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L-functions
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Maass
Hilbert
Bianchi
Varieties
Elliptic curves over $\Q$
Elliptic curves over $\Q(\alpha)$
Genus 2 curves over $\Q$
Higher genus families
Abelian varieties over $\F_{q}$
Belyi maps
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$p$-adic fields
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Labeling convention
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Base field
Base char.
Dimension
$p$-rank
Initial coefficients
Simple
Geom. simple
Primitive
Princ. polarizable
Jacobian
yes
no
yes
no
yes
no
yes
yes or unknown
no or unknown
no
unknown
yes
yes or unknown
no or unknown
no
unknown
Slopes
Points on variety
Points on curve
Simple factors
include
exclude
exactly
subset
Newton elevation
# Jacobians
# Hyp. Jacobians
# twists
Max twist degree
Angle rank
Angle corank
End.
degree
$p$-corank
(Geom.) Sq.free
yes
yes; and geom.
yes; not geom.
no
not geom.
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Geometric decomposition
in the following inputs
Dim 1 factors
Dim 2 factors
Dim 3 factors
Dim 4 factors
Dim 5 factors
(distinct)
(distinct)
(distinct)
Number field
Galois group
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Counts table
Random isogeny class
▲ dimension
field
characteristic
p-rank
angle rank
Newton elevation
curve points
abvar points
Jacobian count
Hyp. Jacobian count
Num .twists
Max. twist degree
End. degree
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