History of Faltings heights of elliptic curves over $\mathbb{Q}$

 Title: Faltings heights of elliptic curves over $\mathbb{Q}$ Definition: The Faltings height $h(E)$ CITE{Wiki} of an elliptic curve $E/\mathbb{Q}$-  is $-\frac12\log A$, where $A$ is the area of the period lattice of the Néron differential-  on a global minimal model of $E$ CITE{Silverman}. The stable Faltings height $h_{\mathrm{st}}(E)$-  is given by CITE{formula-stable-height}; this table gives both in the LMFDB and-  Sage normalisation CITE{LMFDBHeight} CITE{SageFaltings}.+  is $-\frac12\log A$, where $A$ is the period-lattice area in CITE{formula-area}.+  This table gives $h(E)$ and, when different, the stable Faltings height $h_{\mathrm{st}}(E)$+  in the LMFDB and Sage normalisation. Parameters:   N: