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About:
http://dbpedia.org/class/yago/WikicatPropertiesOfGroups
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Property
Value
rdfs:
subClassOf
yago
:Property113244109
owl:
equivalentClass
yago-res
:wikicat_Properties_of_groups
is
rdf:
type
of
dbr
:Metacyclic_group
dbr
:Metanilpotent_group
dbr
:Monomial_group
dbr
:Algebraic_group
dbr
:Algebraically_closed_group
dbr
:Algebraically_compact_group
dbr
:Almost_simple_group
dbr
:Hyperbolic_group
dbr
:Characteristically_simple_group
dbr
:Dedekind_group
dbr
:Iwasawa_group
dbr
:Metabelian_group
dbr
:Strictly_simple_group
dbr
:Z-group
dbr
:Complete_group
dbr
:Non-abelian_group
dbr
:Simple_group
dbr
:Core_(group_theory)
dbr
:Critical_group
dbr
:Arithmetic_group
dbr
:Artin_group
dbr
:Complemented_group
dbr
:Perfect_group
dbr
:Polycyclic_group
dbr
:Superperfect_group
dbr
:T-group_(mathematics)
dbr
:A-group
dbr
:CN-group
dbr
:Acyclic_space
dbr
:Divisible_group
dbr
:HN_group
dbr
:Locally_finite_group
dbr
:Semisimple_algebraic_group
dbr
:Subdirectly_irreducible_algebra
dbr
:Cyclic_group
dbr
:Nilpotent_group
dbr
:Residual_property_(mathematics)
dbr
:Residually_finite_group
dbr
:Cotorsion_group
dbr
:Triangle_group
dbr
:Abelian_group
dbr
:Absolutely_simple_group
dbr
:Thin_group_(combinatorial_group_theory)
dbr
:Triple_product_property
dbr
:Dihedral_group
dbr
:Automatic_group
dbr
:CA-group
dbr
:Gromov_boundary
dbr
:Capable_group
dbr
:Slender_group
dbr
:Solvable_group
dbr
:Nielsen–Schreier_theorem
dbr
:FC-group
dbr
:Imperfect_group
dbr
:Powerful_p-group
dbr
:Representation_rigid_group
dbr
:Word_metric
dbr
:Finite_group
dbr
:Quasisimple_group
dbr
:Random_group
dbr
:SQ-universal_group
dbr
:Supersolvable_group
dbr
:P-constrained_group
dbr
:Parafree_group
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