One-Sample & Paired Inference
One-sample applications, exact and approximate proportion tests, paired differences, errors, power, and practical importance.
Build the statistical intuition to turn observations into evidence—from describing data and modelling uncertainty to inference, hypothesis testing, and regression.
Sessions 1–5 are available now. Further sessions will open as the course progresses.
Data collection, variables, sampling, study design, bias, ethics and responsible use of evidence.
Centre, spread, graphics and a risk dashboard, followed by outcomes, events and the foundations of probability.
Probability interpretations, the law of large numbers, event rules, total probability, Bayes' theorem and random losses.
Bernoulli and binomial models, waiting times, event counts, continuous models, normal calculations and sampling uncertainty.
Estimator properties, confidence-interval construction, precision planning, one-sample tests, p-values, and critical regions.
One-sample applications, exact and approximate proportion tests, paired differences, errors, power, and practical importance.
Independent means, Welch tests, two proportions, chi-square association, goodness of fit, and effect sizes.
Several means, correlation, fitted lines, predictions and slope inference, followed by a first multiple regression with categorical predictors.
Adjusted models, residual diagnostics, validation, and a 30-minute banking analysis workshop leading to a clear recommendation.
Open an available session above. Inside a deck, use the arrow keys to navigate and press F for fullscreen.