. . . or how doesn't it?
People really have trouble with math instruction. They think that there is no in-between, that it must be rote memorization or free-form. Really, whose idea was this -- students don't learn long division because it stifles creativity?!?! We don't insist on allowing creativity with grammar. We don't allow creativity with basic rules. We don't creatively mix chemicals in our school labs (research labs are another story, of course). Why does division have to be creative?
The result is people who are either afraid of math or don't understand it. If you don't think that's a problem, think about how many people have a hand in giving you medicine in the hospital: the doctor writes the Rx, the pharmacy fills it, and the nurse gives it, all using math along the way.
See, I presented my research to a room full of clinicians, interns, and residents today. The talk relied heavily on understanding probability, so I did a fairly thorough review. I didn't get into the math involved on the disease model, though, and I assumed more statistical knowledge than most of them probably had. After, a surgeon thanked me, but said I should have covered the math more. I told him I didn't want to go over the heads of the interns and residents. His response: well, they need to learn it sometime. One of my epi-leaning colleagues joked that it is now my job to teach them. Sorry for the coming rant, but really! I have 25 minutes to present my research; do I need to spend half of it teaching basic statistics to my peers?
The truth, of course, is that epidemiologists do become the de facto sources of statistical knowledge in veterinary medicine. Rather than study it themselves, other vets hand us the math. We do our own research, but we also have to analyze other people's data. How does this relate to math teaching? Most of them were convinced early on that 1) they weren't good at math and 2) they wouldn't need to be.
And the exceptions (like my colleagues and me) get to pick up the pieces.
Tuesday, November 14, 2006
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