
This book explores various methods for solving complex roots of algebraic equations—roots that include both real and imaginary numbers. The author presents the methods in chronological order, starting with the historical background and continuing through the late 19th century. The methods are classified into three categories: repeated limits with rectangular coordinates, repeated limits with polar coordinates, and double limits. The author provides a detailed description of each method, including its advantages and disadvantages. The book's significance lies in its comprehensive overview of the development of methods for solving complex algebraic equations, making it a valuable resource for mathematicians and anyone interested in the history and development of mathematics.
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