An pagkakaiba han mga rebisyon han "Komplikado nga ihap"
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Bagis 23:
* {{Citation|author8=H.-D. Ebbinghaus, H. Hermes, F. Hirzebruch, M. Koecher, K. Mainzer, J. Neukirch, A. Prestel, R. Remmert|title=Numbers|publisher=Springer|isbn=0-387-97497-0|edition=hardcover|year=1991|author=H.-D. Ebbinghaus ...}}
*:An advanced perspective on the historical development of the concept of number.
==Padugang nga barasahon==
* ''The Road to Reality: A Complete Guide to the Laws of the Universe'', by [[Roger Penrose]]; Alfred A. Knopf, 2005; ISBN 0-679-45443-8. Chapters 4–7 in particular deal extensively (and enthusiastically) with complex numbers.
* ''Unknown Quantity: A Real and Imaginary History of Algebra'', by John Derbyshire; Joseph Henry Press; ISBN 0-309-09657-X (hardcover 2006). A very readable history with emphasis on solving polynomial equations and the structures of modern algebra.
* ''Visual Complex Analysis'', by [[Tristan Needham]]; Clarendon Press; ISBN 0-19-853447-7 (hardcover, 1997). History of complex numbers and complex analysis with compelling and useful visual interpretations.
*Conway, John B., ''Functions of One Complex Variable I'' (Graduate Texts in Mathematics), Springer; 2 edition (September 12, 2005). ISBN 0-387-90328-3.
==Mga sumpay ha gawas==
{{wikiversity|Complex Numbers}}
{{wikibooks|Calculus/Complex numbers}}
*{{springer|title=Complex number|id=p/c024140}}
*[http://www.khanacademy.org/math/algebra/complex-numbers Introduction to Complex Numbers from Khan Academy]
*{{In Our Time|Imaginary Numbers|b00tt6b2}}
*[http://mathdl.maa.org/convergence/1/?pa=content&sa=viewDocument&nodeId=640&bodyId=1038 Euler's work on Complex Roots of Polynomials] at Convergence. MAA Mathematical Sciences Digital Library.
* [http://mathforum.org/johnandbetty/ John and Betty's Journey Through Complex Numbers]
* [http://mathfaculty.fullerton.edu/mathews/c2003/ComplexNumberOrigin.html The Origin of Complex Numbers by John H. Mathews and Russell W. Howell]
* [http://www.dimensions-math.org/Dim_regarder_E.htm Dimensions: a math film.] Chapter 5 presents an introduction to complex arithmetic and [[stereographic projection]]. Chapter 6 discusses transformations of the complex plane, [[Julia set]]s, and the [[Mandelbrot set]].
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