Belyi's theorem
In mathematics, Belyi's theorem on algebraic curves states that any non-singular algebraic curve C, defined by algebraic number coefficients, represents a compact Riemann surface which is a ramified covering of the Riemann sphere, ramified at three points only. This is a result of G. V. Belyi from 1979. At the time it was considered surprising, and it spurred Grothendieck to develop his theory of dessins d'enfant, which describes nonsingular algebraic curves over the algebraic numbers using combinatorial data.
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Belyi's theorem
In mathematics, Belyi's theorem on algebraic curves states that any non-singular algebraic curve C, defined by algebraic number coefficients, represents a compact Riemann surface which is a ramified covering of the Riemann sphere, ramified at three points only. This is a result of G. V. Belyi from 1979. At the time it was considered surprising, and it spurred Grothendieck to develop his theory of dessins d'enfant, which describes nonsingular algebraic curves over the algebraic numbers using combinatorial data.
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In mathematics, Belyi's theore ...... bers using combinatorial data.
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Теорема Белого — фундаментальн ...... ниях по обратной задаче Галуа.
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數學上，別雷定理（英語：Belyi's theorem）是有 ...... ，從未有一個深刻且令人迷惑的結果，如此短短數行就證明出來！」
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In mathematics, Belyi's theore ...... bers using combinatorial data.
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Теорема Белого — фундаментальн ...... е над алгебраическими числами.
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數學上，別雷定理（英語：Belyi's theorem）是有 ...... ，從未有一個深刻且令人迷惑的結果，如此短短數行就證明出來！」
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Belyi's theorem
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Теорема Белого
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別雷定理
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