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The goal of the article is to characterize the conservative homeomorphisms ofa closed orientable surface $S$ of genus $\geq 2$, that have finitely manyperiodic points. By conservative, we mean a map with no wandering point. As aparticular case, when $S$ is furnished with a symplectic form, we characterizethe symplectic diffeomorphisms of $S$ with finitely many periodic points.

Conservative surface homeomorphisms with finitely many periodic points