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each circle is tangent to at least 6 other circles, then either it is the hexagonal system of circles with identical radii, or there are circles with arbitrarily small radius.
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in 2004. He was elected a corresponding (2010), full (2016) member of the
Hungarian Academy of Sciences. In 2012 he became a fellow of the
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Sylvester's question: the probability that n points are in convex position
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in 1985. He was an invited speaker at the
Combinatorics session of the
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on the probability of random point sets in convex position.
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List of
Fellows of the American Mathematical Society
70:He gave a surprisingly simple alternative proof of
151:he proved the following six circle conjecture of
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282:. The Educational Times, April, 1864, London
512:Fellows of the American Mathematical Society
507:Members of the Hungarian Academy of Sciences
315:, vol 48 (2001), no. 11, pp. 1343–1345
313:Notices of the American Mathematical Society
299:, vol. 27 (1999), no. 4, pp. 2020–2034
168:Bárány received the Mathematical Prize (now
128:With Füredi he proved that no deterministic
352:"Academy of Europe: B%C3%A1r%C3%A1ny Imre"
216:Online Journal of Analytic Combinatorics".
202:He is an editor-in-chief for the journal
367:, Combinatorica. Accessed April 22, 2021
178:International Congress of Mathematicians
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487:Academics of University College London
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132:algorithm determines the volume of
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221:Mathematics of Operations Research
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218:He is area editor of the journal
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447:. Mathematical Institute of the
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140:within a multiplicative error
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194:American Mathematical Society
174:Hungarian Academy of Sciences
55:Hungarian Academy of Sciences
482:Mathematicians from Budapest
390:. Accessed January 23, 2010.
309:Invited Speakers for ICM2002
95:He solved an old problem of
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388:London Mathematical Society
81:He gave a new proof of the
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461:University College London
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121:he gave an algorithm for
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34:, 7 December 1947) is a
341:, retrieved 2012-11-03.
24:Hungarian mathematician
97:James Joseph Sylvester
90:Carathéodory's theorem
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297:Annals of Probability
108:central limit theorem
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326:"Köztestületi tagok"
110:on random points in
20:Imre Bárány in 2011
251:"DBLP Bibliography"
83:Borsuk–Ulam theorem
457:"Personal webpage"
445:"Personal webpage"
417:2010-04-07 at the
382:2009-11-25 at the
184:, 2002. He was an
49:. He works at the
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517:Combinatorialists
198:Academia Europaea
155:: if in a planar
153:László Fejes Tóth
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123:mental poker
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497:1947 births
435:Imre Bárány
211:Mathematika
28:Imre Bárány
476:Categories
261:29 January
228:References
149:János Pach
492:Geometers
172:) of the
106:proved a
104:Van H. Vu
36:Hungarian
415:Archived
380:Archived
214:and the
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