<html><head><meta http-equiv="Content-Type" content="text/html charset=utf-8"></head><body style="word-wrap: break-word; -webkit-nbsp-mode: space; -webkit-line-break: after-white-space;" class=""><div class="">Hello Albrecht (and others),</div><div class=""> Several times you have insisted that your model is the only model that explains inertia (I don’t accept that your model derives the mass of the electron in a non-circular way) due to the extended nature of your 2-particle electron model. You might take a look at the following article, and I recommend it to John W, Martin, Chip and others also as very informative about the issues of electromagnetic models of particles. Petkov also discusses the possible effect of the strong nuclear force on the electron and why he is against it. </div><div class=""><br class=""></div><div class=""><span style="font-family: Times; font-size: medium; background-color: rgb(204, 220, 237);" class="">"Therefore, the classical electromagnetic mass theory does say not only a word, but offers a detailed mechanism explaining the origin of inertia and mass of charged particles: it is the UNBALANCED repulsion of the volume elements of the charge of an accelerating electron that gives rise to the electron's inertia and inertial mass.</span><font face="Times" size="3" class="">”</font></div><div class=""><span style="font-family: Times; font-size: medium; background-color: rgb(204, 220, 237);" class=""><br class=""></span></div><div class=""> Richard</div><div class=""><br class=""></div><div class=""><a href="http://spacetimecentre.org/vpetkov/inertiagrav.html" class="">http://spacetimecentre.org/vpetkov/inertiagrav.html</a> His other publications are listed at <a href="http://spacetimecentre.org/vpetkov/publ.html" class="">http://spacetimecentre.org/vpetkov/publ.html</a> </div><div class=""><h2 style="font-family: Times; background-color: rgb(204, 220, 237);" class="">Did 20th century physics have the means to reveal the nature of inertia and gravitation?</h2><p style="font-family: Times; background-color: rgb(204, 220, 237);" class="">Vesselin Petkov<br class="">Physics Department, Concordia University<br class="">1455 de Maisonneuve Boulevard West<br class="">Montreal, Quebec H3G 1M8<br class=""><a href="mailto:vpetkov@spacetimesociety.org" class="">vpetkov@spacetimesociety.org </a></p><p style="font-family: Times; background-color: rgb(204, 220, 237);" class="">14 December 2000</p><div class=""><br class=""></div></div><div class="">Petkov in an expert on inertia, the electromagnetic electron model and gravity (having written and edited several books on these topics).</div><div class=""><br class=""></div><br class=""><div><blockquote type="cite" class=""><div class="">On Dec 15, 2015, at 11:21 AM, Albrecht Giese <<a href="mailto:genmail@a-giese.de" class="">genmail@a-giese.de</a>> wrote:</div><br class="Apple-interchange-newline"><div class="">
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Hello Richard,<br class="">
<br class="">
I think that inertia is well defined. It is the resistance against a
change of the state of motion (what you also have said). This
resistance calls for a force. Momentum on the other hand defines the
force which you need to change the speed vector of an object. As an
equation: p = m*v, or as well p = F*t. If there is no inertia,
then this latter equation does not make sense. <br class="">
<br class="">
Energy and momentum are different ways to handle the same
phenomenon: inertia.<br class="">
<br class="">
An example for momentum without rest mass is the photon. If you want
to change the speed vector of a photon, which means to change its
direction, you need a force. So there is inertia. And you have to
apply momentum which is then transferred to the photon. <br class="">
<br class="">
Where is the problem with this?<br class="">
<br class="">
Regards<br class="">
Albrecht<br class="">
<br class="">
<br class="">
<div class="moz-cite-prefix">Am 15.12.2015 um 07:13 schrieb Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:812DBED3-0B15-46AB-99EB-2366F08A1B7C@gmail.com" type="cite" class="">
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<div class="">Hello Albrecht,</div>
<div class=""><br class="">
</div>
<div class=""> You say “ <span style="color: rgb(0, 51, 0);" class="">If you derive inertia from an occurrence of momentum,
then this is circular reasoning. As momentum without inertial
is not possible.</span> “ Momentum without rest mass (the
quantitative measure of inertia) is completely possible and
happens all the time. A few physicists like Martin equate total
energy E = gamma mc^2 of a particle with its mass, but there is
no objective benefit to thinking this way. Why call unconfined
energy “mass" at all?. It is a purely subjective or linguistic
preference as nothing physical depends on this and that’s why m
in physics almost universally means "rest mass”, which doesn’t
increase with velocity. Energy can be confined (in which case it
has inertia and rest mass) or it can be unconfined in which case
it doesn’t have rest mass or inertia. To say that unconfined
energy and momentum have inertia is just using the word
“inertia” loosely and inaccurately.</div>
<div class=""><br class="">
</div>
<div class=""> Richard</div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On Dec 14, 2015, at 1:35 PM, Albrecht Giese <<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>>
wrote:</div>
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<div text="#000000" bgcolor="#FFFFFF" class=""> Hello
Richard,<br class="">
<br class="">
you have made correct calculations in your paper. But
regarding the context and the result, I think that you
know my position about it.<br class="">
<br class="">
Inertial mass and momentum have the same physical origin.
Mass is the resistance against a change of the state of
motion, as you write it. Momentum tells us, how long we
have to apply a certain force in order to stop a moving
mass. That are two different aspects of the same origin.
In my view we cannot explain one aspect by using the
relation to the other aspect.<br class="">
<br class="">
The question is, what is this origin? And my position is
that the origin is the extension of an object in
connection with the finiteness of the speed of light, by
which the binding forces propagate. That explains mass <i class="">and </i>momentum. <br class="">
<br class="">
Another question which was raised by David is, what is the
physical connection of this origin of mass to gravity?
This question is used to be asked at conferences, where
the Higgs mechanism is a topic. If this question is asked
to the Higgs people, they never have an answer. That is at
least my experience. <br class="">
<br class="">
Albrecht<br class="">
<br class="">
<br class="">
<div class="moz-cite-prefix">Am 14.12.2015 um 18:25
schrieb Richard Gauthier:<br class="">
</div>
<blockquote cite="mid:33DFA240-6310-4D7D-9E39-CC27AD7CD82B@gmail.com" type="cite" class="">
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<div class="">Hello Albrecht and others,</div>
<div class=""><br class="">
</div>
<div class=""> I’ve just found a short derivation for
the inertia or rest mass m of a resting electron from
the momentum mc of a circulating charged photon
modeling the electron. I’ve written up a short note
at <a moz-do-not-send="true" href="https://www.academia.edu/19652036/The_Origin_of_the_Electrons_Inertia" class="">https://www.academia.edu/19652036/The_Origin_of_the_Electrons_Inertia</a> .</div>
<div class="">Here’s the abstract:</div>
<div class="">
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<!--StartFragment--><p class="MsoNormal"> "The inertia or rest mass m of
an electron, modeled as a circulating charged
photon, is simply derived from Newton’s second law
F=ma , the time rate of change of the vector
momentum mc of the circulating charged photon having
the energy mc^2 of the electron, and the centripetal
acceleration of the circulating charged photon.”<o:p class=""></o:p></p><p class="MsoNormal">Basically the proof is</p>
<div class="">M= F/a = (dp/dt)/(c^2/r) = (wp)/(w^2 r)
= p/wr = (mc)/c = m</div><p class="MsoNormal">Richard</p>
<!--EndFragment--></div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On Dec 10, 2015, at 11:49 AM, Albrecht
Giese <<a moz-do-not-send="true" href="mailto:genmail@a-giese.de" class="">genmail@a-giese.de</a>>
wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html; charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class="">
Hello Richard,<br class="">
<font class="" color="#003300">my comments again
in your text:</font><br class="">
<br class="">
<div class="moz-cite-prefix">Am 09.12.2015 um
07:19 schrieb Richard Gauthier:<br class="">
</div>
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html; charset=utf-8" class="">
<div class="">Hello Albrecht,</div>
<div class=""> Let us for the sake of
argument assume that your statement “ <span style="color: rgb(0, 51, 0);
background-color: rgb(255, 255, 255);" class=""> </span><span style="color:
rgb(0, 51, 0); background-color: rgb(255,
255, 255);" class="">So an extended
electron has necessarily inertia. But not
only as a qualitative result but
quantitatively with high precision! And
this is not only true for the electron but
also for all fermions (leptons and
quarks).</span><span style="color: rgb(0,
51, 0); background-color: rgb(255, 255,
255);" class=""> </span> “ is correct. But
since there is no experimental evidence for
an extended electron, your argument falls
apart right from the start. This is the case
no matter how many people attend your talks.</div>
</blockquote>
<font class="" color="#003300">Again the
following arguments for an extended electron
(as well for the other leptons, for all
quarks)<br class="">
<br class="">
1.) The extension is a precondition of
relativistic dilation<br class="">
2.) The extension is the cause of inertial
mass (I do not know any other cause)<br class="">
3.) The extension is </font><font class="" color="#003300"><font class="" color="#003300">a
precondition </font> of the magnetic moment
at a charged particle (is otherwise not
possible)<br class="">
4.) The extension is </font><font class="" color="#003300"><font class="" color="#003300">a
precondition </font>of the spin (is as well
otherwise not explained).<br class="">
<br class="">
I know very few cases in the history of
physics where the evidence was so great!</font><br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class=""><br class="">
</div>
<div class="">Then you write:</div>
<div class="">
<blockquote type="cite" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""><font class="" color="#003300">If
you derive inertia from an occurrence
of momentum, then this is circular
reasoning. As momentum without
inertial is not possible.</font></div>
</blockquote>
<br class="">
</div>
<div class="">Inertia is the quantitative
measure equal to the rest mass of an object
and nothing else. Otherwise "Inertia" is
just a vague word. </div>
</blockquote>
<font class="" color="#003300">Inertia is the
resistance against a change of the state of
motion. It is very well defined (once by
Newton).</font><br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class="">An unconfined photon traveling
linearly carries momentum but has no rest
mass and therefore has no inertia. </div>
</blockquote>
<font class="" color="#003300">If you want to
change the motion state of a photon, which
means in the case of the photon a change or
its direction, you need a force. That means
inertia by definition.</font><br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class="">Light must be confined or
self-confined to have rest-mass/inertia A
charged photon traveling helically and
modeling an electron DOES have rest mass (as
calculated from the electron's relativistic
energy-momentum equation E^2 = p^2 c^2 + m^2
c^4 ) and therefore by definition has
inertia.</div>
</blockquote>
<font class="" color="#003300">The famous
relation E = m*c^2 (as part of your equation
above) describes a relation between mass and
energy. Originally (as derived by Einstein) in
the differential form: dE = dm * c^2. That
means that a change in energy causes a change
of mass. This has no explaining power for the
mechanism itself which causes inertia. If a
photon has inertia then we have to explain
this mechanism within the photon which causes
the photon to be inertial. </font><br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class=""> The helical trajectory of the
charged photon model may be the origin of
inertia, not a two-ghost-particle electron
model. One can claim that there is no
evidence for the charged photon. But first
something has to be conceived before
evidence for its existence can be found.
