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The underpinning of XOR ... the Pauli exclusion Principle ?

lightofdarkness

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The characteristics of the asymmetric differentiating/integrating dichotomy includes as membership the specialist dichotomy of fermions/bosons and since the XOR/AND dichotomy is also of the same form, the XOR is associated with fermionic dynamics and so the Pauli Exclusion Principle.

However the IDM template allows for 'bosonic' properties to appear in 'fermionic' realms and this would include something that the exclusion principle is supposed to 'exclude' - the formation of a condensate. This has been demonstrated recently - BUT with 'fermionic' properties still dominating as compared to the boson version, the Bose-Einstein Condensate that has been easily demonstrated.

IOW the IDM template contained within it a characteristic of the 'fermion' that was not possible - until it was shown that it was possible - but with a fermion bias - this also correlates with the nature of a 'thing', a property of fermions, being manifest in bosons - again reflecting the entanglement of the elements of the original dichotomy.

What the fermion side of the dichotomy shows is the symmetric dichotomy orthogonal to the asymmetric - this is in the form of the electron/positron pair in that the emergence of fermions from bosons is in pairs (indicating recursion of a dichotomy at work!)

See the diagram http://members.iimetro.com.au/~lofting/myweb/dimensions.html


Chris
 

lightofdarkness

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Fermion condensate:

http://www.physicspost.com/science-article-190.html

AND

http://jilawww.colorado.edu/~jin/


This would 'map' to the first level of recursion of the fermion/boson dichotomy:

1) 1/0
2) 11,10/01,00

11 - pure fermion
00 - pure boson
10 - boson nature in fermions
01 - fermion nature in bosons

Add another loop and out come the 'trigram' levels.

(1 = an object, 0 = the space in between objects, relational space. It is in this relational space that bosons 'operate')

Chris
 

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