@savagemonk,
You know, the funny thing about equality is that the concept assumes there are discrete items in the universe capable of being "equal", and thus, also capable of being "unequal". Unfortunately, the idea that there are discrete elements to the world, where my cup ends the table begins and such, requires that the boundaries between these elements be absolute.
I don't know about others, but the boundaries given to various elements and groups in the world strike me as pretty arbitrary and man made, not absolute at all. For an example, just look at the ocean. Better yet, where does the atmosphere end? Does space begin exactly at that point? If you are steeped in quantum physics, of course you know that the boundaries we give things aren't absolute at all. Why does the idea above require these boundaries to be absolute?
Because if boundaries are subjective, it would be pretty easy to see the universe as one. There is, after all,
one universe. What more boundaries would be needed?
When you think of it like that, seems to me that it's possible to build a strong argument that everything is equal, and at the same time not equal. Paradox? It seems that way until you consider that it's a duality that's not real. Pull back from the equation and you see the reason for the paradox is that there's really no absolute definition for a
thing at all, don't you think?
Anyways, if it were up to me, perfect equality would be pretty boring. Rampant inequality would be pretty unfair. Maybe I can have the best of both worlds, eh?