Results 121 to 130 of about 461 (158)
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Binet's formula for generalized tribonacci numbers

International Journal of Mathematical Education in Science and Technology, 2015
In this note, we derive Binet's formula for the general term Tn of the generalized tribonacci sequence. This formula gives Tn explicitly as a function of the index n, the roots of the associated characteristic equation, and the initial terms T0, T1, and T2.
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Quantum m*n-matrices and q-deformed Binet-Cauchy formula

Journal of Physics A: Mathematical and General, 1991
Summary: Quantum multiplicative matrices of size \(m\times n\) are introduced and studied. The \(q\)-generalization of the Binet-Cauchy formula is found.
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Binet type formula for Tribonacci sequence with arbitrary initial numbers

Chaos, Solitons & Fractals, 2018
zbMATH Open Web Interface contents unavailable due to conflicting licenses.
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An Elementary Proof of Binet's Formula for the Gamma Function

The American Mathematical Monthly, 1999
(1999). An Elementary Proof of Binet's Formula for the Gamma Function. The American Mathematical Monthly: Vol. 106, No. 2, pp. 156-158.
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Two-periodic ternary recurrences and their Binet-formula

2012
The two-periodic ternary recurrence sequence is defined by relations \(\gamma _n=a\gamma _{n-1}+b\gamma _{n-2}+c\gamma _{n-3}\) if \(n\) is even and \(\gamma _n=d\gamma _{n-1}+e\gamma _{n-2}+f\gamma _{n-3}\) if \(n\) is odd. In this paper, Cooper's approach [\textit{C. Cooper}, Congr.
Alp , M, Irmak , N, Szalay, László
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A bijective proof of generalized Cauchy–Binet, Laplace, Sylvester and Dodgson formulas

Linear and Multilinear Algebra, 2020
In this paper, we give the generalization of Cauchy–Binet, Laplace, Sylvester and generalized Dodgson's condensation formulas for the case of rectangular determinants.
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Marketing of commercial milk formula: a system to capture parents, communities, science, and policy

Lancet, The, 2023
Nigel C Rollins   +2 more
exaly  

THE GRADED GENERALIZED FIBONACCI SEQUENCE AND BINET FORMULA

Far East Journal of Mathematical Sciences (FJMS), 2017
Won Sang Chung, Minji Han, Jae Yoon Kim
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The Binet formulas for the Pell and Pell-Lucas p-numbers

2007
In this paper, we define the Pell and Pell-Lucas p-numbers and derive the analytical formulas for these numbers. These formulas are similar to Bin et's formula for the classical Pell numbers.
Kocer, E. Gokcen, Tuglu, Naim
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