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phantom power

(25,966 posts)
6. The circle is a 1D manifold curved in 2D, so...
Mon Nov 5, 2012, 12:55 PM
Nov 2012

in that case a cord is indeed a wormhole cutting through the higher-dimensional 2D curvature.

In our universe, (assuming our universe is hyperpherical), our manifold would be a hypersphere curved in 4D. A wormhole could cut a cord through the 4D curvature. How much distance would this save?

if you take the viewpoint that a wormhole can cut through native curvature, I think the native curvature is very small, and so you aren't going to get a game-changing benefit by cutting through it. If there were people actually bending the universe in tight folds to cut through, I think that would be evident to us. And you'd have to be bending it in various ways all the time to go the places you wanted.

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But what if you view it dipsydoodle Nov 2012 #1
I like that! Stargazer09 Nov 2012 #3
Interesting question Stargazer09 Nov 2012 #2
I seems more likely to me... Speck Tater Nov 2012 #5
The problem with your chord of the cirlce illustration is Speck Tater Nov 2012 #4
The circle is a 1D manifold curved in 2D, so... phantom power Nov 2012 #6
Ah! That makes sense. Speck Tater Nov 2012 #7
The universe is flat on a cosmological scale. DetlefK Nov 2012 #8
Latest Discussions»Culture Forums»Science»wormholes - how short is ...»Reply #6