In mathematics, the Young–Fibonacci graph and Young–Fibonacci lattice, named after Alfred Young and Leonardo Fibonacci, are two closely related structures...
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the dihedral group D5 acts faithfully on this subset of Young's lattice. Young–Fibonacci lattice Bratteli diagram Misra, Kailash C.; Miwa, Tetsuji (1990)...
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posets. In addition to Young's lattice, the other most significant example of a differential poset is the Young–Fibonacci lattice. A poset P is said to...
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Negafibonacci NegaFibonacci coding Pisano period Reciprocal Fibonacci constant Young–Fibonacci lattice Fibonacci Noodles Fibonacci Chair A professional...
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modular lattices Young–Fibonacci lattice, an infinite modular lattice defined on strings of the digits 1 and 2 Orthomodular lattice Supersolvable lattice Iwasawa...
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descriptions as a fallback Young–Fibonacci lattice 0,1-simple lattice Note that in many applications the sets are only partial lattices: not every pair of elements...
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group Young's lattice Young–Fibonacci lattice Young symmetrizer Representation theory of the symmetric group Turnbull, H. W. (1941). "Alfred Young. 1873-1940"...
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(computability) Word problem (mathematics) Word problem for groups Young–Fibonacci lattice Berstel, Jean; Dominique Perrin (April 2007). "The origins of combinatorics...
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tree-branches. In 1202, Leonardo Fibonacci introduced the Fibonacci sequence to the western world with his book Liber Abaci. Fibonacci presented a thought experiment...
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their limbs. 5 is a Fermat prime, a Mersenne prime exponent, as well as a Fibonacci number. 5 is the first congruent number, as well as the length of the...
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arise in applications have a relatively simple combinatorial description. Fibonacci numbers is the basic example of a problem in enumerative combinatorics...
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black edge is X, and we place the last lattice point of the red portion in the top-right corner, and the first lattice point of the green portion in the bottom-left...
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by mathematicians like Leonardo Fibonacci, who lived in the 12th and 13th centuries and also developed the Fibonacci sequence. During the Middle Ages...
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theory) Brun–Titchmarsh theorem (number theory) Carmichael's theorem (Fibonacci numbers) Chebotarev's density theorem (number theory) Chen's theorem (number...
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statistical quality):[citation needed] ACORN generator Blum Blum Shub Lagged Fibonacci generator Linear congruential generator Mersenne Twister Coloring algorithm:...
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random shifted Young tableau. J. Algorithms 1, 3 (1980), 213–234. Sagan, B. E., and Yeh, Y. N. Probabilistic algorithms for trees. Fibonacci Quart. 27, 3...
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polynomials, including polynomials of higher degrees. The Italian mathematician Fibonacci brought al-Khwarizmi's ideas and techniques to Europe in books including...
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mathematician who studied the Tamari lattice and ring theory Herta Freitag (1908–2000), Austrian-American expert on Fibonacci numbers Nedda Friberti (born 1913)...
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Greenwood-Gleason evaluation of the Ramsey number R(3,3,3)" (PDF), The Fibonacci Quarterly, 22 (3): 235–238, doi:10.1080/00150517.1984.12429887, MR 0765316...
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