By: Alex Saharian
We have no information available completely describing the gradual evolution of our universe over the last 13.7 billion years (Gyr). However, we do have some idea how our universe looked billions of years ago. We have many “snapshots” of objects in distant space that were recorded during different times in the universe’s history. This information became available to us only recently as photographs from Earth-bound telescopes and in particular, the Hubble Telescope. These pictures are of very high quality, showing glimpses of distant objects as if they were located nearby. In reality, these photographs represent how they looked many Gyr ago, giving us a very good idea how our universe evolved or may have appeared to have changed over the last few Gyr. However, the problem is the photographs of objects alone do not reveal how far away they are, or were, when these snapshots were taken. How much time might have elapsed since they were photographed?
Fortunately, we have more valuable information about space available to us. We have observed and made very accurate measurements of changes in frequency spectra in the signals emanating from objects glowing in the distance. We have found that these spectra are different from what we would normally expect. Since the observed frequency shifts are to a lower frequency, we state that all these signals have red-shifted. We have also hypothesized that the greater the redshift from an object in space, the farther away was its location, and that much older that object had to be at the time it was photographed.
All of these observational data are factual. The problem arises when we try to explain the mechanism responsible for the redshift of signals in space. Unfortunately, we fail to come up with one single unambiguous explanation of this observational fact. We realize that the explanation of this phenomenon will depend on the perception of our scientific mind and that the resulting model of our universe will then depend entirely on this explanation. But no matter what answer we might ultimately come up with, we must be able to explain all “established experimental results”.
One almost universally accepted explanation for the observed redshift of signals from distant glowing objects is that we are living in an expanding universe. With this particular explanation for the existence of redshift in space, all of the observed objects are said to be rapidly moving away from us and from each other (following the expansion of space), thereby producing redshift. This seems reasonable, however this explanation imposes several conditions that must have existed at the beginning of time, which require very elegant explanations of questionable validity to justify their existence. One of these requires an imposition of a time restriction on the age of our universe of approximately 13.7 Gyr.
In this paper we will take a look at the validity of this time restriction. To do this, we will take a look at the motion of individual galaxies, the building blocks of our universe, and we will try to see what we can learn from their observed behavior in space. As a specific example, we will take a closer look at the motion of the Andromeda galaxy and its interrelationship with our own galaxy.
The Andromeda galaxy is a beautiful spiral galaxy, referred to as M31. It is composed of nearly one trillion stars that assembled into one single celestial body over a period of time probably extending many Gyr. The proximity of this major galaxy to our own galaxy and their mutual isolation in space makes them ideal candidates for the study of motion of isolated bodies in space. It also provides a very good example to demonstrate how the slow motion of celestial bodies impacts the life span of galaxies and to examine the significance of the element of time in space, in general.
The Andromeda galaxy is said to be only about 2.5 million light-years (Mly) away from our galaxy. Its present relative velocity is estimated to be 100 - 140 km/sec, so it will take approximately 4.5 Gyr for the two galaxies to approach and to finally merge into one giant elliptical galaxy. In this particular case both galaxies are slowly approaching each other in an isolated area of space. To “preview” the approaching collision between our two galaxies, see a very interesting computer simulation of the forthcoming event by (Dubinski 2001). It is an interesting subject but in this instance we are only concerned with Andromeda’s behavior in the past.
Distance and relative velocity information provided is very important for our analysis, but the accuracy of these data is not. The basic information on Andromeda leads to a couple of intriguing questions. First of all, how much time did it take both galaxies to cover an additional distance of separation of 2.5 Mly before the two galaxies reached their present positions in space? Keep in mind that the strength of the gravitational force between two isolated bodies in space falls off as the square of their distance. It is also proportional to the second derivative of their separation distance with time. A mere doubling of the distance in space severely impacts the interval of time required for celestial motion.
By looking at the photograph of the Andromeda galaxy and considering its isolated position in space, we can safely stipulate that when our two galaxies were 2.5 Mlyr farther apart, both of our galaxies had to have existed more than just 4.5 Gyr ago. They probably would have looked very similar to how they appear today and were still approaching each other, but at a slightly reduced relative velocity, the rate of which is yet to be determined. Then, how long ago did both galaxies pass the 7.5 Mlyr separation point in space? Again, this event had to have taken place more than just 9.0 Gyr ago – a substantial interval of time considering the fact that in this case both galaxies at that particular moment were probably fully formed and already in motion towards each other.
