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The odd thing is, the cause-effect relation between expansion and contraction is perfectly obvious in all non-infinite systems.
Take a core-collapse supernova. We think of these as explosions, but in fact, they are more intrinsically implosions. We would say the "cause" is gravitational contraction, and the "effect" is the observed expansion. Take another example: NASA using Jupiter to sling-shot a space probe to Saturn. The space-probe's orbit expands, while Jupiter's orbit contracts. Again, straight-forward cause-effect: the contaction of Jupiter's orbit "causes" the expansion of the space-probe's orbit. Another example: "Evaporation" of globular clusters. What happens in a crowded globular cluster is a sort-of random gravitational interaction among stars. And in these interactions, low-mass stars tend to pick up high velocity, whereas massive stars tend not to. So occasionally, a low-mass star will pick up enough velocity to escape, and it will "evaporate" (expand)from the cluster. The result, when you do the energy balance, is that some massive star must have lost gravitational energy, and is now closer to the center of the cluster. Again, it is straight-forward cause-effect: the contraction of the orbits of massive stars in the cluster "causes" the expansion of the orbits of low-mass stars. In all these examples, gravitational contraction of one part of the system "causes" expansion in another part. Gravity causes the SN to explode (expand); gravity causes the orbit of NASA's space probe to expand; gravity causes globular clusters to expand; gravity is causing the moon's orbit to expand. Gravity causes expansion in all these systems. All I am saying is this same cause-effect (action/reaction) principle applies to the universe at-large: On-going local contraction everywhere causes residual on-going cosmic expansion, "as naturally" as water flows down-hill. |
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jwj It's ok not to know. |
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that dark energy represented over 70% of the total energy of the Universe with dark matter in the 20s and ordinary matter the least. If the local contration (dark matter and ordinary matter) produce the dark energy...it does not add up....or am I missing something?
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It is evident the readers are having some difficulty figuring out just what it is I am trying to say. That is to be expected, because I am talking in a completely different paradigm.
I recently came across a draft of the idea I wrote in 1987, titled simply, “Why the Universe is Expanding”. Threw it in a drawer and forgot about it. In reading something I’d written nearly 2 decades earlier, I found myself saying a lot: “Huh?” The seed of the idea was there, but the explanation was convoluted and not at all convincing. So I kinda’ know how ya’ll are feeling. Needless to say, this project to explain why the universe is expanding got side-tracked. I got interested again in 1998 when it was announced that the expansion was accelerating—which I already knew. Then when I got laid off in 2003, and with a lot of spare time, I began to consider in earnest: How in god’s name do I explain this? I’ve tried explaining it six million ways to sideways. I’ve looked at it from every possible angle, plus seven. It’s perfectly clear to me, but I’m still trying to figure out how to explain it to you. An important first key is to understand the paradigm shift. It is like the shift from the Ptolemaic to the Copernican model of the solar system. To understand why the planets move in the sky the way they do, you have to abandon the in-born notion that the earth is stationary. And to understand the expansion of the universe, you have to abandon the idea that has been fixed in mainstream for eight decades: the explanation for expansion is to be found in the past. The mainstream has been barking up the wrong tree, because the answer lies in the present. The explanation for the expansion of the moon’s orbit is in the present: the earth is spinning. The explanation for the expansion of the sun is in the present: nuclear reactions are taking place in its core. The explanation for the expansion of the universe lies in the ever present: the universe is contracting. And when trying to follow the math, keep in mind that in an infinite universe, the amount of energy and matter is infinite, so you cannot do a “total.” You can only talk about “energy-per-unit-something.” In my accounting, I do the math in joules-per-kilogram. The mainstream uses energy-per-volume, which is equivalent to energy-per-mass, so long as you include the density. My approach may be unfamiliar, but it is more intuitive and straight-forward. Energy-per-unit-mass is less confusing than energy-per-unit-volume-at-such-and-such-density. So make the switch. Quote:
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In post 33, I estimate A to be 1 j/kg/yr; in post 60, I estimate B to be < 10^(-20) j/kg/yr (almost zero, as andyschlei would have it). I have explained both of these estimates to the best of my abilities. If I’ve lost you somewhere or made a mistake (you already found one, thanks), please say specifically where in post 33 or 60, and we’ll go from there. |
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-> the increasing size of the Moon's orbit: I can't see how this relates to the expansion of the universe. The driver (for the Moon) is angular momentum and the difference between the rotation period of the Earth (1 day) and the revolution period of the Moon (1 month); the coupling is a function of the properties of the Earth - its radius, the size of the Moon-induced tides, etc. If the Earth were rotating more slowly than the Moon is orbiting (say, once a decade), then the Moon would be spiralling in. -> solar system bodies: only very small objects are blown out of the solar system by the Sun's radiation pressure; the rest will eventually spiral in to the Sun, due to the Poynting-Roberton effect (it's more complicated than this - there's also the Yarkovsky effect, for example). How does this illustrate DEILE? If we're going to work with analogies, at the very least it shows the importance of considering rotation, and (more generally) the complexity of calculating radiation pressure induced motion (there will always be motion transverse to direction of the radiation, and Poynting-Robertson type effects must be at least considered). So where does DEILE stand? Even without looking for other shortcomings (than just some simple considerations of other effects of 'radiation pressure'), I'd say there's at least a great deal more work to be done. |
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How much energy can it take to expand something with such a low density at such a low rate? It is expanding at the same rate as the earth-moon system, but it is roughly 25 OOMs less dense. How much energy can that take? |
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Has it always? So what? Quote:
