Zilber-Pink in a product of modular curves assuming multiplicative degeneration
Daw, C.
It is advisable to refer to the publisher's version if you intend to cite from this work. See Guidance on citing. To link to this item DOI: 10.1215/00127094-2025-0011 Abstract/SummaryWe prove the Zilber–Pink conjecture for curves in Y(1)^n whose Zariski closure in (P^1)^n passes through the point (∞, . . . , ∞), going beyond the asymmetry condition of Habegger and Pila. Our proof is based on a height bound following André’s G-functions method. The principal novelty is that we exploit relations between evaluations of G-functions at unboundedly many non-archimedean places.
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