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What is the speed of gravity? Is it constant or would it vary?
Would it be dependant on the mass of the object's exerting the force divided by the square of the radius as in Gmm/(r~2)? If the speed of light is the highest possible speed how can gravity catch up with it and pull it back into a black hole? Thanks. |
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It ought to get interesting. [img]/phpBB/images/smiles/icon_wink.gif[/img] Quote:
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G^2 <font size=-1>[ This Message was edited by: Gsquare on 2002-08-19 20:33 ]</font> |
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If I understand it correctly, gravity doesn't 'emanate' from a source in the way that, say, light and sound do. Instead it exists as overlapping fields of varying strengths. It can 'pull back light' because it is already present at the points in space through which the light is travelling.
Apologies in advance if I've muddied the waters [img]/phpBB/images/smiles/icon_smile.gif[/img] |
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Imagine space is your waterbed and you have a bowling ball on it. While the bowling ball is at rest, it presses down on the mattress. The area around it is depressed because of the tension in the mattress. Now imagine rolling the bowling ball a little. The place behind the ball comes up a little, and this change propagates outwards. The place ahead comes down a little and this change also propagates outward. So even if light were moving faster than gravity, it would be moving through fields already in place. If it moves at the same speed, then it would be in the field as it was changing slightly. The field still exists. |
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Okay, I've heard that gravity propogates at the speed of light (correct me if I'm wrong). Again, on the topic of black holes. If gravity is caused by little graviton particles, wouldn't the gravity be curved in upon the black hole by gravity? This would seem to remove the gravitational effects of the black hole, but I'm not sure how the particle interactions work.
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I think gravity is a push from the electromagnetic background radiation. Thus if you try to quantize the "pull" of gravity to identify the graviton, you are quantizing the shadow cast by the mass in this field. Like light this shadow also moves at c.
Tom VanFlandern has a different view. He thinks that if gravity travels at c the earth would be orbiting the place where the sun was 8 minutes ago as the sun travels around the galaxy, not where the sun is now. He thinks that is not the case but rather that the earth travels around the place where the sun is now, not where we see it to be as it was when its light left 8 minutes ago. Consequently, he disagrees with me and thinks that gravity travels much faster than c. I discuss this briefly in my paper in the book "Pushing Gravity". |
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<a name="20020820.2:13 A.M."> page 20020820.2:13 aka the "RATE" of travle of select Gravity Wave Pods
1: now and then there are large eruptions on the surface of the Sun 2: lets call some [X] and `poise for now they lie in the 10^30 erg range 3: you can do the math and calculate the mass loss 4: {ok so you can't forget Math untill 2020} 5: What May? take place then might be 6: Gravity wave pods travel from X to Earth 7: & when it gets here it Causes a 7.4 Quake 8: in you neighbors yard {when shes out BBq`N} 9: it takes 50 hours [when you can do the math] for those to take place ..? HUb' 2:21 A.M. PST |
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What little I know about gravity:
In the equations we used in my physics class, gravity was given the same place as acceleration (i.e. where applicable, the equation F=ma was changed to F=mg, where F is force, m is mass, a is acceleration, and g is gravity). Acceleration is defined as the change in velocity. As per black hole, I have not heard it being explained as the speed of gravity being greater than the speed of light. What I have heard is that the escape velocity (the initial velocity an object needs to escape from a celestial body) is greater than the speed (velocity) of light. I don't understand the mechanics, but for reference, the gravity on Earth is 9.8 m/s. The escape velocity from the Earth's surface, however, is 11km/s. I also know that anything with mass has gravity. I wonder if this is why when you are walking next to someone, the two of you tend to keep walking into each other!
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"As I lay beneath the Southern Cross, the stars tell more than I could" . . . David Meece |
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The derivation is used as a series of exercises in Chapter 39 of Gravitation by Misner, Thorne, and Wheeler, and Carmeli in his book (sorry, I can't remember the exact title right now) has a very lengthy derivation that includes electromagnetic fields as well. ***WARNING***: these derivations are fairly complicated and not for the faint of heart!
