Prime numbers

Prime k-tuple

In number theory, a prime k-tuple is a finite collection of values representing a repeatable pattern of differences between prime numbers. For a k-tuple (a, b, …), the positions where the k-tuple matches a pattern in the prime numbers are given by the set of integers n such that all of the values (n + a, n + b, …) are prime. Typically the first value in the k-tuple is 0 and the rest are distinct positive even numbers. (Wikipedia).

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Related pages

Skewes's number | Even number | Sexy prime | Prime number | On-Line Encyclopedia of Integer Sequences | Prime triplet | Tuple | Prime quadruplet | Integer | Second Hardy–Littlewood conjecture | Twin prime | Cousin prime | Modular arithmetic | Number theory | Primorial | First Hardy–Littlewood conjecture