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Topic: Yuri Matiyasevich

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	Yuri - Uncyclopedia
		Yuri, more commonly known as girl on girl hentai, is the fickle imagination of horny asian men who have nothing better to do then to watch imaginary girls "git-r-done." The concept was originally created by Santa Claus as an idea for rewarding good little asians who do not follow Cristianity.
		Yuri Valentinovich Lonchakov- STS-100 Endeavour (April 19 to May 1, 2001) was the 9th mission to the International Space Station during which the crew successfully delivered and installed the Canadarm2 Robotic Arm supplied by the Canadian Space Agency.
		Yuri Lane- Yuri Lane was born on a small island in Holland, but his parents, a painter and a violinist, soon moved to San Francisco's Haight-Ashbury district to ride the 70's counter-culture current.
	uncyclopedia.org /wiki/Yuri (1781 words)

	Yuri Matiyasevich - Wikipedia, the free encyclopedia
		Yuri Matiyasevich, (Russian: Юрий Владимирович Матиясевич, born March 2, 1947 in Leningrad) is a Russian mathematician.
		Matiyasevich graduated from the Department of Mathematics and Mechanics of Leningrad State University in 1969.
		Yuri Matiyasevich Hilbert's 10th Problem Foreword by Martin Davis and Hilary Putnam, The MIT Press.
	en.wikipedia.org /wiki/Yuri_Matiyasevich (183 words)

	ZALA films: Julia Robinson and Solving Hilbert's Tenth Problem (Site not responding. Last check: 2007-10-10)
		Yuri Matiyasevich first heard about Hilbert's tenth problem at the end of 1965 when he was a sophomore in the Department of Mathematics and Mechanics at Leningrad State University, and he too become captivated with the challenge of searching for a solution.
		In an interview filmed in Gent in 1999, Yuri Matiyasevich, the man who put the last piece of the puzzle in place, describes his early involvement in H10, and his tenacity in sticking with the problem in the face of disapproval and ridicule by peers and teachers.
		Matiyasevich's proof involved the use of Fibonacci numbers, an idea that is relatively easy to illustrate.
	www.zalafilms.com /films/jrbackground3.html (810 words)

	Hilbert's Tenth Problem: a History of Mathematical Discovery
		Yuri Matiyasevich was born on March 2, 1947 in Leningrad, the USSR.
		Yuri Matiyasevich is Docteur Honoris Causa de Universite d'Auvergne, France (1966) and Correspondent Member of the Russian Academy of Sciences (1997).
		Yuri Matiyasevich was invited to speak about Hilbert's tenth problem but his participation in the meeting did not get the necessary approval in the former USSR, so Julia Robinson became the speaker on the problem.
	www.goldenmuseum.com /1612Hilbert_engl.html (4095 words)

	PIMS Distinguished Chair Lectures (Site not responding. Last check: 2007-10-10)
		Matiyasevich presented a series of 75 minute lectures on Hilbert's tenth problem as a PIMS Distinguished Chair at the University of Calgary.
		Matiyasevich is a distinguished logician and mathematician based at the Steklov Institute of Mathematics at St. Petersburg.
		Matiyasevich, at the young age of 22, achieved international fame for his solution.
	www.pims.math.ca /science/2000/distchair/matiyasevich (285 words)

	PlanetMath: Diophantine equation
		In the 1950s and 60s, Martin Davis, Julia Robinson, and Hilary Putnam showed that an algorithm to determine the solubility of all exponential Diophantine equations is impossible.
		Yuri Matiyasevich extended that work in 1970 by showing that there is no algorithm for determining whether an arbitrary Diophantine equation has integral solutions.
		Matiyasevich, Yuri V., Hilbert's Tenth Problem, MIT, 1993.
	planetmath.org /encyclopedia/DiophantineEquation.html (325 words)

