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1454 bytes, as of the version from 2026-10-16 08:41 (current). Recorded here, not run.
Primary sources read during this build:
- K. Liu and H. Xu, *An effective recursion formula for computing intersection numbers*, arXiv:0710.5322v1. https://arxiv.org/html/0710.5322v1 . Theorem 1.1 is the independent genus recursion; the displayed DVV formula in Section 1 is the generator recurrence. The introductory definition fixes cotangent classes and the moduli space.
- A. Afandi, *An Ehrhart Theory For Tautological Intersection Numbers*, arXiv:2209.14131v1. https://arxiv.org/pdf/2209.14131 . Section 3.3, page 15 of the PDF, gives the genus-zero multinomial formula, one-point formula, string and dilaton equations. This is the preprint numbering used for verification, so the table cites the section rather than a lemma number that differs in the published article.
- Macaulay2 HodgeIntegrals documentation, *wittenTau*. https://macaulay2.com/doc/Macaulay2/share/doc/Macaulay2/HodgeIntegrals/html/_witten__Tau.html . Public examples independently specify genus-zero values 1, 3, 6, the genus-one value 1/24, and the genus-five three-point value 41873/255467520. The multiplicity-list input convention is explicitly explained in the table.
The browser tool could read the arXiv papers and Macaulay2 page. An attempted direct local download of the arXiv PDF returned HTTP 403. The SciPost PDF was blocked by its access filter and the original Kock notes endpoint timed out; neither is a table reference or a required dependency of the checks.