The differential equation, defining the motion of two isolated bodies in space, is obtained by equating the gravitational force between the two bodies to the rate of change of their relative velocity. It could actually provide us with a better estimate of time needed for the motion of galaxies in our example. However, since we do not know the strength of the gravitational force between individual galaxies, we cannot determine the exact magnitude of their acceleration at the 2.5 Mlyr separation point and thus accurately determine their previous behavior. Instead, let us examine a few hypothetical examples, which in our case will be more than sufficient to demonstrate our point.
Consider at first the case when both galaxies existed but were widely separated in space a long time ago and had initially a negligible approach velocity. This is a somewhat unrealistic example because of the very large distance of separation. However, this example provides for a simple solution of our differential equation. Keep in mind that we are ultimately interested only in the behavior of the two galaxies in their proximity.
Our previously selected initial conditions of our first hypothetical example can now be introduced into the differential equation, which will help us to understand the behavior of the two initially widely separated bodies in space in greater detail. The results show that in this case the time required for celestial motion is directly proportional to the 3/2 power of their distance of separation. Therefore, we can state that if it will take 4.5 Gyr for the two galaxies to merge from a distance of 2.5 Mly, then it will take them 12.7 Gyr to merge from a distance of 5 Mly. By the same token, it will take the two galaxies roughly 23.4 Gyr to merge from an initial separation in space of 7.5 Mly. The two galaxies of our local group, a part of the Virgo Super-cluster, are separated from surrounding large galaxies by at least this distance.
This result appears to indicate that in this example, the interval of time required for the galaxies to move from a separation of only 7.5 Mly to reach their present position of 2.5 Mly apart is greater than the total life span allowed by the theory of the expanding universe. These are very serious timing discrepancies, which will require further investigation.
The same differential equation can be used also to obtain more accurate information on velocity. It shows that in this particular case the approach velocity between two isolated bodies in space is inversely proportional to the square root of their distance of separation. Thus, with the approach velocity of 100 to 140 km/sec at their present distance of 2.5 Mly, the velocity at the 5 Mly separation point in space had to have been approximately 71 to 99 km/sec. The approach velocity at a distance of 7.5 Mly had to have been approximately 58-81 km/sec. As we have shown above, this event would have taken place an extremely long time ago, thus implying that it had to have taken our two galaxies a very long time to reach their present approach velocity.
A few more hypothetical questions also come to mind on the subject of celestial motion. These new questions deal with celestial motion events taking place in space where individual bodies were located closer to each other to begin with and were initially at rest. The resulting motions due to gravitational forces would have to be much more time-consuming than in the previous case of two isolated bodies already in motion. For example, how much time would it take Andromeda galaxy to reach our galaxy, just 2.5 Mly away, if the initial approach velocity between the galaxies were almost zero? We sidestepped the effect of gradual reduction in the initial approach velocity for the two galaxies and went directly to the more interesting subject of near zero initial velocity.
Clearly, it would take them significantly longer to merge than the previously estimated value of 4.5 Gyr for the two galaxies already in motion at a present rate of about 100 to 140 km/sec. In this instance, even maintaining present velocity at a constant value, that is disregarding the effect of the additional acceleration with time or distance, it would take only slightly longer than 4.5 Gyr for the two galaxies to merge. This observation alone implies that to reach their present approach velocity of 100 to 140 km/sec, the two galaxies had to have been moving and continuously accelerating towards each other for a very long period of time, confirming our earlier statement.
Let us now examine the behavior of our two galaxies when both of them originated much closer to each other in space, thus effectively increasing the acceleration force acting between them. This would be a more realistic case for the origins of the two galaxies in an isolated area of space. In the first of these examples, let us assume that the beginnings of the Andromeda galaxy was located at a distance of only 20 Mly away from our galaxy and both of them were initially at rest.
