2017
DOI: 10.3390/info8010024
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Waves as the Symmetry Principle Underlying Cosmic, Cell, and Human Languages

Abstract: Abstract:In 1997, the author concluded that living cells use a molecular language (cellese) that is isomorphic with the human language (humanese) based on his finding that the former shared 10 out of the 13 design features of the latter. In 2012, the author postulated that cellese and humanese derived from a third language called the cosmic language (or cosmese) and that what was common among these three kinds of languages was waves-i.e., sound waves for humanese, concentration waves for cellese, and quantum w… Show more

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Cited by 9 publications
(7 citation statements)
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“…To reiterate, our social relationships mobilize an "attention economy" with mechanisms similar (actually prior) to our monetary economy and to other competitive domains, as already hinted by H. Simon (Simon, 1971;Gonçalves et al, 2011) and by other relevant authors (Kahneman, 1973;Pashler, 1998;Dukas, 2004). This is precisely the sense of the Planckian competitive 'econophysics' or optimizing selection processes amongst competing distribution possibilities, as highlighted by (Ji, 2017), which is also present in a number of biological and social phenomena: protein folding, RNA metabolism, enzyme catalysis, T-cell receptor diversity, fMRI records, human decision making, econometric distributions, human communication, spoken and written language, etc. Derived from the resolution of the "econophysics" ultraviolet catastrophe, it represents the degree of organization (and hence of order) of a physical/biological/social system resulting from symmetry-breaking selection events applied to some randomly available (and hence symmetrically distributed) processes.…”
Section: Competitive "Planckian" Nature Of the Quantitative Sociotypementioning
confidence: 71%
“…To reiterate, our social relationships mobilize an "attention economy" with mechanisms similar (actually prior) to our monetary economy and to other competitive domains, as already hinted by H. Simon (Simon, 1971;Gonçalves et al, 2011) and by other relevant authors (Kahneman, 1973;Pashler, 1998;Dukas, 2004). This is precisely the sense of the Planckian competitive 'econophysics' or optimizing selection processes amongst competing distribution possibilities, as highlighted by (Ji, 2017), which is also present in a number of biological and social phenomena: protein folding, RNA metabolism, enzyme catalysis, T-cell receptor diversity, fMRI records, human decision making, econometric distributions, human communication, spoken and written language, etc. Derived from the resolution of the "econophysics" ultraviolet catastrophe, it represents the degree of organization (and hence of order) of a physical/biological/social system resulting from symmetry-breaking selection events applied to some randomly available (and hence symmetrically distributed) processes.…”
Section: Competitive "Planckian" Nature Of the Quantitative Sociotypementioning
confidence: 71%
“…To reiterate, our social relationships mobilize an "attention economy" with mechanisms similar to our everyday monetary economy and other competitive domains, as already pointed out by H. Simon (Simon, 1971;Lanham, 2006;Gonçalves et al, 2011). This is precisely the sense of the Planckian competitive 'econophysics' or 'selection processes' highlighted by Ji (2017), which is manifest in a number of biological and social phenomena we have already mentioned, including written and spoken language. In general, it represents the degree of organization (and hence of order) of a physical/biological/social system resulting from symmetry-breaking selection events applied to some randomly available (and hence symmetrically distributed) processes.…”
Section: Formal Laws Approaching the Data Distributionsmentioning
confidence: 78%
“…More in general, these results concur with existing literature on the influence on specific life events on relational patterns (Wellman, 2007;Bidart and Charbonneau, 2011; Hollstein, 2011). Intriguingly, in relation to the non-Gaussian distribution we have obtained for both the number of social contacts and the associated conversation time, we have explored the plausibility of a recently proposed fit which dovetails with the functioning of an "attention economy": the Planckian distribution equation (Ji, 2017).…”
Section: The New Technologies Of Information and Communication Have Rmentioning
confidence: 99%
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