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NP/N

sais

((S[dcl]\NP)/NP)\NP

((S[dcl]\NP)/NP)/N

< ¹_×

pas

(S[dcl]\NP)/NP

> ⁰

S[dcl]\S[dcl]

(S[dcl]\NP)/NP

< ⁿ

que

(S[dcl]\NP)/(S[dcl]\NP)

c’

NP/N

est

> ⁰

(S[dcl]\NP)\((S[dcl]\NP)/NP)

T ^<

(S[dcl]\NP)\((S[dcl]\NP)/NP)

> ¹_×

S[dcl]\NP

< ⁰

S[dcl]

< ⁰

S[dcl]\S[dcl]

S[dcl]

< ⁰

 <div class="der">
<table class="constituent binaryrule" data-cat="S[dcl]">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent binaryrule" data-cat="S[dcl]">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent lex" data-token="Je" data-from="0" data-to="2" data-cat="NP">
<tr><td class="token">Je</td></tr>
<tr><td class="cat" tabindex="0">NP</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="S[dcl]\NP">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent binaryrule" data-cat="(S[dcl]\NP)/NP">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent binaryrule" data-cat="(S[dcl]\NP)/NP">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent binaryrule" data-cat="((S[dcl]\NP)/NP)/N">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent lex" data-token="ne" data-from="3" data-to="5" data-cat="NP/N">
<tr><td class="token">ne</td></tr>
<tr><td class="cat" tabindex="0">NP/N</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent lex" data-token="sais" data-from="6" data-to="10" data-cat="((S[dcl]\NP)/NP)\NP">
<tr><td class="token">sais</td></tr>
<tr><td class="cat" tabindex="0">((S[dcl]\NP)/NP)\NP</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">((S[dcl]\NP)/NP)/N</div>
<div class="rule" title="Backward Crossed Composition">&lt; <sup>1</sup><sub>×</sub>
</div>
</div></td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent lex" data-token="pas" data-from="11" data-to="14" data-cat="N">
<tr><td class="token">pas</td></tr>
<tr><td class="cat" tabindex="0">N</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">(S[dcl]\NP)/NP</div>
<div class="rule" title="Forward Application">&gt; <sup>0</sup>
</div>
</div></td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent lex" data-token="ce" data-from="15" data-to="17" data-cat="S[dcl]\S[dcl]">
<tr><td class="token">ce</td></tr>
<tr><td class="cat" tabindex="0">S[dcl]\S[dcl]</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">(S[dcl]\NP)/NP</div>
<div class="rule" title="Backward Composition">&lt; <sup><i>n</i></sup>
</div>
</div></td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="(S[dcl]\NP)\((S[dcl]\NP)/NP)">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent lex" data-token="que" data-from="18" data-to="21" data-cat="(S[dcl]\NP)/(S[dcl]\NP)">
<tr><td class="token">que</td></tr>
<tr><td class="cat" tabindex="0">(S[dcl]\NP)/(S[dcl]\NP)</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent unaryrule" data-cat="(S[dcl]\NP)\((S[dcl]\NP)/NP)">
<tr class="daughters"><td class="daughter daughter-only"><table class="constituent binaryrule" data-cat="NP">
<tr class="daughters">
<td class="daughter daughter-left"><table class="constituent lex" data-token="c’" data-from="22" data-to="24" data-cat="NP/N">
<tr><td class="token">c’</td></tr>
<tr><td class="cat" tabindex="0">NP/N</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent lex" data-token="est" data-from="24" data-to="27" data-cat="N">
<tr><td class="token">est</td></tr>
<tr><td class="cat" tabindex="0">N</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">NP</div>
<div class="rule" title="Forward Application">&gt; <sup>0</sup>
</div>
</div></td></tr>
</table></td></tr>
<tr><td class="rulecat"><div class="rulecat">
<div class="cat">(S[dcl]\NP)\((S[dcl]\NP)/NP)</div>
<div class="rule" title="Backward Type Raising">
									T <sup>&lt;</sup>
</div>
</div></td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">(S[dcl]\NP)\((S[dcl]\NP)/NP)</div>
<div class="rule" title="Forward Crossed Composition">&gt; <sup>1</sup><sub>×</sub>
</div>
</div></td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">S[dcl]\NP</div>
<div class="rule" title="Backward Application">&lt; <sup>0</sup>
</div>
</div></td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">S[dcl]</div>
<div class="rule" title="Backward Application">&lt; <sup>0</sup>
</div>
</div></td></tr>
</table></td>
<td class="daughter daughter-right"><table class="constituent lex" data-token="." data-from="27" data-to="28" data-cat="S[dcl]\S[dcl]">
<tr><td class="token">.</td></tr>
<tr><td class="cat" tabindex="0">S[dcl]\S[dcl]</td></tr>
<tr><td class="span-swiper"> </td></tr>
</table></td>
</tr>
<tr><td colspan="2" class="rulecat"><div class="rulecat">
<div class="cat">S[dcl]</div>
<div class="rule" title="Backward Application">&lt; <sup>0</sup>
</div>
</div></td></tr>
</table> </div>

Use with der.css.

\begin{tikzpicture}[ampersand replacement=\&]
	\matrix [column sep=9pt] at (0, 0) {
		\lexnode*{idm13}{Je}{\catNP}{} \&
		\lexnode*{idm57}{ne}{\catNP/\catN}{} \&
		\lexnode*{idm67}{sais}{((\catS[dcl]\?\catNP)/\catNP)\?\catNP}{} \&
		\lexnode*{idm81}{pas}{\catN}{} \&
		\lexnode*{idm89}{ce}{\catS[dcl]\?\catS[dcl]}{} \&
		\lexnode*{idm112}{que}{(\catS[dcl]\?\catNP)/(\catS[dcl]\?\catNP)}{} \&
		\lexnode*{idm142}{c’}{\catNP/\catN}{} \&
		\lexnode*{idm152}{est}{\catN}{} \&
		\lexnode*{idm160}{.}{\catS[dcl]\?\catS[dcl]}{} \\
	};
	\binnode*{idm46}{idm57-cat}{idm67-cat}{\BXC{1}}{((\catS[dcl]\?\catNP)/\catNP)/\catN}{}
	\binnode*{idm37}{idm46}{idm81-cat}{\FC{0}}{(\catS[dcl]\?\catNP)/\catNP}{}
	\binnode*{idm28}{idm37}{idm89-cat}{\BC{n}}{(\catS[dcl]\?\catNP)/\catNP}{}
	\binnode*{idm137}{idm142-cat}{idm152-cat}{\FC{0}}{\catNP}{}
	\unnode*{idm126}{idm137}{*}{(\catS[dcl]\?\catNP)\?((\catS[dcl]\?\catNP)/\catNP)}{}
	\binnode*{idm99}{idm112-cat}{idm126}{\FXC{1}}{(\catS[dcl]\?\catNP)\?((\catS[dcl]\?\catNP)/\catNP)}{}
	\binnode*{idm21}{idm28}{idm99}{\BC{0}}{\catS[dcl]\?\catNP}{}
	\binnode*{idm8}{idm13-cat}{idm21}{\BC{0}}{\catS[dcl]}{}
	\binnode*{idm3}{idm8}{idm160-cat}{\BC{0}}{\catS[dcl]}{}
\end{tikzpicture}

Use with ccgsym.sty and tikzlibraryccgder.code.tex.

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