Discrete Mathematics provides key concepts and a solid, rigorous foundation in mathematical reasoning. Appropriate for undergraduate as well as a starting point for more advanced class, the resource offers a logical progression through key topics without assuming any background in algebra or computational skills and without duplicating what they will learn in higher level courses. The book is designed as an accessible introduction for students in mathematics or computer science as it explores questions that test the understanding of proof strategies, such as mathematical induction. For…mehr
Discrete Mathematics provides key concepts and a solid, rigorous foundation in mathematical reasoning. Appropriate for undergraduate as well as a starting point for more advanced class, the resource offers a logical progression through key topics without assuming any background in algebra or computational skills and without duplicating what they will learn in higher level courses. The book is designed as an accessible introduction for students in mathematics or computer science as it explores questions that test the understanding of proof strategies, such as mathematical induction. For students interested to dive into this subject, the text offers a rigorous introduction to mathematical thought through useful examples and exercises.
Martin Milani¿ received his Ph.D. from Rutgers University in 2007. After a postdoctoral stay at Bielefeld University, he joined the University of Primorska in Slovenia, where he designed a higher-level course on graph algorithms and has been teaching various courses related to discrete mathematics. His main areas of research are structural and algorithmic graph theory. He has written over 80 papers (with over 100 coauthors). In 2017 he was awarded with Zois Recognition, the Slovenian national award for important achievements in science.
Inhaltsangabe
1: Discreteness 2: Basic set theory 3: Working with finite sets 4: Formal logic 5: Induction 6: Set structures 7: Elementary number theory 8: Codes and cyphers 9: Graphs and trees
1: Discreteness 2: Basic set theory 3: Working with finite sets 4: Formal logic 5: Induction 6: Set structures 7: Elementary number theory 8: Codes and cyphers 9: Graphs and trees
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