Solution
= Solution
A <regular singular point> is a nonordinary point $x_0$ for which $(x-x_0)p(x)$ and $(x-x_0)^2q(x)$ extend analytically across $x_0$. These pole restrictions permit the <Frobenius method>.
= Solution
A <regular singular point> is a nonordinary point $x_0$ for which $(x-x_0)p(x)$ and $(x-x_0)^2q(x)$ extend analytically across $x_0$. These pole restrictions permit the <Frobenius method>.