From f7d33db17fce52d5ffdbde6f6b8396a787d868c2 Mon Sep 17 00:00:00 2001
From: Dmytro Bogatov <dmytro@dbogatov.org>
Date: Tue, 6 Feb 2018 23:14:21 -0500
Subject: [PATCH] Complete plagiarism section.

---
 CHANGELOG.md                                  |   4 +-
 definitions.tex                               |  10 +
 diagrams/protocol.tex                         | 114 ------
 example/definitions.tex                       |  74 ----
 example/final-map.tex                         |  11 -
 example/initial-map.tex                       |  31 --
 example/tree.tex                              | 109 ------
 main.tex                                      |  38 +-
 sections/all-sections.tex                     | 146 +++++++
 sections/appendix.tex                         |  71 ----
 sections/applications-and-extensions.tex      |  60 ---
 sections/bounds-on-stash-usage.tex            |  50 ---
 sections/conclusion.tex                       |  22 --
 sections/evaluation.tex                       | 106 -----
 sections/example.tex                          | 202 ----------
 sections/oblivious-memory.tex                 |  82 ----
 sections/overview-of-other-orams.tex          |  51 ---
 sections/path-oram-protocol.tex               | 367 ------------------
 sections/problem-definition.tex               |  81 ----
 sections/recursion-and-parametrization.tex    |  29 --
 settings.tex                                  |  16 +-
 static/images/max-stash-size-linear.png       | Bin 22655 -> 0 bytes
 .../stash-size-does-not-depend-on-n.png       | Bin 68722 -> 0 bytes
 ...ing-privacy-in-precise-query-protocols.pdf | Bin 948366 -> 0 bytes
 ...attacks-on-secure-outsourced-databases.pdf | Bin 488356 -> 0 bytes
 ...roperty-preserving-encrypted-databases.pdf | Bin 644238 -> 0 bytes
 ...dissection-and-experimental-evaluation.pdf | Bin 308801 -> 0 bytes
 ...xtremely-simple-oblivious-ram-protocol.pdf | Bin 624246 -> 0 bytes
 ...ction-and-simulation-on-oblivious-rams.pdf | Bin 430841 -> 0 bytes
 29 files changed, 166 insertions(+), 1508 deletions(-)
 delete mode 100644 diagrams/protocol.tex
 delete mode 100644 example/definitions.tex
 delete mode 100644 example/final-map.tex
 delete mode 100644 example/initial-map.tex
 delete mode 100644 example/tree.tex
 create mode 100644 sections/all-sections.tex
 delete mode 100644 sections/appendix.tex
 delete mode 100644 sections/applications-and-extensions.tex
 delete mode 100644 sections/bounds-on-stash-usage.tex
 delete mode 100644 sections/conclusion.tex
 delete mode 100644 sections/evaluation.tex
 delete mode 100644 sections/example.tex
 delete mode 100644 sections/oblivious-memory.tex
 delete mode 100644 sections/overview-of-other-orams.tex
 delete mode 100644 sections/path-oram-protocol.tex
 delete mode 100644 sections/problem-definition.tex
 delete mode 100644 sections/recursion-and-parametrization.tex
 delete mode 100755 static/images/max-stash-size-linear.png
 delete mode 100755 static/images/stash-size-does-not-depend-on-n.png
 delete mode 100644 static/papers/compromising-privacy-in-precise-query-protocols.pdf
 delete mode 100644 static/papers/generic-attacks-on-secure-outsourced-databases.pdf
 delete mode 100644 static/papers/inference-attacks-on-property-preserving-encrypted-databases.pdf
 delete mode 100644 static/papers/oblivious-ram-a-dissection-and-experimental-evaluation.pdf
 delete mode 100644 static/papers/path-oram-an-extremely-simple-oblivious-ram-protocol.pdf
 delete mode 100644 static/papers/software-protection-and-simulation-on-oblivious-rams.pdf

diff --git a/CHANGELOG.md b/CHANGELOG.md
index 6b9624e..04f8e34 100644
--- a/CHANGELOG.md
+++ b/CHANGELOG.md
@@ -4,8 +4,8 @@ All notable changes to this project will be documented in this file.
 
 The format is based on [Keep a Changelog](http://keepachangelog.com/en/1.0.0/) and this project adheres to [Semantic Versioning](http://semver.org/spec/v2.0.0.html).
 
