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On fibonacci and lucas generalized octonions

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We study on Fibonacci and Lucas generalized octonions over the algebra Q(a,6,c) where a, b and c are real numbers. We obtain Binet formulas for the Fibonacci and Lucas generalized octonions. Also, we give many identities for these octonions including Catalan's identity, Cassini's identity and d'Ocagne's identity.

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