How to study mathematics (what an app can and cannot do)

What makes maths hard

Maths builds in a strict chain. Miss fractions and algebra is shaky, miss algebra and calculus fails. Students also mistake following a worked solution for being able to produce one. It feels easy while you read it and falls apart on a blank page.

Proof-based courses add another difficulty: you must know the exact statement of a theorem, including its hypotheses, and see why the argument works.

Study methods that suit maths

Most of your time should go to problems.

• Attempt problems before looking at the solution, and struggle for a few minutes first.
• Interleave problem types so you must identify the method (Rohrer and Taylor, 2007).
• Redo missed problems after a gap, not straight away.
• Learn definitions and theorem statements exactly, with their conditions, using active recall.
• For proofs, close the book and reconstruct the argument, then explain each step aloud.

How to use Type to Study for maths

Use it for the memory layer. Upload your notes or textbook and type definitions, theorems, identities and the written steps of a method over the lesson cards. The recall pass checks you can name the conditions and key terms. Flashcards and typed quiz answers test whether you can state a theorem or describe a method in words, and the Q&A mode covers short explanation questions.

Problem practice is separate. Work exercises by hand or in your course software. Equation-heavy scanned pages are read with OCR, but symbols can come through imperfectly, so check key formulas against the source.