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I recently discovered the tidyplots package in R, and it’s impressive how effortlessly it enables you to create beautiful, publication-ready plots.

The example visualizations shown here were created by the package author, Jan Broder Engler, and are featured on the tidyplots website: jbengler.github.io/tidyplots/

Click this link for detailed information: statisticsglobe.com/online-cou

Basic boxplots are often not the best way to visualize your data! They can hide important information, such as the distribution of individual data points or group-specific differences.

The attached visual showcases several ways to enhance boxplots.

All of these examples were created using ggplot2 and extensions in R.

Click this link for detailed information: statisticsglobe.com/online-cou

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> ... de Moivre's equation in action. The variation of the mean is inversely proportional to the sample size, so small counties display much greater variation than large counties. A county with, say, 100 inhabitants that has no cancer deaths would be in the lowest category. But if it has 1 cancer death it would be among the highest. Counties like Los Angeles, Cook or Miami-Dade with millions of inhabitants do not bounce around like that.
@bsmall2@writing.exchange
#StatisticsClass #Variance #EstimatingMeans

If you're looking to master Deep Learning, following a structured roadmap is key to navigating this advanced and ever-evolving field.

I came across this roadmap on the AIGENTS website, and what really stands out is its interactive format. Each element is clickable, offering AI-powered insights and resources that make it easier to dive deeper into each topic. Check out this link for more details: aigents.co/learn/roadmaps/deep

Decision trees are a powerful tool in data science for making decisions and predictions based on data. They work by splitting data into branches based on specific criteria, allowing for clear and interpretable decisions. When used correctly, decision trees can significantly enhance the accuracy and interpretability of models.

Learn more: statisticsglobe.com/online-cou

Understanding the Law of Large Numbers (LLN) is crucial for anyone working with statistics and probability. The LLN states that as the number of trials in an experiment increases, the average of the results becomes closer to the expected value.

Visualization: en.wikipedia.org/wiki/Law_of_l

Click this link for detailed information: statisticsglobe.com/law-of-lar