I am assuming that the contraction is real; I don't know how it happens or if it really happens, but both Lorentz and Einstein and others use it for reasons I don't understand. But I take it as a given and try to see if it helps the conceptual problem I have with relativity: namely, that light moves at c for all regardless of movement. However, Lorentz apparently explained the same phenomena as Einstein but said the speed of light can vary in one direction, but not on round trips. Apparently Lorentz assumes some kind of imperceptible ether and an imperceptible reference frame where the speed of light is the same in both directions. I am only looking at the light in my frame as it goes by or through a moving object and considering whether that object's dilation and contraction have a chance to make the light calculate roughly to be c in either or both directions parallel to the travel direction. I assume that the light would look, if I could measure or see it, to be going at unequal velocities past the moving object, that is, plus from the front and minus from the rear. This might not be a problem for the moving object as the round trip speed of light could perhaps be c, but I wondered what the effect of contraction and dilation would be in regard to this inequality of light speed. My conclusion was that contraction and dilation do not aid in equalizing the speeds. They make the speeds greater, which is OK for the light that catches up to the moving object, but not for the light that is oncoming. And they might make the round trip speed of light too high. I think that contraction and dilation create greater light speeds because the shorter the measuring stick or the slower the clock, the greater becomes the speed of any moving thing they measure, assuming independence of the factors. The independence of the physical movement of photons, the speed of a clock, and the length of matter is questionable though, and I don't know what the dependencies might be. If a moving object really does shrink, the light that enters its space is probably affected in some way, for example.
One thing that could be interesting is that time dilation would affect the calculation of light speed and velocities in all directions equally, while contraction would would work most in the travel line and diminishingly so at angles off the travel line.