# Superluminal Speeds and All That Jazz

1. Oct 31, 2008

### oldman

Superluminal Speeds and All That Jazz

A popular prejudice is sometimes expressed as “nothing can travel faster than light”. But Special Relativity (SR), from which this prejudice is derived, in fact teaches only that “nothing can be observed to travel faster than light”. The meaning of ‘observed’ here is technical and can be unpacked by explaining how distances are measured and clocks are synchronized with light signals in SR. It may then come as a relief to realize that SR creates no mysterious speed barrier. SR does not prevent one traveling to a star, measured on Earth to be light-years away, in just a few hours; SR dictates only that travel-time be measured by the traveler on his/her clock, not by an Earth-bound stay-at-home.

It would be misleading, though, to call the traveler’s speed ‘superluminal’, say because at home on Earth the distance the that the traveler covered was measured as a few light-years. From an SR point of view, this would be like comparing apples and oranges. In nature as described by SR there are no superluminal speeds that can be measured as such.

What about superluminal speeds in General Relativity (GR)? ‘Superluminal speeds’ are certainly talked about when dealing with models of the universe based on GR, in many threads in this forum. Sufficiently distant parts of a model expanding universe are sometimes said to ‘separate at superluminal speeds’. To me, this seems in an inverse sense just as simplistic as saying that “nothing can travel faster than light”.

In GR speed is not a simple concept: First, in GR ‘to separate’ is generally taken to mean to
increase ‘the proper distance between’. Second, ‘proper distance’ means the sum of a chain of ‘local’ proper distances, measured as in SR, over a span in which spacetime is perceptibly non-Euclidean (‘distance’ could also measured by radar, as in SR, with possibly different results). Third, proper-distance measurements are to be made simultaneously, at the same instant of a defined ‘time’ (in consensus cosmology ‘simultaneous’ means when observers measure the same density of mass/energy, locally, in a model universe.) In GR the concept of ‘speed’ needs a lot of unpacking!

If, after all this unpacking, one gets an answer that exceeds c, there is in my view nothing to make it worthwhile to describe a speed which in practice you cannot measure or observe as ‘superluminal’. Using 'superluminal' suggests that something special or exceptional is being uncovered. In cosmology, getting an answer for a speed greater than c in an expanding universe means simply that one is extrapolating a model into unknowable regions beyond the (dynamic) red horizon of the observable universe. In observable nature as described by GR there are also]no superluminal speeds that can be measured as such.

Why then bother with the word ‘superluminal’ at all, I ask?

2. Oct 31, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

Beats me
I don't particularly like the word. I use it rarely. I prefer to talk about standard model distances increasing at rates > c. Some other posters use it and when I occasionally do it's mainly just to make contact with other people's way of talking.

I'm not sure what you mean by "unknowable regions beyond the (dynamic) red horizon of the observable universe." Could you clarify? Maybe we mean different things by observable universe.

For me, when we map the CMB we are looking at matter which is now about 46 billion lightyears away from us. We can't see what that matter is doing at this very moment, but we can tell certain things about it such as variations in its density. To me it's clear that matter is part of our observable universe. The distance estimate is part of the standard LCDM model which I believe we have educational function to help people understand---as a home base or common point of departure. If we choose to deviate, it's OK but it's more efficient if as a minimum we all know the basics of the standard picture of cosmology we are deviating from.

You mention distance. Distance has always been a complicated issue in astronomy. Everybody should be alert to this. How do we define various distance measures? Which one is the prevailing or foremost, in terms of which others are conveniently expressed? Etc. You give a definition which (perhaps phrased slightly differently) I would basically agree with. It is convenient to use as one's primary idea of present-day distance and the Hubble Law is based on it.

In order to sketch out and visualize the universe we live in, we need some primary idea of distance. It's how you talk about geometry. And there is a prevailing definition. Given this measure of distance we are immediately confronted by the question of the rate at which various distances increase and for full many a distance that we deal with in cosmology, for instance the distance to pretty much any object we see with a redshift z > 1.4, that rate of increase is greater than c.

I'm not sure if you are having trouble with this, or objecting to it? Should we not use those words? Should we not say that suchandsuch distance is increasing at a rate of 2c or 3c or whatever? Should we use more words every time we need to refer to a rate of change of distance----some caveat or qualifying phrase that you have in mind and would like to recommend? I'm not entirely sure what you are saying in your post, Oldman.

