talks/20091108-Riverside/riverside1.tex
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     1 % use options
       
     2 %  '[beamer]' for a digital projector
       
     3 %  '[trans]' for an overhead projector
       
     4 %  '[handout]' for 4-up printed notes
       
     5 \documentclass[beamer]{beamer}
       
     6 
       
     7 % change talk_preamble if you want to modify the slide theme, colours, and settings for trans and handout modes.
       
     8 \newcommand{\pathtotrunk}{../../}
       
     9 \input{\pathtotrunk talks/talk_preamble.tex}
       
    10 
       
    11 %\setbeameroption{previous slide on second screen=right}
       
    12 
       
    13 \author[Scott Morrison]{Scott Morrison \\ \texttt{http://tqft.net/} \\ joint work with Kevin Walker}
       
    14 \institute{UC Berkeley}
       
    15 \title{Blob homology, part $\mathbb{I}$}
       
    16 \date{Homotopy Theory and Higher Algebraic Structures, UC Riverside, November 10 2009 \\ \url{http://tqft.net/UCR-blobs1}}
       
    17 
       
    18 \begin{document}
       
    19 
       
    20 \frame{\titlepage}
       
    21 
       
    22 \begin{frame}
       
    23        \frametitle{Outline}
       
    24        \tableofcontents
       
    25 \end{frame}
       
    26 
       
    27 \beamertemplatetransparentcovered 
       
    28 
       
    29 \mode<beamer>{\setbeamercolor{block title}{bg=green!40!black}}
       
    30 
       
    31 \beamersetuncovermixins 
       
    32 {\opaqueness<1->{60}} 
       
    33 {} 
       
    34 
       
    35 
       
    36 
       
    37 \section{Overview}
       
    38 
       
    39 \AtBeginSection[]
       
    40 {
       
    41    \begin{frame}<beamer>
       
    42        \frametitle{Outline}
       
    43        \tableofcontents[currentsection]
       
    44    \end{frame}
       
    45 }
       
    46 
       
    47 \begin{frame}{What is \emph{blob homology}?}
       
    48 \begin{block}{}
       
    49 The blob complex takes an $n$-manifold $M$ and an `$n$-category with strong duality' $\cC$ and produces a chain complex, $\bc_*(M; \cC)$.
       
    50 \end{block}
       
    51 \begin{tikzpicture}
       
    52 \node (blobs) at (0,0) {$\bc_*(M; \cC)$};
       
    53 \node (skein) at (3,0) {$A(M; \cC)$};
       
    54 \node (hoch) at (0,3) {$HH_*(\cA)$};
       
    55 \path[->]<1-> (blobs) edge (skein);
       
    56 \end{tikzpicture}
       
    57 \end{frame}
       
    58 
       
    59 \end{document}
       
    60 % ----------------------------------------------------------------
       
    61