Conjugate symmetric

1. What is conjugate symmetric?
2. How do you find the conjugate symmetry?
3. What is the real part of conjugate symmetric signal?

What is conjugate symmetric?

Conjugate symmetry is an entirely new approach to symmetric Boolean functions that can be used to extend existing methods for handling symmetric functions to a much wider class of functions. These are functions that currently appear to have no symmetries of any kind. Conjugate symmetries occur widely in practice.

How do you find the conjugate symmetry?

A function f(a) is conjugate symmetric if f∗(-a) = f(a). A function f(a) is conjugate antisymmetric if f∗(-a) = -f(a). If f(a) is real and conjugate symmetric, it is an even function. If f(a) is real and conjugate antisymmetric, it is an odd function.

What is the real part of conjugate symmetric signal?

Every real signal, therefore, consists of an equal contribution of positive and negative frequency components.