View source for Number Theory/32-bit Linear congruential generator/2,147,483,561

The following table shows the sequence of pseudorandom numbers using the [[Number Theory/32-bit Linear congruential generator|32-bit linear congruential generator]] starting with seed value 2,147,483,561. This number is congruent to −2 modulo 2,147,483,563. 

In this table, m = 2,147,483,563, and s = 2,147,483,561. 

{| class="wikitable sortable"
|-
! n
! <math>{40,014}^{n} \times {s} \pmod m</math>
! RAND
|-
| style="text-align:right;"| 1
| style="text-align:right;"| 2,147,403,535
| style="text-align:right;"| 0.999962734
|-
| style="text-align:right;"| 2
| style="text-align:right;"| 1,092,726,734
| style="text-align:right;"| 0.508840558
|-
| style="text-align:right;"| 3
| style="text-align:right;"| 1,602,191,596
| style="text-align:right;"| 0.746078631
|-
| style="text-align:right;"| 4
| style="text-align:right;"| 1,267,716,105
| style="text-align:right;"| 0.590326337
|-
| style="text-align:right;"| 5
| style="text-align:right;"| 682,983,847
| style="text-align:right;"| 0.318039150
|-
| style="text-align:right;"| 6
| style="text-align:right;"| 39,831,120
| style="text-align:right;"| 0.018547811
|-
| style="text-align:right;"| 7
| style="text-align:right;"| 369,631,934
| style="text-align:right;"| 0.172123289
|-
| style="text-align:right;"| 8
| style="text-align:right;"| 732,908,695
| style="text-align:right;"| 0.341287220
|-
| style="text-align:right;"| 9
| style="text-align:right;"| 572,985,402
| style="text-align:right;"| 0.266817130
|-
| style="text-align:right;"| 10
| style="text-align:right;"| 903,357,040
| style="text-align:right;"| 0.420658419
|}

{{bookcat}}