Seminar series
Date
Fri, 09 Nov 2007
14:15
Location
L3
Speaker
Jonathan Kirby
Organisation
Oxford

I will push Schanuel's conjecture in four directions: defining a dimension

theory (pregeometry), blurred exponential functions, exponential maps of

more general groups, and converses. The goal is to explain how Zilber's

conjecture on complex exponentiation is true at least in a "geometric"

sense, and how this can be proved without solving the difficult number

theoretic conjectures. If time permits, I will explain some connections

with diophantine geometry.

Last updated on 3 Apr 2022, 1:32am. Please contact us with feedback and comments about this page.