Siegel zero
An exceptional zero that may exist on the real axis near the critical line for a Dirichlet L-function. The existence of such a zero would seriously disrupt the uniform distribution of primes in arithmetic progressions.
Timeline (last 90 days)
Alex said the AI proof covered the Zeta function and all Dirichlet L-functions and resolved the no Siegel zeros-related problem.
Siegel zeros (Landau-Siegel zeros) refer to possible exceptional zeros of Dirichlet L-functions near the critical line on the real axis; if they exist, they would disrupt the uniform distribution of primes in arithmetic progressions.
All Facts (2)
Alex said the AI proof covered the Zeta function and all Dirichlet L-functions and resolved the no Siegel zeros-related problem.
50%UnverifiedSiegel zeros (Landau-Siegel zeros) refer to possible exceptional zeros of Dirichlet L-functions near the critical line on the real axis; if they exist, they would disrupt the uniform distribution of primes in arithmetic progressions.
50%