X-Git-Url: http://matita.cs.unibo.it/gitweb/?a=blobdiff_plain;f=helm%2Fsoftware%2Fcomponents%2Fng_paramodulation%2Fterms.mli;h=e0576d1f3e95dea87cd8d3955b125ac41e4f9588;hb=1eb00eff3c3a5f67c3a200a82098c97f4fbe0c5e;hp=3013ed7d0fb700b7bea4998b89f04571f66e40d2;hpb=6c4056ea40b96039f24eeda9a1e1900c95bad7c8;p=helm.git diff --git a/helm/software/components/ng_paramodulation/terms.mli b/helm/software/components/ng_paramodulation/terms.mli index 3013ed7d0..e0576d1f3 100644 --- a/helm/software/components/ng_paramodulation/terms.mli +++ b/helm/software/components/ng_paramodulation/terms.mli @@ -18,14 +18,20 @@ type 'a foterm = type 'a substitution = (int * 'a foterm) list -type comparison = Lt | Le | Eq | Ge | Gt | Incomparable +type comparison = Lt | Eq | Gt | Incomparable -type rule = SuperpositionRight | SuperpositionLeft | Demodulation +type rule = Superposition | Demodulation + +(* A Discrimination tree is a map: foterm |-> (dir, clause) *) type direction = Left2Right | Right2Left | Nodir + type position = int list type 'a proof = - | Exact of 'a + | Exact of 'a foterm + (* for theorems like T : \forall x. C[x] = D[x] the proof is + * a foterm like (Node [ Leaf T ; Var i ]), while for the Goal + * it is just (Var g), i.e. the identity proof *) | Step of rule * int * int * direction * position * 'a substitution (* rule, eq1, eq2, direction of eq2, position, substitution *) @@ -48,21 +54,27 @@ type 'a passive_clause = int * 'a unit_clause (* weight * equation *) module M : Map.S with type key = int -type 'a bag = 'a unit_clause M.t +type 'a bag = ('a unit_clause * bool) M.t module type Blob = sig + (* Blob is the type for opaque leaves: + * - checking equlity should be efficient + * - atoms have to be equipped with a total order relation + *) type t val eq : t -> t -> bool val compare : t -> t -> int + val eqP : t + (* TODO: consider taking in input an imperative buffer for Format + * val pp : Format.formatter -> t -> unit + * *) val pp : t -> string - end -module Utils (B : Blob) : - sig - val eq_literal : B.t literal -> B.t literal -> bool - val compare_literal : B.t literal -> B.t literal -> int + type input + val embed : input -> t foterm + (* saturate [proof] [type] -> [proof] * [type] *) + val saturate : input -> input -> t foterm * t foterm - val eq_unit_clause : B.t unit_clause -> B.t unit_clause -> bool - val compare_unit_clause : B.t unit_clause -> B.t unit_clause -> int end +