Every smooth complex quintic threefold admits a numerical Bridgeland stability condition with the support property whose hyperplane-tensor and structure-sheaf spherical-twist symmetry shifts phase by 2/5, with the normalized central charge of Toda’s quintic Gepner conjecture.
Every smooth complex quintic threefold admits a numerical Bridgeland stability condition with the support property whose hyperplane-tensor and structure-sheaf spherical-twist symmetry shifts phase by 2/5, with the normalized central charge of Toda’s quintic Gepner conjecture.
Every smooth complex quintic threefold admits a numerical Bridgeland stability condition with the support property whose hyperplane-tensor and structure-sheaf spherical-twist symmetry shifts phase by 2/5, with the normalized central charge of Toda’s quintic Gepner conjecture.
If correct, resolves Toda’s normalized quintic Gepner conjecture for every smooth complex quintic threefold.
Does every smooth quintic threefold admit the normalized Gepner-symmetric Bridgeland stability condition?
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OpenAI reports Gepner stability on every smooth quintic threefold
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