How should we be talking about the standard picture of the layout of the universe, according to you? And my earlier question was what do you mean by "unknowable regions beyond the (dynamic) red horizon of the observable universe" ?

Do you mean regions beyond, say, 46 billion lightyears? Or do you mean regions beyond, say, 13.7 billion lightyears (the distance which is increasing at exactly c) because in the standard picture we see stuff currently way way out beyond that. Perhaps you'd clarify?

Last edited: Oct 31, 2008
3. Nov 1, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

I agree. This is a neutral and sensible description.

All I can offer is the opinion of a 'struggle veteran', as we say in these parts. I've found cosmology not an easy subject to understand, but with help I'm getting there.

In a way it's like learning Russian, where the first hurdle you have to overcome is unlearning your English alphabet and replacing it with the Cyrillic alphabet. Worse than learning French!With cosmology one has first to unlearn the simple meaning of words like distance and speed. You must then learn to re-interpret them in a relativistic context. Once this is done you can go back to using these words freely, but with implicit caveats. The advantage of Russian is that when it is heard, it is easily recognised. Cosmology-speak is not so easily recognised because cosmologists use the same vocabulary as Joe the Plumber. But, finally, after overcoming these hurdles, one comes to recognise that Joe's vocabulary is all we have, and that cosmologists and plumbers mean similar things after all.

This is why I think cosmology needs to be introduced with a health warning, as it were, and why one should be wary of talking loosely about 'superluminal speeds' in particular.

I'll answer the other points you raised 'just now' -- in our local patois meaning 'a bit later'.

4. Nov 1, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Perhaps. Here I was thinking of the CMB as an horizon --- writing loosely, I'm afraid, doing just what I'm recommending others not do. The reason we can't see beyond the CMB is (I think) because of it's physical nature; it's an opaque fog of (to us) of reddened radiation, rather than a model-dependent particle or event horizon. I wrote 'dynamic' because the CMB must also be expanding, and its expansion rate could vary. But we must have been in causal communication with events beyond the CMB, because that's where baryogenisis happened. Here be matter rather than antimatter, so it's not an horizon.

Yes. I agree. Especially about the LCDM model. But getting to grips with all that this implies can be quite a long process.

We seem to agree here.

You may see me as making much ado about nothing, Marcus; if so, you may well be right. But judging from the many confusions that arise in this forum I do believe that the careful presentation of cosmology is worth fussing over.

5. Nov 1, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

I sense that you are concerned here with pedagogy, Oldman---the most efficient way to present modern cosmology especially to newcomers to the forum. It's an important concern and you make some good points, but I think you may be overlooking some aspects and I'll offer my different perspective.

As you say, the edge of the observable is about 46 billion lightyears from us---that's where the matter is that we see when we map the microwave background. We are looking at stuff that is currently 46 from here. That's important for noobs to understand, and fortunately we are all on the same page regarding the estimated age of around 13.7 billion.

Since coming to PF in 2003, I've seem something on the order of 100 posters bring us their insight that, in standard cosmo, the radius of the observable must be 13.7 billion lightyears because expansion started 13.7 ago and the edge can't receed faster than c.

One of the main jobs for the regulars has been to relieve noobs of that misconception. In standard cosmo, the distance to the farthest matter we are looking at currently is 46, not 13.7.

I've gradually acquired the viewpoint that the least fuss and bother way to deal with this is to immediately confront it and make a clean break with this endemic misconception.
Essentially it is a cost-benefit analysis type of choice.

1. It is very CHEAP timewise to picture visually how distances between stationary points can increase at a c+ rate. You simply look at a balloon with glued pennies and with photons wriggling across the surface at a fixed rate of one inch per minute.
There will be distances between pennies which are increasing faster than one inch per minute. But no penny ever outraces a photon in its neighborhood. Ned Wright provides the two computer animations of the balloons with wrigglers. To visualize (in an unparadoxical nice consistent way) how distances can increase at c+ rates, that's all you need.

2. It is very EXPENSIVE to leave the endemic misconception in place, because c+ expansion rates are physically built in to Hubble law, and the FLWR metric. Rates of expansion of distance are what Hubble law is about: v = Hd. The v there is a rate of change of distance, the instantaneous distance between two stationary points. Since it's what the basic law is about, if you don't get that up front, you don't ever get to square one.

So I find it is actually hazardous to leave that misconception lying around for other posters to stumble on. One person spouting off can get several others confused, if they are vulnerable to thinking there is something funny or suspect about distances increasing at c+ rates.

