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Let T(S) be the Teichmüller space of a Riemann surface S. By definition, a geodesic disc in T(S) is the image of an isometric embedding of the Poincaré disc into T(S). It is shown in this paper that for any non-Strebel point τ∈ T(S), there are infinitely many geodesic discs containing [O] and τ.