Maybe this is could be more about information compression? The author notes that the sliver of the "hologram" doesn't necessarily contain the whole, but it's an interesting idea. If you choose a topic, there are minor aspects of much larger ideas. You then have to decompress as you learn more about the context of the information. Like in the fictional writer example, you move outward from the focus and learn more about say the history of when the writing was completed. There will be elements of that context in the writing, but clearly not as much, because the information density of the fictional work is clearly smaller and cannot contain the entire context.
Now I wonder how holograms and compression are related...
Which is of course what LLMs depend on.
> I don’t actually believe this to be a universally applicable principle, as there are lots of exceptions, but I feel that there is “something” about it that deserves our attention.
That "something" is identifying where our current sciences, our language, and our intellectual curiosities have not formalized investigation. The mere fact that this observation has no name that can be commonly referenced is the clearest indicator it's an overlooked aspect of living a life.
I wonder if these ideas are not formalized already, some philosophical school of thought labeling this with some too many syllable name. I also wonder if the Dunning–Kruger crowd's work touches on this aspect.
-- Theodor Holm Nelson
These ideas are repeated often and I lean more to the specificity side of things: you only get good at what you learn/train. You won't become better at decision maker by learning chess/poker, you won't (or just become a slightly better) endurance swimmer by becoming a good runner, you won't understand human psychology by getting good at coding.
I remember a talk of top-notch mathematics where they were asked about related mathematical topics and most of them would just answer something like: "I just try to understand my field of mathematics well, I can't say much about something else". This was the discussion from the Breakthrough Prize in Mathematics 2015: https://www.youtube.com/watch?v=eNgUQlpc1m0&list=PLyF3OMOiy3...