Objects exist first mentally as a conception
or hypothesis. Then support for the
conception is sought experimentally. This is
how science works and progresses. </div>
</blockquote>
<font class="" color="#003300">Science means at
least as a final result that we have to find
the mechanism of a phenomenon, here of
inertia. I do not see a connection </font><font class="" color="#003300"><font class="" color="#003300">between </font>a possible
charge in a photon and the fact that a photon
has inertial behaviour. You have written in
the beginning: "Otherwise "Inertia" is just a
vague word." There are all words here vague
words as long as not a mechanism or process is
given. And exactly that I find missing in most
of the discussion </font><font class="" color="#003300">here </font><font class="" color="#003300">about inertia.</font> <br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class=""> Richard<br class="">
</div>
</blockquote>
<font class="" color="#003300">Albrecht</font><br class="">
<blockquote cite="mid:2D233619-912E-454D-923C-E41FEC7008BF@gmail.com" type="cite" class="">
<div class=""><br class="">
</div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On Dec 8, 2015, at 12:26 PM,
Albrecht Giese <<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>>
wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html; charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> Hello Richard,<br class="">
<br class="">
<font class="" color="#003300">I fell
a little bit like Sisyphos. No
progress. </font><br class="">
<br class="">
<div class="moz-cite-prefix">Am
07.12.2015 um 06:20 schrieb Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html; charset=utf-8" class="">
<div class="">Hello Albrecht,</div>
<div class=""><br class="">
</div>
<div class=""> The nature of
scientific exploration is that
“anything goes” if it ethically
produces new scientific
discoveries. So your idea of an
indirect strong force on electrons
to explain your two-particle model
of the electron COULD be correct
despite the current lack of any
accepted evidence for your model.
The law of conservation of
momentum is NOT evidence for your
specific electron model. </div>
</blockquote>
<font class="" color="#003300">No, as
I wrote earlier: The conservation of
momentum follows from the symmetry
of space. And that is very
fundamental. Is used by my model and
by the whole rest of the physical
world. Formally introduced by the
mathematician Emmy Noether in 1918.</font><br class="">
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class="">The unexplained
results at DESY do not provide
support for any hypothesis,
including yours.</div>
</blockquote>
<font class="" color="#003300">They
have to be explained. I have an
explanation which you may not like.
Your alternative??</font><br class="">
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class=""> Your electron
hypothesis could be wrong, and is
very like to be wrong as I think
you will admit. So far your
hypothesis hasn’t produced any
good scientific results that I
know of. I for one am not
convinced that your electron
hypothesis explains inertia
quantitatively (by deriving the
electron’s mass from the Bohr
magneton ehbar/2m , which already
contains the electron’s mass).</div>
</blockquote>
<font class="" color="#003300">NO! NO!
NO! I have explained it several
times now. Inertia is caused by the
fact that <b class="">any extended
object </b><b class="">has </b><b class="">necessarily inertial
behaviour</b>. It is the
consequence of the finiteness of the
speed by which the binding forces
propagate. Very fundamental physics.
So an extended electron has
necessarily inertia. But not only as
a qualitative result but
quantitatively with high precision!
And this is not only true for the
electron but also for all fermions
(leptons and quarks). <br class="">
</font><br class="">
<font class="" color="#003300">Any
theory or model needs at least on
parameter which is measured. This is
in case of my model Planck's
constant. I use the Bohr magneton to
connect Planck's constant to my
model. I could as well have used the
relation E = h * frequency. But I
found the other way more elegant. <br class="">
</font><br class="">
<font class="" color="#003300">I do
not know any other working model for
inertia. The Higgs theory does not
work as we know. On the other hand
my website about "origin of mass" is
the number one in the internet since
13 years., And when I give talks
about it on conferences in Germany,
the lecture hall is normally
overcrowded. An indication of
weakness?</font><br class="">
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class=""> I don’t accept that
your electron hypothesis is the
only hypothesis that can explain
inertia, as you claim. Inertia
could be explained by the “hidden
momentum” component mc in my
charged-photon electron model. </div>
</blockquote>
<font class="" color="#003300">If you
derive inertia from an occurrence of
momentum, then this is circular
reasoning. As momentum without
inertial is not possible.</font><br class="">
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class="">My charged-photon
electron model, and John W’s and
John M’s and Vivian’s and Chip’s
electron models could also all be
wrong. But I think that we are
collectively making progress.
Eliminating deadwood and dead-ends
is also part of progress. I don’t
see any progress in your model,
despite all the energy you put
into defending its many
weaknesses. You still have not
explained how your electron model
can have a positive total energy
based on its strong nuclear
force's negative binding energy.
Maybe this will not be possible
without radically changing your
electron model of two circulating
particles that individually have
no mass and no energy, but are
bound together by the strong
nuclear force. <br class="">
</div>
</blockquote>
<font class="" color="#003300">No
reason for a change as anything
works with very good precision. And
from the scratch. <br class="">
</font>
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class=""><br class="">
</div>
<div class=""> I don’t know of
any awards for electron models. De
Broglie and Dirac both got Nobel
prizes for their electron
equations without having electron
models. Heisenberg and Schrodinger
also didn’t have electron models
when they won their Nobel prizes
for discovering quantum mechanics.
Perhaps we could start a
competition for the best electron
model. That could possibly speed
up the progress in getting a
really good one. But the best
electron model will be the one
that has the best potential to
lead to the best new scientific
results.</div>
</blockquote>
<font class="" color="#003300">What de
Broglie, Schrödinger, and Dirac did
was more algebra than physics. That
is their common weakness. And as we
have found out in our discussion
here is that de Broglie has a
logical error in his derivation. And
Schrödinger and Dirac based on his
result. How proper can that be?<br class="">
</font>
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class=""><br class="">
</div>
<div class=""> I didn’t have any
position on quarks when they were
first introduced. My introductory
physics professor in 1963 at MIT
Henry Kendall was one of the high
energy experimental physicists
that later experimentally
discovered the first quark. The
other five quarks were also
discovered by the methods of
experimental high energy physics.
I think the general positive trend
of modern physics is to overturn
traditional dogmatic materialism
and to open up new ways of
understanding the relationships
among matter, energy and mind.
Physicists should not replace old
dogmas by new dogmas. Getting new
ideas and concepts accepted in
physics is not easy, nor should it
be. There’s a lot of junk out
there. <br class="">
</div>
</blockquote>
<font class="" color="#003300">Just to
remind you: The Up-quark and the
Down-quark have never been
discovered. They have been assumed
to exist as this has eased the
formal treatment of nucleons.
Nothing better.<br class="">
<br class="">
With best regards</font><br class="">
Albrecht<br class="">
<br class="">
<blockquote cite="mid:B173A7A9-0128-4C59-8291-46D159624273@gmail.com" type="cite" class="">
<div class=""><br class="">
</div>
<div class=""> With best
regards,</div>
<div class=""> Richard</div>
<div class=""> </div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On Dec 6, 2015, at
7:28 AM, Albrecht Giese <<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>>
wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div bgcolor="#FFFFFF" text="#000000" class="">
<div class="moz-cite-prefix">Richard,<br class="">
<br class="">
what do you expect from
science? Do your claims
describe the way as
science works?<br class="">
<br class="">
If you look into the
history of physics,
discoveries have happened
in a different way than
following your demands
here. I shall give two
examples.<br class="">
<br class="">
What is about the quarks,
the Up-quark and the
Down-quark? No one has
ever seen them, no lab was
able to isolate them.
Nevertheless no one in
main stream physics
questions that these two
quarks exist. The
advantage of this
assumption is that
interactions with nucleons
can be mathematically
handled in a better way.
That is by common view
sufficient since more than
40 years.<br class="">
<br class="">
I was a student when the
quark was introduced. Many
established physicists in
research laughed about
this idea. And the quark
was not visible, is not
visible until today. But
those who introduced it
received the Nobel price.
- What was your position
to quarks at that time? Or
what is it now?<br class="">
<br class="">
And as I wrote in my last
answer: The strong force
was believed to exist for
40 years before detailed
proofs could be given (by
the existence of gluons).
<i class="">If this is the
only choice, then it is
the answer</i><i class=""> (at least
temporary)</i><i class="">. That is the
rule in physics. </i><br class="">
<br class="">
The same is true for the
strong force in the
electron. It is the only
way (at present) to deduce
inertia. And there is no
counter-proof. The direct
positive proof is
difficult in so far as the
coupling between quarks
and electrons is very weak
caused by the very
different size of both
particles. <br class="">
<br class="">
Regarding the excess of
certain events in the DESY
experiment: Do you have a
solution? Or a better
solution? Perhaps then <i class="">you </i>can
win an award ...<br class="">
<br class="">
Albrecht<br class="">
<br class="">
<br class="">
Am 05.12.2015 um 19:10
schrieb Richard Gauthier:<br class="">
</div>
<blockquote cite="mid:18799BA9-0347-48B7-BFCC-97C7DCDA09EC@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html;
charset=utf-8" class="">
<div class="">Albrecht,</div>
<div class=""> You wrote</div>
<div class=""><br class="">
</div>
<div class="">
<blockquote type="cite" class="">
<div bgcolor="#FFFFFF" text="#000000" class="">The
conclusion now of a
direct interaction
of the strong force
between the quark
and the electron is
a more indirect
proof, but the only
one left at present
- in my view.</div>
</blockquote>
<br class="">
</div>
<div class=""> If you
are the only one in the
world to come to this
conclusion, and DESY did
not come to this
conclusion (which would
have probably won them a
Nobel prize if correct),
then I am not willing to
accept it and I doubt
that any logical and
independent scientist
will either.</div>
<div class=""><br class="">
</div>
<div class="">you then
write </div>
<div class=""><br class="">
</div>
<div class="">
<blockquote type="cite" class="">
<div bgcolor="#FFFFFF" text="#000000" class="">further
that a lot of other
problems can be
resolved with the
assumption that the
strong force is the
universal force in
the world, then this
is in my view an
even better argument
than the one in the
1930s for the strong
force.</div>
</blockquote>
</div>
<div class=""><br class="">
</div>
<div class=""> You say
that a lot of problems
could be solved if the
strong force affects the
electron. This is not a
good or logical reason
to accept that the
strong force affects the
electron. If rivers
flowed with milk, a lot
of world hunger problems
would be solved, but
this is not a reason to
accept that rivers flow
with milk.</div>
<div class=""><br class="">
</div>
<div class="">
Richard</div>
<div class=""><br class="">
</div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On Dec
5, 2015, at 7:36 AM,
Albrecht Giese <<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>>
wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div bgcolor="#FFFFFF" text="#000000" class="">
<div class="moz-cite-prefix">Hello
Richard,<br class="">
<br class="">
my answers in
the text:<br class="">
<br class="">
On Thu, 26 Nov
2015 15:00:23
-0800 schrieb
Richard Gauthier
:<br class="">
</div>
<blockquote cite="mid:56601572.1090200@a-giese.de" type="cite" class="">
<div class="moz-forward-container"><br class="">
<div class="">Hello
Albrecht,</div>
<div class="">
In physics
no one can
validly claim
that the
strong force
nuclear acting
on electrons
was “seen” at
DESY if such
an important
and unexpected
result was
never
confirmed by
any other
qualified
laboratory in
all the years
afterward. So
please let go
of your claim
about the
strong nuclear
force acting
on electrons
at least until
it is
confirmed by
another
laboratory. I
am not saying
that
conventional
wisdom is
always right
(obviously it
isn’t). But in
experimental
physics one
needs to play
by the
statistical
“rules” (which
are in any
case designed
to guard
against “false
positives”
like the DESY
experiment
might have
been) if one
wants to have
credibility
among other
knowledgeable
physicists.
