Abstract—Heisenberg proved that uncertainty in measurement of position and momentum is because , i.e. position and momentum operator do not compute. Aim of the paper is to make position and momentum compute and prove uncertainty do not exists if the position and momentum is considered in complex plane. In this paper it is proved that if we take the position and momentum to complex plane, position and momentum operator compute, i.e. it is equal to zero. Similarly it is proved that if energy and time component are considered in complex plane uncertainty can be eliminated. This lead to conclusion that energy, time, position and velocity are not real values but complex values.

Index Terms—Heisenberg uncertainty principle, complex plane, certainty principle, Wirtinger derivatives.

Bhushan Poojary is with NIMS University, India (e-mail: bhushanpoojary@gmail.com).

Cite: Bhushan Poojary, "Certainty Principle Using Complex Plane," International Journal of Applied Physics and Mathematics vol. 4, no. 4, pp. 251-254, 2014.