Mathematics Atlas

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Wolfgang Haken

VOLF-gahng HAH-kn (surname not "HAY-ken")
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German-American topologist, born Wolfgang Rudolf Gunther Haken, known for work on three dimensional manifolds including an algorithm deciding whether a knot diagram represents the unknot, and for proving the four color theorem in 1976 with Kenneth Appel at the University of Illinois at Urbana-Champaign, the first major theorem proved with essential computer assistance. He worked as an electrical engineer at Siemens in Munich before joining Illinois, where he taught from 1965 until his retirement in 1998. He died in 2022.

Facts
Birth Date
1928-06-21 1
Birth Year
1928 2
Death Date
2022-10-02 2
Death Year
2022 2
Birthplace
Berlin, Germany 1
Death Place
Champaign, Illinois, United States 2
Nationality / Culture
German, later American citizen (naturalized 1976) 1
Defining Contribution
With Kenneth Appel, proved the four color theorem in 1976 with essential computer assistance. Also solved the unknot problem, producing an algorithm to decide whether a knot diagram represents the unknot, and developed normal surface theory for three dimensional manifolds. 1
Notable Work
Theorie der Normalflachen (Acta Mathematica, 1961); the four color theorem papers (1976-1977, with Kenneth Appel) 1
Award
Fulkerson Prize, American Mathematical Society, 1979 (shared with Kenneth Appel) 1
Cross-Tradition Connections

Proofs Credited

Sources
1. Celebratio Mathematica, Wolfgang Haken, A Biographical Sketch
Celebratio MathematicaView the Source
2. Wolfgang Haken (Wikipedia)
Wikimedia Foundationinfobox/biography section
Quote, infobox/biography section
In 1976, together with colleague Kenneth Appel at the University of Illinois at Urbana-Champaign, Haken proved the four-color theorem
View the Source
2. Wolfgang Haken (Wikipedia)
Wikimedia Foundationinfobox IPA
Quote, infobox IPA
[ˈvɔlfɡaŋ ˈhaːkn̩]
View the Source
Thomas, The Four Color Theorem (Faculty Reference Page)
Robin Thomas, Georgia Institute of Technology, School of MathematicsProofs Credited: Four Color TheoremView the Source
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