(We are not
talking about
credibility by
the general
public here.)</div>
</div>
</blockquote>
There were two
teams at DESY who
have seen an
excess of triggers
in electron-quark
interactions,
which could not be
explained by
leptonic
interactions based
on the electrical
force. The attempt
to postulate a new
"leptoquark",
which could
mediate between
the electron and
the strong force,
failed. The
conclusion now of
a direct
interaction of the
strong force
between the quark
and the electron
is a more indirect
proof, but the
only one left at
present - in my
view.<br class="">
<br class="">
But what was the
evidence of the
strong force when
it came up? See
below.<br class="">
<blockquote cite="mid:56601572.1090200@a-giese.de" type="cite" class="">
<div class="moz-forward-container">
<div class="">
And without
confirmation
of the DESY
results (or
their logical
interpretation),
your
2-particle
electron model
goes nowhere
fast. As you
wrote, “
Without
referring to
the strong
force, the
calculation of
the mass of
the electron
has incorrect
results by a
factor of
several
hundred. “ So
everything
else in your
model hinges
on an
unconfirmed
result from
one physics
laboratory. As
theoretical
physicists say
(or should
say) when
their
predictions
are not
confirmed by
experiments:
“Well, back to
the drawing
board.” <br class="">
</div>
</div>
</blockquote>
The strong force
was postulated in
the 1930s when it
became clear that
there are >1
protons in the
nucleus which are
bound to each
other despite of
the repulsive
force of the
electric charges.
The stable bind
was the only
reason at that
time to assume a
"strong force". It
was not earlier
than in the year
1978, so ca. 40
years later, that
gluons have been
identified at DESY
and so the strong
force has become
more than an
assumption.<br class="">
<br class="">
If I say that the
strong force in
the electron is
the only cause of
inertia, which is
presently
available, further
that a lot of
other problems can
be resolved with
the assumption
that the strong
force is the
universal force in
the world, then
this is in my view
an even better
argument than the
one in the 1930s
for the strong
force.<br class="">
<blockquote cite="mid:56601572.1090200@a-giese.de" type="cite" class="">
<div class="moz-forward-container">
<div class="">
with best
wishes,</div>
<div class="">
Richard</div>
</div>
</blockquote>
Best wishes back<br class="">
Albrecht<br class="">
<blockquote cite="mid:56601572.1090200@a-giese.de" type="cite" class="">
<div class="moz-forward-container">
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On
Nov 26, 2015,
at 8:53 AM,
Albrecht Giese
<<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>> wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> Hallo Richard,<br class="">
<br class="">
thank you for
your
alternative
proposal.
Unfortunately
there are some
points of
misunderstanding
with respect
to my model.
And also some
other physical
arguments I
like to point
to - in your
text.<br class="">
<br class="">
<div class="moz-cite-prefix">Am
23.11.2015 um
19:43 schrieb
Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html;
charset=utf-8" class="">
Hello
Albrecht,
<div class=""><br class="">
<div class="">
I’m glad
that you say
that
developing a
2-particle
model of the
electron was
not your main
interest. I
think it will
be useful to
see what parts
of your model
may be saved,
and what parts
may have to
go, to get a
working model
in progress
for the
electron which
most of us
here might
agree on.
First, since
there is no
generally
accepted
evidence of a
nuclear strong
force relation
to electrons,
let’s drop
that proposal
for holding
your 2
circulating
charged
massless
particles in
orbit, at
least for now.
</div>
</div>
</blockquote>
Here I object.
1) The strong
force in the
electron was
seen at DESY
experiments in
the 1990s. 2)
Without
referring to
the strong
force, the
calculation of
the mass of
the electron
has incorrect
results by a
factor of
several
hundred. This
was found out
by physicists
in the 1940s,
e.g. by Helmut
Hönl. (I can
send you his
paper if you
are
interested,
however in
German.)<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">Second,
since there’s
no evidence
for a
two-particle
structure of
the electron
from any
scattering or
other
experiments,
let’s also
consider
dropping that
proposal for
now. Your
insistence
that a
2-particle
model is
required for
conservation
of momentum at
the
sub-electron
level does not
seem
sufficient to
accept this
part of your
2-particle
model. We
don’t even
know
experimentally
that
conservation
of momentum
exists at the
sub-electron
level, do we?
Just an
article of
faith?</div>
</div>
</blockquote>
This may be a
point of
personal
judgement, but
in my view the
conservation
if momentum is
a fundamental
law in
physics, maybe
the most
fundamental
law. It
follows
logically from
the symmetry
of space
(refer to Emmy
Noether, who
has set some
logical basics
for QM).<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">
So what is
left of your
model? You
claim that
your two
particles are
massless and
travel at
light speed.
But you don’t
say that they
are also
without
energy, do
you? If there
are two
massless
particles,
they will
still each
have to have
0.511/2 MeV
of energy if
the electron’s
total resting
energy 0.511
MeV is divided
equally
between them.
</div>
</div>
</blockquote>
I have
explained this
in a former
comment. The
two "basic"
particles do
not have any
energy by
themselves.
The energy is
caused by the
motion of the
basic
particles in
the situation
of a bind.
Mass is anyway
a dynamic
property of
matter as it
is even seen
by present
main stream
physics.<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">One
kind of
particle that
has no rest
mass but has
energy and
travels at
light speed is
a photon. </div>
</div>
</blockquote>
This
assumption is
not true as
explained
above. <br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">(Let’s
forget about
gluons here
for now since
there is no
accepted
evidence for a
strong nuclear
force on
electrons). So
each of your
two particles
(if there are
still two for
some other
reason besides
conservation
of momentum,
and a need for
an attractive
force between
them to
overcome their
electric
repulsion)
could be a
charged photon
(circulating
charge is
necessary to
get a magnetic
moment for the
model) with
energy 0.511/2
MeV, which has
energy but no
rest mass. OK.
</div>
</div>
</blockquote>
Not true!<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">But
each of these
two charged
photons, each
of energy
0.511/2 MeV =
mc^2/2 will
have a
wavelength of
2 Compton
wavelengths =
2 h/mc . If 1
wavelength of
each photon is
turned into a
single closed
loop, the each
loop would
have a radius
2hbar/mc,
which is twice
the radius
hbar/mc of
your proposed
electron
model. To make
each of these
photons move
circularly in
a way that
each of their
wavelengths
gives a radius
of hbar/mc as
in your model,
each photon
would have to
move in a
double loop.
So there will
be two photons
each of energy
0.511/2
moving in a
double loop in
this model.
This is
getting
complicated.</div>
</div>
</blockquote>
The Compton
wavelength has
a different
origin. It
comes from
scattering of
photons at an
electron
(example). The
Compton
wavelength is
then the
maximum change
of the
wavelength of
the photon in
such process.
- This
wavelength is
in this way
not any
geometrical
extension of
the electron.
Yes, we find
this value in
some
calculations,
but we should
be cautious to
use it for the
determination
of dimension.
<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">
Let’s drop
one of the two
photons for
simplicity
(Occam’s razor
put to good
use) so that
the other
photon will
have the full
electron
energy 0.511
MeV . </div>
</div>
</blockquote>
What is the
origin of this
energy in the
photon? And
which
mechanism
causes
actually the
energy of this
photon? A
photon can in
general have
any energy,
doesn't it?<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">This
photon will
now have a
wavelength 1
Compton
wavelength. If
this 1 Compton
wavelength
charged photon
moves in a
single loop it
will create an
electron with
magnetic
moment 1 Bohr
magneton and a
spin of 1
hbar. That’s
good for the
experimental
magnetic
moment of the
electron
(slightly more
than 1 Bohr
magneton) but
bad for its
experimental
spin (which
you tried to
reduce to 1/2
hbar in your
model by a
delayed force
argument). If
the photon
moves in a
double loop it
will be good
for the spin
(which now is
exactly 1/2
hbar) but bad
for the
magnetic
moment (now
1/2 Bohr
magneton). </div>
</div>
</blockquote>
Why does the
double loop
reduce the
spin? Why the
Bohr magneton?
The magnetic
moment depends
on the area in
the loop. How
large is this
area in this
case?<br class="">
<br class="">
The magnetic
moment is
larger than
the Bohr
magneton. In
my model this
is the
contribution
of the (small)
electrical
charges in
view of the
(large) strong
charges.<br class="">
<br class="">
And which
mechanism
causes the
double loop?
It cannot come
from itself. A
circuit is a
simple
structure
which does not
need many
influences. A
double loop is
more and needs
a cause.<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class="">So
there’s still
a problem with
the model’s
magnetic
moment. But
this
double-looping
charged photon
model now has
gained the
zitterbewegung
frequency of
the Dirac
electron which
is desirable
for an
electron model
which hopes to
model the
Dirac
electron. And
it also has
720 degree
symmetry which
the Dirac
electron has
(while your
original
2-particle
model has a
rotational
symmetry of
180 degrees,
since each
particle would
take the place
of the other
after a
half-circle
rotation).</div>
</div>
</blockquote>
In my model
the
zitterbewegung
frequency is
the
circulation
frequency of
the basic
particles. The
rotational
symmetry is
not 180 but
360 degrees as
the strong
field of the
basic
particles is
not equal, but
one basic
particle
changes the
other one by
electrical
influence.
