Anti-Ramsey numbers for cancellative configurations in p-graphs are at most 1 + floor(n/p), with improved bounds ar(n, F4) between roughly 4n²/21 and (5n²-8n)/21.
Mubayi, On Hypergraphs with Every Four Points Spanning at Most Two Triples,Electronic Journal of Combinatorics,10(2003)
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Anti-Ramsey numbers for cancellative configurations in p-graphs
Anti-Ramsey numbers for cancellative configurations in p-graphs are at most 1 + floor(n/p), with improved bounds ar(n, F4) between roughly 4n²/21 and (5n²-8n)/21.