In a response to a friend on Facebook an interesting discussion on recent results that decidability of paths for particle transmission at the quantum scale is not assured similar to Turing's halting result in computer science and Godel's incompleteness in logic. This article was the original source of the discussion. Below I respond to comments made by my friend. "Making harder the conundrum is that Godel's Incompleteness and Turing's halting only apply to countable sets, not continua." -- Precisely, but the riddle being that an infinitely countable set is included in that definition...and it's possible to have infinite subsets of such sets! So discretization (of anything) seems to be fundamental to continuity...this truth of mathematics which stands apart from our present understanding of reality may point us in the direction of what reality really is about. If the pattern continues to apply it may provide a way to test validity of multiverse theories. ...
A chronicle of the things I find interesting or deeply important. Exploring generally 4 pillars of intense research. Dynamic Cognition (what every one else calls AI), Self Healing Infrastructures (how to build technological Utopia), Autonomous work routing and Action Oriented Workflow (sending work to the worker) and Supermortality (how to live...to arbitrarily long life spans by ending the disease of aging to death.)