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- Chebotaryov_theorem_on_roots_of_unity abstract "The theorem state that all submatrices of a DFT matrix of prime length are invertible.The Chebotaryov theorem on roots of unity was originally a conjecture made by Ostrowski in the context of lacunary series. Chebotaryov was the first to prove it, in the 1930s. This proof involves tools from Galois theory and did not please Ostrowski, who made comments arguing that it "does meet the requirements of mathematical esthetics".Several proofs have been proposed since, and it has even been discovered independently by Dieudonné.".
- Chebotaryov_theorem_on_roots_of_unity wikiPageID "38937850".
- Chebotaryov_theorem_on_roots_of_unity wikiPageRevisionID "606746609".
- Chebotaryov_theorem_on_roots_of_unity subject Category:Theorems_in_algebraic_number_theory.
- Chebotaryov_theorem_on_roots_of_unity subject Category:Theorems_in_linear_algebra.
- Chebotaryov_theorem_on_roots_of_unity comment "The theorem state that all submatrices of a DFT matrix of prime length are invertible.The Chebotaryov theorem on roots of unity was originally a conjecture made by Ostrowski in the context of lacunary series. Chebotaryov was the first to prove it, in the 1930s.".
- Chebotaryov_theorem_on_roots_of_unity label "Chebotaryov theorem on roots of unity".
- Chebotaryov_theorem_on_roots_of_unity sameAs m.0t52zwm.
- Chebotaryov_theorem_on_roots_of_unity sameAs Q17007435.
- Chebotaryov_theorem_on_roots_of_unity sameAs Q17007435.
- Chebotaryov_theorem_on_roots_of_unity wasDerivedFrom Chebotaryov_theorem_on_roots_of_unity?oldid=606746609.
- Chebotaryov_theorem_on_roots_of_unity isPrimaryTopicOf Chebotaryov_theorem_on_roots_of_unity.