package logtk

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in-package search v0.2.0

Core types and algorithms for logic

Install

Dune Dependency

github.com Readme Changelog Edit opam file Versions (4)

Authors

Maintainers

S

simon.cruanes.2007@m4x.org

Sources

2.0.tar.gz

md5=7a8e57388083ed763d12d18324c8a086

sha512=5c5ac312ada6b42907d1e91e349454a8375f7bf8165d3459721a40b707a840a3d6b3dc968a66f1040cb4de7aedf5c1c13f3e90b51337eae5ea6de41651d7bd63

doc/logtk.proofs/Logtk_proofs/LLTerm/index.html

Module `Logtk_proofs.LLTerm`

Terms For Proofs

type t

type var = t Logtk.HVar.t

module Int_op : sig ... end

module Rat_op : sig ... end

type view =

| Type
| Const of Logtk.ID.t
| App of t * t
(*
curried application
*)
| Arrow of t * t
(*
functional arrow
*)
| Var of var
(*
bound var
*)
| Bind of {
1. binder : Logtk.Binder.t;
2. ty_var : t;
3. body : t;
}
| AppBuiltin of Logtk.Builtin.t * t list
| Ite of t * t * t
| Int_pred of Z.t linexp * Int_op.t
| Rat_pred of Q.t linexp * Rat_op.t

and 'a linexp

linear expression with coeffs of type 'a

type term = t

type ty = t

module type LINEXP = sig ... end

linear expressions

module Linexp_int : LINEXP with type num = Z.t

module Linexp_rat : LINEXP with type num = Q.t

val view : t -> view

val ty : t -> ty option

val ty_exn : t -> ty

val equal : t -> t -> bool

val hash : t -> int

val compare : t -> t -> int

val is_type : t -> bool

val t_type : ty

val var : var -> t

val const : ty:ty -> Logtk.ID.t -> t

val app : t -> t -> t

val app_l : t -> t list -> t

val arrow : t -> t -> t

val arrow_l : t list -> t -> t

val bind : ty:ty -> Logtk.Binder.t -> ty_var:ty -> t -> t

val app_builtin : ty:ty -> Logtk.Builtin.t -> t list -> t

val builtin : ty:ty -> Logtk.Builtin.t -> t

val ite : t -> t -> t -> t

val int_pred : Linexp_int.t -> Int_op.t -> t

val rat_pred : Linexp_rat.t -> Rat_op.t -> t

val bool : ty

val box_opaque : t -> t

val lambda : ty_var:ty -> t -> t

val db_eval : sub:t -> t -> t

db_eval ~sub t replaces De Bruijn 0 in t by sub

val pp : t CCFormat.printer

val pp_inner : t CCFormat.printer

module Form : sig ... end

module Set : CCSet.S with type elt = t

module Conv : sig ... end

On This Page

Terms For Proofs