The Superultramodern Scientific Explanation of the Fundamental Forces

Written by Dr Kedar Joshi


Continued from page 1

b) Principal deficiency -

The particle theorists' model does not at all explain howrepparttar matter particle, that emits a force - carrying particle, realisesrepparttar 127624 presence ofrepparttar 127625 other matter particle. In other words,repparttar 127626 model does not explain howrepparttar 127627 emitter ofrepparttar 127628 force - carrying particle knows when to emit a particle.

Part II

The Superultramodern Explanation -

According torepparttar 127629 NSTP (Non - Spatial Thinking Process) theory any basic force of attraction or repulsion is just a form of spatial illusion to non - spatial observer/s, whererepparttar 127630 illusion is modulated or orderly governed by some superhuman thoughts also existing inrepparttar 127631 form of non-spatial feelings. Any experimental evidence in support ofrepparttar 127632 particle theorists' explanation is also a form of orderly spatial illusion.

The NSTP theory is atrepparttar 127633 centre of superultramodern science. (Invention of Kedar Joshi (b.1979), Cambridge, UK)

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Conmathematical Resolution of Russell's Paradox

Written by Dr Kedar Joshi


Continued from page 1

Now conmathematically Russell's paradox is quite easy to resolve. The conmathematical resolution could be stated in just one sentence : As there is no barber who shaves every man who doesn't shave himself, and no one else, likewise there is no set of all sets that aren't members of themselves.

This sentence is justified or explained below.

Suppose there is a barber who shaves every man who doesn't shave himself, and no one else. Nowrepparttar barber himself is a man andrepparttar 127623 supposition requires thatrepparttar 127624 barber shave himself if and only if he does not ! This contradiction straightaway implies thatrepparttar 127625 supposition is false. That is, there is no barber who shaves every man who doesn't shave himself, and no one else.

The justification ofrepparttar 127626 sentence 'there is no set of all sets that aren't members of themselves' goes on similar lines. Conmathematial foundations of mathematics, being very profound and deep, easily absorb shocks of such fuzzy paradoxes, whererepparttar 127627 set theoretical foundations need to be reformulated.

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