i give up.
when it comes to giving talks, i must have a personal heisenberg uncertainty principle when it comes to two quantities:
1. clarity and exposition,
2. depth and new tools.
(more, to come ..)
i feel like an outlier at this conference, which is called "function theory on infinite dimensional spaces (xii)."
infinity is a scary thing,
infinitely many dimensions even more so.
sure, i many study metric spaces, which include Banach spaces as examples. my context is always finite-dimensional, though, and the challenges tend to be overcoming a lack of smoothness or geometric structure.
i liken it to studying life on the sea floor, honestly.
(maybe more, to come.)
when it comes to giving talks, i must have a personal heisenberg uncertainty principle when it comes to two quantities:
1. clarity and exposition,
2. depth and new tools.
i feel like an outlier at this conference, which is called "function theory on infinite dimensional spaces (xii)."
infinity is a scary thing,
infinitely many dimensions even more so.
sure, i many study metric spaces, which include Banach spaces as examples. my context is always finite-dimensional, though, and the challenges tend to be overcoming a lack of smoothness or geometric structure.
i liken it to studying life on the sea floor, honestly.
(maybe more, to come.)
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