	Matiyasevich's theorem - Wikipedia, the free encyclopedia
		Matiyasevich's theorem, proven in 1970 by Yuri Matiyasevich, implies that Hilbert's tenth problem (see Hilbert's problems) is unsolvable.
		The conjunction of Matiyasevich's theorem with a result discovered in the 1930s implies that a solution to Hilbert's tenth problem is impossible.
		It follows that there are Diophantine equations which cannot be solved by any algorithm, unless one can construct a hypercomputer (Kieu, 2003); however, this is generally held physically implausible.
	en.wikipedia.org /wiki/Matiyasevich's_theorem (661 words)

	Foreword to "Hilbert's tenth problem" by Yuri MATIYASEVICH
		In 1970, Yuri MATIYASEVICH presented his beautiful and elegant construction of a Diophantine equation that satisfies Julia Robinson's hypothesis.
		Matiyasevich has taken full advantage of the rich interplay between the methods of elementary number theory and computability theory that this equivalence makes possible to produce a remarkable and appealing book.
		Matiyasevich has also provided a very personal account of his involvement with Hilbert's Tenth Problem in his article "My Collaboration with Julia Robinson" in the Mathematical Intelligencer.
	www.informatik.uni-stuttgart.de /ifi/ti/personen/Matiyasevich/H10Pbook/foreword.htm (1932 words)

	Amazon.ca: Hilbert's 10th Problem: Books: Yuri Matiyasevich,Martin Davis,Hilary Putnam (Site not responding. Last check: 2007-10-10)
		by Yuri Matiyasevich (Author), Martin Davis (Author), Hilary Putnam (Author) "Let us recall that a Diophantine equation is an equation of the form D(x1,.
		At the 1900 International Congress of Mathematicians, held that year in Paris, the German mathematician David Hilbert put forth a list of 23 unsolved problems that he saw as being the greatest challenges for twentieth-century mathematics.
		Yuri Matiyasevich is Head of the Laboratory of Mathematical Logic, Steklov Institute of Mathematics, Russian Academy of Sciences, Saint Petersburg.
	www.amazon.ca /Hilberts-10th-Problem-Yuri-Matiyasevich/dp/0262132958 (495 words)

	DBLP: Yuri Matiyasevich
		Yuri Matiyasevich, Géraud Sénizergues: Decision problems for semi-Thue systems with a few rules.
		Yuri Matiyasevich, Anil Nerode: Preface - Papers in honor of the Symposium on Logical Foundations of Computer Science ``Logic at St. Petersburg''.
		Patrick Cégielski, Yuri Matiyasevich, Denis Richard: Definability and Decidability Issues in Extensions of the Integers with the Divisibility Predicate.
	www.informatik.uni-trier.de /~ley/db/indices/a-tree/m/Matiyasevich:Yuri.html (269 words)

	ZALA films: Julia Robinson and Solving Hilbert's Tenth Problem
		Filmed interviews were conducted with mathematicians Yuri Matiyasevich, Martin Davis, Alexandra Shlapentokh, and Jan Denef.
		Filming at the "Workshop on Hilbert's Tenth Problem" in November 1999 at the University of Gent in Belgium, provided an opportunity to interview mathematicians about the problem's importance, the significance of Yuri Matiyasevich's solution, and about current research on the implications of H10 in mathematics and computer science.
		Up to ten days of additional filming remains to be done, including interviews with Martin Davis at his home in Berkeley; Yuri Matiyasevich's former professor, Grigoriy Mints; and Steven Givant, both in the San Francisco Bay Area.
	www.zalafilms.com /films/jrproject.html (569 words)

	PIMS Distinguished Chair Lectures (Site not responding. Last check: 2007-10-10)
		Abstract: This will be an introduction to a fascinating area of interplay between complex variable functions, algebraic numbers and graph theory which Grothendieck named "dessins d'enfants".
		He is known for his outstanding work in logic, in number theory, and theory of algorithms.
		Matiyasevich, at the young a ge of 22, achieved international fame for his solution.
	www.pims.math.ca /science/2000/distchair/matiyasevich/colloq.html (155 words)

