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\begin{document}
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\begin{center}

  \huge{The Department of Mathematics}\\[0.1\baselineskip]
  \Large{2023--24--B term}\\[0.2\baselineskip]

\end{center}

\begin{description}
  \item[Course Name]
    Algebraic Topology

  \item[Course Number]
    \LRE{201‭.2‭.5131}

  \item[Course web page]\mbox{}\\
    \url{https://math.bgu.ac.il//en/teaching/spring2024/courses/algebraic-topology}

  \item[Lecturer]
    Dr. Ishai Dan-Cohen,
    \nolinkurl{<ishaida@bgu.ac.il>},
    Office 214

\item[Office Hours]
  \url{https://math.bgu.ac.il/en/teaching/hours}
\end{description}

\section*{Abstract}




\section*{Requirements and grading\footnote{Information may change during the first two weeks of the term. Please consult the webpage for updates}}






\section*{Course topics}

The course is designed for M.Sc. students. The prerequisite is ``Introduction to Topology'' 201-1-0091. Also recommended is the course ``Complex Analysis''. Excellent B.Sc. students can participate upon approval of lecturer.

The aim of the course is to give the students a working knowledge of the tools of algebraic topology. The point of view is that algebraic topology is essential for the deep understanding of many modern areas of mathematics. Many examples shall be provided.

\paragraph*{Topics:}

\begin{enumerate}
\item{} Review of material from topology and algebra.
\item{} Categories and functors.
\item{} Homotopy.
\item{} Fundamental group.
\item{} Covering spaces.
\item{} Brouwer and Jordan Theorems in the plane.
\item{} Local systems and representations of the fundamental group.
\item{} Complexes and homology.
\item{} Singular homology.
\item{} The theorems of  Brouwer, Jordan and Lefchetz.
\end{enumerate}

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\end{document}

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