Is Ilja Schmelzer's New Approach to Quantum Gravity Worth Exploring?

  • Thread starter marcus
  • Start date
  • Tags
    Welcome
In summary: Who is interested in a less secure, but higher risk, higher potential, more original contribution may try to find something else, such as alternatives to the mainstream. I think it is possible to make a good career in alternative approaches (if you have success, of course). But it is more difficult than in the mainstream. I recommend to read papers (in particular, popular articles) by different authors and to follow your interest. If you find something that you like, try to learn more about it. If you do not find something that you like, try to learn more about those approaches which are most popular in the moment. In the latter case, it is quite improbable (but not impossible
  • #1
marcus
Science Advisor
Gold Member
Dearly Missed
24,775
792
Ilja Schmelzer, the author of
http://arxiv.org/gr-qc/0205035
just introduced himself in one of the Philosophy Forums.
I am guessing he is a new member of PF
so I personally wish to welcome him and
provide an opportunity for anyone who is
interested in alternative approaches to
quantizing gravity (besides Loop Quantum Gravity and String)
to ask Ilja questions.

It is often said that besides LQG and String
there are other quantum gravity attempts like
"condensed matter models" and Alain Connes "noncommutative geometry".
LQG and String are simply the two main ones.

However recently in the arxiv's section called "gr-qc"
(General Relativity and Quantum Cosmology)
I have noticed numerous "condensed matter" papers, indicating
that it is an active line of research to try modeling
gravity by using solid state physics methods. Although
I know nothing about this, I suppose it must mean having a preferred frame of reference
and an "aether" giving a kind of substantial existence to
space. I was under the impression that observation evidence
had ruled that out! Nevertheless "solid state" approaches to
gravity are being developed.

And someone who has written a paper in this line of research
has appeared here. Ilja's paper is titled:
"A generalization of the Lorentz ether to gravity with general-relativistic limit"

here's a link to the thread in Philosophy section
https://www.physicsforums.com/showthread.php?s=&postid=145184#post145184
 
Last edited by a moderator:
Physics news on Phys.org
  • #2
Excellent! Welcome, Ilja, nice to have you here. :smile:

- Warren
 
  • #3
Fine.

My approach to quantum gravity is indeed based on
a preferred frame, or, in other words, on a classical
Newtonian framework of absolute space and time.

This space is filled with an ether, and gravity as well
as matter fields appear as effective fields which describe
various properties of the ether. The main point of my
gr-qc/0205035 paper is how relativistic symmetry may be
derived from simple properties of this ether.

I want to recommend also a larger paper gr-qc/0001101
which contains also other considerations, especially
about Bell´s inequality (I argue the falsification of
Einstein-causal realism should be simply considered as
a falsification of Einstein causality: If no realistic
model without X exists but realistic models with X exist,
it simply means X is indirectly observed.) and a
Gedankenexperiment with superposition in quantum gravity
which has been the starting point for me.

My current interest is in discrete ("atomic ether")
models for the standard model fields. This intersects
with lattice theory - an "atomic ether" model describes
in some sense a lattice discretization of the continuous
equations. Thus, I have to meet the problems which appear
in this domain, escpecially the fermion doubling problem
and the regularization problem of chiral gauge theory.
My starting point for a condensed matter interpretation of
the standard model is hep-th/0209167. The state of the art is
the inclusion of strong interaction in hep-lat/0311009 which,
hopefully, may be useful in computations too.

If you prefer geometric language instead of condensed matter
interpretation, but also like the ADM decomposition,
hep-th/0310241 may be of interest.
 
  • #4
Originally posted by Ilja
Fine.

My approach to quantum gravity is indeed based on
a preferred frame, or, in other words, on a classical
Newtonian framework of absolute space and time.

This space is filled with an ether, and gravity as well
as matter fields appear as effective fields which describe
various properties of the ether. The main point of my
gr-qc/0205035 paper is how relativistic symmetry may be
derived from simple properties of this ether.

I'm going to ask you a question which is not meant to slight you or your ideas in any way and if I do offend I'm very sorry.