In this case the differential equation states that if Andromeda’s velocity was 100 to 140 km/sec at a separation point of 2.5 Mly, then its approach velocity at the 5 Mly separation would have been approximately 65 to 92 km/sec. Similarly, their approach velocity at the 7.5 Mly separation point would have been approximately 49 to 68 km/sec. As expected in both cases, the approach velocities were significantly lower than in our previous example. This result indicates that our earlier estimates of 12.7 and 23.4 Gyr time required for the galaxies to merge after passing the separation points of 5 and 7.5 Gyr were significantly underestimated.
The same calculations can be repeated for our second example. In this case, only 10 Mlyr may have separated the young galaxies initially. Their corresponding relative velocities at the 5 Mlyr and at 7.5 Mly separation points would have been 58 to 81 km/sec and 33 to 47 km/sec respectively. The effect of a significant velocity reduction between two initially closely spaced galaxies becomes evident, implying that at start-up of the merging process, it takes much longer for the galaxies to cover same distances than in the previous examples. These time spans become increasingly greater the closer were their origins.
We must point out that in our very first example, it was assumed that the Andromeda galaxy originated very far away from our galaxy. The equations of motion showed that in order to cover a long distance with low initial acceleration, the galaxies eventually converged at an optimum speed and quickly traversed the 7.5 and 5 Mly separation points in space. For this reason, all the new time spans produced by the reduced approach velocity of our two galaxies traversing same distances, but now originating anywhere reasonably close from each other, would have to be more time consuming than we previously reported. However, it appears that our two galaxies originated a long time ago separated by a substantial distance.
The important point here is to show that in all of these hypothetical examples, the time it took for the two approaching galaxies to cover just relatively short distances was very long and was encroaching on the time limit imposed by the theory for the expanding universe. Note that these events were supposed to have taken place between just two galaxies in a relatively small, but isolated area of our universe, which presumably initially consisted of some homogeneous and isotropic distribution of matter.
There are other, even more complicated and more time-restrictive examples of celestial motion. For example, how much time would it take Andromeda to reach our galaxy from 2.5 Mly away if both galaxies were surrounded by many other similar galaxies, with all of them nearly equidistant from each other and all of them initially at rest? In this case, besides the previously imposed hypothetical near zero initial velocity condition on the motion of our two galaxies, we are attempting to create a state of a negligible initial acceleration, or a state of near zero force. If such equilibrium between individual bodies were to exist in space, even momentarily, it would greatly impact the initial motion of these bodies. We will be returning to this very important observation several times in this analysis.
Ultimately, we are seeking the answer to one important question. We know that it will take Andromeda 4.5 Gyr to approach our galaxy, a mere 2.5 Mly away, presently moving at a reasonably high and a constantly increasing velocity. How much time did it take our two major galaxies of our local group to accumulate hundreds of billions of stars and even smaller galaxies into two very large, orderly and well-defined celestial bodies and to attain their present, close positions in an essentially empty and isolated area of space?
When we consider the element of time during Andromeda’s final, but still a relatively rapid approach to our galaxy, it is very reasonable to conclude that hundreds of billions of stars in each galaxy had to have been assembled over a very long period of time. Even when the origins of the two galaxies were only 10 Mly apart, it would have taken them a long time to grow in size from larger areas of space exceeding the 2.5 Mly in distance presently separating the two galaxies. The accumulation of stars into two individual galaxies had to have taken place independently and long before the galaxies began their final approach towards each other. Because of their isolation in space, some of these galaxies could become quite large, having extended their influence over a larger area, and probably for that reason also older.
The point being made here is that it takes an inordinate amount of time to initiate motion and to produce changes in positions between celestial bodies. It is particularly true if these bodies are located in an area of space populated with many other uniformly distributed bodies of matter that are subjected only to conventional gravitational forces. The relative size of objects would be immaterial as long as they are of similar mass, are initially at rest, and nearly equidistant from each other. In each case we are dealing with relatively slow moving bodies over such huge distances with this conclusion applicable to objects in an inherently unstable near and distant universe. The life span of any one individual star in the system is of no consequence in the ongoing process, but surely the life span of either one of our two galaxies has to be greater than 13.7 Gyr.
