Herb Zinser's Science Reports
This Z-paper 435 by Herb Zinser uses Nature's SYMBOL MACHINE words, languages, proper nouns, equations, and concepts to understand the CRYPTIC writings of newspaper reporters, editors and publishers, and book authors.
The SYMBOL MACHINE is comprised of English language words and concepts, math and physics equations, biochemistry diagrams, electromagnetic sin wave schematics, etc. The SYMBOL MACHINE equivalent are basic college textbooks in math and science that may be found in any bookstore or a bookstore near a university.
We are reminded of ......
Language in thought and action - S. I. Hayakawa - Google ...
books.google.com › Language Arts & Disciplines › Linguistics › General
A revised, updated edition of S. I. Hayakawa's classic work on semantics. He discusses the role of language, its many functions, and how language shapes our ... .... Semantics is primarily concerned with meaning and reference, i.e. what Hayakawa calls the relationship between the «map» and the «territory» ...
Maps and Territories - Rijnlandmodel
Language in Thought and Action, S.I. Hayakawa.
Chapter 2 Symbols Maps and Territories
There is a sense in which we all live in two worlds.
Thus we have the source domain of SYMBOL LIFE and thought that may get mapped to the destination range of physical biology with human activities of the geography surface of
EARTH.
Let's look at some proper nouns and other words that provide CLUES to Nature's message processing system ... with possible messages for people that are interested in CRYPTIC situations.
Hermitian matrix - Wikipedia, the free encyclopedia
en.wikipedia.org/wiki/Hermitian_matrix
Wikipedia
In mathematics, a Hermitian matrix (or self-adjoint matrix) is a square matrix with complex entries that is equal to its own conjugate transpose—that is, the ...
Examples - Properties - Further properties - See also
15.8 Hermitian Banded Matrices (.NET, C#, CSharp, VB, Visual Basic, F#)
A Hermitian banded matrix is a Hermitian matrix (Section 15.4) that has all its non-zero entries near the diagonal. Entries farther away from the diagonal than the half bandwidth are defined to be zero. That is, if is the half bandwidth, then whenever or . For example, this is a 5 x 5 Hermitian banded matrix with a half bandwidth of 1:
Below, we see the Darwinian SYMBOL evolution of blood --> alpha/numeric blood --> B + number code 100 + D
binary number code --> 100 --> decimal number 4 LINK to 4 DNA nucleotides of thought
decimal number code --> 100 --> 10 fingers times 10 toes = one hundred --> decimal accounting systems
Hex'100' = level 256 decimal ---> level 256 b100D --> the hierarchy problem in human bio-physics MESSAGE recognition systems
Thus we see some pieces to several puzzles about Nature's systems
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