
handle: 11104/0347095
A new class of prime numbers - Baťa primes - is introduced. A positive integer is called a Baťa prime of class k if it ends with at least k 9s. We prove that for any positive integer k there exist infinitely many Baťa primes of class k. Some generalizations of this statement are given as well.
arithmetic progression, Dirichlet theorem, prime number
arithmetic progression, Dirichlet theorem, prime number
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