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Remodeling for the Affine Binary Dihedral Calabi–Yau Threefold

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involution-equivariant-topological-recursionMathematical physicsposed by Bouchard, Klemm, Mariño and Pasquetti (remodeling conjecture)recorded: variant

1 attempt · no person has looked

Statement

The paper proves a closed-string remodeling statement for the affine binary dihedral Calabi–Yau orbifold threefold, a target outside the toric setting of the Bouchard–Klemm–Mariño–Pasquetti remodeling conjecture, replacing the toric mirror curve by a type-DlD_l logarithmic Toda curve and the topological recursion by its Z2\mathbb{Z}_2-equivariant form.

Context

A variant rather than the BKMP conjecture itself: the target lies outside the toric setting the conjecture addresses.

Extends the remodeling correspondence beyond the toric case the original conjecture covers.

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Attempts

1 attempt

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  • #1

    Attempt 1

    proof attemptRethlas-based system with Bohan Fang, Zhuoming Lan, Jingxiang Ma ·
    AI involvement
    ai discovered
    — the result was found by a model.
    models
    Rethlas-based system
    people
    Bohan Fang, Zhuoming Lan, Jingxiang Ma

    The paper states plainly that the mathematics of the paper was generated by a Rethlas-based system under a human-provided strategy and initial input, using an orchestrator the authors built to spawn agents.

    A variant rather than the BKMP conjecture itself: the target lies outside the toric setting the conjecture addresses.

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