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ara
bul
dan
eng
est
deu
fra
hin
ind
ita
kan
ltz
mar
nld
pol
por
ron
rus
spa
srp
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I
NP
wonder
(S[dcl]\NP)/S[qem]
whether
S[qem]/S[dcl]
Tom
N
NP
*
and
conj
Mary
N
NP
*
NP\NP
∨
NP
<
0
are
(S[dcl]\NP)/(S[adj]\NP)
still
(S\NP)\(S\NP)
(S[dcl]\NP)/(S[adj]\NP)
<
1
×
hesitant
(S[adj]\NP)/(S[to]\NP)
to
(S[to]\NP)/(S[b]\NP)
do
(S[b]\NP)/NP
that
NP
S[b]\NP
>
0
S[to]\NP
>
0
S[adj]\NP
>
0
S[dcl]\NP
>
0
S[dcl]
<
0
.
.
S[dcl]
.
S[qem]
>
0
S[dcl]\NP
>
0
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 lex" data-token="I" data-from="0" data-to="1" data-cat="NP"> <tr><td class="token">I</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 lex" data-token="wonder" data-from="2" data-to="8" data-cat="(S[dcl]\NP)/S[qem]"> <tr><td class="token">wonder</td></tr> <tr><td class="cat" tabindex="0">(S[dcl]\NP)/S[qem]</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="S[qem]"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="whether" data-from="9" data-to="16" data-cat="S[qem]/S[dcl]"> <tr><td class="token">whether</td></tr> <tr><td class="cat" tabindex="0">S[qem]/S[dcl]</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><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 binaryrule" data-cat="NP"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent unaryrule" data-cat="NP"> <tr class="daughters"><td class="daughter daughter-only"><table class="constituent lex" data-token="Tom" data-from="17" data-to="20" data-cat="N"> <tr><td class="token">Tom</td></tr> <tr><td class="cat" tabindex="0">N</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td></tr> <tr><td class="rulecat"><div class="rulecat"> <div class="cat">NP</div> <div class="rule" title="Type Changing"> * </div> </div></td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="NP\NP"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="and" data-from="21" data-to="24" data-cat="conj"> <tr><td class="token">and</td></tr> <tr><td class="cat" tabindex="0">conj</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent unaryrule" data-cat="NP"> <tr class="daughters"><td class="daughter daughter-only"><table class="constituent lex" data-token="Mary" data-from="25" data-to="29" data-cat="N"> <tr><td class="token">Mary</td></tr> <tr><td class="cat" tabindex="0">N</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td></tr> <tr><td class="rulecat"><div class="rulecat"> <div class="cat">NP</div> <div class="rule" title="Type Changing"> * </div> </div></td></tr> </table></td> </tr> <tr><td colspan="2" class="rulecat"><div class="rulecat"> <div class="cat">NP\NP</div> <div class="rule" title="Conjunction">∨</div> </div></td></tr> </table></td> </tr> <tr><td colspan="2" class="rulecat"><div class="rulecat"> <div class="cat">NP</div> <div class="rule" title="Backward Application">< <sup>0</sup> </div> </div></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)/(S[adj]\NP)"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="are" data-from="30" data-to="33" data-cat="(S[dcl]\NP)/(S[adj]\NP)"> <tr><td class="token">are</td></tr> <tr><td class="cat" tabindex="0">(S[dcl]\NP)/(S[adj]\NP)</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent lex" data-token="still" data-from="34" data-to="39" data-cat="(S\NP)\(S\NP)"> <tr><td class="token">still</td></tr> <tr><td class="cat" tabindex="0">(S\NP)\(S\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)/(S[adj]\NP)</div> <div class="rule" title="Backward Crossed Composition">< <sup>1</sup><sub>×</sub> </div> </div></td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="S[adj]\NP"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="hesitant" data-from="40" data-to="48" data-cat="(S[adj]\NP)/(S[to]\NP)"> <tr><td class="token">hesitant</td></tr> <tr><td