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- Q5761142 subject Q7138882.
- Q5761142 subject Q7139579.
- Q5761142 subject Q7139612.
- Q5761142 abstract "In number theory, Hilbert's irreducibility theorem, conceived by David Hilbert, states that every finite number of irreducible polynomials in a finite number of variables and having rational number coefficients admit a common specialization of a proper subset of the variables to rational numbers such that all the polynomials remain irreducible. This theorem is a prominent theorem in number theory.".
- Q5761142 wikiPageWikiLink Q1244890.
- Q5761142 wikiPageWikiLink Q12479.
- Q5761142 wikiPageWikiLink Q132469.
- Q5761142 wikiPageWikiLink Q1476663.
- Q5761142 wikiPageWikiLink Q147978.
- Q5761142 wikiPageWikiLink Q1531713.
- Q5761142 wikiPageWikiLink Q176916.
- Q5761142 wikiPageWikiLink Q180969.
- Q5761142 wikiPageWikiLink Q184433.
- Q5761142 wikiPageWikiLink Q2358071.
- Q5761142 wikiPageWikiLink Q3968.
- Q5761142 wikiPageWikiLink Q41585.
- Q5761142 wikiPageWikiLink Q4669870.
- Q5761142 wikiPageWikiLink Q7138882.
- Q5761142 wikiPageWikiLink Q7139579.
- Q5761142 wikiPageWikiLink Q7139612.
- Q5761142 wikiPageWikiLink Q7784293.
- Q5761142 comment "In number theory, Hilbert's irreducibility theorem, conceived by David Hilbert, states that every finite number of irreducible polynomials in a finite number of variables and having rational number coefficients admit a common specialization of a proper subset of the variables to rational numbers such that all the polynomials remain irreducible. This theorem is a prominent theorem in number theory.".
- Q5761142 label "Hilbert's irreducibility theorem".