cp's OEIS Frontend

A200738 Greatest number such that in the triangle A200737 the first terms in row n coincide with row n+1.

%I A200738 #8 Jul 13 2013 12:04:19
%S A200738 1,2,4,6,8,11,14,16,20,23,26,31,35,38,43,48,51,57,63,65,72,78,83,89,
%T A200738 94,100,107,113,118,126,133,137,146,153,158,167,175,180,190,197,203,
%U A200738 213,221,227,234,245,253,262,271,276,288,296,304,316,323,329,342,354
%N A200738 Greatest number such that in the triangle A200737 the first terms in row n coincide with row n+1.
%C A200738 Shorter rows in A200737 are contained in longer rows; a(n) gives length of common initial segments of consecutive rows: A200737(n,k) = A200737(n+1,k) for k <= a(n).
%H A200738 Reinhard Zumkeller, <a href="/A200738/b200738.txt">Table of n, a(n) for n = 1..100</a>
%o A200738 (Haskell)
%o A200738 a200738 n = a200738_list !! (n-1)
%o A200738 a200738_list = f a200737_tabl where
%o A200738    f (rs:rss'@(rs':rss)) =
%o A200738      (length $ takeWhile (== EQ) $ zipWith compare rs rs') : f rss'
%Y A200738 Cf. A200742.
%K A200738 nonn
%O A200738 1,2
%A A200738 _Reinhard Zumkeller_, Nov 21 2011