This thread is a continuation of another thread where the mechanics of water waves were discussed - see: https://www.physicsforums.com/showthread.php?t=274210 I'm trying to understand the detailed mechanics of a transverse wave in a rope. I base my ideas here on Crowell's text book (see http://www.lightandmatter.com/html_books/3vw/ch03/ch03.html#Subsection3.2.1"), where you see the rope as a series of masses connected with springs. The parts on the rope which have a bend is exposed to a force, and therefore an acceleration occurs there. Now I make a flick in the end of the rope, sending only one pulse through the rope. (Actually, it works better and you see better what happens if you use a scarf lying on the floor instead.) So why is the wave pulse propagating? Let's look at this flick movement in slow motion: When my hand is in the top position of the flick, the rope (or the scarf) lies bended, almost in a e^-x shaped curve (maybe not exactly, but sort of); it's bended like that due to gravity and the loose tension in the rope. In this curve of the rope, I cannot see that any forces act upwards on the particles. So, when my hand goes down again in the flick, some parts of the rope some inches from my hand, don't manage to go down as fast as my hand does, so there is a crest and a sine-like curve from my hand to the crest (i.e. like that part of the sine-curve that lies between phi=0..Pi/2). This means that there are forces acting diagonally downwards on that part of the rope that lies in between my hand and that crest. But on the top of the crest, the force is just downwards, and further away on the rope, there cannot be any forces yet except for gravity. So how come that the parts of the rope that is beyond this crest receives an upward force? Cause there must be this upward force, otherwise the wave wouldn't propagate.