I am getting getting tired of people who accept Mehta as an entirely new and novel method, and reject the reality where Mehta is just rebranded Petrus
<rant>
There are steps, and there are states. The two frequently get confused. A step is a means as to how to reach a state. This does mean that every method could technically be considered as a single step. However, among humans (and computers, for that matter) it is infeasible to solve most scrambles in a single step. So for this reason, we break solving methods into sub-steps, frequently called steps. Each sub-step reduces down to states with less cases, until there are 0 cases and the cube is solved. Ultimately all methods have and always have been classified by their states, not steps. CFOP is cross, F2L, OLL, PLL (hence the name). The "steps" of a method are depicted by the end state of the sub-step, not by the means as to how the state is reached. The reason we don't describe sub-steps by the means the goal state is reached is because there are multiple ways to each the goal state, and the way the solver finishes the step depends on the specific case encountered. Now, you could say that with this argument that all methods are the same because they are just different ways to reach the goal state; that is, solved. However, we should not compare the small scale of ways to approach sub-steps--with so many microscopic differences and variations--to entire methods that are fundamentally different. Two methods that are absolutely not fundamentally different are Petrus and Mehta. Mehta is simply Petrus with a different approach to the 223 sub-step, and doing it pseudo. Both doing the FB+2edge approach and solving pseudo can be done in Petrus. They are simply variations of the same sub-step, and as I said earlier it is silly to contrast methods the same way as subtle differences in sub-steps. pseudo-223, belt edges, and all the funny variations of Mehta can be applied in Petrus. They are just changes in the sub-steps. Mehta is just Petrus.
</rant>