1. Reidemeister Kurt Werner Friedrich Reidemeister. Born Kurt Reidemeister was examinedas a student by Landau and became an assistant of Hecke. His http://www-gap.dcs.st-and.ac.uk/~history/Mathematicians/Reidemeister.html

Kurt Werner Friedrich Reidemeister Born: 13 Oct 1893 in Brunswick, Germany Died: Click the picture above to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Kurt Reidemeister was examined as a student by Landau and became an assistant of Hecke . His doctoral thesis was on algebraic number theory , the particular problem having been suggested by Hecke , and the resulting publication appeared in 1921. In [4] it is noted that:- Of all of the papers listed in Reidemeister's obituary by Artzy , this is the only one which deals with number theory . It rarely happens that a highly productive mathematician deserts the field of his PhD thesis so consistently later on. Immediately he had written his doctoral thesis, Reidemeister became interested in differential geometry . It was Blaschke who came up with the particular problems in differential geometry on which Reidemeister began to work. On Hahn 's recommendation, Reidemeister was appointed as associate professor of geometry at the University of Vienna in 1923. Here he became a colleague of Wirtinger who interested Reidemeister in knot theory . In particular Wirtinger showed Reidemeister how to compute the fundamental group of a knot from its projection. This method, originally due to

2. Poster Of Reidemeister Kurt Reidemeister. lived from 1893 to 1971. Reidemeister was a pioneerof knot theory and his work had a great influence on Group Theory. http://www-gap.dcs.st-and.ac.uk/~history/Posters2/Reidemeister.html

Kurt Reidemeister lived from 1893 to 1971 Reidemeister was a pioneer of knot theory and his work had a great influence on Group Theory. Find out more at http://www-history.mcs.st-andrews.ac.uk/history/ Mathematicians/Reidemeister.html

3. Kurt Reidemeister - Encyclopedia Article About Kurt Reidemeister. Free Access, N encyclopedia article about Kurt Reidemeister. Kurt Reidemeister in Free onlineEnglish dictionary, thesaurus and encyclopedia. Kurt Reidemeister. http://encyclopedia.thefreedictionary.com/Kurt Reidemeister

Dictionaries: General Computing Medical Legal Encyclopedia Kurt Reidemeister Word: Word Starts with Ends with Definition Kurt Werner Friedrich Reidemeister October 13 October 13 is the 286th day of the year (287th in leap years). There are 79 days remaining. Events 54 - Roman Empire emperor Claudius I dies after being poisoned by his wife Agrippina. 1307 - All Knights Templar in France are simultaneously arrested by agents of Phillip the Fair, to be later tortured into "admitting" heresy. 1775 - The United States Continental Congress orders the establishment of the Continental Navy (later renamed the United States Navy). Click the link for more information. Centuries: 18th century - 19th century - 20th century Decades: 1840s 1850s 1860s 1870s 1880s - Years: 1888 1889 1890 1891 1892 - Events January 1 - Japan accepts the Gregorian calendar January 13 - The Independent Labor Party of the UK has its first meeting. January 17 - American sugar planters overthrow the government of Queen Liliuokalani of Hawaii Click the link for more information. July 8 July 8 is the 189th day of the year (190th in leap years) in the Gregorian Calendar, with 176 days remaining.

4. Reidemeister Kurt Werner Friedrick Reidemeister. Born Kurt Reidemeister was examinedas a student by Landau and became an assistant of Hecke. His http://intranet.woodvillehs.sa.edu.au/pages/resources/maths/History/Rdmstr.htm

Kurt Werner Friedrick Reidemeister Born: 13 Oct 1893 in Brunswick, Germany Died: Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Welcome page Kurt Reidemeister was examined as a student by Landau and became an assistant of Hecke . His doctoral thesis was on algebraic number theory, the particular problem having been suggested by Hecke , and the resulting publication appeared in 1921. In [4] it is noted that:- Of all of the papers listed in Reidemeister's obituary by Artzy this is the only one which deals with number theory. It rarely happens that a highly productive mathematician deserts the field of his PhD thesis so consistently later on. Immediately he had written his doctoral thesis, Reidemeister became interested in differential geometry. It was Blaschke who came up with the particular problems in differential geometry on which Reidemeister began to work. On Hahn 's recommendation, Reidemeister was appointed as associate professor of geometry at the University of Vienna in 1923. Here he became a colleague of Wirtinger who interested Reidemeister in knot theory. In particular

