this is for holding javascript data
Joe Corneli use png in background
about 9 years ago
Commit id: 6a1f7c21c604bcd183d8f20f9d78f8e68f3bd905
deletions | additions
diff --git a/background.tex b/background.tex
index 09c7e6c..52eceb9 100644
--- a/background.tex
+++ b/background.tex
...
bridge to a result $R$, which is ultimately given a positive
evaluation.
\begin{center}
\begingroup
\tikzset{
block/.style = {draw, fill=white, rectangle, minimum height=3em, minimum width=3em},
tmp/.style = {coordinate},
sum/.style= {draw, fill=white, circle, node distance=1cm},
input/.style = {coordinate},
output/.style= {coordinate},
pinstyle/.style = {pin edge={to-,thin,black}}
}
\begin{tikzpicture}[auto, node distance=2cm,>=latex']
\node [sum] (sum1) {};
\node [input, name=pinput, above left=.7cm and .7cm of sum1] (pinput) {};
\node [input, name=tinput, left of=sum1] (tinput) {};
\node [input, name=minput, below left of=sum1] (minput) {};
\node [input, name=minput, right of=sum1] (moutput) {};
\draw [->] (pinput) -- node{$p$} (sum1);
\draw [->] (tinput) -- node{\vphantom{{\tiny g}}$T$} (sum1);
\draw [->] (sum1) -- node{\vphantom{{\tiny g}}$T^{\star}$} (moutput);
\end{tikzpicture}
\hspace{1cm}
\begin{tikzpicture}[auto, node distance=2cm,>=latex']
\node [sum] (sum1) {};
\node [input, name=pinput, above left=.7cm and .7cm of sum1] (pinput) {};
\node [input, name=tinput, left of=sum1] (tinput) {};
\node [input, name=minput, below left of=sum1] (minput) {};
\node [sum, right of=sum1] (sum2) {};
\node [input, name=minput, right of=sum2] (moutput) {};
\draw [->] (pinput) -- node{$p^{\prime}$} (sum1);
\draw [->] (tinput) -- node{\vphantom{{\tiny g}}$T^{\star}$} (sum1);
\draw [->] (sum1) -- node{\vphantom{{\tiny g}}$R$} (sum2);
\draw [->] (sum2) -- node{$|R|>0$} (moutput);
\end{tikzpicture}
\endgroup
\end{center} % \input{schematic-tikz}
{\centering
\includegraphics[width=.8\textwidth]{schematic}
\par}
\subsubsection*{ Step 2: Evaluation standards for computational serendipity}
\begin{quote} {\em Using Step 1, clearly state what standards you use to evaluate the serendipity of your