The Philosophical Implications of the Cell Language Theory 463“6x9” b2861 The Cell Language Theory: Connecting Mind and MatterIn conclusion, the work of Petoukhov and those of the present author
over the past several decades appear to support the notion that oscillatory/
vibrational/wave motions play fundamental roles not only in physics but
also in living systems and that mathematics, especially matrix algebra, is
indispensable in revealing the structures hidden behind the empirical
regularities revealed by many natural processes at all scales, both living
and nonliving [367].10.20 Semiotics as the Theory of Everything (TOE)
Physicists have their TOE in the form of superstring theories which they
hope will fulfill their dream of unifying the four fundamental (i.e., gravi-
tational, electromagnetic, weak, and strong) forces of nature [445–448].
Even if their optimism is realized in the near future, it is not clear how
superstring theories (or their equivalents) will be able to provide satisfac-
tory explanations for everything in the Universe, such as life and con-
sciousness, mathematics and linguistics, and literature and art. The
semiotics of Peirce, appropriately updated by taking into account the new
developments in systems theory, cybernetics [433, 449], molecular and
cell biology [7, 16, 273], and humanities [393–395], may provide a true
TOE that will account for everything in this Universe, including super-
string theories themselves [445–448] and category theories [451–453], the
most abstract of mathematical systems yet devised by the human mind.
The logical path that has led me to this broad conclusion is schematically
represented below:Points (Set Theory) → Objects (Category Theories)
→ Signs (Semiotics) (10.59)The main idea behind Scheme (10.59) is that, just as mathematicians
developed, in the mid-1990s, category theories by replacing simple points
with more complex mathematical entities known as “objects” of a cate-
gory, so perhaps semioticians could generalize category theories by
replacing their objects with Peircean signs (appropriately updated to
include Zeroness and Nilsign) (see Section 6.6.4). Such a project seems
eminently logical and reasonable, because points and objects are clearly
“signs” as defined by Peirce: “A sign, ... is something which stands tob2861_Ch-10.indd 463 17-10-2017 12:13:48 PM