	Historical Notes: Hilbert's tenth problem
		By the mid-1970s, Matiyasevich had given a construction for a universal Diophantine equation with 9 variables - though with a degree of about 10^45.
		It had been known since the 1930s that any Diophantine equation can be reduced to one with degree 4 - and in 1980 James Jones showed that a universal Diophantine equation with degree 4 could be constructed with 58 variables.
		In 1979 Matiyasevich also showed that universality could be achieved with an exponential Diophantine equation with many terms, but with only 3 variables.
	www.wolframscience.com /reference/notes/1161a (362 words)

	Yuri Voronkov - Moviefone
		Yuri Voronkov, the head of a chair in Russian State University for the...
		Yuri Voronkov (Russian Federation), Dr Elena Belinskaya (Russian Federation)...
		Yuri Voronkov - Filmography, Biography, News, Photos, Birth date, Relationships, Yuri Voronkov Film Clips, and Fun Facts on Moviefone.
	movies.aol.com /celebrity/yuri-voronkov/257377/main (81 words)

	Personal
		It was generally considered as one of the best schools in the city where kids could study math and physics.
		Boris Grebenshikov and Yuri Matiyasevich were among its alumni.
		It is no wonder that Boris Grebenshikov and Yuri Matiyasevich studied there too.
	crypto.stanford.edu /~mironov/personal.html (514 words)

	Julia Robinson and Solving Hilbert's Tenth Problem
		Tracing the solution of the problem through the work of three American mathematicians—Martin Davis, Hilary Putnam, and Julia Robinson—to its ultimate solution by Yuri Matiyasevich, in 1970, the film will convey something of the history and nature of modern mathematics and of great mathematical problems.
		The tenth was one of 23 famous problems proposed by David Hilbert in 1900 as a challenge to the mathematicians of the coming century.
		The film will focus on the individual and collaborative role of Julia Robinson (1919-1985), a past-president of the American Mathematical Society (AMS), and on the friendship and collaboration that developed between her and Yuri Matiyasevich after he put the last necessary piece of the solution to H10 into place.
	www.ams.org /ams/julia.html (374 words)

	yuri matiyasevich - ResearchIndex document query (Site not responding. Last check: 2007-10-10)
		Its proof in [8] is due to Yuri Matiyasevich (personal communication)Proposition 2.
		Diophantine equations and splicing: a new demonstration of the..
		It was a general surprise when Yuri Matiyasevich in 1970 proved: Theorem 4 The exponential
	citeseer.ist.psu.edu /cis?q=Yuri+Matiyasevich (521 words)

	DiSC - Yuri Matiyasevich
		6 Luc Boasson, Patrick Cegielski, Irène Guessarian, Yuri Matiyasevich: Window-Accumulated Subsequence Matching Problem is Linear.
		2 Yuri Matiyasevich, Géraud Sénizergues : Decision Problems for Semi-Thue Systems with a Few Rules.
		1 Yuri Matiyasevich: On Some Mathematical Logic Contributions to Rewriting Techniques: Lost Heritage (Abstract).
	www.sigmod.org /sigmod/disc/a_yuri_matiyasevich.htm (96 words)

	Amazon.com: "Yuri Matijasevich": Key Phrase page (Site not responding. Last check: 2007-10-10)
		There is a moving portrait of Julia Robinson by her collaborator Yuri Matijasevich; she had a solution to one of Hilbert's problems to her credit and died in 1996-see the article about her...
		A twenty-two-year-old Russian mathematician called Yuri Matijasevich had found the last piece of the jigsaw and solved Hilbert's tenth problem.
		On January 4, 1970, two months before his twenty-third birthday, Yuri Matijasevich was finally able to prove that...
	www.amazon.com /phrase/Yuri-Matijasevich (540 words)

	Elimination of Bounded Universal Quantifiers Standing in Front of a Quantifier-Free Arithmetical Formula (ResearchIndex) (Site not responding. Last check: 2007-10-10)
		Yuri Matiyasevich Raphael M. Robinson proved in 1956 in [8] the following...
		This document uses CoBlitz to cache paper downloads.
		Decision Problems For Semi-Thue Systems With A Few Rules - Matiyasevich..
	citeseer.ist.psu.edu /462306.html (290 words)

