# What did Shimura say about $y^2 + y = x^3 - x$?

From the introduction of Ribet-Stein:

Shimura showed that if we start with the elliptic curve $E$ defined by the equation $y^2 +y = x^3 −x^2$ then for “most” $n$ the image of $\rho$ is all of $\mathrm{GL}_2(\mathbf{Z}/n\mathbf{Z})$.

Here $\rho$ is the representation of $\mathrm{Gal}(\overline{\mathbf{Q}}/\mathbf{Q})$ on the $n$-torsion of $E$. What is the original paper where Shimura shows this? (Is there an online copy?)

-

Goro Shimura, A reciprocity law in non-solvable extensions. J. Reine Angew. Math. 221 1966 209--220.

-
eudml.org/doc/150726 –  Chandan Singh Dalawat Jan 12 '14 at 5:49
See also eudml.org/doc/142133 Propriétés galoisiennes des points d'ordre fini des courbes elliptiques. Jean-Pierre Serre Inventiones mathematicae (1971/72) Volume: 15, page 259-331 –  Chandan Singh Dalawat Jan 12 '14 at 5:53