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LOGIC PROGRAMMING Bab 8 Dewi Liliana, M.Kom. Programming Paradigms Programming paradigm – A pattern that serves as a school of thoughts for programming.

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Presentasi berjudul: "LOGIC PROGRAMMING Bab 8 Dewi Liliana, M.Kom. Programming Paradigms Programming paradigm – A pattern that serves as a school of thoughts for programming."— Transcript presentasi:

1 LOGIC PROGRAMMING Bab 8 Dewi Liliana, M.Kom

2 Programming Paradigms Programming paradigm – A pattern that serves as a school of thoughts for programming of computers Four main programming paradigms – Imperative paradigm – Object oriented paradigm – Functional paradigm – Logic paradigm

3 Imperative Paradigm Computation as a sequence of action – “first do this and next do that” Stress on how the computation takes place than on what is being computed – When solving a problem, put concern to method than meaning of the problem Example: Pascal, C, …

4 Object oriented Paradigm Data as well as operations are encapsulated in objects Objects interact by means of message passing Objects are grouped in classes – Allows programming of the classes (as opposed to programming of individual object) Examples: C++, Java, …

5 Functional Paradigm Originates from purely mathematical discipline: the theory of functions – Computation is based on functions – Functions have the same status as others (numbers, lists, …) Functions are first-class values Example: LISP, Haskell, …

6 Logic Paradigm Based on mathematical logic. Specifies relationships among data values. Using explicit facts and rules to defines a base of knowledge Pose queries to the environment.

7 A brief of history Logic programming – Introduced by Robert Kowalski in 1974 – Algorithm = Logic + Control Prolog – Programming in logic – Programming language that uses logic programming for computing – Introduced by Alain Colmerauer in 1970s

8 Prolog Implementasi Prolog yang digunakan SWI Prolog versi Download free at Developed by Jan Wielemaker, University of Amsterdam There are some other implementations (e.g. SICStus Prolog, XSB, etc.)

9 LP Paradigm – Example 1 Setting up a database of flight connections – Is there a direct flight from A to B? – Can I fly from C to D? – What are possible destinations I can reach from E? – Etc.

10 LP Paradigm – Example 1 List of direct flights direct(jakarta,denpasar).direct(jakarta,surabaya).direct(denpasar,mataram).direct(mataram,kupang).

11 LP Paradigm – Example 1 To find connections between two cities: – There is a connection from X to Y, if there is a direct flight from X to Y direct(X,Y)  connection(X,Y). – There is a connection from X to Y, if there is a direct flight from X to Z and a connection from Z to Y. direct(X,Z),connection(Z,Y)  connection(X,Y).

12 Program direct(jakarta,denpasar). direct(jakarta,surabaya). direct(denpasar,mataram). direct(mataram,kupang). connection(X,Y) :- direct(X,Y). connection(X,Y) :- direct(X,Z),connection(Z,Y). Knowledge base = database consist of facts and rules

13 LP Paradigm – Example 1 To answer the previous questions: – Write the program – Run program with queries related to questions Q1: Is there a flight from Jakarta to Kupang? ?- connection(jakarta,kupang).

14 LP Paradigm – Example 1 Q2: Where can one fly from Denpasar? ?- connection(denpasar,X). Q3: Can someone fly from Kupang? ?- connection(kupang,X). Q4: From where can one fly to Kupang? ?- connection(X,kupang). Etc.

15 LP Paradigm – Example 1 Two aspects of Prolog – Same program to compute answers to different problems (or queries) – Program can be used much like a database Knowledge is stored in the form of facts and rules  deductive database Prolog models query processing in deductive database

16 LP Paradigm – Example 2 Finding all elements which are members of two given lists – List: [a 1,a 2 …,a n ] or [a 1 | [a 2 …,a n ]] – a 1 is called head of [a 1,a 2 …,a n ] – [a 2 …,a n ] is called tail of [a 1,a 2 …,a n ] – Ex: [1,2,3,4,5] = [1 | [2,3,4,5]]

17 LP Paradigm – Example 2 We need to define when an element X is a member of a list – If X is the head, then the answer is positive member(X,[X | List]). – Otherwise, check whether X is a member of the tail member(X,List)  member(X,[Y | List]). X is a member of both L1 and L2 if X is a member of L1 and X is a member of L2 member(X,L1),member(X,L2)  member_both(X,L1,L2)

18 Program list member(X,[X | List]). member(X,[Y | List]) :- member(X,List). member_both(X,List1,List2) :- member(X,List1),member(X,List2).

19 LP Paradigm – Example 2 Run the program to solve the problem ?- member_both(X,[1,2,3],[2,3,4,5]). How do we solve this problem in imperative programming style? (e.g. C)

20 #define SIZE1 3 #define SIZE2 4 void memberBoth(int a[],int b[],int c[]) { int i, j; int k=0; for (i=0;i

21 LP Paradigm – Example 2 Other aspects of Prolog: – Searching mechanism does not need explicitly to be specified (it is implicitly given) Generate all elements of the first list, which are then tested for membership in the second list (cf. the rule) – Prolog solution can be used in a number of ways (cf. C solution): Testing membership ?- member_both(2,[1,2,3],[2,3,4,5]). Instantiating an element of a list ?- member_both(2,[1,2,3],[X,3,4,5]).

