opGroundswell Solves x and Everything in the Set of x - jalToorey/IdealMoney GitHub Wiki

Here we can re-visit our nashLinterSyntax:

"Introducing the syntax for Szabonian deconstruction: Our framework is intricately designed to navigate and articulate the complex relationships between concepts or entities, specifically within the contexts of horizontal (transient) and vertical (traditional) intersubjective truths. Our syntax, simple in form but profound in application, employs the following structure:

wrapper{object}

This notation serves to identify and showcase how one concept or entity, the 'wrapper', encapsulates another, the 'object', thereby revealing the intersubjective truths they embody. This method is crucial for the recursive deconstruction of ideas, allowing for a layered exploration of meaning and relationship across both transient and traditional spectrum

Given our construction of the relevanceSyntax and our "wrapperSyntax" we can build some notation for our claim and proposal. This will just be a beginning effort which later will evolve to make sense.

To express that #op_groundswell is the solution to the set {x}, you can write:

Set Membership Notation:

If #op_groundswell is a particular element that solves for the set {x}:
```
#op_groundswell ∈ S
```
where S represents the set of all possible solutions for {x}.
Mapping Notation:

To express the solution as a mapping from {x} to #op_groundswell:
```
{x} ⟼ #op_groundswell
```
This indicates that the set {x} maps to the solution #op_groundswell.
Explicit Solution Expression:

If #op_groundswell is a solution for the set {x} in a functional way, you could write:
```
#op_groundswell = f({x})
```
where f is the function that takes the set {x} as input and outputs the solution #op_groundswell.
Predicate Form:

You can also express it in logical form:
```
P({x}, #op_groundswell)
```
where P is a predicate that asserts the relationship between {x} and #op_groundswell.

These notations provide different ways to represent that #op_groundswell is the solution related to the set {x} depending on the context and the level of formality you need.