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Microsoft is over if you want it. The bar has been lowered for the promotion of ATM ideas; the bar for the acceptance of ATM ideas must remain high. |
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HUb': You certainly seem to know your stuff, but I'll be darned if I can ever figure out what you're saying! [img]/phpBB/images/smiles/icon_smile.gif[/img]
I've posed this question a couple of times before in other threads, and I'm still not satisfied with any answer. I'm no scientist, but there seems to be a lot of hocus-pocus that goes on when we try to explain gravity, space, and the light speed barrier. Things that would make my ideas seem mainstream. Maybe it's a stupid question, but in plain english, how does mass increase with speed? I also never bought the "bending of space" theory. The 2D example of a bowling ball on a waterbed only works because there is gravity below the waterbed. I understand the point, but it assumes that space is a physical object or material that can be bent or warped. That's too "new age" for me (and this coming from the resident Nibiru-believer!). To me, space is just that... space. There's nothing to bend or warp. There's a pulling force generated by every object (don't know what it could be) but I don't believe it's due to the displacement or curvature of space. We don't say that magnetism warps the fabric of space, yet it has a similar attractive (and repulsive) force. The mathematics and physics may end up working the same, but I believe things tend to have the simplest explanation, and we're just not there yet. In my totally non-scientific opinion, light is nothing more than photon particles travelling at a very high speed. When they collide with an object, the impact releases energy which our eyes can sense and our brains can make patterns out of. Different types of light are generated by different speeds and/or types of photons releasing different types of energy. Since they are particles, they can be affected by gravity, and they can be slowed down or sped up (as in the black-hole example). The path of light bends slightly around a massive object for the same reason an asteroid's path would be affected by a massive object: the tug of gravity. Furthermore, things can travel faster than light if there is a propulsion system that will overcome some fuel barriers. Gravity could be a potential propulsion agent if we could keep it focused in front of us. If there is a speed limit to gravity, wouldn't falling objects travelling at different speeds in a vacuum have different rates of acceleration? The faster objects would accelerate at a lower rate, and that acceleration rate would keep getting lower until the speed of gravity was reached. I would think someone has tested this, although we would need some super-sensitive equipment. Any info on such an experiment? If the acceleration rate of gravity remains constant regardless of speed, that would seem to indicate that gravity can produce an infinite speed. I realize I'm no expert but I do have a lot of interest in the possibilities. I just need them in plain English (or Spanish)! |
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I have time to answer some these questions:
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Hope this helps, |
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Raz |
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What you're describing is very similar to the Newton's light as a particle idea. Newtonian gravity predicts an angle of deflection of 2*m/R. However GR predicts an angle of deflection of 4*m/R. In 1919 scientists measured the deflection of star light by the sun, the reported results were 1.98 ± 0.16 and 1.61 ± 0.40 seconds and GR predicted 1.75 seconds of angular deflection. For more information see the Math Pages: Bending of Light. |
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Raz: Thanks for the link to Doctor Don's explanation. I understand the principle. However one thing still doesn't sit right with me. He says:
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But.... why does the force have to have the speed limit of light? That sounds like a self-imposed limitation. Why would we think that forces are equal to, or slower than, light? I agree with your TV comparison. But I can "get" things like that. To me, curved space reeks of a theory created to fill a void in our knowledge. I guess that would be the definition of any theory! But it still gives me the impression of a "filler" theory until we can get a better one. The mathematics and physics may work, but the assumption that space can be warped, bent, or curved, seems to defy common-sense. It gives me a feeling that someone will be looking back 100 years from now, laughing "Can you believe they thought that?!?" That's one of the few things that gives me that feeling (besides light-speed limitations and people who think rap is music). I realize it's subjective, and I may "see the light" one day. Until then, I'm coming up with my own... Wiley: I think I understand the three postulates. Sounds like legal mumbo-jumbo almost... Like something you hear at the end of a car-dealer commercial [img]/phpBB/images/smiles/icon_smile.gif[/img] But it sounds good. I just don't see the connection with the curvature of space. Please... no nightmare mathematics... I believe it... Wiley