 |
where 
is an indeterminate, 
,
 |
for 
, 2, ..., and 
is the rising
factorial (Mills et al. 1987, Andrews and Burge 1993).
Mills-Robbins-Rumsey Determinant Formula
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References
Andrews, G. E. and Burge, W. H. "Determinant Identities." Pacific J. Math. 158, 1-14, 1993.Mills, W. H.; Robbins, D. P.; and Rumsey, H. Jr. "Enumeration of a Symmetry Class of Plane Partitions." Discrete Math. 67, 43-55, 1987.Petkovšek, M. and Wilf, H. S. "A High-Tech Proof of the Mills-Robbins-Runsey Determinant Formula." Electronic J. Combinatorics 3, No. 2, R19, 1-3, 1996. http://www.combinatorics.org/Volume_3/Abstracts/v3i2r19.html.Referenced on Wolfram|Alpha
Mills-Robbins-Rumsey Determinant FormulaCite this as:
Weisstein, Eric W. "Mills-Robbins-Rumsey Determinant Formula." From MathWorld--A Wolfram Web Resource. https://mathworld.wolfram.com/Mills-Robbins-RumseyDeterminantFormula.html