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FORTRAN1 (or ForTran or Fortran) is a computer programming language developed by IBM in the 1950s with a focus on scientific and engineering applications. FORTRAN is still in use today in the sciences despite the dominance of C++ for most general applications and Mathematica and Maple for algebra applications.
Sloane's On-Line Encyclopedia of Integer Sequences does not include FORTRAN source code but provides links to it. The current version is FORTRAN 2003; an international group of corporations and programmers is working on FORTRAN 2008.
The following FORTRAN program takes two integers as inputs and outputs their greatest common divisor using Euclid's algorithm. It requires positive integers as inputs. NB is just a variable name that has nothing to do with Zentrums. The function NGCD is defined after the main program. It was written by Wikipedia user Rwwww:
* euclid.f (FORTRAN 77)
* Find greatest common divisor using the Euclidean algorithm
* Written by: Wikipedia User:Rwwww
PROGRAM EUCLID
PRINT *, 'A?'
READ *, NA
IF (NA.LE.0) THEN
PRINT *, 'A must be a positive integer.'
STOP
END IF
PRINT *, 'B?'
READ *, NB
IF (NB.LE.0) THEN
PRINT *, 'B must be a positive integer.'
STOP
END IF
PRINT *, 'The GCD of', NA, ' and', NB, ' is', NGCD(NA, NB), '.'
STOP
END
FUNCTION NGCD(NA, NB)
IA = NA
IB = NB
1 IF (IB.NE.0) THEN
ITEMP = IA
IA = IB
IB = MOD(ITEMP, IB)
GOTO 1
END IF
NGCD = IA
RETURN
END
Footnotes
- 1
- Acronym that comes from For-mula Tran-slating.
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"FORTRAN" is owned by PrimeFan. [ full author list (4) ]
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(view preamble)
Cross-references: Wikipedia, function, Zentrums, variable, NB, positive, Euclid's algorithm, greatest common divisor, integers, group, current, links, code, source, On-Line Encyclopedia of Integer Sequences, algebra, Maple, Mathematica, focus, language
There are 3 references to this entry.
This is version 6 of FORTRAN, born on 2007-03-02, modified 2007-07-11.
Object id is 9007, canonical name is FORTRAN.
Accessed 740 times total.
Classification:
| AMS MSC: | 68W30 (Computer science :: Algorithms :: Symbolic computation and algebraic computation) | | | 68N15 (Computer science :: Software :: Programming languages) |
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Pending Errata and Addenda
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