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feat(api): add callbacks to measure progress or ask solver to stop
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5 changed files with 39 additions and 158 deletions
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@ -961,7 +961,7 @@ module type SOLVER_INTERNAL = sig
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(** Add a hook that will be called when a model is being produced *)
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end
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(** User facing view of the solver
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(** User facing view of the solver.
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This is the solver a user of sidekick can see, after instantiating
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everything. The user can add some theories, clauses, etc. and asks
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@ -1164,6 +1164,7 @@ module type SOLVER = sig
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?on_exit:(unit -> unit) list ->
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?check:bool ->
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?on_progress:(t -> unit) ->
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?should_stop:(t -> int -> bool) ->
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assumptions:lit list ->
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t ->
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res
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@ -1172,6 +1173,11 @@ module type SOLVER = sig
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@param on_progress called regularly during solving.
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@param assumptions a set of atoms held to be true. The unsat core,
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if any, will be a subset of [assumptions].
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@param should_stop a callback regularly called with the solver,
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and with a number of "steps" done since last call. The exact notion
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of step is not defined, but is guaranteed to increase regularly.
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The function should return [true] if it judges solving
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must stop (returning [Unknown]), [false] if solving can proceed.
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@param on_exit functions to be run before this returns *)
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(* TODO: allow on_progress to return a bool to know whether to stop? *)
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@ -2125,7 +2125,7 @@ module Make(Plugin : PLUGIN)
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(* fixpoint of propagation and decisions until a model is found, or a
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conflict is reached *)
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let solve_ (self:t) : unit =
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let solve_ ~on_progress (self:t) : unit =
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Log.debugf 5 (fun k->k "(@[sat.solve :assms %d@])" (AVec.size self.assumptions));
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check_unsat_ self;
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try
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@ -2133,6 +2133,7 @@ module Make(Plugin : PLUGIN)
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let max_conflicts = ref (float_of_int restart_first) in
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let max_learnt = ref ((float_of_int (nb_clauses self)) *. learntsize_factor) in
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while true do
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on_progress();
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begin try
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self.max_clauses_learnt := int_of_float !max_learnt ;
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search self ~max_conflicts:(int_of_float !max_conflicts)
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@ -2341,7 +2342,9 @@ module Make(Plugin : PLUGIN)
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Vec.push self.clause_pools p;
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Clause_pool_id._unsafe_of_int id
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let solve ?(assumptions=[]) (self:t) : res =
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let solve
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?(on_progress=fun _ -> ())
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?(assumptions=[]) (self:t) : res =
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cancel_until self 0;
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AVec.clear self.assumptions;
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List.iter
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@ -2350,7 +2353,7 @@ module Make(Plugin : PLUGIN)
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AVec.push self.assumptions a)
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assumptions;
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try
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solve_ self;
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solve_ ~on_progress self;
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Sat (mk_sat self)
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with E_unsat us ->
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(* FIXME
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@ -378,12 +378,15 @@ module type S = sig
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(* TODO: API to push/pop/clear assumptions from an inner vector *)
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val solve :
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?on_progress:(unit -> unit) ->
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?assumptions:lit list ->
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t -> res
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(** Try and solves the current set of clauses.
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@param assumptions additional atomic assumptions to be temporarily added.
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The assumptions are just used for this call to [solve], they are
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not saved in the solver's state. *)
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not saved in the solver's state.
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@param on_progress regularly called during solving
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*)
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val add_lit : t -> ?default_pol:bool -> lit -> unit
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(** Ensure the SAT solver handles this particular literal, ie add
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@ -1,148 +0,0 @@
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## CC with eval
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evaluation should be based on a form of conditional rewriting for first-order
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symbols.
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### Terms
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Roughly:
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```ocaml
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type t = {
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id: int;
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ty: ty;
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repr: ty_repr;
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}
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and ty_repr =
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| App of cst * t array
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| Custom of {
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view: term_view;
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tc: term_tc;
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} (** Custom theory stuff (e.g. LRA polynomial) *)
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(* typeclass for evaluation *)
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and term_tc = {
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t_pp : term_view printer;
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t_map : (t -> t) -> term_view -> term_view;
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t_children : term_view -> t Bag.t;
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t_equal : term_view -> term_view -> bool;
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t_hash : term_view -> int;
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}
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and term_view = ..
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```
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Constants and types are also extensible:
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```ocaml
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type ty = {
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ty_id : int;
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ty_repr: ty_repr;
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}
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and ty_repr =
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| Bool
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| Arrow of ty list * ty
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| Var of db
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| Forall of ty (* polymorphic type *)
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| Ty_custom of {
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view: ty_view;
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tc: ty_tc
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} (** Extensible case *)
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and ty_tc = {
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ty_pp : term_view printer;
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ty_equal : term_view -> term_view -> bool;
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ty_hash : term_view -> int;
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}
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and ty_view = ..
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```
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and
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```ocaml
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type cst = {
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cst_id: ID.t;
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cst_ty: Ty.t;
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cst_decl: decl_view;
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cst_rules: rule list;
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cst_fields: Fields.t;
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(* assoc, comm, injective, etc? *)
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}
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(** Per-theory custom info for the constant *)
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and decl_view = ..
