Patrick Johnson
Verified Member
- Joined
- Jul 31, 2008
- Messages
- 1,447
To be the best and most versatile banker and kicker I can be I want to understand the intimate details of how speed, vertical spin and sidespin make balls rebound off the rails as if they never heard of angle in = angle out. Comparing the ball's actual path with the equal-angle path it would take if there were no ball/cloth friction helps me visualize the ball/cloth interactions that produce the changes in direction. This in turn helps me visualize the exact paths balls will take, which helps me aim them and adjust to different tables/conditions.
The differences between equal angles and actual angles can be dramatic. As an example, below are pictures of how some actual 2-rail bank tracks on my home table compare with the idealized "equal-angle" paths they'd follow without ball/cloth friction.
These are bank tracks for object balls hit straight on with no sidespin at pocket speed, rolling when they hit the first rail. The tracks would be different for OBs closer to the rail, hit harder, cut or hit with sidespin - and being better able to estimate those adjustments are one of the benefits (for me) of this comparison.
I made these drawings to help me visualize the "family" of short-rail-first two-rail-to-the-corner banks, and thought some other rank student like me might also find them helpful.
One visible lesson from this comparison is that while the first and third legs of the equal-angle tracks are parallel, they diverge for the actual tracks. The sidespin picked up when balls hit the first rail causes them to rebound longer off the second rail, which is why two-rail banks and kicks have to be hit shorter (closer to the "doubled" corner) than the equal angle - how much shorter depends on the specific ball/table conditions.
Can anybody tell by looking at the differences here whether the balls and/or cloth on this table are relatively clean or dirty?
pj
chgo
The differences between equal angles and actual angles can be dramatic. As an example, below are pictures of how some actual 2-rail bank tracks on my home table compare with the idealized "equal-angle" paths they'd follow without ball/cloth friction.
These are bank tracks for object balls hit straight on with no sidespin at pocket speed, rolling when they hit the first rail. The tracks would be different for OBs closer to the rail, hit harder, cut or hit with sidespin - and being better able to estimate those adjustments are one of the benefits (for me) of this comparison.
I made these drawings to help me visualize the "family" of short-rail-first two-rail-to-the-corner banks, and thought some other rank student like me might also find them helpful.
One visible lesson from this comparison is that while the first and third legs of the equal-angle tracks are parallel, they diverge for the actual tracks. The sidespin picked up when balls hit the first rail causes them to rebound longer off the second rail, which is why two-rail banks and kicks have to be hit shorter (closer to the "doubled" corner) than the equal angle - how much shorter depends on the specific ball/table conditions.
Can anybody tell by looking at the differences here whether the balls and/or cloth on this table are relatively clean or dirty?
pj
chgo
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