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On the Assessment of Monte Carlo Error in Simulation-Based Statistical Analyses
by
Koehler, Elizabeth
, Haneuse, Sebastien J.-P. A.
, Brown, Elizabeth
in
Accuracy
/ Bootstrap
/ Bootstrap method
/ Confidence intervals
/ Data replication
/ Distribution theory
/ Error analysis
/ Estimate reliability
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ Experiments
/ General topics
/ Interval estimators
/ Jackknife
/ Logistic regression
/ Mathematics
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Numerical analysis
/ Numerical analysis. Scientific computation
/ Numerical methods in probability and statistics
/ Probability and statistics
/ Replication
/ Sampling distributions
/ Sciences and techniques of general use
/ Simulation
/ Standard error
/ Statistical methods
/ Statistics
/ Uncertainty
2009
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On the Assessment of Monte Carlo Error in Simulation-Based Statistical Analyses
by
Koehler, Elizabeth
, Haneuse, Sebastien J.-P. A.
, Brown, Elizabeth
in
Accuracy
/ Bootstrap
/ Bootstrap method
/ Confidence intervals
/ Data replication
/ Distribution theory
/ Error analysis
/ Estimate reliability
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ Experiments
/ General topics
/ Interval estimators
/ Jackknife
/ Logistic regression
/ Mathematics
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Numerical analysis
/ Numerical analysis. Scientific computation
/ Numerical methods in probability and statistics
/ Probability and statistics
/ Replication
/ Sampling distributions
/ Sciences and techniques of general use
/ Simulation
/ Standard error
/ Statistical methods
/ Statistics
/ Uncertainty
2009
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Do you wish to request the book?
On the Assessment of Monte Carlo Error in Simulation-Based Statistical Analyses
by
Koehler, Elizabeth
, Haneuse, Sebastien J.-P. A.
, Brown, Elizabeth
in
Accuracy
/ Bootstrap
/ Bootstrap method
/ Confidence intervals
/ Data replication
/ Distribution theory
/ Error analysis
/ Estimate reliability
/ Estimation bias
/ Estimation methods
/ Estimators
/ Exact sciences and technology
/ Experiments
/ General topics
/ Interval estimators
/ Jackknife
/ Logistic regression
/ Mathematics
/ Maximum likelihood estimation
/ Monte Carlo simulation
/ Numerical analysis
/ Numerical analysis. Scientific computation
/ Numerical methods in probability and statistics
/ Probability and statistics
/ Replication
/ Sampling distributions
/ Sciences and techniques of general use
/ Simulation
/ Standard error
/ Statistical methods
/ Statistics
/ Uncertainty
2009
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On the Assessment of Monte Carlo Error in Simulation-Based Statistical Analyses
Journal Article
On the Assessment of Monte Carlo Error in Simulation-Based Statistical Analyses
2009
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Overview
Statistical experiments, more commonly referred to as Monte Carlo or simulation studies, are used to study the behavior of statistical methods and measures under controlled situations. Whereas recent computing and methodological advances have permitted increased efficiency in the simulation process, known as variance reduction, such experiments remain limited by their finite nature and hence are subject to uncertainty; when a simulation is run more than once, different results are obtained. However, virtually no emphasis has been placed on reporting the uncertainty, referred to here as Monte Carlo error, associated with simulation results in the published literature, or on justifying the number of replications used. These deserve broader consideration. Here we present a series of simple and practical methods for estimating Monte Carlo error as well as determining the number of replications required to achieve a desired level of accuracy. The issues and methods are demonstrated with two simple examples, one evaluating operating characteristics of the maximum likelihood estimator for the parameters in logistic regression and the other in the context of using the bootstrap to obtain 95% confidence intervals. The results suggest that in many settings, Monte Carlo error may be more substantial than traditionally thought.
Publisher
Taylor & Francis,American Statistical Association
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