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| Tags: bending, space, time |
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#11
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"Henry Haapalainen" wrote in message ... "Bill Hobba" kirjoitti viestissä ... "Henry Haapalainen" wrote in message ... "Tom Roberts" kirjoitti viestissä t... fuzzlogic wrote: I find all the textbooks showing spacetime as a 2D plane and the heavy objects bending it. That is a mere ANALOGY. For instance, it cannot possibly "explain" gravitation, because it requires gravity to make the heavy objects bend the "rubber sheet". but how does this be interpreted in the real 3D world? It needs to be applied in 4D spaceTIME. The word "curvature" is really a metaphor, or rather, a technical word with a specific meaning not applicable to our everyday lives (unless you are a physicist (:-)). The justification for using this term is that mathematically what is called "curvature" in N-dimensional manifolds has a direct relationship to the local radius of curvature for a 2d surface. To understand this requires some modest amount of study. I suggest: Geroch, _General_Relativity_from_A_to_B_. This is a non-mathematical introduction to the concepts of GR. Tom Roberts Curvature of space is not a metaphor. It is a correct description of reality. But space time is a metaphor. It is a wrong explanation. http://www.wakkanet.fi/~fields/ Henry Haapalainen Since it is fully in accord with all experimental evidence your claim lacks any foundation. Bill Don't you ever get tired on that? HH No. Bill |
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#12
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To Einstien's theory of curved spacetime which is "concave" inward I
add my :convex" spacetime outward. Einstien took care of attraction,and I took care of repulsion. We exist in a concave "Einstien" spacetime,but about 7.5 billion light years distance space takes a "Glazier" twist and space bends to convex. Thus at great distances space accelerates away from us,and the greater the distance the greater its inflating speed. Both inward or outward spacetimes means they flow in opposite directions however they still have this in common. They both keep the same relative rate of time. Bert |
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#13
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"G=EMC^2 Glazier" wrote in message ... To Einstien's theory of curved spacetime which is "concave" inward I add my :convex" spacetime outward. Einstien took care of attraction,and I took care of repulsion. We exist in a concave "Einstien" spacetime,but about 7.5 billion light years distance space takes a "Glazier" twist and space bends to convex. Thus at great distances space accelerates away from us,and the greater the distance the greater its inflating speed. Both inward or outward spacetimes means they flow in opposite directions however they still have this in common. They both keep the same relative rate of time. Bert You forgot, as usual, to take into account the ultimate principle, stew paints isomorphism. Bill |
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#14
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Tom Roberts wrote: Mahmoud In My Dinner Jacket wrote: [...] All your values for the dimensionality of an embedding space are wrong. For instance, not all 2-d manifolds can be embedded in a 3-d space -- the Klein bottle is an explicit counterexample (and it is flat). That sounds like an awkward case. In fact, to isometrically embed an arbitrary 3,1-dimension spacetime manifold in a FLAT manifold requires a manifold of k,m dimensions (k spacelike and m timelike). The tightest limits on k and m I know of a k=88, m=2 -- that is ENORMOUS compared to your guesses. Interesting. Could spaces be split up in more ways than space-and-time, I wonder? E.g., a seven-dimiensional "space" with 3 spatial dimensions, one temporal, one treacle tart, one rock candy and one egg-mayonnaise salad ? |
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#15
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Mahmoud In My Dinner Jacket wrote: Tom Roberts wrote: Mahmoud In My Dinner Jacket wrote: [...] All your values for the dimensionality of an embedding space are wrong. For instance, not all 2-d manifolds can be embedded in a 3-d space -- the Klein bottle is an explicit counterexample (and it is flat). That sounds like an awkward case. In fact, to isometrically embed an arbitrary 3,1-dimension spacetime manifold in a FLAT manifold requires a manifold of k,m dimensions (k spacelike and m timelike). The tightest limits on k and m I know of a k=88, m=2 -- that is ENORMOUS compared to your guesses. Interesting. Could spaces be split up in more ways than space-and-time, I wonder? E.g., a seven-dimiensional "space" with 3 spatial dimensions, one temporal, one treacle tart, one rock candy and one egg-mayonnaise salad ? Or even an eight-dimensional one with one fruitcake. :-D |
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