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Proof. The classical way to solve a linear equation system is by performing row operations: (i) add one row to another row, (ii) multiply a row with a nonzero scalar and (iii) exchange two rows. We show that the quotient in equation (1) will not change under row operations.
B. Sury
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The k-Periodic Fibonacci Sequence and an Extended Binet's Formula
AbstractIt is well known that a continued fraction is periodic if and only if it is the representation of a quadratic ...
Marcia Edson, Scott Lewis, Omer Yayenie
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An Elementary Proof of Binet's Formula for the Gamma Function
(1999). An Elementary Proof of Binet's Formula for the Gamma Function. The American Mathematical Monthly: Vol. 106, No. 2, pp. 156-158.
Z. Sasvári
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Binet’s Formula for the Tribonacci Sequence
The Fibonacci Quarterly, 1982The terms of a recursive sequence are usually defined by a recurrence procedure; that is, any term is the sum of preceding terms. Such a definition might not be entirely satisfactory, because the computation of any term could require the computation of ...
W. R. Spickerman
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