Since all the threads here I have made seem to have sparked interesting and useful conversations, I might as well start a new one, one regarding more questions I have.
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The term "
Brain Development"
refers to how far along the brain is in terms of age. A brain at age four is more developed than a brain at age one. The term "
Comprehension"
refers to the brain's ability to learn more advanced topics in a certain subject. Analytical calculus is a more advanced topic in math than subtraction.
It is obvious that there
is an association between how developed a brain is and how well it can comprehend something. For example, a four-year-old will probably not grasp multiplication, and a twelve-year-old will probably not grasp integrals and derivatives.
However, the operative word is "
probably"
, which gives rise to several questions. They are:
At what age does the average brain reach maximum development, if ever? Does a forty-year-old with certain knowledge of a subject comprehend better than a twenty-year-old with the same amount of knowledge in that subject?
How limiting is the lack of proper brain development? I.E, can an average twelve-year-old comprehend integrals and derivatives with proper teaching and motivation, or does their brain literally prevent them from fully understanding?
Although every brain is different and will develop and comprehend at different rates, is it possible to simplify different concepts such as multiplication to a certain value, where iteration (arguably the easiest mathematical concept of all) is set to 1? For example, if iteration has a comprehension level of 1 and could be comprehended by the average five-year-old (an arbitrary age), could addition and subtraction have a comprehension level of, say, 2 (meaning its comprehension is twice as difficult as iteration) and be comprehended by the average six-year-old (comprehension increases exponentially as age increases linearly, so it would not take a ten-year-old to comprehend something with a level of 2)?
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I worked hard on making these questions and statements as clear as possible, but the complexity of these subjects inevitably remains. No matter how much a potential answer could account for, there would always be exceptions. That is, of course, assuming these questions and the subject matter are not ridiculous; a very possible reality.
If you want something cleared up, or just want to share your thoughts, go ahead and post. I eagerly await the answers.
____________________________
It was going well until it exploded.
~Scott Manley
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here!