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Alois P. Heinz, <a href="/A134958/b134958.txt">Table of n, a(n) for n = 0..338</a>
a:= n-> 2^n*`if`(n=0, 1, add(Stirling2(n-1, i)*n^(i-1), i=0...n-1)):
seq(a(n), n=0..18); # Alois P. Heinz, Aug 21 2019
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Number of hypertrees with n labeled vertices: analogue analog of A030019 when edges of size 1 are allowed (with no two equal edges).
D. E. _Don Knuth, _, Jan 26 2008
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Number of hypertrees with n labeled vertices: analogue of A030019 when edges of size 1 are allowed (with no two equal edges).
1, 2, 4, 32, 464, 9952, 284608, 10207360, 441006336, 22312355840, 1294525492224, 84749726259200, 6181332806029312, 497099907500220416, 43702202601439608832, 4169993748235341529088, 429217455330896263577600, 47406138617171801211797504
0,2
Equals 2^n*A030019(n).
nonn
D. E. Knuth, Jan 26 2008
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