This works
analogue to
the case of
the van der
Waals force. <br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">
What do you
think of this
new model so
far?</div>
</div>
</blockquote>
Did I explain
it
sufficiently?<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">
Richard</div>
</div>
</blockquote>
Albrecht<br class="">
<blockquote cite="mid:84F6A2F6-ED8A-4915-8E1E-E1DB4E99E1B3@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On
Nov 22, 2015,
at 9:43 AM,
Albrecht Giese
<<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>> wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> Hello Richard,<br class="">
<br class="">
I never have
persistently
tried to
develop a
2-particle
model. What I
have
persistently
tried was to
find a good
explanation
for
relativistic
dilation. And
there I found
a solution
which has
satisfied me.
All the rest
including the
2 particles in
my model where
logical
consequences
where I did
not see
alternatives.
If there
should be a
model which is
an alternative
in one or the
other aspect,
I will be
happy to see
it.<br class="">
<br class="">
<div class="moz-cite-prefix">Am
22.11.2015 um
00:13 schrieb
Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html;
charset=utf-8" class="">
Hello
Albrecht,
<div class=""><br class="">
<div class="">
I admire your
persistence in
trying to save
your doomed
(in my
opinion)
2-particle
electron
model. </div>
</div>
</blockquote>
Why 2
particles in
the model? I
say it again:<br class="">
<br class="">
1) to maintain
the
conservation
of momentum in
the view of
oscillations<br class="">
2) to have a
mechanism for
inertia (which
has very
precise
results,
otherwise
non-existent
in present
physics)<br class="">
<br class="">
I will be
happy to see
alternatives
for both
points. Up to
now I have not
seen any.<br class="">
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<div class="">
<div class="">Do
you understand
how
unreasonable
and irrational
it appears for
you to write:
"Then I had
to determine
the field
constant S
which is
normally
provided by
experiments.
But quantum
mechanics is
so unprecise
regarding the
numeric value
of the strong
force that
there is no
number
available in
the data
tables. Here I
found that I
could use the
Bohr magneton
to determine
the constant.
(Which turned
out to be S =
hbar*c, merely
a constant).”
? <br class="">
</div>
</div>
</blockquote>
I have once
asked one of
the leading
theorists at
DESY for a
better
quantitative
explanation or
determination
of the strong
force. His
answer: Sorry,
the strong
force is not
good enough
understood so
that I cannot
give you
better
information. <br class="">
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<div class="">
<div class="">How
could the
number S that
you could not
find in
“unprecise”
tables about
the strong
force possibly
be the same
number that
can be found
precisely from
the electron’s
Bohr magneton
ehbar/2m and
which you
claim is S =
hbar*c ? This
is an
unbelievable,
desperate
stretch of
imagination
and "grasping
at straws", in
my opinion. <br class="">
</div>
</div>
</blockquote>
When I have
realized that
my model
deduces the
Bohr magneton,
I have used
the
measurements
available in
that context
to determine
my field
constant. (I
could also go
the other way:
I can use the
Planck /
Einstein
relation E = h
* f and the
Einstein-relation
E = m*c<sup class="">2</sup>
to determine
the constant S
from the
internal
frequency in
my model. Same
result. But I
like the other
way better.
BTW: Do you
know any other
model which
deduces these
relations
rather than
using them as
given?)<br class="">
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">Here
is the meaning
of “grasping
at straws”
from <a class="moz-txt-link-freetext" href="http://idioms.thefreedictionary.com/grasp+at+straws"></a><a class="moz-txt-link-freetext" href="http://idioms.thefreedictionary.com/grasp+at+straws">http://idioms.thefreedictionary.com/grasp+at+straws</a> :</div>
<h2 style="box-sizing:
inherit;
font-size:
1.8rem;
line-height:
1.8rem;
display:
inline-block;
margin: 0px
0.2rem 6px
0px; color:
rgb(64, 64,
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font-family:
Arial,
Helvetica,
sans-serif;" class="">grasp
at straws</h2>
<div class=""><span class="hvr" style="color:
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sans-serif;
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inherit;">Also,</span><span style="color:
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font-size:
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inherit;" class=""><span class="hvr" style="box-sizing:
inherit;">clutch</span> at <span class="hvr" style="box-sizing:
inherit;">straws</span></b><span style="color:
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font-size:
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font-family:
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inherit;" class="">He <span class="hvr" style="box-sizing:
inherit;">had </span><span class="hvr" style="box-sizing:
inherit;">lost</span> <span class="hvr" style="box-sizing:
inherit;">the</span> <span class="hvr" style="box-sizing:
inherit;">argument,</span> <span class="hvr" style="box-sizing:
inherit;">but</span> he <span class="hvr" style="box-sizing:
inherit;">kept</span> <span class="hvr" style="box-sizing:
inherit;">grasping</span> at <span class="hvr" style="box-sizing:
inherit;">straws,</span> <span class="hvr" style="box-sizing:
inherit;">naming</span> <span class="hvr" style="box-sizing:
inherit;">numerous</span> <span class="hvr" style="box-sizing:
inherit;">previous</span> <span class="hvr" style="box-sizing:
inherit;">cases</span> <span class="hvr" style="box-sizing:
inherit;">that </span><span class="hvr" style="box-sizing:
inherit;">had</span> <span class="hvr" style="box-sizing:
inherit;">little</span> to do <span class="hvr" style="box-sizing:
inherit;">with</span> <span class="hvr" style="box-sizing:
inherit;">this</span> <span class="hvr" style="box-sizing:
inherit;">one</span></i><span style="color:
rgb(64, 64,
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font-family:
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font-size:
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line-height:
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font-family:
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font-size:
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line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
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font-family:
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19.5px;
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inherit;">This</span><span style="color:
rgb(64, 64,
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font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
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font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
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19.5px;
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inherit;">metaphoric</span><span style="color:
rgb(64, 64,
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font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
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font-family:
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font-size:
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font-size:
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font-family:
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font-size:
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font-size:
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19.5px;" class=""> </span><span class="hvr" style="color:
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font-size:
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line-height:
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font-size:
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sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
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inherit;">1534,</span><span style="color:
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19.5px;
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inherit;">term</span><span style="color:
rgb(64, 64,
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font-family:
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sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
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sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">was </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">used</span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">figuratively</span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class="">by</span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">the</span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">late</span><span style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;" class=""> </span><span class="hvr" style="color:
rgb(64, 64,
64);
font-family:
Arial,
Helvetica,
sans-serif;
font-size:
13px;
line-height:
19.5px;
box-sizing:
inherit;">1600s.</span> </div>
<div class=""><br class="">
</div>
<div class="">I
am not at all
opposed to
using
desperate
measures to
find or save a
hypothesis
that is very
important to
you. Max
Planck
described his
efforts to fit
the black body
radiation
equation using
quantized
energies of
hypothetical
oscillators as
an "act of
desperation”.
So you are of
course free to
keep
desperately
trying to save
your
2-particle
electron
hypothesis. I
personally
think that
your many
talents in
physics could
be better
spent in other
ways, for
example in
revising your
electron model
to make it
more
consistent
with
experimental
facts.</div>
</div>
</blockquote>
Do you know
any other
electron model
which is so
much
consistent
with
experimental
facts (e.g.
size and mass)
as this one
(without
needing the
usual
mystifications
of quantum
mechanics)?<br class="">
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<div class="">
<div class=""> </div>
<div class="">
By the way,
van der Waals
forces do not
"bind atoms to
form a
molecule".
They are
attractive or
repulsive
forces between
molecules or
between parts
of a molecule.
According to
Wikipedia:</div>
<div class=""><br class="">
</div>
<div class="">" <span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class="">the </span><b style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">van
der Waals
forces</b><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> (or </span><b style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">van
der Waals'
interaction</b><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class="">),
named after </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Netherlands" title="Netherlands" style="text-decoration: none; color: rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">Dutch</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Scientist" title="Scientist" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">scientist</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Johannes_Diderik_van_der_Waals" title="Johannes
Diderik van
der Waals" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">Johannes
Diderik van
der Waals</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class="">, is
the sum of the
attractive or
repulsive
forces
between </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Molecule" title="Molecule" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">molecules</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> (or
between parts
of the same
molecule)
other than
those due to </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Covalent_bond" title="Covalent
bond" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">covalent
bonds</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class="">, or
the </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Electrostatic_interaction" title="Electrostatic
interaction" class="mw-redirect" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;">electrostatic
interaction</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> of </span><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Ion" title="Ion" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;" class="">ions</a><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> with
one another,
with neutral
molecules, or
with charged
molecules.</span><sup id="cite_ref-1" class="reference" style="line-height: 1; unicode-bidi:
-webkit-isolate;
font-size:
11px; color:
rgb(37, 37,
37);
font-family:
sans-serif;"><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Van_der_Waals_force#cite_note-1" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
white-space:
nowrap;
background-position:
initial
initial;
background-repeat:
initial
initial;" class="">[1]</a></sup><span style="color:
rgb(37, 37,
37);
font-family:
sans-serif;
font-size:
14px;
line-height:
22px;
background-color:
rgb(255, 255,
255);" class=""> The
resulting van
der Waals
forces can be
attractive or
repulsive.</span><sup id="cite_ref-Van_OssAbsolom1980_2-0" class="reference" style="line-height:
1;
unicode-bidi:
-webkit-isolate;
font-size:
11px; color:
rgb(37, 37,
37);
font-family:
sans-serif;"><a moz-do-not-send="true" href="https://en.wikipedia.org/wiki/Van_der_Waals_force#cite_note-Van_OssAbsolom1980-2" style="text-decoration:
none; color:
rgb(11, 0,
128);
background-image:
none;
white-space:
nowrap;
background-position:
initial
initial;
background-repeat:
initial
initial;" class="">[2]</a></sup></div>
</div>
</blockquote>
Yes, my
arrangement of
charges of the
strong force
causes as well
a combination
of attractive
and repulsive
forces and is
doing the same
like in the
van der Waals
case. That was
my reason to
refer to them.<br class="">
<br class="">
Best regards<br class="">
Albrecht<br class="">
<blockquote cite="mid:E9E2553A-C03E-49E4-BFE7-335F4E41512A@gmail.com" type="cite" class="">
<div class="">
<div class=""><br class="">
</div>
<div class="">with
best regards,</div>
<div class="">
Richard</div>
<div class=""><br class="">
</div>
<div class=""><br class="">
</div>
<div class="">
<div class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On
Nov 21, 2015,
at 8:32 AM,
Albrecht Giese
<<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>> wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> Hello Richard,<br class="">
<br class="">
I am a bit
confused how
badly my
attempted
explanations
have reached
you.<br class="">
<br class="">
I have NOT
used the Bohr
magneton to
determine the
radius R of an
electron. I
deduced the
radius
directly from
the measured
magnetic
moment using
the classical
equation for
the magnetic
moment.<br class="">
<br class="">
For the
binding force
of the
sub-particles
I needed a
multipole
field which
has a
potential
minimum at a
distance R<sub class="">0</sub>.
