Find the sequence of pseudorandom numbers generated by the power generator $$x _ { n + 1 } = x _ { n } ^ { 3 } \bmod 23$$ and seed
x0 = 3.
The numbers in question 130-133 refer to an 8-digit student id at a large university. The eighth digit is a
check digit equal to the sum of the ﬁrst seven digits modulo 7.

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The Answer of Find the sequence of pseudorandom numbers generated by the power generator $$x _ { n + 1 } = x _ { n } ^ { 3 } \bmod 23$$ and seed
x0 = 3.
The numbers in question 130-133 refer to an 8-digit student id at a large university. The eighth digit is a
check digit equal to the sum of the ﬁrst seven digits modulo 7.

Find the Sequence of Pseudorandom Numbers Generated by the Power xn+1=xn3 mod 23x _ { n + 1 } = x _ { n } ^ { 3 } \bmod 23xn+1​=xn3​mod23

Find the Sequence of Pseudorandom Numbers Generated by the Power $x _ { n + 1 } = x _ { n } ^ { 3 } \bmod 23$