The Principle Flaws
- 1 Introduction - Discourse
- 2 Principle 1 - The triviality of pointing
- 3 Principle 2 - Total awareness doesn't exist
- 4 Principle 3 - Paradigm inaccessibility of reality
- 5 Conclusion - I think i'm not a platonist fr fr
This is to be taken on a level of discourse above fictionality, and shouldn't be used to make fictional characters since it logically wouldn't make sense. This page has to be read with the same level of discourse as two people discussing "hey, what's the strongest character you can think of?" in a non-complicated way.
This page will go over the main problems relating to communication and reality inaccessibility paradoxes of concepts relating to such ideas.
Pointing is a concept of communication used vastly in power-scaling original characte…
Communicative Concepts
A list of communicative concepts that have the purpose of "describing" ineffability without falling to common paradoxes.
The idea of pointing is giving a "weaker" description of a concept such that the reader can get the intuition, get the idea that what they're reading is just a small inaccurate glimpse in order to "get" the whole idea itself. Pointing can be quite weird to communicate about, as it can end up in weird salad descriptions. (E.g, "What you're reading is just an inaccurate version of an inaccurate version of an inaccurate version etc...").
While pointing is effective, it can be hard to understand at first, as it requires "mind games", as you have to circle around ideas in your brain repeatedly to understand the final idea. Most…
Complete Set-Theoretic Universe
Attempting to imagine a cosmology based on set theory that isn't as ill-defined as some other ones. It is suggested to have intermediate level of understand about set theory and model theory to comprehend some of the concepts introduced here.
The axiomatic system used in the set-theoretic ideas for the cosmology will be ZFC, with 2 newly added axioms to ensure maximal reflection. We will call it ZFC+.
- Axiom - Full reflection
- There exists infinitely many totally reflecting cardinals. (A cardinal κ is totally reflecting if and only if Vκ is an elementary substructure of V)
- N is an elementary substructure of M iff N is a subset of M and all formulas φ(x1, x2,..,xi) with parameters a1, a2,..,ai ∈ M are true both in M and N.
- There exists infinitely many totally reflecting cardinals. (A cardinal κ is totally reflecting if and only if Vκ is an elementary substructure of V)
- Axiom - Full density
- For any …
The Architect
NOTE THAT THIS PAGE WILL BE RE-WORKED INDEFINITELY. LET THE ARCHITECT REIGN INTO DARKNESS OF THE FICTITIOUS!
- 1 NOTE:
- 1.1 Re-definitions:
- 2 Introduction
- 3 THE STRUCTURAL ARCHITECT REIGNS UPON YOU.
- 4 IN ESSENCE: THE ARCHITECT
- 5 Archioms
- 6 Unwritten Conditions
- 7 Six Divine Perfections
- 7.1 Suchness of The Architect
- 8 Absolute Carriers
- 8.1 Absolute Omega (will be re-named)
- 8.2 The Playground
- 8.3 Imaginary Realm
- 8.3.1 The Imaginary Variation
- The phrase "Regardless of Such" will be used many times throughout this page. It is a way to shorten certain phrases mashed together, like ineffability and transcendence based on certain context. For example, a statement "Regardless of Such" can mean "Regardless of how transcendent, ineffable, or great an entity is, despite an entity/su…
