Remove matroid thingy

main.tex

@@ -75,16 +75,7 @@ code-for-last-col = \color{blue}
 	\end{enumerate}
 \end{frame}
 
-% should we make is so that these bullet points appear one after another? Yes
-\begin{frame}{Abstracting Independence - Motivation}
-	\begin{itemize}
-		\item 1
-		\item 2
-	\end{itemize}
-\end{frame}
-
 \include{prerequisites}
-
 \include{isospectral}
 
 \begin{frame}[fragile]{CMB Anisotropy of Homogeneous Spherical Spaces}
@@ -169,20 +160,20 @@ code-for-last-col = \color{blue}
 \end{frame}
 
 \begin{frame}{The setup}
-Real CMB observations are affected by instrumental noise and \textit{sky masking}. So, estimating $C_\ell$ accurately requires simulations. 
+	Real CMB observations are affected by instrumental noise and \textit{sky masking}. So, estimating $C_\ell$ accurately requires simulations.
 
-Given $C^{th}_\ell$, used to generate synthetic realizations of the CMB sky
-\[
+	Given $C^{th}_\ell$, used to generate synthetic realizations of the CMB sky
+	\[
 		\textcolor{blue}{a_{\ell m}} \sim \mathcal{N} (0, C_\ell^{\text{th}}).
-\]
-However, this introduces bias, which must be corrected using a decorrelation matrix  $W$, and a \textit{sky mask} matrix  $M$ which accounts for issues caused by masking effects. 
+	\]
+	However, this introduces bias, which must be corrected using a decorrelation matrix  $W$, and a \textit{sky mask} matrix  $M$ which accounts for issues caused by masking effects.
 
-Giving us the test statistic (tests the assumption of statistical isotropy):
-\[
+	Giving us the test statistic (tests the assumption of statistical isotropy):
+	\[
 		S_i = \sum_{j} W_{ij} M_j,
-\]
-Which examines $\langle \textcolor{blue}{a_{\ell m}} \rangle$ across multipole ranges. \\ 
-\textbf{\textcolor{red}{Recall:}} $\langle a_{\ell m} \rangle \neq 0$, \textbf{suggests possible anisotropies or preferred directions in the universe}
+	\]
+	Which examines $\langle \textcolor{blue}{a_{\ell m}} \rangle$ across multipole ranges. \\
+	\textbf{\textcolor{red}{Recall:}} $\langle a_{\ell m} \rangle \neq 0$, \textbf{suggests possible anisotropies or preferred directions in the universe}
 
 \end{frame}
 
@@ -192,7 +183,7 @@ Which examines $\langle \textcolor{blue}{a_{\ell m}} \rangle$ across multipole r
 		\includegraphics[width=0.7\linewidth]{DSE-Test Graph}
 		\caption{The decorrelated band mean spectrum obtained by the seven-year WMAP data [9].}
 	\end{figure}
-\textcolor{red}{Remark}In a positively curved space certain multipoles scales being preferred or suppressed in the CMB power spectrum.
+	\textcolor{red}{Remark}In a positively curved space certain multipoles scales being preferred or suppressed in the CMB power spectrum.
 
 \end{frame}