Cell Language Theory, The: Connecting Mind And Matter

382 The Cell Language Theory: Connecting Mind and Matter

b2861 The Cell Language Theory: Connecting Mind and Matter “6x9”

Section 9.1, which was also called the ITR, and (b) the Planckian distribu-

tion equation (PDE), discovered at Rutgers University in 2008 [25, pp.

342–368] and discussed in Section 8.1.

Examples collected in Table 9.1 clearly demonstrate that ITR is

universal, since ITR can be applied to at least 19 different subjects, ranging

from (a) quantum mechanics to (b) enzymology, (c) gnergetics, the study of

the information-energy driving all self-organizations [7, 136], (d) semiotics,

(e) category theory, (f) philosophy, (g) religions and to (h) Einstein’s general

relativity. Moreover, most interestingly, ITR and the ur-category defined in

Table 9.1 and Figure 9.2 are formally equivalent. The ur-category is defined

as the category to which all categories belong.

It is convenient to define the ur-category as the simplest category to

which all other categories can be reduced. The ur-category can be

diagrammatically represented as shown in Figure 9.2.

Please note that ITR defined in Figure 9.1 and the ur-category defined

in Figure 9.2 are more or less synonymous and isomorphic (i.e., similar in

principle).

In Figures 9.1 and 9.2, A, B, and C are nodes (or absolute terms), and

f, g, and h are arrows (or relative terms, relatives, or relations in the

Peircean idiom). “X → Y” reads “X determines Y (in a broadest sense), and

the commutativity condition of the category theory [370, 371] is postulated

to hold, i.e., f × g = h, or f followed by g leads to the same result as h.

The specific nature of A, B, and C and the associated structure-

preserving mappings, f, g, and h, depend on the field of inquiry under

discussion and vary widely as evident in Table 9.1. The arrows f and g may

be identified with “causality” or “energy-mediated” interactions, and

arrow h with what was referred to as “codality”, i.e., “code-mediated” or

“information-mediated” interactions [25, p. 93]. Thus, the irreducibly

f g

ABC

h

Figure 9.2 The “ur-category”, defined as the simplest category to which all other catego-

ries can be reduced. See Figure 9.1 for the definitions of the symbols.

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