-## [1.0.0] - 2017-12-07
+## [0.0.1] - 2018-02-06
 
 ### Added
 
-- First release
+- First commit
diff --git a/definitions.tex b/definitions.tex
index 1f78ddc..4c8b346 100644
--- a/definitions.tex
+++ b/definitions.tex
@@ -31,3 +31,13 @@
 \makeatletter
 	\newcommand{\manuallabel}[2]{\def\@currentlabel{#2}\label{#1}} % chktex 21
 \makeatother
+
+\newcommand\blfootnote[1]{%
+	\begingroup
+	\renewcommand\thefootnote{}\footnote{#1}%
+	\addtocounter{footnote}{-1}%
+	\endgroup
+}
+
+\newcommand\Fontvi{\fontsize{6}{7.2}\selectfont}
+
diff --git a/diagrams/protocol.tex b/diagrams/protocol.tex
deleted file mode 100644
index b26cc5c..0000000
--- a/diagrams/protocol.tex
+++ /dev/null
@@ -1,114 +0,0 @@
-\newcommand{\lockedData}{$\text{\lock}_\text{block}$}
-
-\begin{tikzpicture}[
-	every node/.append style={minimum width=3em,minimum height=1.5em},
-	align=center,
-    >=latex
-]
-
-	\node[
-		inner sep=0,
-		outer sep=0,
-		scale=0.01
-	] (fake) {}; 
-
-	\node[
-		below=of fake,
-		label={above:{\small Position table}},
-		scale=0.75
-	] (table) {
-		
-		\begin{tabular}{ l | c }
-
-			Block ID	& Leaf ID	\\
-
-			\midrule%
-
-			5			& 6			\\
-			6			& 8			\\
-			7			& 1
-
-		\end{tabular}
-
-	};
-
-	\node[
-		label={\small Stash},
-		below=of table,
-	] (stash) {
-		
-		$\{ 3, 5, 7, 13, \ldots \}$
-
-	};
-
-	\node[
-		label={Client},
-		fit=(fake)(table)(stash),
-		draw
-	] (client) { };
-
-	\node[
-		label={User},
-		right=6.0 of client.north,
-	] (user) {
-		\Huge \user
-	};
-
-	\node[
-		label={Server},
-		right=7.0 of client.south,
-		anchor=south,
-		draw
-	] (server) {
-
-		\Tree 
-			[.\node[rounded corners, draw]{\lockedData};
-				[.\node[rounded corners, draw]{\lockedData};
-					[.\node[rounded corners, draw]{\lockedData}; ]
-					[.\node[rounded corners, draw]{\lockedData}; ]
-				]
-				[.\node[rounded corners, draw]{\lockedData};
-					[.\node[rounded corners, draw]{\lockedData}; ]
-					[.\node[rounded corners, draw]{\lockedData}; ]
-				]
-			]
-
-	};
-
-	\uncover<2->{
-		\draw[
-			shorten >=\pgflinewidth,
-			->
-		] (user.west) -- node[sloped, anchor=center, above] {\scriptsize $\textsc{Access}(id)$} (client.north east);
-	}
-
-	\uncover<6->{
-		\draw[
-			shorten >=\pgflinewidth,
-			<-
-		] ([yshift=-3.0]user.west) -- node[sloped, anchor=center, below] {\scriptsize Return $data$} ([yshift=-3.0]client.north east);
-	}
-
-	\uncover<3->{
-		\draw[
-			shorten >=\pgflinewidth,
-			<-
-		] (server.north west) -- node[sloped, anchor=center, above] {\scriptsize Read path} (client.east);
-	}
-
-	\uncover<4->{
-		\draw[
-			shorten >=\pgflinewidth,
-			->
-		] ([yshift=-3.0]server.north west) -- node[sloped, anchor=center, below] {\scriptsize Return path} ([yshift=-3.0]client.east);
-	}
-
-	\uncover<5->{
-		\draw[
-			shorten >=\pgflinewidth,
-			->
-		] (client.south east) -- node[sloped, anchor=center, above] {\scriptsize Write path} (server.south west);
-	}
-
-\end{tikzpicture}
-
diff --git a/example/definitions.tex b/example/definitions.tex
deleted file mode 100644
index 066aef0..0000000
--- a/example/definitions.tex
+++ /dev/null
@@ -1,74 +0,0 @@
-% cSpell:disable
-
-\DeclareDocumentCommand%
-	{\oramNode}
-	{ O{$\varnothing$} O{$\varnothing$} O{$\varnothing$} }
-	{#1, #2, #3}
-
-\newif\ifselected%
-\newif\ifpathread%
-
-\newif\ifnodeonenew%
-\newif\ifnodetwonew%
-\newif\ifnodethreenew%
-\newif\ifnodefournew%
-
-%
-% 1 - caption
-%
-\newcommand%
-	{\drawTree}
-	[1]
-	{
-		\begin{figure}
-			\centering
-
-			\input{example/tree}
-			\caption{#1}
-		\end{figure}
-	}
-
-%
-% 1-  map - default initial
-% 2 - caption
-%
-\newcommand%
-	{\drawMap}
-	[2]
-	[initial]
-	{
-		\begin{figure}
-			\centering
-
-			\input{example/#1-map}
-			\caption{#2}
-		\end{figure}
-	}
-
-%
-% 1 - frame name
-% 2 - settings
-% 3 - upper block
-% 4 - lower block
-% 5 - notes
-%
-\newcommand%
-	{\exampleFrame}
-	[5]
-	{
-		\begin{frame}{#1}
-			
-			#2
-
-			#3
-	
-			\vspace{-12pt}
-	
-			#4
-
-			\note{
-				#5
-			}
-
-		\end{frame}
-	}
diff --git a/example/final-map.tex b/example/final-map.tex
deleted file mode 100644
index 9de7b0e..0000000
--- a/example/final-map.tex
+++ /dev/null
@@ -1,11 +0,0 @@
-% cSpell:ignore textcolor
-
-\begin{tabular}{ l | *{9}{c} } % chktex 44
-	
-		Block ID	& 1	& 2	& 3	& 4	& \textcolor{red}{$5$}	& 6	& $\ldots$	& 37	\\
-	
-		\midrule%
-	
-		Leaf ID		& 6	& 5	& 5	& 1	& \textcolor{red}{$3$}	& 5	& $\ldots$	& 7		\\
-	
-\end{tabular}
diff --git a/example/initial-map.tex b/example/initial-map.tex
deleted file mode 100644
index d29e883..0000000
--- a/example/initial-map.tex
+++ /dev/null
@@ -1,31 +0,0 @@
-% cSpell:ignore ifpathread ifselected textcolor
-
-\newcommand%
-	{\blockFive}
-	{
-		\ifselected%
-			\textcolor{red}{$5$}
-		\else%
-			$5$
-		\fi%
-	}
-
-\newcommand%
-	{\leafSix}
-	{
-		\ifselected%
-			\textcolor{red}{$6$}
-		\else%
-			$6$
-		\fi%
-	}
-
-\begin{tabular}{ l | *{9}{c} } % chktex 44
-
-	Block ID	& 1	& 2	& 3	& 4	& \blockFive & 6	& $\ldots$	& 37	\\  % chktex 1
-
-	\midrule%
-
-	Leaf ID		& 6	& 5	& 5	& 1	& \leafSix		& 5	& $\ldots$	& 7		\\ % chktex 1
-
-\end{tabular}
diff --git a/example/tree.tex b/example/tree.tex
deleted file mode 100644
index c73824c..0000000
--- a/example/tree.tex
+++ /dev/null
@@ -1,109 +0,0 @@
-% cSpell:ignore ifpathread ifselected textcolor ifnodeonenew ifnodetwonew ifnodethreenew ifnodefournew
-
-\newcommand%
-	{\blockFive}
-	{
-		\ifselected%
-			\textcolor{red}{$5$}
-		\else%
-			$5$
-		\fi%
-	}
-
-\newcommand%
-	{\leafSix}
-	{
-		\ifselected%
-			\textcolor{red}{$6$}
-		\else%
-			$6$
-		\fi%
-	}
-
-\ifpathread%
-	\newcommand{\selectedNode}{blue}
-\else%
-	\newcommand{\selectedNode}{black}
-\fi%
-
-\newcommand%
-	{\nodeLevelOne}
-	{
-		\ifnodeonenew%
-			\oramNode[\textcolor{blue}{$8$}][\textcolor{blue}{$7$}][\textcolor{blue}{$1$}]
-		\else%
-			\oramNode[$7$][$13$][$15$]
-		\fi%
-	}
-
-\newcommand%
-	{\nodeLevelTwo}
-	{
-		\ifnodetwonew%
-			\oramNode[\textcolor{blue}{$2$}][\textcolor{blue}{$10$}][\textcolor{blue}{$15$}]
-		\else%
-			\oramNode[$2$][\blockFive][$8$]
-		\fi%
-	}
-
-\newcommand%
-	{\nodeLevelThree}
-	{
-		\ifnodethreenew%
-			\oramNode[\textcolor{blue}{$13$}]
-		\else%
-			\oramNode[$10$][$1$]
-		\fi%
-	}
-
-\newcommand%
-	{\nodeLevelFour}
-	{
-		\ifnodefournew%
-			\oramNode[\textcolor{blue}{$5^\prime$}]
-		\else%
-			\oramNode%
-		\fi%
-	}
-
-\begin{tikzpicture}[scale=0.8]
-	\Tree 
-		[.\node[rounded corners, draw/.expand once=\selectedNode]{\nodeLevelFour};
-			[.\node[rounded corners, draw]{\oramNode[$4$]};
-				[.\node[rounded corners, draw]{\oramNode[$12$][$17$][$36$]};
-					[.\node[rounded corners, draw]{\oramNode[$22$][$23$]};
-						1
-					]
-					[.\node[rounded corners, draw]{\oramNode[$26$][$28$][$30$]};
-						2
-					]
-				] 
-				[.\node[rounded corners, draw]{\oramNode[$24$][$29$][$33$]};
-					[.\node[rounded corners, draw]{\oramNode[$27$][$31$][$35$]};
-						3
-					]
-					[.\node[rounded corners, draw]{\oramNode[$34$][$32$][$21$]};
-						4
-					]
-				] 
-			]
-			[.\node[rounded corners, draw/.expand once=\selectedNode]{\nodeLevelThree};
-				[.\node[rounded corners, draw/.expand once=\selectedNode]{\nodeLevelTwo};
-					[.\node[rounded corners, draw]{\oramNode[$3$][$6$][$11$]};
-						5 
-					]
-					[.\node[rounded corners, draw/.expand once=\selectedNode]{\nodeLevelOne};
-						\node[]{\leafSix};
-					]
-				] 
-				[.\node[rounded corners, draw]{\oramNode[$9$][$13$][$37$]};
-					[.\node[rounded corners, draw]{\oramNode[$20$][$14$][$16$]};
-						7
-					]
-					[.\node[rounded corners, draw]{\oramNode[$25$][$18$][$19$]};
-						8
-					]
-				]
-			]
-		]
-\end{tikzpicture}
diff --git a/main.tex b/main.tex
index 6d557e4..7e157a0 100644
--- a/main.tex
+++ b/main.tex
@@ -1,6 +1,6 @@
 % cSpell:ignore bibfile
 
-\documentclass{beamer}
+\documentclass{beamer}[8pt]
 	
 	\usetheme[
 		progressbar=frametitle,
@@ -21,37 +21,7 @@
 
 	\maketitle
 
-	\begin{frame}{Table of Contents}
-		
-		\begin{multicols}{2}
-
-			\tableofcontents
-
-		\end{multicols}
-		
-		\note{
-			\begin{itemize}
-				\item 
-					Start with the problem statement.
-					What an ORAM is and why we need it.
-				\item
-					Talk about what ORAMs are already there and what their disadvantages are.
-				\item
-					Then go in the same order as paper goes.
-			\end{itemize}
-		}
-	\end{frame}
-
-	\input{sections/oblivious-memory}
-	\input{sections/overview-of-other-orams}
-	\input{sections/problem-definition}
-	\input{sections/path-oram-protocol}
-	\input{sections/example}
-	\input{sections/recursion-and-parametrization}
-	\input{sections/bounds-on-stash-usage}
-	\input{sections/evaluation}
-	\input{sections/applications-and-extensions}
-	\input{sections/conclusion}
+	\input{sections/all-sections}
 
