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Titlebook: Applications of Fibonacci Numbers; Volume 6 Proceedings Gerald E. Bergum,Andreas N. Philippou,Alwyn F. Hor Conference proceedings 1996 Kluw

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Reference work Oct 20081st editiont use of .. instead of .., such a representation is . [1] and is commonly referred to as the . of . (ZD of ., in brief). Since the ZD of a class of integers is in general unpredictable, its discovery is always a pleasant surprise to the researcher. This fact led us to undertake this kind of investigations.
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65-kDa Synaptic Vesicle Proteinards ..(.). These start with a p-gon C. for odd ., and a vertex point C. for even ., and then are surrounded by [n/2] complete coronas .. of neighbor cells. The boards B.(p,q) and B.(q, p) are dual. The self dual boards ..(4,4) are the well known . x .-square boards or chessboards.
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2074v Alpha1-Beta1 and Alpha6-Beta1-Integrin0 < α < 1, be irrational, let x = x(α) be the infinite string whose n-th element is “c” or “d” depending on whether [(n + l)α] − [na] equals 0 or 1 respectively, with [z] denoting the greatest integer function. For integer . ≥ 0 define .., .. by. with L(s) denoting the length of the string s.
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Absolute Threshold in AcousticsThis paper deals with research results which are a continuation of the reports given in [2], [3], [8], [10] and [11].
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Absolute Threshold in AcousticsA variety of authors — Lind [17,18], Zeitlin [27], Swamy [25], Sjogren [24], Bruckman [4], Cooper-Kennedy [7] and Shapiro [23] — have presented identities equating the values of finite products involving trigonometric functions with members of sequences satisfying second order recursions. Some examples are:
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65-kDa Synaptic Vesicle ProteinEncouraged by the comments of the reviewer [1] of my earlier article [4], I now take the opportunity to extend the material in [4] to incorporate some new thoughts on general recursively-defined polynomial sequences of the second order.
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