Undergrad How to correct (adjust) Amazon ratings based on the number of reviews

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SUMMARY

This discussion focuses on adjusting Amazon product ratings based on the number of reviews to provide a more accurate assessment of product quality. The user proposes using a Bayesian approach to calculate an adjusted rating, emphasizing the importance of a higher number of reviews for reliability. They also explore calculating confidence intervals using Excel's T-distribution and N-distribution functions for a 95% confidence level, seeking feedback on their methodology and potential alternatives.

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  • Understanding of Bayesian statistics
  • Familiarity with confidence intervals
  • Proficiency in Excel functions, specifically T-distribution and N-distribution
  • Basic knowledge of product rating systems
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Wes Turner
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I would like a way to compare Amazon ratings as a function of the number of reviews. I think it's pretty clear that a product with a 4.9 rating based of 5,000 reviews is likely better than one with a 5.0 rating based on just 1 review. But how can I calculate an adjusted rating for a set of products
such as the ones in this table of ratings and number of reviews.

1716078636487.png


Thanks
 
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Well, you could set a threshold and use a Bayesian approach to assess the posterior probability that the rating is higher than the threshold
 
I don't know what that is or how to do it. Is there a formula I can put in the Adjusted Rating column?

I was thinking about calculating a confidence interval. Here's my first try at that. I calculated the confidence interval using the Excel T-distribution confidence interval function, then subtracted that from the rating.

I then did the same thing using the Excel N-distribution confidence interval function and subtracted that from the rating.

Here's the data for a 95% confidence interval. The last column shows the difference in the rankings from using an N-distribution function vs a T-distribution function.

1716085458200.png


Any comments? Is there a better way? Should I use a different confidence interval (97%? 99%?)?

Thanks
 
If there are an infinite number of natural numbers, and an infinite number of fractions in between any two natural numbers, and an infinite number of fractions in between any two of those fractions, and an infinite number of fractions in between any two of those fractions, and an infinite number of fractions in between any two of those fractions, and... then that must mean that there are not only infinite infinities, but an infinite number of those infinities. and an infinite number of those...

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