Part 2. Think Tactics acoording to Vectors
Here I will explain the basic rallies of Drive swing. I wanted to explain this section in a much earlier but I avoided. In order to explain this, it needs to explain the vector diagram which is reflected an invalid vector in spin compositions, which makes the story to be more complicated. But now the invalid vector is explained at the section 7.2 Consideration of the spin composition and vector notation. you can reffer it if you want to know.
Through the rallies in your warm-up, maybe you would have some experiences that the rallies could be stable with experienced players,
but, could not be stable with inexperienced ones.
Experienced players, they know the reason from their experiences and are able to adapt opponents.
If you could understand this page you will be advantageous in a variety of rallies.
Explain why this is so.
Because the basic rally is the swings which transcribed opponent's swings into a mirror.
When opponent's swing was ΘCurve⋅Drive, and your swing is Shoot⋅Drive, the spin will become Shoot⋅Drive.
When opponent's swing was ΘShoot⋅Drive, and your swing is Curve⋅Drive, the spin will become Curve⋅Drive.
Because their spins belong to the Drive family and can get the ball into the opponent's court easily, and draws a stable orbit.
However, when your swing is Curve⋅Drive against ΘCurve⋅Drive from the opponent, the spin becomes Curve but not Curve⋅Drive you intend. The ball will fly over unexpectedly because it is Curve, and it will jump over the coat.
Notes in the under figures.
This figure shows the transition of your opponent's swing and ball rotation during a stable rally.
The opponent started the rally with the swing of ΘCurve Drive at ①, and have the same sing through ③, ⑤, ⑦.
On the other hand, you respond to the ball returned from the opponent by swinging (Shoot⋅Drive) on the mirror surface through ②, ④, ⑥.
Ⅱ, Ⅳ and Ⅵ are spins to the opponent's court.
Ⅰ, Ⅲ, Ⅴ and Ⅶ are spins coming to your own court.
The feature of this rally
This figure shows the transition of your opponent's swing and ball rotation during an unstable rally.
The opponent started the rally with a swing of ΘCurve⋅Dirve (ΘRT) at ① and have the same swing through ③, ⑤, ⑦.
On the other hand, you respond to the return ball from the opponent with Curv⋅Dirve (RT) at ② and ④ like the opponent, and you return to a stable rally with the swing of the mirror surface: Shoot⋅Drive (LT) against the opponent's swing at ⑥.
Ⅱ, Ⅳ and Ⅵ are spins to the opponent's court.
Ⅰ, Ⅲ, Ⅴ and Ⅶ are spins coming to your own court.
The feature of this rally
We have seen the rally starting with opponent's ΘCurve-Drive as one example for understand the stable rally and unstable one.
Spin control in a rally mentioned here is common to every spin. It can aslo be applied to the spin of Cut system and Cork system.
<The Law of Drive Spin Rallies>
In a rally, if you do the swing that were transcribed into the mirror against the opponent's swing,
your intention and the spin direction will be same, and the ball flight will be stable.
However, if you swing in the same way as the opponent's swing, the side spins will keep rotating without canceling each other, and the difference between the intention and the spin direction of the ball will pile up and become unstable.