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A result due to Hasse says that, on average, 17 out of 24 consecutive primes will divide a number in the sequence $U_n = 2 DEGREESn+1$. This book links Ballot with Hasse's method to the concept of the group associated with the set of second-order recurring sequences having the same characteristic poly
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Frank Mueller Junior
reviewed Density of prime divisors of linear recurrences on March 25, 2014
Density of prime divisors of linear recurrences
Poetry related to math and numbers. We actually enjoyed these all.
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