package lsp
LSP protocol implementation in OCaml
Install
Dune Dependency
Authors
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AAndrey Popp <8mayday@gmail.com>
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RRusty Key <iam@stfoo.ru>
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LLouis Roché <louis@louisroche.net>
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OOleksiy Golovko <alexei.golovko@gmail.com>
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RRudi Grinberg <me@rgrinberg.com>
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SSacha Ayoun <sachaayoun@gmail.com>
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Ccannorin <cannorin@gmail.com>
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UUlugbek Abdullaev <ulugbekna@gmail.com>
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Thibaut Mattio
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MMax Lantas <mnxndev@outlook.com>
Maintainers
Sources
jsonrpc-1.10.2.tbz
sha256=8bf1516829f8dcace133f21f633a275a1d9fdcc59339e0359c67b7b02e9ee6c6
sha512=1f8099b3b085ef0e58317802b180d7321e25a1393034c6cb9fe7b9158baee9868113751111a82352b236e1b3b1078188d2ed40b6316d230f3c81c5b69b5ad872
doc/src/lsp.stdune/monoid.ml.html
Source file monoid.ml
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# 1 "submodules/dune/otherlibs/stdune/monoid.ml" module type Basic = Monoid_intf.Basic module type S = Monoid_intf.S module Make (M : Basic) : Monoid_intf.S with type t = M.t = struct include M module O = struct let ( @ ) = combine end let reduce = List.fold_left ~init:empty ~f:combine let map_reduce ~f = List.fold_left ~init:empty ~f:(fun acc a -> combine acc (f a)) end [@@inlined always] module Exists = Make (struct type t = bool let empty = false let combine = ( || ) end) module Forall = Make (struct type t = bool let empty = true let combine = ( && ) end) module String = Make (struct type t = string let empty = "" let combine = ( ^ ) end) module List (M : sig type t end) : Monoid_intf.S with type t = M.t list = Make (struct type t = M.t list let empty = [] let combine = ( @ ) end) module Appendable_list (M : sig type t end) : Monoid_intf.S with type t = M.t Appendable_list.t = Make (struct type t = M.t Appendable_list.t let empty = Appendable_list.empty let combine = Appendable_list.( @ ) end) module Unit : Monoid_intf.S with type t = Unit.t = Make (struct include Unit let empty = () let combine () () = () end) module Add (M : sig type t val zero : t val ( + ) : t -> t -> t end) : Monoid_intf.S with type t = M.t = Make (struct include M let empty = zero let combine = ( + ) end) module Mul (M : sig type t val one : t val ( * ) : t -> t -> t end) : Monoid_intf.S with type t = M.t = Make (struct include M let empty = one let combine = ( * ) end) module Union (M : sig type t val empty : t val union : t -> t -> t end) : Monoid_intf.S with type t = M.t = Make (struct include M let combine = union end) module Product (A : Monoid_intf.Basic) (B : Monoid_intf.Basic) : Monoid_intf.S with type t = A.t * B.t = Make (struct type t = A.t * B.t let empty = (A.empty, B.empty) let combine (a1, b1) (a2, b2) = (A.combine a1 a2, B.combine b1 b2) end) module Product3 (A : Monoid_intf.Basic) (B : Monoid_intf.Basic) (C : Monoid_intf.Basic) : Monoid_intf.S with type t = A.t * B.t * C.t = Make (struct type t = A.t * B.t * C.t let empty = (A.empty, B.empty, C.empty) let combine (a1, b1, c1) (a2, b2, c2) = (A.combine a1 a2, B.combine b1 b2, C.combine c1 c2) end) module Function (A : sig type t end) (M : Monoid_intf.Basic) : Monoid_intf.S with type t = A.t -> M.t = Make (struct type t = A.t -> M.t let empty _ = M.empty let combine f g x = M.combine (f x) (g x) end) module Endofunction = struct module Left (A : sig type t end) : Monoid_intf.S with type t = A.t -> A.t = Make (struct type t = A.t -> A.t let empty x = x let combine f g x = g (f x) end) module Right (A : sig type t end) : Monoid_intf.S with type t = A.t -> A.t = Make (struct type t = A.t -> A.t let empty x = x let combine f g x = f (g x) end) end
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