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- Larger_sieve abstract "In number theory, the larger sieve is a sifting device invented by P. X. Gallagher. The name denotes a heightening of the large sieve. In fact, combinatorial sieves like the Selberg sieve are strongest, when only a few residue classes are removed, while the term large sieve means that this sieve can take advantage of the removal of a large number of up to half of all residue classes. The larger sieve can exploit the deletion of an arbitrary number of classes.".
- Larger_sieve wikiPageID "48943043".
- Larger_sieve wikiPageLength "2513".
- Larger_sieve wikiPageOutDegree "5".
- Larger_sieve wikiPageRevisionID "706860407".
- Larger_sieve wikiPageWikiLink Category:Sieve_theory.
- Larger_sieve wikiPageWikiLink Large_sieve.
- Larger_sieve wikiPageWikiLink Number_theory.
- Larger_sieve wikiPageWikiLink P._X._Gallagher.
- Larger_sieve wikiPageWikiLink Selberg_sieve.
- Larger_sieve wikiPageWikiLinkText "Larger sieve".
- Larger_sieve wikiPageWikiLinkText "larger sieve".
- Larger_sieve wikiPageUsesTemplate Template:Cite_journal.
- Larger_sieve wikiPageUsesTemplate Template:Multiple_issues.
- Larger_sieve wikiPageUsesTemplate Template:Orphan.
- Larger_sieve wikiPageUsesTemplate Template:Reflist.
- Larger_sieve subject Category:Sieve_theory.
- Larger_sieve hypernym Device.
- Larger_sieve type Device.
- Larger_sieve comment "In number theory, the larger sieve is a sifting device invented by P. X. Gallagher. The name denotes a heightening of the large sieve. In fact, combinatorial sieves like the Selberg sieve are strongest, when only a few residue classes are removed, while the term large sieve means that this sieve can take advantage of the removal of a large number of up to half of all residue classes. The larger sieve can exploit the deletion of an arbitrary number of classes.".
- Larger_sieve label "Larger sieve".
- Larger_sieve wasDerivedFrom Larger_sieve?oldid=706860407.
- Larger_sieve isPrimaryTopicOf Larger_sieve.