The “Z-Test vs T-Test Decision Tool” is designed to assist researchers, students, and statisticians in determining the most appropriate statistical test for their data analysis needs. This tool implements a sophisticated decision algorithm that guides users through a series of straightforward questions about their dataset and helps decide whether to go for Z-test vs T-test.
The decision algorithm takes into account several key factors: the size of the sample, whether the population standard deviation is known, the type of data (paired or independent), and checks for data normality and equality of variances. For larger samples (more than 30 observations) with known population standard deviation, the algorithm recommends a Z-test. In cases where the sample size is smaller, or the population standard deviation is unknown, it further explores the nature of the data to recommend either a T-test or its variations, such as the Paired T-test, Independent T-test, or Welch’s T-test, based on additional criteria. This algorithm ensures a tailored recommendation, simplifying the complex decision-making process in statistical analysis, thus making it an invaluable tool for anyone engaged in quantitative research.
I found it very helpful. However the differences are not too understandable for me