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Computing the semistable reduction of a particular plane quartic curve at $p=3$
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abstract
We explain how to determine the semistable reduction of a particular plane quartic curve at $p=3$ that appears in the attempts of Rouse, Sutherland, and Zureick-Brown to compute the rational points on the non-split Cartan modular curve $X^+_{ns}(27)$.
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Rational points on the non-split Cartan modular curve of level 27 and quadratic Chabauty over number fields
The normalizer of the non-split Cartan subgroup of level 27 does not occur as a 3-adic Galois image of a non-CM elliptic curve over Q, completing the 3-adic classification.
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