3. There is a considerable bonus BENEFIT of coming to grips early on with some aspects of cosmology that are integral to the basic framework, like the business of stationary wrt background. You might say a basic cosmological injunction is "Dont move too fast relative CMB or the doppler hotspot will fry you!" And don't let the people in your thought experiments do that either, lest it fry them and fry your mind as well.
Stationary basically means rest wrt the matter which emitted the CMB that we are now looking at. And happily we find the other galaxies are not moving much relative to it either. There may or may not be some largescale drift but either way that is a small footnote that you can't even talk about without first getting the idea of approximate rest wrt the expansion process and bulk primordial matter. Also cosmic rest gives you an idea of cosmic simultaneity that is essential to standard cosmology. The Hubble law v = Hd relates v and d defined as if measured instantaneously at some given moment. The d is between stationary points. In other words, the most basic quantities we work with depend on an idea of rest and simultaneity which is special to the field.

4. Dealing up front with the standard cosmo pattern of increasing distances, including rates of increase, gives a handy way to define useful quantities. For example the Hubble radius of 13.7 billion lightyears is defined simply as that distance which is increasing at rate c.
The Hubble law is the proportionality between a distance and its rate of increase. So a distance of 27.4 (twice Hubble radius) would be increasing at rate 2c, and so on. These are physical relationships which I think it's good for beginners to assimilate early on. Part of understanding the standard model, which we should all get under our belts for starters. (Then if you want to cast doubt on the standard model and propose some alternative picture of the cosmos at least we all share a common starting point from which to explore variants. I don't object to skepticism and exploratory deviation, they are healthy! But first we all need to understand the basics of what we are being skeptical about and deviating from.)

Oldman, I'm hoping very much that you and I can agree on some of these points!

Last edited: Nov 1, 2008
6. Nov 2, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Yes it is. In this thread I wanted to focus on the misconception that the FLRW model, in promoting talk of 'superluminal speeds' -- verboten and unobservable in SR, somehow generates an internal conflict in relativity. You tend to focus on misconceptions about distances and ages of edges rooted in similar prejudices, and I agree pretty much with all you say. We also have different approaches towards dispelling such misconceptions--- I like a clear introducion to basic concepts; you recommend the simple balloon analogy and practicing with online calculators. Thanks for setting out your views so clearly here.

There is plenty of room for both approaches. One can't have too much of a good thing! I hope that the final version of your sticky thread is a convincing mixture that helps newcomers to a better understanding of what modern cosmology is all about.

With this aim in mind, I'll transfer some residual misgivings I have about comments you made here on the balloon analogy, to that thread.

7. Nov 2, 2008

### Chronos

Re: Superluminal Speeds and All That Jazz

I missed the part where FLRW suggests superluminal velocities. Spacetime is not constrained by special or general relativity.

8. Nov 2, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

I agree that spacetime is not constrained by SR or GR, Chronos. Spacetime is an invented coordinate space, rather than something tangible or perceptible --- it's as free as one's imagination. But in the FLRW model of an expanding universe there is often talk of how sufficiently far-apart elements of the cosmic fluid separate more rapidly than c, at what is often referred to as a 'superluminal speed'. Could you amplify your comment, please?

9. Nov 3, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

I think you would agree it is a simple one-line mathematical consequence of the usual form of the metric, would you not? I expect there is often talk, but it's concretely obvious too.

E.g. write down the FLWR metric, take the flat case for simplicity, normalize a(present)= 1 which is often done. Look at a spatial interval of length 1/a' where a' is the time derivative of the scalefactor. Then consider the rate at which the length of that interval is increasing---it is c by simple algebra. And any longer interval will be increasing faster than c. Just as a consequence of the way the FLWR metric is constructed.

Double that length and the metric will tell you it is increasing at 2c. Am I missing something? Seems like a direct math consequence of FLWR, by inspection so to speak.

I like switching the letters FLRW around to FLWR so that it spells "flower" Excuse the playful levity.

10. Nov 3, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Indeed it is. Especially transparent if one considers the metric along any line in the everywhere isotropic model universe the metric describes. There is even no need to use angular coordinates theta and phi.

11. Nov 4, 2008

### MeJennifer

Re: Superluminal Speeds and All That Jazz

The catch is that the FRW metric does not describe a vacuum between things. In fact in a FRW spacetime there is no vacuum, only matter.

