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Topic: Lucas sequence

In the News (Tue 23 Jul 19)

 Fibonacci number - Wikipedia, the free encyclopedia This sequence was described by Leonhard Euler in 1748, in the Introductio in Analysin Infinitorum. A generalization of the Fibonacci sequence are the Lucas sequences. The sequence is used in the novel The Wright 3 by Blue Balliett. en.wikipedia.org /wiki/Fibonacci_number   (3769 words)

 Find the fibonacci sequence here   (Site not responding. Last check: 2007-11-01) a sequence of 0s and 1s which is closely related to the Fibonacci numbers and the golden section. Golden Mean), the Golden Rectangle, and the relation between the Fibonacci Sequence and the Golden Ratio. numbers defined by the in the Lucas sequence, which can be viewed as a particular case of the Fibonacci polynomials with... www.sms-india.com /investment/08/the-fibonacci-sequence.htm   (209 words)

 Lucas sequences Generalizations of the Fibonacci sequence first investigated by Edouard Lucas. One kind can be defined as follows: L(0) = 0, L(1) = 1, L(n+2) = PL(n+1) + QL(n), where the normal Fibonacci sequence is the special case of P = Q = 1. Such sequences are used in number theory and in testing for prime numbers. www.daviddarling.info /encyclopedia/L/Lucas_sequence.html   (139 words)

 Lucas reagent   (Site not responding. Last check: 2007-11-01) Which of the following reagents is neither neutral nor basic (a) Lucas' reagent (b)Tollen's reagent (c) Bayer's reagent (d) Fehling's solution Ans lucas reagent. Lucas pseudoprime; Lucas sequence; Lucas van Leyden; Lucas' reagent; Lucas, Iowa;Lucas, Kansas; Lucas, Ohio; Lucas, Texas; Lucas, Wisconsin. The Lucas test tells us that the alcohol is tertiary so t-butanol, AE, lucas reagent.If don't know the reagent, look at the subsequent step to see what that may be. www.commercial-building.net /lucas+reagent.html   (281 words)

 Works Citing the On-Line Encyclopedia of Integer Sequences Papers from the Journal of Integer Sequences have been deliberately omitted, since otherwise almost all of them would have had to be included. J.-P. Allouche and J. Shallit, The ring of k-regular sequences, Theoret. Gysin and J. Seberry, On infinite families of sequences with one and two valued autocorrelation and two valued crosscorrelation function, AJC 23 (2001) 197-209. www.research.att.com /~njas/sequences/cite.html   (7726 words)

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