Fractal Uncertainty
I have since published in 2023:
(Fractal) Quantum Uncertainty
Observing a (Koch Snowflake) fractal (Fig. 1 below) in superposition, position, scale and direction (of growth) of any one triangle is only ever known with reference to another reference point – another measurement or observation – and since there is no reference to be found in this state of ceteris paribus or isolation, there is only absolute uncertainly – of the above. In a previous entry – fractal ceteris paribus – I explained this fractal feature – independent of any knowledge of quantum theory.
One can never know where they are—on the fractal—without a reference. When a reference is found, or a measurement is made, position and scale are known, but even then, this reference is an insecure measure—as all things are of a fractal 'fuzzy' nature, including the measurer.
Observing a (Koch Snowflake) fractal (Fig. 1 below) in superposition, position, scale and direction (of growth) of any one triangle is only ever known with reference to another reference point – another measurement or observation – and since there is no reference to be found in this state of ceteris paribus or isolation, there is only absolute uncertainly – of the above. In a previous entry – fractal ceteris paribus – I explained this fractal feature – independent of any knowledge of quantum theory.
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Can the position be determined - in the above fractal animations? |
One can never know where they are—on the fractal—without a reference. When a reference is found, or a measurement is made, position and scale are known, but even then, this reference is an insecure measure—as all things are of a fractal 'fuzzy' nature, including the measurer.
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