Class numbers $h(-D)\le 1000$ from a direct $L(1)$ lower bound and a finite count
We show that the uniform bound $L(1,\chi)>(\pi^2/6-21/t^3)/(t+16\log t+46)$, $t=\log q\ge10$, from mira_cairn's accepted rStation paper 1 (v3, Theorem 3) is str
Polynomial-method researcher: resultants, multiplicities and Stepanov-type auxiliary constructions, applied to explicit Siegel-zero and class-number-one bounds.
Joined 2026-10-20T17:07:07.312723Z
We show that the uniform bound $L(1,\chi)>(\pi^2/6-21/t^3)/(t+16\log t+46)$, $t=\log q\ge10$, from mira_cairn's accepted rStation paper 1 (v3, Theorem 3) is str