figure-probability-values-corresponding-to-different-derivations.tex

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%%% outline
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\begin{tikzpicture}

\begin{scope}
\node [] (sent) at (0,0) {\textbf{猫 喜欢 吃 鱼}};
\end{scope}

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{\footnotesize
\Tree[.IP
          [.VP
               [.VP
                    [.NN 猫 ]
                    [.VV 喜欢 ]
               ]
               [.VV 吃 ]
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          [.NP
               [.NN 鱼 ]
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}
\end{scope}

\begin{scope}[xshift=-1em,yshift=-9em,sibling distance=-5pt,level distance=17pt,grow'=up]
{\footnotesize
\Tree[.IP
          [.NP
               [.NN 猫 ]
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          [.VP
               [.VV 喜欢 ]
               [.VP
                     [.VV 吃 ]
                     [.NN 鱼 ]
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}
\end{scope}

\begin{scope}[xshift=8em,yshift=-9em,sibling distance=-5pt, level distance=17pt,grow'=up]
{\footnotesize
\Tree[.IP
          [.NP
               [.NN 猫 ]
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          [.VP
              [.VP
                   [.VV 喜欢 ]
                   [.VV 吃 ]
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}
\end{scope}

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\node [anchor=north west] (others) at (11.8em,-3em) {...};


\node [] (d1) at (-9em,-10em) {$d_1$};
\node [] (d2) at (0em,-10em) {$d_2$};
\node [] (d3) at (8.5em,-10em) {$d_2$};

\node [anchor=east] (d1p) at ([xshift=0.4em]d1.west) {$\funp{P}($};
\node [anchor=west] (d1p2) at ([xshift=-0.4em]d1.east) {$)=0.0123$};
\node [anchor=east] (d2p) at ([xshift=0.4em]d2.west) {$\funp{P}($};
\node [anchor=west] (d2p2) at ([xshift=-0.4em]d2.east) {$)=0.4031$};
\node [anchor=east] (d3p) at ([xshift=0.4em]d3.west) {$\funp{P}($};
\node [anchor=west] (d3p2) at ([xshift=-0.4em]d3.east) {$)=0.0056$};

\end{tikzpicture}
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