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Fix some spelling errors (mostly in comments).
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121 changed files with 205 additions and 205 deletions
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@ -1231,7 +1231,7 @@ class fm_tactic : public tactic {
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}
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// An integer variable x may be eliminated, if
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// 1- All variables in the contraints it occur are integer.
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// 1- All variables in the constraints it occur are integer.
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// 2- The coefficient of x in all lower bounds (or all upper bounds) is unit.
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bool can_eliminate(var x) const {
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if (!is_int(x))
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@ -40,7 +40,7 @@ bvarray2uf_rewriter_cfg::bvarray2uf_rewriter_cfg(ast_manager & m, params_ref con
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m_fmc(nullptr),
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extra_assertions(m) {
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updt_params(p);
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// We need to make sure that the mananger has the BV and array plugins loaded.
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// We need to make sure that the manager has the BV and array plugins loaded.
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symbol s_bv("bv");
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if (!m_manager.has_plugin(s_bv))
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m_manager.register_plugin(s_bv, alloc(bv_decl_plugin));
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@ -197,7 +197,7 @@ struct cofactor_elim_term_ite::imp {
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switch (arg->get_kind()) {
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case AST_VAR:
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case AST_QUANTIFIER:
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// ingore quantifiers
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// ignore quantifiers
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break;
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case AST_APP:
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if (to_app(arg)->get_num_args() > 0) {
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@ -264,7 +264,7 @@ struct cofactor_elim_term_ite::imp {
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switch (arg->get_kind()) {
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case AST_VAR:
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case AST_QUANTIFIER:
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// ingore quantifiers
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// ignore quantifiers
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break;
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case AST_APP:
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if (to_app(arg)->get_num_args() > 0) {
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@ -273,8 +273,8 @@ private:
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}
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/**
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\brief decompose large sums into smaller sums by intoducing
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auxilary variables.
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\brief decompose large sums into smaller sums by introducing
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auxiliary variables.
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*/
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void decompose(goal_ref const& g) {
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expr_ref fml1(m), fml2(m);
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@ -31,7 +31,7 @@ Notes:
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This property holds for both eval, that decides on a fixed value
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for constants that have no interpretation in m and for 'peval'
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(partial eval) that retuns just the constants that are unfixed.
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(partial eval) that returns just the constants that are unfixed.
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(in the model evaluator one can control this behavior using a
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configuration flag)
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@ -48,7 +48,7 @@ Notes:
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mc(G) & F_s is SAT iff G & F is SAT
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For a model converter that is a sequence of definitions and removals
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of functions we can obtain mc(G) by adding back or expanding definitinos
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of functions we can obtain mc(G) by adding back or expanding definitions
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that are required to interpret G fully in the context of F_s.
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--*/
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@ -8,7 +8,7 @@ Module Name:
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Abstract:
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Tactic for purifying quantifier-free formulas that mix QF_NRA and other theories.
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It is designed to allow cooprating between the nlsat solver and other theories
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It is designed to allow cooperation between the nlsat solver and other theories
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in a decoupled way.
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Let goal be formula F.
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@ -446,7 +446,7 @@ private:
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expr* pred = fresh_preds[i];
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if (mdl->eval(pred, tmp)) {
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polarity_t pol = m_polarities.find(pred);
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// if assumptinon literals are used to satisfy NL state,
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// if assumption literals are used to satisfy NL state,
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// we have to assume them when satisfying SMT state
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if (pol != pol_neg && m.is_false(tmp)) {
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m_asms.push_back(m.mk_not(pred));
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@ -767,7 +767,7 @@ public:
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// then annotate subformulas by polarities,
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// finally extract polynomial inequalities by
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// creating a place-holder predicate inside the
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// original goal and extracing pure nlsat clauses.
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// original goal and extracting pure nlsat clauses.
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r.set_interface_var_mode();
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rewrite_goal(r, g);
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if (!g->unsat_core_enabled()) {
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@ -182,7 +182,7 @@ bool sls_engine::what_if(
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// Andreas: Had this idea on my last day. Maybe we could add a noise here similar to the one that worked so well for ucb assertion selection.
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// r += 0.0001 * m_tracker.get_random_uint(8);
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// Andreas: For some reason it is important to use > here instead of >=. Probably related to prefering the LSB.
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// Andreas: For some reason it is important to use > here instead of >=. Probably related to preferring the LSB.
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if (r > best_score) {
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best_score = r;
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best_const = fd_inx;
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@ -36,7 +36,7 @@ Notes:
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static tactic * mk_qfbv_preamble(ast_manager& m, params_ref const& p) {
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params_ref solve_eq_p;
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// conservative guassian elimination.
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// conservative gaussian elimination.
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solve_eq_p.set_uint("solve_eqs_max_occs", 2);
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params_ref simp2_p = p;
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