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We develop some aspects of the theory of hyperholomorphic functions whose values are taken in a Banach algebra over a field – assumed to be the real or the complex numbers – and which contains the field. Notably, we consider Fueter expansions, Gleason’s problem, the theory of hyperholomorphic rational functions, modules of Fueter series, and related problems. Such a framework includes many familiar algebras as particular cases. The quaternions, the split quaternions, the Clifford algebras, the ternary algebra, and the Grassmann algebra are a few examples of them.

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