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We present a microcanonical Monte Carlo simulation of the site-diluted Pottsmodel in three dimensions with eight internal states, partly carried out in thecitizen supercomputer Ibercivis. Upon dilution, the pure model's first-ordertransition becomes of the second-order at a tricritical point. We computeaccurately the critical exponents at the tricritical point. As expected fromthe Cardy-Jacobsen conjecture, they are compatible with their Random FieldIsing Model counterpart. The conclusion is further reinforced by comparisonwith older data for the Potts model with four states.

Numerical test of the Cardy-Jacobsen conjecture in the site-diluted Potts model in three dimensions