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Niles Johnson

nilesjohnson@mathstodon.xyz

<p>Working in topology and category theory<br />Professor, Ohio State at Newark</p>

Posts

  • Post #2747062

    I still have my reservations about zref-clever [1], but so far the things that I thought were bugs have been resolved by me learning more how to use it. I find the documentation very hard to read, in the particular way of something written by an expert that is trying but still overestimating the reader&amp;#39;s background. (Insert xkcd experts overestimate average familiarity [2].) But, documentation that I can *eventually* use to solve my problem is so SOOOO much better than nothing. [1]:...

  • Post #2516095

    The people handling typesetting for my most recent article are from a company called Straive; here is their website: https://straive.com/ If you&amp;#39;re thinking, wow, this looks like a group that definitely knows about and cares about mathematical typesetting... I&amp;#39;m sorry to tell you, that&amp;#39;s not the case. I&amp;#39;ve had some frustrations with typesetting services in the past, but this is a new level of content-free interaction. Never have I been more certain that my &am...

  • Post #1527483

    Sometimes someone well-known and highly-respected says something so flatly stupid that it boggles the mind. I actually can&amp;#39;t concentrate because I&amp;#39;m so... bewildered. I would say let&amp;#39;s take a lunch break, but *I&amp;#39;ve already done that*. I do it almost every day, and have been doing so for my entire career.

  • Post #1421413

    Nick Gurski and I have a new paper out, about another coherence problem! Invertibility and parity in symmetric monoidal categories https://arxiv.org/abs/2604.15142 For someone who doesn&amp;#39;t enjoy coherence theorems, I seem to spend a lot of time on them. This one is about coherence for *invertible* objects in a symmetric monoidal category, using an invariant that we call *parity*. In the thread below, I&amp;#39;ll explain - what our main results say, in a few different ways, - what tec...

  • Post #1186305

    This idea of big v.s. small for thinking about math is a useful one that I haven&amp;#39;t come across before. As could be expected for an article about visualization, the pictures are good too (both visually and conceptually). https://chessapig.github.io/talks/Big-Small @robinhouston https://mathstodon.xyz/@robinhouston/116390773204122582