22 LP Paradigm – Example 2 Other aspects of Prolog (cont’d): – Prolog constructs a list dynamically No size of list has to be defined in advance (cf. use of array to represent list in C program)

23 LP Paradigm – Example 3 Ontology – Animal Databases animal(mammal,tiger,carnivore,stripes). animal(mammal,hyena,carnivore,ugly). animal(mammal,lion,carnivore,mane). animal(mammal,zebra,herbivore,stripes). animal(bird,eagle,carnivore,large). animal(bird,sparrow,scavenger,small). animal(reptile,snake,carnivore,long). animal(reptile,lizard,scavenger,small).

24 Find (a) all the mammals, (b) all the carnivores that are mammals, (c) all the mammals with stripes, (d) whether there is a reptile that has a mane.

25 a.All the mammals: animal(mammal,X,Y,Z). b.All the carnivores that are mammals animal(mammal,X,carnivore,Z). c. All the mammals with stripes animal(mammal,X,Y,stripes). d. Whether there is a reptile that has a mane. animal(reptile,X,Y,mane).

26 LP Applications Reasoning agents – Agent: perceive environment through sensors and act upon environment through actuators (Russell & Norvig, AI: a modern approach) – Reasoning agents Capabilities are characteristics of human-like intelligence – Mental representation of the world – Correct reasoning with this representation LP to encode (incomplete) world models, continuously update model upon the performance of an action, reason and draw logical conclusions based on world model

27 LP Applications Semantic web – Current web content is for humans to read, not for computer programs to manipulate meaningfully – “For the semantic web to function, computers must have access to structured collections of information and sets of inference rules that they can use to conduct automated reasoning.” (Tim Berners-Lee, 2001) – LP is used to represent knowledge (in the form of rules) and reason on them (by making inferences with the rules)

28 LP Applications Semantic Web (cont’d) – References: The Semantic Web, Tim Berners-Lee,, Scientific American -- May 2001 (available online) Semantic Web Logic Programming Tools, Alferes, Workshop on Principles and Practice of Semantic Web Reasoning, at 19th Int. Conf. on Logic Programming (ICLP03) (available online) International Workshop on Applications of Logic Programming in the Semantic Web and Semantic Web Services.

29 LP Applications Natural language processing (computational linguistics) – LP is used to implement grammars Analyze the syntax Define the meaning (of a fragment of a natural language) – Several applications Natural language queries to database Natural language system specification – References: Attempto Controlled English (ACE): Natural Language Processing Techniques in Prolog:

30 LP Applications Security protocol analysis – Security protocols are designed to meet security properties – Security protocols and security properties are specified using logic program – Analysis of security protocols Model attackers’ capabilities using logic program Outputs traces of attacks (if exist) for specified bounded number of sessions – References CoProVe: ProVerif: NRL Protocol Analyzer:

31 LP Applications Molecular biology – Using inductive logic programming Understand relationship between chemical structure and activity of drugs Predicting mutagenesis to understand and predict carcinogenesis Predicting protein secondary structures – Using constraint-based methods Workshops on constraint-based methods in bioinformatics 2005: – References Inductive Logic Programming:

32 STUDI KASUS (PROLOG) PROLOG (Programming in Logic) terdiri dari logika dan kontrol. Logika: Fakta dan aturan yang menerangkan suatu problem Kontrol: implementasi algoritma menggunakan aturan Sintaks Prolog berbentuk klausa atau formula First Order Predicate Logic (FOL)

33 Contoh: Hubungan keluarga Diagram diatas menyatakan fakta : – Ali dan Abu laki-laki – Siti Perempuan – Ali menikahi Siti – Ali dan Siti punya anak Abu – Ali bapak dari Abu – Siti ibu dari Abu – Ali dan Siti orangtua Abu – Abu anak laki-laki dari Ali dan Siti AliSiti AbuUmi

34 Sintaks Prolog Penulisan sintaks fakta: – Ali laki-laki : lelaki(ali). – Siti Perempuan: perempuan(siti). – Ali menikahi Siti: menikah(ali,siti). – Ali bapak dari Abu: bapak(ali,abu). – Siti ibu dari Abu : ibu(siti,abu). – Ali dan Siti orangtua Abu: ortu(ali,siti,abu). – Abu anak dari Ali dan Siti: anak(abu,ali,siti). – Ali dan Siti punya anak Abu: anak(abu,ali,siti).

35 Sintaks Prolog Penulisan sintaks aturan: Anak: – anak(X,Y,Z) :- ortu(Y,Z,X). Anak lelaki: – anaklaki(X,Y,Z) :- ortu(Y,Z,X),lelaki(X). Anak perempuan: – anakpuan(X,Y,Z) :- ortu(Y,Z,X),perempuan(X).

36 Knowledge Base %Silsilah keluarga %fakta lelaki(ali). lelaki(abu). perempuan(siti). perempuan(umi). menikah(ali,siti). bapak(ali,abu). bapak(ali,umi). ibu(siti,abu). ibu(siti,umi). %aturan anak(X,Y,Z) :- bapak(Y,X),ibu(Z,X),menikah(Y,Z). ortu(X,Y,Z) :- anak(Z,X,Y). anaklaki(X,Y,Z) :- ortu(Y,Z,X),lelaki(X). anakpuan(X,Y,Z) :- ortu(Y,Z,X),perempuan(X). saudara(X,Y) :- anak(X,A,B),anak(Y,A,B), X\==Y.

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