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By Ray PorMansor, Ph.D. Candidate

Here is a simple equation that allows the quantification of information in various systems. It could be based upon a relatively closed system, or relative to system differentials. This equation also asserts that information (structure and thereby function) is directly yet inversely related to Entropy. This particular example is based upon physical/mechanical perspectives of entropy (hence, thermodynamics, u.i. infodynamics).

Quantitative symbol for information and infodynamics.jpg

File:Equation for information and infodynamics as a function of entropy.jpg


<ref>Planck, Max (1901), "Ueber das Gesetz der Energieverteilung im Normalspectrum", Ann. Phys. 309 (3): 553–63, doi:10.1002/andp.19013090310, http://www.physik.uni-augsburg.de/annalen/history/historic-papers/1901_309_553-563.pdf . English translation: "On the Law of Distribution of Energy in the Normal Spectrum".</references> <ref>Planck, Max (2 June 1920), The Genesis and Present State of Development of the Quantum Theory (Nobel Lecture)</references> <ref>)PorMansor R. Ray. (2010). Infodynamics: Examining Psychological, Social, and Technological Phenomena from an Information Theory Perspective. Currently in publication process, Psychhealth Press, CA.</references>