what if the distance between integers on a number line could drift slightly in a random way but eventually settle to a fixed limit; what would a probabilistic geometry of the integers look like, and could this idea yield new proofs of classical inequalities?
That could work.
That sounds neat, but I doubt randomness in distances will give clean proofs of classical inequalities.
That could work.
That sounds neat, but I doubt randomness in distances will give clean proofs of classical inequalities.
