DBpedia 2016-04

Matches in DBpedia 2016-04 for { <http://wikidata.dbpedia.org/resource/Q7392162> ?p ?o }

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Q7392162 subject Q7451559.
Q7392162 subject Q8374971.
Q7392162 subject Q8458592.
Q7392162 abstract "Second-order logic is an extension of first-order with second orders quantifiers, hence the reader should first read FO (complexity) to be able to understand this article. In descriptive complexity we can see that the languages recognised by SO formulae are exactly equal to the languages decided by Turing machines in the polynomial hierarchy. Extensions of SO with some operators also give us the same expressivity given by some well known complexity class, so it is a way to do proofs about the complexity of some problems without having to go to the algorithmic level.".
Q7392162 wikiPageExternalLink SO.
Q7392162 wikiPageWikiLink Q1063380.
Q7392162 wikiPageWikiLink Q1200755.
Q7392162 wikiPageWikiLink Q1276570.
Q7392162 wikiPageWikiLink Q12857599.
Q7392162 wikiPageWikiLink Q1548746.
Q7392162 wikiPageWikiLink Q163310.
Q7392162 wikiPageWikiLink Q2103021.
Q7392162 wikiPageWikiLink Q4596967.
Q7392162 wikiPageWikiLink Q500716.
Q7392162 wikiPageWikiLink Q5426969.
Q7392162 wikiPageWikiLink Q5635535.
Q7392162 wikiPageWikiLink Q628036.
Q7392162 wikiPageWikiLink Q7451559.
Q7392162 wikiPageWikiLink Q8366.
Q7392162 wikiPageWikiLink Q8374971.
Q7392162 wikiPageWikiLink Q8458592.
Q7392162 wikiPageWikiLink Q846354.
Q7392162 wikiPageWikiLink Q903789.
Q7392162 wikiPageWikiLink Q908207.
Q7392162 wikiPageWikiLink Q933932.
Q7392162 wikiPageWikiLink Q955748.
Q7392162 comment "Second-order logic is an extension of first-order with second orders quantifiers, hence the reader should first read FO (complexity) to be able to understand this article. In descriptive complexity we can see that the languages recognised by SO formulae are exactly equal to the languages decided by Turing machines in the polynomial hierarchy.".
Q7392162 label "SO (complexity)".