\section{Applications}
where $R_{ij}$ is the Ricci tensor, $R$ is the Ricci scalar, $g_{ij}$ is the metric tensor, $G$ is the gravitational constant, $c$ is the speed of light, and $T_{ij}$ is the stress-energy tensor.
\section{Mathematical Framework}
Some of the key concepts in GR include... the theoretical minimum general relativity pdf
\end{document}
where $\Gamma_{ij}$ are the Christoffel symbols, which describe the connection between nearby points in spacetime.
The mathematical framework of GR is based on Riemannian geometry, which describes the curvature of spacetime using the Riemann tensor. The Riemann tensor is a mathematical object that describes the curvature of spacetime at a given point, and is defined as: The mathematical framework of GR is based on
$$R_{ijkl} = \partial_i \Gamma_{jk} - \partial_j \Gamma_{ik} + \Gamma_{im} \Gamma_{jk}^m - \Gamma_{jm} \Gamma_{ik}^m$$
\title{The Theoretical Minimum: A Review of General Relativity} \author{Your Name}
\maketitle
The Einstein Field Equations (EFE) are the core of GR, and describe how the curvature of spacetime is related to the mass and energy density of objects. The EFE are a set of 10 non-linear partial differential equations that can be written in the form:
GR has a wide range of applications, including...
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