

A search for happiness in poverty. Happiness with personal loss, and a challenge to the wisdom of economic growth and environmental exploitation.
I asked someone over Xmas, a manager for Bechtel, whether they thought that management was necessary, or whether things could manage themselves. Her answer, obviously, was that management is essential; quite rightly also because certainly things wouldn't function without some level of management. But looking deeper no-one manages the course of history or human development, or love or wars, and more fundamentally no-one manages nature; and, yet these things have their own passage and logic; something sufficiently benevolent and orderly because we somehow "manage" to survive. This I have commented on before as being the "wheel of the world", it is one of the fundamental ideas that Mankind would seek to forget in His drive to supremacy. Mankind is at best obedient to Nature and at his most foolish ignorant of Nature. More importantly this illustrates the breadth of influence of whatever lies at the heart of the SRH. It is obvious that "management" can never be a complete world view because what manages management? So last night and this morning in bed I transform the problem (once again) into topology and the notion of regions enclosing one another.
In this diagram there are 3 regions. Region A, region B and the black ring. Region A is separated from region B by the black ring through which any path from a point in A to B must pass. The ring encloses region A and "excludes" or "excloses" region B.
Region B depends upon the context. In this case we are in the real plane R2 so we know that B is simply the rest of this plane. If we were to define "swan" then it is harder to say what not-swan is, because the field is not clearly defined. For example if someone was to produce the skull of a swan, is that swan or not? It is true that it is not "a" swan because we assume here that we are talking about actual animals. But in a physiology class where skulls were the topic we might agree that this was swan rather than goose.
Exclude/Exclose: Region B is defined in terms of the ring just as is region A, but the ring is enclosed by region B. Exclude illustrates that region B is subject to the ring, and it gives the ring the active part of the sentence.
Now two issues arise from this. Firstly the "Dual Nature" of definition and secondly the question of whether something can define itself.
Dual Nature
The ring performs a dual function. By enclosing the region A it automatically excludes the region B. This has been commented on before in this blog in connection with the dual nature of "false societies" that exist by including some and excluding others; any structure with a name, description or definition has this dual, false character. I say false because true Society is about people, but if it exists by excluding some people then it is self-contradictory. Regions of space are not so elevated and self-contradictory. That space within A is separated from that space in B. Without the process of separation of A from B then we cannot define A, so to define A we have to define B. B is often termed its negation, ¬A or not-A.
Now it is because anything we wish to define and name equally defines its negation that we have problems if we try to define something in terms of itself (the problem flagged by the SRH).
If something could define itself then it could define what was not-itself also. So we might have a function that defined a family of functions, for trivial example y= a*x where a is an integer. So the function y = 2*x is defined by this rule and y = 3 + x is not defined.
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Other point is that about boundaries. If we say ¬A then we include B and we include the ring. So the ring seems to be included in the negation of what it defines. Let us assume to begin with that this is a real world example and the ring is a wedding ring. Region A is the space through which a finger can pass and the ring begins with the gold atoms whose structure holds the ring on the finger. Region A is thus clearly defined with gold atoms on one side and something else on the other. An imaginary line exists between the various atoms. Now in which region is this line? It is actually between the atoms. We shift now to maths.
If I was to say that point (2,0) was in region A and (3,0) was in region B what would we know? If I was to add that this was integer space then we know that the two regions are side by side at these points. The points could be defined/selected by the rule for the circle of radius 2 centred at (0,0) in integer space:
{ (x,y) | x,y are integers & Sqrt(x^2 + y^2) <= 2 }
(0,-2)
(-1,-1), (0,-1), (1,-1)
(-2,0), (-1,0), (0,0), (1,0), (2,0) …. (3,0)
(-1,1), (0,1), (1,1)
(0,2)
What is not clear here is the notion of a boundary. We simply have a set of points A and a set of points B with nothing in between and nothing relating them. However we have defined region A to be those points at a distance from the centre with a limit of 2. This is clear in the definition but not in the areas. The areas do not contain the definition.
In the ring above the black region is supposed to be the definition of region A. Negating region A then creates the region including Region B and the ring! The ring seems to define itself!
...unfinished...
"When I use a word," Humpty Dumpty said, in a rather scornful tone, "it means just what I choose it to mean - neither more nor less."
Lewis Carroll -- Through the Looking Glass, Chapter 6
Excellent and laterally this is the problem with "internal" self-reference.
So previously I was accused of Anti-Semitism but done carefully ChatGPT will go there. The point in simple terms is that being a Jew binds y...