Consider the following sentence:
The light flashed until dawn.
This sentence expresses repetition, despite the fact that neither of its component parts does - 'the light flashed' and 'until dawn'. Where does the sense of repetition come from, and why is it necessary here?
Here is a rough form of the explanation:
- The sentence 'the light flashed' denotes a BOUNDED event.
- The PP 'until dawn' combines with an UNBOUNDED event to form a BOUNDED event.
- The lexico-syntactic conceptual structure of 'the light flashed until dawn' is thus INCONSISTENT with the ontology.
- The inconsistent conceptual structure can be made consistent by COERCING the bounded event E denoted by 'the light flashed' into an UNBOUNDED event consisting of a plurality of events of the same type as E.
Here is the corresponding lexicon:
the light flashed :- S1 : lightflash(1) until dawn :- S1\S2 : untildawn(1,2)
This lexicon is used to derive the following lexico-syntactic conceptual structure for the sentence 'the light flashed until dawn':
untildawn(e,f), lightflash(f)
And here is the corresponding ontology:
event / \ / \ bounded plural / \ / \ lightflash untildawn
More formally:
- ∀x. lightflash(x) -> bounded(x)
- ∀x,y. untildawn(x,y) -> bounded(x) and ~bounded(y)
- ∀x,y. plural(x,y) -> ~bounded(x) and bounded(y)
It is clear that using the lexico-syntactic coceptual structure of 'the light flashed until dawn' and this ontology, we can derive the following contradiction:
bounded(f) and ~bounded(f)
The interpretation is rescued by applying the following COERCION RULE to the interpretation of sentence 'the light flashed':
Sx => Sy : plural(y,x)
This yields the following COERCED conceptual structure for the whole sentence, which is consistent with the ontology:
untildawn(e,f) plural(f,g) lightflash(g)
This is not a million miles away from Jackendoff's own notation:
[UNTIL([PLURAL([LIGHT FLASHED])],[DAWN])]
Note that there are two alternatives that do not require such post-derivational coercion:
- Treat 'the light flashed' as lexico-syntactically ambiguous, i.e.
- S1 : lightflash(1)
- S1 : plural(1,2), lightflash(2)
- Treat 'until dawn' as lexico-syntactically ambiguous, i.e.
- S1/S2 : untildawn(1,2)
- S1/S2 : untildawn(1,3), plural(3,2)
In both these cases, the lexico-syntactic conceptual structure will be consistent with the ontology.
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