The results below are complete, since the LMFDB contains all families of p-adic fields of degree at most 47 and residue characteristic at most 199
Refine search
Results (19 matches)
Download displayed columns for results| Label | $p$ | $n$ | $f$ | $e$ | $c$ | Swan slopes | Means | Rams | Ambiguity | Field count | Mass | Num. Packets |
|---|---|---|---|---|---|---|---|---|---|---|---|---|
| 2.18.1.0a | $2$ | $18$ | $18$ | $1$ | $0$ | $[ ]$ | $\langle \rangle$ | $( )$ | $18$ | $1$ | $1$ | $1$ |
| 2.9.2.18a | $2$ | $18$ | $9$ | $2$ | $18$ | $[1]$ | $\langle\frac{1}{2}\rangle$ | $(1)$ | $18$ | $118$ | $511$ | $88$ |
| 2.9.2.27a | $2$ | $18$ | $9$ | $2$ | $27$ | $[2]$ | $\langle1\rangle$ | $(2)$ | $18$ | $120$ | $512$ | $4$ |
| 2.6.3.12a | $2$ | $18$ | $6$ | $3$ | $12$ | $[ ]$ | $\langle \rangle$ | $( )$ | $18$ | $2$ | $1$ | $2$ |
| 2.3.6.18a | $2$ | $18$ | $3$ | $6$ | $18$ | $[\frac{1}{3}]$ | $\langle\frac{1}{6}\rangle$ | $(1)$ | $6$ | $6$ | $7$ | $6$ |
| 2.3.6.24a | $2$ | $18$ | $3$ | $6$ | $24$ | $[1]$ | $\langle\frac{1}{2}\rangle$ | $(3)$ | $6$ | $40$ | $56$ | $16$ |
| 2.3.6.30a | $2$ | $18$ | $3$ | $6$ | $30$ | $[\frac{5}{3}]$ | $\langle\frac{5}{6}\rangle$ | $(5)$ | $6$ | $304$ | $448$ | $30$ |
| 2.3.6.33a | $2$ | $18$ | $3$ | $6$ | $33$ | $[2]$ | $\langle1\rangle$ | $(6)$ | $6$ | $352$ | $512$ | $18$ |
| 2.2.9.16a | $2$ | $18$ | $2$ | $9$ | $16$ | $[ ]$ | $\langle \rangle$ | $( )$ | $6$ | $2$ | $1$ | $2$ |
| 2.1.18.18a | $2$ | $18$ | $1$ | $18$ | $18$ | $[\frac{1}{9}]$ | $\langle\frac{1}{18}\rangle$ | $(1)$ | $2$ | $2$ | $1$ | $2$ |
| 2.1.18.20a | $2$ | $18$ | $1$ | $18$ | $20$ | $[\frac{1}{3}]$ | $\langle\frac{1}{6}\rangle$ | $(3)$ | $2$ | $4$ | $2$ | $4$ |
| 2.1.18.22a | $2$ | $18$ | $1$ | $18$ | $22$ | $[\frac{5}{9}]$ | $\langle\frac{5}{18}\rangle$ | $(5)$ | $2$ | $8$ | $4$ | $4$ |
| 2.1.18.24a | $2$ | $18$ | $1$ | $18$ | $24$ | $[\frac{7}{9}]$ | $\langle\frac{7}{18}\rangle$ | $(7)$ | $2$ | $16$ | $8$ | $4$ |
| 2.1.18.26a | $2$ | $18$ | $1$ | $18$ | $26$ | $[1]$ | $\langle\frac{1}{2}\rangle$ | $(9)$ | $2$ | $32$ | $16$ | $8$ |
| 2.1.18.28a | $2$ | $18$ | $1$ | $18$ | $28$ | $[\frac{11}{9}]$ | $\langle\frac{11}{18}\rangle$ | $(11)$ | $2$ | $64$ | $32$ | $6$ |
| 2.1.18.30a | $2$ | $18$ | $1$ | $18$ | $30$ | $[\frac{13}{9}]$ | $\langle\frac{13}{18}\rangle$ | $(13)$ | $2$ | $128$ | $64$ | $6$ |
| 2.1.18.32a | $2$ | $18$ | $1$ | $18$ | $32$ | $[\frac{5}{3}]$ | $\langle\frac{5}{6}\rangle$ | $(15)$ | $2$ | $256$ | $128$ | $18$ |
| 2.1.18.34a | $2$ | $18$ | $1$ | $18$ | $34$ | $[\frac{17}{9}]$ | $\langle\frac{17}{18}\rangle$ | $(17)$ | $2$ | $512$ | $256$ | $9$ |
| 2.1.18.35a | $2$ | $18$ | $1$ | $18$ | $35$ | $[2]$ | $\langle1\rangle$ | $(18)$ | $2$ | $1024$ | $512$ | $21$ |