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La formule généralisant la loi de réciprocité quadratique de Legendre et exprimant le
reste par huit de la signature d'une forme quadratique entière non dégénérée à l'aide
d'une somme de Gauss est attribuée par Milnor à Milgram, la faisant remonter à Braun. Le
formalisme de Witt la réduit au cas de dimension 1 que Chandrasekharan attribue à Cauchy
et Kronecker. Braun soulignait que les preuves de ces formules nécessitent des moyens
d'analyse. Une propriété métrique de l'octogone...
We assign to each positive integer a digraph whose set of vertices is and for which there is a directed edge from to if . We establish necessary and sufficient conditions for the existence of isolated fixed points. We also examine when the digraph is semiregular. Moreover, we present simple conditions for the number of components and length of cycles. Two new necessary and sufficient conditions for the compositeness of Fermat numbers are also introduced.
What should be assumed about the integral polynomials in order that the solvability of the congruence for sufficiently large primes p implies the solvability of the equation in integers x? We provide some explicit characterizations for the cases when are binomials or have cyclic splitting fields.
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