Distribution of quadratic non-residues which are not primitive roots

S. Gun; B. Ramakrishnan; Binod Kumar Sahoo; Ravindranathan Thangadurai

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Displaying similar documents to “Distribution of quadratic non-residues which are not primitive roots”

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We examine primitive roots modulo the Fermat number $F_{m} = 2^{2^{m}} + 1$ . We show that an odd integer $n \geq 3$ is a Fermat prime if and only if the set of primitive roots modulo $n$ is equal to the set of quadratic non-residues modulo $n$ . This result is extended to primitive roots modulo twice a Fermat number.

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Displaying similar documents to “Distribution of quadratic non-residues which are not primitive roots”

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