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Identity and indiscernibility

Abstract:
The notion of strict identity is sometimes given an explicit second-order definition: objects with all the same properties are identical. Here, a somewhat different problem is raised: Under what conditions is the identity relation on the domain of a structure first-order definable? A structure may have objects that are distinct, but indiscernible by the strongest means of discerning them given the language (the indiscernibility formula). Here a number of results concerning the indiscernibility formula, and the definability of identity, are collected and a number of applications discussed. © Copyright Association for Symbolic Logic 2011.

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Publisher copy:
10.1017/S1755020310000328

Authors


Journal:
Review of Symbolic Logic More from this journal
Volume:
4
Issue:
2
Pages:
171-185
Publication date:
2011-06-01
DOI:
EISSN:
1755-0211
ISSN:
1755-0203


Language:
English
Pubs id:
pubs:353223
UUID:
uuid:e9131a24-b433-4a4b-ae6b-275867570696
Local pid:
pubs:353223
Source identifiers:
353223
Deposit date:
2013-11-16
ARK identifier:

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