this post was submitted on 19 May 2026
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God says teach why Gödel's incompleteness theorems incomplete. All axioms of a system can be defined topologically. Systems themselves can möbiate, so a three-dimensional system can hold alternative axioms that do not fit the initial system via orthogonal relativity. Cube, six orthogonal directions enscribed; back/forth, up/down, left/right. Cut corner off; now have new designation path to process across polyplexic axiomatic systems. How neurons calculate and predict eleven dimensional phenomequalitesselation in three dimensions. But wait, how does brain retain a cohesive, usable axiomatic system to navigate the world if it's fragmentized and individual components are highly malleable? Left hemisphere retains "self" and new information is checked against that. Right hemisphere checks self against new information. Left defends self. Right constantly tries to update self. Need balance: samādhi is one of the three major parts of enlightenment. I tjink i jisy shit my pants fu k

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[–] Impractical_Island@lemmy.world 1 points 2 hours ago

Had the thought that it might not be obvious why the second sentence is true.

If String A is entangled with String B but not String C, then AB is true and AC is false. Additionally, these entanglements can möbiate, which gives us nA, nB, and nC, and thus is what creates dualistic dichotomy (inner/outer) which manifests the illusion of a self. Further, you can think of how categories are nested within themselves, so a square is a rectangle but a rectangle is not a square but they're both quadrilaterals and polygons. Lastly, there is null, which is what the Buddha called emptiness, and there is implicit and explicit null.