The Density of Primes $P$, such that $-1$ is a Residue Modulo $P$ of Two Consecutive Fibonacci Numbers, is $2/3$

Christian Ballot

doi:10.1216/rmjm/1181071607

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Home > Journals > Rocky Mountain J. Math. > Volume 29 > Issue 3 > Article

Fall 1999 The Density of Primes $P$, such that $-1$ is a Residue Modulo $P$ of Two Consecutive Fibonacci Numbers, is $2/3$

Christian Ballot

Rocky Mountain J. Math. 29(3): 749-761 (Fall 1999). DOI: 10.1216/rmjm/1181071607

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Rocky Mountain J. Math.

Vol.29 • No. 3 • Fall 1999

Rocky Mountain Mathematics Consortium

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Christian Ballot "The Density of Primes $P$, such that $-1$ is a Residue Modulo $P$ of Two Consecutive Fibonacci Numbers, is $2/3$," Rocky Mountain Journal of Mathematics, Rocky Mountain J. Math. 29(3), 749-761, (Fall 1999)

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