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An Introduction to Groups: A Computer Illustrated Text discusses all the concepts necessary for a thorough understanding of group theory. The book covers various theorems, including Lagrange and Sylow. It also details Cayley tables, Burnside's lemma, homomorphisms, and dicyclic groups. The book is ideal for advanced mathematics students and beginning undergraduates.
⚠️ WARNING (California Proposition 65):
This product may contain chemicals known to the State of California to cause cancer,
birth defects, or other reproductive harm.
Q: What is the main focus of 'An Introduction to Groups: A Computer Illustrated Text'?A: The book focuses on group theory and covers essential concepts such as Lagrange's theorem, Sylow theorems, Cayley tables, Burnside's lemma, homomorphisms, and dicyclic groups.
Q: Who is the intended audience for this book?A: This book is ideal for advanced mathematics students and beginning undergraduates who are looking to deepen their understanding of group theory.
Q: What is the condition of the book being sold?A: The book is listed as a 'Used Book in Good Condition', ensuring it is in a satisfactory state for reading and studying.
Q: How many pages does the book contain?A: The book contains 96 pages, providing a concise yet comprehensive overview of group theory.
Q: What type of binding does this book have?A: The book is available in a paperback binding, which is lightweight and flexible for easier handling.
Q: When was 'An Introduction to Groups: A Computer Illustrated Text' published?A: The book was published on January 1, 1989.
Q: Who is the author of the book?A: The book is authored by D. Asche.
Q: Is there any specific edition of the book?A: Yes, the book is listed as the first edition.
Q: What key theorems are discussed in this book?A: Key theorems discussed include Lagrange's theorem and Sylow theorems, among others.
Q: Does the book include illustrations or visual aids?A: Yes, the book is computer illustrated, which helps in visualizing the concepts of group theory for better understanding.
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