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An Upper Bound on the Least Inert Prime in a Real Quadratic Field
Published online by Cambridge University Press: 20 November 2018
Abstract
It is shown by a combination of analytic and computational techniques that for any positive fundamental discriminant $D\,>\,3705$, there is always at least one prime $p\,<\,\sqrt{D}/2$ such that the Kronecker symbol $(D/P)\,=\,-1$.
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- Copyright © Canadian Mathematical Society 2000
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