mp1: preparing for submission

.gitignore

@@ -143,5 +143,6 @@ sympy-plots-for-*.tex/
 .DS_Store
 
 !*.pdf
+*.zip
 
 *~

mp1/assignment.sty

@@ -3,6 +3,7 @@
 \usepackage{graphics}
 \usepackage{graphicx}
 \usepackage{hyperref}
+\usepackage{cleveref}
 
 \pagestyle{plain}
 \voffset -5mm

mp1/project.1.Maggioni.Claudio.tex

@@ -10,8 +10,8 @@
 \setassignment
 \setduedate{Thursday, 8 October 2020, 12:00 AM}
 
-\serieheader{Numerical Computing}{2020}{Student: Claudio Maggioni}{Discussed with: --}{Solution for Project 1}{}
-ewline
+\serieheader{Numerical Computing}{2020}{Student: Claudio Maggioni}{Discussed
+with: --}{Solution for Project 1}{}\newline
 
 \assignmentpolicy
 The purpose of this assignment\footnote{This document is originally based on a SIAM book chapter from \textsl{Numerical Computing with Matlab} from  Clever B. Moler.} is to learn the importance of numerical linear algebra algorithms to solve fundamental  linear algebra problems that occur in search engines.
@@ -68,7 +68,7 @@ factor $\gamma$ that will converge to a denormalized version of $x_1$, named
 $\beta x_1$. We can then simplify the $a_1\lambda_1^{i}x_1$ terms in the
 sequences with $\beta_{i} x_1$ since $\beta_i$ can be set freely.
 
-Now we consider that if $|\lambda_2| > |\lambda_i| \forall i \in 3..n$ (since we
+Now we consider that if $|\lambda_2| > |\lambda_i| \; \forall i \in 3 \dots n$ (since we
 sorted the eigenvalues), then
 $\left(\frac{\lambda_i}{\lambda_1}\right)^n$ for $i > 2$ will always converge faster to
 0 than $\left(\frac{\lambda_2}{\lambda_1}\right)^n$ thus all terms other than
@@ -116,7 +116,7 @@ is the corresponding eigenvalue, while if $x$ is an eigenvector approximation, f
 
 \subsection{Other webgraphs [10 points]}
 
-The provided PageRank MATLAB implementation was run 3 times on the starting websites \texttt{http://atelier.inf.usi.ch/~maggicl}, \texttt{https://www.iisbadoni.edu.it}, and \texttt{https://www.usi.ch}, with results listed respectively in Figure \ref{fig:run1}, Figure \ref{fig:run2} and Figure \ref{fig:run3}.
+The provided PageRank MATLAB implementation was run 3 times on the starting websites \texttt{http://atelier.inf.usi.ch/~maggicl}, \texttt{https://www.iisbadoni.edu.it}, and \texttt{https://www.usi.ch}, with results listed respectively in \Cref{fig:run1}, \Cref{fig:run2} and \Cref{fig:run3}.
 
 One patten that emerges on the first and third execution is the presence of 1s in the main diagonal. This indicates that several pages found have a link to themselves.
 
@@ -153,8 +153,8 @@ Finally, we can always observe a line starting from the top-left of G and ending
 \end{verbatim}
 \caption{Top 10 webpages with highest PageRank}
 \end{subfigure}
-\label{fig:run1}
 \caption{Results of first PageRank calculation (for starting website \texttt{http://atelier.inf.usi.ch/~maggicl/})}
+\label{fig:run1}
 \end{figure}
 
 \begin{figure}[h]
@@ -187,8 +187,8 @@ Finally, we can always observe a line starting from the top-left of G and ending
 \end{verbatim}
 \caption{Top 10 webpages with highest PageRank}
 \end{subfigure}
-\label{fig:run2}
 \caption{Results of second PageRank calculation (for starting website \texttt{https://www.iisbadoni.edu.it/})}
+\label{fig:run2}
 \end{figure}
 
 \begin{figure}[h]
@@ -219,8 +219,8 @@ Finally, we can always observe a line starting from the top-left of G and ending
 \end{verbatim}
 \caption{Top 10 webpages with highest PageRank}
 \end{subfigure}
-\label{fig:run3}
 \caption{Results of third PageRank calculation (for starting website \texttt{https://www.usi.ch/})}
+\label{fig:run3}
 \end{figure}
 
 \subsection{Connectivity matrix and subcliques [10 points]}

mp1/submit.sh

@@ -0,0 +1,8 @@
+#!/bin/sh
+
+PID="1"
+dname="Project.$PID.Maggioni.Claudio"
+zname="project.$PID.Maggioni.Claudio"
+
+rm -v $zname.zip
+zip $zname.zip $zname.{pdf,tex} $dname/run{1..3}.mat $dname/pagerank{1..2}.m