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A	nf.abelian Abelian number field nf.abs_discriminant Absolute discriminant of a number field nf.algebraic_closure Algebraic closure of a field nf.arithmetically_equivalent Arithmetically equivalent fields nf.assuming_grh Assuming GRH
C	nf.polredabs Canonical defining polynomial for number fields nf.class_number Class number of a number field nf.cm_field CM number field nf.complex_embedding Complex embedding nf.conductor Conductor of an abelian number field
D	nf.field.data Data for a global number field nf.defining_polynomial Defining Polynomial of a Number Field nf.degree Degree of a number field nf.dirichlet_group Dirichlet group of an Abelian number field nf.discriminant Discriminant of a number field
E	nf.embedding Embedding of a number field nf.extent Extent of global number field data
F	nf.frobenius_cycle_types Frobenius cycle types nf.fundamental_units Fundamental units of a number field
G	nf.galois_closure Galois closure of an extension nf.galois_group Galois group nf.galois_group.data Galois group information nf.galois_group.name Galois group of a number field -- naming convention nf.galois_group.gmodule Galois module information nf.galois_group.gmodule_v4_type_i_i Galois module structure of Type I (i) for units in biquadratic number fields nf.galois_group.gmodule_v4_type_i_ii Galois module structure of Type I (ii) for units in biquadratic number fields nf.galois_group.gmodule_v4_type_i_iii Galois module structure of Type I (iii) for units in biquadratic number fields nf.galois_group.gmodule_v4_type_ii_i Galois module structure of Type II (i) for units in biquadratic number fields nf.galois_group.gmodule_v4_type_ii_ii Galois module structure of Type II (ii) for units in biquadratic number fields nf.galois_group.gmodule_v4_type_iii Galois module structure of Type III for units in biquadratic number fields nf.galois_group.gmodule_v4_type_iv Galois module structure of Type IV for units in biquadratic number fields nf.field_generator Generator of a number field nf.generator Generator of a number field
H	nf.ideal.label.hmf Hilbert modular form convention for the label of a number field ideal
I	nf.ideal_class_group Ideal class group of a number field nf.index Index of an order nf.integral_basis Integral basis of a number field nf.integral Integral elements nf.intermediate_fields Intermediate fields nf.is_galois Is a Galois extension
L	nf.ideal_labels Labels for number field ideals 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 Number field nf.invariants Number field invariants nf.label Number field label nf.nickname Number field nicknames nf.field.missing Number field not in the database
O	nf.order Order
P	nf.prime Prime of a number field nf.primitive_element Primitive element
R	nf.ramified_primes Ramified (rational) prime of a number field nf.rank Rank of a number field nf.real_embedding Real embedding nf.regulator Regulator of a number field nf.ring_of_integers Ring of integers of a number field nf.roadmap Roadmap for number fields nf.root_discriminant Root discriminant of a number field
S	nf.separable_algebra Separable algebra nf.separable Separable extension nf.serre_odlyzko_bound Serre Odlyzko bound nf.sibling Sibling fields and algebras nf.signature Signature of a number field nf.stem_field Stem field for a Galois extension
T	nf.totally_imaginary Totally imaginary nf.totally_positive Totally positive nf.totally_real Totally real nf.sextic_twin Twin sextic algebra
U	nf.unit_group Unit group of a number field nf.torsion Unit group torsion nf.unramified_prime Unramified (rational) prime of a number field
W	nf.weil_height Weil height