It was stated that “Both of our galaxies formed close to each other shortly after the Big Bang initially moving apart with the overall expansion of the universe.” (Dubinski 2001). No other explanation was given how this event might have happened, particularly in an expanding universe. But to gain a greater appreciation for the role of time in space, observe the intricate assembly of stars within the Andromeda galaxy in infrared light. Observe the red glow of the huge amount of dark matter permeating the galaxy and illuminated by glowing stars. All of this matter, relics of the very distant past, is suspended within the galaxy and has become an integral part of the rotational motion of the spiral galaxy. The difference in their sizes is so big that many of these dark objects could easily be as large and as massive as white dwarfs.
The size of this galaxy is overwhelming. It is so large that it would take an object moving at the approach velocity of Andromeda, approximately 500,000 km/hr, almost 0.3 Gyr just to traverse it in one direction. Based on the results of our previous discussion, how could such a large and well-formed galaxy, consisting of nearly one trillion stars, develop several huge spirals in just 13.7 Gyr from some initially uniform distribution of small particles of matter in an isolated area of space?
In the theory for an expanding universe, because of the fundamental time restriction imposed by the 13.7 Gyr time interval, we suspect that there is a tendency to underestimate the element of time in space, forcing us to explain events taking place in space at an accelerated pace. To prove our point, for example, let us look at the shape of some select celestial bodies that happen to be located an appreciable distance from Earth. A good example would be a cluster of galaxies referred to as the “graveyard of galaxies”, a galactic super-cluster consisting mainly of older stars and referred to as CL0016+16 (Grossman2009). It is said that it was located 6.7 Gly from Earth when its radiation was emitted, some 7 Gyr after the Big Bang. This radiation was only recently received on Earth.
By looking at the photograph of this huge cluster, where individual galaxies were highlighted in red color, one question dealing with the element of time in space comes to mind. How could these widely-scattered galaxies form from an initially uniform distribution of matter by first going through a star-building period, followed by a period of galaxy formation, and then finally attain this irregular assembly of galaxies in an isolated area of space approximately 7 Gyr after the Big Bang? It is not that such a cluster could not exist in space. (The photograph is an observational proof.) It is the relatively rapid formation of the super cluster in an expanding universe within the suggested time span, which is the most puzzling aspect of the issue.
It seems like it should have taken this process much longer than just 7 Gyr to assemble this odd-shaped cluster. The time it took to accomplish this in 7 Gyr was not even twice as long as it will take Andromeda to reach our galaxy, only 2.5 Mly away. Keep in mind that in this case the initial approach velocity of our two galaxies (100-140 km/sec) was largely responsible for the predicted relatively short duration of the merging process. Otherwise this time span would be significantly longer than just 4.5 Gyr.
Likewise, a distant galactic cluster was found approximately 9 Gly from Earth (McKee2005). Because of the distance of this cluster from Earth, it must have been very young when its radiation was emitted. It required only one of the Andromeda 4.5 Gyr time spans to form in an isolated area of space, shortly after the Big Bang. Another interesting point is that there is nothing unusual in the appearance of this very young cluster of galaxies as pointed out by (McKee 2005): “It bears an uncanny resemblance to those nearby.”
Why is there no difference in the shape of this distant cluster, for it did not form immediately after the Big Bang? After our extended discussion of the element of time connected with the motion of the Andromeda galaxy in space, what mechanism allowed formations of these two galactic clusters in isolated areas of space from presumably initially uniform distribution of matter in such a short period of time?
In an expanding universe, the imposition of the 13.7 Gyr restriction on events in space often leads to serious timing conflicts with what we would normally expect. In human terms, the 13.7 Gyr time-span is incomprehensibly long. However, on an astronomical scale it is an insignificant increment of time. Keep in mind that, in the end, no matter what explanations we may come up with, we must ultimately be able to explain all observational results. Formation of these two distant clusters of galaxies in such a short period of time is not possible.
