When there is a "surface tension" model, it is similar to the idea of
a fluid model for liquid, or fluid model for charge. They are much
the same, then some parts are opposite. Pressure and voltage, for
example are the same, but in charge it is the skin effect, while with
liquid it is the core effect. Then, surface tension maybe is different
how it breaks, instead of breaking at a point, it breaks at all points.
Instead of the chain being the weakest link, it is the strongest link.
These are examples to help distinguish that these different models have
different properties, and the properties really in the quantum model
and for quantum particle/wave duality might add _or remove and have
opposite_ those features that we already establish in the classical
versions of these models. An example is asymptotic freedom of the
strong nuclear force that binds quarks with gluons, there is an
asymptotic freedom instead of binding when they are closest together.
This is about that there are some mathematical functions, that belie
their behavior for any finite input. This is an example of a function
that only increases but goes to zero.
Re-normalization is re-de-normalization, these are methods that
introduce error in their evaluation, normalization only follows
some de-normalization, that some might have as irreversible.
Some do not have Multiple Worlds Interpretation. And, with modern
study that expanding universe model might not have been correct
for some usual model of expansion, where there is still much for
observational expansion but also for absolutism and logically
attenuation of the past, these are more examples for the idea
of the richness of the physical models having that they include
the classical models we are trying to apply to them, as simple
cases.
Then, it seems key to understand what differences there are
between the physical (or, modern) models and classical models,
then to build those into the theory instead of fitting the
theory to the classical models (of wave, colour, fluid,
pressure, surface tension, etcetera).
I'm a philosopher, this is just my opinion, but it is
a scientific opinion in physics. I am interested in
the continuum mechanics then how we can find in some
post-modern continuum mechanics that it supports all
the classical and modern then how there are features of
the model for discretization or measurement, to then
automatically equip the theory with features of its
models (then that the theory is a model, or the model).