What makes you think it is the skating force laying behind the definitions?
Tangential arms have side moving force too.
"dolph"
Hi,
Some, but very little and it depends on the design. My Eminent Technology ET-2 air bearing arm has almost none because the bearing is essentially fiction free. The only side force in this case is that which is related to the inertia of the arm as the groove pulls it across the record. Because of the constant nature of the groove acceleration of the stylus and arm, inertia is very small. Thus, the side force is very small. While servo type linear arms have more side force it is still very small compared to a pivoted arms skating force.
Skating force is an entirely different thing. It is caused by the offset angle of the cartridge mount, the off center location of the arm pivot and groove friction acting on the stylus. If you work out the force vectors you will see that skating force is not small at all. It is very significant. This difference, that is, the side force of a linear arm verses the skating force of a pivoted arm, is why I claim that the lack of skating force is the characteristic that can be used to define a linear tracking arm.
To reinforce this notion, for many years I have monitored stylus wear on a variety of arms using a Shure purpose designed laboratory stylus microscope which I used professionally in my repair business and personally on my own equipment. I have observed thousands of styli.
The difference in wear patterns between a linear arm and a pivoted arm is striking, obvious and consistent. On the microscope, wear is indicated by the size of the flat spots where the stylus tip contacts the groove and friction grinds on the stylus. I call these wear facits.
There are two facits that correspond to the inner and outer groove sides and, thus, the inner and outer sides of the stylus.
In all cases, the facits shown by styli used on linear arms are perfectly symetical. That is, they are the same size and shape.
In all cases, the facits shown by styli used on pivoted arms are asymetrical. The inside facit is usually at least twice as big as the outside facit. They are shaped differently too.
Why is this? Because the linear arms generate no significant side force and no skating force. Thus, the stylus sides wear evenly. Pivoted arms, however, generate skating force which cause the sides to wear unevenly. You do recall that skating force cannot be properly compensated because the groove friction is constantly changing causing the skating force to constantly change.
Your comments are welcome.
Sparky