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#1 |
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Mar 2018
10000100102 Posts |
The pg(k) numbers are formed by the concatenation of two consecutive Mersenne numbers...
pg(k)=(2^k-1)*10^d+2^(k-1)-1 where d is the number of decimal digits of 2^(k-1)-1 example pg(1)=10 pg(2)=31 pg(3)=73... Consider when k is multiple of 201 and pg(k) is prime. This happens for k=6231 and k=51456 6231/61 and 51456/61 will have the same 60 digit repeating term 147540...2131. Why? |
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#2 |
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Jun 2003
22·3·421 Posts |
What does 1/61 look like?
Last fiddled with by enzocreti on 2019-02-06 at 10:13 |
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#3 |
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Mar 2018
10228 Posts |
the same?
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