1369391

Properties

Appears in sequences

• The minimal Skewes number for prime n-tuplets.at n=0A210439
• The minimal Skewes number for prime n-tuplets, choosing the n-tuplet with latest occurrence of the first sign change relative to the Hardy-Littlewood prediction when more than one type of n-tuplets exists (A083409(n)>1) for the given n.at n=0A332493
• Skewes numbers for prime n-tuples p1, p2, ..., pn, with p2 - p1 = 2.at n=0A333586
• First member p(m) of the m-th twin prime pair such that d(m) > 0 and d(m-1) < 0, with d(k) = k/Integral_{x=2..p(k)} 1/log(x)^2 dx - C, C = 2*A005597 = A114907.at n=0A347278
• Alternative version of A332493 (Skewes number for prime n-tuplets).at n=0A348053
• Prime numbersat n=104927