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Jean Abou Samra (new account)

jeanas@mathstodon.xyz

<p>PhD student in theoretical computer science at Eötvös Loránd University in Budapest. Mainly here to chat about TCS/math.</p>

Posts

  • Post #3002045

    The Budapest type theory group is hiring a postdoc to work on higher observational type theory. http://lists.seas.upenn.edu/pipermail/types-announce/2026/012535.html

  • Post #3002044

    I added a definition of the effective topos to Wikipedia. I think it&amp;#39;s incomprehensible for a newcomer (as it was to me two years ago), but since I ran out of time, pedagogy will have to wait for later or someone else. https://en.wikipedia.org/wiki/Effective_topos#Definition

  • Post #3002043

    Here&amp;#39;s a question I&amp;#39;ve meant to ask for a long time: https://mathoverflow.net/q/511737/

  • Post #3002042

    The setoid model translation takes a model of type theory and returns a new model which validates function extensionality and propositional extensionality for SProp. Has anyone already worked out something like this for unique choice? I guess something like replacing functions with functional relations should work, right? I&amp;#39;m asking because I understand unique choice to be the reason why the definition of the effective topos is so complicated and doesn&amp;#39;t just use plain setoids (s...

  • Post #3002041

    I have in my mind two conflicting definitions of “f : X → Y has the Baire property (BP)”. (X and Y are topological spaces which I&amp;#39;m happy to assume Polish.) The first is that the preimage of an open subset has the BP (coincides with an open modulo a meager, and open can be replaced with Borel here). The second is that f is “Baire-measurable”, i.e., measurable with respect to the σ-algebras of BP subsets: the preimage of a BP has the BP. Did I dream up that these are equivalent? It comes...

  • Post #1763209

    In French mathematics, families are tied into tribes living on separated spaces.

  • Post #1763208

    Breaking mathematical news: recent events have formally disproved the claim that adults are adults, refuting a nearly 350 years old conjecture of Leibniz. This is the first fully automated contribution to mathematics by autonomous geopolitical agents.

  • Post #1763206

    I just created a Wikipedia page about cubical type theory. For now this is a stub with just keyword-dropping and reference-dropping. Help to augment it is very welcome, we really need a readable first introduction to cubical type theory written down somewhere. https://en.wikipedia.org/wiki/Cubical_type_theory

  • Post #1763205

    I also proposed to merge “Homotopy type theory” and “Univalent foundations”. Opinions are welcome on which name to retain… https://en.wikipedia.org/wiki/Wikipedia:Articles_for_deletion/Homotopy_type_theory

  • Post #1763204

    I&amp;#39;m taking a descriptive set theory course. I&amp;#39;m the only one from the type theory group (which is in the CS department), the others are master&amp;#39;s students in the math department. In today&amp;#39;s exercise session, one of them wrote on the board “{F ∈ ℱ(X) | F ∩ U}” and said that F ∩ U was a shorthand notation for “F intersects U”. Others started to laugh. He said that after all it makes sense because you can convert a set to a boolean through the function that maps the e...

  • Post #822909

    I just signed the “No free view? No review!&amp;quot; pledge to refuse reviewing papers for closed-access venues, and I encourage all researchers to do the same. https://nofreeviewnoreview.org