2016
DOI: 10.1093/logcom/exw003
|View full text |Cite
|
Sign up to set email alerts
|

Chisholm's paradox and conditional oughts

Abstract: Since it was presented in 1963, Chisholm's paradox has attracted constant attention in the deontic logic literature, but without the emergence of any definitive solution. We claim this is due to its having no single solution. The paradox actually presents many challenges to the formalization of deontic statements, including (1) context sensitivity of unconditional oughts, (2) formalizing conditional oughts, and (3) distinguishing generic from nongeneric oughts. Using the practical interpretation of 'ought' as … Show more

Help me understand this report

Search citation statements

Order By: Relevance

Paper Sections

Select...
1

Citation Types

0
0
0

Year Published

2021
2021
2023
2023

Publication Types

Select...
2

Relationship

0
2

Authors

Journals

citations
Cited by 2 publications
(1 citation statement)
references
References 18 publications
0
0
0
Order By: Relevance
“…To saythatboth(c1)O(h)and(c5)O(Øt)aretruemeansthatinthedeonticallyideal possibleworldsJonesgoes helphisneighborsbutdoes not tellthemheiscoming in the ordering semantic framework.Although (c1) and (c5) are not logically inconsistentwitheachother,O(h∧Øt)doesnotholdintheCTDSituationgiven that(c1)and(c2)holdintheCTDSituation;accordingto(c1)and(c2),ideally Jonesissupposedtogohelphisneighborsandtellthemheiscoming. Prakken andSergot(1996;1997) 11. Inthesamevein,KolodnyandMacfarlane(2010)arguethattheinferencefromO(ψ/φ) andφtoO(ψ)isnotvalid,butquasi-validinthatitisareliableinferencewhenO(ψ/φ)andφare knowntobetrue.…”
Section: O(t∧øt)mentioning
confidence: 99%
“…To saythatboth(c1)O(h)and(c5)O(Øt)aretruemeansthatinthedeonticallyideal possibleworldsJonesgoes helphisneighborsbutdoes not tellthemheiscoming in the ordering semantic framework.Although (c1) and (c5) are not logically inconsistentwitheachother,O(h∧Øt)doesnotholdintheCTDSituationgiven that(c1)and(c2)holdintheCTDSituation;accordingto(c1)and(c2),ideally Jonesissupposedtogohelphisneighborsandtellthemheiscoming. Prakken andSergot(1996;1997) 11. Inthesamevein,KolodnyandMacfarlane(2010)arguethattheinferencefromO(ψ/φ) andφtoO(ψ)isnotvalid,butquasi-validinthatitisareliableinferencewhenO(ψ/φ)andφare knowntobetrue.…”
Section: O(t∧øt)mentioning
confidence: 99%