/* * Copyright (C) 2015-present ScyllaDB * */ /* * SPDX-License-Identifier: LicenseRef-ScyllaDB-Source-Available-1.0 */ #pragma once #include #include // Single-pass range over cartesian product of vectors. // Note: // {a, b, c} x {1, 2} = {{a, 1}, {a, 2}, {b, 1}, {b, 2}, {c, 1}, {c, 2}} template struct cartesian_product { const std::vector>& _vec_of_vecs; public: class iterator { public: using iterator_category = std::forward_iterator_tag; using value_type = std::vector; using difference_type = std::ptrdiff_t; using pointer = std::vector*; using reference = std::vector&; private: size_t _pos; const std::vector>* _vec_of_vecs; value_type _current; std::vector::const_iterator> _iterators; public: struct end_tag {}; iterator(end_tag) : _pos(-1) {} iterator(const std::vector>& vec_of_vecs) : _pos(0), _vec_of_vecs(&vec_of_vecs) { _iterators.reserve(vec_of_vecs.size()); for (auto&& vec : vec_of_vecs) { _iterators.push_back(vec.begin()); if (vec.empty()) { _pos = -1; break; } } } value_type& operator*() { _current.clear(); _current.reserve(_vec_of_vecs->size()); for (auto& i : _iterators) { _current.emplace_back(*i); } return _current; } void operator++() { ++_pos; for (ssize_t i = _iterators.size() - 1; i >= 0; --i) { ++_iterators[i]; if (_iterators[i] != (*_vec_of_vecs)[i].end()) { return; } _iterators[i] = (*_vec_of_vecs)[i].begin(); } // If we're here it means we've covered every combination _pos = -1; } bool operator==(const iterator& o) const { return _pos == o._pos; } }; public: cartesian_product(const std::vector>& vec_of_vecs) : _vec_of_vecs(vec_of_vecs) {} iterator begin() { return iterator(_vec_of_vecs); } iterator end() { return iterator(typename iterator::end_tag()); } }; template inline size_t cartesian_product_size(const std::vector>& vec_of_vecs) { size_t r = 1; for (auto&& vec : vec_of_vecs) { r *= vec.size(); } return r; } template inline bool cartesian_product_is_empty(const std::vector>& vec_of_vecs) { for (auto&& vec : vec_of_vecs) { if (vec.empty()) { return true; } } return vec_of_vecs.empty(); } template inline cartesian_product make_cartesian_product(const std::vector>& vec_of_vecs) { return cartesian_product(vec_of_vecs); }