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In the case of bodies in the solar system, above a certain size, the net effect is (nearly always) in-spiralling. For real objects, these effects are quite real - you can't turn one off and leave another on, at your whim. Quote:
But, since you made the claim ("the net effect is always expansion"), let's see you defend it - show that the net effect is always expansion. Quote:
If you read this before you go, perhaps you could consider this: - the orbit of Phobos is decaying (it's inspiralling, not expanding) - binary pulsars are in orbits that are decaying (not expanding) - China's energy production is expanding at a much faster rate than the universe is expanding. Perhaps the causes of China's expanding energy production have as much to do with the expansion of the universe as changes in the Moon's orbit? |
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What I’m trying to do with the moon analogy is to put the Hubble expansion in perspective. In the popular image, the universe is “flying apart.” But in reality, the universe is expanding at an infinitesimal rate…slower than the moon’s orbit is expanding. And everyone understands that the moon is not “rushing away.” Likewise, remote galaxies are not “rushing away.” Yes, the distance between remote objects is increasing, but so what? The distance between them is already immense. Nothing is going anywhere. All that is happening is the distance between remote things is increasing. Associated with this increase in distance is an increase in energy. It takes so-much energy to increase the distance between the earth and the moon, at the observed rate of expansion of 10^(-10)/yr. And it takes so-much energy to increase the distance between remote objects (> 5 Mpc) at the observed rate, which for an OOM estimate is the same 10^(-10)/yr. As for the foot-pounds…again, I’m trying to put the expansion/contraction into familiar terms. What is one joule? What is 1 j/kg/yr? Think of something weighing about 1 kilo; now imagine lifting it 2”. You have imparted 1 joule of energy to it. Now you "know" how much energy 1 joule is. Lower the kilo back down, and you have “a feel” for how much energy is lost in proportion to mass each year. So by expressing the expansion energy in terms of elevation-change-at-earth’s-surface, we can get “a feel” for the energy involved that is intuitive. The intent of all this information is not to confuse, but to help the reader "get the picture." And the earth-moon analogy is not intended to show that all orbiting bodies spiral away, but simply to make the point that expansion points to an energy flow. Since the earth spins faster than the moon orbits, energy flows from the earth to the moon. The expansion is rotational energy transmogrifying into gravitational energy. The expansion of the universe is likewise: gravitational energy is flowing from local to non-local regions, carried by radiation, and manifested as increasing distance between things. Quote:
). Most solar system objects have a rotation rate much slower, so the radiation field is transferring angular momentum to the particles, not the other way around. Very close to the sun, orbiting bodies will orbit faster than the radiation field rotates, and hence will transfer momentum to the field, and spiral in to their doom.I am arguing that it is not particle size that determines “spirality,” but instead it is rotational velocity of the orbiting body wrt the rotational velocity of the radiating body. Nonetheless, let us not get side-tracked debating when and when not particles spiral in or out. We both agree there is "a line." On one side of the line is contraction; on the other is expansion. You’re arguing that in the solar system “the line” is particle size; I’m arguing that “the line” is radial velocity. But we both agree that there is a line. We’ll assume you’re correct, for the sake of argument, that “dust” (what we see in comet tails) spirals away from the sun, but that larger particles spiral in. If so, it’s just another example of the contraction/expansion motif that I keep hammering on. Earth satellites below geosynchronous orbit spiral in; above, they spiral away. “Hot” globs of gas expand; “cold” globs of gas contract. Massive stars in a globular cluster tend to “sink” towards the center; less-massive stars tend to “float” away. Virtually all gravitational systems have inflection points, “a line,” of one kind or another, with contraction on one side, and expansion on the other: size; temperature; spin; distance…whatever. With regard to the universe over-all, “the line” is distance. There is net contraction below 5 Mpc; net expansion beyond it. The energy of expansion beyond 5 Mpc is much less than the energy of contraction generated within 5 Mpc, so Hubble the expansion is not a mystery at all, but a natural and to-be-expected phenomenon. Last edited by Peter Wilson; 17-May-2006 at 09:57 PM. |
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In calculating the energy of expansion of a given system, there are 3 basic variables: expansion rate, density and configuration. Calculating the expansion energy of the earth-moon system is trivial (answer= 10^(-4) j/kg/yr, see post 60) and since the rate is the same as the universe over-all, we use the 10^(-4) j/kg/yr expansion energy of the earth-moon (EM) system as a “reference point” to get rid of one variable, the expansion rate.
Next we consider density. If the density of the EM were halved, that is if each body weighed half as much, the force between them would be halved, and the energy-per kilogram would be halved, given the same rate of expansion. Applying this same principle: if the density of the EM was 25 OOMs less, then the expansion energy would 25 OOMs less. What we would be left with is something like a dust mote being orbited by an even smaller dust mote, 250,000 miles away. Intuitively, the expansion energy of such a system is very, very small. Specifically, such a 2-body system, with the same density as the universe, and expanding at the same rate, would have an energy of expansion of some 10^(-29) j/kg/yr. Last, we consider configuration. The EM is 2-body, 2-dimensional system, and the universe is an infinite-body,3D fractal affair. So how do you compare an apple to an orange? Admittedly, this math lies over my head, but by getting rid of 2 variables—rate and density—we are down to just 1 variable: configuration. Obviously, it takes more energy to expand an infinite-body 3D system at a given rate-and-density than a 2-body system of the same parameters, but it is not infinitely more. It is just some factor, call it X, that comes out in the math. You multiply the 10^(-29) j/kg/yr by X, whatever it is, and you get the expansion energy of the universe. And 10^(-29) j/kg/yr multiplied by almost anything is a still a small number. The expansion rate of the universe is very small: 10^(-10)/yr. The density of the universe is extremely small: 10^(-27) kg/m^3. Just looking at these two numbers, it seems the expansion energy must be very small. Does this clarify why I believe the expansion energy of the universe is so small? Can anyone explain how the mainstream comes up with an expansion energy that is so huge? |