Arithmetic Judgements, First-Person Judgements and Immunity to Error Through Misidentification

Review of Philosophy and Psychology 10 (1):155-172 (2018)
Download Edit this record How to cite View on PhilPapers
Abstract
The paper explores the idea that some singular judgements about the natural numbers are immune to error through misidentification by pursuing a comparison between arithmetic judgements and first-person judgements. By doing so, the first part of the paper offers a conciliatory resolution of the Coliva-Pryor dispute about so-called “de re” and “which-object” misidentification. The second part of the paper draws some lessons about what it takes to explain immunity to error through misidentification. The lessons are: First, the so-called Simple Account of which-object immunity to error through misidentification to the effect that a judgement is immune to this kind of error just in case its grounds do not feature any identification component fails. Secondly, wh-immunity can be explained by a Reference-Fixing Account to the effect that a judgement is immune to this kind of error just in case its grounds are constituted by the facts whereby the reference of the concept of the object which the judgement concerns is fixed. Thirdly, a suitable revision of the Simple Account explains the de re immunity of those arithmetic judgements which are not wh-immune. These three lessons point towards the general conclusion that there is no unifying explanation of de re and wh-immunity.
Reprint years
2019
ISBN(s)
PhilPapers/Archive ID
PALAJF
Upload history
Archival date: 2018-11-22
View other versions
Added to PP index
2018-04-09

Total views
73 ( #48,948 of 2,444,736 )

Recent downloads (6 months)
8 ( #53,057 of 2,444,736 )

How can I increase my downloads?

Downloads since first upload
This graph includes both downloads from PhilArchive and clicks on external links on PhilPapers.