point-particle theory is Boscovich's theory and educators don't teach it any 
more to physics students; only a few physicists know about it because now an 
obscure subject

    On Saturday, 27 June 2020, 23:18:35 BST, Jürg Wyttenbach 
<ju...@datamart.ch> wrote:  
 
  
Particle physics has originally been based on the rigid mass operator. 
Unkluckily only a few physicists understand master level rotating mass 
mechanics as this is a field used/covered by mechanical engineering.
 
Why physics did use the fringe Virial approach (square integrable functions..) 
is an enigma. May be most were mathematicians bare of any physics understanding.
 
The solutions of the rigid mass operator problems are torus surfaces! It is 
thus no surprise that all particles can be modeled by  higher order tori! Of 
course we do not need any fantasy numbers or point masses...
 

 
 
J.W. 
 
 

 
 On 27.06.2020 23:59, H LV wrote:
  
 
  I am not sure if this is related but I always had a problem with the concept 
of a point mass or a point charge, since mathematically that would imply 
infinite mass density or charge density or alternatively zero mass and zero 
charge. However these conundrums are resolved mathematically by moving from the 
real number system to the hyperreal number system first formulated by Abraham 
Robinson in the early 1960s. The hyperreal number system extends the real 
number system by including  infinitely small numbers and infinitely large 
numbers and gives a logical foundation for the calculus of infinitesimals known 
as "non-standard analysis". Today  most physicists and students still learn 
calculus  using "standard analysis" which is based on the notion of limits and 
was developed by mathematicians in the 19th century.
 
  An interesting property of infinitesimals is that they come in different 
sizes. For example if  ε   is an infinitesimal then  ε  < 2 ε  < 3ε ...etc. The 
reciprocal of an infinitesimal number is an infinite number, so there are also 
different size infinities. For example 1/ε  > 1/2ε > 1/3ε  ...etc.
 
 Harry 
    On Fri, Jun 26, 2020 at 5:35 PM Jürg Wyttenbach <ju...@datamart.ch> wrote:
  
  
The fantasy of the old SM guard always seemed to be limitless...
 
SO(4) physics exactly explains how the claimed force "gravity" is generated and 
mediated between hadronic masses. 
 
 
Since about 1 year there is game over for SM. No more cheating with point 
particles that do not behave as points because these points have a magnetic 
moment. No more cheating with massless charge as such an assumption simply is a 
form of infantile dementia if no proof is given why a massless charge does move 
without inertia and no force is need for a circular orbit. Most idiotic is the 
assumption charge is wave as the magnetic moment then would oscillate. We can 
go on with this as you only need college level understanding to find out that 
the foundation of SM is children logic.
 

 
 
J.W.
 
 On 26.06.2020 20:20, bobcook39...@hotmail.com wrote:
  
  
https://www.quantamagazine.org/the-cartoon-picture-of-magnets-that-has-transformed-science-20200624/
 
 
 
some INTERESTING OBSERVATIONS….
 
 
 
Loss of the directional control of angular momentum in nuclei  is probably is 
associated with the creation of unstable nuclear  conditions and isotopic 
transitions.  It  may also  change gravity 
 
Of a group of nuclear magnetic dipoles, if the TOTAO magnetic dipole attraction 
is modified—either increases or reduced?  *This question   stems from the 
CONJECTURE that gravity results from an random collection of nuclear magnetic 
dipoles  and the respective 0  (zero) net angular momentum.  
 
 
 
The calculation of an attractive magnetic field at large distances between 
randomly oriented groups of magnetic dipoles  supports the CONJECTURE  noted 
above IMHO.  
 
 
 
http://downloads.hindawi.com/archive/1998/079537.pdf
 
 
 
A better reference would be nice.
 
.
 
 
 
Bob Cook
  
 -- 
Jürg Wyttenbach
Bifangstr. 22
8910 Affoltern am Albis

+41 44 760 14 18
+41 79 246 36 06  
   -- 
Jürg Wyttenbach
Bifangstr. 22
8910 Affoltern am Albis

+41 44 760 14 18
+41 79 246 36 06   

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