Submitted by turquoisepaws t3_10ulz5a in space
Anonymous-USA t1_j7di0bo wrote
Reply to comment by cmdtarken in People knowing that the Earth isn't the center of the universe yet not believing in aliens... by turquoisepaws
Enough buddy. There is no center — or the center is everywhere — same as there’s no center on the surface of a ball. Don’t pretend you don’t get it.
cmdtarken t1_j7ehut9 wrote
Except a ball would have a center as a ball is a 3d space. The center would be at the core of the ball. Same with our space. Assuming the big bang is true and the universe was created out of a singularity expanding outward, then the center would be the origin of the big bang itself. We are a point in space somewhere within the expanding matter of this universe. We are not at the center or the edge of this universe
Anonymous-USA t1_j7ek9ic wrote
That core would be in a dimension that doesn’t exist in our universe. I was giving you a simple analogy in 2D space. I’m sure you fully understand this concept and are just being argumentative. A child can understand it.
cmdtarken t1_j7em4de wrote
Except you are using a 2d example to represent 3d space. This is a common problem with trying to portray infinity in a way thats understandable to everyone. We, as matter, exist with a physical 3 dimension. The existence of matter allows us to determine a center as long as we can observe that matter in it's entirety. Thus is true whether or not we live within an infinite or finite space.
If space is finite, that center is defined by its edges.
If it's infinite, and assuming that the only matter within that universe came from finite number of big bangs, then its center would be defined by the distribution of matter within it.
If it's infinite, and assuming an infinite number of big bangs, then a center cannot be determined as there exists no definable edge or boundary of matter.
Going back to your ball example and why it is a bad representation of your argument, you could define a central point. First problem, the surface of a ball is finite. Ignoring that let's look at problem two. If you add any matter to the surface of that sphere, you now have a definable point in space. As it is a single point, it would become the definable center of that surface. As you add more points, the center would be defined by a point in space that would see an even distribution of points on the surface.
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