OKay, consider this:
If 2 parallel lines fall into a black hole, will the meet (or intersect)? Since black hole squeeze space and time together, I think that the parallel line will eventually meet.
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OKay, consider this:
If 2 parallel lines fall into a black hole, will the meet (or intersect)? Since black hole squeeze space and time together, I think that the parallel line will eventually meet.
You don't need something as exotic as black holes - 2 parallel lines on the equator of the earth will meet at the poles. It's a result of the earth's positively curved geometry.
Wow! Thanks
Parallel lines only exist in Euclidean space. There is no concept of black holes in Euclidean space. The squeezing of space and time has not been defined in that space.
By definition, parallel lines never meet. Your hypothetical question is not possible to answer.
And? The lines have to be parallel at the equator, but neither of the lines touch the equator. This is not the case I specified..Quote:
Originally Posted by stratmando
If two lines are TRULY parallel, they will never meet or intersect each other... however, they may loop back around to meet themselves
As we know, parallel lines do not intersect in Euclidean space. But, in positively curved
Spacetime, they do. In negatively curved spacetime, they get farther apart.
Parallel lines must be located in the same plane. The earth is round...
But the original query was about black holes, not the Earth. A whole nuther matter.
I think the best answer is "Parallel lines don't exist because space-time is not Euclidean" :p
They will meet they will always meet
I'm in school they teach us this I now
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