2000•Mathematica SlovacaRequires access

On divisibility of the class number $h^+$ of the real cyclotomic fields $\mathbb {Q}(\zeta _p+\zeta _p^{-1})$ by primes $q < 10000$

Pavel Trojovský

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Key concepts: Divisibility rule, Mathematics, Class number, Class (philosophy), Cyclotomic field, Algebraic number field, Pure mathematics, Combinatorics

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On divisibility of the class number $h^+$ of the real cyclotomic fields $\mathbb {Q}(\zeta _p+\zeta _p^{-1})$ by primes $q < 10000$ — Research Paper | ScholarLens