The simplest
shape of such
a field which
I could find
was for the
force F:<br class="">
F = S * (R<sub class="">0</sub>
- R) /R<sup class="">3</sup>.
Here R<sub class="">0</sub>
is of course
the
equilibrium
distance and S
the field
constant. I
wanted to
refer to an
existing field
of a proper
strength, and
that could
only be the
strong force.
Then I had to
determine the
field constant
S which is
normally
provided by
experiments.
But quantum
mechanics is
so unprecise
regarding the
numeric value
of the strong
force that
there is no
number
available in
the data
tables. Here I
found that I
could use the
Bohr magneton
to determine
the constant.
(Which turned
out to be S =
hbar*c, merely
a constant).<br class="">
<br class="">
From the
equation for F
given above
the inertial
mass of the
particle
follows from a
deduction
which is given
on my website:
<a class="moz-txt-link-abbreviated" href="http://www.ag-physics.org/rmass"></a><a class="moz-txt-link-abbreviated" href="http://www.ag-physics.org/rmass">www.ag-physics.org/rmass</a> .
Too long to
present it
here, but
straight and
inevitable.
Here the
result again:
m = S / (R * c<sup class="">2</sup>)
.<br class="">
<br class="">
If you are
unsatisfied by
my deduction
of this field,
what is about
the van der
Waals forces
which bind
atoms to build
a molecule?
Did van der
Waals have had
a better way
of deduction
in that case?
I think that
the fact that
the von der
Waals forces
act so as
observed, is
enough for the
physical
community to
accept them. <br class="">
<br class="">
And you ask
for an
independent
calculation of
S which I
should present
in your
opinion. Now,
Is there
anyone in
physics or in
astronomy who
can present an
independent
calculation of
the
gravitational
constant G?
No, nobody can
calculate G
from basic
assumptions.
Why asking for
more in my
case? I think
that this
demand is not
realistic and
not common
understanding
in physics.<br class="">
<br class="">
And again:
where is
circular
reasoning?<br class="">
<br class="">
Best regards<br class="">
Albrecht<br class="">
<br class="">
<br class="">
<div class="moz-cite-prefix">Am
20.11.2015 um
23:02 schrieb
Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:7154B3DD-B1D7-48CA-AA3C-8BAEE7085526@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html;
charset=utf-8" class="">
<div class="">Hello
Albrecht,</div>
<div class=""><br class="">
</div>
<div class="">
Thanks for
your detailed
response. I
think the key
problem is in
your
determination
of your “field
constant” S
which you say
describes the
"binding
field" for
your two
particles.
This
definition of
S is too
general and
empty of
specific
content as I
understand
that it
applies to any
"binding
field” at any
nuclear or
atomic or
molecular
level. With
your
2-particle
electron model
you then
calculate the
radius
R=hbar/mc from
the Bohr
Magneton
e*hbar/2m,
assuming the
values of m,
e, h and c. .
Then you
calculate S
from the Bohr
magneton and
find it to be
S=c*hbar. You
then calculate
m from the
equation
m=S/(R*c^2).
How can a
binding field
S be described
by such a
universal term
hbar * c ?
That’s why I
think that
your
derivation is
circular. You
use the Bohr
magneton
e*hbar/2m to
calculate R
and S, (using
the Bohr
magneton) and
then you use R
and S to
calculate m.
You have no
independent
calculation of
S except from
the Bohr
magneton.
That’s the
problem
resulting in
circularity. </div>
<div class=""><br class="">
</div>
<div class="">
with best
regards,</div>
<div class="">
Richard</div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On
Nov 20, 2015,
at 1:09 PM,
Albrecht Giese
<<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>> wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> Hallo Richard,<br class="">
<br class="">
I find it
great that we
have made
similar
calculations
and came at
some points to
similar
conclusions.
That is not a
matter of
course, as you
find in all
textbooks that
it is
impossible to
get these
results in a
classical way,
but that in
the contrary
it needs QM to
come to these
results. <br class="">
<br class="">
Here now again
the logical
way which I
have gone: I
assume the
circular
motion of the
elementary
electric
charge (2* 1/2
* e<sub class="">0</sub>)
with speed c.
Then with the
formula
(which you
give here
again) M = i*A
one can
conclude A
from the
measured
magnetic
moment. And so
we know the
radius to be R
= 3.86 x 10<sup class="">-13</sup>
m for the
electron. No
constants and
no further
theory are
necessary for
this result. I
have then
calculated the
inertial mass
of a particle
which turns
out to be m =
S / (R * c<sup class="">2</sup>)
where the
parameter S
describes the
binding field.
I did
initially have
no knowledge
about the
quantity of
this field.
But from the
mass formula
there follows
for the
magnetic
moment: M=
(1/2)*(S/c)*(e
/m). To this
point I have
not used any
knowledge
except the
known relation
for the
magnetic
moment. Now I
look to the
Bohr magneton
in order to
find the
quantity of my
field constant
S: M=
(1/2)*hbar*(e
/m). Because
the Planck
constant has
to be measured
in some way.
For doing it
myself I would
need a big
machine. But
why? Basic
constants
never follow
from a theory
but have to be
measured. I
can use such a
measurement,
and that tells
me for my
field constant
S = c*hbar
(from Bohr
magneton). So,
where do you
see circular
reasoning? <br class="">
<br class="">
Now I have no
theory, why
specific
elementary
particles
exist. Maybe
later I find a
way, not now.
But now I can
use the
(measurable)
magnetic
moment for any
particle to
determine the
radius, and
then I know
the mass from
my formula.
This works for
all charged
leptons and
for all
quarks. Not
good enough?<br class="">
<br class="">
And yes, the
Landé factor.
Not too
difficult. In
my deduction
of the mass I
have used only
the (initially
unknown)
constant S for
the field.
Which I assume
to be the
strong field
as with the
electric field
the result is
too small (by
a factor of
several
hundred). The
only stronger
alternative to
the electrical
force is the
strong force,
already known.
Is this a
far-fetched
idea? But I
have in this
initial
deduction
ignored that
the two basic
particles have
an electrical
charge of e/2
each, which
cause a
repelling
force which
increases the
radius R a
bit. With this
increase I
correct the
result for
e.g. the
magnetic
moment, and
the correction
is quite
precisely the
Landé factor
(with a
deviation of
ca. 10<sup class="">-6</sup>).<br class="">
<br class="">
So, what did I
invent
specially for
my model, and
which
parameters do
I use from
others? I have
assumed the
shape of the
binding field
as this field
has to cause
the bind at a
distance. And
I have used
the
measurement of
the Planck
constant h
which other
colleagues
have
performed.
Nothing else.
I do not have
do derive the
quantity e as
this is not
the task of a
particle
model. If e
could be
derived (what
nobody today
is able to
do), then this
would follow
from a much
deeper insight
into our
physical
basics as
anyone can
have today. <br class="">
<br class="">
The fact of
two
constituents
is a necessary
precondition
to obey the
conservation
of momentum
and to support
the mechanism
of inertia. I
do not know
any other
mechanism
which works.<br class="">
<br class="">
Where do I
practice
circular
reasoning?<br class="">
<br class="">
Best regards<br class="">
Albrecht<br class="">
<br class="">
<br class="">
<div class="moz-cite-prefix">Am
18.11.2015 um
15:42 schrieb
Richard
Gauthier:<br class="">
</div>
<blockquote cite="mid:B7ECF22D-1D1C-4DA3-90AC-A65A2CD57FF6@gmail.com" type="cite" class="">
<meta http-equiv="Content-Type" content="text/html;
charset=utf-8" class="">
<div class="">Hello
Albrecht,</div>
<div class=""><br class="">
</div>
<div class="">
Let’s look at
your listed
assumptions of
your electron
model in
relation to
the electron’s
magnetic
moment. It is
known that the
magnitude of
the electron’s
experimental
magnetic
moment is
slightly more
than the Bohr
magneton which
is Mb =
ehbar/2m =
9.274 J/T in
SI units. Your
2-particle
model aims to
generate a
magnetic
moment to
match this
Bohr magneton
value (which
was predicted
for the
electron by
the Dirac
equation)
rather than
the
experimental
value of the
electron’s
magnetic
moment which
is slightly
larger. The
standard
equation for
calculating
the magnetic
moment M of a
plane current
loop is M =
IA for loop
area A and
current I. If
the area A is
a circle and
the current is
a circular
current loop I
around this
area, whose
value I is
calculated
from a total
electric
charge e
moving
circularly at
light speed c
(as in your
2-particle
electron
model) with a
radius R, a
short
calculation
will show that
if the radius
of this circle
is R = hbar/mc
= 3.86 x 10-13
m (the reduced
Compton
wavelength
corresponding
to a circle of
circumference
one Compton
wavelength
h/mc), then
this radius R
for the
current loop
gives a
magnetic
moment M = IA
= Bohr
magneton
ehbar/2m . I
have done this
calculation
many times in
my electron
modeling work
and know that
this is the
case. The
values of h
and also e and
m of the
electron have
to be known
accurately to
calculate the
Bohr magneton
ehbar/2m .
When the
radius of the
circular loop
is R=hbar/mc,
the frequency
f of the
charge e
circling the
loop is easily
found to be
f=c/(2pi R)=
mc^2/h , which
is the
frequency of
light having
the Compton
wavelength
h/mc. </div>
<div class=""><br class="">
</div>
<div class="">So
the current
loop radius
R=hbar/mc that
is required in
your
2-particle
model to
derive the
Bohr magneton
ehbar/2m using
M=IA obviously
cannot also be
used to derive
either of the
values h or m
since these
values were
used to
calculate the
Bohr magneton
ehbar/2m in
the first
place. So your
model cannot
be used to
derive any of
the values of
e, h or m, and
seems to be an
exercise in
circular
reasoning.
