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    Carina Hong Retweets Note on Open-Sourced Formalizations

    Axiom Math CEO retweets praise for public release of math formalizations.

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    12 Sources, 28d ago, first seen 28d ago

    TLDR

    Carina Hong, founder and CEO of Axiom Math, retweeted a post by @pradheepraop. The post states that some formalizations are being open sourced and calls the development really cool. Hong leads an AI startup focused on advanced mathematical reasoning and autoformalization. The retweet highlights visible replies on X that note the public availability of the formalizations alongside an attached photo. No additional details on the specific formalizations or their source appear in the packet.

    Combined views

    135.6K

    12 Sources, first seen 28d ago

    Combined views

    135.6K

    12 Sources, first seen 28d ago

    1.3K likes
    1.3K likes
    53 comments
    386 saves
    124 reposts
    53 comments
    386 saves
    124 reposts

    Sentiment

    Positive65.2%34.8%Negative

    Summary

    Sentiment

    Positive65.2%34.8%Negative

    Positive accounts welcomed the AI-assisted proof and human-machine synergy on zeta zeros as a mind-blowing glimpse of computational math's future, while negative replies questioned the framing, uniqueness, or limited 2/3 result.

    Based on 23 sentiment-bearing replies from 23 accounts across 2 conversations.

    Summary

    Positive accounts welcomed the AI-assisted proof and human-machine synergy on zeta zeros as a mind-blowing glimpse of computational math's future, while negative replies questioned the framing, uniqueness, or limited 2/3 result.

    Based on 23 sentiment-bearing replies from 23 accounts across 2 conversations.

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    12 Sources

    @jdlichtmanMy colleague Youness Lamzouri has just produced a simpler (human) proof digestion of Claude's argument for 2/3 zeta zeros:
    @CarinaLHongAxiomProver formalizes breakthrough proofs on day 1
    @aaswaminathan01A day in the life of a mathematician at Axiom... mathematician: please formalize this beautiful paper! AxiomProver: your wish is my command
    @eliebakouch@Thom_Wolf RLHT, reinforcment learning from human taste
    @patrickshaftoVery exciting to have this new approach WITH formal verification!
    @hyhieu226Maybe mathematics is all computational. Lean and formalization create a way for people to turn abstract ideas into "things" that can be bruteforced via a bunch of matrix multiplications, aka neural nets.
    @davidadAI formalization capabilities have no limits in sight but Lean may be starting to hit a wall

    12 Sources

    @jdlichtmanMy colleague Youness Lamzouri has just produced a simpler (human) proof digestion of Claude's argument for 2/3 zeta zeros:
    @CarinaLHongAxiomProver formalizes breakthrough proofs on day 1
    @aaswaminathan01A day in the life of a mathematician at Axiom... mathematician: please formalize this beautiful paper! AxiomProver: your wish is my command
    @eliebakouch@Thom_Wolf RLHT, reinforcment learning from human taste
    @patrickshaftoVery exciting to have this new approach WITH formal verification!
    @hyhieu226Maybe mathematics is all computational. Lean and formalization create a way for people to turn abstract ideas into "things" that can be bruteforced via a bunch of matrix multiplications, aka neural nets.
    @davidadAI formalization capabilities have no limits in sight but Lean may be starting to hit a wall