Tony, I think you hit on it, that is, the fact the system works the same on all tables with a 2:1 ratio. There's numerous things about CTE I don't understand and likely never will. I do understand the system works perfectly pocketing balls when executed properly. But then, I don't demand to stick my hand up a cow's butt before I eat a steak either.
So the fact that the system works on all tables with a 2:1 ratio proves that the system works because of the 2:1 ratio? Circular reasoning at its finest. My logic professor would come back from the grave to haunt me if I accepted that explanation.
Every aiming system I am aware of works on all tables with a 2:1 ratio. Most all would work on tables without a 2:1 ratio as well. My new aiming system will allow me to drive an object ball to any point on a rail, or to break out a cluster in the rack area, not just into one of six pockets. How does cte address that issue if the system always takes you to a pocket?
And what about the perfect geometry of a system that leads you to "a slight overcut"? What is geometrically perfect about the word "slight"? How big is "slight"? And how does allowing for throw to actually thicken up that overcut have anything to do with geometric perfection? And what about all the variations in throw? Speed, angle, spin, ball surface, etc. all have profound effects on the amount of throw an object ball is subject to. How does cte account for all of these factors? That magic 2:1 ratio?
Sorry, no one expects you to stick your hand up a cow's butt before you eat a steak, but don't go sticking it up there and then try to convince reasoning folks that what you pull out is actually a porterhouse.
Now, go ahead and brand me as a cte HATER (gotta use caps to emphasize the magnitude of the crime of dissent), but I really just want a logical explanation. And if there is no logical explanation, just say so. I'm tired of lame conjecture.