refactor preamble into input file

2021_Algebra_I.tex

@@ -4,8 +4,6 @@
 \lecturer{Prof.~Dr.~Jens Franke}
 \author{Josia Pietsch}
 
-\title{title}
-
 \usepackage{algebra}
 
 \begin{document}
@@ -16,19 +14,9 @@
 \tableofcontents
 \cleardoublepage
 
+\input{inputs/preamble}
+\cleardoublepage
 
-\begin{warning}
-    This is not an official script!
-    This document was written in preparation for the oral exam. It mostly follows the way \textsc{Prof. Franke} presented the material in his lecture rather closely.
-    There are probably errors.
-\end{warning}
-
-\noindent The \LaTeX template by \textsc{Maximilian Kessler} is published under the MIT-License and can be obtained from \url{https://github.com/kesslermaximilian/LatexPackages}. % TODO
-\newline
-
-\noindent $\mathfrak{k}$ is {\color{red} always} an algebraically closed field and $\mathfrak{k}^n$ is equipped with the Zariski-topology.
-Fields which are not assumed to be algebraically closed have been renamed (usually to $\mathfrak{l}$).
-\pagebreak
 
 \section{Finiteness conditions}
 \input{inputs/finiteness_conditions}

algebra.sty

@@ -5,7 +5,6 @@
 \RequirePackage{mkessler-refproof}
 
 \RequirePackage[number in = section]{fancythm}
-\RequirePackage{hyperref}
 \RequirePackage[english, index]{mkessler-vocab}
 \RequirePackage{mkessler-hypersetup}
 
@@ -50,8 +49,6 @@
 	quotes, babel}
 
 \newcommand{\iiff}{\item[$\iff$]}
-\hypersetup{colorlinks, linkcolor=red}
-
 
 \def\existsone{\exists!}
 \def\defon#1{\upharpoonright_{#1}}

inputs/preamble.tex

@@ -0,0 +1,13 @@
+
+\begin{warning}
+    This is not an official script!
+    This document was written in preparation for the oral exam. It mostly follows the way \textsc{Prof. Franke} presented the material in his lecture rather closely.
+    There are probably errors.
+\end{warning}
+
+\noindent The \LaTeX template by \textsc{Maximilian Kessler} is published under the MIT-License and can be obtained from \url{https://github.com/kesslermaximilian/LatexPackages}. % TODO
+\newline
+
+\noindent $\mathfrak{k}$ is {\color{red} always} an algebraically closed field and $\mathfrak{k}^n$ is equipped with the Zariski-topology.
+Fields which are not assumed to be algebraically closed have been renamed (usually to $\mathfrak{l}$).
+