The thing is that with one or two exceptions, the members of this forum who are interested in quantum gravity are really quite unsophisticated. Is your or other non-mainstream approaches the best place for these people to begin? Where would you recommend they start. My feeling is that most enthusiasts really do want to learn about the ideas most representative of current research.
 
  • #5
The thing is that with one or two exceptions, the members of this forum who are interested in quantum gravity are really quite unsophisticated. Is your or other non-mainstream approaches the best place for these people to begin? Where would you recommend they start. My feeling is that most enthusiasts really do want to learn about the ideas most representative of current research.
--------------------------------------------------------------------
as a totally ignorant pleb i find the first part of this post
a bit harsh, maybe the members interested in QG don't know
everything but then they are not gods.
as for the second part i enjoy attempting to understand these
theories and would welcome a gentle introduction to them
 
  • #6
Originally posted by wolram
i enjoy attempting to understand these
theories

I said "most" not "all", and was simply trying to get some advice from an expert. If you want to see what most people are interested in, just look in scientific american, in which you won't see mention of the kind of work on QG that Schmelzer is doing.
 
Last edited:
  • #7
Originally posted by eigenguy
The thing is that with one or two exceptions, the members of this forum who are interested in quantum gravity are really quite unsophisticated. Is your or other non-mainstream approaches the best place for these people to begin? Where would you recommend they start. My feeling is that most enthusiasts really do want to learn about the ideas most representative of current research.

Depends on what they want. An enthusiast without professional interest is sufficiently free in his choice. In my humble opinion it should be more interesting to learn something about different approaches (as long as they are not crackpot nonsense) than to learn about the leading approach only. Of course, the number of scientists and publications in a given approach is part of the simple and valuable information which should be given to him. As long as he is unable to judge himself about the advantages of the different approaches, it is the best guess for him to follow the majority, that means, to start with string theory. But then, as a contrast program, it should be quite interesting for him to learn that the good old ether is not as dead as usually believed.

The question is quite different for a beginner, with own future professional interest. Who is interested in a good job, lots of publications, conferences and so on has to do string theory. Everything else is for people who are not afraid to be outside the mainstream. LQG is here something intermediate, but with the condensed matter approach, especially if you use the e-word (ether), it is very hard to be published and your choice of universities restricted to Third World countries.

On the other hand, if one is not afraid of this, then the condensed matter approach is the ultimate choice. For a beginner it seems not unreasonable to estimate his future success as the probability of success of the approach / number of scientists already working there. How to estimate the success? That´s the hard part. But the easy part of this estimate is that there is much more competition in the string theory domain. And it is easy to guess that all the easy things are already done.

The situation is very different in the condensed matter approach. I can give anybody who wants lots of open interesting research questions. Easy math, almost no competition, quite sure that it can be done, and if the approach wins you will be famous. (But nobody pays for it now!)

Moreover what one has to learn is useful in other domains too. Its possible to switch to condensed matter physics as well as to lattice theory. And there is some probability to find as a side effect something new for these domains: a new useful discretization for lattice gauge theory or a new application of techniques of fundamental physics in condensed matter physics. String theory doesn´t help you in any other domain, except some parts of pure math.

So much about non-physical recommendations for beginners. Now for the related physical questions, that means the estimate of probability of success of the approach. It seems the best idea to estimate this probability is to look at some easy yes/no questions which are hard to decide and to give each answer a probability 1/2.
Here are some of these IMHO critical questions:

- Are there hidden variables for QM?

Yes => (violation of Bell´s inequality -> Einstein causality falsified -> preferred frame).

- Is there a preferred frame?

Yes => equation for the preferred frame necessary, use harmonic coordinates, modify Lagrangian to obtain this => my ether theory.

- Is Lorentz symmetry fundamental?

Not => preferred frame the straightforward way to preserve causality.

- Should we modify GR or QM or above?

QM => absolute time exists as the parameter in the Schrödinger equation.

- Rovelli: Relational vs. absolute

absolute => equation for the absolute background necessary, use harmonic coordinates, modify Lagrangian to obtain this => my ether theory.

I hope some of these questions will be discussed here in more detail.

