Born Eigen Values
Andre Willers
15 Jul 2013
Synopsis :
Quantum systems are defined in linear systems . But they are
really non-linear .
Discussion :
1.This rule is linear . No curves allowed .
Born rule
From Wikipedia, the free
encyclopedia
Not to be confused with the Cauchy–Born rule in crystal mechanics.
The Born rule (also called
the Born law, Born's rule, or Born's law)
is a law of quantum
mechanics which gives the probability that
a measurement on
a quantum system will yield a given result.
It is named after its originator, the physicist Max Born.
The Born rule is one of the key principles of quantum mechanics. There have
been many attempts to derive the Born rule from the other
assumptions of quantum mechanics, with inconclusive results;
the Many Worlds Interpretation for
example cannot derive the Born rule.[1]
The basis of quantum mechanics .
2. Eigenvalues and eigenvectors
From Wikipedia, the free
encyclopedia
An eigenvector of a square matrix 
is a non-zero vector 
that, when multiplied by , yields the eigen vector
multiplied by a single number
; that is:
is a non-zero vector that, when multiplied by , yields the eigen vector
multiplied by a single number; that is:
A fancy way of saying things are linear .
3.Non-linear paths
A path inside the matrix can be described and is non-linear
.
The Travelling salesman comes into play with optimizations .
4. What does this mean ?
4.1 Non-linear things can be approximated by linear systems
.
4.2 The gaps in the approximations can be exploited .
Remember , (A + ~ A < Universum
)
5.The Traveling salesman .
He travels along multi-dimensional matrices , in
optimization paths , peddling wisdom or at least technology .
And Gaia is the Farmer’s Daughter .
Andre
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