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• Arithmetic–geometric mean

and Computational Complexity (First ed.). Wiley-Interscience. ISBN 0-471-83138-7. pages 35, 40 Schneider, Theodor (1941). "Zur Theorie der Abelschen Funktionen

• Natural logarithm

and Computational Complexity (First ed.). Wiley-Interscience. ISBN 0-471-83138-7. page 225 Beebe, Nelson H. F. (2017-08-22). "Chapter 10.4. Logarithm near

• Elliptic integral

and Computational Complexity (First ed.). Wiley-Interscience. ISBN 0-471-83138-7. p. 296 Borwein, Jonathan M.; Borwein, Peter B. (1987). Pi and the AGM:

• Framing (construction)

the Making of America. New York City: Simon & Schuster. p. 84. ISBN 0-684-83138-4. Gideon, Sigried (1952). "The Balloon Frame and Industrialization". In

• J-invariant

and Computational Complexity (First ed.). Wiley-Interscience. ISBN 0-471-83138-7. Theorem 4.8 Chudnovsky, David V.; Chudnovsky, Gregory V. (1989), "The

• Bring radical

and Computational Complexity (First ed.). Wiley-Interscience. ISBN 0-471-83138-7. p. 126. Note that Ω p ( u , v ) = Ω p ( v , u ) {\displaystyle \Omega

• Computational complexity of mathematical operations

Analytic Number Theory and Computational Complexity. Wiley. ISBN 978-0-471-83138-9. OCLC 755165897. Chudnovsky, David; Chudnovsky, Gregory (1988). "Approximations

• Economic nationalism

Nationalism, 1776–Present, Cambridge University Press, pp. 44–75, ISBN 978-1-108-83138-3 Notz, William (June 1926). "Frederick List in America". The American Economic

• Pendulum (mechanics)

Borwein, P.B. (1987). Pi and the AGM. New York: Wiley. pp. 1–15. ISBN 0-471-83138-7. MR 0877728. Van Baak, Tom (November 2013). "A New and Wonderful Pendulum

• Johann Gottlieb Fichte

University Press, pp. 44–75, doi:10.1017/9781108917087.003, ISBN 978-1-108-83138-3 Christopher M. Clark, Iron Kingdom: The Rise and Downfall of Prussia,

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