> Far from saying that "conventional" (in the sense that > I must by now have made clear, surely?) physics says > that "momentum is not conserved in inelastic > collisions," I have actually put forward the complete > opposite position. I.e., and I had better spell this > out, too, "conventional," (commonly taught at a low > level), physics states that linear momentum IS IS IS > IS IS conserved in inelastic collisions. Well when you said "conventional" I thought you meant "what most physicists thought", not what they didn't think but taught in the classrooms anyway. What you actually said is here for everyone to read so I won't bother persuing this further. > I hope that I have now sorted out your confusion. What you actually said is here for everyone to read. > As regards your claims of the vectoral nature of > velocity, it is you who have made the mistake. The > only difference between a scalar quantity and a vector > quantity is direction. Work it all out, starting with > both particles only moving along the x-axis, for > example. I may have made a mistake, I am only human. But you have not demonstrated that I have. I made very specific points about your two equations that your result relies on. You need to show exactly where I am wrong rather than just make some wishy washy statement about direction and tell me to work it out. > You are basically saying that the particles have lost > direction, but I would contend that it is you who have > lost your direction. I said that in equation (1) *you* lost the directional nature of the particles' velocities and so derived an inequality for *speeds* and then equated those quantities with an equality regarding *velocities*. You have not refuted this. You STILL haven't responded to my last post regarding your "proof" of the incorrectness of heliocentrism regarding the celestial poles. Regards, Mike.