![]() ![]() In each case, the abbreviation red applies to the speed that covers several places and for for movement. So we get v = sqr (v (red) ² * v (for) ²) = c. According to Pythagoras, these are composed as follows: v (red) ² + v (for) ² = v². A distinction must be made between the speed of movement and the speed that sweeps over the same space several times, such as rotation or frequency. Now you can critically note that not everything moves relative to me with c, that you would see. But there is also the faster than light of locomotion. You can see that as with E = mc² the division always results in 1. Since speed = space / time, s = t * c or s = t, if you use the unit system of Planck units. Up to now, v has only ever described the speed of movement in physics, but sometimes I used it synonymously with the total speed, which is more than the movement. One can also say that the speed is always equal to the speed of light, even if we have to change the concept of speed for this. This means that our equation v = 1 or is also correct for the case n + 1Īfter complete induction, v = c applies. Einstein ruled that out too, so m cannot be greater than 1. If m is the space greater than 1 with a constant time of 1, the result is a speed greater than 1 or greater c. Einstein said that nothing stands still, that is, that the speed cannot be 0. The case of natural number m = 0: Then space = 0 and time = 1. Natural numbers, I always think of induction as evidence. Let's assume two different numbers m and n. Critically, one can say that the set of all natural numbers is not always the same, i.e. What is the equivalence now? You can see that both are dependent on a natural number. These are the smallest possible dimensions of time and space. That is, they consist of a multiple of a basic unit. Albert Einstein also saw it that way and based his four-dimensional time on the vector (x1, x2, x3, ict), which ultimately means that vector (s) = time times unit vector c.īut there is another way. Hence, space and time would be equivalent terms. If work and energy were the same now, one could equate the two equations and would already have v = c or, transformed, s = t * c. So we get W = m * v / t * s and since s / t = v, W = m * v². The force F in turn is m * a and a is v / t. This can be deduced from the fact that the work is equal to the force times the displacement, i.e. During my physics class at school, a big question from the old days was whether work and energy are one and the same. In Albert Einstein's equation E = mc² there is actually already the knowledge that the speed is always c. This results from the division of Planck space and Planck time. The units of measurement are deliberately left out. This means that energy and mass grow or shrink in the same proportion. He recorded this in the equation E = mc². 4 Einstein and the equivalence of space and timeĪlbert Einstein discovered the equivalence of mass and energy. ![]()
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