Max:
What the heck do it know, right? So please feel free to conclude I'm wrong (as I often am). Still, I feel like that's (leverage) more correlation (and in reverse at that), than what's actually going on. And it depending on if we're talking about the bar or the arm. As one example, more leverage (longer)at the bar means less resistance, not more. On the trailing arm it reverses. So other then the reverse relationship at thy bar why isn't this a lever discussion?
Cause we're talking about two arms (ARB arm and the trailing arm), of very different lengths, and different radius's. It's the radius that makes it interesting, for it's not leverage per say, but rate. The "amount" the sway bar is asked to move in relationship to the movement of the trailing arm. (driven by the radius differences!)
What distracted me was the thought that these two arms are connected by a link that swivels at each end. However, short of mount deflection I've realized the rate of rise of one bar, regardless of it's angularity of connection to the second, will increase as the travel of the first bar increases (although it may be affected to some small degree by angle change). Somebody better at geometry than I am could probably calculate the relationship, but it's for sure not leverage. Again, it's a direct result of changing the rate of rise of one bar vs the other. Faster means more resistance, slower means less. Which is why moving the bottom link in towards it's center (radius root) give a reduced rate, while moving it out increases rate. Not more leverage, more motion relative to the ARB.
Lotta similarity though, and there is a lever relationship, but it's rate of motion driven by radius not length of arm giving more force (leverage).
All of which is probably why they call it the motion rate. Not that I know, I'm justed wanted to understand it.
Hope I didn't sound argumentative.
atb,
-d