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Topic: Joseph Oesterl

	Encyclopedia: Abc Conjecture
		The abc conjecture in number theory was first formulated by Joseph OesterlÃ© and David Masser in 1985.
		Mathmatical and Non-Mathamatical Definitions In mathematics, a conjecture is a mathematical statement which has been proposed as a true statement, but which no one has yet been able to prove or disprove.
		Traditionally, number theory is that branch of pure mathematics concerned with the properties of integers.
	www.nationmaster.com /encyclopedia/Abc-Conjecture (477 words)

	World War 1 and 2 - Joseph Oesterlé
		World War 1 and 2 - Joseph Oesterlé
		Joseph Oesterlé is a mathematician who, along with David Masser, formulated the so-called "ABC conjecture" in 1985.
		Dorian Goldfield has stated that this conjecture "is the most important unsolved problem in diophantine analysis."
	www.worldwardiary.com /history/Joseph_Oesterl%E9 (52 words)

	Foreign Dispatches: Congruence ABC implies ABC (Site not responding. Last check: 2007-09-08)
		Joseph H. Silverman: Rational Points on Elliptic Curves
		The ABC conjecture of Masser and Oesterle states that if (a, b, c) are coprime integers with a+b+c = 0, then sup(a, b, c) < c
		In [2], Oesterle observes that if the ABC conjecture holds for all (a, b, c) with 16abc, then the full ABC conjecture holds.
	foreigndispatches.typepad.com /dispatches/2005/03/congruence_abc_.html (260 words)

	Saginaw Valley State - Game Highs and Lows
		79 vs Rochester College (12/05/00) 79 vs Saint Joseph College (11/18/00) 72 vs Northwood University (02/24/01) 71 vs Lake Superior State (02/22/01) 68 vs Northern Michigan (02/10/01) 68 at Lake Superior State University (02/03/01) 68 at Ashland University (01/04/01) FIELD GOALS MADE...........
		0 vs Saint Joseph College (11/18/00) 0 vs Gannon University (11/30/00) 0 at Hillsdale College (01/20/01) 0 at Grand Valley State (2/15/01) TURNOVERS..................
		14 at Michigan Tech (12/09/00) 15 vs Saint Joseph College (11/18/00) 15 vs Northwood University (02/24/01) FOULS......................
	www.svsu.edu /athletics/womens/wb/2000-01/stats/teamhigh.htm (1654 words)

	2000 GLIAC Women's Basketball - Saginaw Valley State
		26-18 19.2.235.265.625 1.5 1.6 22 3 3.0 50 Sandi Oesterle......
		26 27-115.235 13-49.265 10-16.625 77 3.0 Sandi Oesterle......
		27-115.235 13-49.265 10-16.625 77 3.0 18-74.243 9-28.321 8-12.667 53 2.9 Sandi Oesterle......
	www.gliac.org /archive/2000/wbasketball/stats/svsu.htm (2361 words)

	Oesterle Surname (Last Name)
		Common misspellings and typos for the surname Oesterle
		Oeserle, Oeterle, Oesterl, Oseterle, Osterle, Oesterlle, Oestelre, Oestterle, Oetserle, Oesetrle, Oesteerle, Oessterle, Oeesterle, Oestrele, eOsterle, OOesterle, Oesterrle, Oestrle, Oesterlee, Oesterel, esterle, Oestele, Oestere.
		This page is part of The Names Database at NamesDatabase.com, which is a service that helps people in 244 countries find old friends, discover new family, reunite with schoolmates, and more.
	static.namesdatabase.com /names2/O/E/Oesterle.html (220 words)

	Foreign Dispatches: Mathematics (Site not responding. Last check: 2007-09-08)
		Sieving has been done on 80 2.2 GHz Opteron CPUs and took 3 months.
		I don't have time to do more than skim through it at present, but nothing in it screams "lunatic" to the casual reader, so I'll file it away for later.
		We extend that result to show that, for every integer N, the "congruence ABC conjecture" that ABC holds for all (a, b, c) with Nabc implies the full ABC conjecture.
	foreigndispatches.typepad.com /dispatches/mathematics (5563 words)

	[No title] (Site not responding. Last check: 2007-09-08)
		%% MACRO FILE AVAILABLE AT http://www-mathdoc.ujf-grenoble.fr/ZMATH/zbwww.tex \input zbwww.tex %% BEGIN ITEM \AN{0927.13011 (01175412)}{1997} \AU{Oesterl\'e, Joseph; Pharamond dit d'Costa, Layla} \TI{Fermetures int\'egrales des $\overline{\bbfZ}$-alg\`ebres.
		242 (1997; Zbl 0868.00041), {\it Joseph Oesterl\'e}, wanting to known more about reduction of these dessins modulo maximal ideals of $\overline \bbfZ$, asked the following questions: Let $E$ be a finite extension of $\overline\bbfQ(T)$ unramified outside $\{0,1,\infty\}$; is the normalisation of $\bbfP_{1/ \overline \bbfZ}$ in $E$ finite over $\bbfP_{1/ \overline \bbfZ}$?
		In an unpublished letter of April 17th, 1993, {\it Y. Ihara} answered this question in the affirmative, even without assuming the ramification hypothesis.
	zmath.impa.br /cgi-bin/zmen/ZMATH/en/zmath.html?first=1&maxdocs=3&type=tex&an=0927.13011&format=complete (247 words)

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