Please let me
know how I may
be mistaken in
this
conclusion.</div>
<div class=""><br class="">
</div>
<div class="">with
best regards,</div>
<div class="">
Richard</div>
<br class="">
<div class="">
<blockquote type="cite" class="">
<div class="">On
Nov 18, 2015,
at 2:03 AM,
Dr. Albrecht
Giese <<a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-abbreviated" href="mailto:genmail@a-giese.de">genmail@a-giese.de</a>> wrote:</div>
<br class="Apple-interchange-newline">
<div class="">
<meta content="text/html;
charset=utf-8" http-equiv="Content-Type" class="">
<div text="#000000" bgcolor="#FFFFFF" class=""> <small class="">Hi Al,<br class="">
<font class="" color="#006600"><br class="">
I completely
disagree with
your
conclusions
about the
motivation
towards my
model because
my intention
was not to
develop a
particle
model. My
intention was
to develop a
better
understanding
of time in
relativity. My
present model
was an
unexpected
consequence of
this work. I
show you my
arguments
again and ask
you to
indicate the
point where
you do not
follow.</font><br class="">
<br class="">
</small>
<div class="moz-cite-prefix"><small class="">Am
17.11.2015 um
19:18 schrieb
<a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a>:</small><br class="">
</div>
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">Hi
Albrect:</div>
<div class=""> </div>
<div class="">Comments²
<strong class="">IN
BOLD</strong></div>
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div style="margin:0
0 10px 0;" class=""><b class="">Gesendet:</b> Dienstag,
17. November
2015 um 18:41
Uhr<br class="">
<b class="">Von:</b> "Dr.
Albrecht
Giese" <a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"><genmail@a-giese.de></a><br class="">
<b class="">An:</b> <a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a><br class="">
<b class="">Cc:</b> <a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org"></a><a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org">general@lists.natureoflightandparticles.org</a><br class="">
<b class="">Betreff:</b> Re:
[General]
Reply of
comments from
what a model…</div>
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class=""><small class="">Hi Al,<br class="">
<br class="">
again some
responses.</small><br class="">
<div class="moz-cite-prefix"><small class="">Am
14.11.2015 um
18:24 schrieb
<a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a>:</small></div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">Hi
Albrecht:</div>
<div class=""> </div>
<div class="">Answers
to your
questions:</div>
<div class=""> </div>
<div class="">1)
The SED
background
explains the
Planck BB
distribution
without
quantization.
It explans why
an atom
doesn't
collapse: in
equilibrium
with
background, In
fact, just
about every
effect
described by
2nd
quantization
has an SED
parallel
explantion
without
additional
considerations.
With the
additional
input of the
SED origin of
deBroglie
waves, it
provides a
direct
derivation of
the
Schröedinger
eq. thereby
explainiong
all of 1st
Quantization.</div>
</div>
</div>
</blockquote>
<div class=""><small class="">Maybe
you achieve
something when
using SED
background. I
do not really
understand
this
background,
but I do not
see a
stringent
necessity for
it. But SED as
an origin to
the de Broglie
waves is of
interest for
me. I am
presently
working on de
Broglie waves
to find a
solution,
which does not
have the
logical
conflicts
which we have
discussed
here.</small></div>
<div class=""> </div>
<div class=""><strong class="">See
No. 11 (or 1)
@ <a class="moz-txt-link-abbreviated" href="http://www.nonloco-physics.0catch.com/"></a><a class="moz-txt-link-abbreviated" href="http://www.nonloco-physics.0catch.com/">www.nonloco-physics.0catch.com</a>
for
suggetions and
some previous
work along
this line.</strong></div>
</div>
</div>
</div>
</div>
</div>
</div>
</blockquote>
<font class="" color="#006600"><small class=""><strong class="">Thank you, will have a
look.</strong></small></font>
<br class="">
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class="">
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">2)
Olber's logic
is in conflict
with Mach's
Principle, so
is obviously
just valid for
visible light.
Given a
little
intergalacitc
plasma (1
H/m³), not to
mention
atmossphere
and
interplanatary
plama, visible
light
disappears to
Earthbound
observers at
visitble freqs
to reappear at
other, perhaps
at 2.7° even,
or at any
other long or
hyper short
wave length.
'The universe
matters'---which
is even
politically
correct
nowadays!</div>
</div>
</div>
</blockquote>
<div class=""><small class="">Olber's
logic is
simple in so
far, as it
shows that the
universe
cannot be
infinite. I
have assumed
the same for
all background
effects. Or
are they
infinite?</small></div>
<div class=""> </div>
<div class=""><small class=""><strong class="">The
fly in the
ointment is
absorbtion.
An inf.
universe with
absorbtion in
the visible
part of the
spectrum will
still have a
largely dark
sky. </strong><br class="">
</small></div>
</div>
</div>
</div>
</div>
</div>
</div>
</blockquote>
<font class="" color="#006600"><small class=""><strong class="">And the other way
around: Even
if there is no
absorption,
the sky will
be dark. And
the general
opinion is
that, even if
there is a lot
of radiation
absorbed, this
absorbing
material will
heat up by the
time and
radiate as
well. So an
absorption
should not
change too
much.</strong></small></font><br class="">
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class="">
<div class=""><small class=""> <br class="">
What is the
conflict with
Mach's
principle?</small></div>
<div class=""> </div>
<div class=""><strong class="">Mach
says: the
gravitational
"background
radiation" is
the cause of
inertia. This
effect is
parallel to
the SED
bacground
causing QM
effects.
Conflict: if
Olber is
right, then
Mach is
probably wrong
(too weak).</strong></div>
</div>
</div>
</div>
</div>
</div>
</div>
</blockquote>
<font class="" color="#006600"><small class=""><strong class="">In my understanding,
what Mach
means is
completely
different.
Mach's
intention was
to find a
reference
system which
is absolute
with respect
to
acceleration.
He assumed
that this is
caused by the
stars in our
vicinity. He
did not have a
certain idea
how this
happens, he
only needed
the fact.
(Einstein
replaced this
necessity by
his
equivalence of
gravity and
acceleration -
which however
is clearly
falsified as
mentioned
several
times.)</strong></small></font>
<br class="">
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class="">
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">3)
The (wide
spread)
criticism of 2
particles is
that there is
neither an <em class="">a-priori</em>
intuative
reason, nor
empirical
evidence that
they exist.
Maybe they do
anyway. But
then, maybe
Zeus does too,
and he is just
arranging
appearances so
that we amuse
ourselves.
(Try to prove
that wrong!) </div>
<div class=""> </div>
</div>
</div>
</blockquote>
<div class=""><small class="">I
have explained
how I came to
the conclusion
of 2
sub-particles.
Again:<br class="">
<br class="">
1) There is
motion with c
in an
elementary
particle to
explain
dilation<br class="">
2) With only
on particle
such process
is
mechanically
not possible,
and it
violates the
conservation
of momentum<br class="">
3) In this way
it is the only
working model
theses days to
explain
inertia. And
this model
explains
inertia with
high
precision.
What more is
needed?</small></div>
<div class=""> </div>
<div class=""><small class=""><strong class="">These
assumtions are
"teleological,"
i.e., tuned
to give the
desired
results. As
logic,
although often
done, this
manuver is not
legit in the
formal
presentation
of a theory.
For a physics
theory,
ideally, all
the input
assuptios have
empirical
justification
or motivation.
Your 2nd
partical
(modulo
virtual
images) has no
such
motivatin, in
fact, just the
opposite. </strong><br class="">
</small></div>
</div>
</div>
</div>
</div>
</div>
</div>
</blockquote>
<font class="" color="#006600"><small class=""><strong class="">My logical way is just
the other way
around. I had
the plan to
work on
relativity
(the aspects
of time), not
on particle
physics. The
particle model
was an
unplanned
spin-off. I
shall try to
explain the
logical path
again: <br class="">
<br class="">
<u class="">1st
step:</u> I
have
calculated the
4-dimensional
speed of an
object using
the temporal
part of the
Lorentz
transformation.
The surprising
fact was that
this 4-dim.
speed is
always the
speed of
light. I have
then assumed
that this
constant shows
a permanent
motion with c
in a particle.
I have
accepted this
as a probable
solution, but
I have never
assumed this,
before I had
this result.
It was in no
way a desired
result. My
idea was to
describe time
by a vector of
3 of 4
dimensions. -
I have then </strong></small></font><font class="" color="#006600"><small class=""><strong class="">no
further </strong></small></font><font class="" color="#006600"><small class=""><strong class="">followed
this idea.<br class="">
<u class="">2nd
step:</u> If
there is some
motion in the
particle, it
cannot be
caused by one
constituent.
This is
logically not
possible as it
violates the
conservation
of momentum.
Also this was
not a desired
result but
logically
inevitable. <br class="">
<u class="">3rd
step:</u> If
the
constituents
move with c,
then they
cannot have
any mass. Also
this was not a
result which I
wished to
achieve, but
here I
followed my
understanding
of relativity.<br class="">
</strong></small></font><strong class=""><small class=""><font class="" color="#006600"><u class=""><strong class="">4th </strong></u><u class="">step:</u>
The size must
be such that
the resulting
frequency in
the view of c
yields the
magnetic
moment which
is known by
measurements.
<br class="">
<u class="">5th
step:</u> I
had to find a
reason for the
mass of the
electron in
spite of the
fact that the
constituents
do not have
any mass.
After some
thinking I
found out the
fact that any
extended
object has
necessarily
inertia. I
have applied
this insight
to this
particle
model, and the
result was the
actual mass of
the electron,
if I assumed
that the force
is the strong
force. It
could not be
the electric
force (as it
was assumed by
others at
earlier times)
because the
result is too
weak.<br class="">
<br class="">
None of the
results from
step 1 thru
step 5 was
desired. Every
step was
inevitable,
because our
standard
physical
understanding
(which I did
not change at
any point)
does not allow
for any
alternative. -
<u class="">Or
at which step
could I hav</u><u class="">e had
an alternative
in your
opinion?<br class="">
<br class="">
</u>And btw:
which is the
stringent
argument for
only one
constituent?
As I mentioned
before, the
experiment is
not an
argument. I
have discussed
my model with
the former
research
director of
DESY who was
responsible
for this type
of electron
experiments,
and he
admitted that
there is no
conflict with
the assumption
of 2
constituents.</font><u class=""><br class="">
</u></small></strong>
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class="">
<div class=""><small class=""> <br class="">
I know from
several
discussions
with particle
physicists
that there is
a lot of
resistance
against this
assumption of
2
constituents.
The reason is
that everyone
learn at
university
like with
mother's milk
that the
electron is
point-like,
extremely
small and does
not have any
internal
structure.
This has the
effect like a
religion.
(Same with the
relativity of
Hendrik
Lorentz.
Everyone
learns with
the same
fundamental
attitude that
Lorentz was
nothing better
than a senile
old man how
was not able
to understand
modern
physics.) -
Not a really
good way, all
this.</small></div>
<div class=""> </div>
<div class=""><small class=""><strong class="">Mystical
thinking is
indeed a major
problem even
in Physics!
