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Introduction to prolog

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Title: Introduction to prolog


1
Introduction to prolog
  • (1)

2
Overviews
  • Interacting with Prolog
  • Terms
  • Existential Queries
  • Universal Facts and Rules
  • Negation as Failure
  • Unification
  • Arithmetic

3
Interacting with Prolog
  • When started, the system responds with the
    prompt (?-) characters
  • All command must end with full-stop mark.
  • Any parameter of command must be in between
    parentheses.
  • Prolog filename have extension .pl

ls. List file in current directory. pwd. dis
play current directory path. Cd(ltpathgt). Move
in wish directory Consult(filename no
extension). Read prolog filename
4
Terms
  • Facts, rules, and queries are specified using
    terms
  • A simple term is a number, a variable starting
    with an uppercase letter, or an atom standing for
    itself. Examples of simple terms
  • 0 and 1972 are numbers
  • X and Source are variables
  • lisp and algol60 are atoms

0 1972 X Source lisp algol60
5
Compound Term
  • A compound term consists of an atom followed by a
    parenthesized sequence of subterms.
  • The atom is called a functor and
  • The subterms are called arguments
  • special variable _ is a placeholder for an
    unnamed term. All occurrences of _ are
    independent of each other.

animal(dog)
6
Basic syntax of facts, rules and queries in
Edinburgh Prolog
ltfactgt lttermgt . ltrulegt lttermgt - lttermgt
. ltquerygt lttermgt . lttermgt ltnumbergt
ltatomgt ltvariablegt ltatomgt (lttermsgt) lttermsgt
lttermgt lttermgt, lttermsgt
7
Links between languages
8
Facts and rules in file links.pl
link(fortran, algol60). link(algol60,
cpl). link(cpl, bcpl). link(bcpl,
c). link(c, cplusplus). link(algol60,
simula67). link(simula67, cplusplus). link(simula6
7, smalltalk80). path(L,L). path(L,M) -
link(L,X), path(X,M).
9
Existential Queries
  • A query
  • for kgt1, corresponds to the following pseudocode
  • Queries are also called goals.

ltterm1gt, ltterm2gt, . . . , ltterm-kgt.
ltterm1gt and ltterm2gt and . . . and ltterm-kgt?
10
Query Example
  • Type links.pl by using notepad and save it in
    drive C\Prolog\

11
Query Example
  • Do command following

?-link(fortran,algol60) ?-link(cpl,bcpl),
link(bcpl,c). ?-link(algo60, L), link(L,M).
12
Do when Query
  • We have 2 actions to do
  • Type Enter Button. Prolog responds with yes to
    indicate that there might be more solutions. It
    then immediately prompts for the next query.
  • Type a semicolon and a carriage return. Prolog
    responds with another solution, or with no to
    indicate that no further solutions can be found.

13
Universal Facts and Rules
  • A rules
  • for kgt1, corresponds to the following
    pseudocode
  • The term of the left of the - is called the
    head
  • The terms to the right of the - are called
    conditions
  • A fact has a head and no conditions

lttermgt - ltterm1gt, ltterm2gt, . . . , ltterm-kgt.
lttermgt if ltterm1gt and . . . and ltterm-kgt.
14
Fact and Rules in file links.pl
  • The following fact and rule specify a relation
    path
  • The idea is that a path consists of zero or more
    links.
  • We take a path of zero link to be from L to
    itself.
  • A path from L to M begins with a link to some X
    and continues along the path from X to M

Path(L, L). Path(L, M) - link(L, X), path(X, M).
15
Fact and Rules in file links.pl
Path(L, L).
For all L, path(L,L).
Path(L, M) - link(L, X), path(X, M).
For all L and M, path(L,M) if
there exists X such that
link(L,X) and path(X,M).
16
Negation as Failure
  • Prolog answers no to a query if it fails to
    satisfy the query.
  • It mean If I cant prove it, it must be false.

link(lisp,scheme).
Answer no
link(L, N), link(M, N). link(L, N), link(M, N),
not(LM). Not(LM), link(L, N), link(M, N).
17
Unification
  • How does Prolog solve equations of the following
    form
  • Deduction in Prolog is based on the concept of
    unification.

?- f(X,b) f(a,Y). X a Y b
Thus, f(a,b) is an instance of f(X,b) because
subterm a substitutes for variable X in f(X,b)
and subterm b substitues for variable Y in
f(a,Y). Another example,
g(a,a) is an instance of g(X, X) or
g(h(b),h(b)) g(a,b) is not an instance of g(X,X)
18
Arithmetic
  • The operator stands for unification in Prolog,
    so
  • The infix is operator evaluates an expression
  • However

?- X 23. X 23
simply binds variable X to the term 23.
?- X is 23. X 5
since the is operator binds X to 5.
?- X is 23, X 23.
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