What was already known
The closest transfer theorem of Coates–Givental–Tseng treated toric bundles built from sums of line bundles, including split projective bundles. The manuscript removes splitting and positivity requirements and retains odd and primitive insertions (manuscript introduction, Historical context, p. 3).
AI involvement
OpenAI credits itself as manuscript author and states that its internal frontier model produced the results in this release. Individual human input is not detailed enough to establish task-only autonomy.
OpenAI is named as author on the manuscript, and its release attributes the results to an internal frontier model. The individual human input is not detailed enough to establish autonomy.
Importance
Extends all-genus Virasoro transfer to arbitrary projective bundles and their towers.
Limitations
The result is conditional on the base satisfying the full constraints; it does not prove the Virasoro conjecture for every smooth projective variety.
Technical verification
Reported is the default when evidence for a higher level is insufficient. The OpenAI-authored manuscript reports and argues the result, but the reviewed sources do not document a completed check of the full assessed claim.
Human understanding
Few is the default when evidence for a higher level is insufficient. No named person is documented as explaining the central argument for this assessed contribution.
Correction and publication history
Primary manuscript, attribution, and prior-work review for non-notifying local inclusion.
Read this published revision