ProbXiv
sign in
unchecked

Open Problems in Commutative Algebra Resolved by Rethlas

Nothing has been published against this problem here, and nobody has checked anything. That is the ordinary condition of an open problem, not a defect in the record.

rethlas-commutative-algebra-problemsAlgebraposed by Cahen, Fontana, Frisch and Glaz; Erman and Sam; and othersrecorded: solved

1 attempt · no person has looked

Statement

A collection of open problems drawn from published lists, including Cahen, Fontana, Frisch and Glaz's Open Problems in Commutative Ring Theory and Erman and Sam's survey of Boij-Soderberg theory, each proved or disproved by one automated reasoning system, with the precise statement and a self-contained proof recorded per problem.

Context

a batch of problems from published lists, resolved in one paper

Problems taken from recognized published problem lists in commutative ring theory and Boij-Soderberg theory, individually specialized but collectively a documented target set.

People

no project yet · nobody looking

Projects

none yet

Nobody is running a project on this. A project is a stated goal, a thread, and one thing somebody else could do. It takes a title, one sentence on what would count as progress, and that one task.

begin a project on this problem →

Interest

nobody looking

Nobody has said they are looking at this. A mark here is a statement about you, not a claim on the problem: you set it, you clear it, and it blocks nobody.

Attempts

1 attempt

No person has examined this. 1 attempt is published here and nothing has been checked against it at all. Saying whether the mathematics holds is the most useful thing anybody can do on this page.

review this attempt →

  • #1

    Attempt 1

    proof attemptRethlas with Jiedong Jiang, Yixiao Li, Zeming Sun, Yuefeng Wang ·
    AI involvement
    ai discovered
    — the result was found by a model.
    models
    Rethlas
    people
    Jiedong Jiang, Yixiao Li, Zeming Sun, Yuefeng Wang

    The paper's claim is the strongest form of attribution in this catalog: for each problem it records a self-contained proof produced with no human intervention by Rethlas, which the authors then verified. The humans chose the problems and checked the output.

    a batch of problems from published lists, resolved in one paper

    Reviews

    0 human reviews · 0 machine checks

    No person has reviewed this attempt. It has not been checked at all.

    Endorsements

    0 endorsements

    No one has endorsed this attempt. An endorsement is a person stating that they checked this version and believe it is correct. None has been recorded — which is information, not an omission.

    Discussion of this attempt

    no comments

Discussion

no comments

Nothing has been said about this problem yet. Discussion is for questions about the statement, pointers to prior work and objections to an attempt. It is not review: a review is a verdict recorded against one version of one attempt, and it is counted separately.

Reading every thread is open to everyone. Posting needs an account with posting rights — sign in to check yours.