[seqfan] Re: Sirag numbers.
Jack Brennen
jfb at brennen.net
Thu Sep 29 18:48:27 CEST 2011
Somebody should let him know that these are really easy
to compute. Express J*(J+1) in base 4. If the last two
non-zero digits are either 13 or 33, J is a Sirag number.
For instance, 12*13 == 156, which in base 4 is written as
2130. Last non-zero digits are '13', so it's a Sirag number.
There are 83334 Sirag numbers <= 10^6, which leads to the
obvious conjecture that the density of Sirag numbers is
1/12.
On 9/29/2011 9:36 AM, Antti Karttunen wrote:
> Not yet in OEIS:
> http://quantumtantra.blogspot.com/2011/08/sirag-numbers.html
>
>
> Cheers,
>
> Antti
>
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