TUTORIAL NOTE 11
Welcome to the Second 'Semester' of Ten Tutorial Notes, which
teach the mathematical basis of Aether Science theory.
A MYSTERY OF PARTICLE PHYSICS?
© Harold Aspden, 1999
To introduce this second set of
Tutorial notes, I will invite you to consider a puzzling problem that drew my
attention only in October, 1998 when I was considering revising and expanding
these Internet web pages.
I have in my possession a book entitled The
Nature of Physics, by Peter J Brancazio. The book, published in New York by
MacMillan Publishing Co. Inc., dates from 1975. Now I pride myself on having
discovered the secret of quantum gravitation as will have been seen from
Tutorial No. 6. Key to understanding the nature of gravitation is the step of
unification of the 'field' theory linking electrodynamics and the inertial
properties of mass, taken together with the 'graviton'.
My theory of
gravitation dates from the late 1950s period so far as that field unification
step is concerned and from about 1964 so far as the 'graviton' quantum is
concerned. You will have seen that the graviton, or g-particle, was shown in
Tutorial No. 6 to have 5063 times the mass of the electron, a rest-mass energy
of 2.587 GeV.
Now I bought that book by Brancazio some 12 or so years
after publishing the second edition of my book The Theory of Gravitation
in 1966 and I bought it because it was the first student textbook that I had
seen to make reference to the 'graviton'. This is what it said on page 695 about
the graviton:
"When the known particles of physics are arranged in order of
increasing mass, they are found to fall neatly into four groups, or
'families'. At the bottom of the list we find two massless bosons. One of them
is the familiar photon. The second is a hypothetical particle, the graviton,
which has never been observed. Its existence has been postulated on the
assumption that gravitational fields are quantized. The graviton is the
quantum that transmits the gravitational force. Because of the extreme
weakness of the gravitational interaction, the graviton should be considerably
more difficult to detect than even the neutrino. At the present time there is
no experimental evidence that gravitons exist, but at the same time their
existence cannot be ruled out."
This can be read in two ways,
either by accepting what is said, recognizing it as an authoritative statement,
and not being too discerning about its implications, or by being somewhat
critical.
First of all you are introduced to the 'familiar photon' as if
you know all about it as being something you can 'see'. Yet what you see is the
effect of a photon in producing waves in the aether. On pages 145-146 Brancazio
explains how Isaac Newton accepted that the aether is 'an invisible, weightless,
and highly rarified substance that pervades all space' but that 'around the
beginning of the twentieth century, a number of experiments were performed that
cast serious doubt as to the existence of the aether'. So the 'familiar photon'
is seen but it is not a manifestation of an aether phenomenon. It has no mass
but it has energy, so one wonders what has happened to that formula
E=Mc2, which says that energy has mass.
Are you puzzled?
Indeed you should be!
Surely you must entertain the suspicion that the
photon, the graviton and, indeed, the neutrino, are phenomena rooted in the
fabric of the aether, whatever those experiments might imply. So let us take
stock. In that quoted statement Brancazio tells you that 'the photon is the
quantum that transmits the electromagnetic force'. To my way of thinking it is
the movement of electric charge causing oscillations or waves that disturb the
aether and ripple along until they are intercepted by matter, before they assert
the force which we say is 'electromagnetic'. Take away the aether and you are
left mentally stranded in having to say that the photon is an energy quantum
which travels at the speed of light but which has no mass. It has no rest mass
according to Einstein's theory, because otherwise, since mass escalates by a
factor of infinity when travelling at the speed of light, according to the
relativistic formula, its energy would be infinite and its mass would become
infinite. Zero times infinity is, it seems, finite, but .... well, I for one say
that physics has taken leave of common sense if what we are told about this in
textbooks of physics has to be accepted in order for you to pass your academic
examinations.
Better by far to say that the aether has properties which
are elusive and which are part of a jig saw that we call 'physics' and are
striving to piece together stage by stage, only to complete the work when that
theory of quantum gravity and its interplay with the world of particle physics
has emerged in its full glory.
So what about that 'graviton'? Well, some
35 years ago, I came to the conclusion that the graviton had a mass that was
some 5063 times that of the electron. That was indicated as being the value that
would allow G, the constant of gravitation, to be explained in terms of the
known charge/mass ratio of the electron. Obviously, there would be no point in
trying to publish such a result if that 'graviton' had, using Brancazio's words,
'never been observed'. Note that the photon, as such, has in that sense never
been observed either. All we 'observe' is an electromagnetic wave frequency and
an energy transition where the wave is created or absorbed. I would not have
considered publishing the graviton theory that features in my 1966 book The
Theory of Gravitation unless I could point to experimental evidence that in
its turn pointed, at least indirectly, to the real existence of that graviton.
One needs two or more clues which combine to tell you it exists, just as a
frequency and an energy transition tell you that the photon exists.
