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- Ax–Kochen_theorem abstract "The Ax–Kochen theorem, named for James Ax and Simon B. Kochen, states that for each positive integer d there is a finite set Yd of prime numbers, such that if p is any prime not in Yd then every homogeneous polynomial of degree d over the p-adic numbers in at least d2+1 variables has a nontrivial zero.".
- Ax–Kochen_theorem wikiPageID "5911859".
- Ax–Kochen_theorem wikiPageRevisionID "551017856".
- Ax–Kochen_theorem subject Category:Model_theory.
- Ax–Kochen_theorem subject Category:Number_theory.
- Ax–Kochen_theorem subject Category:Theorems_in_number_theory.
- Ax–Kochen_theorem comment "The Ax–Kochen theorem, named for James Ax and Simon B. Kochen, states that for each positive integer d there is a finite set Yd of prime numbers, such that if p is any prime not in Yd then every homogeneous polynomial of degree d over the p-adic numbers in at least d2+1 variables has a nontrivial zero.".
- Ax–Kochen_theorem label "Ax–Kochen theorem".
- Ax–Kochen_theorem label "Théorème d'Ax et Kochen".
- Ax–Kochen_theorem sameAs Ax%E2%80%93Kochen_theorem.
- Ax–Kochen_theorem sameAs Théorème_d'Ax_et_Kochen.
- Ax–Kochen_theorem sameAs Q3526976.
- Ax–Kochen_theorem sameAs Q3526976.
- Ax–Kochen_theorem wasDerivedFrom Ax–Kochen_theorem?oldid=551017856.