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Revision History for A247004 (Bold, blue-underlined text is an addition; faded, red-underlined text is a deletion.)

newer changes | Showing entries 11-20 | older changes
Denominator of (n+4)/gcd(n, 4)^2, a 16-periodic sequence that associates A061037 with A106617.
(history; published version)
#25 by Charles R Greathouse IV at Sat Jun 13 00:55:06 EDT 2015
LINKS

<a href="/index/Rec#order_16">Index to sequences with entries for linear recurrences with constant coefficients</a>, signature (0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1).

Discussion
Sat Jun 13
00:55
OEIS Server: https://oeis.org/edit/global/2439
#24 by Michael Somos at Sat Sep 13 13:26:39 EDT 2014
STATUS

editing

approved

#23 by Michael Somos at Sat Sep 13 13:25:42 EDT 2014
FORMULA

a(-n) = a(n+16) = a(n), a(2*n + 1) = 1 for all n in Z. - Michael Somos, Sep 13 2014

STATUS

proposed

editing

Discussion
Sat Sep 13
13:26
Michael Somos: Added more info.
#22 by Michael Somos at Fri Sep 12 19:15:28 EDT 2014
STATUS

editing

proposed

Discussion
Fri Sep 12
22:29
Charles R Greathouse IV: I don't begrudge the room, I'd just like to have more information if possible.
Sat Sep 13
02:14
Jean-François Alcover: At the moment, Paul and I don't have any more information to add.
If nihil obstat, then publicatur, otherwise I don't care.
#21 by Michael Somos at Fri Sep 12 19:15:03 EDT 2014
FORMULA

(n+4) / GCD(n, 4)^2 = A188134(n+4) / 4. - Michael Somos, Sep 12 2014

STATUS

proposed

editing

Discussion
Fri Sep 12
19:15
Michael Somos: Added more info.
#20 by Jean-François Alcover at Fri Sep 12 14:42:41 EDT 2014
STATUS

editing

proposed

#19 by Joerg Arndt at Fri Sep 12 14:19:02 EDT 2014
COMMENTS

As of 2014, and except digit expansions of rational numbers, this sequence is the only one in the Oeis that can be generated, given its initial terms, by the linear recurrence a(n) = a(n-16).

STATUS

proposed

editing

Discussion
Fri Sep 12
14:21
Joerg Arndt: IMO sequences "Period N: repeat [whatever]" should only be suggested for a _very_ good reason.
14:42
Jean-François Alcover: There's a relationship with 5 existing sequences: it's a fairly good reason
(not a _very_ good one, I agree).
In addition, let me quote Neil himself; "we have plenty of room"...
#18 by Paul Curtz at Fri Sep 12 09:37:14 EDT 2014
STATUS

editing

proposed

#17 by Paul Curtz at Fri Sep 12 09:36:27 EDT 2014
CROSSREFS
STATUS

proposed

editing

#16 by Jean-François Alcover at Fri Sep 12 02:58:18 EDT 2014
STATUS

editing

proposed