User talk:AmllethMill

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The Theory of Propagation of Potential Forces.

Orbital cuantification explained with the finite speed of propagation of potential fields Explanation for cunatification of electrons positions in an atom and other, using the finite speed of propagation for potential fields like gravity, electricity, etc For this I want to consider al potential fields (electrical, gravitational, etc.) regarding to the speed of propagation. It should fit them all, for speeds from 0 to infinite. Supposing a particle S exercise a potential force over the particle P. The propagation speed being c. Considering for each position of the particle P, that the potential force start again, it will never reach a moving particle. Considering the potential force will reach position A and then heading to B, the question is why didn't it change the direction earlier if it can do it. So the most reasonable situation is that for every close moments and positions A and B, the potential force will go to A for a time, and reach C, and when the particle is in B it changes direction to B and go that direction. The trajectory of the potential force will be a curve, as seen in the upper part of the figure. The theory of potential forces propagation: A potential force moves on a line that follows the shortest distance to the target particle for every moment, with its speed of propagation. Considering a particle in a potential field moving with a speed v. It will get "impulses" from that field according to its position with a delay depending on distance between starting point and speed of propagation of that field. For a closer distance the impulses will reach it quicker. For a moving particle it means that actually the potential force will be "greater" close to the starting point of that force, because when a particle gets closer to the source, the delay decreasing it will get more impulses on the unit of time. If the particle moves away with a speed equal or greater than that of propagation, it will never catch it. Consequences: 1.Depending on the speed of gravitation, the planets closer to the Sun should feel a greater force, in the way that Mercury changes its perihelion every year. 2.When big gravitational fields at a close range curve light, it is actually because only then the speed of gravity can catch up with the speed of light and the force is great enough too. 3.The nuclear forces that hold together nuclear particle are actually big, but can't catch the distant particles because of low speed of propagation. This is why from a distance on they catch them. The speed they have because of thermal agitation together with distance are enough to cancel that force. 4.Considering an electron in a nuclear field, together with other electrons, there will be more equations that determine the peed and position of electrons. At that close range, the position of electron and its speed, determine the level of potential forces that act on it. Those forces also determine its speed back. So there are only some distances on which the level of forces will give to the electron the speed to keep them constant. If the electron loses speed, the potential forces will start to reach one another and the electron will get more impulses, which will increase its speed back. If it gets a greater speed, the forces will catch it with a bigger delay, and the force decreasing, also the speed will go back down. Considering also the forces between two electrons, they have a limited numbers for a given distance.Also the posible positions grow in number with the distance, and the energy levels split when two atoms are close. 5. The "energy" given by thermal agitation, that helps particle "break" the linking forces, is actually the weakening of the linking forces because of greater speeds. 6.The former Heisenberg undetermination could have been only the error given by considering all potential fields moving with infinite speed.On a specific moment it was impossible to tell both the position and speed of particle, because there is a delay according to distance and speed of propagation.