%I A141064
%S A141064 2,5,7,11,23,29,89,137,311,367,1021,2377,3217,5441
%N A141064 List of different primes in Pascal-like triangle with index of asymmetry 
               (y=1) and index of obliquely (z=0 or z=1).
%C A141064 Pascal-like triangle with index of asymmetry (y=1) and index of
%C A141064 obliqueness (z=0) read by rows with recurence G(n, k): G(n, 0)=G(n+1,
%C A141064 n+1)=1, G(n+2,
%C A141064 n+1)=2, G(n+3, k)=G(n+1, k-1)+G(n+1, k)+G(n+2, k) for k:=1..(n+1).
%C A141064 Pascal-like triangle with index of asymmetry(y=1) and index of obliqueness
%C A141064 (z=1) read by rows with recurence G(n, k): G(n, n)=G(n+1, 0)=1, G(n+2,
%C A141064 1)=2, G(n+3, k)=G(n+1,
%C A141064 k-1)+G(n+1, k-2)+G(n+2, k-1) for k=2..(n+2).
%H A141064 Juri-Stepan Gerasimov, <a href="a140998.jpg">Stepan's triangles and Pascal's 
               triangle are connected by the recurrence relation ...</a>
%e A141064 Pascal-like triangle (y=1, z=0) begins:
%e A141064 If 1
%e A141064 1 1
%e A141064 1 2 1, then a(1)=2.
%e A141064 If 1 4 2 1
%e A141064 1 7 5 2 1, then a(2)=7.
%e A141064 1 12 11 5 2 1, then a(3)=11.
%e A141064 If 1 20 23 12 5 2 1, then a(4)=23.
%e A141064 If 1 33 46 28 12 5 2 1
%e A141064 1 54 89 63 29 12 5 2 1, then a(5)=29, a(6)=89.
%e A141064 If 1 88 168 137 69 29 12 5 2 1, then a(7)=137.
%e A141064 If 1 143 311 289 161 70 29 12 5 2 1, then a(8)=311.
%e A141064 If 1 232 567 594 367 168 70 29 12 5 2 1, then a(9)=367.
%Y A141064 Cf. A140998.
%Y A141064 Sequence in context: A038884 A040122 A038955 this_sequence A131102 A039679 
               A088823
%Y A141064 Adjacent sequences: A141061 A141062 A141063 this_sequence A141065 A141066 
               A141067
%K A141064 nonn,uned
%O A141064 1,1
%A A141064 Juri-Stepan Gerasimov (2stepan(AT)rambler.ru), Jul 14 2008
%E A141064 Partially edited by N. J. A. Sloane (njas(AT)research.att.com), Jul 18 
               2008