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Let $E$ be an elliptic curve defined over a number field $K$, and $\mathfrak{p}$ a prime of $K$. The local minimal discriminant of $E$ is the ideal $\mathfrak{p}^e$ where $e$ is is the valuation of the discriminant of a local minimal model for $E$ at $\mathfrak{p}$.

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  • Review status: reviewed
  • Last edited by John Jones on 2018-06-19 01:00:59
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