Another Reason P Cannot Always Equal NP

I had just understood, that the area of a circle formula is like Length times Width. But, hold on... a Radius is not the same thing as length. So, you do the same math expression for a rectangle, it will not work, but you do it for a square, it will. Because half the parameter of a square times its radius would equal the area. So this math works for a square, because it is equal, the same that it works for a circle, because it is equal. However, said area formula will not work for a rectangle. Because a rectangle's side lengths are not equal.

It is because of this, and is also the same that Quintic Roots cannot always be solved, that the P versus NP cannot always have a solution, and only some Quintic Roots can be solved. Because solving it would generalize a universal formula for all shapes, which is impossible.

However, many are not unsolvable. One can take known principles of geometry, and combine them like a Geometric Proof, and solve many NP difficult equations, if one graphs the shape and breaks it down into its composite parts. Like in a Geometric Proof.