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dealing with compilers that don't take typename in non-template classes
Signed-off-by: Nikolaj Bjorner <nbjorner@microsoft.com>
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9 changed files with 59 additions and 417 deletions
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/*
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Copyright (c) 2017 Microsoft Corporation
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Author: Lev Nachmanson
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*/
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#pragma once
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#include "util/lp/lp_settings.h"
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#include "util/lp/static_matrix.h"
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#include "util/lp/iterator_on_row.h"
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#include "util/lp/int_set.h"
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#include "util/lp/lar_term.h"
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#include "util/lp/cut_solver.h"
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#include "util/lp/lar_constraints.h"
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namespace lp {
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class lar_solver;
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template <typename T, typename X>
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struct lp_constraint;
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enum class lia_move {
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ok,
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branch,
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cut,
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conflict,
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continue_with_check,
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give_up
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};
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struct explanation {
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vector<std::pair<mpq, constraint_index>> m_explanation;
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void push_justification(constraint_index j, const mpq& v) {
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m_explanation.push_back(std::make_pair(v, j));
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}
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};
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class int_solver {
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public:
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// fields
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lar_solver *m_lar_solver;
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int_set m_old_values_set;
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vector<impq> m_old_values_data;
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unsigned m_branch_cut_counter;
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// methods
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int_solver(lar_solver* lp);
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int_set& inf_int_set();
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const int_set& inf_int_set() const;
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// main function to check that solution provided by lar_solver is valid for integral values,
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// or provide a way of how it can be adjusted.
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lia_move check(lar_term& t, mpq& k, explanation& ex);
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bool move_non_basic_column_to_bounds(unsigned j);
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lia_move check_wrapper(lar_term& t, mpq& k, explanation& ex);
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private:
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// how to tighten bounds for integer variables.
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bool gcd_test_for_row(static_matrix<mpq, numeric_pair<mpq>> & A, unsigned i, explanation &);
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// gcd test
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// 5*x + 3*y + 6*z = 5
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// suppose x is fixed at 2.
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// so we have 10 + 3(y + 2z) = 5
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// 5 = -3(y + 2z)
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// this is unsolvable because 5/3 is not an integer.
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// so we create a lemma that rules out this condition.
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//
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bool gcd_test(explanation & ); // returns false in case of failure. Creates a theory lemma in case of failure.
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// create goromy cuts
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// either creates a conflict or a bound.
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// branch and bound:
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// decide what to branch and bound on
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// creates a fresh inequality.
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bool branch(const lp_constraint<mpq, mpq> & new_inequality);
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bool ext_gcd_test(iterator_on_row<mpq> & it,
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mpq const & least_coeff,
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mpq const & lcm_den,
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mpq const & consts,
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explanation & ex);
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void fill_explanation_from_fixed_columns(iterator_on_row<mpq> & it, explanation &);
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void add_to_explanation_from_fixed_or_boxed_column(unsigned j, explanation &);
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void patch_int_infeasible_non_basic_column(unsigned j);
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void patch_int_infeasible_nbasic_columns();
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bool get_freedom_interval_for_column(unsigned j, bool & inf_l, impq & l, bool & inf_u, impq & u, mpq & m);
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linear_combination_iterator<mpq> * get_column_iterator(unsigned j);
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const impq & low_bound(unsigned j) const;
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const impq & upper_bound(unsigned j) const;
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bool is_int(unsigned j) const;
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bool is_real(unsigned j) const;
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bool is_base(unsigned j) const;
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bool is_boxed(unsigned j) const;
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bool is_fixed(unsigned j) const;
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bool is_free(unsigned j) const;
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bool value_is_int(unsigned j) const;
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void set_value_for_nbasic_column(unsigned j, const impq & new_val);
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void set_value_for_nbasic_column_ignore_old_values(unsigned j, const impq & new_val);
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bool non_basic_columns_are_at_bounds() const;
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void failed();
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bool is_feasible() const;
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const impq & get_value(unsigned j) const;
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void display_column(std::ostream & out, unsigned j) const;
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bool inf_int_set_is_correct() const;
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void update_column_in_int_inf_set(unsigned j);
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bool column_is_int_inf(unsigned j) const;
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void trace_inf_rows() const;
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int find_inf_int_base_column();
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int find_inf_int_boxed_base_column_with_smallest_range();
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lp_settings& settings();
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bool move_non_basic_columns_to_bounds();
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void branch_infeasible_int_var(unsigned);
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lia_move mk_gomory_cut(lar_term& t, mpq& k,explanation & ex, unsigned inf_col, linear_combination_iterator<mpq>& iter);
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lia_move report_conflict_from_gomory_cut(mpq & k);
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void adjust_term_and_k_for_some_ints_case_gomory(lar_term& t, mpq& k, mpq& lcm_den);
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void init_check_data();
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bool constrain_free_vars(linear_combination_iterator<mpq> * r);
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lia_move proceed_with_gomory_cut(lar_term& t, mpq& k, explanation& ex, unsigned j);
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int find_free_var_in_gomory_row(linear_combination_iterator<mpq>& iter);
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bool is_gomory_cut_target(linear_combination_iterator<mpq> &iter);
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bool at_bound(unsigned j) const;
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bool at_low(unsigned j) const;
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bool at_upper(unsigned j) const;
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bool has_low(unsigned j) const;
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bool has_upper(unsigned j) const;
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unsigned row_of_basic_column(unsigned j) const;
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inline static bool is_rational(const impq & n) {
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return is_zero(n.y);
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}
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inline static
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mpq fractional_part(const impq & n) {
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lp_assert(is_rational(n));
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return n.x - floor(n.x);
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}
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void real_case_in_gomory_cut(const mpq & a, unsigned x_j, mpq & k, lar_term& t, explanation & ex, unsigned inf_column);
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void int_case_in_gomory_cut(const mpq & a, unsigned x_j, mpq & k, lar_term& t, explanation& ex, mpq & lcm_den, unsigned inf_column);
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constraint_index column_upper_bound_constraint(unsigned j) const;
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constraint_index column_low_bound_constraint(unsigned j) const;
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void display_row_info(std::ostream & out, unsigned row_index) const;
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void gomory_cut_adjust_t_and_k(vector<std::pair<mpq, unsigned>> & pol, lar_term & t, mpq &k, bool num_ints, mpq &lcm_den);
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bool current_solution_is_inf_on_cut(const lar_term& t, const mpq& k) const;
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public:
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bool shift_var(unsigned j, unsigned range);
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private:
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unsigned random();
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bool has_inf_int() const;
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lia_move create_branch_on_column(int j, lar_term& t, mpq& k, bool free_column) const;
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public:
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void display_inf_or_int_inf_columns(std::ostream & out) const;
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template <typename T>
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void fill_cut_solver(cut_solver<T> & cs);
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template <typename T>
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void fill_cut_solver_for_constraint(const lar_base_constraint*, cut_solver<T>& );
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template <typename T>
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void get_int_coeffs_from_constraint(const lar_base_constraint* c, vector<std::pair<T, var_index>>& coeff, T & rs);
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};
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}
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