Outline for a Semiotic Computationalism
Semiotics is the science of symbols developed by CS
Peirce.
Everything in the mind used to think is a symbol.
Computationalism or comp is the philosophical view that
the mind can be emulated by calculations, such as by a
computer, often using
the natural numbers.
To the semiotician, the world consists of extended things and
their inextended representations called signs. The physical
and
the nonphysical. So not dissimilar to the world of
Leibniz.
There are two related branches of the study of signs.
One,
called semiotics, is more properly the study of the logic of
signs,
is what I shall be addressing, and was developed by CS Peirce.
The other branch, called semiosis, was developed by
Saussure.
It is the study of the application of signs (frequently words
or language) socially, in the world outside. A basic branch
of this study involves linguistics and the study of structures
in language.
So Peirce's semiotics is based on logical mental
phenomena,
while Saussure's semioses deals with the use and
meanings of words and phrases socially in the world at large.
Semiotics, being logical, appears to me to be the proper
branch to
study together with comp.
How could computationalism emulate the brain ?
Peirce is known to have borrowed some ideas from
Locke,
the most likely one being Locke's philosophy of
mind,
namely that the mind is a blank slate and that all
knowledge
is obtained through the senses.
Comp could in fact provide such sensory signals if
the
numbers of comp are converted to analog form
signals
and interfaced to the brain. Presumably this is how
digital implants work.
So in principle comp could work.
A possibly workable scheme would begin with
comp forming signs or representations in the
brain
with electrical signals. Then what ?
Then the life in the brain-- its intelligence-- takes over.
The resultant thinking would be semiotic:
the interpretation of such signs and manipulation of
them
by this intelligence according to Peirce's logic system.
eg
(the Venn overlap of) S1 + S2 = S3
Thus a semiotic computationalism appears at least
feasible.