A short proof of a theorem of Reid and Parker on tournaments
\textit{K. B. Reid} and \textit{E. T. Parker} [Disproof of a conjecture of Erdős and Moser on tournaments, J. Comb. Theory 9, 225-238 (1970; Zbl 0204.246)] proved that if \(k \geq 5\) and \(n \geq 7 \cdot 2^{k - 4}\), then every tournament of order \(n\) contains a transitive subtournament of order \(k\). The author presents a shorter proof of this result.
scientific article; zbMATH DE number 716418