Benedict Irwin edited Primality.tex  over 9 years ago

Commit id: 927662a196d8b2ebab6ade5f004406ed4be655e6

deletions | additions      

       

\begin{array}  \hline  n 1;mn  & \mathrm{div} \; \mathrm{by} \\ \hline  1;n\in\mathbb{Z} & 1 \\  1;2n\in\mathbb{Z} & 11 \\  1;3n\in\mathbb{Z} & 37 3,37  \\ 1;4n\in\mathbb{Z} & 101 \\  1;5n\in\mathbb{Z} & 41 \\  1;6n\in\mathbb{Z} & 13 \\  1;7n\in\mathbb{Z} & 239 \\  1;8n\in\mathbb{Z} & 73 \\  1;9n\in\mathbb{Z} & 3^2,333667 \\  \hline  \end{array}  \end{equation}  This is curious as the prime is not in ascending order. There are multiples, which together would make some other factor. We have for $3$ and $9$ an interesting relationship where the number is as divisible by $3$ as the integer prefactor $m$ is...