Speed as magnifying glass.

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Since length is contracted along the vektor of a moving object, Can we make a satellite A in space that is connected to a satellite B in origo of A's movement through a strong and light wire/rope, so that v(A) reaches c and we can see the beginning of the universe easier. Knowing that a could be small and wire/rope length L could be very long hence y coordinate changing very slowly. To keep the strong and light wire/rope straight, a charge Q is used in the wire. What would be Q as a function of L and the mass of L and A and what energy would be needed/could possibly be available from B, How much wire can B contain, etcetetera. PS. Centripetal movement is the one causing the speed of A. I understand it would take alot of energy. How is m(A) proportional to magnifying capabilities? _________________ mc^2 == E == p == mc E == mc^2 {p = p, m = m == x(4) = ict, s(tot) = ct All mass are photons and move in the speed of light. But the time vektor of a normal photon is zero, hence for photons to not leave the universe, the normal masses must vibrate along the time coordinate, else photons would reach target exactly when emitted if at all. Particles in other branes can cross our world in origos, causing that the rays shatter in the first place being the electromagnetic force in the particles. Gravity would be caused by the timedelay in mass compared to empty space.