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I don't typically review textbooks but the title and then the contents of the book convinced me that I needed to interview the authors. This will not in [105] The Collected Mathematical Papers of James Joseph Sylvester: 1837–1853, Paper 37, p. 247 [114] Whitehead, Alfred North; and Russell, Bertrand (1913) Principia Mathematica to *56, Cambridge at the University Press, Cambridge UK (republished 1962) cf page 162ﬀ. [115] Tarski, Alfred; (1946) Introduction to Logic and the Methodology of Deductive Sciences, Dover Publications, Inc, New York [1] Eigen means “own” in German and in Dutch. [2] Additionally, the group is required to be closed in the general linear group. [3] “Not much of matrix theory carries over to inﬁnite-dimensional spaces, and what does is not so useful, but it sometimes • Anton, Howard (1987), Elementary Linear Algebra (5th ed.), New York: Wiley, ISBN 0-471-84819-0 • Arnold, Vladimir I.; Cooke, Roger (1992), Ordinary diﬀerential equations, Berlin, DE; New York, NY: • Association for Computing Machinery (1979), Computer Graphics, Tata McGraw–Hill, ISBN 978-0-07-0593763 • Baker, Andrew J. (2003), Matrix Groups: An Introduction to Lie Group Theory, Berlin, DE; New York, NY: • Beauregard, Raymond A.; Fraleigh, John B. (1973), A First Course In Linear Algebra: with Optional Introduction to Groups, Rings, and Fields, Boston: Houghton Miﬄin Co., ISBN 0-395-14017-X • Bronson, Richard (1989), Schaum’s outline of theory and problems of matrix operations, New York: McGraw– • Brown, William C. (1991), Matrices and vector spaces, New York, NY: Marcel Dekker, ISBN 978-0-82478419-5 • Coburn, Nathaniel (1955), Vector and tensor analysis, New York, NY: Macmillan, OCLC 1029828 • Conrey, J.