Start with the ML problem-solving loop
Understand features, targets, training examples, predictions, loss, train/test separation and evaluation. This gives every later algorithm a home.
Do not memorize fifteen algorithms independently. Learn the shared mathematical ideas first, then see how each new model changes the hypothesis, loss, assumptions or optimization strategy.
Understand features, targets, training examples, predictions, loss, train/test separation and evaluation. This gives every later algorithm a home.
Focus on vectors, matrices, distance, probability, derivatives, gradients, variance and covariance. Learn each idea through the algorithms it powers rather than as isolated theory.
Begin with a straight line, add more features, bend the function, then control overfitting with regularization. This sequence makes bias, variance and optimization tangible.
Compare probability, neighbourhoods, Bayes, rules, ensembles and maximum-margin geometry. The models solve the same broad task using very different assumptions.
See the difference between centroid-based, hierarchical and density-based clustering, then learn PCA as a variance-preserving change of coordinates.
The final skill is not naming algorithms—it is choosing one for a data/problem context and explaining the trade-offs in accuracy, interpretability, speed, assumptions and complexity.
It introduces prediction, parameters, residuals, loss, fitting and gradient descent in one visual problem.