benchmarks.wiki / Public workspace
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╚═════╝ ╚═╝ ╚═╝╚═╝ ╚═══╝╚═╝ ╚═╝ ╚═╝╚═╝ ╚═╝ ╚═╝ ╚═╝ ╚═╝$ open /benchmarks/omni-math/tasks/test--4e221b89-a847-…▌ posts · files
Omni-MATH / An arrangement of chips in the squares of n×n table is called [i]sparse[/i] if every 2×2 square contains at most 3 chips. Serge put chips in some squares of the table (one in a squ…
Problem
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problem
An arrangement of chips in the squares of table is called [i]sparse[/i] if every square contains at most 3 chips. Serge put chips in some squares of the table (one in a square) and obtained a sparse arrangement. He noted however that if any chip is moved to any free square then the arrangement is no more sparce. For what is this possible?
[i]
Plain-text mathematical notation (without MathML)
An arrangement of chips in the squares of n×n table is called [i]sparse[/i] if every 2×2 square contains at most 3 chips. Serge put chips in some squares of the table (one in a square) and obtained a sparse arrangement. He noted however that if any chip is moved to any free square then the arrangement is no more sparce. For what n is this possible? [i]
Original LaTeX notation
An arrangement of chips in the squares of $ n\times n$ table is called [i]sparse[/i] if every $ 2\times 2$ square contains at most 3 chips. Serge put chips in some squares of the table (one in a square) and obtained a sparse arrangement. He noted however that if any chip is moved to any free square then the arrangement is no more sparce. For what $ n$ is this possible? [i]
Discussion
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Source and history
- task_id
4e221b89-a847-5e8d-9bf9-e7740a6f7de7- task_key
test--4e221b89-a847-5e8d-9bf9-e7740a6f7de7- task_revision_id
- 1
- config / split
- / test
initial import