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Explore the five Platonic solids through symmetry, Euclid’s formulas, Euler’s polyhedral relation, and regular tilings of the sphere.
Compare classical and rational spherical trigonometry to calculate the distance and bearing between Sydney and New Delhi from latitude and longitude.
Explore natural numbers through multiset-inspired addition, union, and intersection, proving their laws and a surprising distributive relation linked to tropical calculus.
Introduces lists, ordered sets, multisets, and sets by distinguishing whether structures are ordered and whether repetitions are allowed.
A historical tour of combinatorics through counting problems, graph theory, generating functions, Fibonacci and Catalan sequences, and Ramsey theory.
A historical examination of the unresolved conceptual problems behind calculus, from Newton and Leibniz’s infinitesimals to limits, complex numbers, and probability.
Explore why geometry favors relative proportions over absolute measurements, from Euclid’s theory of proportions to affine points, vectors, and planes.
Trace the development of number systems from Greek, Indian, and Arabic traditions to Stevin’s decimal arithmetic and related work in music and physics.
Signed circles connect homothetic centers, Monge’s theorem, tangency, and Apollonius’s problem with relativistic geometry.
Learn to write clear, logically structured mathematics solutions using defined terms, complete explanations, and careful diagrams.
Explore the language of calculus through motion, function notation, differentials, and the relationship between position, velocity, and acceleration.
Review the language and notation of sets, logic, statements, graphs, and circuits used across higher mathematics.
A terminology-focused algebra review for incoming university students, covering polynomials, the binomial theorem, sequences and series, rational functions, and polynomial calculus.
A concise review of elementary geometry terminology, from Euclidean shapes and triangles to transformations, Platonic solids, and Cartesian coordinates.
Introduces a planar relativistic dot product and shows how quadrance, Pythagoras, lines, projections, and circles change beyond Euclidean geometry.
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