How to Write Mathematics: Proofs, Papers, and Problem Sets for Students
Language: English
Published by Independently published, 2026
- Softcover
- New

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- Title
- How to Write Mathematics: Proofs, Papers, and Problem Sets for Students
- Author
- Tiwari, Gaurav
- Publisher
- Independently published
- Publication year
- 2026
- Condition
- New
- Binding
- Soft cover
- Language
- English
- ISBN 13
- 9798188373375
Stop losing marks you've already earned.
You may understand the mathematics and still hand in a proof your grader cannot follow. How to Write Mathematics closes that gap. It shows students how to turn scratch work into clear proofs, full-credit problem-set solutions, and readable papers and theses.
Inside, you'll learn how to:
• unpack definitions, hypotheses, conclusions, and quantifiers;
• choose and structure direct proofs, contradiction, contrapositive, induction, cases, existence, and uniqueness;
• replace vague phrases like "clearly" with the detail a reader actually needs;
• revise weak proofs through five complete before-and-after makeovers;
• write problem-set and exam solutions that preserve partial credit;
• build mathematical papers, abstracts, notation, figures, and references;
• catch common errors with practical submission checklists.
Written for undergraduates taking their first proof course, with useful guidance for engineering, physics, and early graduate students, this is a practical handbook for writing mathematics your reader can verify.
You may understand the mathematics and still hand in a proof your grader cannot follow. How to Write Mathematics closes that gap. It shows students how to turn scratch work into clear proofs, full-credit problem-set solutions, and readable papers and theses.
Inside, you'll learn how to:
• unpack definitions, hypotheses, conclusions, and quantifiers;
• choose and structure direct proofs, contradiction, contrapositive, induction, cases, existence, and uniqueness;
• replace vague phrases like "clearly" with the detail a reader actually needs;
• revise weak proofs through five complete before-and-after makeovers;
• write problem-set and exam solutions that preserve partial credit;
• build mathematical papers, abstracts, notation, figures, and references;
• catch common errors with practical submission checklists.
Written for undergraduates taking their first proof course, with useful guidance for engineering, physics, and early graduate students, this is a practical handbook for writing mathematics your reader can verify.
"Synopsis" may belong to another edition of this title.
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