Applications of an identity of Bat{\i}r
Kunle Adegoke, Robert Frontczak

TL;DR
This paper explores new mathematical identities derived from Bat{31}r's identity, focusing on double sums involving well-known number sequences and binomial transforms, expanding the theoretical understanding of these mathematical structures.
Contribution
It introduces novel identities for double sums related to number sequences and binomial transforms based on Bat{31}r's identity, enriching the field of mathematical identities.
Findings
Derived new identities for double sums involving number sequences.
Proved identities for binomial transform pairs.
Extended the theoretical framework of Bat{31}r's identity.
Abstract
Based on an interesting identity of Bat{\i}r we derive new identities for double sums involving famous number sequences. We also prove some double sum identities for binomial transform pairs.
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Taxonomy
TopicsCoding theory and cryptography · Advanced Mathematical Theories and Applications · Advanced Mathematical Identities
