A063914.
Antti Karttunen
karttu at megabaud.fi
Fri Sep 7 13:42:20 CEST 2001
"Brian L. Galebach" wrote:
> Actually, it [A063914 = 2,3,5,5,8,7,11,...] is simpler than that. It is just
> 2 interleaved sequences.
> Sorry about that.
>
> B.G.
Should Neil add this to his Puzzle-page, with a comment
"Even world renown number theoreticists have been left baffled
by this sequence"... ??? ;-> (No harm intended).
Well, I didn't see it at either, but my simple Lisp-program
could solve it easily, if I added a bisection feature to it.
Here's a clumsy variant, how the originally given 7 terms could be continued:
2,3,5,5,8,7,11,18,18,29,10,16,26,26,42,15,24,39,39,63,...
for a hint, see Neil's classic sequences,
http://www.research.att.com/~njas/sequences/classic.html
Anyway, it's so ugly, that I don't want to submit it.
Terveisin,
Antti
>
>
> -----Original Message-----
> From: Brian L. Galebach [mailto:briang at SEGmail.com]
> Sent: Wednesday, September 05, 2001 9:15 AM
> To: njas at research.att.com; seqfan at ext.jussieu.fr
> Subject: RE: Away Sep 07 - 17
>
> The second sequence is...
>
> 2 3 5 5 8 7 11 9 14 11 17 13
> 20 15 23 17 26 19 29 21 32 23 35 25
> 38 27 41 29 44 31 47 33 50 35 53 37
> 56 39 59 41 62 43 65 45 68 47 71 49
> 74 51 77 53 80 55 83 57 86 59 89 61
> 92 63 95 65 98 67 101 69 104 71 107 73
> 110 75 113 77 116 79 119 81 122 83 125 85
> 128 87 131 89 134 91 137 93 140 95 143 97
> 146 99 149 101 152 103
>
> A pattern can be seen by looking at the difference between the differences
> of adjacent terms.
>
> Brian Galebach
>
> %I A063914
> %S A063914 2,3,5,5,8,7,11
> %N A063914 A problem in a 5th grade workbook. Explanation unknown.
> %D A063914 D. Dolan, J. Williamson, and M. Muri, Mathematics Activities for
> Elementary School Teachers: A Problem Solving Approach, Addison Wesley
> Longman, Inc., NY, Fourth Edition (ISBN 0-201-61321-2), Chapter 1, Activity
> 2, #9.
> %K A063914 nonn,unkn,new
> %O A063914 1,1
> %A A063914 Nancy Shaffer (nancys at rose.net), Aug 30 2001
>
> NJAS
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