aufreak3
searching PlanetScale…
- 1.▲
- 2.▲
- 3.▲
- 4.▲
- 5.▲
- 6.▲
38 ms·
- 361.▲
- 362.▲
- 363.▲
- 364.▲
- 365.▲
- 366.▲
- 367.▲
- 368.▲
- 369.▲
- 370.▲
- 371.▲
- 372.▲
More seriously, if you consider that the series 10^0, 10^1, 10^2, 10^3, etc. in modulo 7 runs as 1, 3, 2, -1, -3, -2, (loop with period 6), the remainder upon dividing a decimal number FEDCBA by 7 = the remainder on dividing (A-D) + 3(B-E) - 373.▲
- 374.▲
- 375.▲
- 376.▲
- 377.▲
- 378.▲
- 379.▲
- 380.▲
- 381.▲
- 382.▲
- 383.▲
- 384.▲
- 385.▲
- 386.▲
- 387.▲
- 388.▲
- 389.▲
- 390.▲
More ›