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We examine a variant of the Naming Game, where agents having several wordscommunicate more often than single-word agents. Depending on the preference anddimensionality, the model either converges to a single-language state as in anordinary Naming Game or remains in a disordered, multi-language phase. At thetransition point separating these regimes, due to a percolation-like process,the model converges to a single-language state but much faster than in theordinary naming game. We also show that the coarsening dynamics of the ordinaryNaming Game is slower than expected due to stripe structures that sometimesspontaneously form during the evolution of the model.

Phase transition and fast agreement in Naming Game with preference for multi-word agents