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Jan 21, 2014 at 17:28 comment added James Cranch Sure, up to degree 12, it's """1 + s_1^2*x + (s_3^2 + s_1^6)*x^3 + (s_5^2 + s_3^2*s_1^4)*x^5 + (s_7^2 + s_5^2*s_1^4 + s_3^4*s_1^2 + s_1^14)*x^7 + (s_9^2 + s_7^2*s_1^4 + s_3^6 + s_3^2*s_1^12)*x^9 + (s_11^2 + s_9^2*s_1^4 + s_5^4*s_1^2 + s_5^2*s_3^4 + s_5^2*s_1^12 + s_3^4*s_1^10)*x^11"""
Jan 21, 2014 at 17:24 comment added Benjamin Young I mean, the low order terms of it. I'm just assuming that this is an easy modification of what you've done already.
Jan 21, 2014 at 17:23 comment added Benjamin Young If you have a chance, can you please compute and post the inverse of the series in the denominator?
Jan 21, 2014 at 15:20 history answered James Cranch CC BY-SA 3.0