In this talk, we will introduce the Fock-Goncharov Coordinates on the moduli space $\mathcal{T}^+_3\left(S_{g,n}\right)$
of framed convex real projective structures on a punctured surface $S\left(=S_{g,n}\right)$ of negative Euler characteristic
and show that it is canonically homeomorphic with $\mathbb{R}^{8\big|\chi (S)\big|}_{>0}$.
Prerequisite: Linear Algebra, Surface Topology