• Thumbnail for D. H. Lehmer
    Derrick Henry "Dick" Lehmer (February 23, 1905 – May 22, 1991), almost always cited as D.H. Lehmer, was an American mathematician significant to the development...
    13 KB (1,365 words) - 18:34, 4 September 2024
  • inversion table. The Lehmer code is named in reference to D. H. Lehmer, but the code had been known since 1888 at least. The Lehmer code makes use of the...
    13 KB (2,102 words) - 07:39, 11 October 2024
  • The Lehmer random number generator (named after D. H. Lehmer), sometimes also referred to as the Park–Miller random number generator (after Stephen K. Park...
    28 KB (3,636 words) - 19:22, 28 October 2024
  • after Derrick Henry Lehmer Lehmer random number generator, named after D. H. Lehmer Lehmer sieve Lucas–Lehmer test Lucas–Lehmer–Riesel test, in mathematics...
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  • particular φ(n) divides n − 1. D. H. Lehmer conjectured in 1932 that there are no composite numbers with this property. Lehmer showed that if any composite...
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  • In mathematics, the Lucas–Lehmer test (LLT) is a primality test for Mersenne numbers. The test was originally developed by Édouard Lucas in 1878 and subsequently...
    21 KB (3,503 words) - 15:33, 17 October 2024
  • the words "let X1,...,Xn be independent random variables...". Yet as D. H. Lehmer stated in 1951: "A random sequence is a vague notion... in which each...
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  • amount of time. The term "backtrack" was coined by American mathematician D. H. Lehmer in the 1950s. The pioneer string-processing language SNOBOL (1962) may...
    15 KB (1,986 words) - 14:56, 21 September 2024
  • (Washington, D.C.: U.S. Government Printing Office, 1951): pp. 36–38. Lehmer, Derrick H. (1951). "Mathematical methods in large-scale computing units". Proceedings...
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  • intervals has been identified with the hyperbolic numbers by M. Warmus and D. H. Lehmer through the identification z = 1 2 ( x + y ) + 1 2 ( x − y ) j , {\displaystyle...
    35 KB (4,899 words) - 21:50, 16 November 2024
  • Thumbnail for Riemann hypothesis
    (2001) [1994], "Zeta-function", Encyclopedia of Mathematics, EMS Press Lehmer, D. H. (1956), "Extended computation of the Riemann zeta-function", Mathematika...
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  • sequence corresponds to any non-negative number N was first observed by D. H. Lehmer. Indeed, a greedy algorithm finds the k-combination corresponding to...
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  • n, not depending on special form or properties. It was described by D. H. Lehmer and R. E. Powers in 1931, and developed as a computer algorithm by Michael...
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  • Proceedings of the London Mathematical Society Vol. 15 (1916), p. xxii (with D. H. Lehmer) 'On Factoring Large Numbers', Bulletin of the American Mathematical...
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  • Thumbnail for Euler's totient function
    computed without factoring n. If p is prime, then φ(p) = p − 1. In 1932 D. H. Lehmer asked if there are any composite numbers n such that φ(n) divides n −...
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  • Thumbnail for Ramanujan tau function
    Swinnerton-Dyer 1973 Due to Kolberg 1962 Due to Ashworth 1968 Due to Lahivi Due to D. H. Lehmer Due to Ramanujan 1916 Due to Wilton 1930 Due to J.-P. Serre 1968, Section...
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  • by D. H. Lehmer and J. M. H. Olmstead. In his 1933 paper, Lehmer proved the theorem for the cosine by proving a more general result. Namely, Lehmer showed...
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  • University of California, Los Angeles (UCLA), under the direction of D. H. Lehmer, with a computer search program written and run by Prof. R. M. Robinson...
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  • called "approximate numbers", the second of which forms a real algebra. D. H. Lehmer reviewed the article in Mathematical Reviews and observed that this second...
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  • John Selfridge (category Articles with hCards)
    "Fermat factoring status". Retrieved 11 April 2017. John Brillhart; D. H. Lehmer; J. L. Selfridge (April 1975). "New Primality Criteria and Factorizations...
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  • Samuel S. Wagstaff Jr. (category Articles with hCards)
    Audit, and Security Technology (COAST) Laboratory. with John Brillhart, D. H. Lehmer, John L. Selfridge, Bryant Tuckerman: Factorization of bn ± 1, b = 2...
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  • Thumbnail for Carmichael number
    Internet Archive. D. H. Lehmer (1976). "Strong Carmichael numbers". J. Austral. Math. Soc. 21 (4): 508–510. doi:10.1017/s1446788700019364. Lehmer proved that...
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  • theorists first organized by D. H. and Emma Lehmer at the Asilomar Conference Grounds in 1969. In his tribute to DHLehmer, John Brillhart stated that...
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  • Thumbnail for Derrick Norman Lehmer
    obtaining a bachelor's degree in 1893 and a master's in 1896. Lehmer was awarded his Ph.D. from the University of Chicago in 1900 for a thesis, Asymptotic...
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  • Thumbnail for Ronald Graham
    Ronald Graham (category Articles with hCards)
    student of electrical engineering but also studying number theory under D. H. Lehmer, and winning a title as California state trampoline champion. He enlisted...
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  • Lehmer's conjecture, also known as the Lehmer's Mahler measure problem, is a problem in number theory raised by Derrick Henry Lehmer. The conjecture asserts...
    13 KB (1,981 words) - 00:45, 28 November 2023
  • Thumbnail for Lehmer sieve
    Lehmer sieves are mechanical devices that implement sieves in number theory. Lehmer sieves are named for Derrick Norman Lehmer and his son Derrick Henry...
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  • Aliquot sequence (redirect from Lehmer five)
    number. The first five candidate numbers are often called the Lehmer five (named after D.H. Lehmer): 276, 552, 564, 660, and 966. However, it is worth noting...
    10 KB (1,336 words) - 07:16, 25 May 2024
  • a Lehmer pair is a pair of zeros of the Riemann zeta function that are unusually close to each other. They are named after Derrick Henry Lehmer, who...
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  • future husband Derrick H. Lehmer. Upon her graduation summa cum laude with a B.A. in Mathematics (1928), Emma married the younger Lehmer. They moved to Brown...
    7 KB (728 words) - 12:55, 23 July 2024