 	\maketitle
 	
@@ -60,9 +30,5 @@
 		\printbibliography%
 
 	\end{frame}
-
-	\appendix
-
-	\input{sections/appendix}
 	
 \end{document}
diff --git a/sections/all-sections.tex b/sections/all-sections.tex
new file mode 100644
index 0000000..d105c34
--- /dev/null
+++ b/sections/all-sections.tex
@@ -0,0 +1,146 @@
+% cSpell:ignore DBLP
+
+\begin{frame}{Disclaimer}
+	
+	\begin{alertblock}{Disclaimer}
+		Academic dishonesty in any form is strongly discouraged!
+	\end{alertblock}
+
+\end{frame}
+
+\section{Intro}
+
+	\begin{frame}{The plan}
+		
+		We are going to cover the following
+
+		\begin{itemize}
+			\item
+				Formal definition
+			\item 
+				Types of academic dishonesty
+				\begin{itemize}
+					\item 
+						How to avoid
+				\end{itemize}
+			\item 
+				Prosecution mechanisms
+			\item
+				Interesting cases
+		\end{itemize}
+
+	\end{frame}
+
+	\begin{frame}{Definition}
+		
+		\begin{block}{Definition}
+			\textbf{Academic dishonesty} or academic misconduct is \emph{any} type of cheating that occurs in relation to a formal academic exercise.\blfootnote{
+				\url{http://www.berkeleycitycollege.edu/wp/de/what-is-academic-dishonesty/}
+			}
+		\end{block}	
+
+	\end{frame}
+
+	\begin{frame}{Types of misconduct}
+
+		\begin{description}
+			\item[Plagiarism]
+				The adoption or reproduction of ideas or words or statements of another person without due acknowledgment.
+			\item[Fabrication]
+				The falsification of data, information, or citations in any formal academic exercise.
+			\item[Deception]
+				Providing false information to an instructor concerning a formal academic exercise.
+			\item[Cheating]
+				Any attempt to give or obtain assistance in a formal academic exercise (like an examination) without due acknowledgment.
+			\item[Sabotage]
+				Acting to prevent others from completing their work.
+		\end{description}\blfootnote{
+			\url{http://www.berkeleycitycollege.edu/wp/de/what-is-academic-dishonesty/}
+		}
+
+	\end{frame}
+
+\section{Plagiarism}
+
+	\begin{frame}{Plagiarism}
+		
+		\begin{block}{Definition}
+			Representing the work of another as one’s own.\blfootnote{
+				\url{https://www.bu.edu/academics/policies/academic-conduct-code/}
+			}
+		\end{block}	
+
+	\end{frame}
+
+	\begin{frame}{Plagiarism}
+		
+		Includes, but not limited to
+
+		\begin{itemize}
+			\item 
+				Submitting someone's work as your own
+			\item 
+				Using quotations, but not citing the source
+			\item 
+				Copying so many words or ideas from a source that it makes up the majority of your work, whether you give credit or not
+			\item 
+				Giving incorrect information about the source of a quotation
+			\item 
+				$\ldots$
+		\end{itemize}\blfootnote{
+			\url{http://www.plagiarism.org/article/what-is-plagiarism}
+		}\blfootnote{
+			\url{https://en.wikipedia.org/wiki/Plagiarism\#Common\_forms\_of\_student\_plagiarism}
+		}
+
+	\end{frame}
+
+	\begin{frame}{Plagiarism}
+		
+		Some caveats
+
+		\begin{itemize}
+			\item 
+				Self-plagiarism
+			\item 
+				Common knowledge
+			\item 
+				Copyrighted material
+			\item 
+				Paraphrasing
+			\item 
+				$\ldots$
+		\end{itemize}
+
+	\end{frame}
+
+	\begin{frame}{Plagiarism}
+		
+		Preventing plagiarism
+
+		\begin{itemize}
+			\item 
+				Consult with your instructor
+			\item 
+				When in doubt, cite sources
+			\item 
+				Know how to paraphrase
+				\begin{itemize}
+					\item 
+						change both the words and the sentence structure
+					\item 
+						still requires citing!
+				\end{itemize}
+			\item 
+				Analyze and evaluate your sources
+				\begin{itemize}
+					\item 
+						Make sure you are citing the \emph{original} source
+				\end{itemize}
+			\item 
+				$\ldots$
+		\end{itemize}\blfootnote{
+			\url{http://www.plagiarism.org/article/preventing-plagiarism-when-writing}
+		}
+
+	\end{frame}
diff --git a/sections/appendix.tex b/sections/appendix.tex
deleted file mode 100644
index 5938475..0000000
--- a/sections/appendix.tex
+++ /dev/null
@@ -1,71 +0,0 @@
-% cSpell:ignore DBLP manuallabel Stefanov
-
-\begin{frame}{Max stash size grows linearly with $\lambda$}
-	
-	\begin{center}
-
-		\begin{figure}\manuallabel{fig:max-stash-size-linear}{figure}
-				
-			\includegraphics[
-				height=5cm,
-				keepaspectratio
-			]{static/images/max-stash-size-linear.png}
-				
-		\end{figure}
-		
-	\end{center}
-
-	Figure 3 from~\cite{Stefanov:2013:POE:2508859.2516660}.
-
-\end{frame}
-
-\begin{frame}{Max stash size for large security parameters}
-	
-	\begin{center}
-
-		\begin{figure}\manuallabel{tbl:stash-size-for-sec-parameters}{table}
-
-			\begin{tabular}{ l c c c }
-
-				\toprule%
-
-				\multirow{3}{*}{\textbf{Security parameter} $\lambda$}	& \multicolumn{3}{c}{\textbf{Bucket size} $Z$}					\\
-																		& 4												& 5		& 6		\\
-																		& \multicolumn{3}{c}{\textbf{Max stash size}}					\\
-
-				\midrule%
-
-				80														& 89											& 63	& 53	\\
-				128														& 147											& 105	& 89	\\
-				256														& 303											& 218	& 186	\\
-
-				\bottomrule%
-
-			\end{tabular}
-
-		\end{figure}
-
-	\end{center}
-
-	Figure 5 from~\cite{Stefanov:2013:POE:2508859.2516660}.
-
-\end{frame}
-
-\begin{frame}{Max stash size does not depend on $N$}
-	
-	\begin{center}
-
-		\begin{figure}\manuallabel{fig:stash-size-does-not-depend-on-n}{figure}
-
-			\includegraphics[
-				height=5cm,
-				keepaspectratio
-			]{static/images/stash-size-does-not-depend-on-n.png}
-
-		\end{figure}
-
-	\end{center}
-
-	Figure 4 from~\cite{Stefanov:2013:POE:2508859.2516660}.
-
-\end{frame}
diff --git a/sections/applications-and-extensions.tex b/sections/applications-and-extensions.tex
deleted file mode 100644
index b1f426b..0000000
--- a/sections/applications-and-extensions.tex
+++ /dev/null
@@ -1,60 +0,0 @@
-% cSpell:ignore DBLP FPGAs
-% cSpell:ignoreRegExp /textcite{.*}/
-% cSpell:ignoreRegExp /cite{.*}/
-
-\section{Applications and extensions}
-
-	\begin{frame}{Oblivious Binary Search Tree}
-		
-		PathORAM can be used to perform search on an oblivious binary search tree, using $\BigO{\log^2 N}$ bandwidth.~\cite{Gentry:2013}
-
-		\note{
-			\textcite{Gentry:2013} suggested that ORAMs can be used to perform search on an oblivious binary search tree.
-
-			Underlying data structure for PathORAM is an oblivious binary tree.
-			One \textsc{Access} for the ORAM is equivalent to binary tree search.
-			This way, without re-randomization and write back subroutine, PathORAM \textsc{Access} is the same as binary search.
-			Thus, the bandwidth is $\BigO{\log^2 N}$.
-		}
-	\end{frame}
-
-	\begin{frame}{Stateless ORAM}
-		
-		In order to avoid complicated (and possibly expensive) oblivious state synchronization between the clients, \citeauthor{DBLP:journals/corr/abs-1105-4125} introduce the concept of stateless ORAM~\cite{DBLP:journals/corr/abs-1105-4125} where the client state is small enough so that any client accessing the ORAM can download it before each data access and upload it afterwards.
-
-		\note{
-			If we are using recursive PathORAM, we can upload and download client state --- which is $\BigO{\log N} \cdot \omega (1)$ --- before each access.
-			This way we can build a \emph{stateless} ORAM --- potentially, multi-user ORAM\@.
-		}
-	\end{frame}
-
-	\begin{frame}{Secure Processors}
-		
-		PathORAM is particularly amenable to hardware design because of its simplicity and low on-chip storage requirements.
-
-		\textcite{Maas:EECS-2014-89} built a hardware implementation of a PathORAM based secure processor using FPGAs and the Convey platform. % chktex 8
-
-		\textcite{Fletcher:2012:SPA:2382536.2382540, fletcher2013ascend} and \textcite{ren2013design} built a simulator for a secure processor based on PathORAM\@.
-
-		\note{
-			Due to its simplicity, PathORAM is particularly good for silicon implementations.
-			For example, \textcite{Maas:EECS-2014-89} has build such implementation using FPGAs. % chktex 8
-			\textcite{Fletcher:2012:SPA:2382536.2382540} and \textcite{ren2013design} built a simulator for a processor based on PathORAM\@.
-		}
-	\end{frame}
-
-	\begin{frame}{Integrity}
-		
-		The protocol can be easily extended to provide integrity (with freshness) for every access to the untrusted server storage.
-
-		We can achieve integrity by simply treating the PathORAM tree as a \emph{Merkle tree} where data is stored in all nodes of the tree.
-
-		\[
-			H (b_1 || b_2 || \ldots || b_Z || h_1 || h_2 )
-		\]
-
-		\note{
-			It is possible to treat PathORAM internal tree structure as a Merkle tree.
-			Each node is tagged with the hash of the following form, which is a concatenation of hashes of all blocks in the bucket, and the children of the node.
-		}
-	\end{frame}
diff --git a/sections/bounds-on-stash-usage.tex b/sections/bounds-on-stash-usage.tex
deleted file mode 100644
index 5e2c4a0..0000000
--- a/sections/bounds-on-stash-usage.tex
+++ /dev/null
@@ -1,50 +0,0 @@
-\section{Bounds on stash usage}
-
-	\begin{frame}{Probability of failure is negligible}
-		
-		\begin{block}{Main theorem}
-
-			Let $\bm{a}$ be any sequence of block addresses with a working set of size at most $N$. 