For all of these reasons, it is very difficult to comprehend how stars, much less distant galaxies at the fringes of our presently observable universe, could have formed in the time span estimated to be approximately 0.4 to 0.8 Gyr, as reported by Wilson, et al., (2004). The photograph of the Hubble Ultra Deep Field (HUDF) by Windhorst & Yan (2004) shows a collection of some very distant galaxies. Approximately 100 of these galaxies were circled for ease of identification. They were located in an area of space extending 3.6 Mly across (Windhorst 2008). It is important to note that these few early galaxies were randomly scattered and widely separated from each other in the universe that shortly before consisted only of some homogeneous and isotropic distribution of small particles.
Considering the fact that this distribution of galaxies was observed in the very early universe, so very soon after the Big Bang. It would have been much more reasonable if we have found many more than 100 smaller galaxies closer-together in the same area of space. Actually the separation between individual galaxies in the deep field of space is even greater than it appears, as their photographs are projected onto a plane. That is, the separation between two galaxies, which appear to be on a collision course in the photograph, could be found to be quite distant from each other when their redshift differential is taken into account.
By the end of 2009 it was reported that a few new galaxies were observed in the previously photographed HUDF. These new galaxies, observed in the near-infrared light were only 0.6 Gyr old (Villard et al. 2009). The new photograph referred to as HUDF09 showed galaxies approximately 13 Glyr away with some of them redshifted to z = 8.6 and hopefully others to be observed all the way to z = 10 (Villard 2009). In fact, in January 2011, it was reported that one galaxy was found to be some 13.2 Glyr from Earth (Villard et al. 2011). This fully assembled galaxy appears as a small red dot in the photograph and represents thus far the most distant object found in space in our universe, designated as UDFj-39546284. Its light was emitted some 0.48 Gyr after the Big Bang.
We continue to look very deep into space in the direction of HUDF in an attempt to reach the origins of our expanding universe and we have successfully penetrated very deep into space. In our last effort we managed to find a tiny galaxy which is said to be very young (only 0.48 Gyr), 13.2 Gly away from Earth. With the velocity of light of 300,000 km/sec, 13.2 Gly represents truly an astronomic distance in space. As Massimo Stiavelli, the HUDF project leader pointed out: "Hubble takes us to within a stone's throw of the big bang itself" (Savage, et al. 2004).
However, it is important to point out that as we continue to reach deeper into space, we keep finding only occasional tiny galaxies. This observed unusual distribution of galaxies in the very early universe makes us stop and ask these questions: What specific celestial bodies other than galaxies are we looking for? And what exactly are we expecting or hoping to find in space as we approach the 13.7 Gyr age limit of our expanding universe?
In January of 2010 a new photograph of a portion of the Southern Field, known as Great Observatories Origins Deep Survey (GOODS) showed a few new and not previously observed galaxies dating back to 0.65 Gyr after the Big Bang (Villard et al. 2010). These distant galaxies in the GOODS-S/ERS photograph are said to be blue and in their formative years. It is now believed that the first galaxies in our universe were formed in the first few hundred million years after the Big Bang (McKee2005). The report by Villard et al. (2010) provides some interesting insights into the early GOODS universe. By looking into the direction of the GOODS field, however, the universe appears to be essentially identical to that looking towards the HUDF and that, on a macroscopic scale, our 13 Gyr universe appears to be homogeneous and isotropic.
When observing distant HUDF and the GOODS field in an expanding universe, a few questions come to mind. First of all, 13 Gyr ago a galaxy existed 13 Gly away in the presently observable HUDF. Because this galaxy exhibited redshift in its signals, it was concluded that at that time, this galaxy was receding from our galaxy following the expansion of space. This is a widely recognized explanation for the redshift of signals in space. Likewise, another galaxy was glowing at the same time 13 Gyr ago, 13 Gly away in the GOODS field and was also receding from our galaxy.
A hypothetical question comes to mind: What would the present HUDF observer see if he were to look in the direction of our galaxy and even beyond? Would he not see our galaxy, moving away from him and radiating in space 13 Gyr ago and 13 Gly away, just as we have been observing his? In an expanding universe, which is homogeneous, there is no center and no observer can occupy a preferential position in space (Wright 2013). Therefore, we can state that the present HUDF observer must have an identical view of the universe and also of our galaxy (as it existed 13 Gyr ago), when looking in our direction. There would be no difference between who the observer is and who is being observed.
