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- Bateman–Horn_conjecture abstract "In number theory, the Bateman–Horn conjecture is a statement concerning the frequency of prime numbers among the values of a system of polynomials, named after mathematicians Paul T. Bateman and Roger A Horn, of The University of Utah, who proposed it in 1962. It provides a vast generalization of such conjectures as the Hardy and Littlewood conjecture on the density of twin primes or their conjecture on primes of the form n2 + 1; it is also a strengthening of Schinzel's hypothesis H. It remains unsolved as of January 2014.".
- Bateman–Horn_conjecture wikiPageID "1085053".
- Bateman–Horn_conjecture wikiPageRevisionID "590610127".
- Bateman–Horn_conjecture subject Category:Analytic_number_theory.
- Bateman–Horn_conjecture subject Category:Conjectures_about_prime_numbers.
- Bateman–Horn_conjecture comment "In number theory, the Bateman–Horn conjecture is a statement concerning the frequency of prime numbers among the values of a system of polynomials, named after mathematicians Paul T. Bateman and Roger A Horn, of The University of Utah, who proposed it in 1962. It provides a vast generalization of such conjectures as the Hardy and Littlewood conjecture on the density of twin primes or their conjecture on primes of the form n2 + 1; it is also a strengthening of Schinzel's hypothesis H.".
- Bateman–Horn_conjecture label "Bateman–Horn conjecture".
- Bateman–Horn_conjecture label "Conjecture de Bateman-Horn".
- Bateman–Horn_conjecture sameAs Bateman%E2%80%93Horn_conjecture.
- Bateman–Horn_conjecture sameAs Conjecture_de_Bateman-Horn.
- Bateman–Horn_conjecture sameAs Q2993304.
- Bateman–Horn_conjecture sameAs Q2993304.
- Bateman–Horn_conjecture wasDerivedFrom Bateman–Horn_conjecture?oldid=590610127.