51 prolog
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% vim: ft=mercury ts=4 sw=4 et wm=0 tw=0
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% Copyright (C) 1997-2003, 2005-2006, 2012 The University of Melbourne.
% This file may only be copied under the terms of the GNU Library General
% Public License - see the file COPYING.LIB in the Mercury distribution.
%--------------------------------------------------%
%
% File: prolog.m.
% Main author: fjh.
% Stability: high.
%
% This file contains predicates that are intended to help people
% porting Prolog programs, or writing programs in the intersection
% of Mercury and Prolog.
%
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:- module prolog.
:- interface.
:- import_module list.
:- import_module pair.
:- import_module univ.
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%
% Prolog arithmetic operators
%
:- pred T =:= T. % In Mercury, just use =
:- mode in =:= in is semidet.
:- pred T =\= T. % In Mercury, just use \=
:- mode in =\= in is semidet.
/*******
is/2 is currently defined in int.m, for historical reasons.
:- pred is(T, T) is det. % In Mercury, just use =
:- mode is(uo, di) is det.
:- mode is(out, in) is det.
******/
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%
% Prolog term comparison operators
%
:- pred T == T. % In Mercury, just use =
:- mode in == in is semidet.
:- pred T \== T. % In Mercury, just use \=
:- mode in \== in is semidet.
% Prolog's so-called "univ" operator, `=..'.
% Note: this is not related to Mercury's "univ" type!
% In Mercury, use `deconstruct.deconstruct' instead.
:- pred T =.. univ_result.
:- mode in =.. out is det.
%
% Note that the Mercury =.. is a bit different to the Prolog
% one. We could make it slightly more similar by overloading '.'/2,
% but that would cause ambiguities that might prevent type
% inference in a lot of cases.
%
% :- type univ_result ---> '.'(string, list(univ)).
:- type univ_result == pair(string, list(univ)).
% arg/3.
% In Mercury, use arg/4 (defined in module deconstruct) instead:
%
% arg(ArgNum, Term, Data) :-
% deconstruct.arg(Term, canonicalize, ArgNum - 1, Data).
%
:- pred arg(int::in, T::in, univ::out) is semidet.
% det_arg/3: like arg/3, but calls error/1 rather than failing
% if the index is out of range.
%
:- pred det_arg(int::in, T::in, univ::out) is det.
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