The Practice of Mathematics: An Introduction to Proof Techniques and Number Systems is designed to help students prepare for higher-level mathematics courses through an introduction to the methods and practices of logic and proof. The book uses the development of set theory and the number systems as a framework for the introduction of the various proof techniques.As students study proof techniques, they learn about basic set theory, natural numbers, integers, rational numbers, and real numbers. Within each chapter, ideas critical to the number systems are expanded to motivate the study of more advanced topics. In this way, students are exposed to basic ideas and concepts in modern algebra, graph theory, combinatorics, real analysis, and top...
The Whole Truth About Whole Numbers is an introduction to the field of Number Theory for students in...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...
Designed to facilitate the transition from undergraduate calculus and differential equations to lear...
This is a textbook for an undergraduate mathematics major transition course from technique-based mat...
This book emerged from a set of lecture notes used by one of the authors to teach a 200 level course...
This textbook introduces discrete mathematics by emphasizing the importance of reading and writing p...
Number Theory: A Lively Introduction with Proofs, Applications, and Stories, is a new book that prov...
Number Theory: A Lively Introduction with Proofs, Applications, and Stories, is a new book that prov...
Logic Statements, Negation, and Compound Statements Truth Tables and Logical Equivalences Conditiona...
Have you ever faced a mathematical problem and had no idea how to approach it? Or perhaps you had an...
This text for the first or second year undergraduate in mathematics, logic, computer science, or soc...
Number and geometry are the foundations upon which mathematics has been built over some 3000 years. ...
Number theory and algebra play an increasingly significant role in computing and communications, as ...
peer reviewedIn recent years, philosophical work directly concerned with the practice of mathematics...
The Whole Truth About Whole Numbers is an introduction to the field of Number Theory for students in...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...
Designed to facilitate the transition from undergraduate calculus and differential equations to lear...
This is a textbook for an undergraduate mathematics major transition course from technique-based mat...
This book emerged from a set of lecture notes used by one of the authors to teach a 200 level course...
This textbook introduces discrete mathematics by emphasizing the importance of reading and writing p...
Number Theory: A Lively Introduction with Proofs, Applications, and Stories, is a new book that prov...
Number Theory: A Lively Introduction with Proofs, Applications, and Stories, is a new book that prov...
Logic Statements, Negation, and Compound Statements Truth Tables and Logical Equivalences Conditiona...
Have you ever faced a mathematical problem and had no idea how to approach it? Or perhaps you had an...
This text for the first or second year undergraduate in mathematics, logic, computer science, or soc...
Number and geometry are the foundations upon which mathematics has been built over some 3000 years. ...
Number theory and algebra play an increasingly significant role in computing and communications, as ...
peer reviewedIn recent years, philosophical work directly concerned with the practice of mathematics...
The Whole Truth About Whole Numbers is an introduction to the field of Number Theory for students in...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...
A proof is a successful demonstration that a conclusion necessarily follows by logical reasoning fro...