AlphaEvolve problems·alphaevolve:55
Erdős squares in a square problem
No formal proof attached. Any claim here rests on a write-up or a report.
Fidelity F0: None. No formal statement is attached to the result.
For any natural $n$, let $C(n)$ denote the maximum possible sum of side lengths of $n$ squares with disjoint interiors contained inside a unit square. Obtain upper and lower bounds for $C(n)$ that are as strong as possible.
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Computed from what the project declares and what the register holds, never from reading the mathematics. How fidelity is graded.
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