XO a b m Periodicity ? 50 33 97 Xi Use linear congruential generator approach to find Xi, what is the periodicity? Rename cells C4, C5, C6 and C7 as X0, a, b and m, respectively. RUDIMENTS OF RANDOM NUMBER GENERATION (1 OF 2) LINEAR CONGRUENTIAL GENERATORS (@YLEHMER 1951 A sequence of integers defined by the following recursive formula X. (ax +b) MOD m. 1-0,1.... which means divide (ax +b) by m, let X.be the remainder of this division a multiplier b increment m the modulus x0 seed or initial point

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Use linear congruential generator approach to find Xi, what is the periodicity?
Rename cells C4, C5, C6 and C7 as X0, a, b and m, respectively.
RUDIMENTS OF RANDOM NUMBER GENERATION
(1 OF 2)
LINEAR CONGRUENTIAL GENERATORS (BYLEHMER 1951
A sequence of integers defined by the following
recursive formula
X = (ax +b) MOD m, 1 = 0, 1....
which means divide (ax, + b) by m, let X... be
the remainder of this division
a multiplier
b increment
m the modulus
x0 seed or initial point
0
P
Transcribed Image Text:6 7 8 9 10 ======= 11 12 13 14 15 16 17 18 19 20 21 22 XO la b 1 m Periodicity U 50 33 97 D XI E F G H I J L M N Use linear congruential generator approach to find Xi, what is the periodicity? Rename cells C4, C5, C6 and C7 as X0, a, b and m, respectively. RUDIMENTS OF RANDOM NUMBER GENERATION (1 OF 2) LINEAR CONGRUENTIAL GENERATORS (BYLEHMER 1951 A sequence of integers defined by the following recursive formula X = (ax +b) MOD m, 1 = 0, 1.... which means divide (ax, + b) by m, let X... be the remainder of this division a multiplier b increment m the modulus x0 seed or initial point 0 P
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