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6. Kurt Reidemeister Kurt Reidemeister. Kurt Werner Friedrich Reidemeister (October 13, 1893 July 8, 1971) was a mathematician born in Brunswick, Germany. http://www.sciencedaily.com/encyclopedia/kurt_reidemeister

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7. Reviews For Reidemeister This page is the home page of BCS Associates a small publishing company specializing in translations of classic mathematics texts and textbooks. Knot Theory. kurt reidemeister. Reviewed for Topology Atlas by Corinne Cerf a 1983 translation of the 1932 celebrated book by kurt reidemeister. It is subdivided into three chapters http://www.harbornet.com/bcsassociates/rev_rei.html

[Home ] Title List Tables of Contents and Reviews] Ordering Information Knot Theory Kurt Reidemeister Reviewed for Topology Atlas by Corinne Cerf KNOT THEORY by K. REIDEMEISTER. Originally published as KNOTENTHEORIE by K. REIDEMEISTER, Ergebnisse der Mathematik und ihrer Grenzgebiete, Alte Folge, Band 1, Heft 1, SPRINGER, Berlin, 1932. Translated from the German and edited by L. F. BORON, C. O. CHRISTENSON, and B. A. SMITH, BSC ASSOCIATES, Moscow, Idaho, U.S.A., 1983. This book is a 1983 translation of the 1932 celebrated book by Kurt Reidemeister. It is subdivided into three chapters. The first one is an introduction to knots and braids, including (a sketch of) the original proof that two knots are equivalent if and only if their projections are related by a finite sequence of the three so-called Reidemeister moves. The second chapter describes the main knot invariants obtainable from matrices, like linking numbers, torsion numbers, determinants, and L-polynomials, now called normalized Alexander polynomials, that have been discovered independently by Reidemeister and Alexander. The third chapter deals with knot groups: definition by generators and relations from a projection, invariance, equivalence with the fundamental group of the knot complement, calculation of the group of special families of knots. A group-theoretic interpretation of the matrices and L-polynomials of Chapter II is given.

8. Table Of Contents For Reidemeister This page is the home page of BCS Associates a small publishing company specializing in translations of classic mathematics texts and textbooks. published as KNOTENTHEORIE by K. reidemeister, Ergebnisse der Mathematik und ihrer Grenzgebiete, Alte of the 1932 celebrated book by kurt reidemeister. It is subdivided into http://www.harbornet.com/bcsassociates/toc_rei.html

[Home ] Title List Tables of Contents and Reviews] Ordering Information Knot Theory by K. Reidemeister Reviewed for Topology Atlas by Corinne Cerf KNOT THEORY by K. REIDEMEISTER. Originally published as KNOTENTHEORIE by K. REIDEMEISTER, Ergebnisse der Mathematik und ihrer Grenzgebiete, Alte Folge, Band 1, Heft 1, SPRINGER, Berlin, 1932. Translated from the German and edited by L. F. BORON, C. O. CHRISTENSON, and B. A. SMITH, BSC ASSOCIATES, Moscow, Idaho, U.S.A., 1983. This book is a 1983 translation of the 1932 celebrated book by Kurt Reidemeister. It is subdivided into three chapters. The first one is an introduction to knots and braids, including (a sketch of) the original proof that two knots are equivalent if and only if their projections are related by a finite sequence of the three so-called Reidemeister moves. The second chapter describes the main knot invariants obtainable from matrices, like linking numbers, torsion numbers, determinants, and L-polynomials, now called normalized Alexander polynomials, that have been discovered independently by Reidemeister and Alexander. The third chapter deals with knot groups: definition by generators and relations from a projection, invariance, equivalence with the fundamental group of the knot complement, calculation of the group of special families of knots. A group-theoretic interpretation of the matrices and L-polynomials of Chapter II is given.

