How would you integrate $\frac{Si(x)}{x}$? The function $Si(x)$ can be obtained when we integrate 
$\frac{\sin(x)}{x}$. But how would we go about integrating $\frac{Si(x)}{x}$?
More information about the function $Si(x)$ can be found here https://en.wikipedia.org/wiki/Trigonometric_integral
Edit: Just checked wolframalpha and even it did not have any answer.

so, if by definition:
$$\text{Si}(x)=\int_0^x\frac{\sin(t)}{t}dt$$
then can we say:
$$I=\int\frac{\text{Si}(x)}{x}dx=\int\frac{\int_0^x\frac{\sin(t)}{t}dt}{x}dx=\int\int_0^x\frac{\sin(t)}{tx}dtdx$$
now if we insert a variable:
$$I(y)=\int_0^y\int_0^x\frac{\sin(t)}{tx}dtdx$$
and this may be solvable through change of variables