-			For a bucket size $Z = 5$, tree height $L = \ceil{\log N}$ and stash size $R$, the probability of a PathORAM failure after a sequence of load/store operations corresponding to $\bm{a}$, is at most
-			
-			\[
-				\Pr \left[ \text{st} \left( \text{ORAM}_L^5 [ \bm{s} ] \right) > R \; | \; a( \bm{s} ) = \bm{a} \right] \le 14 \cdot (0.6002)^R
-			\]
-
-			where the probability is over the randomness that determines $\bm{x}$ and $\bm{y}$ in $\bm{s = (a, x, y)}$.
-
-		\end{block}
-
-		\note{
-			The whole proof of negligible failure probability is about proving this theorem.
-			It might look complex, but simply put, what it says is that for any ORAM with 5 blocks per bucket, stash usage exceeds some stash size $R$ with probability at most exponentially small with respect to $R$.
-
-			Or, even simpler, the probability of exceeding stash capacity decreases exponentially with the stash size, given that the bucket size $Z$ is large enough.
-
-			The authors prove this theorem in three steps.
-		}
-	\end{frame}
-
-	\begin{frame}{Probability of failure is negligible}
-		
-		\begin{block}{Proof outline}
-			
-			\begin{enumerate}
-				\item 
-					Introduce a second ORAM, called $\infty$-ORAM
-				\item 
-					Characterize the distributions of real blocks over buckets in a $\infty$-ORAM for which post-processing leads to a stash usage $> R$
-				\item 
-					Analyze the usage of subtrees $T$ (introduced in the proof)
-			\end{enumerate}
-
-		\end{block}
-
-		\note{
-			First, they introduce a second ORAM, called $\infty$-ORAM, together with an algorithm that post-processes the stash and buckets of $\infty$-ORAM in such a way that the blocks over buckets distribution of $\infty$-ORAM and real ORAM are the same.
-
-			Second, they show that the stash usage after post-processing is $> R$ if and only if there exists a subtree $T$ for which its ``usage'' in $\infty$-ORAM is more than its ``capacity''.
-
-			Finally, they show how a mixture of binomial and geometric probability distributions expresses the probability of the number of real blocks that do not get evicted from a subtree after a sequence of load/store operations.
-		}
-	\end{frame}
diff --git a/sections/conclusion.tex b/sections/conclusion.tex
deleted file mode 100644
index 565a3eb..0000000
--- a/sections/conclusion.tex
+++ /dev/null
@@ -1,22 +0,0 @@
-% cSpell:ignore DBLP Stefanov
-
-\section{Conclusion}
-
-	\begin{frame}{Conclusion}
-
-		\begin{quote}
-
-			Partly due to its simplicity, PathORAM is the most practical ORAM scheme known-to-date under a small amount of client storage.
-			We formally prove asymptotic bounds on PathORAM, and show that its performance is competitive with or asymptotically better than the best known construction (for a small amount of client storage), assuming reasonably large block sizes. 
-			We also present simulation results that confirm our theoretic bounds.~\cite{Stefanov:2013:POE:2508859.2516660}
-
-		\end{quote}
-
-		\note{
-			The conclusion given in the paper is very concise, so I have just copied it down from the paper.
-			To iterate, PathORAM is simple, practical and requires small client storage.
-			The paper proves asymptotic bounds and negligible probability of failure.
-			Lastly, the practical evaluation of theoretical results is given.
-		}
-
-	\end{frame}
diff --git a/sections/evaluation.tex b/sections/evaluation.tex
deleted file mode 100644
index 413b1c5..0000000
--- a/sections/evaluation.tex
+++ /dev/null
@@ -1,106 +0,0 @@
-\section{Evaluation}
-
-	\begin{frame}{Stash Occupancy Distribution}
-		
-		\begin{block}{Experiment setup}
-			
-			\begin{itemize}
-				\item 
-					PathORAM uses a binary tree with height $L = \ceil*{\log_2 N} - 1$.
-					It is empirically proven to be sufficient and efficient.
-				\item
-					\emph{Stash occupancy} is the number of overflowing blocks.
-					Represents client's \emph{persistent} local storage.
-				\item
-					First load $N$ blocks into ORAM and then access each block in a round-robin pattern.
-					Worst-case access pattern in terms of stash occupancy.
-				\item 
-					Single run for about 250 billion accesses after doing 1 billion accesses for warming-up.
-			\end{itemize}
-			
-		\end{block}
-			
-		\note{
-			In the experiments, authors used a binary tree of height $\ceil*{\log_2 N} - 1$.
-
-			Let us define \emph{stash occupancy} as the number of overflowing blocks.
-			Thus, this would be a client's persistent local storage in addition to $Z \log_2 N$ transient storage for storing single path.
-
-			We access PathORAM in a round-robin fashion --- it is proven to be the worst-case scenario for PathORAM\@.
-			Round-robin fashion is like $\{ 1, 2, \ldots, N, 1, 2, \ldots, N, \ldots, 1, 2, \ldots \}$.
-
-			Finally, they perform around billion accesses for warming-up, then 250 billion accesses for actual experiment.
-		}
-		
-	\end{frame}
-
-	\begin{frame}{Stash Occupancy Distribution}
-		
-		\begin{block}{Results}
-			
-			\begin{itemize}
-				\item 
-					Required stash size grows linearly with the security parameter.
-					Failure probability decreases exponentially with the stash size.
-					See~\ref{fig:max-stash-size-linear} in appendix.
-				\item 
-					Extrapolate those results for realistic values of $\lambda$.
-					See~\ref{tbl:stash-size-for-sec-parameters} in appendix.
-				\item 
-					It is by definition infeasible to simulate for practically adopted security parameters (e.g., $\lambda = 128$)
-				\item
-					Required stash size for a low failure probability does not depend on $N$.
-					This shows PathORAM has good scalability.
-					See~\ref{fig:stash-size-does-not-depend-on-n} in appendix.
-			\end{itemize}
-			
-		\end{block}
-			
-		\note{
-
-			Required stash size grows linearly with the security parameter, which is consistent with the theorem that failure probability decreases exponentially with the stash size.
-			There are two ways to attack our ORAM --- break encryption and trigger stash overflow.
-			Authors give approximate values for stash size such that the probability of stash overflow is no greater than the probability of encryption break.
-			
-			This linearity was used to predict required stash size for realistic security parameters.
-			Note that it is by definition infeasible to simulate for practically adopted security parameters, since that would have proven insecurity.
-			
-			Finally, it is discovered that required stash size does not depend on $N$, which proves that PathORAM is highly scalable.
-		}
-		
-	\end{frame}
-
-	\begin{frame}{Bucket Load}
-		
-		\begin{block}{Results}
-			
-			\begin{itemize}
-				\item 
-					For $Z \ge 5$, the usage of a subtree is close to the number of buckets in it.
-					Also holds for $Z = 4$.
-					% TODO
-				\item 
-					For the levels close to the root, the bucket load is indeed 1 block.
-				\item 
-					Leaves have slightly heavier loads as blocks accumulate at the leaves of the tree.
-				\item
-					$Z = 3$, however, exhibits a different distribution of bucket load and produces much larger stash sizes in practice.
-			\end{itemize}
-			
-		\end{block}
-			
-		\note{
-			Another set of observations about bucket load.
-			
-			For $Z \ge 4$ the usage of a subtree is close to the number of buckets in it.
-			This means, we do not waste space with dummy blocks.
-
-			For the levels close to the root, the bucket load is 1 block.
-
-			Leaves have slightly heavier loads as blocks accumulate at the leaves of the tree.
-
-			$Z = 3$ is different.
-			It produces much larger stash sizes in practice, so should not be used in production.
-		}
-		
-	\end{frame}
diff --git a/sections/example.tex b/sections/example.tex
deleted file mode 100644
index 99cd562..0000000
--- a/sections/example.tex
+++ /dev/null
@@ -1,202 +0,0 @@
-% cSpell:ignore selectedtrue pathreadtrue nodeonenewtrue nodetwonewtrue nodethreenewtrue nodefournewtrue textcolor
-
-\input{example/definitions}
-
-\section{Example}
-
-	\exampleFrame%
-		{Initial state}
-		{}
-		{\drawTree{Initial underlying tree}}
-		{\drawMap{Initial position map}}
-		{
-			Here we see the initial state before we access an element.
-			Buckets are filled greedily from the bottom to the top.
-			Leaves are numbered left to right.
-			Each number in the buckets corresponds to encrypted data block and each empty set symbol corresponds to dummy data block.
-			Position table shows the mapping from data blocks to leaves.
-		}
-
-	\exampleFrame%
-		{\textsc{Access}$(5)$}
-		{\selectedtrue}
-		{\drawTree{Select block with ID 5}}
-		{\drawMap{Find leaf for block with ID 5}}
-		{
-			Let us access the data block with ID 5.
-			We first lookup position map to see, which leaf it corresponds to.
-			We see we need a path to the leaf number 6.
-		}
-	
-	\exampleFrame%
-		{Read path}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-		}
-		{\drawTree{Select path $\mathcal{P}(6)$}}
-		{\drawMap{Find leaf for block with ID 5}}
-		{
-			We read the whole path from the root to the leaf number 6.
-		}
-
-	\exampleFrame%
-		{Remap block}
-		{}
-		{
-			\begin{block}{Stash}
-				
-				\begin{gather*}
