Significance Level and Probability of Making Type I Error
This tutorial explains significance level and probability of making Type I error through video lessons and quizzes, using a multi-teacher approach.
Rephrasing using the definition of Type I error : The significance level α is the probability of making the wrong decision when the null hypothesis is true.
How to Calculate the Probability of a Type I Error for a Specific Significance Test Step 1: Express the significance level as a decimal between 0 and 1.
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The probability of committing a type I error is the Greek letter $\alpha$, pronounced alpha. This can be controlled by the researcher by choosing a specific level of significance $\alpha$.
8.11: Discussion Questions This page outlines the steps to determine the significance of a result, which include defining a hypothesis, conducting an experiment, calculating a p-value, and comparing it to a significance level . It highlights the importance of understanding significance to assess reliability and explains Type I and II errors .
Consequences of errors and significance (article)
Significance tests often use a significance level of α = 0.05 , but in some cases it makes sense to use a different significance level . Changing α impacts the probabilities of Type I and Type II errors .

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Identify Type I and Type II errors Select an appropriate significance level (i.e., \(\alpha\) level) for a given scenario Select an appropriate significance level (i.e., \ (\alpha\) level ) for a given scenario Explain the problems associated with conducting multiple tests Interpret the results of a hypothesis test in terms of practical significance Distinguish between practical ...
Type 1 errors (video)
Sal says that P ( type 1 error ) = p-value, but what about the significance level (alpha)? Especially in cases where the p-value < alpha like his example, shouldn't the complement of the p-value within alpha be accounted for when we think about the P(type 1 error )?
We call these Type I and Type II errors in statistics. In this tutorial , we'll explore these two errors in detail, using visualizations to help you understand their implications in hypothesis testing. By the end, you'll be able to remember them without mixing them up!