Confidence Intervals Unlock Precise Insights, Transforming Decision-Making Across Industries.
The article discusses how confidence intervals are used to estimate parameters in statistics. It explains that the coverage probability of a confidence interval is the likelihood that it contains the true parameter value. For certain types of confidence intervals, like those for the mean of a normal population, the coverage probability matches the intended confidence level (e.g., 95%). This means that if the population is truly normal, the confidence interval will capture the population mean accurately 95% of the time.