Summary: The condensed matter approach is the optimal choice for beginners who are ready to take the large risc not to follow the mainstream.
 
  • #8
Originally posted by Ilja
Of course, the number of scientists and publications in a given approach is part of the simple and valuable information which should be given to him. As long as he is unable to judge himself about the advantages of the different approaches, it is the best guess for him to follow the majority, that means, to start with string theory

Exactly! jeff has made this point countless times precisely because marcus, who is the most dominant member here, tries to mislead people that really, this isn't important at all and that people who follow string theory are delusional. This is very very wrong.

I'm trying to learn ST right now, but I guess it's also important not to miss opportunities to learn by asking researchers themselves about their work.
 
  • #9
welcome Ilja

Hello Ilya; perhaps you could enjoy this non-physics link :-) http://dwardmac.pitzer.edu/Anarchist_Archives/kropotkin/KropotkinCW.html

That the existence of four elementary particles (fermions) could be related to the dimensionality of space time, is already old speculation. I understand fron te abstracts that you are taking a twist on it, and addressing it only from the point of view of 3D espace.
Is it working?
Do you aim to get all the standard model forces induced from gravity principles?
 
  • #10
Originally posted by Ilja
Depends on what they want. An enthusiast without professional interest is sufficiently free in his choice. In my humble opinion it should be more interesting to learn something about different approaches (as long as they are not crackpot nonsense) than to learn about the leading approach only. Of course, the number of scientists and publications in a given approach is part of the simple and valuable information which should be given to him. ...
...
The question is quite different for a beginner, with own future professional interest. Who is interested in a good job, lots of publications, conferences and so on has to do string theory. Everything else is for people who are not afraid to be outside the mainstream. LQG is here something intermediate,...

this brings up the issue of "research demographics"
e.g. numbers of papers currently being written in different lines
this picture has been changing
Here is a recent comparison made with the arXiv search engine

https://www.physicsforums.com/showthread.php?s=&postid=140715#post140715

a similar count could be made for condensed matter models of QG if you wish to supply keywords
 
Last edited:
  • #11
from a bystanders point of view one could write one
or a million and one papers and prove nothing.
i don't want to appear rude but haven't we reached
a stage where experiment is more important than
writing more papers.
 
  • #12
Originally posted by Ilja
Fine.

My approach to quantum gravity is indeed based on
a preferred frame, or, in other words, on a classical
Newtonian framework of absolute space and time.

This space is filled with an ether, and gravity as well
as matter fields appear as effective fields which describe
various properties of the ether. The main point of my
gr-qc/0205035 paper is how relativistic symmetry may be
derived from simple properties of this ether.
It would seem obvious that with a universe that is very, very small (near the size of the particles) that speed with respect to the whole is a legitamate concern. How could it not be? Isn't this the same as a "preferred" frame? But in a very large universe, it is not possible to establish velocities with respect to the whole and we can only consider relative speeds, right?
 
  • #13


Originally posted by arivero
Hello Ilya; perhaps you could enjoy this non-physics link :-) http://dwardmac.pitzer.edu/Anarchist_Archives/kropotkin/KropotkinCW.html
Thanks.
That the existence of four elementary particles (fermions) could be related to the dimensionality of space time, is already old speculation. I understand fron the abstracts that you are taking a twist on it, and addressing it only from the point of view of 3D espace.
Is it working?
Yep, it works. Three generations, eight fermions in each generation and eight real components for each fermion appear as 3 x 2^3 x 2^3.
2^3 is the dimension of the 3-dimensional external bundle, and the graduation 1 3 3 1 is what we need.
Do you aim to get all the standard model forces induced from gravity principles?
I aim to get the whole standard model together with gravity from a single universal ether.

The theory of gravity describes the common properties of a large class of condensed matter theories described by the general axioms
in gr-qc/0205035. The standard model describes less general, more special properties.
 
  • #14
Originally posted by wolram
haven't we reached
a stage where experiment is more important than
writing more papers.

