Titlebook: Applications of Fibonacci Numbers; Volume 4 Proceedings G. E. Bergum,A. N. Philippou,A. F. Horadam Conference proceedings 1991 Springer Sci

choroid

,Pascal’s Triangle: Top Gun or Just One of the Gang?,ounting, large multinomial expansions, and generating functions using computer algebra systems (muMath, Derive, Mathematica) hinted at a definite Pascal influence. A few years ago, such experimentation would have been virtually impossible.

pulse-pressure

Edward D. Sturrock,K. Ravi Acharyaences .(., .) modulo . having a given period equals the number of recurrences .(., .) modulo . having that same period. This will be shown in Theorem 1 by means of a period-preserving map between the recurrences modulo ..

curriculum

GULP

淘氣

Stefan Offermanns,Walter Rosenthal) then we call D(G) a Fibonacci representation F(G). The Fibonacci numbers are defined by F. = 0, F. = 1, F. = F. + F.. To decide for any graph G whether a Fibonacci representation F(G) exists in E. seems to be hopeless in general. Here some first results are given, mainly for d = 2.

借喻

Intuitive

On Co-Related Sequences Involving Generalized Fibonacci Numbers,ong [2], Vajda [3], Vorob’ev [4]) we have observed that some are equivalent with respect to the identities (2) and (3). We will illustrate this in §2. This encourages us to seek other pairs of sequences satisfying (1) which are also inter-related in a symmetrical way, as in (2) and (3) for {F.} and {L.}

Banister

Fibonacci Representations of Graphs,) then we call D(G) a Fibonacci representation F(G). The Fibonacci numbers are defined by F. = 0, F. = 1, F. = F. + F.. To decide for any graph G whether a Fibonacci representation F(G) exists in E. seems to be hopeless in general. Here some first results are given, mainly for d = 2.

ineluctable

鞭打