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**Example text**

Norm. Super. , IV. Ser. 19, 409-468 (1986). 6. J. Cremona. Algorithms for Modular Elliptic Curves. Cambridge University Press, Cambridge, 1992. 7. J. E. Cremona. Computing the degree of modular parametrization of a modular elliptic curve. Math. Compo ,64:1235-1250, 1995. 8. H. Darmon, F. Diamond, and R. Taylor. Fermat's Last Theorem. Current Development in Mathematics, pages 1-170, Boston, 1995. International Press. 46 G. Frey, M. Miiller 9. P. Deligne and M. Rapoport. Les schemas de modules de courbes elliptiques.

Universal Fourier expansions of modular forms. In G. Frey, editor, On Arlin's Conjecture for Odd 2-dimensional Representations, volume 1585 of Lecture Notes in Mathematics, pages 59-94, Berlin, Heidelberg, 1994. Springer-Verlag. 33. J. F. Mestre. La methode des graphes. Exemples et applications. In Proceedings of the international conference on class numbers and fundamental units of algebraic number fields, pages 217-242, Katata/ Japan, 1986. 34. J. F. Mestre. Construction de courbes de genre 2 a partir de leurs modules.

D(E) i= and j(E) = (3-1. If v((3) ~ 0, E has good reduction (v((3) = 0) or split multiplicative reduction (v((3) > 0, cf. 8)) with f(EIK) = or 1, respectively. ° ° Let therefore v((3) = -k with some natural number k, and put k = 6l - m with m E {O, 1, ... , 5}. 2) = m. Write jj:= 7r61 (3 = h m 7rm + h m +l 7r m +1 +... where v(7r 61 (3) with hi E k(v) <-+ K. 3 Theorem. 2) is minimal in each of the following cases: (a) m = 1 (b) m = 3 (c) m = 5 (d) m = 2, h3 i= (e) m = 4, 1 ~ 2, h5 i= (f) m = 0, hI i= 0.