This is probably my last post in this thread and I wish to show for the last time the 3 levels of Organic Mathematics.
Level 1: Simpler than any definition of it.
Please take the Simplest as the white background itself, where anything drown or written on it is not simple as the background itself.
Please ignore this particular example that is based the sense of sight and try to get the general and abstract notion that does not depend on any particular representation of Level1.
Level 2: The totally weak, the totally strong.
At level 2 we define the minimal states that are not simple as level1:
The totally weak names are: Local, Element, Point, Emptiness, etc.
The totally strong names are: Non-locality, Relation, Line, Fullness, etc.
Let the totally weak be represented as Element A.
Let the totally strong be represented as Relation =.
Any total is definable but not researchable.
Level 3: Self-reference of Element A to itself by Relation = , represented as:
This is the minimal researchable state, which is the intermediate state between the totally weak and the totally strong states that are definable but not researchable. The minimal reseachable state is expanded to REI between different Elements.
In general, any research happens on the non-total results of level 3 that exist between the definitions of level 2, where the universal measurement unit is the distinction between superposition of identities and clear identities of the researched Elements.
The current paradigm of modern science is limited only to level 3, and Organic Mathematics expends it to levels 2 and 1.