Finding the maximum area of isosceles triangle

nt.quantity idea – Are the maximal cyclotomic bailiwick contained in a quantity bailiwick and its Hilbert class group the identical? Answer

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nt.quantity idea – Are the maximal cyclotomic bailiwick contained in a quantity bailiwick and its Hilbert class group the identical?

Let $Okay$ breathe a quantity bailiwick. If $d$ breathe the smallest plane integer such that $Bbb Q (zeta_d) subset Okay,$ then I needed to show that if $d’>d$ then $Bbb Q (zeta_{d’}) notsubset H(Okay),$ the place $H(Okay)$ is Hilbert class bailiwick $Okay.$

I grasp that it’s not undoubted in common. Can I behold this working with some assumptions?

Ps. because of the observation of Franz Lemmermeyer.

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