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The process of Physics research may be broken up into
consecutive
steps2:
- Collecting arguments, facts, hints, opinions;- the pre-scientific experiences.
- Defining Observables by a finite set of iteratively refined physical machines,
identifying the limes of the respective imaginable infinite series, of
which the
named physical machines are the first terms, with a
mathematical object. defined by the limit.
- Doing experiments with different thus defined
observables and collecting measured values to find
hints for mathematical relations between different observables.
-
Analyze the found relations mathematically to find
a suitable and simple3
and contradiction-free mathematical structure.
-
Calculate quantitative predictions for realizable
experiments to test the mathematical structure.
-
Redo all steps of the hereby named process until the predictions are never
in conflict with
experiments. Then call the mathematical structure a Theory in Physics.
Otherwise call it a model for certain aspects.
In this chapter we deal with the first step: collecting arguments
for a Theory of 'Mechanics'.
In the earliest days of the development of quantum-mechanics
few 'facts' were known,
not much was 'understood', but never ever a measured fact
contradicted any early predictions
of the even fragmentary mathematical structures found at that time.
This was the strongest argument that a Theory in Physics
was being found, not just a model.
The prediction power of a theory makes up of the
fascination of Physics, not the 'Anschauung'.
And as will emerge, searching for a correct Mechanics,
a theory for the time development of
mechanical systems leads to a much more far reaching
theory, covering correctly all
aspects of dynamics of non-mechanical systems as well,
and even of not timedependent structural
properties.
Actually a Theory of all experiments possible action will be developed
not just the rather special quest for prediction of time development.
Quantum Mechanics is thus a historical but misleading naming for the
Quantitative Theory of Measurement in
Phyics.
Next: Requirements for a theory
Up: Some Arguments leading to
Previous: Some Arguments leading to
Eberhard Hilf
2000-02-10