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Mathematics Catalog Jonathan Grobe Books PO Box 188 Deep River, IA 52222 Email: web@grobebooks.com Goto homepage to browse our other catalogues: http://www.grobebooks.com ... Review Shopping Cart or Checkout Terms Email order or inquiry to me or use Shopping Cart. All books are subject to prior sale. Include Book Record # in all correspondence. Payment methods: Check/Money Order. Paypal. VISA/Mastercard. Shipping: [Oversize packages are more] Media Mail: $3.50 Priority flat rate envelope: $5.50 Canada (airmail/global priority): $7 Global priority envelope: $10 No Dealer Discount. All books may be returned within 2 weeks of receipt for any reason. Abian, Alexander Boolean Rings Very Good Paperback Branden Press 394 pages. 1976 Record # 9143 Add to Shopping Cart Albert, A. A. Studies In Modern Algebra Very Good Hardcover Mathematical Association Of America 190 pages. 1963 Record # 19608 Add to Shopping Cart Association Of Teachers Of Mathematics Mathematical Reflections Very Good 0521095824 Paperback Cambridge 241 pages. 1970 Record # 2162 Add to Shopping Cart Aufmann, Richard N.

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11. Reidemeister Biography of kurt reidemeister (18931971) kurt Werner Friedrich reidemeister. Born 13 Oct 1893 in Brunswick, Germany kurt reidemeister was examined as a student by Landau and became an assistant of Hecke http://www-groups.dcs.st-and.ac.uk/~history/Mathematicians/Reidemeister.html

Kurt Werner Friedrich Reidemeister Born: 13 Oct 1893 in Brunswick, Germany Died: Click the picture above to see a larger version Show birthplace location Previous (Chronologically) Next Biographies Index Previous (Alphabetically) Next Main index Kurt Reidemeister was examined as a student by Landau and became an assistant of Hecke . His doctoral thesis was on algebraic number theory , the particular problem having been suggested by Hecke , and the resulting publication appeared in 1921. In [4] it is noted that:- Of all of the papers listed in Reidemeister's obituary by Artzy , this is the only one which deals with number theory . It rarely happens that a highly productive mathematician deserts the field of his PhD thesis so consistently later on. Immediately he had written his doctoral thesis, Reidemeister became interested in differential geometry . It was Blaschke who came up with the particular problems in differential geometry on which Reidemeister began to work. On Hahn 's recommendation, Reidemeister was appointed as associate professor of geometry at the University of Vienna in 1923. Here he became a colleague of Wirtinger who interested Reidemeister in knot theory . In particular Wirtinger showed Reidemeister how to compute the fundamental group of a knot from its projection. This method, originally due to

12. The Mathematics Genealogy Project - Kurt Reidemeister kurt reidemeister Biography Ph.D. Universität Hamburg 1921. According to our currentonline database, kurt reidemeister has 5 students and 332 descendants. http://www.genealogy.ams.org/html/id.phtml?id=15252

13. The Mathematics Genealogy Project - Index Of R JustusLiebig-Universität Gießen. 1823. reidemeister, kurt. Universität Hamburg Washington University. 2001. Retter, kurt. Gerhard-Mercator-Universität - Gesamthochschule Duisburg http://www.genealogy.ams.org/html/letter.phtml?letter=R&fShow=1

14. The Mathematics Genealogy Project - Kurt Reidemeister kurt reidemeister Biography Ph.D. Universität Hamburg 1921. According to our currentonline database, kurt reidemeister has 5 students and 331 descendants. http://www.genealogy.ams.org/html/id.phtml?id=15252&fChrono=1

15. AIM Reprint Library: Translate this page Y Z. Listing for reidemeister, kurt. Viewing Page 1 uber den Eisensteinreihen.Christian, Ulrich reidemeister, kurt. Viewing Page http://www.aimath.org/library/library.cgi?database=reprints;mode=display;BrowseT

16. AIM Reprint Library: Translate this page V. Reicherlderfer, P. Reichstein, Boris Reichstein, Zinovy Reid, AW Reid, AlanW. Reid, KB Reid, Ralph C. Reid, Talmage James reidemeister, kurt Reilly JW http://www.aimath.org/library/library.cgi?database=reprints;mode=display;BrowseL

