Benedict Irwin edited 9090+3.tex  over 9 years ago

Commit id: 191d4996975fa59b6131459bbdf78ed12b662b1d

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However this being said $((90;;76)-1)/43 \nin \mathbb{Z}$ according to WA. But all other cases have been... apparently has remainder 13, Does this frown upon one of the ruels above?? [Check it out.]  Rule would be \begin{equation}  p_H=11507479861910241657077100 \\  q_H=1150747986191 \\  \mathrm{if} \; n-7=13m\in\mathbb{Z^0} \;\; ((90;;n)-1)=79×(p_H;;m)|q_H  \end{equation}  According to "Wikipedia:Twin Prime" the largest twin prime pair found has each $200700$ digits. So we require a $(90;;100351)\pm1$ term or greater. This is still a huge task. We may be a ble to buil a similar algorithm to assess primality (or more strictly rule out non-primes). Together, the two algorithms may then sift out again more numbers, if we refine the search to twin primes, this would give some good numbers to focus on.  Building a similar table to before.