If you like, please find our e-Book here: datatab.net/statistics-book 📔
@abdelgaderalfallahАй бұрын
Simple, easily to digest and break down and for utmost benefits.... thank you ma'am I wish you were my professor back in the medical university. Keep it up, Will you? 👏👏👏👏👏👏👏👏👏
@datatabАй бұрын
Many thanks for your nice feedback! Regards Hannah
@phdpablo2819Ай бұрын
Excellent. Congrats for pedagogical explained.
@datatabАй бұрын
Thanks a lot! Regards Hannah
@QuesttoknowwithdraftabАй бұрын
I appreciate your effort and time you spend in making this video. Nicely explained
Ай бұрын
I like the videos a lot, I have learned a lot. I would love for you to make a video on what sample size to take for a T test or ANOVA. Or rather how many repetitions should I use?
@perpalmgren2820Ай бұрын
Wonderfully pedagogical❤️🥰❤️
@datatabАй бұрын
Many thanks Per : ) Regards Hannah
@llKaiserx0llАй бұрын
Fantastic visuals, great way to explain the topic.
@jayvirvaghela5573Ай бұрын
superb explanation 🎉🎉 thank you so much🙏🙏
@L22UniАй бұрын
Thank you!
@datatabАй бұрын
You're welcome! Regards Hannah
@tundeoyebanji5367Ай бұрын
I love the way you simplify statistics. Would you mind doing something on propensity score matching? I'm not certain that the test is on datatab yet.
@EJ_comedyАй бұрын
Can you please do a video on principal component analysis?
@abhishekchandrashukla3814Ай бұрын
Hey, you said the normality assumption becomes less important as the sample size increases. From what I have seen in the internet, if the sample size > 30 and the data is not normal then we can still use a T-test or an ANOVA test as they are more robust, unless the distribution is very skewed. We can use T-tests or ANOVA test because: 1. We can use Box-cox transformation if the data is not extremely skewed. Is my understanding correct, or there is something else I am missing? If you could clarify an another question, I would really appreciate it. Let's say we want to check if the heights differ between two groups significantly. We draw 10 persons from each group and measure their height. Theoritcally we know that heoghts are normally distributed, but when we look at the sampled data (both groups) they do not follow a normal distribution. So in this case should be use a T-test or Mann Whitney U-test. Finally, why is that Hypothesis tests that make assumptions (parametric tests) are more powerful than non-parametric tests that do not make assumptions, when the data satisfies the assumptions of parametric tests?