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SUMMARY:Francis Atta Howard (University of Abomey-Calavi\, Benin Republic)
DTSTART:20260718T180000Z
DTEND:20260718T182500Z
DTSTAMP:20260710T111638Z
UID:CANT2026/87
DESCRIPTION:Title: <a href="https://researchseminars.org/talk/CANT2026/87/
 ">Gertsch quotient living in the “poor man’s adele ring” A: Kurepa-B
 ell-Wilson congruence</a>\nby Francis Atta Howard (University of Abomey-Ca
 lavi\, Benin Republic) as part of Combinatorial and additive number theory
  seminar (CANT 2026)\n\nLecture held in Science Center in the CUNY Graduat
 e Center (4th floor).\n\nAbstract\nWilson's theorem is related to left fac
 torials\, expressed as $K_p \\equiv \\mathbf{Bell}_{p-1} - 1 \\pmod p$\, f
 or prime $p\\geq3$. This study examines a Kurepa-Bell-Wilson congruence (K
 BW)\, $$\\frac{K_p + 1}{p}\\equiv \\frac{ \\mathbf{Bell}_{p-1}}{p}+ W_p \\
 pmod{p}\,$$ and demonstrates that it naturally generates the non-zero "Ger
 tsch quotient ($\\mathbb{G}_p$)\," which\, for larger primes modulo $p$ re
 sides in the poor man's adele ring $\\mathcal{A}$.\n
LOCATION:https://researchseminars.org/talk/CANT2026/87/
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