II: If Einstein's revised equation is a better gauge of reality, I can accept that. But (as above) I don't see how that shows that space is curved. It's just showing the amount of deflection based on mass, but not showing the underlying cause of the deflection. Does anyone have a good link for a site detailing the cause of the attractive effect of gravity? Here's another thing that causes me to lose sleep at night: Imagine a planet (or a large object) with a large hollow core. I can use a thick handball floating through space as an example too, but it's easier to picture using a planet. Let's say you drilled down and reached that hollow core. Which way would gravity be pulling you inside that core? Towards the empty center? Back to the solid mantle? Or would an object dropped into this hollow core simply float because of the counteractive forces from all sides? |
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If one bases a theory in the mathematics of curved space (as Einstein did), and experiment verifies its predictions (as is so far the case with GR), then you have to consider that space might indeed be curved. You could play semantic games and say "it's not really curved, it just has all the properties of being curved", to which one can only say that since there is no effective difference between those two options that can be measured in any experiment, one might as well just say that space is curved. Quote:
Hope that helps, Don |
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Nevertheless, the fact that it is flat allows us, in principle, to extend a single co-ordinate system to infinity in all directions. An observer in an SR Universe can look out in all directions to any distance and know that spacetime looks just the same from over there. All of which means, if you're sailing along at a constant velocity, a single co-ordinate system will do the job nicely. And you can keep that co-ordinate system for ever - it will never fail you. Now, what if you accelerate to a new velocity? Well, once your acceleration ends, you are travelling at constant velocity again, and the previous situation reoccurs. Your co-ordinate system can be extended to infinity in all directions. But - if you do this, it will inevitably overlap with your old co-ordinate system. And the two cannot be reconciled. The only resolution to this conflict is to accept that our seemingly perfect reference frame in reality can only describe spacetime locally. Now, take a look at the second postulate that Wiley quotes - "The outcome of any local non-gravitational experiment is independent of the velocity of the freely-falling reference frame in which it is performed" This means that in freefall, the equations which describe reality are identical to those we see when stationary in zero-g. Our acceleration does not affect this. Locally, SR laws hold. But only locally. If we extend our co-ordinate system out too far, it will again break down. To conclude, then - 1)Spacetime is locally flat everywhere. 2)These locally flat patches cannot be extended outwards and trivially 'stiched together', since they are mutually inconsistent. 3)Thus, the only way we can take all of these locally flat patches and put them together into a single Universe (as must be possible) is to accept that spacetime is curved. Quote:
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In 1878 Thomas Edison invented the light bulb. Jerk. - Starry Night Advertisment |
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This is where I think "common sense" messes us up. If one thinks "of course space is flat!", well, you have to ask yourself why you think space is flat. My guess is it would be a combination of (a) our sense that we can look in straight lines in all directions if nothing is blocking the view, (b) the way we usually associate curvature with some thing, and empty space is nothing, so it's hard to imagine nothing being curved, (c) maybe we remember seeing x-y-z cartesian axes at some point, and those are straight lines, and (d) we all either inherit or intuit an aristotalean image of what "empty space" is, and it's a euclidean (flat) geometry.
The key is that all these images/concepts are rooted in our experience, and modern physics has shown that when you get into regimes outside our regular experience, common sense doesn't help us, in fact, it actually hinders us. How we think of things behaving is based on observations of conglomerations of 10<sup>23</sup> atoms or more; when you're dealing with just one atom, you will find it behaves quite differently than common sense would indicate. Here's an example that's not quite as esoteric: we're talking about whether space can be curved. Part of the problem is that we generally (unless you've had a fair amount of math) don't properly generalize those words: space, curved, straight, etc. So what is "space"? I'm sure mathematicians can give you a better definition, but I think it will be sufficient to say that space is an abstract collection of points with some arbitrarily small distance between them. We say the space is n-dimensional if we need n numbers to characterize those distances. Whether space is flat or curved depends on how you can characterize that distance. In a flat space, the Pythagorean theorem (extended to n dimensions) will adequately describe the distance. If you want to define a finite extension within that