So
what was my evidence? You can track it from that 1966 book to find that it has
the form tabulated in Tutorial No. 6, namely:
| Hadron Energy Product of Graviton Decay |
No. of particles
| Energy in electron units |
gravitons |
muons |
1843 |
leptons (L) |
gravitons (G) |
hadrons (G-L) |
1 |
2 |
0 |
412+0 |
5064 |
2(2326) |
1
| 2 |
2
| 412+3686 |
5064 |
966 |
1 |
4
| 2
| 824+3686
| 5062
| 2(276) |
2 |
2
| 2
| 412+7372
| 2(5063)
| 2342 |
2 |
4
| 4
| 824+7372
| 2(5064)
| 2(966) |
This table presents data aimed
at showing that if a graviton having a mass 5063 times the electron does exist
then it might get involved in high energy particle events and disclose its
energy quantum in the energy balance applicable as spin-off particles are
created.
My theory had already before 1966 told me that the aether
contained a particle form that could be called a 'sub-electron' in that its
intrinsic energy quantum was about 0.0816 of the electron rest mass energy. This
meant that its physical form was much greater than that of the electron, its
radius being 12.26 times larger and its volume being some 1843 times larger. It
made sense to presume that in high energy particle reactions an energy package
of 1843 electron mass units might be squeezed into the volume of space taken up
by those sub-electron aether particle forms. This had appeal owing to 1843 being
larger but of the same order as the 1836 factor of the proton-electron mass
ratio.
More than this, however, when the energy density of that aethereal
sub-electron was calculated it was found to be such that a unit cubic cell of
the aether (one sub-electron per cell) would, with the same energy density,
amount to the rest mass energy of a pair of mu-mesons or muons, that being some
412 or so times the rest mass-energy of a single electron. However, even more on
this theme, there emerged the equation (5.19) on page 78 of the 1966 edition of
my book The Theory of Gravitation, which was:
[E - 2mμc2]/[mec2 -
mc2] = 5063where mc2 here signifies the energy of
that sub-electron form. Here E signifies the mass-energy of the graviton and
mμ is the mass of the muon.
I am saying, therefore, that, back
in that 1966 period, I had a theory which gave a precise value of G in terms of
the electron charge-mass ratio in full accord with its measured value and that
was without reliance on an empirical determination of the graviton mass as being
5063 electron mass units. However, contrary to the Brancazio assertion, I was
able to show that the high energy particle data, as pertaining to the Σ baryons,
did provide experimental evidence pointing to the real existence of those
gravitons. That is what we see from the above table.
You will find on
inspection of that data that I sought only to get a primary energy balance
without concern for conservation of charge parity. I just could not be so
specific as to say exactly how the particle activity was occurring and my object
was to get support for that 5063 quantum. To me, four graviton decays, all
pointing to the graviton energy was quite impressive in supporting my theory of
gravitation. Note that the second and fifth decays listed in the table amount to
much the same process and have the same result.
I cannot recall the data
source used as my base reference for the masses of the hadrons indicated in the
table. I see however that Brancazio in his 1975 book presents Table 21-1 as a
summary of 'Properties of known sub-nuclear particles (1959)' and this includes
three Σ baryons, the negative, neutral and positive forms having masses 2343,
2338 and 2328, respectively, in electron units. Now, of course, data for the
precise mass values of such particles often changes a little as experiments
improve over time and I will not therefore try to be too precise in reviewing
the energy balance indicated by the data in the table. Certainly the third
listed item, which points to the charged pion mass, has altered in value from
its 276 level of earlier days and come down to 273. The 966 entry which
identifies the charged kaon has withstood the test of time. This leaves the Σ
particles and here, the step which has motivated me to write this Tutorial Note,
follows my recent reaction to reading of Brancazio's remarks on his pages
698-699. Here he mentions anomalies in the 'baryon conservation principle' as
applied to particle reactions involving kaons and Σ particles.
He
explains how, typically, the high energy collision of a negative pion and a
proton can produce a negative sigma particle plus a positive kaon, in accord
with the accepted conservation principle, but that the principle does not
account for all 'forbidden' reactions, because the emergence of a positive Σ
particle and a negative kaon is never seen from such pion-proton collisions.
Here then is the 'Mystery' introduced by the title of this Tutorial Note. What
might account for that anomaly in producing a negative Σ but not a positive
Σ?
This caused me to inspect the above table in my book. It tells me that
the Σ particle produced by one graviton decay mode can have a mass that is 2326
times the electron mass and that a different graviton decay mode produces a
sigma particle that is 2343 times the electron mass. The question then is
whether I can interpret something from this in terms of the polarity of the
resulting Σ particles produced by the different reactions, something which might
explain that conservation anomaly noted by Brancazio.
Let us suppose that
the Σ particle, unlike the kaon, is always produced by a particle reaction that
triggers graviton decay. The kaon, incidentally, can be shown to be produced, as
is the proton, by the activity of muons, given a high energy source seeking to
place the energy released. See my paper 'Conservative hadron interactions
exemplified by the creation of the kaon', [1989d]
referenced elsewhere in these web pages. The kaon can have positive and negative
forms of equal rest-mass energy.