It's no one's fault that in some areas theory has far outpaced our ability to check ideas experimentally. What would you have us do in the mean time? Further, I think that were always on the look out for some way to generate testable predictions from our theories, whether or not current technology allows them to be checked. We are only human, and we roll with the punches as best we can.
 
Last edited:
  • #15
It's no one's fault that in some areas theory has far outpaced our ability to check ideas experimentally. What would you have us do in the mean time? Further, I think that were always on the look out for some way to generate testable predictions from our theories, whether or not current technology allows them to be checked. We are only human, and we roll with the punches as best we can.
-------------------------------------------------------------------
of course your only human and no doubt at the leading
edge, but would you be kind and give an overview of
testability of the different theories.
 
  • #16
Originally posted by wolram
of course your only human and no doubt at the leading
edge, but would you be kind and give an overview of
testability of the different theories.

My ether theory of gravity predicts a globally flat universe.
Some qualitative differences to GR (testable in principle but not in reality): The "frozen stars" which replace black holes do not Hawking radiate. Incoming neutrinos will come out later. There are two free parameters to fit "dark energy".

My approach to an ether interpretation of the standard model predicts the number and basic structural properties of the
SM fermions.
 
  • #17
My ether theory of gravity predicts a globally flat universe.
Some qualitative differences to GR (testable in principle but not in reality): The "frozen stars" which replace black holes do not Hawking radiate. Incoming neutrinos will come out later. There are two free parameters to fit "dark energy
---------------------------------------------------------------------
i can't speak for anyone other than myself, but i think your
theory to replace BHs with frozen stars is a good starting
point, given that there is already a wealth of information
already available, i will be indebted to you if your initial
responses are understandable to the majority.
 
  • #18
Originally posted by wolram
of course your only human and no doubt at the leading
edge, but would you be kind and give an overview of
testability of the different theories.

I'm definitely not at the leading edge of anything. Right now I'm just struggling to understand basic string theory and will likely not be in a position to say anything except in the broadest terms for quite a while. To the best of my knowledge though, no testable (or maybe any) predictions have been extracted from string theory yet, but like I said, I'm just a beginner.

I'm pretty sure though that if theorists all quit, there wouldn't be much to talk about here at PF. :smile:
 
  • #19
Originally posted by Ilja

My approach to an ether interpretation of the standard model predicts the number and basic structural properties of the
SM fermions.

From the papers, structural properties seems an exagerated claim.

Three generations, eight fermions in each generation and eight real components for each fermion appear as 3 x 2^3 x 2^3.
2^3 is the dimension of the 3-dimensional external bundle, and the graduation 1 3 3 1 is what we need.

In a first reading it is not clear how the elements of each stage in the graduation map into the components of fermions.

But, even if it were clear, the main worry is that you do not seem to find any limitation when doing the association. One should expect that the different masses and CKM mixings appear as a consequence. Furthermore, the physical properties of the leptonic sector are very different from the quark sector, and your papers aim to a wholly symmetric construction.

Finally, but this is a minor problem the recipe is not clearly stated, just it is pointed out. From a first study of the work, I do not get how many fermions, particles, antiparticles and generations should I get if I same the same play in one espatial dimension (1+1 QFT), two, or three.

You need to get restrictions if it is going to be a sensible theory. There are four fundamental masses in each generation, and such thing should appear somewhere.
 
  • #20
Originally posted by arivero
From the papers, structural properties seems an exagerated claim.
Do you think so? My approach gives 192 degrees of freedom, the same as the 24 fermions of the standard model. There would be many ways to obtain the same number 192. I obtain the number 192 as
T x /\ x /\, means, as 3 x 8 x 8, as in the standard model. In /\ we have a degree of a differential form, which gives an additional structure named graduation (1,3,3,1). We have a similar graduation by electromagnetic charge in the standard model. We also have electroweak pair structure in the standard model, and the Hodge star operator in /\. This is not only a pure coincidence in the number of degrees of freedom, but already a lot of nontrivial structure.

