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====Prolog==== [[Prolog]] (1972) stands for "PROgramming in LOGic". It is a [[logic programming]] language, based on formal [[logic]]. The language was developed by [[Alain Colmerauer]] and Philippe Roussel in Marseille, France. It is an implementation of [[SLD resolution|Selective Linear Definite clause resolution]], pioneered by [[Robert Kowalski]] and others at the [[University of Edinburgh]].<ref>{{Cite journal | publisher = Association for Computing Machinery | doi = 10.1145/155360.155362 | first1 = A. | last1 = Colmerauer | first2 = P. | last2 = Roussel | title = The birth of Prolog | journal = ACM SIGPLAN Notices | volume = 28 | issue = 3 | page = 5 | year = 1992 | url=http://alain.colmerauer.free.fr/alcol/ArchivesPublications/PrologHistory/19november92.pdf}}</ref> The building blocks of a Prolog program are ''facts'' and ''rules''. Here is a simple example: <syntaxhighlight lang=prolog> cat(tom). % tom is a cat mouse(jerry). % jerry is a mouse animal(X) :- cat(X). % each cat is an animal animal(X) :- mouse(X). % each mouse is an animal big(X) :- cat(X). % each cat is big small(X) :- mouse(X). % each mouse is small eat(X,Y) :- mouse(X), cheese(Y). % each mouse eats each cheese eat(X,Y) :- big(X), small(Y). % each big animal eats each small animal </syntaxhighlight> After all the facts and rules are entered, then a question can be asked: : Will Tom eat Jerry? <syntaxhighlight lang=prolog> ?- eat(tom,jerry). true </syntaxhighlight> The following example shows how Prolog will convert a letter grade to its numeric value: <syntaxhighlight lang="prolog"> numeric_grade('A', 4). numeric_grade('B', 3). numeric_grade('C', 2). numeric_grade('D', 1). numeric_grade('F', 0). numeric_grade(X, -1) :- not X = 'A', not X = 'B', not X = 'C', not X = 'D', not X = 'F'. grade('The Student', 'A'). </syntaxhighlight> <syntaxhighlight lang="prolog"> ?- grade('The Student', X), numeric_grade(X, Y). X = 'A', Y = 4 </syntaxhighlight> Here is a comprehensive example:<ref name="Logical English">Kowalski, R., Dávila, J., Sartor, G. and Calejo, M., 2023. Logical English for law and education. In Prolog: The Next 50 Years (pp. 287-299). Cham: Springer Nature Switzerland.</ref> 1) All dragons billow fire, or equivalently, a thing billows fire if the thing is a dragon: <syntaxhighlight lang="prolog"> billows_fire(X) :- is_a_dragon(X). </syntaxhighlight> 2) A creature billows fire if one of its parents billows fire: <syntaxhighlight lang="prolog"> billows_fire(X) :- is_a_creature(X), is_a_parent_of(Y,X), billows_fire(Y). </syntaxhighlight> 3) A thing X is a parent of a thing Y if X is the mother of Y or X is the father of Y: <syntaxhighlight lang="prolog"> is_a_parent_of(X, Y):- is_the_mother_of(X, Y). is_a_parent_of(X, Y):- is_the_father_of(X, Y). </syntaxhighlight> 4) A thing is a creature if the thing is a dragon: <syntaxhighlight lang="prolog"> is_a_creature(X) :- is_a_dragon(X). </syntaxhighlight> 5) Norberta is a dragon, and Puff is a creature. Norberta is the mother of Puff. <syntaxhighlight lang="prolog"> is_a_dragon(norberta). is_a_creature(puff). is_the_mother_of(norberta, puff). </syntaxhighlight> Rule (2) is a [[Recursion (computer science)|recursive]] (inductive) definition. It can be understood declaratively, without the need to understand how it is executed. Rule (3) shows how [[Function (computer programming)|functions]] are represented by using relations. Here, the mother and father functions ensure that every individual has only one mother and only one father. Prolog is an untyped language. Nonetheless, [[Inheritance (object-oriented programming)|inheritance]] can be represented by using predicates. Rule (4) asserts that a creature is a superclass of a dragon. Questions are answered using [[backward reasoning]]. Given the question: <syntaxhighlight lang="prolog"> ?- billows_fire(X). </syntaxhighlight> Prolog generates two answers : <syntaxhighlight lang="prolog"> X = norberta X = puff </syntaxhighlight> Practical applications for Prolog are [[knowledge representation]] and [[problem solving]] in [[artificial intelligence]].
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