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Fibonacci sayılar ve fibonacci grupları
2020SUMMARY Calculations of Fibonacci numbers with two steps have been investigated in the previous studies[l]. In addition to the studies, the additive calculations of odd, even and succesive indices of Fibonacci numbers with three steps are studied. Basic properties of the Fibonacci groups are given and a relation matrix for A(r, n) which is the factor ...
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The Mathematical Gazette, 2003
An elementary algebraic problem attributed to Leonardo of Pisa is analyzed and some illogical elements in its formulation and solution are exposed. The natural context in which the problem was formulated is then proposed, and some consequences are discussed.
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An elementary algebraic problem attributed to Leonardo of Pisa is analyzed and some illogical elements in its formulation and solution are exposed. The natural context in which the problem was formulated is then proposed, and some consequences are discussed.
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Canadian Mathematical Bulletin, 1983
AbstractOrdered partitions are enumerated by Fn = Σk k !S(n, k) where S(n, k) is the Stirling number of the second kind. We give some comments on several papers dealing with ordered partitions and turn then to ordered Fibonacci partitions of {1, ߪ, n}: If d is a fixed integer, the sets A appearing in the partition have to fulfill i, j ∈ A, i ≠ j ⟹ |i-j|
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AbstractOrdered partitions are enumerated by Fn = Σk k !S(n, k) where S(n, k) is the Stirling number of the second kind. We give some comments on several papers dealing with ordered partitions and turn then to ordered Fibonacci partitions of {1, ߪ, n}: If d is a fixed integer, the sets A appearing in the partition have to fulfill i, j ∈ A, i ≠ j ⟹ |i-j|
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2000
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
ARAGNO, EZIAMARIA, ZAGAGLIA, NORMA
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zbMATH Open Web Interface contents unavailable due to conflicting licenses.
ARAGNO, EZIAMARIA, ZAGAGLIA, NORMA
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Fibonacci-Riesel and Fibonacci-Sierpiński numbers
The Fibonacci Quarterly, 2008Florian Luca, V. Janitzio Mejía Huguet
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