This textbook offers a thorough introduction to precalculus with a strong emphasis on the use of graphing calculators and visual understanding of functions. Designed for high school or college students, it integrates algebra, trigonometry, and analytical geometry with real-world applications.
This undergraduate-level textbook introduces the theory of matrix Lie groups and Lie algebras, emphasizing their structure and representations. The corrected second printing includes minor revisions and clarifications. Topics are presented with numerous examples, making the subject accessible to students with a background in linear algebra and advanced calculus.
This textbook introduces college-level algebra with an emphasis on graphing and the use of technology, especially graphing calculators. The first edition blends traditional algebraic techniques with a visual, graphing-based approach to help students develop conceptual understanding alongside computational skills.
The 6th edition of this classic textbook introduces core concepts in mathematical statistics with a balance of theory and practical application. Topics include probability theory, statistical inference, distribution theory, and estimation methods. The text is widely used in upper-level undergraduate and graduate courses.
This book introduces students to higher mathematics by focusing on four essential habits: conjecturing, organizing work, communicating clearly, and reflecting on results. Designed to bridge the gap between computational mathematics and theoretical reasoning, it encourages deep engagement with mathematical thought processes.
Mathematics in Action is a school-level mathematics textbook developed by Macmillan/McGraw-Hill. It is designed to build foundational math skills through real-world problem-solving, interactive learning, and hands-on activities. The book integrates arithmetic, geometry, measurement, and early algebraic thinking, aligning with U.S. elementary math curriculum standards.
This book provides a rigorous introduction to the theory of compact Riemann surfaces, emphasizing connections with modern geometry, analysis, and algebra. The second edition includes expanded discussions and updated references, making it suitable for graduate-level courses in complex geometry and algebraic topology.