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formula CITE{formula-class-number-real} or CITE{formula-class-number-imaginary} turns the value into a closed form; for $D<0$ that closed form is printed.- comment-requested: Asked for in CITE{issue42}, of which this is the quadratic case,- and in CITE{issue22}. comment-ideal-count: '$\kappa_D$ is the constant in the ideal count of $K$: the number of nonzero ideals of $\mathcal{O}_K$ of norm at most $x$ is asymptotically
display: $D$ constraints: $D$ a fundamental discriminant, $D\neq 1$-References:- issue22:- bib: 'numberdb-data issue #22, "Special values of various L-functions at integers",- https://github.com/numberdb/numberdb-data/issues/22'- issue42:- bib: 'numberdb-data issue #42, "Residue at s=1 of Dedekind zeta functions", https://github.com/numberdb/numberdb-data/issues/42'+References: {} Similar tables: - table: HREF{Rational_multiples_of_pi}[Rational multiples of $\pi$]
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