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Designing an Anaphora Resolution Algorithm for Route Instructions

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way<br />

path<br />

junction<br />

road<br />

street<br />

exit_way<br />

br<strong>an</strong>ch<br />

<strong>for</strong>k<br />

bend<br />

turn<br />

crossing<br />

crossroads<br />

t_junction<br />

junction<br />

turning<br />

road<br />

street<br />

br<strong>an</strong>ch<br />

<strong>for</strong>k<br />

roundabout<br />

exit_way<br />

road<br />

street<br />

Figure 1: ‘ISA’- <strong>an</strong>d ‘PART_OF’-relations between concepts in the ontology<br />

As in the ontology the concept thing is subdivided into abstraction <strong>an</strong>d entity the<br />

notion of A- <strong>an</strong>d I-Incompatibility is relatively easily to represent. All subtypes of the<br />

concept abstraction are I-incompatible, while all subtypes of the concept entity are A-<br />

incompatible. The in<strong>for</strong>mation about the relational order between the concepts is<br />

explicitly stored in the ontology but it is also retrievable from the lexicon since the<br />

lexical entry of each word contains the conceptual hyper type of the word.<br />

Additionally, the lexical entries store closely related concepts (concepts in the same<br />

box) <strong>an</strong>d they keep the in<strong>for</strong>mation about the class of adjectives which are likely to<br />

modify the word. As the domain is quite restricted <strong>an</strong>d since there are not m<strong>an</strong>y<br />

adjectives, the classes of adjectives are small (cf. adjective classification in the<br />

lexicon, Appendix 3) <strong>an</strong>d the number of constraints derived from adjective<br />

specification is diminutive. But due to the org<strong>an</strong>ization of ontology (horizontal<br />

relations) the algorithm is able to indicate inconsistent adjective specification.<br />

1) go to the big building on your right<br />

2) then it is the next small building on your left<br />

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