17. Kurt Reidemeister Article on kurt reidemeister from WorldHistory.com, licensed fromWikipedia, the free encyclopedia. Return Index kurt reidemeister. http://www.worldhistory.com/wiki/K/Kurt-Reidemeister.htm

World History (home) Encyclopedia Index Localities Companies Surnames ... This Week in History Kurt Reidemeister Kurt Werner Friedrich Reidemeister October 13 July 8 ) was a mathematician born in Brunswick , Germany. He received his doctorate in with a thesis in algebraic number theory . In he was appointed assistant professor at the University of Vienna . While there he became familiar with the work of Hahn and Wirtinger. In he became full professof at Königsberg, where he stayed until , when he was forced to leave because of his opposition of the Nazi s. Reidemeister's interests were mainly in combinatorial group theory, combinatorial topology , and the foundations of geometry . His books include Knoten und gruppen (1926), Einführung in die kombinatorische Topologie (1932), and Knotentheorie (1932). He is known for Reidemeister moves (see Knot theory ) and Reidemeister torsion. Sponsored Links Advertisements Harry Potter and the Prisoner of Azkaban unabridged on CD DVD New Releases ... at DVDPlanet Find lost family and friends This article is licensed under the GNU Free Documentation License You may copy and modify it as long as the entire work (including additions) remains under this license.

18. World History: Kun Tao Silat Thru Kurdzhali (region) Translate this page kurt Koffka, kurt Lewin. kurt Masur, kurt Nilsen. kurt reidemeister, kurtRussell. kurt Sanderling, kurt Schneider. kurt Schumacher, kurt Schwitters. http://www.worldhistory.com/wiki/Kn_Kz016.htm

WorldHistory.com Bringing History to Life Return to: Main Article Index Home Page INDEX OF ARTICLES: Kun Tao Silat thru Kurdzhali (region) from Wikipedia , the free encyclopedia To find an article, follow the appropriate link below. Kun Tao Silat Kuna Kuna (currency) Kuna (people) ... Kurdzhali (region) Return to WorldHistory.com home page. Content from Wikipedia.com is licensed under the GNU Free Documentation License You may copy and modify it as long as the entire work (including additions) remains under this license. You must provide a link to http://www.gnu.org/copyleft/fdl.html About Us Contact Us

19. Kurt Reidemeister's Contributions To Knot Theory: Epistemic Configurations In Ma Fag Dr. Moritz Epple Dibner Institute, MIT, USA kurt reidemeister s contributionsto knot theory Epistemic configurations in mathematical research practice. http://www.ivh.au.dk/kollokvier/moritz_epple_27_10_99.dk.html

Institutkollokvium ved Institut for Videnskabshistorie Onsdag d. 27. 10. kl. 15 i koll. G4, Institut for Matematiske Fag Dr. Moritz Epple Dibner Institute, MIT, USA Kurt Reidemeister's contributions to knot theory: Epistemic configurations in mathematical research practice Abstract In 1932, the German mathematician Kurt Reidemeister published a little booklet entitled "Knotentheorie". It was the first monography in a field which was just about to emerge as an autonomous mathematical theory. Correspondingly, Reidemeister presented the young field in a rather modernistic style, based on "new elementary foundations" which he himself had proposed a few years earlier. A closer look at Reidemeister's research practice reveals, however, that his own main contributions to knot theory were NOT obtained within this new framework, but rather in a more traditional framework of geometric and topological thinking which he had encountered in Vienna. I will use this episode to introduce and to discuss some more general categories for an analysis of mathematical research practice. These categories are intended to highlight the highly local and time-bound character of (at least modern) mathematical research. Bemærk: Onsdag På gensyn Anita Kildebæk Nielsen 521-119, 8942 3508, ivhakn@ivh.au.dk

20. Biography-center - Letter R women/reid.htm; reidemeister, kurt wwwhistory.mcs.st-and.ac.uk/~history/Mathematicians/reidemeister.html;Reifenstein Jr, Edward http://www.biography-center.com/r.html

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