According to both the inventor of CTE (Hal Houle) and Stan himself, Stan Shuffet’s CTE Pro One only works because the table has 2x1 dimensions. If the dimensions are other than 2x1, logically, then CTE will no longer work. If there were 10 Commandments of CTE this would be the first one. Stan called this phenomenon “something that was never meant to be.” He also called it a “mystery” as shown at the 2:05 mark in the video below. Apparently linking to youtube at specific time markers doesn't work on AZ so you have to go to the 2:05 minute mark manually. Edit: I have since learned that typically Stan has made things more complicated than need be. His youtube posts are allowed to play on youtube ONLY for some reason and that prevents time stamps from working.
By Stan’s reasoning, the mystery of the 2x1 table means that you no longer need to care where the pockets are because his system, using only three alignments for each side of the ball, will automatically send the ball to the corners of the table. You only have to have a vague idea of where the pocket is so that you can pick the correct solution. JB relates this to having a set of keys to choose from. This is why Stan posts videos of him pocketing balls with a curtain covering the pockets. In essence, CTE does the aiming for you because, as luck would have it, the 2x1 surface allows it to work.
The only explanation as to why the surface has to be 2x1 came from Hal Houle in which he runs through the various angles that the rail diamonds make - 15, 30, 45, 60 and so on. It really is more of a limerick than an explanation (I don't have it handy or else I'd post it here). To my knowledge the surface has never been scratched any deeper and the 2x1 requirement rolls off the tongue like a bumper sticker. Some of us are interested in examining the 2x1 assertion to see if it holds up to scrutiny.
Look at the first diagram below. It shows how, using CTE Pro One, both shots will be made using the “ETA” or the “15 degree” perception. Do the exact same steps for both shots and the two balls will go to the same pocket simply because the table is twice as long as it is wide.
Now, here is something really interesting. Let’s take out a diamond saw and cut six inches off the side of the table, as shown in the next diagram below. Hitting the exact same shots with the exact same 15 degree perception, you will be amazed to learn that the shots no longer both go in the pocket, or do they? The table is no longer 2x1 after all. Is this an accurate representation of the 2x1 concept mentioned by Stan?
The answer seems obvious to me but I leave open the possibility that I am missing something that will make this understandable. Hopefully some of the CTE guys will chime in with constructive comments.
By Stan’s reasoning, the mystery of the 2x1 table means that you no longer need to care where the pockets are because his system, using only three alignments for each side of the ball, will automatically send the ball to the corners of the table. You only have to have a vague idea of where the pocket is so that you can pick the correct solution. JB relates this to having a set of keys to choose from. This is why Stan posts videos of him pocketing balls with a curtain covering the pockets. In essence, CTE does the aiming for you because, as luck would have it, the 2x1 surface allows it to work.
The only explanation as to why the surface has to be 2x1 came from Hal Houle in which he runs through the various angles that the rail diamonds make - 15, 30, 45, 60 and so on. It really is more of a limerick than an explanation (I don't have it handy or else I'd post it here). To my knowledge the surface has never been scratched any deeper and the 2x1 requirement rolls off the tongue like a bumper sticker. Some of us are interested in examining the 2x1 assertion to see if it holds up to scrutiny.
Look at the first diagram below. It shows how, using CTE Pro One, both shots will be made using the “ETA” or the “15 degree” perception. Do the exact same steps for both shots and the two balls will go to the same pocket simply because the table is twice as long as it is wide.
Now, here is something really interesting. Let’s take out a diamond saw and cut six inches off the side of the table, as shown in the next diagram below. Hitting the exact same shots with the exact same 15 degree perception, you will be amazed to learn that the shots no longer both go in the pocket, or do they? The table is no longer 2x1 after all. Is this an accurate representation of the 2x1 concept mentioned by Stan?
The answer seems obvious to me but I leave open the possibility that I am missing something that will make this understandable. Hopefully some of the CTE guys will chime in with constructive comments.
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