My years in elementary school showed that I am naturally talented at reading and math. I was placed in an advanced math class upon entering sixth grade and managed to keep up with everyone else for a few months. Eventually I lost my ability to handle it. By year's end I simply did not to do that work that was assigned to me. Despite my ADHD, I think I'm easily capable of learning calculus under the right circumstances.
There are two huge problems that I can see in my education:
1. The actual learning consisted of being taught an algorithm and then practicing that algorithm for the remainder of the class as well as in that night's homework. Now this is a good strategy for coding an AI, but what I needed was either to apply the algorithm to something real (or just something that interested me more than the abstract notion of increasing my knowledge) or understanding how that algorithm was used intuitively.
2. I couldn't spot any pattern or connection between the material. Maybe that's a consequence of not understanding what it was I was learning, but I strongly suspect that an emphasis was placed on being 'well-rounded.' Surely there must be many, many different branches of math? And surely they are not useful for the same things? I don't think even engineers or physicists would use all of the hundreds of algorithms we were expected to learn.
As I type this, I don't remember how to do any sort of math beyond multiplication. I'll have to go to university at some point, and applying to one will certainly involve a math test, so how do I learn math in a reasonable/sane fashion?
There are two huge problems that I can see in my education:
1. The actual learning consisted of being taught an algorithm and then practicing that algorithm for the remainder of the class as well as in that night's homework. Now this is a good strategy for coding an AI, but what I needed was either to apply the algorithm to something real (or just something that interested me more than the abstract notion of increasing my knowledge) or understanding how that algorithm was used intuitively.
2. I couldn't spot any pattern or connection between the material. Maybe that's a consequence of not understanding what it was I was learning, but I strongly suspect that an emphasis was placed on being 'well-rounded.' Surely there must be many, many different branches of math? And surely they are not useful for the same things? I don't think even engineers or physicists would use all of the hundreds of algorithms we were expected to learn.
As I type this, I don't remember how to do any sort of math beyond multiplication. I'll have to go to university at some point, and applying to one will certainly involve a math test, so how do I learn math in a reasonable/sane fashion?