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Holomorphic maps that have fixed points with multiplier equal to an irrational rotation exhibit complicated and rich long term behaviour. The development of the Inou-Shishikura class led authors such as Cheraghi to study critical orbits via a special non-holomorphic toy model which retains important topological and geometrical properties, while depending only on arithmetic features. In this talk I will introduce a new toy model for the bi-critical case, for which the extra critical point introduces more complexity.