GNU Octave
6.2.0
A high-level interpreted language, primarily intended for numerical computations, mostly compatible with Matlab
inrgcm.f
Go to the documentation of this file.
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SUBROUTINE
inrgcm
()
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C**********************************************************************
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C
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C SUBROUTINE INRGCM()
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C INitialize Random number Generator CoMmon
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C
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C
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C Function
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C
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C
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C Initializes common area for random number generator. This saves
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C the nuisance of a BLOCK DATA routine and the difficulty of
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C assuring that the routine is loaded with the other routines.
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C
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C**********************************************************************
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C .. Parameters ..
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INTEGER*4
numg
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parameter(numg=32)
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C ..
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C .. Scalars in Common ..
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INTEGER*4
a1,a1vw,a1w,a2,a2vw,a2w,m1,m2
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C ..
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C .. Arrays in Common ..
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INTEGER*4
cg1(numg),cg2(numg),ig1(numg),ig2(numg),lg1(numg),
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+ lg2(numg)
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LOGICAL
qanti(numg)
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C ..
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C .. Local Scalars ..
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INTEGER*4
i
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LOGICAL
qdum
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C ..
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C .. External Functions ..
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LOGICAL
qrgnsn
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EXTERNAL
qrgnsn
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C ..
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C .. Common blocks ..
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COMMON
/globe/m1,m2,a1,a2,a1w,a2w,a1vw,a2vw,ig1,ig2,lg1,lg2,cg1,
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+ cg2,qanti
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C ..
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C .. Save statement ..
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SAVE
/globe/
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C ..
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C .. Executable Statements ..
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C V=20; W=30;
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C
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C A1W = MOD(A1**(2**W),M1) A2W = MOD(A2**(2**W),M2)
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C A1VW = MOD(A1**(2**(V+W)),M1) A2VW = MOD(A2**(2**(V+W)),M2)
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C
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C If V or W is changed A1W, A2W, A1VW, and A2VW need to be recomputed.
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C An efficient way to precompute a**(2*j) MOD m is to start with
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C a and square it j times modulo m using the function MLTMOD.
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C
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m1 = 2147483563
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m2 = 2147483399
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a1 = 40014
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a2 = 40692
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a1w = 1033780774
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a2w = 1494757890
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a1vw = 2082007225
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a2vw = 784306273
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DO
10,i = 1,numg
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qanti(i) = .false.
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CONTINUE
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C
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C Tell the world that common has been initialized
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C
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qdum = qrgnsn(.true.)
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RETURN
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END
inrgcm
subroutine inrgcm()
Definition:
inrgcm.f:2
liboctave
external
ranlib
inrgcm.f
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