Snooker KH
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09/26/2026
π± 3-Cushion Billiards β Precise Calculation System
This diagram illustrates a 3-cushion route using a simple numerical formula to determine the target line.
π Key calculation:
6 β 0 + 2 + 3 = 11
π― How to read the system:
6 β starting reference.
0 β base/reference adjustment.
+2 β effect or positional correction.
+3 β additional table adjustment.
11 β final calculated value.
The red line shows the cue-ball path through multiple cushions before reaching the target.
The shaded area highlights the angle relationship between the cue ball and the cushion reference, helping visualize the intended trajectory.
π‘ The key is to combine the calculation, reference points, cushion geometry, and controlled speed rather than relying purely on visual aiming.
π₯ Calculate β Find the reference β Trace the 3-cushion line β Control the stroke.
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09/25/2026
π± 3-Cushion Billiards β 3.75 Diamond System
This diagram demonstrates a 3-cushion calculation based on the 3.75 Diamond reference, using a simple numerical adjustment to determine the target point.
π Key calculation:
40 + 10 Γ· 2 = 45
π― How to read the system:
40 β starting reference value.
10 β adjustment value from the upper reference.
Γ· 2 β correction factor.
45 β final calculated arrival point.
3.75 Diamonds β the geometric reference used to establish the cue-ball route.
The red trajectory shows the cue ball traveling through multiple cushions toward the target.
π‘ The important idea is to combine the diamond count + numerical calculation + cushion geometry. Once the reference point is established, speed and spin determine how accurately the cue ball follows the intended line.
π₯ Calculate the number β find the diamond β visualize the 3.75 route β control the stroke.
09/24/2026
π± 3-Cushion Billiards β S-1 System
This diagram illustrates a 3-cushion route using the S-1 reference system, with a precise multi-rail path from the cue ball to the target.
π Key calculation:
3 β S β 1 β 2
The S-1 reference is used to determine the appropriate arrival point, while the red trajectory shows the cue ball traveling through three cushions before reaching the final position.
π― Key points to focus on:
S β 1 = 2 β the main calculation shown.
6 β the indicated starting/effect reference.
3 β the table reference on the right side.
The red line clearly shows the cushion sequence and final route.
Consistent speed, spin, and contact point are essential for reproducing the line.
π‘ Read the system β calculate S-1 β locate the reference point β visualize the 3-cushion path β execute.
π₯ Simple numbers. Precise geometry. Better 3-cushion control.
09/24/2026
π± 3-Cushion Billiards β 120 System & Long-Rail Calculation
This diagram demonstrates a multi-cushion route using the 120 reference system, with the cue ball traveling through several cushions before reaching the target line.
π Key calculation:
120 β 50 Γ 1.5 = 45
π― How to read the system:
120 β starting reference value
50 β selected table reference
Γ 1.5 β system adjustment
45 β calculated target value
SE* β the indicated aiming/effect reference
The red trajectory shows the planned 3-cushion route.
The numbered balls provide useful reference points for visualizing the route, while the red path makes the cushion sequence easier to follow.
π‘ The key is to calculate the target number first, then translate that number onto the cushion and control the speed and spin.
π₯ 120 System β Calculate β Find the point β Control the stroke β Execute!
09/23/2026
π± 3-Cushion Billiards β A Simple System with Effect 2
This diagram shows a clear 3-cushion calculation combining the table reference, effect, and final adjustment.
π Key formula:
7 β 1 β 3 + 2 = 5
π― How to read the system:
7 β starting reference point
β1 β table-position adjustment
β3 β effect/offset shown on the left side
+2 β cue-ball effect indicated by the system
5 β final calculated target value
The red line illustrates the cue-ball route through multiple cushions, while the orange shaded area helps visualize the angle and reference line.
π‘ The important part is to combine the numbers + effect + cushion geometry rather than relying only on visual estimation.
π₯ Calculate the number β find the reference β control the effect β execute the shot.
09/23/2026
π± 3-Cushion Billiards β Effect 2 System
This diagram demonstrates a 3-cushion route using a controlled positive effect.
π Key calculation:
E = +1 + 1 β 0 = 2
The cue ball starts around the +1 reference, then follows the red multi-rail path. The cushion contacts are carefully connected to create the intended route toward the object ball.
π― Important points:
Effect = 2 as shown in the diagram.
The +1 / +2 reference scale helps establish the starting line.
The vertical 1-unit adjustment indicates the difference between the cushion references.
The red path illustrates the multi-cushion trajectory before reaching the target.
Consistent speed, spin, and contact point are essential to reproduce the line accurately.
π‘ The key is not just finding the line β itβs applying the correct effect and speed to make the line repeatable.
π₯ Calculate the effect β visualize the cushions β control the stroke β execute.
09/22/2026
π± 3-Cushion Billiards: Adjusting the Arrival Point with Effect
This diagram demonstrates how English and effect adjustments can change the cue-ball route and arrival point after multiple cushions.
π― Left diagram β Ef -2:
The negative effect changes the natural path of the cue ball, requiring a 0.5P increase at the arrival point to compensate for the altered trajectory.
π― Right diagram β Ef -1:
With a smaller negative effect, the system indicates a 1P increase at the arrival point. The reference lines show how the aiming line shifts while maintaining the intended final contact.
π Key idea:
Effect β cushion response β arrival-point adjustment
Understanding these small corrections is essential for improving consistency in 3-cushion systems. Practice the reference lines first, then fine-tune with speed and stroke.
π₯ Master the system. Control the effect. Find the line.
09/21/2026
π± A precise 3-cushion system: Zero Effect
This diagram shows a zero-effect multi-rail route, where the cue ball is calculated through several cushions before reaching the target.
π Key reference:
0 = 2 β 2
The white path demonstrates the cushion sequence, while the dotted line helps visualize the reference line and the intended arrival point.
π― The important part is keeping the starting point, cushion contact points, and final arrival line consistent. With accurate speed and a controlled stroke, this route can become a very repeatable pattern.
π‘ Study the numbers β visualize the path β control the speed β execute.
09/20/2026
π± Precision Starts with the Numbers!
Another challenging three-cushion billiards system, using the diamond points to calculate the correct route. ππ―
With +0'5 + 5'5 = 6 and the additional +0'5 adjustment, this shot demonstrates how small numerical changes can completely shape the cue ballβs path.
The key is finding the right starting point, cushion contact, angle, and speed to make the entire route work. π₯
Would you trust this system to make the shot? π±
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