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x^{66} \to -\frac{-2+3a^{11}+11a^{27}}{a^{33}}\\  x^{69} \to \frac{3+23a^{20}}{a^{23}}  \end{equation}  It seems that for numbers with $3$ prime factors, the coefficient of the largest power of $a$ in the numerator is the power of the second largest power of $a$. Although only a few numbers have been checked so far. It would appear that for a polynomial of the form \begin{equation}  \frac{x+ya^m+za^n}{a^o}  \end{equation}