-					S = \{ 10, 1, 2, \textcolor{red}{5}, 8, 7, 13, 15 \} \\
-					data = \textsc{DecryptBlock}(\textcolor{red}{5}) \\
-					\textcolor{blue}{5^\prime} \gets \textsc{EncryptData}(data^{*}) \\
-					S = \{ 10, 1, 2, \textcolor{blue}{5^\prime}, 8, 7, 13, 15 \}
-				\end{gather*}
-
-				Re-encrypt all blocks in the stash.
-	
-			\end{block}
-		}
-		{
-			\vspace{10pt}
-			\begin{block}{Remap}
-				
-				Assign random leaf
-	
-				\[
-					\text{position}[5] := 3
-				\]
-	
-			\end{block}
-		}
-		{
-			Now, all those data blocks appear in the stash.
-			We know for a fact that our block of interest is there as well.
-			We extract it to data variable.
-			We change block's data and re-encrypt all data blocks.
-			We then put it back to stash.
-
-			It is important that we also re-map the block.
-			Let say we assign it a new leaf --- number 3.
-
-			Now we need to write the path back.
-		}
-
-	\exampleFrame%
-		{Write path back}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-			\nodeonenewtrue%
-		}
-		{\drawTree{Write bucket on level $L = 3$}}
-		{
-			\begin{block}{Stash}
-				
-				\begin{gather*}
-					S^\prime = \{ 8, 7, 1 \} \\
-					S = \{ 10, 2, \textcolor{blue}{5}, 13, 15 \}
-				\end{gather*}
-	
-			\end{block}
-		}
-		{
-			We start filling buckets with data blocks greedily from leaves.
-			We pick those $Z = 3$ blocks from the stash which can be placed on the level in path not breaking invariant.
-			If fewer than $Z$ blocks can be placed, we pad it with dummy blocks.
-		}	
-
-	\exampleFrame%
-		{Write path back}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-			\nodeonenewtrue%
-			\nodetwonewtrue%
-		}
-		{\drawTree{Write bucket on level $L - 1 = 2$}}
-		{
-			\begin{block}{Stash}
-				
-				\begin{gather*}
-					S^\prime = \{ 2, 10, 15 \} \\
-					S = \{ \textcolor{blue}{5}, 13 \}
-				\end{gather*}
-	
-			\end{block}
-		}
-		{
-			We repeat the process for the next level.
-		}	
-
-	\exampleFrame%
-		{Write path back}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-			\nodeonenewtrue%
-			\nodetwonewtrue%
-			\nodethreenewtrue%
-		}
-		{\drawTree{Write bucket on level $L - 2 = 1$}}
-		{
-			\begin{block}{Stash}
-				
-				\begin{gather*}
-					S^\prime = \{ 13 \} \\
-					S = \{ \textcolor{blue}{5} \}
-				\end{gather*}
-	
-			\end{block}
-		}
-		{
-			Now, only one data block can be placed not breaking the invariant, so we pad.
-		}	
-
-	\exampleFrame%
-		{Write path back}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-			\nodeonenewtrue%
-			\nodetwonewtrue%
-			\nodethreenewtrue%
-			\nodefournewtrue%
-		}
-		{\drawTree{Write bucket on level $L - 3 = 0$ --- root}}
-		{
-			\begin{block}{Stash}
-				
-				\begin{gather*}
-					S^\prime = \{ \textcolor{blue}{5} \} \\
-					S = \varnothing
-				\end{gather*}
-	
-			\end{block}
-		}
-		{
-			Finally, we put last block in the root, because it is the only place along the path where $\mathcal{P}(6)$ and $\mathcal{P}(3)$ intersect.
-		}
-	
-	\exampleFrame%
-		{Final state}
-		{
-			\selectedtrue%
-			\pathreadtrue%
-			\nodeonenewtrue%
-			\nodetwonewtrue%
-			\nodethreenewtrue%
-			\nodefournewtrue%
-		}
-		{\drawTree{Tree after the execution}}
-		{\drawMap[final]{Position map after the execution}}
-		{
-			That is how our tree looks like after the operation.
-
-			Please note that the adversary only sees that we have read whole path and written whole path.
-			She is not able to see which data block was modified because we re-encrypted everything.
-
-			Keep in mind that it is possible that stash is not empty at the end of an operation.
-			It is unlikely to happen.
-			The stash is emptied during the next accesses.
-		}
diff --git a/sections/oblivious-memory.tex b/sections/oblivious-memory.tex
deleted file mode 100644
index 62b5c7b..0000000
--- a/sections/oblivious-memory.tex
+++ /dev/null
@@ -1,82 +0,0 @@
-% cSpell:ignore bibfile Goldreich Dautrich
-
-\section{Oblivious Memory}
-
-	\begin{frame}{Problem statement}
-		
-		Untrusted server.
-		Secure database --- each record is encrypted.
-		What are we missing?
-
-		\pause%
-
-		\begin{alertblock}{Security vulnerability}
-			Adversary still sees the \textbf{access pattern} --- an ordered sequence of read/write operations on data records.
-		\end{alertblock}
-
-		\begin{exampleblock}{Attack example}
-			Compromising Privacy in Precise Query Protocols~\cite{Dautrich:2013:CPP:2452376.2452397}.
-			Observe range queries to recover order.
-			Requires $10^4$ queries to compromise privacy for database of over $10^6$ records.
-		\end{exampleblock}
-
-		\note{
-			The idea is to build a secure cloud, and more specifically --- secure database.
-			The server is untrusted --- we assume an adversary can read every byte on the disk and track all CPU operations, but cannot interfere.
-			This threat model is called \emph{honest-but-curious} adversary.
-			The first step is encrypting the database, so that only client can decrypt.
-			But that is just the first step --- what are we missing?
-
-			An adversary can see the access pattern.
-			It can see which records are accessed more often.
-			Which records are accessed only after some other records were touched.
-			How often read vs write operations occur.
-
-			Talk about~\textcite{Dautrich:2013:CPP:2452376.2452397} paper.
-		}
-	\end{frame}
-
-	\begin{frame}{Oblivious RAM}
-
-		\begin{block}{Definition}
-			A machine is \emph{oblivious} if the sequence in which it accesses memory locations is equivalent for any two inputs with the same running time~\cite{Goldreich:1996:SPS:233551.233553}.
-		\end{block}
-
-		\note{
-			A solution is to design an oblivious memory access system.
-			This definition of oblivious machine is cited from the original paper on ORAMs by \textcite{Goldreich:1996:SPS:233551.233553} from May 1996 --- around my birthday.
-			Among the other things the paper states a number of theorems on computational bounds of generic ORAMs.
-
-			Although the paper analyzes generic ORAMs, 20 years ago people were more concerned about CPU working with RAM access patterns.
-			The cloud did not really exist at that time.
-
-			So the one purpose of ORAM is to hide the access pattern.
-			We will come to more formal security definition in a couple of slides.
-		}
-	\end{frame}
-
-	\begin{frame}{Theoretical bounds}
-		
-		\begin{block}{Theorems}
-			Let $\RAM(m)$ denote a \RAM\ with $m$ memory locations and access to a random oracle.
-			Then $t$ steps of an arbitrary $\RAM(m)$ can be simulated by
-			\begin{itemize}
-				\item
-					at most $\BigO{t \cdot (\log_2 t)^3}$ steps of an oblivious $\RAM(m \cdot (\log_2 m)^2 )$
-				\item
-					at least $\max \{ m, (t-1) \cdot \log_2 m \}$ steps of an oblivious $\RAM(m)$
-			\end{itemize}
-
-			\cite{Goldreich:1996:SPS:233551.233553} % chktex 2
-
-		\end{block}
-		
-		\note{
-			These are some theorems stated and proved in the paper.
-			I am not going to do proofs here.
-			The idea is that these are the theoretical bounds for generic ORAMs.
-			Designing our own ORAM the aim is to come as close as possible to lower bounds.
-			
-			In fact, PathORAM does hit the lower bound --- $\log m$ steps per each access.
-		}
-	\end{frame}
diff --git a/sections/overview-of-other-orams.tex b/sections/overview-of-other-orams.tex
deleted file mode 100644
index 1d47e9d..0000000
--- a/sections/overview-of-other-orams.tex
+++ /dev/null
@@ -1,51 +0,0 @@
-%cSpell:ignore tablebox
-
-\section{Overview of other ORAMs}
-
-	\begin{frame}{ORAMs Experimental Evaluation}
-		
-		\begin{lrbox}{\tablebox}%
-			
-			\begin{tabular}{ l c c c c }
-
-				\toprule%
-
-				$ORAM$				& Computation	& Communication	& Server		& Client															\\
-
-				\midrule%
-
-				Basic-SR			& $N \log N$	& $N \log N$	& $N$			& $1$																\\
-				IBS-SR				& $N$			& $\sqrt{N}$	& $N$			& $\sqrt{N}$														\\
-				Basic-HR			& $N \log^2 N$	& $N \log^2 N$	& $N \log N$	& $1^b$																\\
-				BB-ORAM				& $\log^2 N$	& $N \log^2 N$	& $N \log N$	& $1$																\\
-				TP-ORAM				& $\sqrt{N}$	& $1$			& $N$			& $\sqrt{N} + \frac{N}{B}$											\\
-				\textbf{Path-ORAM}	& $\bm{\log N}$	& $\bm{1}$		& $\bm{N}$		&\footnote{$\BigO{\log N} \cdot \omega(1) + \BigO{\frac{N}{B}}$}	\\
-
-				\bottomrule%
-
-			\end{tabular}
-
-		\end{lrbox}%
-		
-		\begin{center}
-
-			\scalebox{0.9}{\usebox{\tablebox}}
-
-		\end{center}
-
-		Table 2 from~\cite{Chang:2016:ORD:2994509.2994528}.
-		Worst-case scenarios shown.
-
-		\note{
-			\textcite{Chang:2016:ORD:2994509.2994528} published a great paper a year ago doing accurate comparison of known ORAM systems.
-			They analyzed space and time complexity of the systems.
-			The result is on the table.
-
-			Communication overhead measures the number of rounds of communication for one access.
-			Server and client respectively show how much space is used by an ORAM on the server and on the client.
-			Computational overhead is a composite of communication, encryption/decryption and client running overheads \emph{per access}.
-
-			I am not going to elaborate on all ORAMs, but it is clear that one of them wins in almost every category.
