So I recently picked up the book Banking with the Beard and I have a problem with it.
I have found some of "The foundations" information to be wrong in my experiments to test some theories. Perhaps this is something unique to my table (I'll test this on other tables as soon as I'm able), but so far I seem to be finding a couple things wrong.
Is it just me, or do others experience this as well?
The book claims:
1) A ball that is skidding (no top/bottom/right/left spin) into a cushion with a soft hit, will come off that cushion at a reflecting angle equal to the angle that it hit the cushion.
2) A ball that is rolling into a cushion with a soft hit, will come off that cushion at a reflecting angle greater than the angle that it hit the cushion. The top-spin will force the rebound to bend the angle longer.
My experiments show:
1) A ball that is skidding (no top/bottom/right/left spin) into a cushion with a soft hit, comes off that cushion at a reflecting angle less than the angle that it hit the cushion (about a 1/4 diamond).
2) A ball that is rolling into a cushion with a soft hit, will come off that cushion at a reflecting angle equal to the angle that it hit the cushion.
I am testing the lessons in the book on my home table that happens to have brand new rail bumpers.
I'm be interested to hear the results from other people who have tested these theories.
To do the test, simply setup a cross side bank. Place the cueball on the path between the corner-pocket-diamond and the center-rail diamond. In a perfect reflecting world, the cue ball would bounce off that cushion and head directly to the center of the side pocket. That works fine for me with a rolling cue ball, but if I stun it into the rail, the shot comes up short.
Either I'm doing something wrong, the table is abnormal, or the book is wrong. What do you think?
I have found some of "The foundations" information to be wrong in my experiments to test some theories. Perhaps this is something unique to my table (I'll test this on other tables as soon as I'm able), but so far I seem to be finding a couple things wrong.
Is it just me, or do others experience this as well?
The book claims:
1) A ball that is skidding (no top/bottom/right/left spin) into a cushion with a soft hit, will come off that cushion at a reflecting angle equal to the angle that it hit the cushion.
2) A ball that is rolling into a cushion with a soft hit, will come off that cushion at a reflecting angle greater than the angle that it hit the cushion. The top-spin will force the rebound to bend the angle longer.
My experiments show:
1) A ball that is skidding (no top/bottom/right/left spin) into a cushion with a soft hit, comes off that cushion at a reflecting angle less than the angle that it hit the cushion (about a 1/4 diamond).
2) A ball that is rolling into a cushion with a soft hit, will come off that cushion at a reflecting angle equal to the angle that it hit the cushion.
I am testing the lessons in the book on my home table that happens to have brand new rail bumpers.
I'm be interested to hear the results from other people who have tested these theories.
To do the test, simply setup a cross side bank. Place the cueball on the path between the corner-pocket-diamond and the center-rail diamond. In a perfect reflecting world, the cue ball would bounce off that cushion and head directly to the center of the side pocket. That works fine for me with a rolling cue ball, but if I stun it into the rail, the shot comes up short.
Either I'm doing something wrong, the table is abnormal, or the book is wrong. What do you think?