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Critchley, Frank; Marriott, Paul and Salmon, Mark
(2000).
URL: http://www.cambridge.org/gb/knowledge/isbn/item116...
Abstract
Differential geometry has found fruitful application in statistical interence. In particular, Amari’s (1990) expected geometry is used in higher order asymptotic analysis and in the study of sufficiency and ancillarity. However, we can see three drawbacks to the use of differential geometric approach in econometrics and statistics more generally…
The primary objective of this chapter is to attempt to mitigate these drawbacks in the case of Amari’s expected geometric structure on a full exponential family. We aim to do this by providing an elementary account of this structure that is clearly based statistically, accessible geometrically and visually presented.
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About
- Item ORO ID
- 23985
- Item Type
- Book Section
- ISBN
- 0-521-65116-6, 978-0-521-65116-5
- Project Funding Details
-
Funded Project Name Project ID Funding Body Not Set R000232270 ESRC (Economic and Social Research Council) - Academic Unit or School
-
Faculty of Science, Technology, Engineering and Mathematics (STEM) > Mathematics and Statistics
Faculty of Science, Technology, Engineering and Mathematics (STEM) - Copyright Holders
- © 2000 Cambridge University Press
- Depositing User
- Sarah Frain