What your image is implying, is that if you have an event E, visa-vi a probability.
Then if $\displaystyle E$ doesn't happen, you have $\displaystyle E^{c}$.
If you have a set of events $\displaystyle A$, $\displaystyle B$, $\displaystyle C$, $\displaystyle D$ and $\displaystyle E$.
Then $\displaystyle E^{c}$ is simply the case where $\displaystyle E$ doesn't happen.
It doesn't mean that the others necessarily happen, nor does it tells us the individual probability of each.
If $\displaystyle P(E) = 0.2$, then at most, we can say that $\displaystyle P(E^{c}) = 0.8$, or $\displaystyle P(E^{c}) = P(A) + P(B) + P(C) + P(D) = 0.8$.