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(** A rewrite rule *)
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and rule = {
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r_guards: decl_view -> args:t array -> Lit.t list;
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r_rhs: decl_view -> args:term array -> term;
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}
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```
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### Example : ite
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If-then-else (`ite`) would be a special constant of type `Πα. bool -> α → α → α`
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and two rules:
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```ocaml
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[ {r_guards=(fun _ [cond;_;_] -> [Lit.of_term cond]);
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r_rhs=(fun _ [_;a;_] -> a);
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};
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{r_guards=(fun _ [cond;_;_] -> [Lit.neg @@ Lit.of_term cond]);
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r_rhs=(fun _ [_;_;b] -> b);
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};
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]
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```
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The first rule will fire if `cond` is true, and reduce `(ite cond a b)` into `a`;
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the second rule fires if `¬cond` is true, and reduces to `b`.
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Rules should be pairwise exclusive (i.e. the conjunction of guards of
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any two rules must be unsat)
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### Congruence closure
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Classic CC with additional support for injectivity, etc.
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- injectivity based on flag on `cst` heads
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- mutual exclusion of constructors (for datatypes)
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- → need notion of "value" (extensible, per theory/per type)
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such as at most one value per equiv. class, and values *never* reduce.
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- notion of relevancy for evaluation (and SAT literals).
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E.g. in `ite cond a b`, only `cond` is relevant. `a` and `b` only become
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relevant when the term reduces to either of them.
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→ also allows control of evaluation under datatypes
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(in `S(n)`, `n` can only become relevant if a projection/match/function call
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brings it into a relevant context by removing `S` ⇒ emulate WHNF)
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Given a *relevant* node of the CC, of the form `f t1…tn`, where `f` has evaluation
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rules:
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- we instantiate all literals in the guards of the rules (to know which
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rule applies).
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- if all literals in the guard of one of the rules applies, then the rule
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fires.
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* We *replace* `f t1…tn` by RHS of the rule applied
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to `f` and `repr(t1)…repr(tn)`, and flag `f t1…tn` as masked.
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* It remains in the equivalence class, but points directly to its new
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normal form and should not participate in regular congruence checking.
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* Upon backtrack (as soon as the guard is not true anymore) we restore
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the old term and make it active again.
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It's very important that, in a long chain of reduction `t1 → t2 → … → tn`,
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only `tn` is active and the other terms are only there to provide explanations
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but do not cost any complexity during CC.
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## Theories
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- have `x+2y+z` be arith terms
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- shostak like canonizer (turns equations into `x := …`)
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- use same evaluation mechanism as for evaluation of terms,
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for dynamic simplifications (rewriting).
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* no preprocessing, everything done dynamically
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* theory terms subscribe to their arguments (subterms) to potentially
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rewrite themselves if their arguments change
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e.g. `x+y+1` subscribes to {x,y} so as to reduce to `y+z+3` when
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x:=z+2 happens
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@ -733,11 +733,13 @@ module Make(A : ARG)
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| U_timeout
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| U_max_depth
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| U_incomplete
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| U_asked_to_stop
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let pp out = function
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| U_timeout -> Fmt.string out "timeout"
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| U_max_depth -> Fmt.string out "max depth reached"
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| U_incomplete -> Fmt.string out "incomplete fragment"
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| U_asked_to_stop -> Fmt.string out "asked to stop by callback"
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end [@@ocaml.warning "-37"]
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module Model = struct
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@ -860,17 +862,31 @@ module Make(A : ARG)
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)));
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Model.Map model
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let solve ?(on_exit=[]) ?(check=true) ?(on_progress=fun _ -> ())
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exception Should_stop
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let solve
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?(on_exit=[]) ?(check=true)
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?(on_progress=fun _ -> ())
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?(should_stop=fun _ _ -> false)
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~assumptions (self:t) : res =
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Profile.with_ "smt-solver.solve" @@ fun () ->
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let do_on_exit () =
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List.iter (fun f->f()) on_exit;
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in
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self.si.on_progress <- (fun () -> on_progress self);
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let r = Sat_solver.solve ~assumptions (solver self) in
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Stat.incr self.count_solve;
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match r with
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let on_progress =
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let resource_counter = ref 0 in
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fun() ->
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incr resource_counter;
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on_progress self;
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if should_stop self !resource_counter then raise_notrace Should_stop
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in
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self.si.on_progress <- on_progress;
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match
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Stat.incr self.count_solve;
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Sat_solver.solve ~on_progress ~assumptions (solver self)
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with
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| Sat_solver.Sat (module SAT) ->
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Log.debug 1 "(sidekick.smt-solver: SAT)";
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@ -895,6 +911,7 @@ module Make(A : ARG)
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let unsat_proof_step () = Some (UNSAT.unsat_proof()) in
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do_on_exit ();
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Unsat {unsat_core; unsat_proof_step}
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| exception Should_stop -> Unknown Unknown.U_asked_to_stop
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let mk_theory (type st)
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~name ~create_and_setup
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