A Kurepa-Bell-Wilson congruence is shown to generate a non-zero Gertsch quotient residing in the poor man's adele ring for sufficiently large primes.
In: Applications of Fibonacci Numbers: Volume 5 Proceedings of ‘The Fifth International Conference on Fibonacci Num- bers and Their Applications’, The University of St
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Gertsch quotient living in the "poor man's adele ring" $\mathcal{A}$: Kurepa-Bell-Wilson congruence
A Kurepa-Bell-Wilson congruence is shown to generate a non-zero Gertsch quotient residing in the poor man's adele ring for sufficiently large primes.