A short note today. This isn’t anything new for those who know me, but it’s an important foundation of what I believe, so I figured it should be up here, especially for some pieces I want to write in the future.
Major Premise: All rational/logical structures/systems can be fundamentally represented mathematically.
Minor Premise: Gödel’s incompleteness theorems, which collectively demonstrate that a mathematical system cannot be both consistent and complete (i.e., contain irreconcilable contradictions and/or errors).
Conclusion: All rational/logical structures/systems contain irreconcilable contradictions and/or errors.
Facile, perhaps. But the point is this: never forget that rationality, logic, structures, systems, order, et. al., are not ends to themselves. They are useful but dishonest; they are an attempt to bound, limit, define what is fundamentally unboundable, limitless, indefinable: physical reality and the human experience of it.