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The Binomial and Poisson Distributions
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- Опубликовано: 8 авг 2024
- If on average, 3 people enter a store every hour, what is the probability that over the next hour, 5 people will enter the store? The answer lies in the Poisson distribution. In this video you'll learn this distribution, starting from a much simpler one, the Binomial distribution.
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Thank you SO much. Especially for deriving the formula. I kept reading about how the Poisson distribution was the limiting case of the Binomial distribution, but didn't understand what people meant until now. Your graphics are amazing. Thank you for sharing your knowledge and putting so much work into this!
Very brilliantly described. You refreshed my Maths (that I did long time ago) very nicely. Thank you very much.
Explained well! I understand that you have put lot of effort to make this video visually appealing and color coding. Thank you.
amazing , never saw someone explaning like this , thanks you
Excellent pedagogical approach! Clarified very much
Awesome explaining. Thank you so much for making this !!!!!❤
Absolutely high quality video! Thank you so much. ❤
I came here based on Jay's shoutout in his Keynote video. And glad here. Your tuts are visually appealing. We'd love if you could give a quick walkthrough of how you got about using Keynote to make animations. Like your typical workflow and tips/tricks while using Keynote.
Great video as usual! Please also explain Geometric, Exponential, Weibull, Erlang, NBD etc. Thanks!
Small improvement for the chapters: 11:08 is the start of the Poisson distribution.
Other than that, great as always:)
Never seen better, awesome A+
amazing as usual!
Excellent explanation
Gracias Juancho!!!
zing zing amazing explanation !!!!
I like your videos a lot! Edit: removed confused question, solved it.
amazed 🤯
Excellent
Thank you! :)
Thanks!
Thank you so much for your contribution, Vaggelis! It’s really appreciated 😊
@@SerranoAcademy it was a great tutorial, glad I discovered your channel
At 25:00 you said the fact that the poissonn distribution has 2 modes is an anomaly. But actually for every integer lambda, the poisson distribution has two modes. I wouldn't call that an anomaly.
4:26 "As N tends to infinity, the binomial distribution tends to the gaussian distribution, as per the CLT"
This is not true, as far as I can tell. It tends to the poisson distribution.
And the CLT is about the distribution of SAMPLE MEANS converging to a normal distribution as the number of sample means increases.
Makes me worried about things that I'm not catching