Using Kangaroo I can attract a point (or line segments) to a curve (OnCurve component), but …

Can I use a Point as an attractor of another points? (not curve).
I would also like to have multiple attractor points, each one attracting its own Nearest Point.

I could of course make a micro size circle ( = curve) but I would prefer using points.

If you want to pull a moving point towards a fixed target point, you can use the T input of the Anchor component.
If you want to pull one moving point towards another moving point you can use the ‘Coincident’ goal.

I have a Polyline (short segments, see grey dots) which I pull to a set of loops and I want the corner bends to be rounded with a minimum radius. However, using ClampAngle with vary small angle, I still get sharp corners on the pulled curve, see pic (the pipe is only for illustration of “should be”).

@DanielPiker, Yes, that’s pretty close to what I want. I reduced my strength’s and then got closer to your results.

However, I would like to have a “true maximium” (rigid maximum) angle between the segments. For example the following curve (tangent match to the straight lines at the ends) which I divided into 3 x 90 (270) segments with ClampAngle 1 degree. Then I’d expect at least 90 segments (1/3 of total segments) at each end of the curve to have max 1º angle. But it seems the Solver converges at much less segements than that (~40 seg’s in the pciture), meaning that it converged at +2º degree (although max was set to 1º).

It would have been interesting to be able to have a rigid minimum 279º between two segments (almost straight) and 180º (straight) where possible, that is, where minimum angle isn’t enforced by necessity. Or in other words, “default = straight aligned segment pairs, and bend only the minimum number of segments at each end to its limit angle”. (minimum and maximum notion swapped here, the current notion is a bit confusing…).

The real world problem which I’m exploring is trying to autofit some rubber hoses/pipes/wires while keeping tangency at the curve ends. For this I would need to stay within a limited bend radius as to not damage the pipe/hose/wire.

thank you Daniel!.
In this case, how is related the strength of the “Coincident” goal with the separation, the changing distance, between these 2 points?
I ask you this because with “PowerLaw” (K1) one can clearly deal with the distance.