I haven't formed any opinions yet, but certain paragraphs trouble me. This is one paragraph which I've split into parts, and I hope it is not too out-of-context.
- In any event, even when multitaskers can't keep track of the professor, it probably doesn't matter much. In lectures at large universities, especially in the humanities and social sciences, class time is usually taken up by the broad outlines of the subject.
The real learning occurs when we bear down and pore over the hundreds of pages assigned every week—the lecture I'm currently tuning out assigns about 3,000 pages of reading over the span of the semester—and when we attend small discussion sections with graduate students who go over what we've read. Any good grade-grubber knows that the trick to doing well on exams is knowing the reading, not what the professor said last week. - If what the author says is true, then what is the point of attending lectures, other than if there is a class attendence policy? Why have lectures at all, if they are obsolete in the learning process?
Is it also possible that, in some cases, the grades don't reflect what the prof discusses in lecture because the prof doesn't grade the exams? Or is that superfluous? - Perhaps the real problem with laptops in lectures isn't the laptops, but professors' over-reliance on the lecture as a learning tool. Earlier this week in Slate, M. Stanley Katz contended that "the most effective learning is active learning … teaching must involve presenting students with problems to solve rather than merely lecturing about those problems."
Amen, professor. You try listening to rambling, jargon-filled disquisitions for 15 hours a week without reading blogs. At least Gawker solicits our contributions. - Wow. "Rambling, jargon-filled disquisitions." Are lectures really that bad, these days?
3 comments:
If students can learn enough from the books to get the grade they want, I don't see why they should pay any attention to the lectures. However, this is often not the case with math classes. If you teach math, quiz your students early and often, and they'll realize that they need your lectures. (Provided that your lectures are accessible to those unable to understand the textbook on their own.)
I think you've identified a large problem with applying this article's philosophy to mathematics: it's not easy for students to read math textbooks.
Hell, depending on the subject, I have a hard time with reading math books. q:
As for my own lectures, I still don't know if they're accessible to my students, but I do try to make them so. Still, I run into the problematic dichotomy:
(1) I make everything clear, and the topics are misconstrued as being "easy." So the students dismiss the topic and do poorly on those quiz questions.
(2) I show the students the nuts and bolts of particular problems (often from the book). Then they panic and deem them hard, which means they're "impossible" and they do poorly on those quiz questions.
I'm over-simplifying, yes, but it's still one of my concerns: how does one ever develop a sense of balance about these matters?
I'd try mix-n-match: present examples of varying difficulty and match the common elements of their solutions.
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