If you create an actual power series element, you can easily write the
coefficients to a file:
sage: f = taylor(sin(x), x, 0, 10); f
1/362880*x^9 - 1/5040*x^7 + 1/120*x^5 - 1/6*x^3 + x
sage: power_series = RR[['x']](f); power_series
0.000 + 1.00*x + 0.000*x^2 -
On 2011-12-02 08:17, Julie wrote:
Unfortunately, having the Tayor series approach out, don't think it's
really appropriate for my problem afterall, as what I esentially need
to do is find the coefficientsof p^0*y^0, p, y, p^2*y etc in the
formula
(0.030*0.248244^y)y+0.05721*(0.248244^y)p +0.08838
