1425517

Appears in sequences

• Nearest integer to Bernoulli number B_{2n}.at n=13A002882
• Truncation of Bernoulli number: floor(|B_2n|) * sign(B_2n).at n=13A014509
• As p runs through the primes == 1 mod 3, sequence gives Bernoulli(2p) - 1/6.at n=1A054852
• Floor of the even-indexed Bernoulli numbers B_{2n} = A000367(n)/A002445(n).at n=13A134825
• Irregular array read by rows: row n contains the continued fraction terms (in order) for the absolute value of B_n, the n-th Bernoulli number.at n=62A138701
• Irregular array read by rows: row n contains the continued fraction terms (in order) for the absolute value of B_{2n}, the (2n)th Bernoulli number.at n=48A138704