-			This is why we have chosen it for our secure cloud.
-		}
-	\end{frame}
diff --git a/sections/path-oram-protocol.tex b/sections/path-oram-protocol.tex
deleted file mode 100644
index 774d13f..0000000
--- a/sections/path-oram-protocol.tex
+++ /dev/null
@@ -1,367 +0,0 @@
-% cSpell:ignore mybox
-
-\section{Path ORAM protocol}
-
-	\subsection{Overview}
-
-		\begin{frame}{Diagram}
-			
-			\input{diagrams/protocol}
-
-			\note<1> {
-				Here is the diagram of PathORAM protocol.
-				There are two components in the ORAM model and a user interacting with the system.
-				
-				Server basically holds a binary tree of buckets with encrypted blocks.
-
-				Client holds two data structures --- position map and stash --- we will talk about them in a moment.
-			}
-
-			\note<2>{
-				First, user makes a request to the (trusted) client part.
-				User requests --- to read or to write --- a block with certain identifier.
-			}
-
-			\note<3,4>{
-				If client does not have the block in stash, it makes a request to the server and reads a path with encrypted blocks.
-
-				Server responds with a path of buckets of encrypted blocks.
-			}
-
-			\note<5>{
-				Client manipulates these blocks --- re-encrypts them, shuffles them and write the path back.
-				We will talk about how client writes path back in a randomized way.
-			}
-
-			\note<6>{
-				Finally, a client returns data to the user.
-			}
-
-		\end{frame}
-
-		\begin{frame}{Main invariant}
-			
-			The client stores a small amount of local data in a \textbf{stash}.
-			The server-side storage is treated as a \textbf{binary tree} where each node is a \textbf{bucket} that holds an exact fixed number of \textbf{blocks}.
-
-			\begin{block}{Invariant}
-				At any time, each block is mapped to a uniformly random leaf bucket in the tree, and unstashed blocks are always placed in some bucket along the path to the mapped leaf.
-			\end{block}
-
-			\note{
-				An underlying data structure for PathORAM is a binary tree.
-				Client has a position table where each data block ID is mapped to the leaf node.
-				Each time access occurs, whole path from the leaf to the root gets read and written.
-				This ensures indistinguishability.
-
-				The goal of the invariant is to keep position map accurate at all times.
-			}
-		\end{frame}
-
-	\subsection{Server storage}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Binary tree}
-				The server stores a binary tree data structure of height $L$ and $2^L$ leaves.
-				We then need $L = \ceil*{ \log_2 N }$ levels. 
-				The levels of the tree are numbered $0$ to $L$ where level $0$ denotes the root of the tree and level $L$ denotes the leaves.
-			\end{block}
-
-			\note{
-				Let us define $L$ --- the height of our tree.
-				Then reasonably it will be equal to $\log_2 N$ rounded up.
-				Let us also define 0 level as root and $L_\text{th}$ level as leaves.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Bucket}
-				Each node in the tree is called \textbf{bucket}. 
-				Each bucket can contain up to $Z$ real blocks. 
-				If a bucket has fewer than $Z$ real blocks, it is padded with dummy blocks to always be of size $Z$.
-			\end{block}
-
-			\note{
-				Each node in a tree is a bucket that contains $Z$ blocks.
-				For the sake of indistinguishability, we pad bucket with dummy encrypted blocks.
-				Choice of $Z$ is a parameter.
-				Experimental results show that small constant, eq.\ 4, will suffice.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Path}
-				Let $x \in \{ 0, 1, \ldots, 2^L - 1 \}$ denote the $x_{\text{th}}$ leaf node in the tree. 
-				Any leaf node $x$ defines a unique path from the root of the tree to the leaf $x$.
-				We use $\mathcal{P}(x)$ to denote a set of buckets along the path from leaf $x$ to the root. 
-				Additionally, $\mathcal{P}(x,l)$ denotes the bucket in $\mathcal{P}(x)$ at level $l$ in the tree.
-			\end{block}
-
-			\note{
-				Let us define a path from leaf $x$ to the root as $\mathcal{P}(x)$.
-				Let us also define $\mathcal{P}(x,l)$ as the bucket along the path at level $l$.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Server storage size}
-				Total server storage used is about $Z \cdot N$ blocks.
-				Since $Z$ is a small constant, server storage is $\BigO{N}$.
-			\end{block} 
-
-			\note{
-				Let us make an important observation.
-				The total server storage used is the order of $N$ since $Z$ is a small constant.
-			}
-		\end{frame}
-
-	\subsection{Client storage}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Stash}
-				The client locally stores overflowing blocks in a local data structure $S$ called \textbf{stash}.
-				The stash has a worst-case size of $\BigO{\log N} \cdot \omega (1)$ blocks with high probability.
-				The stash is usually empty after each ORAM read/write operation completes.
-			\end{block} 
-
-			\note{
-				The core component of the client is stash.
-				It is a local data structure that stores overflowing blocks.
-				PathORAM protocol is randomized, and the error is the event that this stash overflows.
-				The analysis, though, shows that for $\log N$ size of the stash this happens with negligible probability.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Position map}
-				The client stores a position map, such that $x := \text{position}[a]$ means that block $a$ is currently mapped to the $x_\text{th}$ leaf node --- this means that block $a$ resides in some bucket in path $\mathcal{P}(x)$, or in the stash. 
-				The position map changes over time as blocks are accessed and remapped.
-			\end{block} 
-
-			\note{
-				Another core structure of the client is the position table.
-				It is a simple lookup table that maps the block with identifier $a$ to some leaf $x$.
-				The bucket does not necessarily live in the leaf, but it is guaranteed to live somewhere along the path or in the stash.
-				The key to security is the re-randomization of this table on each access.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Bandwidth}
-				For each load or store operation, the client reads a path of $Z \log N$ blocks from the server and then writes it back, resulting in a total of $2Z \log N$ blocks bandwidth used per access. 
-				Since $Z$ is a constant, the bandwidth usage is $\BigO{\log N}$ blocks.
-			\end{block} 
-
-			\note{
-				Each read and write, client reads the whole path and writes it back.
-				A path is $Z \log N$ blocks, and since $Z$ is a small constant, resulting usage is $\BigO{\log N}$ in the number of blocks.
-			}
-		\end{frame}
-
-		\begin{frame}{\subsecname}
-			
-			\begin{block}{Client storage size}
-				The position map is of size $N L = N \log N$ bits, which is of size $\BigO{N}$ blocks when the block size $\BigOmega{\log N}$ bits.
-
-				The stash is at most $\BigO{\log N} \cdot \omega (1)$ blocks to obtain negligible failure probability.
-				The recursive construction can achieve client storage of $\BigO{\log N} \cdot \omega (1)$.
-			\end{block} 
-
-			\note{
-				Position map is the order of $N$ and the stash is the order of $\log N$ for negligible error probability.
-				So, for the basic PathORAM the client storage usage is order fo $N$.
-				However, it is possible to use recursive version of the ORAM, which I will talk about later, to lower the usage to the order of $\log N$.
-			}
-		\end{frame}
-
-	\subsection{The algorithm}
-
-		\newcommand{\algName}{\textsc{Access$(op, a, data^{*})$}}
-
-%%% fragile frame
-\begin{frame}[fragile]{Remap block}
-		
-	\lstinputlisting[
-		firstline=1, 
-		lastline=2,
-		firstnumber=1,
-		title=\algName%
-	]{listings/algorithm.tex}
-	
-	\note{
-		The client stash $S$ is initially empty. 
-		The server buckets are initialized to contain randomized encryptions of the dummy blocks.
-		The client's position map is filled with independent random numbers between 0 and $2^L - 1$.
-
-		When the access occurs, the requested block is remapped.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-%%% fragile frame
-\begin{frame}[fragile]{Read path}
-	
-	\lstinputlisting[
-		firstline=3, 
-		lastline=5,
-		firstnumber=3,
-		title=\algName%
-	]{listings/algorithm.tex}
-
-	\note{
-		Read the path $\mathcal{P}(x)$ containing block $a$.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-%%% fragile frame
-\begin{frame}[fragile]{Update block}
-	
-	\lstinputlisting[
-		firstline=6,
-		lastline=9,
-		firstnumber=6,
-		title=\algName%
-	]{listings/algorithm.tex}
-
-	\note{
-		If the access is a \texttt{write}, update the data stored for block $a$.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-%%% fragile frame
-\begin{frame}[fragile]{Write path back}
-		
-	\lstinputlisting[
-		firstline=10, 
-		lastline=15,
-		firstnumber=10,
-		title=\algName%
-	]{listings/algorithm.tex}
-
-	\note{
-		Write the path back and possibly include some additional blocks from the stash if they can be placed into the path.
-		Buckets are greedily filled with blocks in the stash in the order of leaf to root, ensuring that blocks get pushed as deep down into the tree as possible.
