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We give necessary and sufficient conditions for a polynomially boundedo-minimal expansion of a real closed field (in a language of arbitrarycardinality) to be $\aleph_{\alpha}$-saturated. The conditions are in terms ofthe value group, residue field, and pseudo- Cauchy sequences of the naturalvaluation on the real closed field. This is achieved by an analysis of types,leading to the trichotomy. Our characterization provides a construction methodfor saturated models, using fields of generalized power series.

A note on $\aleph_{\alpha}$-saturated o-minimal expansions of real closed fields