  In this paper, we discuss the boundary behavior of bounded pluriharmonic
functions on the Teichm\"uller space. We will show a version of the Fatou
theorem that every bounded pluriharmonic function admits the radial limits
along the Teichm\"uller geodesic rays, and a version of the F. and M. Riesz
theorem that the radial limit of a non-constant bounded holomorphic function is
not constant on any non-null measurable set on the Bers boundary in terms of
the pluriharmonic measure. As a corollary, we obtain the non-ergodicity of the
action of the Torelli group for a closed surface of genus $g\ge 2$ on the space
of projective measured foliations.
