Sort of. If you could travel at infinite speed, yes. But you cannot travel at infinite speed. As mere matter, you can only travel, at maximum, close to the speed of light. For very large distances, the universe is expanding, effectively, faster than the speed of light. So you can never “circumnavigate” the universe. An anaogly is a bug crawling on the surface of a balloon, trying to get from point A to point B on the surface of the balloon. If someone is blowing up the balloon, causing point A and point B to move away from each other (the surface area of the balloon itself is getting bigger), and the two points are moving away from each other faster than the bug can crawl, no he will never get to point B.So if you go far enough in a straight line, you end up where you started?
Check out the “loaf of raisin bread” analogy in the article. That’s a very intuitive example of how the universe expands. Say there are two raisins in some raisin bread dough. Say they are one inch apart. When you bake the raisin bread, the entire loaf expands. The two raisins are carried along with the expanding bread, moving away from each other until they are two inches apart. You can think of the raisins as galaxies and the bread as the universe - space itself.Too much to comprehend.
Have you ever thought about seeing stars in the sky this way: What you are seeing up there is years premature! The stars are lightyears away therefore you are seeing what they looked like that many years ago! Some of the stars you see may not exist anymore in real time.
That's actually an open question. The best current measurements say the "space" part of spacetime is very flat, so it's less like a spherical balloon inflating and more like a big flat sheet of rubber stretching itself out in all directions.So if you go far enough in a straight line, you end up where you started?
That's actually an open question. The best current measurements say the "space" part of spacetime is very flat, so it's less like a spherical balloon inflating and more like a big flat sheet of rubber stretching itself out in all directions.
But "very flat" isn't the same as "exactly flat" so there could be a small positive curvature that eventually makes space wrap around into a sphere. There's also the possibility of a small negative curvature, which forms shapes that are hard to explain because they don't have nice two-dimensional surface-in-three-dimensional-space analogies. Some of these are finite and some of them aren't. And also there are solutions for flat space that still manage to wrap around onto themselves to become finite.
So if you go far enough in a straight line, you end up where you started?
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