Research
Lean proof settles 26x26 queen domination problem at 14
A Lean 4 proof has formally verified that exactly 14 queens are needed to dominate a 26x26 chessboard, resolving a decades-old open problem in combinatorial game theory.
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A Lean 4 proof has formally verified that exactly 14 queens are needed to dominate a 26x26 chessboard, resolving a decades-old open problem in combinatorial game theory. The proof establishes both that 14 queens can dominate the board and that no configuration of 13 queens can cover all squares.
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Method & sources
- Source type
- Primary publication (lab/vendor blog) — our analysis + implication
- Source link
- r/openai
- Published
- UTC
- Byline
- By the gotcontext.ai team (editorial standards)
- Correction?
- corrections@gotcontext.ai