Gödel’s incompleteness theorems

Gödel’s incompleteness theorems
משפטי האי-שלמות של גדל 
Ordinal gematria = 212 
= Gematria of “HaOr” (“The Light”) 
האור 

According to Gödel’s incompleteness theorems, which transformed modern mathematics and logic, there exist truths that are unprovable. 

In the French word “Théorème” we hear “Théo” (from “Theos”, meaning “God” in Greek) and “Aime” (meaning “Love” in French). 
In “Gödel,” we find “God” and “El” (another name for God). 

A theory sufficient to encompass arithmetic must necessarily be incomplete, meaning that it contains statements which are neither provable nor refutable within the system. 

#UnComplete 

Gödel’s techniques, foundational to computing, laid the groundwork for modern algorithms and computer science. 

#Un #Form #Atik 

Gödel is also recognized for his Ontological Proof of the Existence of God, a formal argument based on modal logic.