NeoPlatonist wrote:
It has depended on the type of math and the teacher for me. I did ok in basic math like adding and multiplying (though I am pretty much permanently attached to my calculator now). I did pretty well in pre calc and single variable calculus. When we got to multi-variable calculus and group theory (both required for graduation at my high school), I hit a wall. My family and I were finally able to get the administration to let me survey the course otherwise I would not have been able to graduate.
What kind of high school requires multi-variable calculus and group theory to graduate? I took multi-variable calculus in high school because I wanted to, but I was very lucky it was even offered (forget about group theory). I bet my school was the only one in my area that offers that class, and even there my class had only 5 students (out of a school with about 100 students per grade). My high school was also somewhat unusual in that it required any calculus at all to graduate.
I was like jnet in that I hated math when it was just memorizing arithmetic facts, but when algebra came along I started to really like it. I'm a visual learner like a lot of you, and I actually found multi-variable calculus to be relatively easy. Because I actually visualized the divergence as a sort of flow radiating outward and the curl as a rotation (aside from just abstract formulas), the fact that the former is related to surface integrals and the latter to integrals around a loop was perfectly intuitive to me--the formal proofs seemed almost superfluous and I could have never seen myself mixing them up.
Unlike jnet, though, I really liked geometry (in fact much more than algebra). My high school was also fortunate enough to offer a class in non-Euclidean geometry, which was full of proofs.