I'm Looking For Special Research Group

[ABV]

I'm looking for physics lab which can do special research my physics hypotheses from this site.

http://knol.google.com/k/paradox-of-classical-mechanics-2#

I'm not physics scientist and hypotheses form this site wasn't written as scientific research document.

I have a doubt about classical mechanic motion principle. The modern physics say the nature has two main translational and rotational motions with their own law of momentum conservation. My hypotheses introduces the nature has just one main rotational and translational motion with it's own law of momentum conservation and rotational motion and translational motion are part of this main motion.

The modern physic says net off all translational momentums of all objects into isolated system will be a zero after repulsive action.

My hypotheses says net off all translational momentums of all objects into isolated system will be a zero after repulsive action if all objects of isolated system will conduct translational motion only. If one of the object after repulsive action will conduct a translational and rotational motion then the net of all translational momentums of all objects into isolated system will not equal to zero. I made some experiment which it shown on my site. However, it is not enough to show good result without physics lab environment. I want to check it and spend some money for it and prove or disapprove this modern physics motion concept. I'm looking to physics lab which can do custom research and produce this experiment. Would it possible to do this in your lab? I would appreciate if you look into my site.

 

Thank you

[Mr Skeptic]

What you actually need help with is with understanding current theory, which is usually a prerequisite for replacing with a better theory. What is rotating in your second experiment is not the cylinders individually, but the whole system. First, find any spot you wish, label it the axis of rotation. This can be anywhere, like 5 miles away if you wish. For every mass, draw a line from the mass to your axis of rotation. If you are doing this in 2D it is easier, and I'm only explaining for 2D. Break up the motion of the mass into two components: that parallel to the line you drew, and that perpendicular to it. The momentum parallel to the line is the translational momentum, the product of the perpendicular and the distance to the axis of rotation is the rotational momentum with respect to that axis. The rotational momentum with respect to that axis cannot change, although you can change it by changing the axis you measure it from.

 

Also, a simpler design would be to replace your rods with point masses connected by a massless rod.