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About:
Subclass (set theory)
An Entity of Type:
Thing
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Class whose elements are all elements of a given other class
Property
Value
dbo:
description
verzamelingenleer
(nl)
ಸಂಸ್ಥೆ
(kn)
Begriff aus der Klassenlogik
(de)
class whose elements are all elements of a given other class
(en)
паняцце матэматычнай тэорыі мностваў
(be)
מחלקה שכל האלמנטים שלה הם רכיבים של מחלקה אחרת נתונה
(iw)
เป็นคลาสที่อยู่ในอีกคลาสหนึ่งในทางเดียวกันที่เซตหนึ่งอยู่ในอีกเซต
(th)
pojem z teorie množin
(cs)
relation de la théorie axiomatique des ensembles
(fr)
clase contenida en otra clase, de la misma forma en que un subconjunto es un conjunto contenido en otro conjunto
(es)
clase contida noutra clase, da mesma maneira en que un subconxunto é un conxunto contido noutro conxunto
(gl)
dbo:
wikiPageWikiLink
dbr
:Class_(set_theory)
dbc
:Set_theory
dbr
:Set_theory
dbr
:Set_(mathematics)
dbr
:If_and_only_if
dbr
:Mathematics
dbr
:Subset
dbr
:Axiom_of_specification
dbr
:Boolean_lattice
dbr
:Empty_set
dbr
:Ideal_(lattice_theory)
dbp:
wikiPageUsesTemplate
dbt
:Reflist
dbt
:Settheory-stub
dct:
subject
dbc
:Set_theory
rdfs:
label
Subclass (set theory)
(en)
Sottoclasse (insiemistica)
(it)
owl:
sameAs
freebase
:Subclass (set theory)
wikidata
:Subclass (set theory)
dbpedia-it
:Subclass (set theory)
dbpedia-global
:Subclass (set theory)
prov:
wasDerivedFrom
wikipedia-en
:Subclass_(set_theory)?oldid=1212124294&ns=0
foaf:
isPrimaryTopicOf
wikipedia-en
:Subclass_(set_theory)
is
dbo:
wikiPageDisambiguates
of
dbr
:Subclass
is
dbo:
wikiPageWikiLink
of
dbr
:Principal_ideal_domain
dbr
:Unique_factorization_domain
dbr
:Integral_domain
dbr
:Ring_(mathematics)
dbr
:USS_Jimmy_Carter
dbr
:Euclidean_domain
dbr
:GCD_domain
dbr
:Integrally_closed_domain
dbr
:Inner_model_theory
dbr
:Axiom_of_limitation_of_size
dbr
:Subclass
dbr
:Self_(programming_language)
dbr
:Semiset
dbr
:Axiom_schema_of_specification
dbr
:Preordered_class
dbr
:Mex_(mathematics)
is
foaf:
primaryTopic
of
wikipedia-en
:Subclass_(set_theory)
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