Create a system where we first look to detect sequences $101$ or $010($only one of them$).2)$ After detecting one of the top sequences $(101$ or $010),$ we ignore subsequent instances of those sequences and then look to detect sequence $111.3)$ After detecting sequence $111$ once, we ignore subsequent instances of $111,101,$ and $010$ and look to detect sequence $000.$ After detecting such a sequence, we start the process again by detecting either $101$ or $010.$ The process continues to repeat by detecting sequence $111$ once again and then sequence $000$ once. The cycle continues. Using non$-$overlapping Moore, what would a state table look like if we used $4$ D flip$-$flops?