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How to calculate the nth term of Linear Congruentual generator sequence?

Pseudorandom numbers are generated using a recurrence relation
$$R_i=(AŚR_{i−1}+B) mod C$$

Values of A=5,B=17,C=23,$R_0$=3.

What will be the value of $R_{2018}$
or $R_n$ for that matter?
Jan 5 '20 #1
0 1898

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