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\begin{center}
\begin{tabular}{rll}
\multicolumn{3}{c}{\textbf{MATH 425: Complex Variables \hfill Spring 2002}}\\
\hline
Jan  16  & 1.1 Complex numbers \\
     18  & 1.2 Some geometry \\
\hline
     21  & 1.3 Subsets of the plane \\
     23  & 1.4 Functions and limits \\
     25  & 1.4 Functions and limits
         & \emph{Quiz 1} \\
\hline
     28  & 1.4 Series \\
     30  & 1.5 Exponential \\
Feb   1  & 1.5 Log
         & \emph{Quiz 2} \\
\hline
      4  & 1.5 Trig Functions \\
      6  & 1.6 Line integrals \\
      8  & 1.6 Line integrals 
         & \emph{Quiz 3} \\
\hline
     11  & 1.6 Green's Theorem \\
     13  & 1.6 Green's Theorem \\
     15  & 2.1 Analytic functions
         & \emph{Quiz 4} \\
\hline
     18  & 2.1 CR Equations \\
     20  & 2.1--2.2 Power series \\
     22  & \emph{Review}
         & \textbf{Exam I} \\
\hline
     25  & 2.2 Power Series \\
     27  & 2.3 Cauchy's Theorem \\
Mar   1  & 2.3 Cauchy's Formula
         & \emph{Quiz 5} \\
\hline
      4  & 2.3 Cauchy's Formula\\
      6  & 2.4 Consequences of Cauchy's Theorem \\
      8  & 2.4 Consequences of Cauchy's Theorem
         & \emph{Quiz 6} \\
\hline
  9--17  & \emph{Midsemester Break}\\
\hline
     18  & 2.5 Isolated singularities, L'H\^opital \\
     20  & 2.5 Residues, Laurent Series \\
     22  & 2.5 Laurent Series
         & \emph{Quiz 7} \\
\hline
     25  & 2.6 Residue Theorem and integrals \\
     27  & 2.6 Residue Theorem and integrals \\
     29  & \emph{Easter Holiday}\\
\hline
Apr   1  & \emph{Easter Holiday}\\
      3  & 2.6 Residue Theorem and integrals \\
      5  & 2.6 Residue Theorem and integrals
         & \emph{Quiz 8} \\
\hline
      8  & 3.1 Zeros of an analytic function \\ 
     10  & 3.1 Argument Principle \\ 
     12  & 3.1 Rouch\'e's Theorem
         & \textbf{Exam II} \\
\hline
     15  & Appendix 1\\
     17  & 3.2 Maximum Modulus Principle \\
     19  & 3.2 Schwartz's Lemma
         & \emph{Quiz 9} \\
\hline
     22  & 3.3 Linear fractional transformations \\
     24  & 3.3 Linear fractional transformations \\
     26  & 3.3 $\Aut(\D)$
         & \emph{Quiz 10} \\
\hline
     29  & 3.3 $\Aut(\H)$, Riemann Mapping Theorem\\
May   1  & 3.3 $\Aut(\C)$, $\Aut(\P)$\\
   2--5  & \emph{Study Days} \\
\hline
May   6  & \emph{Final Exam} 4:15--6:15 PM \\
\hline
\end{tabular}
\end{center}

\end{document}