A bit of a leap to map that to our known universe which appears mostly relative vacuum with just a few spots of dense matter would't you say?

12. Nov 4, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

Long answer: When you assume homegeneous and isotropic, it practically amounts to an approximation with matter uniformly spread out instead of concentrated in lumps. Cosmologists use the "dust" metaphor.
The validity of the FLWR model is not at issue here---it fits the data. The point is if you assume FLWR as a good approx, then you automatically get distances increasing at c+ rate.

Approximating a clumpy spangled world by a world with uniformly spread turns out to give a splendid approximation to reality, and of course with matter spread with ideal perfection there is no vacuum, but so what? All one needs to get over that hurdle is a "dustgrain" of motherwit , wouldn't you say?

======================

Oldman, if you are reading, I still recall your description of early universe structure formation as curdling. You enjoy words and it occurs to me that "flower" sounds like "flour".
The Friedmann et al solution is sometimes called a dust solution, or dust universe. Matter being uniformly spread and pressureless, like a cloud of dust. FLWR

Last edited: Nov 4, 2008
13. Nov 4, 2008

### MeJennifer

Re: Superluminal Speeds and All That Jazz

It does not, that is why, in their "brilliance", some postulate dark matter and dark energy to make it fit.
That is like using astrology to predict stock prices and explain the discrepancies by dark and hidden forces.

I would say pretty obvious to the critical mind, not so obvious to those who have built an industry around it and have a history of aversion to be caught wrong.

14. Nov 4, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

a conspiracy?

Come on Jenny, FLWR fits the data excellently well. And it is doing exactly what one hopes a model will do---it provides us with two important numbers to explain: the dark energy density and the dark matter density.

It is now up to physicists theoretical, and physicists experimental, to find physicist explanations for these two numbers (which may even lead to an improvement in FLWR!). This is an exciting challenge to them and it will be interesting to see what they come up with.

So far we have a sweet simple model with two interesting parameters which we adjust (say to 0.73 and 0.27) and it fits masses of data stunningly. It is doing just what a model in a mathematical science is supposed to do, and it might seem foolish to disparage it for doing its job.

When FLWR is precisely adjusted to fit (e.g. by plugging 0.73 and 0.27) it is called LCDM or LambdaCDM----Lamda refers to the 0.73 parameter and CDM (cold dark matter) refers to the 0.27.

So FLWR alias LCDM is making us a present of these two fascinating numbers. And from everything I hear, legions of physicists are positively beside themselves with excitement and curiosity, and (finances permitting) the funding funds are flowing as well. Explaining 0.73 and 0.27 is becoming a major major focus of research worldwide.

So that's cool.

Last edited: Nov 4, 2008
15. Nov 4, 2008

### MeJennifer

Re: Superluminal Speeds and All That Jazz

No, job security.

16. Nov 4, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Yes. I like this.

17. Nov 5, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Judging from your posts, Jennifer, you seem to be sceptical of the model based on the FLWR metric. And you seem to understand matters relativistic pretty thoroughly -- I'm thinking of your recent posts in the relativity forum e.g. in the thread "Light velocity measurements".

So here's a thought about a 'leap' of a different kind for you:

The FRLW metric, which so neatly accounts for the modern-cosmology-founding interpretation of redshift, decribes change in the universe by allowing the the scale factor (which is the space-coordinate metric coefficient, presently unity) to vary with time.

Have you noticed that one could equally well account for the redshift by describing change with a time-coordinate metric coefficient that varies in time? (I don't mean c, which in this context is a unit-conversion factor) The accepted choice, made long ago, was the 'leap' I'm referring to.

In fact the only thing that the redshift is telling us is that the ratio of metric coefficients changes with time. It'sthehuge amount of other circumstantial evidence accumulated by astronomers that supports the FRLW metric with it's choice of varying scale factor.

But then you're sceptical about the effectiveness of this evidence, aren't you?

18. Nov 5, 2008

### MeJennifer

Re: Superluminal Speeds and All That Jazz

It is absolutely true that in the expansion phase of an FRLW spacetime one can say with equal validity that all clocks speed up instead of all distances increase. Those statements are equivalent in GR.

However that does not help the support of the idea that a FRLW metric is a good approximation for the existing universe. Think about it, does our universe even remotely look like a pressureless fluid? To me it looks like mostly (relatively) empty space and some concentrated blobs of matter.

