Compatible Doclog docs for library(dcgs)

This commit is contained in:
Adrián Arroyo Calle
2023-01-23 21:03:11 +01:00
parent 5e0e3e2754
commit 7f177c3d03
2 changed files with 64 additions and 10 deletions

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@@ -1,3 +1,13 @@
/** Support for Definite Clause Grammars.
A Prolog definite clause grammar (DCG) describes a sequence. Operationally, DCGs
can be used to parse, generate, complete and check sequences manifested as lists.
Check [The Power of Prolog chapter on DCGs](https://www.metalevel.at/prolog/dcg)
to learn more about them.
*/
:- module(dcgs,
[op(1105, xfy, '|'),
phrase/2,
@@ -16,9 +26,44 @@
:- meta_predicate phrase(2, ?, ?).
%% phrase(+Body, ?Ls).
%
% True iff Body describes the list Ls. Body must be a DCG body.
% It is equivalent to `phrase(Body, Ls, [])`.
%
% Examples:
%
% ```
% as --> [].
% as --> [a], as.
%
% ?- phrase(as, Ls).
% Ls = []
% ; Ls = "a"
% ; Ls = "aa"
% ; Ls = "aaa"
% ; ... .
%
% ?- phrase(as, "aaa").
% true.
% ```
phrase(GRBody, S0) :-
phrase(GRBody, S0, []).
%% phrase(+Body, ?Ls, ?Ls0).
%
% True iff Body describes part of the list Ls and the rest of Ls is Ls0.
%
% Example:
%
% ```
% ?- phrase(seq(X), "aaa", Y).
% X = [], Y = "aaa"
% ; X = "a", Y = "aa"
% ; X = "aa", Y = "a"
% ; X = "aaa", Y = [].
% ```
phrase(GRBody, S0, S) :-
strip_module(GRBody, M, GRBody1),
( var(GRBody) ->
@@ -131,6 +176,9 @@ user:term_expansion(Term0, Term) :-
nonvar(Term0),
dcg_rule(Term0, Term).
%% seq(Seq)//
%
% Describes a sequence
seq(Xs, Cs0,Cs) :-
var(Xs),
@@ -141,10 +189,14 @@ seq(Xs, Cs0,Cs) :-
seq([]) --> [].
seq([E|Es]) --> [E], seq(Es).
%% seqq(SeqOfSeqs)//
%
% Describes a sequence of sequences
seqq([]) --> [].
seqq([Es|Ess]) --> seq(Es), seqq(Ess).
%% ...//
%
% Describes an arbitrary number of elements
...(Cs0,Cs) :-
Cs0 == [],

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@@ -1,5 +1,5 @@
/**
Provides predicate dif/2. dif/2 is a constraint that is true only if both of its
Provides predicate `dif/2`. `dif/2` is a constraint that is true only if both of its
arguments are different terms.
*/
@@ -45,18 +45,20 @@ verify_attributes(Var, Value, Goals) :-
%% dif(?X, ?Y).
%
% True iff X and Y are different terms. Unlike \\=/2, dif/2 is more declarative because if X and Y can
% True iff X and Y are different terms. Unlike `\=/2`, `dif/2` is more declarative because if X and Y can
% unify but they're not yet equal, the decision is delayed, and prevents X and Y to become equal later.
% Examples:
%
% ?- dif(a, a).
% false.
% ?- dif(a, b).
% true.
% ?- dif(X, b).
% dif:dif(X,b).
% ?- dif(X, b), X = b.
% false.
% ```
% ?- dif(a, a).
% false.
% ?- dif(a, b).
% true.
% ?- dif(X, b).
% dif:dif(X,b).
% ?- dif(X, b), X = b.
% false.
% ```
dif(X, Y) :-
X \== Y,
( X \= Y -> true