Art of Stat: Concepts

Art of Stat: Concepts icon

Art of Stat: Concepts

Bernhard Klingenberg

AppRecs review analysis

AppRecs rating 4.5. Trustworthiness 45 out of 100. Review manipulation risk 26 out of 100. Based on a review sample analyzed.

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4.5

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Unusually uniform ratings

100% of sampled ratings are 5 stars with very little variation

About Art of Stat: Concepts

Explore the Central Limit Theorem, learn about the correlation coefficient and linear regression, and visualize the coverage probability of confidence intervals or Type I & II Errors in hypothesis testing.

Build understanding by experiencing these important concepts step-by-step. For students and teachers of statistics.

The Art of Stat: Concepts app provides access to the following modules:

- Central Limit Theorem for Means
- Central Limit Theorem for Proportions
- Explore Correlation
- Explore Linear Regression
- Explore Coverage
- Errors & Power

CLT: Select from several real population distributions (left and right-skewed or fairly symmetric) and simulate taking a sample from the population.

Visualize how the sampling distribution builds, step-by-step. Explore the effect on the sampling distribution as you increase the sample size. Overlay the normal distribution.

Compare the sampling distribution of the mean to the population distribution, both visually and in terms of key statistics.

Explore Correlation/Linear Regression: Create (and delete) points in a scatterplot by tabbing on the screen. Show the regression line or residuals. Simulate scatterplots and guess the correlation coefficient.

Coverage and Errors: Explore what 95% coverage for a confidence interval for a population mean or proportion implies.

See the Type I and Type II error and explore how they depend on the sample size and the true parameter value. Find and visualize the power of a hypothesis test.
Art of Stat: Concepts Screenshots
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Reviews for Art of Stat: Concepts

Will8R

Great interactive app

Illustrates and computes power and shows what coverage probability means

Phi 88

Really helpful!

This is a great way for exploring the Central Limit Theorem.

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