| author | Christian Urban <christian dot urban at kcl dot ac dot uk> | 
| Wed, 25 Jan 2017 14:36:39 +0000 | |
| changeset 105 | 0f9f774c7697 | 
| parent 100 | e868732cab63 | 
| child 109 | 6b362ee692c3 | 
| permissions | -rw-r--r-- | 
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105
 
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\section*{Replacement Coursework 1 (Roman Numerals)}
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This coursework is worth 10\%. It is about translating roman numerals  | 
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into integers and also about validating roman numerals. The coursework  | 
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is due on 2 February at 5pm. Make sure the files you submit can be  | 
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12  | 
processed by just calling \texttt{scala <<filename.scala>>}.\bigskip
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14  | 
\noindent  | 
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15  | 
\textbf{Important:} Do not use any mutable data structures in your
 | 
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submission! They are not needed. This excludes the use of  | 
| 62 | 17  | 
\texttt{ListBuffer}s, for example. Do not use \texttt{return} in your
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code! It has a different meaning in Scala, than in Java. Do not use  | 
19  | 
\texttt{var}! This declares a mutable variable.  Make sure the
 | 
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functions you submit are defined on the ``top-level'' of Scala, not  | 
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inside a class or object. Also note that the running time will be  | 
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restricted to a maximum of 360 seconds.  | 
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\subsection*{Disclaimer}
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|
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105
 
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It should be understood that the work you submit represents your own  | 
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effort! You have not copied from anyone else. An exception is the  | 
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Scala code I showed during the lectures or uploaded to KEATS, which  | 
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you can freely use.\bigskip  | 
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||
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\subsection*{Part 1 (Translation)}
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\noindent  | 
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Roman numerals are strings consisting of the letters $I$, $V$, $X$,  | 
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$L$, $C$, $D$, and $M$. Such strings should be transformed into an  | 
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internal representation using the datatypes \texttt{RomanDigit} and
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\texttt{RomanNumeral}, and then from this internal representation
 | 
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converted into an Integer.  | 
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41  | 
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\begin{itemize}
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\item[(1)] First write a polymorphic function that recursively  | 
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transforms a list of options into an option of a list. For example,  | 
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if you have the lists on the left, they should be transformed into  | 
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the option on the right:  | 
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  \begin{center}
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  \begin{tabular}{lcl}  
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    \texttt{List(Some(1), Some(2), Some(3))} & $\Rightarrow$ &
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    \texttt{Some(List(1, 2, 3))} \\
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    \texttt{List(Some(1), None, Some(3))} & $\Rightarrow$ &
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    \texttt{None} \\
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    \texttt{List()} & $\Rightarrow$ & \texttt{Some(List())}
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  \end{tabular}  
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  \end{center}
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|
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  This means the function should produce \texttt{None} as soon
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  as a \texttt{None} is inside the list. Otherwise it produces
 | 
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  a list of all \texttt{Some}s. In case the list is empty, it
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  produces \texttt{Some} of the empty list. \hfill[1 Mark]
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\item[(2)] Write a function first a function that converts a character  | 
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  $I$, $V$, $X$, $L$, $C$, $D$, or $M$ into an option of a \texttt{RomanDigit}.
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  If it is one of the roman digits, it should produce \texttt{Some};
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  otherwise \texttt{None}.
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  Next write a function that converts a string into a \texttt{RomanNumeral}.
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  Again, this function should return an \texttt{Option}:
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If the string consists of $I$, $V$, $X$, $L$, $C$, $D$, and $M$ only, then  | 
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  it produces \texttt{Some}; otherwise if there is any other character in
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  the string, it should produce \texttt{None}. The empty string is just
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  the empty \texttt{RomanNumeral}, that is empty list of \texttt{RomanDigit}'s.
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You should use the function under Task (1) to produce the result.  | 
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\hfill[2 Marks]  | 
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|
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\item[(3)] Write a recursive function RomanNumral2Int that converts a  | 
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  \texttt{RomanNumeral} into an integer. You can assume the generated
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integer will be between 0 and 3999. The argument of the function is  | 
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a list of roman digits. It should look how this list starts and then  | 
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calculate what the corresponding integer is for this ``start'' and  | 
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add it with the integer for the rest of the list. That means if the  | 
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argument is of the form shown on the left-hand side, it should do  | 
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the calculation on the right-hand side.  | 
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  \begin{center}
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  \begin{tabular}{lcl}
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    $M::r$    & $\Rightarrow$ & $1000 + \text{roman numeral of rest}\; r$\\
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    $C::M::r$ & $\Rightarrow$ & $900 + \text{roman numeral of rest}\; r$\\
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    $D::r$    & $\Rightarrow$ & $500 + \text{roman numeral of rest}\; r$\\
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    $C::D::r$ & $\Rightarrow$ & $400 + \text{roman numeral of rest}\; r$\\
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    $C::r$    & $\Rightarrow$ & $100 + \text{roman numeral of rest}\; r$\\
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    $X::C::r$ & $\Rightarrow$ & $90 + \text{roman numeral of rest}\; r$\\
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    $L::r$    & $\Rightarrow$ & $50 + \text{roman numeral of rest}\; r$\\
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    $X::L::r$ & $\Rightarrow$ & $40 + \text{roman numeral of rest}\; r$\\
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    $X::r$    & $\Rightarrow$ & $10 + \text{roman numeral of rest}\; r$\\
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    $I::X::r$ & $\Rightarrow$ & $9 + \text{roman numeral of rest}\; r$\\
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    $V::r$    & $\Rightarrow$ & $5 + \text{roman numeral of rest}\; r$\\
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    $I::V::r$ & $\Rightarrow$ & $4 + \text{roman numeral of rest}\; r$\\
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    $I::r$    & $\Rightarrow$ & $1 + \text{roman numeral of rest}\; r$
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  \end{tabular}  
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  \end{center}    
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The empty list will be converted into integer $0$.\hfill[1 Mark]  | 
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\item[(4)] Write a function that takes a string and if possible  | 
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converts it into the internal representation. If successful, then  | 
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calculate the integer (an option of an integer) according to the  | 
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function in (3). If this is not possible, then return  | 
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  \texttt{None}.\hfill[1 Mark]
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112  | 
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113  | 
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\item[(5)] The file \texttt{roman.txt} contains a list of roman numerals.
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Read in these numerals, convert them into integers and then add them all  | 
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up. The function for reading a file is  | 
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  \begin{center}
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  \texttt{Source.fromFile("filename")("ISO-8859-9")}
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  \end{center}
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121  | 
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Make sure you process the strings correctly by ignoring whitespaces  | 
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  where neded.\\ \mbox{}\hfill[1 Mark]
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\end{itemize}
 | 
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125  | 
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126  | 
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| 100 | 127  | 
\subsection*{Part 2 (Validation)}
 | 
| 78 | 128  | 
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130  | 
\end{document}
 | 
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131  | 
||
| 68 | 132  | 
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| 6 | 133  | 
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