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Matches in DBpedia 2016-04 for { <http://dbpedia.org/resource/Smith–Volterra–Cantor_set> ?p ?o }

• Smith–Volterra–Cantor_set abstract "In mathematics, the Smith–Volterra–Cantor set (SVC), fat Cantor set, or ε-Cantor set is an example of a set of points on the real line ℝ that is nowhere dense (in particular it contains no intervals), yet has positive measure. The Smith–Volterra–Cantor set is named after the mathematicians Henry Smith, Vito Volterra and Georg Cantor. The Smith-Volterra-Cantor set is topologically equivalent to the middle-thirds Cantor set.".
• Smith–Volterra–Cantor_set thumbnail Smith-Volterra_set.png?width=300.
• Smith–Volterra–Cantor_set wikiPageExternalLink Wrestling.pdf.
• Smith–Volterra–Cantor_set wikiPageID "922382".
• Smith–Volterra–Cantor_set wikiPageLength "4756".
• Smith–Volterra–Cantor_set wikiPageOutDegree "29".
• Smith–Volterra–Cantor_set wikiPageRevisionID "684863115".
• Smith–Volterra–Cantor_set wikiPageWikiLink Boundary_(topology).
• Smith–Volterra–Cantor_set wikiPageWikiLink Cantor_set.
• Smith–Volterra–Cantor_set wikiPageWikiLink Category:Fractals.
• Smith–Volterra–Cantor_set wikiPageWikiLink Category:Measure_theory.
• Smith–Volterra–Cantor_set wikiPageWikiLink Category:Sets_of_real_numbers.
• Smith–Volterra–Cantor_set wikiPageWikiLink Category:Topological_spaces.
• Smith–Volterra–Cantor_set wikiPageWikiLink David_Bressoud.
• Smith–Volterra–Cantor_set wikiPageWikiLink Denjoy–Riesz_theorem.
• Smith–Volterra–Cantor_set wikiPageWikiLink Georg_Cantor.
• Smith–Volterra–Cantor_set wikiPageWikiLink Henry_John_Stephen_Smith.
• Smith–Volterra–Cantor_set wikiPageWikiLink Homeomorphism.
• Smith–Volterra–Cantor_set wikiPageWikiLink Interval_(mathematics).
• Smith–Volterra–Cantor_set wikiPageWikiLink Jordan_curve_theorem.
• Smith–Volterra–Cantor_set wikiPageWikiLink Jordan_measure.
• Smith–Volterra–Cantor_set wikiPageWikiLink Lebesgue_measure.
• Smith–Volterra–Cantor_set wikiPageWikiLink Mathematician.
• Smith–Volterra–Cantor_set wikiPageWikiLink Mathematics.
• Smith–Volterra–Cantor_set wikiPageWikiLink Measure_(mathematics).
• Smith–Volterra–Cantor_set wikiPageWikiLink Nowhere_dense_set.
• Smith–Volterra–Cantor_set wikiPageWikiLink Real_line.
• Smith–Volterra–Cantor_set wikiPageWikiLink Riemann_integral.
• Smith–Volterra–Cantor_set wikiPageWikiLink Totally_disconnected_space.
• Smith–Volterra–Cantor_set wikiPageWikiLink Unit_interval.
• Smith–Volterra–Cantor_set wikiPageWikiLink Vito_Volterra.
• Smith–Volterra–Cantor_set wikiPageWikiLink Volterras_function.
• Smith–Volterra–Cantor_set wikiPageWikiLink File:Smith-Volterra-Cantor_set.svg.
• Smith–Volterra–Cantor_set wikiPageWikiLink File:Smith-Volterra_set.png.
• Smith–Volterra–Cantor_set wikiPageWikiLinkText "Smith–Volterra–Cantor set".
• Smith–Volterra–Cantor_set wikiPageWikiLinkText "Smith–Volterra–Cantor set".
• Smith–Volterra–Cantor_set wikiPageWikiLinkText "fat Cantor set".
• Smith–Volterra–Cantor_set wikiPageUsesTemplate Template:Reflist.
• Smith–Volterra–Cantor_set subject Category:Fractals.
• Smith–Volterra–Cantor_set subject Category:Measure_theory.
• Smith–Volterra–Cantor_set subject Category:Sets_of_real_numbers.
• Smith–Volterra–Cantor_set subject Category:Topological_spaces.
• Smith–Volterra–Cantor_set hypernym Example.
• Smith–Volterra–Cantor_set type Building.
• Smith–Volterra–Cantor_set type Function.
• Smith–Volterra–Cantor_set type Redirect.
• Smith–Volterra–Cantor_set type Space.
• Smith–Volterra–Cantor_set comment "In mathematics, the Smith–Volterra–Cantor set (SVC), fat Cantor set, or ε-Cantor set is an example of a set of points on the real line ℝ that is nowhere dense (in particular it contains no intervals), yet has positive measure. The Smith–Volterra–Cantor set is named after the mathematicians Henry Smith, Vito Volterra and Georg Cantor. The Smith-Volterra-Cantor set is topologically equivalent to the middle-thirds Cantor set.".
• Smith–Volterra–Cantor_set label "Smith–Volterra–Cantor set".
• Smith–Volterra–Cantor_set sameAs Q909569.
• Smith–Volterra–Cantor_set sameAs Aro_de_Smith-Volterra-Cantor.
• Smith–Volterra–Cantor_set sameAs Conjunto_de_Smith-Volterra-Cantor.
• Smith–Volterra–Cantor_set sameAs Ensemble_de_Smith-Volterra-Cantor.
• Smith–Volterra–Cantor_set sameAs Smith–Volterra–Cantor-halmaz.
• Smith–Volterra–Cantor_set sameAs Smith-Volterra-Cantor-verzameling.
• Smith–Volterra–Cantor_set sameAs m.03q60r.
• Smith–Volterra–Cantor_set sameAs Q909569.
• Smith–Volterra–Cantor_set wasDerivedFrom Smith–Volterra–Cantor_set?oldid=684863115.
• Smith–Volterra–Cantor_set depiction Smith-Volterra_set.png.
• Smith–Volterra–Cantor_set isPrimaryTopicOf Smith–Volterra–Cantor_set.