*asks you about higher maths in magic*
Ok *cracks knuckles* I’m going to do this is little bits, because otherwise I’ll get distracted by explaining the math, and will hope that people give followup questions with a bit more specificity. And as I said in those tags, most of this will be Jewish magick, and will be rather inappropriate for use by most goyim. Let’s just start with one from logic that uses one of the least understood theorems among non-mathematicians.
So there is a theorem by Godel (who was not Jewish, but this whole thing would be inappropriate as some concepts from Kabbalah will appear in broad strokes) that says that, within any axiomatic system strong enough to contain Peano arithmetic (just think of this as meaning you can do the normal things with numbers) then there are statements that can neither be proved nor disproved within the system. He proved it by encoding statements as numbers (which can be read as an advanced form of Gematria) and finding numbers that encode statements about themselves, making the number in some sense (in this system) infinitely complex. Now, the magic/Jewish stuff, would be that there isn’t just one name of G-d in Judaism and particularly in Jewish mysticism. And some of these names are very, very long. To me, this suggests that a properly extended gematric system, one that handles very large numbers, should assign a value of a Godel number to the name of G-d.
