Función exponencial (Spanish Wikipedia)

Analysis of information sources in references of the Wikipedia article "Función exponencial" in Spanish language version.

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Rudin, Walter (1987). Real and complex analysis (3rd edición). New York: McGraw-Hill. p. 1. ISBN 978-0-07-054234-1.
Rudin, Walter (1976). Principles of Mathematical Analysis. New York: McGraw-Hill. p. 182. ISBN 9780070542358.
Apostol, Tom M. (1974). Mathematical Analysis (2nd edición). Reading, Mass.: Addison Wesley. pp. 19. ISBN 978-0201002881.

Courant; Robbins (1996). Stewart, ed. What is Mathematics? An Elementary Approach to Ideas and Methods (2nd revised edición). Oxford University Press. p. 448. ISBN 0-13-191965-2. «This natural exponential function is identical with its derivative. This is really the source of all the properties of the exponential function, and the basic reason for its importance in applications…».
Converse; Durrell (1911). Plane and spherical trigonometry. C. E. Merrill Co. p. 12. «Inverse Use of a Table of Logarithms; that is, given a logarithm, to find the number corresponding to it, (called its antilogarithm) ...»

HP 48G Series – Advanced User's Reference Manual (AUR) (4 edición). Hewlett-Packard. December 1994. HP 00048-90136, 0-88698-01574-2. Consultado el 6 de septiembre de 2015.
HP 50g / 49g+ / 48gII graphing calculator advanced user’s reference manual (AUR) (2 edición). Hewlett-Packard. 14 de julio de 2009. HP F2228-90010. Consultado el 10 de octubre de 2015. Searchable PDF

John J O'Connor; Edmund F Robertson. «The number e». School of Mathematics and Statistics. University of St Andrews, Scotland. Consultado el 13 de junio de 2011.

Beebe, Nelson H. F. (9 de julio de 2002). «Computation of expm1 = exp(x)−1». Salt Lake City, Utah, USA: Department of Mathematics, Center for Scientific Computing, University of Utah. Consultado el 2 de noviembre de 2015.