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- Q6516731 subject Q10000447.
- Q6516731 subject Q13296725.
- Q6516731 subject Q8851964.
- Q6516731 subject Q8857983.
- Q6516731 abstract "In mathematics, specifically in algebraic geometry and algebraic topology, the Lefschetz hyperplane theorem is a precise statement of certain relations between the shape of an algebraic variety and the shape of its subvarieties. More precisely, the theorem says that for a variety X embedded in projective space and a hyperplane section Y, the homology, cohomology, and homotopy groups of X determine those of Y. A result of this kind was first stated by Solomon Lefschetz for homology groups of complex algebraic varieties. Similar results have since been found for homotopy groups, in positive characteristic, and in other homology and cohomology theories.".
- Q6516731 wikiPageExternalLink hodge-str.pdf.
- Q6516731 wikiPageExternalLink 1028998225.
- Q6516731 wikiPageExternalLink item?id=PMIHES_1980__52__137_0.
- Q6516731 wikiPageWikiLink Q10000447.
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- Q6516731 wikiPageWikiLink Q8851964.
- Q6516731 wikiPageWikiLink Q8857983.
- Q6516731 wikiPageWikiLink Q912887.
- Q6516731 type Thing.
- Q6516731 comment "In mathematics, specifically in algebraic geometry and algebraic topology, the Lefschetz hyperplane theorem is a precise statement of certain relations between the shape of an algebraic variety and the shape of its subvarieties. More precisely, the theorem says that for a variety X embedded in projective space and a hyperplane section Y, the homology, cohomology, and homotopy groups of X determine those of Y.".
- Q6516731 label "Lefschetz hyperplane theorem".
- Q6516731 seeAlso Q6516732.