package octez-libs

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A package that contains multiple base libraries used by the Octez suite

Install

Dune Dependency

www.tezos.com Readme Edit opam file Versions (5)

Authors

T

Tezos devteam

Maintainers

C

contact@tezos.com

Sources

octez-19.1.tar.gz

sha256=55ea1fb8bb3273a7fc270ca8f650d45c56449665619482aad9bc12f3ea736b7e

sha512=fec850fc2d17d7490bbabd5147d62aad13b3aaed8774270f8a38ab419670ed03e0fd30cf8642a97984eca5c2446726fe590ad99c015f7ec50919dc7652f25053

doc/octez-libs.lwt-result-stdlib/Tezos_lwt_result_stdlib/Lwtreslib/Traced/Monad/Option_syntax/index.html

Module `Monad.Option_syntax`

Syntax module for Option. This is intended to be opened locally in functions which use option for control-flow. Within the scope of this module, the code can include binding operators, leading to a let-style syntax.

See also Option

val return : 'a -> 'a option

return x is Some x.

val fail : 'a option

fail is None. It is also an alias for Option.none.

val return_unit : unit option

return_unit is Some ().

val return_nil : 'a list option

return_nil is Some [].

val return_true : bool option

return_true is Some true.

val return_false : bool option

return_false is Some false.

Note that we do not provide return_some nor return_none. Both of these functions are possible but somewhat confusing and rarely useful in practice. If you need to carry options within a Option-monad computation (yielding to values of the type 'a option option), you need to do so by hand: return (Some …) and return None.

val (let*) : 'a option -> ('a -> 'b option) -> 'b option

let* is a binding operator alias for Option.bind.

val (and*) : 'a option -> 'b option -> ('a * 'b) option

and* is a binding operator alias for both.

val (let+) : 'a option -> ('a -> 'b) -> 'b option

let+ is a binding operator alias for Option.map.

val (and+) : 'a option -> 'b option -> ('a * 'b) option

and+ is a binding operator alias for both.

val both : 'a option -> 'b option -> ('a * 'b) option

both is the joining of two optional non-unit values. both a b is Some (x, y) iff a is Some x and b is Some y.