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Identifier
Values
=>
Cc0002;cc-rep
[1]=>1 [2]=>1 [1,1]=>4 [3]=>1 [2,1]=>6 [1,1,1]=>27 [4]=>1 [3,1]=>8 [2,2]=>9 [2,1,1]=>54 [1,1,1,1]=>256 [5]=>1 [4,1]=>10 [3,2]=>12 [3,1,1]=>90 [2,2,1]=>108 [2,1,1,1]=>640 [1,1,1,1,1]=>3125 [6]=>1 [5,1]=>12 [4,2]=>15 [4,1,1]=>135 [3,3]=>16 [3,2,1]=>180 [3,1,1,1]=>1280 [2,2,2]=>216 [2,2,1,1]=>1600 [2,1,1,1,1]=>9375 [1,1,1,1,1,1]=>46656 [7]=>1 [6,1]=>14 [5,2]=>18 [5,1,1]=>189 [4,3]=>20 [4,2,1]=>270 [4,1,1,1]=>2240 [3,3,1]=>300 [3,2,2]=>360 [3,2,1,1]=>3200 [3,1,1,1,1]=>21875 [2,2,2,1]=>4000 [2,2,1,1,1]=>28125 [2,1,1,1,1,1]=>163296 [1,1,1,1,1,1,1]=>823543
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Description
The value of the complete homogeneous symmetric function evaluated at 1.
The statistic is $h_\lambda(x_1,\dotsc,x_k)$ evaluated at $x_1=x_2=\dotsb=x_k$,
where $\lambda$ has $k$ parts.
References
[1] Stanley, R. P. Enumerative combinatorics. Vol. 2 MathSciNet:1676282
Created
Jul 11, 2020 at 10:05 by Per Alexandersson
Updated
Jul 11, 2020 at 10:05 by Per Alexandersson