Seven numbers nobody has written as x³ + y³ + z³.
114, 390, 627, 633, 732, 921 and 975 are the only numbers below 1000 still waiting. Mine them from your browser: the chain checks every share itself, and if anyone ever finds a real answer, the contract pays that number's prize vault on the spot.
33 and 42 fell in 2019 after decades. The band we search, 10^20 ≤ |z| < 10^21, is beyond every published search.
Mine x³ + y³ + z³ = …
Each accepted share earns … points (votes in the CubeHunt DAO; they can't be sold or sent) and pays a 0 ETH fee that buys and burns $CUBE. Duplicates are skipped for free. Mining uses your CPU; close the tab to stop.
Points vote in the CubeHunt DAO, which runs the prize vaults through a 48-hour timelock. They can't be transferred or sold.
For a prime p, z ≡ ∛k (mod p) makes p divide k − z³. Your browser picks such z in the band, sets d = x + y = ±p and tests whether (4(k − z³)/d − d²)/3 can be a perfect square. Candidates that pass nine square tests, and whose hash with your address meets the season's difficulty, are shares. A perfect square is a solution.
The seven targets
Every share, miner and prize below is read live from the CubeHunt contracts.