When one develops a model and it turns out that that model does not approximate reality one can do two things, either find a better model or stick with it and introduce things like dark forces and dark matter which, perhaps conveniently, cannot be directly detected.
One might as well try to falsify fairies.

19. Nov 5, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

I certainly don't mean to insist on using the FRLW metric, although it does seem to me to look like a good approximation to try first. Neither do I like labelling what is going on in our evolving universe "an expansion phase". A pox on the word expansion! But perhaps like you, I'm still somewhat sceptical of the kludges that have been introduced to fix various problems.

Although I may well end up believing in fairies, as you put it, a small niggle keeps scratching at the back of my mind --- is it possible that something else is going on, something that changes the ratio of metric coefficients, something that looks very like expansion, or clocks speeding up --- something really wild like the relative unfolding of the dimensions we are so familiar with, something no one has yet explored or tried to model, what with everybody being so obsessed with how well 'expansion' seems to work; up to the point where kludges have to be brought in?

Mostly I keep such wild thoughts to myself, but they break out now and then. Nuff said.

Last edited: Nov 5, 2008
20. Nov 5, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

We are in a phase of widespread increasing distances between objects at CMB rest, according to pattern called Hubble law. So what better do you propose to call it? Would you feel comfortable saying we are in a:

1. Hubble phase, or Hubble law phase. (accurate, but too technical to communicate to many listeners)

2. increasing-distances phase (accurate, but too many syllables).

It is easier to say expansion (3 syllables) than increasing-distances (6 syllables). So what's wrong? As long as people don't misunderstand and over-extend the analogy with material substance. Aren't you being a bit fussy about words here?

The basic point is you either buy GR or you offer a better mathematical model of how geometry evolves. If you buy GR then you have no right to expect distances to stay the same. In fact you expect us quite possibly to be in an increasing-distances phase. And the kicker is the idea of being collectively at rest with respect to the matter in the early universe---at rest relative CMB.
Modulo small proper motions and possibly some drift, but on the whole a remarkable collective stationarity.

Well these are the most obvious features of the universe. What words would you like better? I'm flexible about words as long as the mathematical model clearly underlies them. Interpretation is just verbal trimmings. So as long as the words are easy to say, and fairly descriptive, I'm cool.

So what words do you like?

21. Nov 6, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

I was replying specifically to MeJennifer and her use of the word "expansion phase" here. You are talking about the consensus model, which she doesn't seem to accept. When talking of this model "expansion" is of course quite acceptable as a description of consensus. Anything else would be clumsy, as you say.

However I'm not yet entirely convinced that the consensus interpretation is correct. I do "buy GR" and I don't "expect distances to stay the same". But, on the other hand, you don't have the right to expect "clocks to always run at the same rate" . All we do know for certain is that physics is invariant in time and space (consequently that GR is a most elegant and satisfying description of both gravity and of this invariance), and that there is a redshift. The rest is interpretation --- which may well have been correctly made --- circumstantial evidence indeed suggest that this is so. But people are fallible, and the consensus interpretation does involve a clutch of ad hoc kludges.

I therfore cavil at certainties, as when you write "We are in a phase of widespread increasing distances between objects at CMB rest, according to pattern called Hubble law." Yes, it looks as if we are, but you write as if this were dogma.

I do like "the idea of being collectively at rest with respect to the matter in the early universe---at rest relative (to the) CMB." Sorts the ether nonsense out nicely.

22. Nov 6, 2008

### MeJennifer

Re: Superluminal Speeds and All That Jazz

I understand what people mean by it but being at rest relative to radiation is just nonsense. Radiation travels at light speed and nothing can be at rest relative to light speed.

23. Nov 6, 2008

### mysearch

Re: Superluminal Speeds and All That Jazz

The concept of the CMB rest frame seems to raise some interesting issues. As I understand it, the CMB rest frame is not actually making any comparison to a relative velocity to radiation, but rather two events both associated with CMB decoupling.

On the basis that decoupling took place throughout the spatial universe at the same time, give or take a few years, then the CMB ‘photons’ received on Earth today from all directions should have the same temperature-wavelength. If the Earth had a relative velocity in a given direction, this would cause a Doppler shift of the wavelength this direction with respect to the opposite direction.

If this description is essentially correct, would a model of an expanding homogeneous and isotropic universe infer any meaning to the magnitude and distribution of the relative velocity of observable galaxies with respect to the CMB frame?

