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Revision History for A330256

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

Showing entries 1-10 | older changes
a(0) = 0; for n > 0, a(n) = n - a((Sum_{k=0..n-1} a(k)) mod n).
(history; published version)
#26 by Peter Luschny at Thu Dec 19 08:37:24 EST 2019
STATUS

reviewed

approved

#25 by Rémy Sigrist at Thu Dec 19 06:33:14 EST 2019
STATUS

proposed

reviewed

#24 by Samuel B. Reid at Mon Dec 09 22:50:52 EST 2019
STATUS

editing

proposed

Discussion
Thu Dec 12
04:06
Michel Marcus: yes ... you can see the look of the sequence is approved in present status; for this click in the #24 next to by Samuel B. Reid at Mon Dec 09 22:50:52 EST 2019
#23 by Samuel B. Reid at Mon Dec 09 21:33:26 EST 2019
LINKS

Samuel B. Reid, <a href="/A330256/a330256.png">Colored plot of one billion terms</a>. This plot is normalized by column. Within each column, density corresponds, in a linear fashion, to <a href="/A330256/a330256_2.png">this spectrum</a>.

Samuel B. Reid, <a href="/A330256/a330256_2.png">spectrum</a>

Discussion
Mon Dec 09
21:36
Samuel B. Reid: Does that work?
#22 by Samuel B. Reid at Mon Dec 09 21:20:40 EST 2019
LINKS

Samuel B. Reid, <a href="/A330256/a330256_2.png">spectrum</a>

STATUS

proposed

editing

#21 by Samuel B. Reid at Mon Dec 09 16:26:38 EST 2019
STATUS

editing

proposed

Discussion
Mon Dec 09
18:32
Scott R. Shannon: Can you explain in the link text what the different colors represent in the colored image
#20 by Samuel B. Reid at Mon Dec 09 16:26:34 EST 2019
CROSSREFS
STATUS

proposed

editing

#19 by Samuel B. Reid at Mon Dec 09 16:23:56 EST 2019
STATUS

editing

proposed

#18 by Samuel B. Reid at Mon Dec 09 16:23:47 EST 2019
CROSSREFS
STATUS

reviewed

editing

#17 by Michel Marcus at Sun Dec 08 23:59:02 EST 2019
STATUS

proposed

reviewed

Discussion
Mon Dec 09
00:23
Samuel B. Reid: Ok. Sorry.
00:27
Samuel B. Reid: Should you wait to add other files or just b-files?
00:45
Rémy Sigrist: nice illustrations
10:06
Samuel B. Reid: Thanks. I think that the second one in particular demonstrates why the sequence is interesting.