The HUDF observer might be puzzled by his inability to look deeper into space beyond our galaxy, just as we are presently unable to look deeper beyond the HUDF galaxy. However, today we do know what existed 13 Gyr ago near our galaxy and even beyond our galaxy, in the direction away from the HuDF observer. By looking today in any direction we fail to see any observable difference in space near our galaxy or anywhere else, extending all the way up to a distance of 13 Gly outward from Earth - that is, visible all the way to the HUDF galaxy and the GOODS galaxy.
On the basis of this observation and realizing that homogeneity must exist in space at all times, even in an expanding universe (Wright 2013), we can safely conclude that such conditions had to have existed near our galaxy 13 Gyr ago. That is, what the present HUDF observer can see in front of our galaxy 13 Gyr ago, should be essentially the same what today’s GOOD’s observer is able to see what existed just in front of our galaxy 13 Gyr ago.
We can now state with a fairly high degree of confidence as to what the present HUDF observer should find immediately behind our galaxy. Eventually, he should be able to see the same distribution of galaxies behind our galaxy, similar to the ones he was able to find in front and to all sides of our galaxy. These new galaxies would only be farther away, probably to a distance of no less than what is observable to both sides of our galaxy’s field and so on into deeper space, all the way to the GOOD observer’s galaxy.
We can now state that this argument should also be applicable to our galaxy’s observer, trying to look deeper into space beyond the HUDF galaxy or the GOODS observer’s galaxy. The areas of the universe beyond currently-observable HUDF and the GOODS field would also have to be populated by many other galaxies, looking very much like similar areas just in front of them, all the way for the next 13 Gyr of distant space.
Since we know the size of our presently observable universe as it existed 13 Gyr ago and we recognize that continuity in space exists between our observable universe and those of the HUDF and the GOODS galaxies observers’ universes (and even others beyond), our common universe must have been “enormous.” That was 13 Gyr ago with the universe still rapidly expanding at that time. Could we suppose that this term “enormous”, used by Filippenko (1998) to describe the size of the expanding universe 13 Gyr ago, implies an indefinable universe?
These findings lead us to believe that the estimate of the reported time span of approximately 0.4 to 0.8 Gyr allotted for the formation of new galaxies in the distant universe, from an initially uniform distribution of matter, may not be reasonable. This implies that the model of our 13.7 Gyr old expanding universe may be suspect. In an expanding universe, the area of distant space 12.7 Gly away, as shown in the HUDF photograph, was only 3.6 Mly across (Windhorst 2008). In the steady state model of the universe, this distance would be almost three times greater and the observed distribution of distant galaxies in the HUDF would not be any different than that in the near field of our universe (Saharian2009).
In the very early expanding universe, which was presumably homogeneous and isotropic, near zero velocity and acceleration conditions had to have existed in space between individual particles of expanding matter. As we have demonstrated in our Andromeda examples, it would have required a very long period of time to initiate motion of these particles, even in an inherently unstable medium. With no obvious mechanism in place to form organized galaxies directly from an initially uniform distribution of smaller particles in space, stars would have to have been formed first, followed by galaxies as a result of some momentary local non-uniformity may be caused by some “quantum fluctuations” in space. Each process, sequentially, would have required a significant amount of time to complete.
For this reason, it would have been very unlikely to form this particular distribution of approximately 100 randomly scattered and widely separated galaxies in the reported interval of time of approximately 0.4 to 0.8 Gyr. It does not matter how small and distorted these galaxies might appear, they are still completely assembled and functioning galaxies. Because of the uniformity existing in space, the time it takes to assemble galaxies in the distant universe and their behavior in general should not be any different than in our vicinity, as long as the galaxy-forming process is the same.
One explanation for the observed distribution of these early, distant galaxies was given as: “Galaxies evolved so quickly in the universe that their most important changes happened within a billion years of the big bang.” (Savage, et al. 2004). Again, no other explanation was given in the article as to why or how this behavior of matter in the very early expanding universe came about. Further observations reaching even deeper into space, where we would expect to find many more of the widely separated galaxies exhibiting greater redshifts, may help us to confirm that we are presently looking at a very small portion of an infinitely large Steady State universe.
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