coursework/cw01.tex
changeset 545 76a98ed71a2a
parent 512 a6aa52ecc1c5
child 556 40e22ad45744
--- a/coursework/cw01.tex	Thu Dec 07 12:26:41 2017 +0000
+++ b/coursework/cw01.tex	Mon Jan 01 15:02:03 2018 +0000
@@ -65,7 +65,7 @@
 cases for the basic regular expressions, but also for explicit cases for
 the extended regular expressions. That means do not treat the extended
 regular expressions by just translating them into the basic ones. See
-also Question 2, where you are asked to explicitly give the rules for
+also Question 3, where you are asked to explicitly give the rules for
 \textit{nullable} and \textit{der} for the extended regular
 expressions.\newpage
 
@@ -94,7 +94,7 @@
 \noindent
 Be careful that your implementation of \textit{nullable} and
 \textit{der} satisfies for every regular expression $r$ the following
-two properties (see also Question 2):
+two properties (see also Question 3):
 
 \begin{itemize}
 \item $\textit{nullable}(r)$ if and only if $[]\in L(r)$
@@ -106,9 +106,14 @@
 \subsection*{Question 1 (Unmarked)}
 
 What is your King's email address (you will need it in
-Question 4)?
+Question 5)?
+
+\subsection*{Question 2 (Unmarked)}
 
-\subsection*{Question 2}
+In which programming languages have you written a program (like spent
+at least a day working on the program)?
+
+\subsection*{Question 3}
 
 From the
 lectures you have seen the definitions for the functions
@@ -173,7 +178,7 @@
 \noindent
 Does your matcher produce the expected results?
 
-\subsection*{Question 3}
+\subsection*{Question 4}
 
 As you can see, there are a number of explicit regular expressions
 that deal with single or several characters, for example:
@@ -213,7 +218,7 @@
 \end{center}
 
 
-\subsection*{Question 4}
+\subsection*{Question 5}
 
 Suppose $[a\mbox{-}z0\mbox{-}9\_\,.\mbox{-}]$ stands for the regular expression
 
@@ -262,7 +267,7 @@
 \item \texttt{"/*test/*test*/"}
 \end{enumerate}
 
-\subsection*{Question 5}
+\subsection*{Question 6}
 
 Let $r_1$ be the regular expression $a\cdot a\cdot a$ and $r_2$ be
 $(a^{\{19,19\}}) \cdot (a^?)$.  Decide whether the following three