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Eli Glasner (TAU): UNIVERSALLY MEASURABLE HOMOMORPHISMS ARE CONTINUOUS AFTER CHRISTENSEN AND ROSENDAL | Einstein Institute of Mathematics

Eli Glasner (TAU): UNIVERSALLY MEASURABLE HOMOMORPHISMS ARE CONTINUOUS AFTER CHRISTENSEN AND ROSENDAL

Date: 
Tue, 26/10/202112:00-13:00
Abstract: I will outline the proof of the following theorem:

Theorem (C. Rosendal). Let π : G → H be a universally measurable homomorphism from
a Polish group G to a separable topological group H. Then π is continuous.

See the Notes written by Eli Glasner.