complex
data transmission
edited from a section of a 1999 research note
by
Paul Prueitt
The identification of useful patterns requires
two essential ingredients. First, the real world must have a generator that
produces an actual pattern that is repeated. This pattern can then be seen,
sometimes, using measurements on co-occurrence of tokens in bit streams. The
second ingredient is a specific knowledge of when the pattern begins and when
it ends.
In simple cases, this is not an issue. For
example the co-occurrence of terms in the distribution of word frequencies, or
the co-occurrence of the range in which numerical data falls, is often within a
context that easily establishes the beginning and end of the event.
However, most naturally patterns are complex,
incomplete and / or not properly measured.
According to my 1999 researchnote, during
complex transmission, (what I called) the Communication Manager (CM) was to
provide a Fourier like spread of a signal into a specific decomposition
involving the use of a substructural "vector’ basis.
A specific analogy to physical phenomenon
provided me with the intuition. This
analogy is based on my study of Karl Pribram’s vast literature in cognitive
neuroscience and quantum neuroscience.
The vector basis, a mathematical notion from
Fourier analysis, describes the nature of light by identifying energy
wavelengths in the electromagnetic spectrum. The decomposition is also
analogous to a bit stream to wave transformation seen in quantum mechanics. In
data stream decomposition of signal, the set of repeated patterns in the signal
is the signals’ "spectrum". This signal spectrum can describe the
content of the stream. In my work since
1999 I have been able to specify that this decomposition is via a framework –
such as the one developed by Sowa, Ballard or Adi.
The spread is followed by signal processing
in a "spectral domain" and then by the inverse transformation of the
signal into a new bit stream. This re-localization is called, "a collapse
of the wave" and is where any "interpretation" of information
must occur. "Knowledge" is regarded as only existing during this
collapse. The CM follows this analogy in managing the complex transmission. The
theory is grounded in neuropsychology and in the widely available experimental
evidence regarding the processing of the flow of energy from the eye into brain
regions.
In 1999 the intuition was strong but the
technology had not been figured out.
Also, the jargon I was using was an absolute barrier to most everyone
else.

Figure
3.1: Simple and Complex transmission
of data streams
In simple transmission, no processing of the
data stream is allowed. The data
transmission is said to be Newtonian and simple. In complex transmission, a "sign system" is created
that allows the "cross level" decomposition of the meaning of
specific information in specific contexts and having specific pragmatics. The sign system also provides structured
annotation of context, and thus may shape the interpretation during the
re-localization of information. If memory is available, in the form of a class
of representations of substructural patterns, then the stratified communication
theory proposed by Prueitt is realized.
Traversal of an information gap, generically
called epistemic gaps in the complex systems literature, require either a
forward transformation or an inverse transformation of the signal. It is assumed here that interpretation must
involve the traversal of an epistemic gap.
Once a data stream is decomposed into semantic invariance, various
computational argumentations can occur in a spectral domain built from theme
and / or concept spaces.
I then speculate on some things.
The semantic invariance may be statistically
defined, as in the Dynamic Reasoning Engines (DREs) available from the company
Autonomy Inc. The computational
argumentation may be defined using quasi-axiomatic theory, Mill’s logic, and a
class of procedures called "voting procedures".
The computational argumentation, in the
substrate, changes the position of tokens in the theme or concept space.
Recomposition uses voting procedures to perform the inverse transform and to
produce a new data packet with well-established similarity and dissimilarity to
the original data.
Ultimately, the natural objective of a
knowledge extraction methodology is to produce a set of topics, perhaps
organized into taxonomies. This set of topics is to be as complete as possible
while respecting the content within areas that correspond to viewpoint. To
respect the viewpoint, established by context, each area is to be treated
separately. Thus, the measurement of consistency and completeness is made
within areas and not across context.