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callensxavier/socrateai-eta-quotients

Eta-Quotients in Lean 4 Machine-checked Lean 4 formalization of the arithmetic and analytic layers of Ligozat's criterion for eta-quotients f(z) = ∏δ∣Nη(δz)rδf(z) \;=\; \prod_{\delta \mid N} \eta(\delta z)^{r_\delta}f(z)=δ∣N∏​η(δz)rδ​ together with a precisely named obstruction to the general case. ⚠️ PREPRINT — not peer reviewed. The Lean development compiles and is axiom-audited; those claims are machine-checked. The paper's exposition has had no external referee. DOI:… See the full description on the dataset page: https://huggingface.co/datasets/callensxavier/socrateai-eta-quotients.

Author / organizationcallensxavier
License (as declared)apache-2.0
Downloads227 (as reported by Hugging Face)
Likes0
Created7 September 2026
Last updated at source10 September 2026
lean4mathlibformal-verificationmodular-formsnumber-theoryeta-quotientstheorem-proving
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