24. Nov 6, 2008

### oldman

Re: Superluminal Speeds and All That Jazz

Yes, you're correct. MeJennifer had the wrong end of my stick here. I wasn't being careful enough. In the consensus model the CMB radiation provides a personal reference frame of rest for any observer --- simply a frame in which she/he observes this radiation to have the same-temperature black-body spectrum no matter in what direction it is being observed. In the consensus model observers at rest in such frames separate from each other --- their (carefully defined) 'proper distance' apart increases with time --- they are said to partake of the 'Hubble flow' as the model universe expands in a GR way.

So there is no single absolute frame of rest, no universal ether, just different frames for different folks.
It actually does.
Here you touch on very recent observations of systematic motions whose origin has been tentatively attributed to happenings outside our observable universe. But this is altogether off-topic for this thread -- I don't have a reference, either.

I'm off to the warm sandy shores of the Indian Ocean for the weekend.

Last edited: Nov 6, 2008
25. Nov 6, 2008

### marcus

Re: Superluminal Speeds and All That Jazz

Probably safest not to talk about CMB frame. The word frame suggests a rigid reference frame with a fixed distance scale---technical connotations engrained in our minds from special relativity. The CMB does provide a universal criterion of rest, being at rest with respect to CMB (no doppler hotspot) or with respect to the matter of the early universe. But two things both at rest relative CMB can nevertheless have the distance between them increasing. So in the orthodox sense of frame, they don't belong to the same frame. I think you understand this and were just talking about motion of galaxies with respect to CMB.

so your question makes better sense if you just leave off the word frame at the end.

If I understand your question right, I think the answer is yes. Note that inferences in cosmology are rarely absolute or final---astronomers are constantly refining their ideas.

When people were talking some 10-15 years ago about the Great Attractor located in the direction of constellations Hydra and Centaurus in the southern hemisphere, but too far away to see or too obscured by intervening stuff, what they were really observing was a collective DRIFT of various clusters of galaxies relative to CMB rest.

There was another result like that recently, but not yet confirmed, purporting to have identifed a statistical drift in a sample of over a thousand galaxies, again relative to CMB rest.

Each galaxy has its own individual motion relative CMB, though in general it's difficult or impossible to determine (except for the radial component of motion relative to us---some small deviation from the expected redshift, receding just a bit too fast, or not fast enough, to fit the overall pattern.)

With nearby clusters, such as Virgo cluster, it's easier to gauge than for more distant. And of course for our galaxy, and our local group of 10-20 galaxies it is even easier. So there are published figures on the various individual motions----speed and direction----for some mostly nearby things. These are comparatively SMALL (a few hundred km/s) and not part of the expansion process.

For example the solar system is going 380 km/s relative to the CMB---in the direction of Leo. We know that because there is a large doppler hotspot in that direction. A few microkelvin hotter CMB in that direction and a few microkelvin colder spot in the opposite.

This 380 km/s is the composite of our orbital speed within the galaxy and the galaxy's own collective motion, which is about 500 km/s in a different direction closer to Centaurus (actually a small constellation near Centaurus called Crater which means wine-cup.)

Virgo cluster (the nearest really big cluster) is also going some 500 km/s in a Centaurusish direction, as I recall----as well as they can determine. All these motions are different from Hubble law recession and they are calculated relative to CMB rest.

If all galaxies were perfectly stationary relative to CMB then they would still have their recession redshift, but they wouldn't have these small individual deviations. But they seem to have some mostly random deviations. And when people study these individual deviations from perfect Hubble law recession, they can come up with inconclusive suggestions of some sort of large scale coincidence or DRIFT. I mentioned that earlier. It is the sort of thing which is a teaser. If it is confirmed then it suggests there is a departure from uniformity and a concentration of mass in some direction, hitherto beyond our ken----like the fabled Great Attractor. It could be just a percentagewise minor blip in the otherwise uniform distribution but a small percent increase density over a very large volume could make a big gravitational effect on us, and explain a drift (relative to CMB rest) of ours and surrounding galaxies.

So your question is, does cataloguing individual motions relative CMB let us infer any meaning? And the answer is YES, if it is confirmed to be not perfectly random but has some overall drift direction then it it would force us to modify our assumption of uniformity, and let us infer an estimated size and direction of non-uniformity. This then if confirmed would represent early universe structure and would have to be included in the models of early universe structure formation. What's a plausible explanation for why this deviation? Is it compatible with the prevailing inflation scenarios? etc etc.

Last edited: Nov 6, 2008