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A351548
a(n) = A349745(n) divided by 2 if it is even, and 0 if A349745(n) is odd.
5
0, 60, 108, 336, 1232, 11088, 114240, 261888, 320320, 418880, 2790720, 2882880, 3769920, 6499584, 9801792, 16930368, 19171152, 35672000, 47736000, 51068160, 98654400, 110046720, 172540368, 229909120, 403504640, 487788480, 738152448, 755415680, 886792320, 1960686000, 2070484416, 2339064000, 2889432000
OFFSET
1,2
COMMENTS
Questions: Are all nonzero terms abundant (in A005101)? Are all terms even? Could either be proved? See also comments in A351538 and in A351549.
The terms a(2) .. a(52) are all also practical (A005153) and Zumkeller (A083207). - Antti Karttunen, Dec 05 2024
FORMULA
a(n) = 0 if A349745(n) is odd, a(n) = A349745(n)/2 otherwise.
PROG
(PARI) A351548(n) = { my(u=A349745(n)); if(u%2, 0, u/2); };
CROSSREFS
Cf. A005101, A005153, A083207, A326051 (all six known terms are present here), A329963, A349169, A349745, A351458, A351459, A351538.
Cf. also A351549.
Sequence in context: A258700 A008887 A217738 * A182683 A174601 A306908
KEYWORD
nonn
AUTHOR
Antti Karttunen, Feb 18 2022
STATUS
approved