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- W1532829268 abstract "The following is the statement of the ZR of L2kLn. For integers k and n such that n− 2 > 2k > 1, L2kLn = fn+2k + fn+2k−2 + fn−2k + fn−2k−2. In order to prove this theorem, we ask the question, how many can a n + m − 2 board have a fault at cell n but not at n − 1. Let A be the set of all tilings of an (n + m − 2)-board witha fault at n − 2. Let B be the set of all tilingso of an n + m− 2 board with a fault at n− 1. We will break A and B into many disjoint sets indexed by the the square closest to the fault." @default.
- W1532829268 created "2016-06-24" @default.
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- W1532829268 date "2010-01-01" @default.
- W1532829268 modified "2023-09-27" @default.
- W1532829268 title "Counting Fibonacci Identities" @default.
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