FalloutJack said:
Maze1125 said:
Question! What do you mean flat and not curved? Entire universe spirals out in all directions from a single point. For the universe to be flat in any way, Event One would have to be flat, given the way Zero-G can send things hurtling off into various directions in direct proportion to the force involved. As below, see above. If the small-scale of a human person bouncing in all directions in space goes, then so too does matter at large in the universe as per the forces governing it. That things generally circle in one direction (planetary orbits) may seem flat, but when facing this from the centerpoint it must be going in all directions. To wit, there must be a galaxy moving at a perpendicular orientation to the Milky Way, intersection points at the center of the universe.
Or uhh...am I misunderstanding what you meant? Could you clarify on the matter of flat and curviness?
As Altorin says, we need to distinguish between something with 2 dimensions and something that is flat.
Imagine a piece of paper on a table. That paper is both 2 dimensional and also flat.
Now imagine a piece of paper wrapped around a ball. The paper is still 2D, but it is now curved. The paper still has 2 dimensions but those dimensions have been curved through the 3rd dimension.
The same would be true of curved 3D space. It would still be 3D but curved through a higher 4D space.
Now curved 3D space is very hard to imagine but what we can consider instead are what properties it might have. For example. If you draw two parallel lines on a flat piece of paper those lines will never ever meet, no matter how far you draw them. Whereas, if you draw parallel lines on the surface of a ball, they
do meet, while if you draw parallel lines inside a curved bowl those lines will in-fact diverge.
These things remain true for curved 3D space; in convex 3D space parallel lines will eventually meet while in concave 3D space parallel lines will diverge.
Another good example are triangles. On a flat piece of paper the angles in a triangle always total 180 degrees. While a triangle drawn on a ball will have angles greater than 180 degrees and a triangle in a bowl will have angles totalling less than 180.
Again the exact same thing would apply to curved 3D space; in convex 3D space a triangle will have angles totalling more than 180 while concave 3D space gives us a triangle with angles less than 180.
Flat 3D space, on the other hand, maintains the properties we "expect" onwards to infinity.