But, some of
the objectiors
to a 2nd
particle are
not basing
their
objection of
devine
revelation or
political
correctness. </strong></small></div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">4)
It is
ascientific to
consider that
the desired
result is
justification
for a
hypothetical
input. OK,
one can say
about such
reasoning, it
is validated <em class="">a
posteriori</em>,
that at least
makes it sound
substantial.
So much has
been granted
to your
"story" but
has not
granted your
story status
as a "physics
theory." It
has some
appeal, which
in my mind
would be
enhansed had a
rationalization
for the 2nd
particle been
provided.
That's all
I'm trying to
do. When you
or whoever
comes up with
a better one,
I'll drop
pushing the
virtual
particle
engendered by
the
background.
Maybe, it
fixes too many
other things.</div>
</div>
</div>
</blockquote>
<div class=""><small class="">My
history was
following
another way
and another
motivation. I
intended to
explain
relativity on
the basis of
physical
facts. This
was my only
intention for
this model.
All further
properties of
the model were
logical
consequences
where I did
not see
alternatives.
I did not want
to explain
inertia. It
just was a
result by
itself.<br class="">
So, what is
the problem? I
have a model
which explains
several
properties of
elementary
particles very
precisely. It
is in no
conflict with
any
experimental
experience.
And as a new
observation
there is even
some
experimental
evidence. -
What else can
physics expect
from a theory?
- The argument
that the
second
particle is
not visible is
funny. Who has
ever seen a
quark? Who has
ever seen the
internal
structure of
the sun? I
think you have
a demand here
which was
never
fulfilled in
science.</small></div>
<div class=""> </div>
<div class=""><small class=""><strong class="">The
problem,
obviously, is
that the
existence of
the 2nd
particle, as
you have
presented it,
is not a fact,
but a
Wunschansatz.
[BTW: "See"
in this
context is not
meant
occularly, but
figuratively
for
experimental
verification
through any
length of
inferance
chain.] So,
my question
is: what
problem do you
have with a
virtual mate
for the
particle? In
fact, it will
be there
whether you
use it or not.</strong><br class="">
<br class="">
And see again
Frank Wilczek.
</small><small class=""><span class=""><span class="current-selection">He writes: "By co</span></span><span class="current-selection">mb</span><span class="current-selection">ining fragmen</span><span class="current-selection">tatio</span><span class="current-selection">n with su</span><span class="current-selection">per</span><span class=" ws0
ls0
current-selection
">-</span><span class="current-selection">con</span><span class="current-selection">ductivity</span><span class="current-selection">, w</span><span class="current-selection">e
can get
half-electro</span><span class="current-selection">ns tha</span><span class="current-selection">t
</span></small><small class=""><span class="current-selection">ar</span><span class="current-selection">e
their o</span><span class="current-selection">wn an</span><span class=""><span class="current-selection">tiparticles."
</span></span></small></div>
<div class=""> </div>
<div class=""><small class=""><span class=""><span class="current-selection"><strong class="">A "straw in the wind" but
sure seems far
fetched!
Superconductivity
is already a
manybody
phenomenon,
It's theory
probably
involves some
"virtual"
notions to
capture the
essence of the
average effect
even if the
virtual actors
do not really
exist. </strong></span></span></small></div>
</div>
</div>
</div>
</div>
</div>
</div>
</blockquote>
<small class=""><strong class=""><font class="" color="#006600">This
was a nice
confirmation
in my
understanding.
So as the
whole article
of Wilczek.
The electron
is in fact
enigmatic if
one follows
main stream.
It looses a
lot of this
property if my
model is used.
- But even
without this
experimental
hint I do not
see any
alternative to
my model
without
severely
violating
known physics.<br class="">
<br class="">
Ciao<br class="">
Albrecht</font><br class="">
<br class="">
</strong></small>
<blockquote cite="mid:trinity-16c90c3b-1bd5-4b73-a99e-8573ed871e42-1447784310841@3capp-webde-bap52" type="cite" class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">
<div name="quote" style="margin:10px
5px 5px 10px;
padding: 10px
0 10px 10px;
border-left:2px
solid #C3D9E5;
word-wrap:
break-word;
-webkit-nbsp-mode:
space;
-webkit-line-break:
after-white-space;" class="">
<div name="quoted-content" class="">
<div style="background-color:
rgb(255,255,255);" class="">
<div class=""><small class=""><span class=""><span class="current-selection"><strong class=""> </strong></span></span></small><br class="">
<br class="">
<small class="">Guten
Abend<br class="">
Albrecht</small></div>
<div class=""> </div>
<div class=""><small class=""><strong class="">Gleichfalls,
Al</strong></small></div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class=""> </div>
<div class=""> </div>
<div class="">Have
a good one!
Al</div>
<div class="">
<div style="margin:
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<div style="margin:
0 0 10.0px 0;" class=""><b class="">Gesendet:</b> Samstag,
14. November
2015 um 14:51
Uhr<br class="">
<b class="">Von:</b> "Dr.
Albrecht
Giese" <a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"><genmail@a-giese.de></a><br class="">
<b class="">An:</b> <a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a><br class="">
<b class="">Cc:</b> <a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org"></a><a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org">general@lists.natureoflightandparticles.org</a><br class="">
<b class="">Betreff:</b> Re:
[General]
Reply of
comments from
what a model…</div>
<div class="">
<div style="background-color:
rgb(255,255,255);" class="">Hi Al,<br class="">
<br class="">
Why do we need
a background?
If I assume
only local
forces (strong
and electric)
for my model,
the
calculation
conforms to
the
measurement
(e.g. between
mass and
magnetic
moment) with a
precision of 2
: 1'000'000.
This is no
incident. Not
possible, if a
poorly defined
and stable
background has
a measurable
influence. -
And if there
should be such
background and
it has such
little effect,
which mistake
do we make if
we ignore
that?<br class="">
<br class="">
For the
competition of
the 1/r<sup class="">2</sup>
law for range
of charges and
the r<sup class="">2</sup>
law for the
quantity of
charges we
have a popular
example when
we look at the
sky at night.
The sky is
dark and that
shows that the
r<sup class="">2</sup>
case (number
of shining
stars) does in
no way
compensates
for the 1/r<sup class="">2</sup>
case (light
flow density
from the
stars).<br class="">
<br class="">
Why is a 2
particle model
necessary?<br class="">
<br class="">
1.) for the
conservation
of momentum<br class="">
2.) for a
cause of the
inertial mass<br class="">
3.) for the
radiation at
acceleration
which occurs
most time, but
does not occur
in specific
situations.
Not explained
elsewhere.<br class="">
<br class="">
Ciao, Albrecht<br class="">
<br class="">
<div class="moz-cite-prefix">Am
13.11.2015 um
20:31 schrieb
<a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a>:</div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">Hi
Albrecht:</div>
<div class=""> </div>
<div class="">Your
proposed
experiment is
hampered by
reality! If
you do the
measurement
with a gaget
bought in a
store that has
knobes and a
display, then
the
measurement is
for certain
for signals
under a couple
hundred GHz
and based on
some phenomena
for which the
sensitivity of
man-made
devices is
limited. And,
if limited to
the electric
field, then
there is a
good chance it
is missing
altogether
oscillating
signals by
virtue of its
limited
reaction time
of reset time,
etc. etc. The
vast majority
of the
background
will be much
higher, the
phenomena most
attuned to
detecting
might be in
fact the
quantum
effects
otherwise
explained with
mystical
hokus-pokus!
Also to be
noted is that,
the processes
invovled in
your model, if
they pertain
to elementray
entities, will
have to be at
very small
size and if at
the velocity
(c) will be
very high
energy, etc.
so that once
again, it is
quite
reasonable to
suppose that
the universe
is anything
but
irrelavant! </div>
<div class=""> </div>
<div class="">Of
course, there
is then the
issue of the
divergence of
the this SED
background.
Ameliorated
to some extent
with the
realization
that there is
no energy at a
point in empty
space until a
charged entity
is put there,
whereupon the
energy of
interaction
with the rest
of the
universe (not
just by itself
being there
and ignoring
the
universe---as
QM theorists,
and yourself,
are wont to
do) is given
by the sum of
interactions
over all
particles not
by the
integral over
all space,
including
empty space.
Looks at
first blush to
be finite. </div>
<div class=""> </div>
<div class="">Why
fight it?
Where the
hell else will
you find a
credible 2nd
particle? </div>
<div class=""> </div>
<div class="">ciao,
Al</div>
<div class="">
<div style="margin:
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<div style="margin:
0 0 10.0px 0;" class=""><b class="">Gesendet:</b> Freitag,
13. November
2015 um 12:11
Uhr<br class="">
<b class="">Von:</b> "Dr.
Albrecht
Giese" <a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"><genmail@a-giese.de></a><br class="">
<b class="">An:</b> <a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a><br class="">
<b class="">Cc:</b> <a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org"></a><a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org">general@lists.natureoflightandparticles.org</a><br class="">
<b class="">Betreff:</b> Re:
[General]
Reply of
comments from
what a model…</div>
<div class="">
<div style="background-color:
rgb(255,255,255);" class="">Hi Al,<br class="">
<br class="">
if we look to
charges you
mention the
law 1/r<sup class="">2</sup>.
Now we can
perform a
simple
physical
experiment
having an
electrically
charged object
and using it
to measure the
electric field
around us. I
say: it is
very weak. Now
look to the
distance of
the two
half-charges
within the
particle
having a
distance of
4*10<sup class="">-13</sup>
m. This means
an increase of
force of about
25 orders of
magnitude
compared to
what we do in
a lab. And the
difference is
much greater
if we refer to
charges acting
from the
universe. So I
think we do
not make a big
mistake
assuming that
there is
nothing
outside the
particle.<br class="">
<br class="">
Regarding my
model, the
logic of
deduction was
very simple
for me:<br class="">
<br class="">
1.) We have
dilation, so
there must be
a permanent
motion with c<br class="">
2.) There must
be 2
sub-particles
otherwise the
momentum law
is violated; 3
are not
possible as in
conflict with
experiments.<br class="">
3.) The
sub-particles
must be
mass-less,
otherwise c is
not possible<br class="">
4.) The whole
particle has
mass even
though the
sub-particles
are mass-less.
So there must
be a mechanism
to cause
inertia. It
was
immediately
clear for me
that inertia
is a
consequence of
extension.
Another reason
to assume a
particle which
is composed of
parts. (There
is no other
working
mechanism of
inertia known
until today.)<br class="">
5.) I had to
find the
binding field
for the
sub-particles.
I have taken
the simplest
one which I
could find
which has a
potential
minimum at
some distance.
