%I A005905 M5001
%S A005905 1,16,58,128,226,352,506,688,898,1136,1402,1696,2018,2368,2746,3152,
%T A005905 3586,4048,4538,5056,5602,6176,6778,7408,8066,8752,9466,10208,10978,11776,
               12602,13456
%N A005905 Number of points on surface of truncated tetrahedron: 14n^2 + 2.
%D A005905 N. J. A. Sloane and Simon Plouffe, The Encyclopedia of Integer Sequences, 
               Academic Press, 1995 (includes this sequence).
%D A005905 H. S. M. Coxeter, ``Polyhedral numbers,'' in R. S. Cohen et al., editors, 
               For Dirk Struik. Reidel, Dordrecht, 1974, pp. 25-35.
%D A005905 B. K. Teo and N. J. A. Sloane, Magic numbers in polygonal and polyhedral 
               clusters, Inorgan. Chem. 24 (1985), 4545-4558.
%H A005905 S. Plouffe, <a href="http://www.lacim.uqam.ca/%7Eplouffe/articles/MasterThesis.pdf">
               Approximations de S\'{e}ries G\'{e}n\'{e}ratrices et Quelques Conjectures</
               a>, Dissertation, Universit\'{e} du Qu\'{e}bec \`{a} Montr\'{e}al, 
               1992.
%H A005905 S. Plouffe, <a href="http://www.lacim.uqam.ca/%7Eplouffe/articles/FonctionsGeneratrices.pdf">
               1031 Generating Functions and Conjectures</a>, Universit\'{e} du 
               Qu\'{e}bec \`{a} Montr\'{e}al, 1992.
%p A005905 A005905:=-(z+1)*(z**2+12*z+1)/(z-1)**3; [S. Plouffe in his 1992 dissertation.]
%Y A005905 Sequence in context: A152096 A029719 A039451 this_sequence A063521 A027117 
               A039406
%Y A005905 Adjacent sequences: A005902 A005903 A005904 this_sequence A005906 A005907 
               A005908
%K A005905 nonn,easy
%O A005905 0,2
%A A005905 N. J. A. Sloane (njas(AT)research.att.com).