  In this article we present evaluations of continued fractions studied by
Ramanujan. More precisely we give the complete polynomial equations of
Rogers-Ramanujan and other continued fractions, using tools from the elementary
theory of the Elliptic functions. We see that all these fractions are roots of
polynomials with coeficients depending only on the inverse elliptic nome-q and
in some cases the Elliptic Integral-K. In most of simplifications of formulas
we use Mathematica.
