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BULLETIN (New Series) OF THE AMERICAN MATHEMATICAL SOCIETY Volume 38, Number 3, Pages 315–352 S[removed][removed]Article electronically published on March 27, 2001
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Document Date: 2010-01-14 11:52:47


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City

Manchester / Toronto / Hamburg / /

Company

Sylow / Ito / Zassenhaus / G. A / G2 / G. Higman / Frobenius / G/N / S4 / A6 / Suzuki / /

Country

Germany / Japan / Jordan / /

Event

Person Travel / /

Facility

University of Hamburg / Theory building Dickson / University of Illinois / University of Chicago / University of Michigan / Philip Hall / /

IndustryTerm

finite nonabelian / factor groups / symmetric groups / dihedral / transitive permutation / nonabelian simple / continuous groups / finite simple groups / recursive algorithm / quotient / permutation groups / finite simple / symmetric / finite solvable groups / finite / spectacular applications / solvable / finite solvable / /

MarketIndex

THE / /

Organization

National Science Foundation / Harvard / Congress / University of Illinois / the University of Chicago / International Congress / American Mathematical Society / University of Hamburg / Royal Society / the University of Michigan / /

Person

Blichfeldt / K.A. Fowler / Main Theorems / Frank Cole / Richard Brauer / Graham Higman / Camille Jordan / Burnside / L.E. Dickson / E.H. Moore / Ludwig Sylow / John H. Walter / Walter Feit / Peter Neumann / /

Position

assistant at the IAS / General / chair / /

Product

Reciprocity Theorem / Sz / /

ProvinceOrState

Illinois / Michigan / /

PublishedMedium

Mathematische Annalen / /

Technology

recursive algorithm / /

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