mathematics Singmaster's conjecture is a conjecture in combinatorial number theory, named after the British mathematician David Singmaster who proposed...
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published in newspapers and magazines. In combinatorial number theory, Singmaster's conjecture states that there is an upper bound on the number of times a number...
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Singmaster House David Singmaster (1938–2023), British mathematician, after whom Singmaster's conjecture is named Elsie Singmaster (1879–1958), American...
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List of unsolved problems in mathematics (category Conjectures)
Singmaster's conjecture: is there a finite upper bound on the multiplicities of the entries greater than 1 in Pascal's triangle? Vojta's conjecture on...
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conjecture Kelvin's conjecture Kouchnirenko's conjecture Mertens conjecture Pólya conjecture, 1919 (1958) Ragsdale conjecture Schoenflies conjecture (disproved...
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harmonic triangle Multiplicities of entries in Pascal's triangle (Singmaster's conjecture) Pascal matrix Pascal's pyramid Pascal's simplex Proton NMR, one...
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number is known to appear more than eight times other than 1. (see Singmaster's conjecture) 3019 – super-prime, happy prime 3023 – 84th Sophie Germain prime...
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3003 can refer to: Singmaster's conjecture, which states that there is a fixed upper bound on the number of occurrences of any binomial coefficient; the...
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bound on the length of optimal solutions. Mathematician David Singmaster had "rashly conjectured" this number to be 20 in 1980. Some well known games with...
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does not exhibit a concrete position that needs this many moves. It was conjectured that the so-called superflip would be a position that is very difficult...
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then 2n − 2 line segments are sufficient and conjectured that it is necessary too. In 1956, the conjecture was proven by John Selfridge. In 1970, Solomon...
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[1]. Brink 2012, Theorem 2 Brink 2012, Theorem 3 Brink 2012, Table 3, Conjecture 1 "Minimal number of people to give a 50% probability of having at least...
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still an active area of research, including recent results on the Kakeya conjecture and open problems regarding the size of smallest primitive roots (in number...
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Fermat's little theorem, Gödel's incompleteness theorems, Goldbach's conjecture, magic squares, divisibility rules, constructible polygons, twin primes...
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harmonic number can have a terminating decimal representation. It has been conjectured that every prime number divides the numerators of only a finite subset...
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algorithm, long division, and proof of primality, he also formulated Lehmer's conjecture and participated in the Cunningham project. Lehmer died in Berkeley on...
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"The Blacklisting of a Concept: The Strange History of the Brainwashing Conjecture in the Sociology of Religion". Nova Religio. 1 (1): 96–121. doi:10.1525/nr...
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1597, he and his wife Anne emigrated to Amsterdam, Holland. Wallis has conjectured that he took with him the printing plates for the globes and sold them...
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