Self Dual Functions in Boolean Algebra || Lesson 52 || Digital Electronics || Learning Monkey || скачать в хорошем качестве

Self Dual Functions in Boolean Algebra || Lesson 52 || Digital Electronics || Learning Monkey ||

Here we will try to understand the Self Dual Functions in Boolean Algebra. A function is said to be self-dual if it's dual is equivalent to the given function. f(x, y, z) = XY+YZ+ZX is a dual function. Because if we find the dual the dual of the function can be simplified to the given function. The switching function is said to be self-dual if: 1. The given function is a neutral function. 2. The function must not contain two mutually exclusive terms. What is meant by mutually exclusive terms? The term obtained by the complementing each value of term X is called as mutually exclusive terms. The self-dual functions are closed under complementation. This means the complement of a self-dual function is also a self-dual function. The number of self-dual functions possible is 2^2^n-1 Link for playlists:    / @wisdomerscse   Link for our website: https://learningmonkey.in Follow us on Facebook @   / learningmonkey   Follow us on Instagram @   / learningmonkey1   Follow us on Twitter @   / _learningmonkey   Mail us @ [email protected]