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Extrinsic faulting has been discussed previously within the so calleddifference method and random walk calculation. In this contribution isrevisited under the framework of computational mechanics, which allows toderive expressions for the statistical complexity, entropy density and excessentropy as a function of faulting probability. The approach allows to comparethe disordering process of extrinsic fault with other faulting types. The{\epsilon}-machine description of the faulting mechanics is presented. Severaluseful analytical expressions such as probability of consecutive symbols in theHa\"agg coding is presented, as well as hexagonality. The analytical expressionfor the pairwise correlation function of the layers is derived and compared toresults previously reported. The effect of faulting on the interferencefunction is discussed as related to the diffraction pattern.

Extrinsic faulting in $3C$ close packed crystal structures: Computational mechanics analysis