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| | Section 5 (Site not responding. Last check: 2007-10-13) |
 | | Since each Fermat Number is almost the square of the previous, the actual size of these grows rapidly as m increases, so that applying Pepin's Test for higher values of m is a massive task. |
 | | There are Cullen numbers at n = 1, 141, 4713, etc., the current largest is at n = 481899 (Morii, Gallot, 1998), and there are Woodall numbers at n = 2, 3, 6, 30, 75, 81, 115, 123, etc., the current largest at n = 667071 (Toplic, Gallot, 2000). |
 | | There exists and number S such that every sufficiently large integer is the sum of at most S primes. |
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