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Sep 5, 2014. properties', http://arxiv.org/abs/arXiv:1407.0558 (2014).  J. Heinrich, CDF/ MEMO/STATISTICS/PUBLIC/6438, 'Coverage of Error Bars for Poisson data', http ://www-cdf.fnal.gov/physics/statistics/notes/cdf6438_coverage.pdf (2003).  L. Demortier and L. Lyons, 'Testing Hypotheses in Particle Physics: Plots.
Jan 30, 2012. 1: A typical presentation of data – here event counts as a function of mass in 25 GeV intervals. motivated by the Poisson result that the variance is equal to the mean, so that the error bar should. 2Note that 1 − α is the minimum probability covered and that the set generally covers a larger probability. 3.
Dec 22, 2011. For Gaussian-distributed random variables a 1-sigma error bar is always a sound idea, but for Poisson-distributed data it is not typically so. What's worse. The solution, of course, is to try and draw error bars that correspond more precisely to the 68% coverage they should be taken to mean. But how to do.
CDF/MEMO/STATISTICS/PUBLIC/6438 Version 1 Coverage of Error Bars for Poisson Data Joel G. Heinrich|University of Pennsylvania May 2, 2003 Abstract
On Jan 1, 2003 Joel G. Heinrich published: Coverage of Error Bars for Poisson Data
In the survey, nearly half of those with job-based or other private coverage. in bar graph form: The Associated Press write-up of the poll notes that these flaws extend well beyond the public’s dissatisfaction with Healthcare.gov’s error-rife.
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Mark it down, Arctic sea ice watchers: the US National Snow and Ice Data Center (NSIDC) has (preliminarily) called the annual minimum ice extent. On September 10, Arctic sea ice coverage dipped. which was within the error bars of.
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34. Joel Heinrich, Coverage of Error Bars for Poisson Data , CDF Statistics Note 6438, from IE 3301 at University of Texas