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Notices by Boarders (boarders@mathstodon.xyz)

  1. Embed this notice
    Boarders (boarders@mathstodon.xyz)'s status on Tuesday, 14-Jan-2025 00:30:37 JST Boarders Boarders
    in reply to
    • julesh

    @julesh in mother Russia etc etc

    In conversation about 4 months ago from mathstodon.xyz permalink
  2. Embed this notice
    Boarders (boarders@mathstodon.xyz)'s status on Thursday, 02-Jan-2025 00:47:16 JST Boarders Boarders
    in reply to
    • Jon Sterling
    • Tim Henke (tɪm 'ɦɛŋ.kə)

    @jonmsterling saw this via @timhenke

    In conversation about 5 months ago from mathstodon.xyz permalink

    Attachments


    1. https://media.mathstodon.xyz/media_attachments/files/113/573/344/605/101/804/original/ae188aa7636c27f7.jpeg
  3. Embed this notice
    Boarders (boarders@mathstodon.xyz)'s status on Friday, 13-Dec-2024 05:39:09 JST Boarders Boarders
    in reply to
    • julesh

    @julesh is that different than terms of a codata type (type that you interact with as codomains)?

    In conversation about 5 months ago from mathstodon.xyz permalink
  4. Embed this notice
    Boarders (boarders@mathstodon.xyz)'s status on Thursday, 05-Dec-2024 06:35:21 JST Boarders Boarders
    in reply to
    • julesh

    @julesh it is striking to me that Google was easily at its most innovative when it had “20% time”, “authors at Google”, “flat management structure”, “Google summer of code” etc. etc. and whilst I am sure that created many seeming problems with how they have developed (perceived disorganization), they are left with the remnants of something wildly innovative dying to a new culture of growth-at-all-costs management which is positively contemptuous of all that built the company. A tech company that so disrespects its programmers/researchers will not remain innovative for long - who would want to work in such a place when your talents will be actually appreciated elsewhere?

    In conversation about 6 months ago from mathstodon.xyz permalink
  5. Embed this notice
    Boarders (boarders@mathstodon.xyz)'s status on Sunday, 01-Dec-2024 05:06:50 JST Boarders Boarders
    in reply to
    • julesh

    @julesh one thing I’d like to know is how one relates ”cut elimination” for algebraic structures - e.g. cut elimination says that the definitionally defined free group is isomorphic to the normalized word free group (and same for categorical structures) - to sequent calculus style “cut elimination” (which inevitably involves some extremely nasty induction proof and feels magic) - are these just supposed to be superficially similar or is the proof theory ideally meant to fit into the story about free algebraic structures?

    In conversation about 6 months ago from mathstodon.xyz permalink

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    Boarders

    Boarders

    Interested in mathematics (homotopy theory, category theory, topos theory), programming languages, and philosophy.

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