A proof theoretical account of polarity items and monotonic inference
| Abstract | i. M is positive in M . ii. M is positive (negative) in P Q iff M is positive (negative) in P . iii. M is positive (negative) in P Q iff M is positive (negative) in Q, and P denotes.. | |||||||||
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Similar books and articlesAnna Szabolcsi (2004). Positive Polarity - Negative Polarity. Natural Language and Linguistic Theory 22 (2):409-452..
Ton van der Wouden (1997). Negative Contexts: Collocation, Polarity and Multiple Negation. Routledge.
Jack Hoeksema (2008). There is No Number Effect in the Licensing of Negative Polarity Items: A Reply to Guerzoni and Sharvit. Linguistics and Philosophy 31 (4):397-407.
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