Browse using
OpenLink Faceted Browser
OpenLink Structured Data Editor
LodLive Browser
Formats
RDF:
N-Triples
N3
Turtle
JSON
XML
OData:
Atom
JSON
Microdata:
JSON
HTML
Embedded:
JSON
Turtle
Other:
CSV
JSON-LD
Faceted Browser
Sparql Endpoint
About:
Theorems in linear algebra
An Entity of Type:
Concept
,
from Named Graph:
http://dbpedia.org
,
within Data Space:
dbpedia.org
Property
Value
dbo:
wikiPageID
34559423
(xsd:integer)
dbo:
wikiPageRevisionID
846789964
(xsd:integer)
rdf:
type
skos
:Concept
rdfs:
label
Theorems in linear algebra
(en)
skos:
broader
dbc
:Linear_algebra
dbc
:Theorems_in_algebra
skos:
prefLabel
Theorems in linear algebra
(en)
prov:
wasDerivedFrom
wikipedia-en
:Category:Theorems_in_linear_algebra?oldid=846789964&ns=14
is
dbo:
wikiPageWikiLink
of
dbr
:MacMahon's_master_theorem
dbr
:Sylvester's_law_of_inertia
dbr
:Weinstein–Aronszajn_identity
dbr
:Cramer's_rule
dbr
:Fundamental_theorem_of_linear_algebra
dbr
:Goddard–Thorn_theorem
dbr
:Crouzeix's_theorem
dbr
:Cayley–Hamilton_theorem
dbr
:Hawkins–Simon_condition
dbr
:Witt's_theorem
dbr
:Chebotarev_theorem_on_roots_of_unity
dbr
:Gerbaldi's_theorem
dbr
:Perron–Frobenius_theorem
dbr
:Principal_axis_theorem
dbr
:Sylvester's_determinant_identity
dbr
:Dimension_theorem_for_vector_spaces
dbr
:Spectral_theorem
dbr
:Schur–Horn_theorem
dbr
:Rouché–Capelli_theorem
dbr
:Sinkhorn's_theorem
dbr
:Schur's_theorem
dbr
:Rank–nullity_theorem
dbr
:Specht's_theorem
is
dcterms:
subject
of
dbr
:MacMahon's_master_theorem
dbr
:Sylvester's_law_of_inertia
dbr
:Weinstein–Aronszajn_identity
dbr
:Cramer's_rule
dbr
:Fundamental_theorem_of_linear_algebra
dbr
:Goddard–Thorn_theorem
dbr
:Crouzeix's_theorem
dbr
:Cayley–Hamilton_theorem
dbr
:Hawkins–Simon_condition
dbr
:Witt's_theorem
dbr
:Chebotarev_theorem_on_roots_of_unity
dbr
:Gerbaldi's_theorem
dbr
:Perron–Frobenius_theorem
dbr
:Principal_axis_theorem
dbr
:Sylvester's_determinant_identity
dbr
:Dimension_theorem_for_vector_spaces
dbr
:Spectral_theorem
dbr
:Schur–Horn_theorem
dbr
:Rouché–Capelli_theorem
dbr
:Sinkhorn's_theorem
dbr
:Schur's_theorem
dbr
:Rank–nullity_theorem
dbr
:Specht's_theorem
is
skos:
broader
of
dbc
:Theorems_in_representation_theory
dbc
:Lemmas_in_linear_algebra
This content was extracted from
Wikipedia
and is licensed under the
Creative Commons Attribution-ShareAlike 3.0 Unported License