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We present a short proof of the Church-Rosser property for thelambda-calculus enjoying two distinguishing features: Firstly, it employs theZ-property, resulting in a short and elegant proof; and secondly, it isformalized in the nominal higher-order logic available for the proof assistantIsabelle/HOL.

A Short Mechanized Proof of the Church-Rosser Theorem by the Z-property for the $\lambda\beta$-calculus in Nominal Isabelle