An Entity of Type: Thing, from Named Graph: http://dbpedia.org, within Data Space: dbpedia.org

In mathematics, a product metric is a metric on the Cartesian product of finitely many metric spaces which metrizes the product topology. The most prominent product metrics are the p product metrics for a fixed :It is defined as the p norm of the n-vector of the distances measured in n subspaces: For this metric is also called the sup metric:

Property Value
dbo:abstract
  • In mathematics, a product metric is a metric on the Cartesian product of finitely many metric spaces which metrizes the product topology. The most prominent product metrics are the p product metrics for a fixed :It is defined as the p norm of the n-vector of the distances measured in n subspaces: For this metric is also called the sup metric: (en)
  • 在數學裡,積度量(product metric)是在兩個以上度量空間之笛卡爾積內的度量。n 個度量空間之笛卡爾積的積度量,可視為是將 n 個子空間的範數作為 n 維向量之各分量,取其 p-範數所得之值。 (zh)
dbo:wikiPageExternalLink
dbo:wikiPageID
  • 6812823 (xsd:integer)
dbo:wikiPageLength
  • 2159 (xsd:nonNegativeInteger)
dbo:wikiPageRevisionID
  • 1084814147 (xsd:integer)
dbo:wikiPageWikiLink
dbp:wikiPageUsesTemplate
dcterms:subject
rdfs:comment
  • In mathematics, a product metric is a metric on the Cartesian product of finitely many metric spaces which metrizes the product topology. The most prominent product metrics are the p product metrics for a fixed :It is defined as the p norm of the n-vector of the distances measured in n subspaces: For this metric is also called the sup metric: (en)
  • 在數學裡,積度量(product metric)是在兩個以上度量空間之笛卡爾積內的度量。n 個度量空間之笛卡爾積的積度量,可視為是將 n 個子空間的範數作為 n 維向量之各分量,取其 p-範數所得之值。 (zh)
rdfs:label
  • Product metric (en)
  • 積度量 (zh)
owl:sameAs
prov:wasDerivedFrom
foaf:isPrimaryTopicOf
is dbo:wikiPageRedirects of
is dbo:wikiPageWikiLink of
is foaf:primaryTopic of
Powered by OpenLink Virtuoso    This material is Open Knowledge     W3C Semantic Web Technology     This material is Open Knowledge    Valid XHTML + RDFa
This content was extracted from Wikipedia and is licensed under the Creative Commons Attribution-ShareAlike 3.0 Unported License