let q = State.make () in
let phi = match kind with
Tree.NodeKind.Node -> phi
- | _ -> phi %% F.mk_kind kind
+ | _ -> phi %% F.is kind
in
let phi', trans', states' =
match axis with
in
loop ll trans2 states2 phi2
in
+ let starting = State.make () in
let phi0, trans0, states0 =
compile_axis_test
Self
- (QNameSet.singleton QName.document, Tree.NodeKind.Node)
- F.true_
+ (QNameSet.any, Tree.NodeKind.Node)
+ (F.stay starting)
trans
states
in
- loop l trans0 states0 phi0
+ let mstates, trans, states = loop l trans0 states0 phi0 in
+ starting, mstates, trans, states
;;
let path p =
- let mstates, trans, states = List.fold_left (fun (ams, atrs, asts) p ->
- let ms, natrs, nasts =
- match p with
- | Absolute l | Relative l -> compile_top_level_step_list l atrs asts
- in
- (StateSet.add ms ams), natrs, nasts) (StateSet.empty, [], StateSet.empty) p
+ let sstates, mstates, trans, states =
+ List.fold_left (fun (ass, ams, atrs, asts) p ->
+ let ss, ms, natrs, nasts =
+ match p with
+ | Absolute l | Relative l -> compile_top_level_step_list l atrs asts
+ in
+ (StateSet.add ss ass),
+ (StateSet.add ms ams),
+ natrs,
+ nasts) (StateSet.empty, StateSet.empty, [], StateSet.empty) p
in
- let a = Ata.create states mstates in
+ let builder = Ata.Builder.make () in
+ (** ensure that we have a single selecting state at the end *)
+ let phi_sel = StateSet.fold (fun q acc -> F.or_ (F.stay q) acc) mstates F.false_ in
+ let q_sel = State.make () in
+ let states = StateSet.add q_sel states in
+ let mstates = StateSet.singleton q_sel in
+ let trans = (q_sel, [QNameSet.any, phi_sel]) :: trans in
+ StateSet.iter
+ (Ata.Builder.add_state builder ~starting:true) sstates;
+ StateSet.iter
+ (Ata.Builder.add_state builder ~selecting:true) mstates;
+ StateSet.iter
+ (Ata.Builder.add_state builder) states;
List.iter (fun (q, l) ->
List.iter (fun (lab, phi) ->
- Ata.add_trans a q lab phi
+ Ata.Builder.add_trans builder q lab phi
) l) trans;
- Ata.complete_transitions a;
- Ata.normalize_negations a;
- a
+ Ata.Builder.finalize builder