[Alta-Logic] Thursday: 2014 Calgary Mathematics & Philosophy Lecture: S. Awodey (CMU)

Richard Zach rzach at ucalgary.ca
Mon Sep 29 12:31:22 MDT 2014


  Univalence as a New Principle of Logic <http://ucalgary.ca/mathphil/>


    Steve Awodey
    Carnegie Mellon University


    Thursday, October 2, 2014, 3:30 pm
    ENA 101

It is often convenient or useful in mathematics to treat isomorphic 
structures as the same.  The Univalence Axiom for the foundations of 
mathematics elevates this idea to a foundational principle in the 
setting of Homotopy Type Theory.  It states, roughly, that isomorphic 
structures can be identified.  In his talk, Prof. Awodey will explain 
this principle and how it can be taken as an axiom, and explore the 
motivations and consequences, both mathematical and philosophical, of 
making such an assumption.

*Steve Awodey* <http://www.andrew.cmu.edu/user/awodey/> is an 
internationally recognized researcher in the areas of category theory 
and logic, and has also written on the philosophy of mathematics.  He 
received his Ph.D. in mathematics from the University of Chicago in 1997 
under the direction of Saunders Mac Lane.  In 2012-13, he was a member 
of the School of Mathematics at the Institute for Advanced Study, where 
he co-organized a special year devoted to Univalent Foundations of 
Mathematics along with T. Coquand and V. Voevodsky. Awodey is one of the 
inventors of Homotopy Type Theory and leads an active research group on 
that subject at Carnegie Mellon University, where he is a professor of 
philosophy and mathematics.

/This talk is the inaugural Calgary Mathematics & Philosophy Lecture, 
co-sponsored by PIMS <http://www.pims.math.ca/>, the Pacific Institute 
for the Mathematical Sciences, and the Department of Philosophy 
<http://phil.ucalgary.ca/>. The Mathematics & Philosophy Lectures aim to 
introduce topics at the intersection of mathematics and philosophy to a 
general academic audience. The event is free & open to the public; a 
reception follows./

http://ucalgary.ca/mathphil/
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