A264984 Even bisection of A263273; terms of A263262 doubled.

0, 2, 4, 6, 8, 10, 12, 22, 16, 18, 20, 14, 24, 26, 28, 30, 64, 46, 36, 58, 40, 66, 76, 34, 48, 70, 52, 54, 56, 38, 60, 74, 32, 42, 68, 50, 72, 62, 44, 78, 80, 82, 84, 190, 136, 90, 172, 118, 192, 226, 100, 138, 208, 154, 108, 166, 112, 174, 220, 94, 120, 202, 148, 198, 184, 130

Offset

0,2

Links

Table of n, a(n) for n=0..65.

Formula

a(n) = 2 * A263272(n).

a(n) = A263273(2*n).

Other identities. For all n >= 0:

A010873(a(n)) = 2 * A000035(n) = A010673(n).

Prog

(Scheme) (define (A264984 n) (A263273 (+ n n)))
(Python)
from sympy import factorint
from sympy.ntheory.factor_ import digits
from operator import mul
def a030102(n): return 0 if n==0 else int(''.join(map(str, digits(n, 3)[1:][::-1])), 3)
def a038502(n):
    f=factorint(n)
    return 1 if n==1 else reduce(mul, [1 if i==3 else i**f[i] for i in f])
def a038500(n): return n/a038502(n)
def a263273(n): return 0 if n==0 else a030102(a038502(n))*a038500(n)
def a(n): return a263273(2*n) # Indranil Ghosh, May 22 2017

Crossrefs

Cf. A000035, A010673, A010873, A263272, A263273, A264983, A264975.

Sequence in context: A309716 A198186 A379294 * A194390 A187688 A334292

Adjacent sequences: A264981 A264982 A264983 * A264985 A264986 A264987

Keyword

nonn

Author

Antti Karttunen, Dec 05 2015

Status

approved