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Adaptive Logics using the Minimal Abnormality strategy are $\Pi^1_1$-complex

Peter Verdée UGent (2009) SYNTHESE. 167(1). p.93-104
abstract
In this article complexity results for adaptive logics using the minimal abnormality strategy are presented. It is proven here that the consequence set of some recursive premise sets is Pi(1)(1)-complete. So, the complexity results in ( Horsten and Welch, Synthese 158: 41- 60, 2007) are mistaken for adaptive logics using the minimal abnormality strategy.
Please use this url to cite or link to this publication:
author
organization
alternative title
Adaptive logics using the minimal abnormality strategy are Pi(1)(1)-complex
year
type
journalArticle (original)
publication status
published
subject
journal title
SYNTHESE
Synthese
volume
167
issue
1
pages
93 - 104
publisher
Springer
place of publication
Dordrecht ; NETHERLANDS
Web of Science type
article
Web of Science id
000262653300005
JCR category
HISTORY & PHILOSOPHY OF SCIENCE
JCR impact factor
0.729 (2009)
JCR rank
11/33 (2009)
JCR quartile
2 (2009)
ISSN
0039-7857
DOI
10.1007/s11229-007-9291-5
language
English
UGent publication?
yes
classification
A1
copyright statement
I don't know the status of the copyright for this publication
id
680484
handle
http://hdl.handle.net/1854/LU-680484
date created
2009-06-05 14:51:42
date last changed
2015-06-17 11:13:56
@article{680484,
  abstract     = {In this article complexity results for adaptive logics using the minimal abnormality strategy are presented. It is proven here that the consequence set of some recursive premise sets is Pi(1)(1)-complete. So, the complexity results in ( Horsten and Welch, Synthese 158: 41- 60, 2007) are mistaken for adaptive logics using the minimal abnormality strategy.},
  author       = {Verd{\'e}e, Peter},
  issn         = {0039-7857},
  journal      = {SYNTHESE},
  language     = {eng},
  number       = {1},
  pages        = {93--104},
  publisher    = {Springer},
  title        = {Adaptive Logics using the Minimal Abnormality strategy are \${\textbackslash}Pi\^{ }1\_1\$-complex},
  url          = {http://dx.doi.org/10.1007/s11229-007-9291-5},
  volume       = {167},
  year         = {2009},
}

Chicago
Verdée, Peter. 2009. “Adaptive Logics Using the Minimal Abnormality Strategy Are $\Pi^1_1$-complex.” Synthese 167 (1): 93–104.
APA
Verdée, Peter. (2009). Adaptive Logics using the Minimal Abnormality strategy are $\Pi^1_1$-complex. SYNTHESE, 167(1), 93–104.
Vancouver
1.
Verdée P. Adaptive Logics using the Minimal Abnormality strategy are $\Pi^1_1$-complex. SYNTHESE. Dordrecht ; NETHERLANDS: Springer; 2009;167(1):93–104.
MLA
Verdée, Peter. “Adaptive Logics Using the Minimal Abnormality Strategy Are $\Pi^1_1$-complex.” SYNTHESE 167.1 (2009): 93–104. Print.