-		A block $a^\prime$ can be placed in the bucket at level $\ell$ only if the path $\mathcal{P}( \text{position}[a^\prime])$ to the leaf of block $a^\prime$ intersects the path accessed $\mathcal{P}(x)$ at level $\ell$.
-		In other words, if $\mathcal{P}(x, \ell) = \mathcal{P}( \text{position}[a^\prime], \ell)$.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-%%% fragile frame
-\begin{frame}[fragile]{Return}
-		
-	\lstinputlisting[
-		firstline=16,
-		lastline=16,
-		firstnumber=16,
-		title=\algName%
-	]{listings/algorithm.tex}
-
-	\note{
-		At the end, return the block.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-\begin{frame}{Subroutines}
-	
-	\begin{block}{$\textsc{ReadBucket}(bucket)$}
-		The client reads all $Z$ blocks (including any dummy blocks) from the $bucket$ stored on the server. 
-		Blocks are decrypted as they are read.
-	\end{block} 
-
-	\begin{block}{$\textsc{WriteBucket}(bucket, blocks)$}
-		The client writes the blocks $blocks$ into the specified $bucket$ on the server. 
-		When writing, the client \emph{pads} blocks with dummy blocks to make it of size $Z$ --- note that this is important for security. 
-		All blocks (including dummy blocks) are re-encrypted, using a randomized encryption scheme, as they are written.
-	\end{block} 
-
-	\note{
-		There are two important subroutines in the algorithm.
-		
-		$\textsc{ReadBucket}(bucket)$ reads all $Z$ blocks --- remember, there are always exactly $Z$ blocks per bucket and decrypts them as it reads them.
-
-		$\textsc{WriteBucket}(bucket, blocks)$ writes blocks in the bucket on the server.
-		It pads blocks to make it $Z$ blocks total.
-		Remember that all buckets should be filled to make them indistinguishable to adversary.
-		Blocks are encrypted as they are written using randomized scheme --- every cipher text is different for the same plaintext.
-	}
-\end{frame}
-
-		\begin{frame}{Complexity}
-			
-			\begin{block}{Computation}
-				Client's computation is $\BigO{\log N} \cdot \omega (1)$ per data access. 
-				We treat the server as a network storage device, so it only needs to do the computation necessary to retrieve and store $\BigO{\log N}$ blocks per data access.
-			\end{block} 
-
-			\note{
-				Each access the client reads and writes the whole path, which is order of $\log N$ in size.
-				It re-encrypts each block, so the total complexity is $\BigO{\log N} \cdot \omega (1)$.
-
-				Server, on the other hand, does not perform encryption, so its complexity is $\BigO{\log N}$.
-			}
-		\end{frame}
-
-%%% fragile frame
-\begin{frame}[fragile]{Full algorithm}
-
-	\begin{lrbox}{\mybox}%
-
-		\lstinputlisting[
-			firstline=1,
-			lastline=16,
-			title=\algName%
-		]{listings/algorithm.tex}
-
-	\end{lrbox}%
-	
-	\begin{center}
-
-		\scalebox{0.75}{\usebox{\mybox}}
-
-	\end{center}
-
-	\note{
-		Please, take a few moments and look at the whole algorithm.
-		It is a great time now to ask any questions.
-	}
-
-\end{frame}
-%%% end fragile frame
-
-		\begin{frame}{Security analysis}
-			
-			\begin{gather*}
-				\bm{p} = \left( \text{position}_M [a_M], \text{position}_{M-1} [a_{M-1}], \ldots , \text{position}_1 [a_1] \right) \\
-				\Pr [ \bm{p} ] = \left( \frac{1}{2^L} \right)^M
-			\end{gather*}
-
-			\begin{itemize}
-				\item 
-					The sequence of encrypted paths is computationally indistinguishable from a random sequence of bit strings
-				\item 
-					$A(\vec{y})$ is computationally indistinguishable from a random sequence of bit strings
-			\end{itemize}
-
-			\note{
-				Our definition of security requires that the access pattern is indistinguishable from random.
-				Encrypted paths look random enough by the definition of secure encryption --- and we use randomized encryption since deterministic one does not even satisfy chosen plaintext attack security.
-				The access pattern is random enough since the probability of a particular sequence is $\frac{1}{2^L}$ --- uniform in the number of blocks because each access the position table is re-randomized.
-				For $M$ access, the probability is even smaller by the Bayes rule.
-			}
-		\end{frame}
diff --git a/sections/problem-definition.tex b/sections/problem-definition.tex
deleted file mode 100644
index 6402f1a..0000000
--- a/sections/problem-definition.tex
+++ /dev/null
@@ -1,81 +0,0 @@
-% cSpell:ignore Maas EECS
-
-\section{Problem definition}
-
-	\begin{frame}{Notations}
-		
-		\begin{itemize}
-			\item 
-				The client fetches/stores data in atomic units --- \emph{blocks} --- of size $B$ bytes each
-			\item 
-				Let $N$ be the working set --- number of distinct data blocks stored in ORAM
-		\end{itemize}
-
-		\note{
-			Let us start with some notation.
-			Assume that all data comes in atomic units called blocks and assume that we have $N$ distinct blocks in ORAM\@.
-		}
-	\end{frame}
-
-	\begin{frame}{Simplicity}
-		
-		\begin{quote}
-			We aim to provide an extremely simple ORAM construction in contrast with previous work
-		\end{quote}
-		
-		Can then be implemented in hardware~\cite{Maas:EECS-2014-89}.
-
-		\note{
-			On of the goals is simplicity.
-			It not only allows us to analyze system easily.
-			In case of PathORAM, it is so simple that it has been implemented in pure hardware.
-
-			One of the works that puts PathORAM on the silicon is written by \textcite{Maas:EECS-2014-89}. % chktex 8
-		}
-	\end{frame}
-
-	\begin{frame}{Security definitions}
-		
-		\begin{block}{Formal security definition}
-			
-			Data request sequence of length $M$, where each $\text{op}_i$ denotes a $\text{read}(\text{a}_i)$ or a $\text{write}(\text{a}_i, \text{data}_I)$ operation
-			
-			\[
-				\vec{y} := ( (\text{op}_M, \text{a}_M, \text{data}_M), \ldots , (\text{op}_1, \text{a}_1, \text{data}_1) )
-			\]
-
-			Let $A(\vec{y})$ denote the (possibly randomized) sequence of accesses to the remote storage given the sequence of data requests $\vec{y}$.
-
-		\end{block}
-
-		\note{
-			Let us define what we mean by access pattern.
-			We mean a sequence of operations --- writes and reads --- on some blocks with identifiers $\text{a}_i$ reading or writing some $\text{data}_i$.
-			Say we have $M$ operations in sequence.
-		}
-	\end{frame}
-
-	\begin{frame}{Security definitions}
-		
-		\begin{block}{Formal security definition}
-			
-			An ORAM construction is said to be secure if
-
-			\begin{itemize}
-				\item 
-					for any two data request sequences $\vec{y}$ and $\vec{z}$ of the same length, their access patterns $A(\vec{y})$ and $A(\vec{z})$ are computationally indistinguishable by anyone but the client
-				\item 
-					the ORAM construction is correct with probability $p \ge 1 - negl(|\vec{y}|)$.
-			\end{itemize}
-
-		\end{block}
-
-		\note{
-			The most important one.
-			We call a construction secure if an adversary cannot tell, which sequence of operations really went through the construction.
-			Indistinguishability is a strong requirement --- it says that we leak absolutely no information about our patterns.
-			And indeed, we need to correctly respond to client requests.
-			Since we allow randomized algorithms, we set another requirement on error probability.
-			It has to be negligibly small.
-		}
-	\end{frame}
diff --git a/sections/recursion-and-parametrization.tex b/sections/recursion-and-parametrization.tex
deleted file mode 100644
index 110cbd8..0000000
--- a/sections/recursion-and-parametrization.tex
+++ /dev/null
@@ -1,29 +0,0 @@
-% cSpell:ignore DBLP
-
-\section{Recursion and parametrization}
-
-	\begin{frame}{Recursion technique}
-		
-		In our non-recursive scheme described in the previous section, the client must store a relatively large position map.
-
-		The idea is simple: instead	of storing the position map on the client side, we store the position map on the server side in a smaller ORAM, and recurse~\cite{Shi:2011, DBLP:journals/corr/abs-1106-3652}.
-
-		\note{
-			One of the ways to make the client even thinner is to use recursion.
-			Zero-level ORAM contains data blocks, the position map of $i_\text{th}$ ORAM is stored in the ${(i+1)}_\text{st}$ ORAM, and the client stores the position map for the last ORAM\@.
-			The access to a block in a zero-level ORAM triggers recursive calls all up to the last ORAM\@.
-
-			The idea of recursion was first described in the works of \textcite{Shi:2011} and \textcite{DBLP:journals/corr/abs-1106-3652}. % chktex 8
-		}
-	\end{frame}
-
-	\begin{frame}{Shared Stash}
-		
-		The client storage for the recursive PathORAM construction (with non-uniform block sizes) can be reduced from $\BigO{\log^2 N} \cdot \omega (1)$ to $\BigO{\log N} \cdot \omega (1)$ by having a \emph{single stash} shared among all levels of the recursion. 
-		This is possible while still maintaining a negligible probability of stash overflow.
-
-		\note{
-			It is proven in the paper that we do not need to have separate stash for every level of recursion to maintain negligible probability of failure.
-			Having single stash reduces client storage by the order of $\log N$.
-		}
-	\end{frame}
diff --git a/settings.tex b/settings.tex
index f931922..2743918 100644
--- a/settings.tex
+++ b/settings.tex
@@ -4,15 +4,11 @@
 
