In this editor you can enter or edit tables in YAML format, and you can get a preview of how numberdb would render it.
You cannot save changes here.
Once everything looks good, upload it to the git repository numberdb-data.
— preview —
Values of the Artin-Hasse exponential function at integers
For a given prime $p$, the Artin-Hasse exponential function $E_p$ is defined as the power series $E_p(x) = \exp \sum_{n=0}^\infty \frac{x^{p^n}}{p^n}$. Its radius of convergence in $\mathbb{Q}_p$ around $0$ equals $1$. This table contains values $E_p(k) \in \mathbb{Z}_p$ of the $p$-adic Artin-Hasse exponential function $E_p$ at certain integers $k$.