feat(library/unifier): when unifier.expensive == true, then use only restrict higher-order unification (a fragment slightly more general than higher-order pattern matching) for solving class-instance constraints
Signed-off-by: Leonardo de Moura <leonardo@microsoft.com>
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2 changed files with 45 additions and 7 deletions
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@ -257,6 +257,7 @@ struct unifier_fn {
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unsigned m_max_steps;
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unsigned m_num_steps;
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bool m_expensive;
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bool m_pattern; //!< If true, then only higher-order (pattern) matching is used
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bool m_first; //!< True if we still have to generate the first solution.
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unsigned m_next_assumption_idx; //!< Next assumption index.
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unsigned m_next_cidx; //!< Next constraint index.
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@ -299,11 +300,12 @@ struct unifier_fn {
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cnstr_set m_cnstrs;
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name_to_cnstrs m_mvar_occs;
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owned_map m_owned_map;
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bool m_pattern;
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/** \brief Save unifier's state */
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case_split(unifier_fn & u, justification const & j):
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m_assumption_idx(u.m_next_assumption_idx), m_jst(j), m_subst(u.m_subst), m_cnstrs(u.m_cnstrs),
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m_mvar_occs(u.m_mvar_occs), m_owned_map(u.m_owned_map) {
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m_mvar_occs(u.m_mvar_occs), m_owned_map(u.m_owned_map), m_pattern(u.m_pattern) {
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u.m_next_assumption_idx++;
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u.m_tc[0]->push();
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u.m_tc[1]->push();
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@ -320,6 +322,7 @@ struct unifier_fn {
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u.m_cnstrs = m_cnstrs;
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u.m_mvar_occs = m_mvar_occs;
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u.m_owned_map = m_owned_map;
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u.m_pattern = m_pattern;
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m_assumption_idx = u.m_next_assumption_idx;
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m_failed_justifications = mk_composite1(m_failed_justifications, *u.m_conflict);
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u.m_next_assumption_idx++;
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@ -350,7 +353,7 @@ struct unifier_fn {
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name_generator const & ngen, substitution const & s,
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bool use_exception, unsigned max_steps, bool expensive):
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m_env(env), m_ngen(ngen), m_subst(s), m_plugin(get_unifier_plugin(env)),
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m_use_exception(use_exception), m_max_steps(max_steps), m_num_steps(0), m_expensive(expensive) {
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m_use_exception(use_exception), m_max_steps(max_steps), m_num_steps(0), m_expensive(expensive), m_pattern(false) {
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m_tc[0] = mk_type_checker_with_hints(env, m_ngen.mk_child(), false);
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m_tc[1] = mk_type_checker_with_hints(env, m_ngen.mk_child(), true);
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m_next_assumption_idx = 0;
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@ -1395,14 +1398,17 @@ struct unifier_fn {
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mk_simple_projections(m, margs, rhs, j, alts, relax);
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break;
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case expr_kind::Sort: case expr_kind::Constant:
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if (!m_pattern)
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mk_simple_projections(m, margs, rhs, j, alts, relax);
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mk_simple_imitation(m, rhs, j, alts, relax);
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break;
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case expr_kind::Pi: case expr_kind::Lambda:
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if (!m_pattern)
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mk_simple_projections(m, margs, rhs, j, alts, relax);
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mk_bindings_imitation(m, margs, rhs, j, alts, relax);
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break;
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case expr_kind::Macro:
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if (!m_pattern)
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mk_simple_projections(m, margs, rhs, j, alts, relax);
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mk_macro_imitation(m, margs, rhs, j, alts, relax);
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break;
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@ -1416,11 +1422,12 @@ struct unifier_fn {
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expr const & marg = margs[i];
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if (is_local(marg) && mlocal_name(marg) == mlocal_name(f))
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mk_flex_rigid_app_cnstrs(m, margs, mk_var(vidx), rhs, j, alts, relax);
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else
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else if (!m_pattern)
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mk_simple_nonlocal_projection(m, margs, i, rhs, j, alts, relax);
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}
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} else {
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lean_assert(is_constant(f));
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if (!m_pattern)
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mk_simple_projections(m, margs, rhs, j, alts, relax);
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mk_flex_rigid_app_cnstrs(m, margs, f, rhs, j, alts, relax);
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}
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@ -1625,6 +1632,8 @@ struct unifier_fn {
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lean_assert(!m_tc[1]->next_cnstr());
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auto const * p = m_cnstrs.min();
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unsigned cidx = p->second;
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if (!m_expensive && cidx > get_group_first_index(cnstr_group::MaxDelayed))
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m_pattern = true; // use only higher-order (pattern) matching after we start processing MaxDelayed (aka class-instance constraints)
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constraint c = p->first;
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m_cnstrs.erase_min();
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if (is_choice_cnstr(c)) {
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29
tests/lean/run/univ_bug2.lean
Normal file
29
tests/lean/run/univ_bug2.lean
Normal file
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@ -0,0 +1,29 @@
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----------------------------------------------------------------------------------------------------
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--- Copyright (c) 2014 Microsoft Corporation. All rights reserved.
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--- Released under Apache 2.0 license as described in the file LICENSE.
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--- Author: Jeremy Avigad
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----------------------------------------------------------------------------------------------------
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import logic data.nat
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using nat
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namespace simp
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-- first define a class of homogeneous equality
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inductive simplifies_to {T : Type} (t1 t2 : T) : Prop :=
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| mk : t1 = t2 → simplifies_to t1 t2
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theorem get_eq {T : Type} {t1 t2 : T} (C : simplifies_to t1 t2) : t1 = t2 :=
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simplifies_to_rec (λx, x) C
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theorem infer_eq {T : Type} (t1 t2 : T) {C : simplifies_to t1 t2} : t1 = t2 :=
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simplifies_to_rec (λx, x) C
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theorem simp_app [instance] (S : Type) (T : Type) (f1 f2 : S → T) (s1 s2 : S)
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(C1 : simplifies_to f1 f2) (C2 : simplifies_to s1 s2) : simplifies_to (f1 s1) (f2 s2) :=
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mk (congr (get_eq C1) (get_eq C2))
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theorem test1 (S : Type) (T : Type) (f1 f2 : S → T) (s1 s2 : S) (Hf : f1 = f2) (Hs : s1 = s2) :
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f1 s1 = f2 s2 :=
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have Rs [fact] : simplifies_to f1 f2, from mk Hf,
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have Cs [fact] : simplifies_to s1 s2, from mk Hs,
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infer_eq _ _
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