Let q=e^(i2pi*t), If u(t) is ramanujan's octic continued fraction,is it true that the generator of the octahedral group can be expressed as a continued fraction of the form

(u(2t))^2=(2q^(1/2))/(1-q+(q(1+q)^2)/(1-q^3+(q^2*(1+q^2)^2)/(1-q^5+(q^3*(1+q^3)^2/(1-q^7+..... For |q|<1

Let $q=e^{2\pi it}$. If $u(t)$ is Ramanujan's octic continued fraction, is it true that the generator of the octahedral group can be expressed as a continued fraction of the form $$ (u(2t))^2=\frac{2q^{1/2}}{1-q+\frac{q(1+q)^2}{1-q^3+\frac{q^2(1+q^2)^2}{1-q^5+\frac{q^3(1+q^3)^2}{1-q^7+\ldots}}}} $$ for $|q|\lt 1$?