 \setbeameroption{\notesOption}
 
-\title{Data-X Talk} % chktex 13
+\title{Academic Dishonesty} % chktex 13
 
-\subtitle{
-	Path ORAM:\ An Extremely Simple Oblivious RAM Protocol \\
-	{\small by \emph{Emil Stefanov}, \emph{Elaine Shi}, \emph{Marten van Dijk}, \emph{Christopher Fletcher}, \emph{	Ling Ren}, \emph{Xiangyao Yu} and \emph{Srinivas Devadas}} \\
-	\cite{Stefanov:2013:POE:2508859.2516660} % chktex 2
-}
+\subtitle{CS 697 Presentation}
 
-\date{Built from \href{https://git.dbogatov.org/bu/PathORAM-Talk/commit/\version}{\emph{\version}} on \today}
+\date{Built from \href{https://git.dbogatov.org/bu/CS-697/commit/\version}{\emph{\version}} on \today}
 
 \author{Dmytro Bogatov \\ dmytro@bu.edu}
 
@@ -57,9 +53,9 @@
 	pdfcopyright={Copyright (C) Dmytro Bogatov \the\year. Creative Commons Attribution-NoDerivatives 4.0 International.},
 	pdflicenseurl={https://creativecommons.org/licenses/by-nd/4.0/legalcode},
 	pdfauthor={Dmytro Bogatov},
-	pdftitle={Data-X Talk},
-	pdfsubject={Path ORAM:\ An Extremely Simple Oblivious RAM Protocol},
-	pdfkeywords={Data-X, Talk, ORAM, PathORAM, Oblivious, Security, Kollios, BU, PhD, homework},
+	pdftitle={Academic Dishonesty},
+	pdfsubject={CS 697 Presentation},
+	pdfkeywords={CS, 697, Presentation, Academic, Dishonesty},
 	colorlinks=true,
 	linkcolor=magenta,
 	urlcolor=cyan,
diff --git a/static/images/max-stash-size-linear.png b/static/images/max-stash-size-linear.png
deleted file mode 100755
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diff --git a/static/papers/path-oram-an-extremely-simple-oblivious-ram-protocol.pdf b/static/papers/path-oram-an-extremely-simple-oblivious-ram-protocol.pdf
deleted file mode 100644
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