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Consider a lattice where the cubes are replaced by spheres that all expand at the same rate. They will appear to expand at different rates the further they are away from the observer. Just think about that for a moment. The distances between spheres will appear smaller the further away they are. Since they will have expanded less in the past. Isn't this the opposite of what we see with the current state of the universe?
I'll stir the pot too Do you mean expanding 'inside' or 'outside'?Who's the 'observer'?
presuming 'it' to be able to perceive everything instantly, everything must happen at a 'same time'.
Just to make the arithmetic easy, let’s say our imaginary sphere has a radius of one thousand megaparsecs. Obviously, this is much too small, but it is just a simple thought experiment. This means that the imaginary boundary will be separating from you at 67,300 kilometres per second. The galaxies are being carried along with the expanding space, so any celestial body that is within the last 67,300 km. on this side of the boundary now, will be outside the present boundary position in one second’s time. It will be in newly created space; space that was not there a second ago; at least, it will be if the expansion of the Universe really does involve the constant creation of new space.
OK; but the question still remains: does new vacuum appear everywhere; i.e. uniformly across the Universe?To this is now added: What happens to the vacuum energy when new vacuum is created?1. Is preexisting vacuum energy diluted?2. Does the new vacuum come with its own vacuum energy?
The vacuum shouldn't change. That is the nature of a condensate.
What exactly is the sum of all the vacuum energy? That is a good question to research.