Verification of Binomial theorem and Chu-Vandermonde convolution by the finite difference method
Chuanan Wei, Dianxuan Gong

TL;DR
This paper demonstrates that the Binomial theorem and Chu-Vandermonde convolution can be verified using the finite difference method, providing a novel approach to their proof.
Contribution
It introduces a new verification technique for these classical combinatorial identities using finite difference methods.
Findings
Verification of Binomial theorem via finite differences
Verification of Chu-Vandermonde convolution via finite differences
Provides a new perspective on classical combinatorial identities
Abstract
In this note, we show that Binomial theorem and Chu-Vandermonde convolution can both be verified by the finite difference method.
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Taxonomy
TopicsPolynomial and algebraic computation · Matrix Theory and Algorithms · Numerical methods for differential equations
