- New visual perspectives on Fibonacci numbers
- Generalized Multiplicative Coupled Fibonacci Sequence and its Properties
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New visual perspectives on Fibonacci numbers
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Generalized Multiplicative Coupled Fibonacci Sequence and its Properties
Atanassova, A. Shannon, J. Turner, Krassimir T. Atanassov 2.
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You can change your ad preferences anytime. Upcoming SlideShare. Like this document? Why not share! Embed Size px. Start on. Show related SlideShares at end. Proof Suppose that f x is a Fibonacci function.
Thus a x is an f -even function. In Example 3. By applying Theorem 3. Now, we discuss f -odd functions with Fibonacci functions. Let a x be an f -odd function and g x be a continuous function.
Download New Visual Perspectives On Fibonacci Numbers
Corollary 3. Then f x is a Fibonacci function if and only if g x is an odd Fibonacci function. Theorem 4. Consider iii. Case ii is similar to the case iii. The case iv is similar to the case i. This proves the theorem. Corollary 4. It is shown already in the proof of Theorem 4. Atanasov K, et al. World Scientific, Hackensack; Number Theory , 6: — Download references.
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