bonsai

A library for building dynamic webapps, using Js_of_ocaml
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Library bonsai
Module Bonsai . Private . Path
module Elem : sig ... end
type t
include Ppx_compare_lib.Comparable.S with type t := t
val compare : t -> t -> int
val sexp_of_t : t -> Sexplib0.Sexp.t
include Core.Comparable.S_plain with type t := t
include Base.Comparable.S with type t := t
include Base.Comparisons.S with type t := t
include Base.Comparisons.Infix with type t := t
val (>=) : t -> t -> bool
val (<=) : t -> t -> bool
val (=) : t -> t -> bool
val (>) : t -> t -> bool
val (<) : t -> t -> bool
val (<>) : t -> t -> bool
val equal : t -> t -> bool
val compare : t -> t -> int

compare t1 t2 returns 0 if t1 is equal to t2, a negative integer if t1 is less than t2, and a positive integer if t1 is greater than t2.

val min : t -> t -> t
val max : t -> t -> t
val ascending : t -> t -> int

ascending is identical to compare. descending x y = ascending y x. These are intended to be mnemonic when used like List.sort ~compare:ascending and List.sort ~cmp:descending, since they cause the list to be sorted in ascending or descending order, respectively.

val descending : t -> t -> int
val between : t -> low:t -> high:t -> bool

between t ~low ~high means low <= t <= high

val clamp_exn : t -> min:t -> max:t -> t

clamp_exn t ~min ~max returns t', the closest value to t such that between t' ~low:min ~high:max is true.

Raises if not (min <= max).

val clamp : t -> min:t -> max:t -> t Base.Or_error.t
include Base.Comparator.S with type t := t
type comparator_witness
val validate_lbound : min:t Core.Maybe_bound.t -> t Validate.check
val validate_ubound : max:t Core.Maybe_bound.t -> t Validate.check
val validate_bound : min:t Core.Maybe_bound.t -> max:t Core.Maybe_bound.t -> t Validate.check
val empty : t
val append : t -> Elem.t -> t
val to_unique_identifier_string : t -> string

Converts the path to a "unique" string that contains only lowercase letters and underscores. This makes it viable for e.g. HTML ids.

The uniqueness of this string depends on the uniqueness of the sexp function for any modules that are being used in "assoc". The invariant that must be upheld by those modules is the following:

a != b implies sexp_of a != sexp_of b