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154 lines
4.9 KiB
Mathematica
154 lines
4.9 KiB
Mathematica
%---------------------------------------------------------------------------%
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% vim: ft=mercury ts=4 sw=4 et
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%---------------------------------------------------------------------------%
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% Copyright (C) 1994-2010 The University of Melbourne.
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% Copyright (C) 2014-2018, 2021-2022, 2025-2026 The Mercury team.
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% This file is distributed under the terms specified in COPYING.LIB.
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%---------------------------------------------------------------------------%
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%
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% File: univ.m.
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% Main author: fjh.
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% Stability: high.
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%
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% The universal type `univ', which can represent values of any type
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% chosen at runtime. This type is Mercury's mechanism to allow the
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% deferral of some type checks from compile time to runtime.
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%
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%---------------------------------------------------------------------------%
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%---------------------------------------------------------------------------%
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:- module univ.
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:- interface.
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:- import_module type_desc.
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%---------------------------------------------------------------------------%
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% A variable of type `univ' can hold the type and value
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% of any other variable of any type.
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%
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:- type univ.
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% type_to_univ(Object, Univ).
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%
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% True if-and-only-if the type stored in `Univ' is the same as the type
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% of Object, and the value stored in Univ is equal to the value of Object.
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%
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% Operationally,
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%
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% - the forward modes (the di,uo mode and the in,out mode)
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% convert Object to type univ;
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%
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% - the reverse mode (out,in) checks whether the value stored in Univ
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% is of type T. If this type test succeeds, it returns that value
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% as Object, but if the test fails, it fails as well.
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%
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:- pred type_to_univ(T, univ).
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:- mode type_to_univ(di, uo) is det.
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:- mode type_to_univ(in, out) is det.
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:- mode type_to_univ(out, in) is semidet.
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% univ_to_type(Univ, Object) :- type_to_univ(Object, Univ).
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%
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:- pred univ_to_type(univ, T).
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:- mode univ_to_type(in, out) is semidet.
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:- mode univ_to_type(out, in) is det.
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:- mode univ_to_type(uo, di) is det.
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% The function univ/1 provides the same functionality as type_to_univ/2.
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% univ(Object) = Univ :- type_to_univ(Object, Univ).
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%
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:- func univ(T) = univ.
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:- mode univ(in) = out is det.
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:- mode univ(di) = uo is det.
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:- mode univ(out) = in is semidet.
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% det_univ_to_type(Univ, Object).
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%
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% The same as the forward mode of univ_to_type, but throws an exception
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% if univ_to_type fails.
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%
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:- pred det_univ_to_type(univ::in, T::out) is det.
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% univ_type(Univ).
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%
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% Returns the type_desc for the type stored in Univ.
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%
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:- func univ_type(univ) = type_desc.
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% univ_value(Univ).
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%
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% Returns the value of the object stored in Univ.
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%
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:- some [T] func univ_value(univ) = T.
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%---------------------------------------------------------------------------%
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%---------------------------------------------------------------------------%
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:- implementation.
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:- import_module list.
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:- import_module require.
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:- import_module string.
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%---------------------------------------------------------------------------%
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% We call the constructor for univs `univ_cons' to avoid ambiguity
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% with the univ/1 function which returns a univ.
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%
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:- type univ
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---> some [T] univ_cons(T).
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:- pragma promise_equivalent_clauses(pred(type_to_univ/2)).
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type_to_univ(T::di, Univ::uo) :-
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Univ0 = 'new univ_cons'(T),
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unsafe_promise_unique(Univ0, Univ).
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type_to_univ(T::in, Univ::out) :-
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Univ = 'new univ_cons'(T).
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type_to_univ(T::out, Univ::in) :-
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Univ = univ_cons(T0),
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private_builtin.typed_unify(T0, T).
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univ_to_type(Univ, X) :-
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type_to_univ(X, Univ).
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univ(X) = Univ :-
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type_to_univ(X, Univ).
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det_univ_to_type(Univ, X) :-
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( if type_to_univ(X0, Univ) then
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X = X0
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else
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UnivTypeName = type_name(univ_type(Univ)),
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ObjectTypeName = type_name(type_of(X)),
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string.append_list(["det_univ_to_type: conversion failed\n",
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"\tUniv Type: ", UnivTypeName, "\n",
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"\tObject Type: ", ObjectTypeName], ErrorString),
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error(ErrorString)
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).
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univ_type(Univ) = type_of(univ_value(Univ)).
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univ_value(univ_cons(X)) = X.
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:- pred construct_univ(T::in, univ::out) is det.
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:- pragma foreign_export("C", construct_univ(in, out), "ML_construct_univ").
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:- pragma foreign_export("C#", construct_univ(in, out), "ML_construct_univ").
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:- pragma foreign_export("Java", construct_univ(in, out), "ML_construct_univ").
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construct_univ(X, Univ) :-
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Univ = univ(X).
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:- some [T] pred unravel_univ(univ::in, T::out) is det.
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:- pragma foreign_export("C", unravel_univ(in, out), "ML_unravel_univ").
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:- pragma foreign_export("C#", unravel_univ(in, out), "ML_unravel_univ").
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:- pragma foreign_export("Java", unravel_univ(in, out), "ML_unravel_univ").
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unravel_univ(Univ, X) :-
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univ_value(Univ) = X.
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%---------------------------------------------------------------------------%
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:- end_module univ.
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%---------------------------------------------------------------------------%
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