Now, looking at the fourth listed
graviton decay in the table presented above, we see that two gravitons shed much
of their energy into forming the 1843 forms, which means that, for each 1843
unit, they absorb an aetherial sub-electron of charge -e. The muon pairs
produced involve a net charge that is neutral overall and so we have two
gravitons each of charge +e decaying by merger with four units of charge -e to
leave an energy quantum absorbed by a residual charge of -2e, which implies the
production of an electron and a negative sigma particle. Thus we expect that the
negative sigma particle will have a mass-energy that is close to being 2342
times that of the electron.
As to the first graviton decay listed in the
table, here a single graviton of charge +e, is deployed to shed a muon pair
(electrically neutral overall) and leave the residual energy to produce an
electron (-e) and then split in forming two positive sigma particles, each
having a mass-energy that is close to being 2326 times that of an
electron.
This suggests that the high energy collision of pions and
protons can trigger graviton decay and lead to the emergence of either positive
or negative sigma particles depending on whether the decay involved one or two
gravitons. However, according to Brancazio, at least at the time when he wrote
his 1975 book, the pion-proton reaction producing the negative kaon cum positive
sigma particle has never been seen, so one could infer that the single graviton
decay does not occur in such circumstances. However, here we must take note that
the 1843 factor is not present, whereas it is present in the case where the
negative sigma particle is produced. That 1843 factor really means that there is
a target the size of that sub-electron form for the energy action stimulating
particle formation to take root. That same size of target is involved when muons
bombard that 'sub-electron' aether particle to create the proton, as I describe
in Tutorial No. 9, so
my proposal here is quite feasible. Possibly this explains why the positive Σ
particle is not produced but the negative Σ particle is produced in the
pion-proton high energy collisions.
The question then is whether I am
justified in saying that the gravitons involved have positive charge polarity.
In fact, gravitons come in equal numbers in both charge polarities, but if the
graviton decay occurs essentially because the positive graviton engages that
sub-electron aether particle, which is of negative polarity, it is more likely
to be absorbed into a decay mode, whereas a positive graviton would be rejected
or repelled. I tend therefore to see the process as always involving positively
charged gravitons and I see the single graviton decay as being one that is rare
owing to the target encounter then being a normal electron having 1/1843 of the
volume of that sub-electron.
At this stage, if you, the reader, are
already well informed on the subject of high energy particle physics, you will
suspect that I have not heard of what has come to be termed 'strangeness'. On
this subject I can say that it would be strange indeed for a physicist to write
a textbook for students in which it is admitted that something is amiss with the
principles and laws of physics offered for study. That problem of the predicted
but unobserved particle reactions was presented by Brancazio only to introduce
the reader to 'strangeness'.
Brancazio on his page 699 tells us that the
discovery in 1953 of a new conservation principle called 'strangeness' was made
independently by American physicist Murray Gell-Mann and Kazuhiko Nishijima of
Japan. A strangeness number 0, 1, -1 or -2 has to be assigned to relevant
particles so that the scheme of reactions satisfies the rules devised by
physicists. Further on in the Brancazio text we read:
"The principle of strangeness does not have the universallity of
the other conservation principles, however, for there is a whole group of
reactions in which strangeness is not conserved."
So, as I see
it, the principle of devising new principles to explain anything and everything
is like digging oneself into a hole that gets deeper and deeper, as one looks
for easy solutions. The simple fact has to be that it is all a question of
probability as to whether some particle reactions are more prevalent than
others, plus the fact that the charges in the aether may or may not get into the
act and so account for what has been termed 'strangeness'. I would rather
interpret strangeness as an aether involvement which I can picture in my mind's
eye than as just pure 'strangeness', a word which could embrace anything include
the participation of ghosts!
The hole that particle physicists then dug
themselves into went deeper than the level of strangeness. It made a quantum
leap into the realm of ingenuity and fiction by introducing the idea of
fractional charge, such as e/3 or 2e/3, where e is the electron charge. The
electron charge stands in its own right as a universal constant at the bedrock
of the real physical world, but, just as Einstein contrived to interfere with
the notion of time, so there emerged in particle physics the notion of the
so-called 'quark'.
This subject brings me back to the proton and its
creation, a topic dealt with in Tutorial No. 9, but one I
shall deal with further as we proceed. In the meantime, however, I just wish to
say that the quark picture can be replaced by a pattern of unitary charges,
based on interpreting 'strangeness' as the interplay of a unit e of charge
involving the aether. If you are interested in that then read Energy Science Essay No.
15, which is entitled 'The Chain-Structure of the Nucleus', a paper which I
published in 1974.
The message of this Tutorial Note is simply that if
you choose to ignore the aether then you live in a world where you will have to
seek enlightenment in 'strangeness' without ever understanding what causes
gravity and how particles are created. If you are ready to advance your
knowledge of aether theory, then read on in this second set of Tutorial Notes.
To progress to the next Tutorial press:
Tutorial No.
12
*