	Hilbert's tenth problem
		Hilbert's tenth problem (Yuri V. Matiyasevich; with a foreword by Martin Davis; ISBN: 0262132958; 77% match)
		Hilbert's tenth problem (Yuri V. Matiyasevich; with a foreword by Martin Davis; ISBN: 0585355002; (electronic bk.); 77% match)
		Click on a subject to see other books listed with the same subject or to drill down into components of the subject -- such as geographical locations, dates and so on.
	isbndb.com /d/book/hilberts_tenth_problem.html (259 words)

	DBLP: Anatoli Degtyarev
		Anatoli Degtyarev, Yuri Gurevich, Andrei Voronkov: Herbrand's Theorem and Equational Reasoning: Problems and Solutions.
		Anatoli Degtyarev, Yuri Gurevich, Paliath Narendran, Margus Veanes, Andrei Voronkov: Decidability and complexity of simultaneous rigid E-unification with one variable and related results.
		Anatoli Degtyarev, Yuri Gurevich, Paliath Narendran, Margus Veanes, Andrei Voronkov: The Decidability of Simultaneous Rigid E-Unification with One Variable.
	www.vldb.org /dblp/db/indices/a-tree/d/Degtyarev:Anatoli.html (512 words)

	Atlas: Diophantine flavour of Kolmogorov complexity by Yuri Matiyasevich (Site not responding. Last check: 2007-10-10)
		Atlas: Diophantine flavour of Kolmogorov complexity by Yuri Matiyasevich
		Patrick Cegielski (France), Hrant Marandjian (Armenia), Yuri Matiyasevich (Russia), Jean-Pierre Ressayre (France), Denis Richard (France), Yuri Shoukourian (Armenia), Igor Zaslavsky (Armenia)
		The author(s) of this document and the organizers of the conference have granted their consent to include this abstract in Atlas Conferences Inc. Document # cani-11.
	atlas-conferences.com /cgi-bin/abstract/cani-11 (315 words)

	The Mathematics Genealogy Project - Yuri Matiyasevich
		Click here to see the students listed in chronological order.
		According to our current on-line database, Yuri Matiyasevich has 2 students and 2 descendants.
		If you have additional information or corrections regarding this mathematician, please use the update form.
	www.genealogy.ams.org /html/id.phtml?id=41873 (78 words)

	Graduate Student Seminar, Department of Mathematics, University of Notre Dame, 2004-2005 (Site not responding. Last check: 2007-10-10)
		In 1900 Hilbert posed the problem for finding an algorithm according to which the integral solvability of a diophantine equation in any number of unknowns would be found.
		After 70 years, a young Russian mathematician, Yuri Matiyasevich, completed the last and the most important step for the proof of undecidability of this problem and opened the way how this decidability result would lead to a big number of definability problems.
		I will begin my talk with a quick sketch of the proof of the undecidability of Hilbert's Tenth Problem.
	www.nd.edu /~smiller9/Tunc.html (170 words)

	Amazon.com: Hilbert's 10th Problem (Foundations of Computing): Books: Yuri Matiyasevich,Martin Davis,Hilary Putnam (Site not responding. Last check: 2007-10-10)
		by Yuri Matiyasevich, Martin Davis, Hilary Putnam "Let us recall that a Diophantine equation is an equation of the form D(x1,.
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	www.amazon.com /Hilberts-10th-Problem-Foundations-Computing/dp/0262132958 (1074 words)

	Math 503: Metamathematics II (Site not responding. Last check: 2007-10-10)
		Matiyasevich, based on work of Putnam, Davis, and Robinson, proved that no such algorithm exists.) Time permitting, we will contrast this with positive results such as the decidability of Presburger arithmetic.
		For Hilbert's 10th Problem: Hilbert's 10th Problem by Yuri Matiyasevich, MIT Press, 1993.
		Other texts that you might want to consult:
	www.math.uic.edu /~maschenb/teaching/spring2006/503/math503.html (297 words)

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