[General] 21st century linear, first order theories. Are there any others?

davidmathes8 at yahoo.com davidmathes8 at yahoo.com
Fri Dec 11 10:28:05 PST 2015


Wolfgang
Yes, Rowlands work is quit useful! See below
Another work that may be of use is Pharis Williams on Dynamic Theory, a nice 5D theory using Weyl mathematics that may be useful for understanding relationships more than just linearity. 
Fusion for Earth and Space.ppt

http://www.physicsandbeyond.com

As to Rowlands there is a Youtube series with significant amount of material including PPT and Script.
>"From zero to infinity" Peter Rowlands 
"Unique in its field, this book uses a methodology that is entirely new, creating the simplest and most abstract foundations for physics to date. 
The author proposes a fundamental description of process in a universal computational rewrite system. Leading to an irreducible form of relativistic quantum mechanics from a single operator, this is not only simpler, and more fundamental, but also seemingly more powerful than any other quantum mechanics formalism available. The methodology finds immediate applications in particle physics, theoretical physics and theoretical computing. 
In addition, taking the rewrite structure more generally as a description of process, the book shows how it can be applied to large-scale structures beyond the realm of fundamental physics."
Rowland did give a series of 10 lectures discussing the methodology within the book which may be a good start but not satisfactory nor as rigorous as the book. 
Begin here...FoPL 1#Download links#PPT: https://docs.google.com/file/d/0BwAOT...
Script: https://docs.google.com/file/d/0BwAOT...

Each video ~50 to 60 minutes
1. Introduction to Foundational Physics2. Mathematical Ideas and Methods - >From quaternions forward3. The Most Primitive Concepts4. A Fundamental Symmetry5. Nilpotent Quantum Mechanics Part 16. Nilpotent Quantum Mechanics Part 27. Nilpotent Quantum Field Theory8. Gravity9. Particles10. Return To Symmetries
Best
David

 
      From: Wolfgang Baer <wolf at nascentinc.com>
 To: Nature of Light and Particles - General Discussion <general at lists.natureoflightandparticles.org> 
 Sent: Thursday, December 10, 2015 3:55 PM
 Subject: Re: [General] 21st century linear, first order theories. Are there any others?
   
 John:
 "From zero to infinity" Peter Rowlands build on the Dirac equation to formulate a nillpotent equation
 I do not have a paper, Hie book is a bit expensive but I get it from the Library every once in a while
 Wolf
 Please Note: I will be ot of the office from Nov. 14 to Dec. 10
Dr. Wolfgang Baer
Research Director
Nascent Systems Inc.
tel/fax 831-659-3120/0432
E-mail wolf at NascentInc.com 

On 11/26/2015 8:01 PM, John Williamson wrote:
  
 
 #yiv6561431691 #yiv6561431691 -- _filtered #yiv6561431691 {} _filtered #yiv6561431691 {panose-1:2 4 5 3 5 4 6 3 2 4;} _filtered #yiv6561431691 {font-family:Cambria;panose-1:2 4 5 3 5 4 6 3 2 4;} _filtered #yiv6561431691 {font-family:Tahoma;panose-1:2 11 6 4 3 5 4 4 2 4;}#yiv6561431691 #yiv6561431691 p.yiv6561431691MsoNormal, #yiv6561431691 li.yiv6561431691MsoNormal, #yiv6561431691 div.yiv6561431691MsoNormal {margin:0cm;margin-bottom:.0001pt;font-size:12.0pt;font-family:Cambria;}#yiv6561431691 .yiv6561431691MsoChpDefault {font-family:Cambria;} _filtered #yiv6561431691 {margin:72.0pt 90.0pt 72.0pt 90.0pt;}#yiv6561431691 div.yiv6561431691WordSection1 {}#yiv6561431691 #yiv6561431691 BODY {} Dear all, 
  I’m just writing a paper on the new linear set of differential equations I proposed last year and want to compare it to similar work in the 21st century, or fairly recently at least. I usually like to read a couple of papers before breakfast (thanks for keeping me supplied guys – especially David John D and Al) – but I’m just drawing a blank here. What should I be looking at? To be specific:  is anyone aware of any other equations which have been proposed this century or in the second half of last century which can be written in the linear first-order form d (something) = 0? 
  For reference, what comes to mind in the early twentieth are the Dirac equation and the Weyl equation. There were other guys playing with things around  then, but my mind has gone blank (Eddington?). Shroedinger’s, of course, has second order derivatives (though, as Dieks has argued it has first order features imported though the adoption of the de Broglie relation – and I am going to refer to that). I’m also not talking about further work on Dirac or Maxwell such as that by Hestenes or using the Bateman method on the Maxwell equations (of which the most advanced work, in my view, is that of Martin which he and I will review over the Christmas “vacation”). I’m talking about proper, basic, first order equations of light, matter or anything else. 
  David – you were proposing I write a review of comparable work (and I am delighted that you are going to review the various electron models!) – but I’m  talking here about linear theories expressed in (vector) differential form, not about any specific model within them. Tony … your stuff is brilliant but second order – anything else you are aware of?  Nick … Pask’s stuff was brilliant too – did he express anything new in linear equations? Also, of course, not referring to work on such perturbative theories as QED and non-perturbative stuff such as QCD, most of the “standard model” and the various string theories. Chip, Albrecht, Richard ... you have been looking at lots of electron and photon models - anything there? Joakim, Adam, Mayank ... anything caught your attention? Chandra, Al, Martin … anything on light beyond Maxwell or in “quantum entanglement”? Michael M, David, Viv … anything out there in space? 
  Maybe I’m being stupid at this time in the morning and more things will come to me after another cup of coffee, but I’m drawing a blank here.  Any further suggestions would be helpful! 
  Regards, John.  
  
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