This calculator helps determine the continuity correction factor needed when approximating a continuous distribution with a discrete one in statistical analysis.
Learn how to use the Continuity Correction Calculator and its working principles in statistical hypothesis testing
The Continuity Correction Calculator is used when approximating a discrete probability distribution (like the binomial distribution) with a continuous one (like the normal distribution). This is common in statistical hypothesis testing when sample sizes are large.
The calculator provides a z-value that represents the continuity correction factor. This value is used to adjust the boundaries when approximating a discrete distribution with a continuous one:
Suppose you're conducting a binomial test with n=100 and p=0.05, and you want to test if the number of successes is significantly less than expected. With a significance level of 0.05, the continuity correction factor would be approximately 1.645. This means you would adjust your normal approximation by 0.5 in the direction of the test when calculating probabilities.
The continuity correction factor is based on the z-score corresponding to your significance level (α) and test type:
For two-sided tests: zc = zα/2
For one-sided tests: zc = zα