And my first
attempt
worked.<br class="">
<br class="">
That is all,
and I do not
see any
possibility to
change one of
the points 1.)
thru 5.)
without
getting in
conflict with
fundamental
physical
rules. And I
do not invent
new facts or
rules beyond
those already
known in
physics.<br class="">
<br class="">
So, where do
you see any
kind of
arbitrariness
or missing
justification?<br class="">
<br class="">
Tschüß!<br class="">
Albrecht<br class="">
<br class="">
<div class="moz-cite-prefix">Am
12.11.2015 um
17:51 schrieb
<a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a>:</div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">Hi
Albrect:</div>
<div class=""> </div>
<div class="">We
are making
some progress.
</div>
<div class=""> </div>
<div class="">To
your remark
that Swinger
& Feynman
introduced
virtual
charges, I
note that they
used the same
term: "virtual
charge/particle,"
in spite of
the much older
meaning in
accord with
the charge and
mirror
example. In
the finest of
quantum
traditions,
they too
ignored the
rest of the
universe and
instead tried
to vest its
effect in the
"vacuum."
This idea was
suitably
mystical to
allow them to
introduce the
associated
plaver into
the folk lore
of QM, given
the sociology
of the day.
Even in spite
of this BS,
the idea still
has merit.
Your objection
on the basis
of the 1/r²
fall-off is
true but not
conclusive.
This fall-off
is matched by
a r² increase
in muber of
charges, so
the integrated
total
interaction
can be
expected to
have at least
some effect,
no matter
what. Think
of the
universe to
1st order as a
neutral,
low-density
plasma. <span class="">I
(and some
others) hold
that this
interaction is
responcible
for all
quantum
effects. In
any case, no
particle is a
universe unto
itself, the
rest have the
poulation and
time to take a
toll! </span></div>
<div class=""> </div>
<div class=""><span class="">BTW,
this is
history
repeating
itself. Once
upon a time
there was
theory of
Brownian
motion that
posited an
internal cause
known as "elan
vital" to dust
specks
observed
hopping about
like Mexican
jumping beans.
Ultimately
this nonsense
was displaced
by the
observation
that the dust
spots were not
alone in their
immediate
universe but
imbededded in
a slurry of
other
particles,
also in
motion, to
which they
were reacting.
Nowadays
atoms are
analysed in QM
text books as
if they were
the only
object in the
universe---all
others being
too far away
(so it is
argued,
anyway). </span></div>
<div class=""> </div>
<div class=""><span class="">Your
model, as it
stands, can be
free of
contradiction
and still
unstatisfying
because the
inputs seem to
be just what
is needed to
make the
conclusions
you aim to
make. Fine,
but what most
critics will
expect is that
these inputs
have to have
some kind of
justification
or motivation.
This is what
the second
particle
lacks. Where
is it when one
really looks
for it? It
has no
empirical
motivation.
Thus, this
theory then
has about the
same ultimate
structure, and
pursuasiveness,
as saying:
'don't worry
about it, God
did it; go
home, open a
beer, pop your
feet up, and
forget about
it---a theory
which explains
absolutely
everything!</span></div>
<div class=""> </div>
<div class=""><span class="">Tschuß,
Al</span></div>
<div class="">
<div style="margin:
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<div style="margin:
0 0 10.0px 0;" class=""><b class="">Gesendet:</b> Donnerstag,
12. November
2015 um 16:18
Uhr<br class="">
<b class="">Von:</b> "Dr.
Albrecht
Giese" <a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"></a><a class="moz-txt-link-rfc2396E" href="mailto:genmail@a-giese.de"><genmail@a-giese.de></a><br class="">
<b class="">An:</b> <a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a><br class="">
<b class="">Cc:</b> <a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org"></a><a class="moz-txt-link-abbreviated" href="mailto:general@lists.natureoflightandparticles.org">general@lists.natureoflightandparticles.org</a><br class="">
<b class="">Betreff:</b> Re:
[General]
Reply of
comments from
what a model…</div>
<div class="">
<div style="background-color:
rgb(255,255,255);" class=""><font class="" size="-1">Hi Al,<br class="">
<br class="">
I have gotten
a different
understanding
of what a
virtual
particle or a
virtual charge
is. This
phenomenon was
invented by
Julian
Schwinger and
Richard
Feynman. They
thought to
need it in
order to
explain
certain
reactions in
particle
physics. In
the case of
Schwinger it
was the Landé
factor, where
I have shown
that this
assumption is
not necessary.<br class="">
<br class="">
If there is a
charge then of
course this
charge is
subject to
interactions
with all other
charges in the
universe. That
is correct.
But because of
the normal
distribution
of these other
charges in the
universe,
which cause a
good
compensation
of the
effects, and
because of the
distance law
we can think
about models
without
reference to
those. And
also there is
the problem
with virtual
particles and
vacuum
polarization
(which is
equivalent),
in that we
have this huge
problem that
the integrated
energy of it
over the
universe is by
a factor of
10^120 higher
than the
energy
measured. I
think this is
a really big
argument
against
virtual
effects.<br class="">
<br class="">
Your example
of the virtual
image of a
charge in a
conducting
surface is a
different
case. It is,
as you write,
the
rearrangement
of charges in
the conducting
surface. So
the partner of
the charge is
physically the
mirror, not
the picture
behind it. But
which mirror
can cause the
second
particle in a
model if the
second
particle is
not assumed to
be real?<br class="">
<br class="">
And what in
general is the
problem with a
two particle
model? It
fulfils the
momentum law.
And it does
not cause
further
conflicts. It
also explains
why an
accelerated
electron
sometimes
radiates,
sometimes not.
For an
experimental
evidence I
refer again to
the article of
Frank Wilczek
in "Nature"
which was
mentioned here
earlier:<br class="">
<br class="">
<a class="moz-txt-link-freetext" href="http://www.nature.com/articles/498031a.epdf?referrer_access_token=ben9To-3oo1NBniBt2zIw9RgN0jAjWel9jnR3ZoTv0Mr0WZkh3ZGwaOU__QIZA8EEsfyjmdvPM68ya-MFh194zghek6jh7WqtGYeYWmES35o2U71x2DQVk0PFLoHQk5V5M-cak670GmcqKy2iZm7PPrWZKcv_J3SBA-hRXn4VJI1r9NxMvgmKog-topZaM03&tracking_referrer=www.nature.com"></a><a class="moz-txt-link-freetext" href="http://www.nature.com/articles/498031a.epdf?referrer_access_token=ben9To-3oo1NBniBt2zIw9RgN0jAjWel9jnR3ZoTv0Mr0WZkh3ZGwaOU__QIZA8EEsfyjmdvPM68ya-MFh194zghek6jh7WqtGYeYWmES35o2U71x2DQVk0PFLoHQk5V5M-cak670GmcqKy2iZm7PPrWZKcv_J3SBA-hRXn4VJI1r9NxMvgmKog-topZaM03&tracking_referrer=www.nature.com">http://www.nature.com/articles/498031a.epdf?referrer_access_token=ben9To-3oo1NBniBt2zIw9RgN0jAjWel9jnR3ZoTv0Mr0WZkh3ZGwaOU__QIZA8EEsfyjmdvPM68ya-MFh194zghek6jh7WqtGYeYWmES35o2U71x2DQVk0PFLoHQk5V5M-cak670GmcqKy2iZm7PPrWZKcv_J3SBA-hRXn4VJI1r9NxMvgmKog-topZaM03&tracking_referrer=www.nature.com</a>:
</font><br class="">
<div class=" y37 m88 x28
h2 ls3
fc0 ff1 t ws2
sc0 fs1"><small class=""><span class=""><span class="current-selection">He writes: "By co</span></span><span class="current-selection">mb</span><span class="current-selection">ining fragmen</span><span class="current-selection">tatio</span><span class="current-selection">n with su</span><span class="current-selection">per</span><span class="ls0 ws0
current-selection">-</span><span class="current-selection">con</span><span class="current-selection">ductivity</span><span class="current-selection">,
w</span><span class="current-selection">e can get half-electro</span><span class="current-selection">ns
tha</span><span class="current-selection">t </span></small><small class=""><span class="current-selection">ar</span><span class="current-selection">e their o</span><span class="current-selection">wn
an</span><span class=""><span class="current-selection">tiparticles." </span><br class="">
</span></small></div>
<font class="" size="-1">For
Wilczek this
is a
mysterious
result, in
view of my
model it is
not, on the
contrary it is
kind of a
proof.<br class="">
<br class="">
Grüße<br class="">
Albrecht</font><br class="">
<br class="">
<div class="moz-cite-prefix"><font class="" size="-1">Am
12.11.2015 um
03:06 schrieb
<a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de"></a><a class="moz-txt-link-abbreviated" href="mailto:af.kracklauer@web.de">af.kracklauer@web.de</a>:</font></div>
<blockquote class="">
<div style="font-family:
Verdana;font-size:
12.0px;" class="">
<div class="">
<div class="">Hi
Albrecht:</div>
<div class=""> </div>
<div class="">Virtual
particles are
proxys for an
ensemble of
real
particles.
There is
nothing
folly-lolly
about them!
They simply
summarize the
total effect
of particles
that cannot be
ignored. To
ignore the
remainder of
the universe
becasue it is
inconvenient
for theory
formulation is
for certain
leading to
error. "No
man is an
island," and
no single
particle is a
universe!
Thus, it can
be argued
that, to
reject the
concept of
virtual
particles is
to reject a
facit of
reality that
must be
essential for
an explantion
of the
material
world.</div>
<div class=""> </div>
<div class="">For
example, if a
positive
charge is
placed near a
conducting
surface, the
charges in
that surface
will respond
to the
positive
charge by
rearranging
themselves so
as to give a
total field on
the surface of
zero strength
as if there
were a
negative
charge
(virtual)
behind the
mirror.
Without the
real charges
on the mirror
surface, the
concept of
"virtual"
negative
charge would
not be
necessary or
even useful. </div>
<div class=""> </div>
<div class="">The
concept of
virtual charge
as the second
particle in
your model
seems to me to
be not just a
wild
supposition,
but an
absolute
necessity.
Every charge
is, without
choice, in
constant
interaction
with every
other charge
in the
universe, has
been so since
the big bang
(if such were)
and will
remain so till
the big crunch
(if such is to
be)! The
universe
cannot be
ignored. If
you reject
including the
universe by
means of
virtual
charges, them
you have a lot
more work to
do to make
your theory
reasonable
some how else.
In particular
in view of the
fact that the
second
particles in
your model
have never
ever been seen
or even
suspected in
the various
experiments
resulting in
the
disasssmbly of
whatever
targert was
used. </div>
<div class=""> </div>
<div class="">MfG,
Al</div>
<div class=""> </div>
</div>
</div>
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