- You do not truly understand until you "forget" what you've learned.
I know, it's weird and opposite of what Feynman Said. But it makes sense.
I think that generally is a characteristic of something who's mastered something.
It does make sense, but I don't think it's strictly true. You can understand something without making it second nature.
You have not truely mastered something until you've forgotten the step-by-step process of it (and presumably had to reconstruct it by doing it and paying attention to how you do so).
(This is also why it can be hard to teach something you're very good at - often, you literally don't know (well, remember) "how to do it" in a form that's actually useful to them.)
Why is that "good" teaching? ---> Its because if they arrive at the answer themselves then both the answer & the process for figuring it out will be more ingrained in their long-term memory!
> Instead, learning the content rapidly (meanwhile forgetting a lot of the content), getting a whole picture, and gradually gain more understanding repeating the process using different textbooks/courses, is a much more faster way of learning.
I agree to an extent. It's inefficient to try and remember everything beyond a point. But spaced repetition is very efficient e.g. with Save All it might only take you 5 minutes to remember something for 10 years... so it is much more efficient than you think to try and remember more things.
Learning is mostly model building. Building a model to predict future sensory inputs from past sensory inputs. Building a model to predict future sensory inputs from past sensory inputs and control inputs.
Learning is not just recording sensory inputs for future recall, it is taking them and building useful abstractions with them.
Wikipedia is factually correct but often lacks insight. It puts the learner at the wrong level of abstraction, limiting how much more can be learned.
For example, a sine wave looks complex, and has a great deal of inherent complexity around stuff like transcendental functions. But it's just a spiral, the side view of a radius arm turning through time along the x axis with a period of 2 pi radians and a radius of 1.
But if readers don't know that, they get stuck at the abstraction of trigonometry instead of the far deeper relations between things like complex numbers and higher dimensions.
That's why I think it's difficult to learn quantum mechanics without a teacher. It just ends of being a bunch of matrices and handwaving that makes little sense intuitively.
This is why the debate around higher education is silly IMHO. Sure, someone can avoid college and get hands-on experience in application. But they'll miss out on the theory and abstraction that allows them to transcend their area of expertise. That's good enough for most people, but most likely won't result in true mastery. No schooling is not better than schooling if one wants to do important work.
You wrote "learning limits in isolation of the whole picture, optimizing for less percentage of forgetting, often leaves learners confused". The is true. The reason is because, if you do it in isolation, you're not forming connections to related knowledge.
The main split in brains is short-term memory vs long-term memory. And I suspect (speculating here) that forming more connections to items in long-term memory helps in moving a fact from short-term memory to long-term memory.
And alternatively put, there's a difference between learning to read, and learning to speak. Yet both would boil down to primarily rote memorization, as languages tend to do.
Language is not a good example to prove your point on.