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I am a data scientist at Splunk. I got my math PhD at the University of Arizona, specializing in probability theory and differential geometry, and I did a postdoc at the Courant Institute at NYU. Here is a link to my LinkedIn profile, my résumé, and my publications and projects.
1d

accepted  Is there a natural measurable structure on the $\sigma$algebra of a measurable space? 
1d

comment 
Is there a natural measurable structure on the $\sigma$algebra of a measurable space?
Let no one say category theory lacks practical applications. Thanks for the tip & the existence theorem, David! I will be very interested to hear more about the natural $\sigma$algebra on the space of measurable functions Hom($X$, $Y$). Can you add some more details to your answer as to what that $\sigma$algebra looks like? e.g., what are examples of measurable sets of maps, and do those form a base for the $\sigma$algebra? What do functorality & rightadjointness mean in this context? 
May 19 
awarded  Nice Question 
Apr 7 
awarded  Nice Question 
Mar 6 
awarded  Nice Answer 
Feb 22 
awarded  Popular Question 
Dec 10 
awarded  Popular Question 
Nov 27 
accepted  What is quantum Brownian motion? 
Oct 30 
awarded  Popular Question 
Oct 12 
awarded  Popular Question 
Oct 12 
awarded  Yearling 
Sep 23 
awarded  Popular Question 
Sep 20 
awarded  Nice Question 
Jul 31 
comment 
Example of a space for which $V \cong Hom(V,V)$
Also, can you demonstrate this property in your answer? I'll be happy to accept it in that case. 
Jul 31 
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Example of a space for which $V \cong Hom(V,V)$
This is a great observation, @blackburne. Could you provide a reference, please? I'd love to learn more about rowfinite matrices, particularly from a functionalanalytic point of view. 
Jul 2 
awarded  Inquisitive 
Jul 2 
awarded  Curious 
Jun 6 
awarded  Popular Question 
Apr 28 
comment 
Example: a locally convex TVS which is not compactly generated
Thanks, Francois! 
Apr 28 
accepted  Example: a locally convex TVS which is not compactly generated 