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    Hardy-Littlewood Conjectures

    Statement

    The strong twin prime conjecture posits that the number π_2(x) of twin primes (p, p + 2) less than or equal to x is asymptotically equal to π_2(x)~2Π_2 integral_2^x2^t/(log^2(t))dt, where Π_2 is the so-called twin primes constant.

    Alternate name

    first Hardy-Littlewood conjecture

    History

    status | open

    Associated equation

    π_2(x)~2Π_2 integral_2^x2^t/(log^2(t))dt

    Classes

    mathematical conjectures | unsolved mathematics problems

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