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Eliminating The Universe: Logical Properties Of Natural Language (Hardcover)
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Eliminating The Universe: Logical Properties Of Natural Language (Hardcover)
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This book synthesizes the author's work (1980s-2015) on the logical
expressive power of natural language. It extends the tools and
concepts of model theory as used in (higher order) predicate logic
to the study of natural language semantics. It focuses on boolean
structure, generalized quantification (separated from variable
binding), covering some cases of anaphora. Different categories -
predicates, adjective, quantifiers - are modeled by non-isomorphic
boolean lattices.Of empirical linguistic interest is the
expressibility of many natural classes of quantifiers defined in
terms of their logical (automorphism invariant) properties. Some of
these correlate with classes used syntactically in generative
grammar. In other cases we find general (possibly universal)
constraints on possible quantifier denotations in natural
language.Also of novel logical interest are entailment paradigms
that depend on relations between pairs or triples of generalized
quantifier denoting expressions, ones that are in some cases
inherently vague. In addition we note novel binary quantifiers that
lie beyond the 'Frege boundary' in that they are provably not
identical to any iterated application of unary quantifiers.Of
philosophical interest is the existence of models which make the
same sentences true as standard models but which lack a universe
and hence, seemingly, a notion of 'reference'. Moreover, these
models generalize to ones in which we can represent (some)
intensional expressions without the use of novel ontological
objects, such as 'possible worlds' or 'propositions'.
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