Synthesis
Fast hard-prime engine for the Erdős–Straus residual.
Fast hard-prime engine for the Erdős–Straus residual.
One job: for each Mordell-hard prime, emit an explicit
4/p = 1/x + 1/y + 1/z
or report that the declared menu missed. It does not prove the conjecture.
Lives next to ../bb.kernel (Python reference stack, also B-BervigES.kernel). Same two-target mathematics. bb.kernel covers general n and the full menu; this binary only attacks Mordell-hard primes.
Menu
- theorem —
4p+1,p+4, two-targetk ∈ {3,7,11,15} - window — coprime
fab(a,b)witha,b ≤ 11 - search — two-target corridor
k = 4h+3through--k-max, then aligned external-nonresidue shifts
Every hit is an explicit witness: method, (k,A,B,D,T,kind) when applicable, and the three denominators.
Build
make
./cc-kernel solve 9658489
./cc-kernel residual 200000
./cc-kernel residual 200000 --from 50000 --stream
./cc-kernel hunt --until-proof --start 20000 --max-bound 200000
./cc-kernel status
From the repo root, without rebuilding CENTL or touching SCi:
./centl es solve 1009
./centl es go
./centl es go --random
./centl es letters
./centl es status
./centl es go is the infinite hunt. It resumes the default cursor, collects letters, and stops when you press Ctrl+C. --random, --from N, go N, and --from 0 / --origin start another hunt at any chosen number without destroying the first. Two go processes on the same hunt claim distinct windows. A finished hunt is not a proof. strike stays false until a universal certificate exists.