Between the points and beyond: interpolation, regression and least squares
Lines, exponentials, powers and parabolas: identify the question, calculate coefficients and examine data in a visual laboratory.
ReadMathematics
Clear, organized learning paths that build strong foundations in mathematics and computer science.
Lines, exponentials, powers and parabolas: identify the question, calculate coefficients and examine data in a visual laboratory.
ReadTwo problems about starting at the end: prepare a deck and construct winning seats in Josephus. With a laboratory, a birthday application and a chosen pair.
ReadBisection, Newton, Taylor and numerical integration explained with examples. Two interactive laboratories show steps and errors.
ReadFrom Fibonacci’s puzzle to a formula for every child: proof of the general case, four checked examples, and the roles of a and d.
ReadThree different questions: reaching a destination in fewer steps, finding the cheapest route, and connecting every point at minimum total cost. One graph helps us distinguish the objectives.
ReadA numerical answer can be correct without explaining why a procedure works. Two problems from the Liber Abaci lead to a proof and a generalisation.
ReadA complete teaching pathway for understanding a problem, translating it from natural language into algebra, and choosing strategies such as invariants, divisibility, and working backwards.
ReadSearch, sorting, graphs, dynamic programming, and compression: core idea, pseudocode, complexity, and use cases.
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