Topological Geometrodynamics: Three Visions
I have replaced the two-year old brief overview about quantum TGD with a new one and titled it as "TGD: Three Visions". Here is the abstract of the new chapter.
In this chapter I will discuss three basic visions about quantum Topological Geometrodynamics (TGD). It is
somewhat matter of taste which idea one should call a vision and the selection of these three in a special role
is what I feel natural just now.
- The first vision is generalization of Einstein's geometrization program based on the idea that the K\"ahler geometry of the world of classical worlds (WCW) with physical states identified as classical spinor fields on this space would provide the ultimate formulation of physics.
- Second vision is number theoretical and involves three threads.
The first thread relies on the idea that
it should be possible to fuse real number based physics and physics associated with various p-adic number
fields to single coherent whole by a proper generalization of number concept.
Second thread is based on the hypothesis that classical number fields could allow to understand the fundamental symmetries of physics and
and imply quantum TGD from purely number theoretical premises with associativity defining the fundamental
dynamical principle both classically and quantum mechanically. The third threadrelies on the notion
of infinite primes whose construction has amazing structural similarities with second quantization of super-symmetric quantum field theories. In particular, the hierarchy of infinite primes and integers allows
to generalize the notion of numbers so that given real number has infinitely rich number theoretic anatomy
based on the existence of infinite number of real units.
- The third vision is based on TGD inspired theory of consciousness, which can be regarded as an extension of quantum measurement theory to a theory of consciousness raising observer from an outsider to a key actor of quantum physics.
For more details see Topological Geometrodynamics: Three Visions.
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