In QM all
appearing mathematical problems
are solved using spinless elementary particles!
QM complex math is used
with all characteristics given by the so-called
QM all elementary particles are described mathematically using a
4D-spacetime position which gives the position of the so-called particle.
All characteristics of this particle are given by the
It is often assumed that spin, i.e.
intrinsic angular momentum, is described
mathematical by a vectorbundel which has to be extracted from the
QM state-function of this particle.
A simple SR analysis shows spin can't be explained with the
state-function with a vectorbundel integrated over all space around the
mathematical position of this particle.
This is why in
intrinsic angular momentum,
but is NOT understood
using a SR description. In
is used ad-hoc
particles are able to reach exactly the same
This is why divergences occur in
QM which result in many
mathematical problems which are most easily solved introducing
unknown spinless particles!
far too little
requirements. In the
standard model of
QM an assumed elementary
Dirac's constant, or any elementary
particle are all allowed in the ad-hoc
QM without any problems!
In this way all
mathematical problems of standard QM are solved using spinless
Among many other not
particles which are all assumed to solve mathematical problems of
QM I only mention the most impressive
particles, which are proposed to explain
boson. Only after use of this still not found
elementary particle, all
standard model masses of all elementary particles can be added
correctly in a SR linear mathematical description, which does
comply to Einstein's CAP!
a spin-, charge- and almost massless elementary particle is assumed to explain the dark
To me all dark mass and energy are completely explained by a very
dense background of
is a difficult problem in
QFT , because it's an elementary particle which mathematical
They are possible
solutions of the equations of motion and
in so-called quantum corrections of the classical solutions of the
equations of motion.
of all fermions of the standard model described with
In the standard model all possible fermions are
fermions and the
appear to be
elementary bosons. The 3 families
of elementary particles result, using this analysis, in 3
bosons, which only differ in mass. Bosons are described
mathematically with closed
BC and as a result of that only allow one species of each
non-reducible symmetry group.
came to life from stringtheories in which the
is again used
i.e. not understood. This mathematical analysis appears correct
mathematically only after demanding this
of this description, i.e.:
fermions ↔ bosons.
All observed so-called spinless
appearances are only possible as compound elementary particles which
resonate mathematical together.
To me it's
sure that any
particle will never be detected,
mathematical constructions do not oscillate, i.e. can't carry energy!
I.e. any elementary particle without any possible energy just can't
be there, i.e. just is