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ceciliachan1979 · Jan 13, 2024 · 35a8ab1 · 35a8ab1
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diff --git a/Books/BabyRudin/BabyRudin.tex b/Books/BabyRudin/BabyRudin.tex
@@ -11,7 +11,7 @@
 
 \section*{Ch01 - The Real and Complex Number Systems}
 \input{Chapter01/ex01.tex}
-\input{Chapter01/ex08.tex}
+\input{Chapter01/ex08.cecilia.tex}
 \input{Chapter01/ex08.gapry.tex}
 
 \end{document}
diff --git a/Books/BabyRudin/Chapter01/ex08.tex → Books/BabyRudin/Chapter01/ex08.cecilia.tex b/Books/BabyRudin/Chapter01/ex08.tex → Books/BabyRudin/Chapter01/ex08.cecilia.tex
@@ -1,4 +1,4 @@
-\subsection*{Exercise 08}
+\subsection*{Exercise 08 (Cecilia)}
 After definition 1.26, Rudin identifies the complex number $ (a, 0) $ as the real number $ a $ on the basis that arithmetic of $ (a, 0) $ and $ a $ are compatible. However, that does not say anything about the ordering of the complex numbers. 
 In fact, suppose an ordering exist, it might be the case that the ordering of $ (a, 0) $ is not compatible with the ordering of $ a $, so identification could be confusing. In the sequel, we will not use the identification, and use the ordered pair representation instead.
 

diff --git a/Books/BabyRudin/Chapter01/ex08.gapry.tex b/Books/BabyRudin/Chapter01/ex08.gapry.tex
@@ -1,4 +1,4 @@
-\subsection*{Exercise 08}
+\subsection*{Exercise 08 (Gapry)}
 Let $c_1 = i = (0,\ 1)$ are the ordered pair in the complex field $\mathbb{C}$
 
 \begin{enumerate}