = _unscaled_value * boost::multiprecision::pow(rescale, max_scale - _scale); boost::multiprecision::cpp_int y = other._unscaled_value * boost::multiprecision::pow(rescale, max_scale - other._scale); return x == y ? 0 : x < y ? -1 : 1; } big_decimal& big_decimal::operator+=(const big_decimal& other) { if (_scale == other._scale) { _unscaled_value += other._unscaled_value; } else { boost::multiprecision::cpp_int rescale(10); auto max_scale = std::max(_scale, other._scale); boost::multiprecision::cpp_int u = _unscaled_value * boost::multiprecision::pow(rescale, max_scale - _scale); boost::multiprecision::cpp_int v = other._unscaled_value * boost::multiprecision::pow(rescale, max_scale - other._scale); _unscaled_value = u + v; _scale = max_scale; } return *this; } big_decimal big_decimal::div(const ::uint64_t y, const rounding_mode mode) const { if (mode != rounding_mode::HALF_EVEN) { assert(0); } // Implementation of Division with Half to Even (aka Bankers) Rounding const boost::multiprecision::cpp_int sign = _unscaled_value >= 0 ? +1 : -1; const boost::multiprecision::cpp_int a = sign * _unscaled_value; // cpp_int uses lazy evaluation and for older versions of boost and some // versions of gcc, expression templates have problem to implicitly // convert to cpp_int, so we force the conversion explicitly before cpp_int // is converted to uint64_t. const uint64_t r = boost::multiprecision::cpp_int{a % y}.convert_to(); boost::multiprecision::cpp_int q = a / y; /* * Value r/y is fractional part of (*this)/y that is used to determine * the direction of rounding. * For rounding one has to consider r/y cmp 1/2 or equivalently: * 2*r cmp y. */ if (2*r < y) { /* Number has its final value */ } else if (2*r > y) { q += 1; } else if (q % 2 == 1) { /* Change to closest even number */ q += 1; } return big_decimal(_scale, sign * q); }