Affiliation

University of Illinois at Chicago, USA

Short Bio

Louis H. Kauffman has a B.S. in mathematics from MIT and a PhD in mathematics from Princeton University. He is Professor of Mathematics at the University of Illinois at Chicago. Kauffman works on topology, knot theory, quantum topology, form and cybernetics. He is the founding editor and editorin- chief of the *Journal of Knot Theory and Its Ramifications* and the editor of the book series on *Knots and Everything*. He is the author of the column *Virtual Logic* for the journal *Cybernetics and Human Knowing*. Kauffman is the author of numerous books and papers on knot theory and is wellknown for his discovery of the bracket state sum model of the Jones polynomial and for his discovery of a generalization of the Jones polynomial called the Kauffman polynomial, for his discovery of virtual knot theory and other topological structures. He is the recipient of the 1993 Warren McCulloch award of the American Society for Cybernetics and the 1996 award of the Alternative Natuaral Philosophy Association for his work on discrete non-commutative electromagnetism. He was president of the American Society for Cybernetics from 2005 to 2008. Kauffman plays the clarinet in the Chicago-based ChickenFat Klezmer Orchestra.

Publications in Constructivist Foundations

Reader Impact Factor: 6.59
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Louis H. Kauffman (2016)

Many Forms of Circularity

Constructivist Foundations 12(1): 24–25

Louis H. Kauffman (2016)

Author’s Response: Distinction, Eigenform and the Epistemology of the Imagination

Constructivist Foundations 11(3): 505–508

Louis H. Kauffman (2016)

Cybernetics, Reflexivity and Second-Order Science

Constructivist Foundations 11(3): 489–497

Second-Order Cybernetics > Mathematics

Louis H. Kauffman (2014)

Circularity and Distinction

Constructivist Foundations 10(1): 55–56

Louis H. Kauffman (2012)

The Russell Operator

Constructivist Foundations 7(2): 112–115

Second-Order Cybernetics > Epistemology · Mathematics

Louis H. Kauffman (2009)

Reflexivity and Eigenform: The Shape of Process

Constructivist Foundations 4(3): 121–137

Second-Order Cybernetics > Mathematics

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