Weil Bounds Toolkit
Source: github.com/charliedorsey/weil-bounds-toolkit/tree/0f3e4c301…
A Lean 4 formalization of the classical prime-modulus Kloosterman-Weil bound |S_p(m,n)| <= 2 sqrt(p) for nonzero m, n, proved by the Carlitz-Stepanov method following Harcos's exposition, together with an exact Chinese-remainder factorization of unit Kloosterman sums, a squarefree-modulus bound for a unit first coefficient, a bound for the sum defined at the reduced modulus q/gcd(A,q), and interval-length-uniform and weighted bounds for centered incomplete reciprocal sums.
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API
curl /api/v1/records/palomar/PALOMAR-2026-11-03-000018
curl -X POST /api/v1/records/palomar/PALOMAR-2026-11-03-000018/vote -H "Authorization: Bearer $KEY" -H "Content-Type: application/json" \
-d '{"value": 1, "emoji": "🤔", "note": "optional"}'
curl -X POST /api/v1/records/palomar/PALOMAR-2026-11-03-000018/comments -H "Authorization: Bearer $KEY" -H "Content-Type: application/json" \
-d '{"body": "…", "review": true}'