The book prepares students for the proofs they will need to analyze and write the axiomatic nature of mathematics and the rigors of upper-level mathematics courses. Basic number theory, relations, functions, cardinality, and set theory will provide the material for the proofs and lay the foundation for a deeper understanding of mathematics, which students will need to carry with them throughout their future studies.
Features
- Designed to be teachable across a single semester
- Suitable as an undergraduate textbook for Introduction to Proofs or Transition to Advanced Mathematics courses
- Offers a balanced variety of easy, moderate, and difficult exercises
The book prepares students for the proofs they will need to analyze and write the axiomatic nature of mathematics and the rigors of upper-level mathematics courses. Basic number theory, relations, functions, cardinality, and set theory will provide the material for the proofs and lay the foundation for a deeper understanding of mathematics, which students will need to carry with them throughout their future studies.
Features
- Designed to be teachable across a single semester
- Suitable as an undergraduate textbook for Introduction to Proofs or Transition to Advanced Mathematics courses
- Offers a balanced variety of easy, moderate, and difficult exercises
![Proofs 101: An Introduction to Formal Mathematics](http://img.images-bn.com/static/redesign/srcs/images/grey-box.png?v11.10.4)
Proofs 101: An Introduction to Formal Mathematics
196![Proofs 101: An Introduction to Formal Mathematics](http://img.images-bn.com/static/redesign/srcs/images/grey-box.png?v11.10.4)