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is another Ramsey-theoretic result concerning systems of linear equations, proved by Rado in his thesis. The
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191:(28 April 1906 – 23 December 1989) was a German-born British mathematician whose research concerned
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has a matroid structure and matchings must match to an independent set in the matroid on
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into subsets of small order-type; it was published by Rado and E. C. Milner in 1965.
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in 1961, but according to Erdős it was originally formulated in 1938.
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Berwick prizes page at The MacTutor
History of Mathematics archive
523:, Cambridge University Press, Cambridge, Eng. See Theorem 2.4.2.
519:
Joseph P.S. Kung, Gian-Carlo Rota, and
Catherine H. Yan (2009),
289:, also in set theory, states the existence of a partition of an
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to infinite sets. It was published by Erdős and Rado in 1956.
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in 1933. He was appointed
Professor of Mathematics at the
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Jewish emigrants from Nazi
Germany to the United Kingdom
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R. Rado (1942), A theorem on independence relations,
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in 1954 and remained there until he retired in 1971.
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Biographical
Memoirs of Fellows of the Royal Society
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346:The Klarner–Rado Sequence is named after Rado and
387:"Richard Rado. 28 April 1906-23 December 1989"
219:which provided financial support to study at
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315:theory, Rado proved a fundamental result of
480:Bulletin of the London Mathematical Society
215:for a scholarship given by the chemist Sir
199:. He was Jewish and left Germany to escape
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508:Quarterly Journal of Mathematics (Oxford)
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611:Alumni of Fitzwilliam College, Cambridge
535:Michigan State University, MSU Librarie
457:MacTutor History of Mathematics Archive
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203:. He earned two PhDs: in 1933 from the
552:(London), 2 January 1990, p. 12.
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606:Humboldt University of Berlin alumni
576:20th-century British mathematicians
581:20th-century German mathematicians
211:. He was interviewed in Berlin by
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358:In 1972, Rado was awarded the
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435:Mathematics Genealogy Project
586:Fellows of the Royal Society
521:Combinatorics: The Rota Way
239:Rado made contributions in
129:Fellow of the Royal Society
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493:10.1112/S0024609397003512
247:including 18 papers with
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462:University of St Andrews
271:combinatorial set theory
209:University of Cambridge
207:, and in 1935 from the
93:University of Cambridge
474:Rogers, C. A. (1998).
406:10.1098/rsbm.1991.0021
37:Richard Rado, ca. 1967
533:Klarner-Rado Sequence
510:, vol. 13, pp. 83–89.
298:Erdős–Ko–Rado theorem
254:In graph theory, the
229:University of Reading
111:Erdős–Ko–Rado theorem
16:British mathematician
448:Robertson, Edmund F.
360:Senior Berwick Prize
319:by generalizing the
205:University of Berlin
125:Senior Berwick Prize
97:University of Berlin
446:O'Connor, John J.;
287:Milner–Rado paradox
115:Milner–Rado paradox
354:Awards and honours
335:to the case where
317:transversal theory
275:Erdős–Rado theorem
107:Erdős–Rado theorem
260:Wilhelm Ackermann
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548:"Richard Rado",
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321:Marriage Theorem
279:Ramsey's theorem
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186:Richard Rado
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67:(1989-12-23)
25:Richard Rado
18:
571:1989 deaths
566:1906 births
399:: 412–426.
302:hypergraphs
217:Robert Mond
174:Eric Milner
160:Issai Schur
156:G. H. Hardy
145:Mathematics
81:Nationality
560:Categories
366:References
256:Rado graph
249:Paul Erdős
49:1906-04-28
550:The Times
325:matchings
221:Cambridge
75:, England
385:(1991).
277:extends
127:(1972),
433:at the
313:matroid
306:Chao Ko
291:ordinal
84:British
73:Reading
273:, the
142:Fields
121:Awards
331:and
323:for
296:The
243:and
195:and
62:Died
43:Born
488:doi
401:doi
311:In
269:In
189:FRS
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341:X
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47:(
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