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Number of divisors of the central binomial coefficient
Moscow University Mathematics Bulletin, 2013Asymptotic formulas are derived for the following expressions: log τ(C 2 ) and log τ([1, ... , n]).
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Wallis's Product and the Central Binomial Coefficient
The American Mathematical Monthly, 2015(2015). Wallis's Product and the Central Binomial Coefficient. The American Mathematical Monthly: Vol. 122, No. 7, pp. 689-689.
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Interesting Series Involving the Central Binomial Coefficient
The American Mathematical Monthly, 1985(1985). Interesting Series Involving the Central Binomial Coefficient. The American Mathematical Monthly: Vol. 92, No. 7, pp. 449-457.
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The closedness of generalized vertex operators in central binomial coefficients
Acta Mathematica Sinica, 1992Summary: This paper deals with the closedness of Lepowsky's generalized vertex operators defined by the central binomial coefficient under Lie bracket. The formula of the Lie product of generalized vertex operators has also been obtained.
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A Combinatorial Proof for the Alternating Convolution of the Central Binomial Coefficients
The American Mathematical Monthly, 2014We give a combinatorial proof of the identity for the alternating convolution of the central binomial coefficients. Our proof entails applying an involution to certain colored permutations and showing that only permutations containing cycles of even length remain.
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Infinite Product Representation for Central Binomial Coefficients
We introduce an elegant infinite product for central binomial coefficients.openaire +1 more source
Brain and other central nervous system tumor statistics, 2021
Ca-A Cancer Journal for Clinicians, 2021Kimberly D Miller +2 more
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