The complex plane field
Abstract
Definition, and formulation of the complex plane, as the basis for deriving Euler's identity. From which complex squares, and primes are derived; and the value of pi approximated.
Keywords
Supporting Institution
None
Project Number
1
Thanks
DreamMakersAlpha&OmegaCircleGroup
References
- C. G, Gibson, 2003, Elementary Euclidean Geometry: An introduction, Cambridge University Press, United Kingdom. Ultrich, L, Rohde, G, Jain, C, Podder, AK & Ghosh, AK, 2012, Introduction to differential Calculus: Systematic studies with Engineering Applications for Beginners, New Jersey. Andreescu, T. & Andrica, D., 2005, Complex numbers from A to…Z, Springer, New York. Euler, L, 1984, Elements of algebra, transl. Rev. J. Hewlett, Springer-Verlag, New York. Heath, T. L, 1921, A history of Greek mathematics, Clarendon Press, Oxford. Struik, D. J, 1967, A concise history of mathematics, Dover, 3rd, New York. Netz, R, 1999, The shaping of deduction in Greek Mathematics: A study in cognitive history, Vol.51, Cambridge University Press.