(************************************************************************) (* * The Coq Proof Assistant / The Coq Development Team *) (* v * INRIA, CNRS and contributors - Copyright 1999-2018 *) (* begin match (Environ.lookup_constant c env).const_universes with | Polymorphic_const _ -> LSet.fold LSet.add (Instance.levels u) s | Monomorphic_const (univs, _) -> LSet.union s univs end | Ind ((mind,_), u) | Construct (((mind,_),_), u) -> begin match (Environ.lookup_mind mind env).mind_universes with | Cumulative_ind _ | Polymorphic_ind _ -> LSet.fold LSet.add (Instance.levels u) s | Monomorphic_ind (univs,_) -> LSet.union s univs end | Sort u when not (Sorts.is_small u) -> let u = Sorts.univ_of_sort u in LSet.fold LSet.add (Universe.levels u) s | _ -> Constr.fold aux s c in aux LSet.empty c type graphnode = { mutable up : constraint_type LMap.t; mutable visited : bool } let merge_types d d0 = match d, d0 with | _, Lt | Lt, _ -> Lt | Le, _ | _, Le -> Le | Eq, Eq -> Eq let merge_up d b up = let find = try Some (LMap.find b up) with Not_found -> None in match find with | Some d0 -> let d = merge_types d d0 in if d == d0 then up else LMap.add b d up | None -> LMap.add b d up let add_up a d b graph = let node, graph = try LMap.find a graph, graph with Not_found -> let node = { up = LMap.empty; visited = false } in node, LMap.add a node graph in node.up <- merge_up d b node.up; graph (* for each node transitive close until you find a non removable, discard the rest *) let transitive_close removable graph = let rec do_node a node = if not node.visited then let keepup = LMap.fold (fun b d keepup -> if not (LSet.mem b removable) then merge_up d b keepup else begin match LMap.find b graph with | bnode -> do_node b bnode; LMap.fold (fun k d' keepup -> merge_up (merge_types d d') k keepup) bnode.up keepup | exception Not_found -> keepup end ) node.up LMap.empty in node.up <- keepup; node.visited <- true in LMap.iter do_node graph let restrict_universe_context (univs,csts) keep = let removable = LSet.diff univs keep in let (csts, rem) = Constraint.fold (fun (a,d,b as cst) (csts, rem) -> if LSet.mem a removable || LSet.mem b removable then (csts, add_up a d b rem) else (Constraint.add cst csts, rem)) csts (Constraint.empty, LMap.empty) in transitive_close removable rem; let csts = LMap.fold (fun a node csts -> if LSet.mem a removable then csts else LMap.fold (fun b d csts -> Constraint.add (a,d,b) csts) node.up csts) rem csts in (LSet.inter univs keep, csts)