Ebatzi: a_n (complex solution)
a_{n}=-\frac{3\left(-2\right)^{n}}{2}
Ebatzi: n (complex solution)
n=\frac{\ln(a_{n})-\ln(\frac{3}{2})+\pi i}{\ln(2)+\pi i}+\frac{2\pi n_{1}i}{\ln(2)+\pi i}
n_{1}\in \mathrm{Z}
a_{n}\neq 0
Ebatzi: a_n
a_{n}=-\frac{3\left(-2\right)^{n}}{2}
Denominator(n)\text{bmod}2=1
Ebatzi: n
n=\frac{\ln(a_{n})+\ln(\frac{2}{3})}{\ln(2)}
a_{n}>0\text{ and }Numerator(\frac{-\ln(a_{n})+\ln(3)}{\ln(2)})\text{bmod}2=0\text{ and }Denominator(\frac{-\ln(a_{n})+\ln(3)}{\ln(2)})\text{bmod}2=1
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