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Tag: bootstrap method

Bootstrapping with StatCrunch

Bootstrapping with StatCrunch

The Bootstrap Method The bootstrap method is a very useful tool to have an introductory statistics class. The bootstrap method begins with a sample of size n. Then a large number (I use 10,000 in my classes) of samples of size n are drawn with replacement from that sample. A sample statistic is computed for each sample. A typical use of bootstrapping involves the mean, but this procedure can be applied to the median, quartiles, variance, … Percentiles can be…

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Building an Early Inferential Approach into the Calendar

Building an Early Inferential Approach into the Calendar

I have had a few questions about how I am managing to work all of these early inferential projects into my Intro Stats course. 1) Switching from Chapter Exams to a Midterm and a Final In the first 7 chapters of our textbook I used to give 4 exams. That means that I would use 4 days for exams and approximately 6 days for review. I have 4 days built into my calendar for review (2 days) and the midterm…

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Bootstrap – Matched Pairs

Bootstrap – Matched Pairs

This week I began with a bootstrap project for a paired-difference/matched-pairs scenario. Download a pdf of the Project Here One of my goals is to get students working with data they have collected, so I had students collect prices for 25 identical items at two stores. We used this for one of the investigations. Investigation 1 A researched was investigating whether sons are taller than their fathers. My students were provided with 13 matched pairs. I had them find the…

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Bootstrap Method – Estimating a Population Mean

Bootstrap Method – Estimating a Population Mean

Last week we did our third project that focuses on introducing inferential statistics earlier in the semester. Download the Activity (pdf) Here The bootstrap method repeatedly samples from a sample (with replacement) to help develop an interval estimate of any population parameter. For example, if there is a sample of 10 numerical values we select 10 values (with replacement) and compute the mean of that sample. We then repeat that process for a total of 1000 samples. We can then…

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