Seminar series
Date
Thu, 26 Apr 2012
Time
17:00 - 18:00
Location
L3
Speaker
Angus Macintyre (QMUL)

Shapiro's Conjecture says that two classical exponential polynomials over the complexes can have infinitely many common zeros only for algebraic reasons. I will explain the history of this, the connection to Schanuel's Conjecture, and sketch a proof for the complexes using Schanuel, as well as an unconditional proof for Zilber's fields.

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