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% \MRhref is called by the amsart/book/proc definition of \MR.
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\begin{thebibliography}{OW02}

\bibitem[Mat86]{matsumura}
H.~Matsumura, \emph{Commutative ring theory}, Cambridge University Press,
  Cambridge, 1986, Translated from the Japanese by M. Reid. \MR{88h:13001}

\bibitem[MO02]{momose-ozawa}
Momose and Ozawa, \emph{Rational points of modular curves
  \protect{$X_{\split}(p)$}}, Preprint (2002).

\bibitem[MS01]{merel-stein}
L.~Merel and W.\thinspace{}A. Stein, \emph{The field generated by the points of
  small prime order on an elliptic curve}, Internat. Math. Res. Notices (2001),
  no.~20, 1075--1082. \MR{1 857 596}

\bibitem[OW02]{ono-mcgraw}
K.~Ono and McGraw W., \emph{Modular form congruences and selmer groups},
  Preprint (2002).

\bibitem[Rib99]{ribet:torsion}
K.\thinspace{}A. Ribet, \emph{Torsion points on ${J}\sb 0({N})$ and {G}alois
  representations}, Arithmetic theory of elliptic curves (Cetraro, 1997),
  Springer, Berlin, 1999, pp.~145--166. \MR{2001b:11054}

\bibitem[Ste00]{stein:phd}
W.\thinspace{}A. Stein, \emph{Explicit approaches to modular abelian
  varieties}, Ph.D. thesis, University of California, Berkeley (2000).

\end{thebibliography}