space, you need to add up (i.e. integrate) the tiny distances between all the points in the space along the extension. The surface of the earth (if you ignore mountains and valleys) can be approximated as a two-dimensional curved space. What does that mean? Well, in technical terms, it means that the metric is no longer ds<sup>2</sup> = x<sup>2</sup>+y<sup>2</sup>. That is, all the rules of euclidian geometry no longer apply: the interior angles of a triangle do not sum to 180°, parallel straight lines do cross, etc. Let's take that last one: how can parallel straight lines cross? Well, what exactly is the definition of "straight"? We can all recognize a straight line when we see it (in a flat space), but what property defines it uniquely as "straight"? The definition of straight is this: pick a point on the line and take a tiny step in the direction of the line at that point. If you are still on the line, and you can do this at any point on the line, then it's straight. Parallel straight lines are thus two lines that fit this criterion, and the "tiny step" is in the same direction for both lines. Note that in a flat space, straight parallel lines are the same distance apart everywhere, but this is not true for curved space. Back to the curved surface of the earth, we apply our definition of "straight", and we get a curved line! Specifically, we get a great circle. Any other type of line on the surface of the earth will not fit this definition. Longitude lines are straight, latitude lines are not. Parallel lines do cross each other on the surface of the earth (you might think latitude lines are parallel, but that is not so). My point in all this long-windedness is that we are taught to think in terms of euclidean (flat) geometry, but there is absolutely no reason to think that the universe has to conform to our conceptions about it. Indeed, as I have illustrated with the surface of the Earth example, there are simple cases well within our experience where it does not conform. When moving out into realms where our common sense simply does not apply, we need to be careful that we have properly generalized our conceptions (like the straight line), and then we need to take those tiny steps forward, and test to see if we are still on the line. If we pass those tests, then we need to open our experience up to new realms and widen our definition of common sense. Once you train yourself with math and experiment, the weirdest behavior of a quantum particle will also make sense to you, and then (and only then) can you start to trust your intuition about what "seems" right. Until then you are just trying to draw straight lines on the curved surface of the earth. Yours, Don <font size=-1>[ This Message was edited by: DoctorDon on 2002-08-22 13:49 ]</font> |
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OK, space is curved.
[img]/phpBB/images/smiles/icon_rolleyes.gif[/img] Maybe that's why everything in life tends to follow a bell curve. (Don't mind me; I don't know what I'm talking about.)
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"As I lay beneath the Southern Cross, the stars tell more than I could" . . . David Meece |
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This brings me to a question. When astronomers speak of a space, do they mean the stuff (or lack thereof) that keeps things seperated, or do they mean the mathematical definition? Or, perhaps, a specialized mathematical space like a n-dimensional vector space? From your post I inferred the mathematical definition. I've always kept the mathematical space abstract and only apply it after determining the PDE. It sounds like you're doing the opposite. But perhaps not. Are you starting with the Einstein field equations, and then applying the appropriate space to them? -Wiley "What the hell do you mean, I should be using a negative one-half order Sobolev space!" -Me to a UD math professor. <font size=-1>[ This Message was edited by: Wiley on 2002-08-22 15:04 ]</font> |
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Yours, Don |
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<a name="JD2452511.HS"> page JD2452511.HS aka H.M.S.
On 2002-08-20 17:56, HankSolo wrote: HUb': You c /// been there // DONE THIS curvature of space. HUb' 11:21 P.M. IF, U stand close enough (I stood 2 close) to the release of 100,000 Kt {really I should attempt the E=mc crap here and give you Grams} lets see[E_kt = .1e9] So E_Er would = {maybe later} and M {maybe around X}(If c were to = 300,000 K/s) {um .3e9} roughly 1/3Gram ? If there is a speed yeah yeah it takes a while / try this / think of an auto race and each car possessing a moving Gravity Wave POD [ just POD for short ] around and about it. those PODs around & about CAR travel across a "SPECTRUM" OF "sPEEDS" best i can do 4U [sorry] |
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On 2002-08-25 03:37, HUb' wrote: to? HUb' 11:41 P.M. 1: in the prior post [um to H.M.S.] 2: i ommited the step of converting 3: from E_Kt To E_Er 4: and thats severl Megs _Just a second? 5:10 e 6 Joule 6:3.6 e 12 kWhr 7:4.2 e 18 kTonn 8:from _Kt down to _Jd same as _Er 9:looks like 18-6=12 for the after e part and from 4.2 down to 10 would be about aTWo so maybe its 1/3 Gram * 2e12 {which makes no cents at all} my second guess 2/3 [11:49 P.M.] mah be no closer than my first 1 |
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