I think one of the most important ability to learn is "how to learn".
Haha, one of my teachers used to always say that! I would definitely say a willingness to learn is above the ability to learn imo ;3
seems like this conversation has kind of died down a bit, but meh, i might as well give my input as well..
So, I think a part of the problem with High School Math (in the US) is that everyone learns things a just a
little different. For instance, I took Calculus last year. At some point, we had a lesson on how to do this basic word problem. I actually find it odd that we had this in a Calculus class, because its more Algebra than anything. Anyways, the problems would go something like this,
"The sum of the digits of a two-digit number is 7. Reversing its digits increases the number by 27. What is the number?"
The way our teacher decided to explain this was to make 2 equations and solve them. I looked at the problems and said, "Reversing increased by 27. 27/9=3. 3 is the difference between the two digits. It's either 52 or 25. It increased, so I pick the lower number, 25." I explained what I thought was my superior method to the class, and she didn't like it. Anywhere that problem showed up, I got a check for having that as my work, regardless of having the correct answer. This last thing I mentioned-- this, having the wrong work-- is something math teachers have
always complained to me about. Sometimes, I just try to think my way around a problem in the most ass-backwards way. I can't really help it though. For some things I just need an, "instruction set", or something along those lines. I probably have one of the most counter intuitive ways of learning things. It's not like I'm slow either, I did well on the ACT and all that, I'm just bad at
learning how to learn I suppose. xD I ended up doing pretty horrible in that class too, just barely passing. I wouldn't necessarily say it was a correct assessment of how well I learned what we were supposed to, though. As I mentioned earlier, she would just dock points for me doing problems how they made sense in my head, so I presumably learned a little bit better than I was given credit for.
It's really odd, because the way High School Math was presented to me was, "Cram this in your head until the next test, then you might see it once or twice more for the rest of the year." After a small time frame, that knowledge become more or less useless. You only had to know it until the next test, for the most part. I didn't like that. The way I envisioned math is something along the lines of, say, "Lets make a base of knowledge, and use that to predict how to do different problems and draw conclusions about how math is interrelated." That's kind of a rough idea though. Also, it's probably something that conflicts with how I actually think of problems. For that word problem, I kind of just let the numbers bounce around in my head until I figured out a neat little instruction set on how to do it. I would *like* to say that really I used my base of knowledge to figure it out, but I couldn't really say for sure. That's really the odd thing, I don't really know how I figure stuff out. Eventually I just work it out. xD Patrick Star had it all figured out man. (
https://www.youtube.com/watch?v=KNZSXnrbs_k)
So yeah, there's my jumbled thoughts on school. I suppose if I gave myself more time to make a more comprehensible collection of my thoughts, it would probably be easier for my point to get across. Ah well.
**On a side note, I agree quite a bit with DSG in terms of English classes. My opinion is definitely not a genuine sample of the average American's education. I live in a tiny town with what I see as sub-par teachers at best. The two English teachers we have don't have a very broad view of English and why it is the way it is.