NOUSˆ 49:1 (2015) 28–54 doi: 10.1111/nous.12039
Generics Oversimplified1
SARAH-JANE LESLIE Princeton University
Bare plural generics are sentences such as “tigers are striped”, “ducks lay eggs”, and “mosquitoes carry malaria”. It is quite challenging to provide an adequate truth-conditional analysis of these sentences, as is easily illustrated by these few simple examples. Why does “ducks lay eggs” strike us as uncontroversially true, while “ducks are female” does not? There are, of course, more female ducks than egg-laying ducks, since some female ducks are infertile, immature, and so on. Why is “mosquitoes carry malaria” true when just one percent of mosquitoes have the property—while “books are paperbacks” is false, despite over eighty percent of books being paperbacks? This paper is not concerned so much with these questions, but rather with the question of how we should understand the logical form of bare plural generics.2 In particular, this paper evaluates a bold hypothesis that has recently been defended by David Liebesman in an article entitled “Simple Generics” (2011). Liebesman lays out a proposal concerning the logical form of generics that would, if correct, overturn more than thirty years of research on generics in linguistics and philosophy. Liebesman’s account is rapidly becoming influential (see, e.g., Assarsson 2012; McConnell-Ginet 2012, among others for favorable discussion of it), and recently earned the honor of being included in the Philosopher’s Annual. It is therefore important to evaluate its success in attempting to displace the linguistic orthodoxy.
The Standard View The standard view concerning generics such as “tigers are striped” is that their logical forms contain an unpronounced variable binding operator, usually called “Gen”. The operator Gen shares many of its properties with adverbs of quantifi- cation, such as “usually”, “generally”, “typically”, “always”, “sometimes”, and so on. Adverbs of quantification function to relate one set of conditions containing at least one free variable to another set. Adverbs of quantification are, in David Lewis’s (1975) sense, unselective, meaning that they bind any number of free vari- ables in the sentence, be they variables ranging over objects, events, or locations. Consider, for example, the following sentence:
(1) When m and n are positive integers, the power mn can always be computed by successive multiplication.