University maths, made learnable
Every maths module of your degree, broken down so it actually sticks.
UniMaths turns analysis, algebra, probability and the rest into cards, step-by-step proofs and practice that adapts to you. From first-year proofs to third-year Galois theory.
Bite-size cards
Every definition, theorem and example as its own card, in the order you need to learn them.
Proofs, step by step
Each proof broken into steps, with the reason for every step one tap away.
Practice that remembers
Thousands of questions with hints and full solutions, scheduled so you review just before you forget.
Fresh numbers, every time
Drills regenerate their numbers, so you practise the method rather than memorising the answer.
Build your own module
Pick the chapters your course covers from any module and study exactly that.
See what's next
A roadmap of every course from first year to fourth, and what each one leads to.
What's covered
Year 1
- Sets, logic and proof
- Numbers, polynomials and groups
- Analysis I
- Linear algebra I
- Calculus and differential equations
- Multivariable calculus
- Probability and statistics I
- Newtonian mechanics
Year 2
- Linear algebra II
- Analysis II
- Vector calculus
- Differential equations II
- Probability II
- Statistics II
- Numerical analysis
- Fourier series and PDEs
- Combinatorics and graph theory
- Group theory
- Rings, modules and factorisation
- Complex analysis
Year 3
- Galois theory
- Representation theory
- Number theory
- Topology
- Measure theory and Lebesgue integration
- Stochastic processes and martingales
- Linear models and statistical learning
- Optimisation
- Fluid dynamics
- Differential geometry of curves and surfaces
- Dynamical systems and chaos
- PDEs and Fourier analysis
Browse every course and try a free card →
Written to cover the standard UK undergraduate syllabus. Not affiliated with any university.
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Exams don't care how many lectures you attended.
Ten minutes a day of the right questions beats a week of rereading notes.
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