AlphaEvolve problems·alphaevolve:37
The hypergraph Turán number of the tetrahedron
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.
Let $C$ be the largest quantity such that, as $n \\to \\infty$, one can locate a $3$-uniform hypergraph on $n$ vertices and at least $(C-o(1)) \\binom{n}{3}$ edges that contains no copy of the tetrahedron $K^{(3)}_4$. What is $C$?
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F0 no formal statement None. No formal statement is attached to the result.
Computed from what the project declares and what the register holds, never from reading the mathematics. How fidelity is graded.
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