Improving the reliability of bootstrap tests with the fast double bootstrap
Computational Statistics & Data Analysis
Bootstrap and fast double bootstrap tests of cointegration rank with financial time series
Computational Statistics & Data Analysis
Computational Statistics & Data Analysis
On the distribution of penalized maximum likelihood estimators: The LASSO, SCAD, and thresholding
Journal of Multivariate Analysis
Modified fast double sieve bootstraps for ADF tests
Computational Statistics & Data Analysis
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The finite-sample size and power properties of bootstrapped likelihood ratio system cointegration tests are investigated via Monte Carlo simulations when the true lag order of the data generating process is unknown. Recursive bootstrap schemes are employed which differ in the way in which the lag order is chosen. The order is estimated by minimizing different information criteria and by combining the corresponding order estimates. It is found that, in comparison to the standard asymptotic likelihood ratio test based on an estimated lag order, bootstrapping can lead to improvements in small samples even when the true lag order is unknown, while the power loss is moderate.