Uniform Inference in Panel Autoregression
In: Cowles Foundation Discussion Paper No. 2071
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In: Cowles Foundation Discussion Paper No. 2071
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In: Chicago Booth Research Paper No. 17-27
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In: FRB of Dallas Working Paper No. 1908
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In: CAEPR WORKING PAPER SERIES (2022-002)
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In: CAEPR WORKING PAPER SERIES (2023-001)
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In: CEPR Discussion Paper No. DP14402
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In: University of Chicago, Becker Friedman Institute for Economics Working Paper No. 2020-134
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In: CAEPR Working Paper No. 023-2015
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In: Cambridge elements. Elements in pragmatics
The concept of inference is foundational to the study of pragmatics; however, the way it is theoretically conceptualised and methodologically operationalised is far from uniform. This Element investigates the role that inference plays in pragmatic models of communication, bringing together a range of scholarship that characterises inference in different ways for different purposes. It addresses the nature of 'faulty inferences', promoting the study of misunderstandings as crucial for understanding inferential processes, and looking at sociopragmatic issues such as the role of commitment, accountability and deniability of inferences in interpersonal communication. This Element highlights that the question of where the locus of meaning lies is not only relevant to pragmatic theory but is also of paramount importance for understanding and managing real-life interpersonal communication conflict.
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In: Statistica Neerlandica: journal of the Netherlands Society for Statistics and Operations Research, Band 53, Heft 3, S. 361-374
ISSN: 1467-9574
Stepwise Bayes arguments can be used to derive various decision rules. Admissibility of such rules follows if additional conditions are satisfied. We show that in complete generality almost admissibility is in place. A uniform distribution example is used to demonstrate how stepwise Bayes arguments can be used when the support of the observation distribution depends on the unknown parameter. We then discuss distributional inference and show that weighted Polya posterior distributions provide admissible distributional inference for finite population problems when strictly proper loss functions are used.