Rating Scientific Models

2
ByJeff GlassmanFebruary 3, 2019

Part I

A model is a container of Modern Science (empirical science, excluding Post Modern [Popperian or academic] Science, and simply science here). Science is thereby containerized in models. The domain of science is the Real World, capitalized because it exists axiomatically. Science is a branch of knowledge, in particular objective knowledge. It possesses objectivity by expressing relationships, AKA experiments, only among facts, where a fact is an observation reduced to measurements and compared with standards. Measurements include among many, many other things the usual Euclidean parameters of space, Newtonian parameters, electromagnetic variables, and thermodynamic variables, but especially the statistics of facts, the prototype of measures that led to modern Measure Theory in mathematics.

An axiom of science is that every fact has a statistical uncertainty. A model is an expression of an arrangement of facts that exposes, or seeks to expose, a pattern among variables or parameters expressed as records of facts, identifying candidate variables as independent and others as dependent variables, or, more generally, as Causes and Effects, respectively. This comports with the Causation Axiom that every observable Event in the Real World has a discoverable Cause in the Real World, and with the scientific principle of Causality which states that a Cause must precede all of its Effects. A model matures by elimination of variables and parameters not essential to its Cause and Effect relationships, hence to its predictions. This housecleaning is known as Occam’s Razor. Predictions can be forward or backward in time, the latter being sometimes called retrodictions. Prediction relates to the time of observation, not the time of occurrence, as in cosmology, archeology, and genetics.

Part II

A theory is a particular quality of model in the graduated schema of conjecture, hypothesis, theory, and law. A Conjecture is a model incomplete in one or more essential element, but which has no contradictory facts in its domain. A Hypothesis is a complete Conjecture, including at least one prediction from at least one candidate Cause & Effect relationship. A Theory is a Hypothesis which has at least one empirically (statistically) validated nontrivial prediction. A Law is a Theory which has had every actual or implied prediction of the model validated.

Part III

Multiple models may apply to the same set of variables and parameters, a condition frequently associated with the scale of the modeling, and sometimes referred to micro models, macro models, and (rarely but for completion) mezzomodels.


Jeff Glassman has a B.S., M.S., and Ph.D. from the UCLA Engineering Department of Systems Science, specializing in electronics, applied mathematics, applied physics, and communication and information theory. For more than half of his three decades at Hughes Aircraft Company, he was division chief scientist for Missile Development and Microelectronics Systems. Since retiring from Hughes, he has consulted in various high-tech fields. He is the author of the book Evolution in Science: California Dreaming to American Awakening (1992).

He has also worked as a bush pilot for Alaska Helicopters and was a naval aviator in helicopters and single- and multiengine aircraft, instructor pilot, and maintenance test pilot, making lieutenant commander in the reserves before resigning with a total of 12 years.

 


References

  1. Marcel Kuntz, The Postmodern Assault On Science, Embo Reports. Available here.
  2. Occam’s Razor. Available here.

Comments on Rating Scientific Models

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Matthieu Dubreucq
November 13th, 2019 at 2:29 pm
Commented on: Rating Scientific Models

I really enjoy Jeff Glassman's writing. He makes everything really simple and I realize that I used many words without knowing their real meanings.

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Blas Raventos
February 5th, 2019 at 1:03 am
Commented on: Rating Scientific Models

Jeff articles are iluminating and easy to read. I am learning quite a bit. Thank you CrossFit for sharing this.

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