Abstract
The sedenions form a 16-dimensional non-associative and non-commutative algebra over the set of . . The main object of this paper is to present a systematic investigation of new classes of sedenion numbers associated with the familiar Jacobsthal numbers. The various results obtained here for these classes of sedenion numbers include recurrence relations, Binet formula, generating function, exponentinal generating functions, poisson generating functions and also we presented the Cassini identity, Catalan’s identities and d’Ocagne’s identity by their Binet forms
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