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| title | aliases | tags | sr-due | sr-interval | sr-ease | |||
|---|---|---|---|---|---|---|---|---|
| analyzing-experiments |
|
2022-06-23 | 20 | 250 |
3 questions
- what does my data look like
- graphs, plots, differnent summary plots
- what are the overall numbers
- aggregate stats e.g., mean average std dev
- are the differences "real"?
- significance p-value
- likihood that results are due to chance
p value
pearsons chi-squared test. comparing rate of expected value vs observed value
\chi^{2}=\frac{(observed-expected)^2}{expected}
"normal" outcome variance follow normal/gaussian distribution.
as chi squared gets bigger it is less likey that the coin is unbiased
e.g., 20 tosses, we got 13 heads. at p<0.05 can we reject the null that the coin is unbiased
degrees of freedom num possibilites n-1 = 2-1 = 1
we cannot reject the null
formalieses: "were pretty sure". helps generalize from small samples
for normal continiuous data
- t-tests (compare 2)
- annova (compare more than 2)
data is not always normal.
- bi modal - 2 peaks
- skewed
- e.g., time: can be infiniely slow, but not infinitely fast
non-normal data
- knowing is half tha battle
- run A/A tests
- use randomised testing



