| ▲ | ggm 4 days ago | |
8.75% surely? you need at least two digits of specious precision on that non-random number. | ||
| ▲ | cozzyd 3 days ago | parent [-] | |
More likely 8.333% I would think (1/12). The same probability of a broken clock yielding the correct hour. | ||
| ▲ | ggm 4 days ago | |
8.75% surely? you need at least two digits of specious precision on that non-random number. | ||
| ▲ | cozzyd 3 days ago | parent [-] | |
More likely 8.333% I would think (1/12). The same probability of a broken clock yielding the correct hour. | ||