Beamer(up up and away)

Kathleen Holm

program in Applied Math,University of Arizona

8 Nov 2006, SWIG

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Outline

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Features of beamer

I Complicated, elegant templatesI Viewers can see the progress of the presentationI Nice boxes for theorems, definitions, etc.I With extra options and goodness comes complication

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Features of beamer

I Complicated, elegant templatesI Viewers can see the progress of the presentationI Nice boxes for theorems, definitions, etc.I With extra options and goodness comes complication

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Features of beamer

I Complicated, elegant templatesI Viewers can see the progress of the presentationI Nice boxes for theorems, definitions, etc.I With extra options and goodness comes complication

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Features of beamer

I Complicated, elegant templatesI Viewers can see the progress of the presentationI Nice boxes for theorems, definitions, etc.I With extra options and goodness comes complication

Kathleen Holm program in Applied Math, University of Arizona

Beamer

.tex file Setup

\documentclass[ options ]{beamer}\mode<presentation>{\usetheme[ options ]{ name }\usecolortheme[ options ]{ name }}

\title{Title of Presentation}\subtitle{}\author{Author’s name}\institute{University of Arizona}

Kathleen Holm program in Applied Math, University of Arizona

Beamer

.tex file Setup

\begin{document}\begin{frame}\titlepage\end{frame}

\section*{Outline}\begin{frame}\tableofcontents\end{frame}

...

Kathleen Holm program in Applied Math, University of Arizona

Beamer

.tex file Setup

\section{Name of Section}\subsection{...}\begin{frame}\frametitle{ slide’s title }

content of slide\end{frame}

\section{Another Section}...\end{document}

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Outline

Kathleen Holm program in Applied Math, University of Arizona

Beamer

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Creating overlays\begin{itemize}\item First point.\pause\item Second point, however...

\begin{itemize}\item If this,\pause\item then That!

\end{itemize}\item Therefore, Third point,\pause\item Fourth point\end{itemize}...

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Creating overlays

...Summary

\begin{itemize}\onslide % \onslide: on every slide\item The final point\pause\item Last thing to say

\end{itemize}

Kathleen Holm program in Applied Math, University of Arizona

Beamer

One more time

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

One more time

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

One more time

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

One more time

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

One more time

I First pointI Second point, however...

I If this,I then That!

I Therefore, Third point,I Fourth point

SummaryI The final pointI Last thing to say

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Outline

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Theorems, Definitions, Proofs,...

I Beamer supports enviroments to make professionallooking theorems

I Also in a block styleI Unfortunately, not available for demonstration at this time

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Theorems, Definitions, Proofs,...

I Beamer supports enviroments to make professionallooking theorems

I Also in a block styleI Unfortunately, not available for demonstration at this time

Kathleen Holm program in Applied Math, University of Arizona

Beamer

example of what we want

I DefinitionThe Riemann Zeta function is defined, for all s ∈ C, by

ζ(s) =∞∑

n=1

1ns =

∏p∈P

11−p−s

I Riemann’s HypothesisAll non-trivial zeros of ζ(s) have real part one-half.

I Sketch of proof

Kathleen Holm program in Applied Math, University of Arizona

Beamer

example of what we want

I DefinitionThe Riemann Zeta function is defined, for all s ∈ C, by

ζ(s) =∞∑

n=1

1ns =

∏p∈P

11−p−s

I Riemann’s HypothesisAll non-trivial zeros of ζ(s) have real part one-half.

I Sketch of proof

Kathleen Holm program in Applied Math, University of Arizona

Beamer

example of what we want

I DefinitionThe Riemann Zeta function is defined, for all s ∈ C, by

ζ(s) =∞∑

n=1

1ns =

∏p∈P

11−p−s

I Riemann’s HypothesisAll non-trivial zeros of ζ(s) have real part one-half.

I Sketch of proof

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Dividing the space with ColumnsBifurcationDiagram forxn+1 = rxn(1−x2

n )

Kathleen Holm program in Applied Math, University of Arizona

Beamer

the Columns Environment

\begin{frame}\begin{columns}[ options ] % opt for alignment, example: ’t’

\column{width of col 1}stuff

\column{width of col 2}stuff...

\end{columns}\end{frame}

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Outline

Kathleen Holm program in Applied Math, University of Arizona

Beamer

Conclusions

I Beamer has the most functionality, and changable optionsI Something for everyone: simplicity vs complexity,

visually boring vs stylishI Will require some research on documentation and

patience.

Kathleen Holm program in Applied Math, University of Arizona

Beamer

For more information:

To download, see examples, etc..http://latex-beamer.sourceforge.net/

For Documentation:Search the web for beameruserguide.pdf

Kathleen Holm program in Applied Math, University of Arizona

Beamer