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Jaśkowski style proof See more: 2.1 Gentzen and Jaśkowski 13.23. transitive closure The transitive closure \(R^+\) of a homogeneous binary relation \(R\) on a set \(X\) is the smallest (w.r.t \(\subseteq\)) relation \(R^{+}\) on \(X\) that contains \(R\) and is transitive: \(R\subseteq R^+\) \(R^+ = R\) iff \(R\) itself is transitive. 14.

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