class="cat" tabindex="0">(S[adj]\NP)/(S[to]\NP)</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="S[to]\NP"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="to" data-from="49" data-to="51" data-cat="(S[to]\NP)/(S[b]\NP)"> <tr><td class="token">to</td></tr> <tr><td class="cat" tabindex="0">(S[to]\NP)/(S[b]\NP)</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent binaryrule" data-cat="S[b]\NP"> <tr class="daughters"> <td class="daughter daughter-left"><table class="constituent lex" data-token="do" data-from="52" data-to="54" data-cat="(S[b]\NP)/NP"> <tr><td class="token">do</td></tr> <tr><td class="cat" tabindex="0">(S[b]\NP)/NP</td></tr> <tr><td class="span-swiper"> </td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent lex" data-token="that" data-from="55" data-to="59" data-cat="NP"> <tr><td class="token">that</td></tr> <tr><td class="cat" tabindex="0">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[b]\NP</div> <div class="rule" title="Forward Application">> <sup>0</sup> </div> </div></td></tr> </table></td> </tr> <tr><td colspan="2" class="rulecat"><div class="rulecat"> <div class="cat">S[to]\NP</div> <div class="rule" title="Forward Application">> <sup>0</sup> </div> </div></td></tr> </table></td> </tr> <tr><td colspan="2" class="rulecat"><div class="rulecat"> <div class="cat">S[adj]\NP</div> <div class="rule" title="Forward Application">> <sup>0</sup> </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="Forward Application">> <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">< <sup>0</sup> </div> </div></td></tr> </table></td> <td class="daughter daughter-right"><table class="constituent lex" data-token="." data-from="59" data-to="60" data-cat="."> <tr><td class="token">.</td></tr> <tr><td class="cat" tabindex="0">.</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="Remove Punctuation">.</div> </div></td></tr> </table></td> </tr> <tr><td colspan="2" class="rulecat"><div class="rulecat"> <div class="cat">S[qem]</div> <div class="rule" title="Forward Application">> <sup>0</sup> </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="Forward Application">> <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">< <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*{idm8}{I}{\catNP}{} \& \lexnode*{idm23}{wonder}{(\catS[dcl]\?\catNP)/\catS[qem]}{} \& \lexnode*{idm40}{whether}{\catS[qem]/\catS[dcl]}{} \& \lexnode*{idm68}{Tom}{\catN}{} \& \lexnode*{idm83}{and}{\catconj}{} \& \lexnode*{idm94}{Mary}{\catN}{} \& \lexnode*{idm120}{are}{(\catS[dcl]\?\catNP)/(\catS[adj]\?\catNP)}{} \& \lexnode*{idm134}{still}{(\catS\?\catNP)\?(\catS\?\catNP)}{} \& \lexnode*{idm155}{hesitant}{(\catS[adj]\?\catNP)/(\catS[to]\?\catNP)}{} \& \lexnode*{idm176}{to}{(\catS[to]\?\catNP)/(\catS[b]\?\catNP)}{} \& \lexnode*{idm197}{do}{(\catS[b]\?\catNP)/\catNP}{} \& \lexnode*{idm209}{that}{\catNP}{} \& \lexnode*{idm217}{.}{\cat.}{} \\ }; \unnode*{idm65}{idm68-cat}{*}{\catNP}{} \unnode*{idm91}{idm94-cat}{*}{\catNP}{} \binnode*{idm76}{idm83-cat}{idm91}{\wedge}{\catNP\?\catNP}{} \binnode*{idm60}{idm65}{idm76}{\BC{0}}{\catNP}{} \binnode*{idm109}{idm120-cat}{idm134-cat}{\BXC{1}}{(\catS[dcl]\?\catNP)/(\catS[adj]\?\catNP)}{} \binnode*{idm190}{idm197-cat}{idm209-cat}{\FC{0}}{\catS[b]\?\catNP}{} \binnode*{idm169}{idm176-cat}{idm190}{\FC{0}}{\catS[to]\?\catNP}{} \binnode*{idm148}{idm155-cat}{idm169}{\FC{0}}{\catS[adj]\?\catNP}{} \binnode*{idm102}{idm109}{idm148}{\FC{0}}{\catS[dcl]\?\catNP}{} \binnode*{idm55}{idm60}{idm102}{\BC{0}}{\catS[dcl]}{} \binnode*{idm50}{idm55}{idm217-cat}{.}{\catS[dcl]}{} \binnode*{idm35}{idm40-cat}{idm50}{\FC{0}}{\catS[qem]}{} \binnode*{idm16}{idm23-cat}{idm35}{\FC{0}}{\catS[dcl]\?\catNP}{} \binnode*{idm3}{idm8-cat}{idm16}{\BC{0}}{\catS[dcl]}{} \end{tikzpicture}
Use with
ccgsym.sty
and
tikzlibraryccgder.code.tex
.
Translations
eng
I wonder if Tom and Mary are still hesitant to do that.