Program Overview

Program Overview

The Higher Algebra course is a foundational course for mathematics majors, spanning one academic year. It is divided into two large classes, each taught by two main lecturers following the same teaching plan, with four hours of classes per week. The course is also divided into four small classes for tutorial teaching, with two tutorial teachers and two teaching assistants responsible for teaching and grading homework. There are two exams per semester, with unified exam questions and grading standards. The final score is a weighted average of the mid-term, final, and regular scores.

Course Description

Higher Algebra is one of the most important mathematical foundation courses in the Mathematics Department. It is characterized by its strict logic, systematic reasoning, and abstract thinking. The course covers various linear systems and structures, providing a unified platform for theoretical research and guidance. Higher Algebra is widely applied in various fields of natural science.

Teaching Approach

The course will cover the historical development of Higher Algebra, providing students with a deeper understanding of the subject. It will also focus on the modern applications of algebra, making it more accessible and interesting to students. The teaching approach will emphasize the connection between algebra and adjacent disciplines, enabling students to master the practical application of algebra. The course will incorporate modern mathematical ideas and perspectives, leading students to learn modern mathematical knowledge and improve their mathematical cultivation.

Key Features

• The course is designed for mathematics majors
• It covers various linear systems and structures
• It provides a unified platform for theoretical research and guidance
• It is widely applied in various fields of natural science
  • The course will cover the historical development of Higher Algebra
  • It will focus on the modern applications of algebra
  • The teaching approach will emphasize the connection between algebra and adjacent disciplines
• The course will incorporate modern mathematical ideas and perspectives
• It will lead students to learn modern mathematical knowledge and improve their mathematical cultivation