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BLOCK BOOTSTRAP CONSISTENCY UNDER WEAK ASSUMPTIONS
by
Calhoun, Gray
in
Blocking
/ Bootstrap method
/ Central limit theorem
/ Communicative language teaching
/ Dependence
/ Econometrics
/ Economic theory
/ MISCELLANEA
2018
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BLOCK BOOTSTRAP CONSISTENCY UNDER WEAK ASSUMPTIONS
by
Calhoun, Gray
in
Blocking
/ Bootstrap method
/ Central limit theorem
/ Communicative language teaching
/ Dependence
/ Econometrics
/ Economic theory
/ MISCELLANEA
2018
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Journal Article
BLOCK BOOTSTRAP CONSISTENCY UNDER WEAK ASSUMPTIONS
2018
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Overview
This paper weakens the size and moment conditions needed for typical block bootstrap methods (i.e., the moving blocks, circular blocks, and stationary bootstraps) to be valid for the sample mean of Near-Epoch-Dependent (NED) functions of mixing processes; they are consistent under the weakest conditions that ensure the original NED process obeys a central limit theorem (CLT), established by De Jong (1997, Econometric Theory 13(3), 353–367). In doing so, this paper extends De Jong’s method of proof, a blocking argument, to hold with random and unequal block lengths. This paper also proves that bootstrapped partial sums satisfy a functional CLT (FCLT) under the same conditions.
Publisher
Cambridge University Press
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