On the 3-adic Valuation of a Cubic Binomial Sum
Valentio Iverson

TL;DR
This paper proves a conjecture regarding the 3-adic valuation of a specific cubic binomial sum, advancing understanding in number theory related to p-adic valuations and binomial coefficients.
Contribution
It provides a proof of a recent conjecture on the 3-adic valuation of a cubic binomial sum, contributing to the field of p-adic number theory.
Findings
Confirmed the conjecture on 3-adic valuation
Established new properties of cubic binomial sums
Enhanced understanding of p-adic valuations in combinatorial contexts
Abstract
In this short note, we prove a conjecture recently posed by Alekseyev, Amdeberhan, Shallit, and Vukusic on the 3-adic valuation of a cubic binomial sum.
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Taxonomy
TopicsAnalytic Number Theory Research · Meromorphic and Entire Functions · Algebraic Geometry and Number Theory