Is there anything comparable from string theory?
In a first reading it is not clear how the elements of each stage in the graduation map into the components of fermions.
For the fermion components the (1,3,3,1) graduation seems not important.
But, even if it were clear, the main worry is that you do not seem to find any limitation when doing the association. One should expect that the different masses and CKM mixings appear as a consequence.
At the current moment I have not much ideas about the masses. My main worry for me is lattice theory for electroweak interaction.
Furthermore, the physical properties of the leptonic sector are very different from the quark sector, and your papers aim to a wholly symmetric construction.
Which differences do you have in mind? Of course, the strong interaction acts in a very different way on quarks and leptons. The unique scheme for this action is described in hep-lat/0311009.
Finally, but this is a minor problem the recipe is not clearly stated, just it is pointed out. From a first study of the work, I do not get how many fermions, particles, antiparticles and generations should I get if I same the same play in one espatial dimension (1+1 QFT), two, or three.
The geometric interpretation is given in hep-th/0310241 as
T x /\ x /\ with the exterior bundle /\. Here the tangential bundle T gives the number of generations, the first /\ a generation, and the second /\ a single fermion.
You need to get restrictions if it is going to be a sensible theory. There are four fundamental masses in each generation, and such thing should appear somewhere.
Of course it would be nice to get restrictions for the mass terms. But I don´t expect a parameter-free final theory which allows to derive all masses. Last not least, if there really is something like a crystallic ether, there will be some free material parameters of this ether. Nonetheless, it seems reasonable to hope for an explanation of some regularities.
 
  • #21
I want to start small. A problem with presenting even a summary of the amount of work you have done is overwhelming to me at least. (I got my degree in quantum gauge fields before the Standard Model emerged.) Anyone out there can do the following: Apply the Schroedinger equation to the general psi function, R x exp(iS). You will get two equations, a real part and an imaginary part. One of these is the equation for the conservation of probabliliy and the other is a Hamilton-Jacobi equation. This latter, according to de Broglie and Bohm, is the equation for the motion of a particle. What this particle is is, for them, a question that has to be addressed later. The H-J equation that results is a little different from the Classical H-J equation; it contains a strange term that de Broglie and Bohm call the Quantum Potential, Q(x). This term arises naturally and is not added ad hoc. It accounts for all the "weirdness" of QM. If there is a physical potential, V(x), it is separate from Q(x). Q(x) is imposed by the Schroedinger equation. Reference: Bohm and Hiley, "The Undivided Universe."

Is this not a path to follow in re your work?
 
  • #22
The thread you are replying to is 6 years old.
 

1. What is "Welcome to Ilja Schmelzer" about?

"Welcome to Ilja Schmelzer" is a website that provides information about the scientist Ilja Schmelzer. It includes his biography, research interests, publications, and contact information.

2. Who is Ilja Schmelzer?

Ilja Schmelzer is a physicist and mathematician who has made significant contributions in the field of quantum mechanics and plasma physics. He has published numerous papers and has received several awards for his research.

3. What are Ilja Schmelzer's research interests?

Ilja Schmelzer's research interests include quantum mechanics, plasma physics, astrophysics, and general relativity. He is particularly interested in studying the effects of quantum mechanics in macroscopic systems.

4. How can I contact Ilja Schmelzer?

You can contact Ilja Schmelzer through the contact information provided on his website, including his email address and phone number. You can also connect with him on social media platforms such as LinkedIn and Twitter.

5. Where can I find Ilja Schmelzer's publications?

Ilja Schmelzer's publications can be found on his website, as well as on various academic databases such as arXiv and Google Scholar. Some of his papers may also be available for purchase on publisher websites.

Similar threads

  • Beyond the Standard Models
Replies
6
Views
380
  • Beyond the Standard Models
Replies
13
Views
1K
  • Beyond the Standard Models
Replies
3
Views
2K
  • Beyond the Standard Models
Replies
7
Views
1K
  • Beyond the Standard Models
2
Replies
60
Views
5K
  • Beyond the Standard Models
Replies
3
Views
2K
  • Beyond the Standard Models
4
Replies
105
Views
10K
Replies
2
Views
2K
  • Beyond the Standard Models
Replies
19
Views
2K
  • Beyond the Standard Models
Replies
1
Views
152
Back
Top