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More Recently modified Knowls
A
nf.algebraic_closure Algebraic closure of a field
nf.arithmetically_equivalent Arithmetically equivalent fields
nf.assuming_grh Assuming GRH
C
nf.complex_embedding Complex embedding
D
nf.defining_polynomial Defining Polynomial of a Number Field
E
F
nf.frobenius_cycle_types Frobenius cycle types
G
nf.galois_closure Galois closure of an extension
nf.galois_group Galois group
nf.galois_group.data Galois group information
nf.galois_group.gmodule Galois module information
nf.field_generator Generator of a number field
H
I
nf.integral Integral elements
nf.intermediate_fields Intermediate fields
nf.is_galois Is a Galois extension
L
nf.local_algebra Local algebra
M
nf.minimal_polynomial Minimal polynomial
nf.monomial_order Monomial order
nf.multiplicative_gal_module Multiplicative Galois Module Structure
N
nf.narrow_class_group Narrow class group
nf.narrow_class_number Narrow class number
nf.defining_polynomial.normalization Normalization of defining polynomials for number fields
nf.invariants Number field invariants
O
nf.order Order
P
nf.primitive_element Primitive element
R
nf.real_embedding Real embedding
S
nf.separable_algebra Separable algebra
nf.separable Separable extension
nf.serre_odlyzko_bound Serre Odlyzko bound
T
nf.totally_imaginary Totally imaginary
nf.totally_positive Totally positive
nf.totally_real Totally real
nf.sextic_twin Twin sextic algebra
U
W
nf.weil_height Weil height