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Statistics you actually need

Distributions, inference, and the mistakes that sink analyses.

0 of 15 read15 pages · 2 freeStart the track

Steps in order

  1. 01Bayes' theoremA rule for turning the probability of the evidence given a hypothesis into the probability of the hypothesis given the evidence. The two are not the same, and the gap between them is the prior.Free
  2. 02CorrelationOne number for how tightly two variables sit on a straight line. It says nothing about the slope of that line, and near zero it does not mean the two are unrelated.Free
  3. 03OutliersValues far from the rest, which may be mistakes or may be the finding. Detecting them with a mean and a standard deviation fails in a specific way — the more of them there are, the fewer you find.
  4. 04Time series decompositionSplitting a series into trend, a repeating seasonal pattern, and what is left. Three readable things in place of one unreadable one, and the basis of most forecasting methods.
  5. 05A/B testingRandomly assigning subjects to two variants and comparing an outcome, so that the difference you measure can be attributed to the change rather than to who happened to see it.
  6. 06Hypothesis testingAssume there is no effect, work out how often chance alone would produce a result as striking as yours, and call it real if that is rare enough. The method is a proof by contradiction.
  7. 07Confidence intervalA range built so that, across repeated experiments, a stated fraction of such ranges contain the true value. The fraction is a property of the method, not of the interval in front of you.
  8. 08BootstrapResample your own data with replacement, recompute the statistic, and read the spread. It gives you an interval for statistics that have no formula — and quietly fails for some that do.
  9. 09Central limit theoremAdd up enough independent values from almost any distribution and the sum is approximately normal. Almost is doing real work — the theorem has conditions, and heavy-tailed data breaks them.
  10. 10ConfoundingA third variable that causes both the thing you changed and the thing you measured. Adjusting for the right one rescues an estimate; adjusting for the wrong one invents an effect that is not there.
  11. 11Maximum likelihoodPick the parameters that make the observed data as probable as possible. Nearly every loss function in machine learning is this rule with a minus sign and a logarithm in front of it.
  12. 12Multiple comparisonsRun twenty tests at the 5% level and you will usually find something. The corrections differ in what they promise, and the honest choice is which kind of mistake you would rather make.
  13. 13StationarityThe assumption that a series' mean, variance and correlation structure do not change over time. Nearly every time-series method needs it, and ordinary regression fails loudly without it.
  14. 14AutocorrelationThe correlation of a series with a shifted copy of itself. It is how you find a cycle you were not told about, and how you discover that your sample size is smaller than you thought.
  15. 15Generalized linear modelsOne framework that covers linear, logistic and Poisson regression at once — a linear predictor, a link function connecting it to the response, and a distribution for the noise.

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