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- Skolem–Mahler–Lech_theorem abstract "In additive number theory, the Skolem–Mahler–Lech theorem, named after Thoralf Skolem, Kurt Mahler, and Christer Lech, states that the indices of the null elements of a linear recurrence sequence are the union of a finite set and finitely many arithmetic progressions. The proofs of this result use p-adic analysis.".
- Skolem–Mahler–Lech_theorem wikiPageID "30258454".
- Skolem–Mahler–Lech_theorem wikiPageRevisionID "573348736".
- Skolem–Mahler–Lech_theorem id "Skolem-Mahler-LechTheorem".
- Skolem–Mahler–Lech_theorem title "Skolem-Mahler-Lech Theorem".
- Skolem–Mahler–Lech_theorem subject Category:Additive_number_theory.
- Skolem–Mahler–Lech_theorem subject Category:Algebraic_number_theory.
- Skolem–Mahler–Lech_theorem subject Category:Theorems_in_number_theory.
- Skolem–Mahler–Lech_theorem comment "In additive number theory, the Skolem–Mahler–Lech theorem, named after Thoralf Skolem, Kurt Mahler, and Christer Lech, states that the indices of the null elements of a linear recurrence sequence are the union of a finite set and finitely many arithmetic progressions. The proofs of this result use p-adic analysis.".
- Skolem–Mahler–Lech_theorem label "Skolem–Mahler–Lech theorem".
- Skolem–Mahler–Lech_theorem label "Теорема Скулема".
- Skolem–Mahler–Lech_theorem sameAs Skolem%E2%80%93Mahler%E2%80%93Lech_theorem.
- Skolem–Mahler–Lech_theorem sameAs Q2374733.
- Skolem–Mahler–Lech_theorem sameAs Q2374733.
- Skolem–Mahler–Lech_theorem wasDerivedFrom Skolem–Mahler–Lech_theorem?oldid=573348736.