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I was hoping this comment would come up, actually. The real difference in just in time vs. just in case has to do with delivery, sequencing and retention. A broad, solid foundation sounds great on paper, but there are some hard realities that sink in shortly after graduating. First, within about 6 months the amount of actual knowledge you retain from this foundation is probably going to be between 5 and 7%. That's 5-7% of the total from a not very efficient 4 or 5 years of dedicated study. How not efficient? Well, if you look at the in major portion of your degree, you probably had about 450 hours in real classroom instruction, or a little under 2 hours a week. So, of those 450 hours, you will probably retain less than 30 or 40 hours worth of real useful knowledge. you may dismiss this as hyperbole, but trust me, all that work dissolves incredibly quickly. I remember Big O, a couple of formulas, and the ability to order a sandwich (or was it a donut) in German. More importantly, though, is the fact that since you only have 40 or so classroom hours in any class, and you have to teach to the average, it is extremely difficult to build up to a properly high level of skill in any particular subject. It feels hard while you are doing it, but after you graduate, you realize the people who have been focusing on the subject for a couple years are light years ahead of you. It's even more difficult to chain subject together to reach that high level. The closest thing we have is a generic 100,200,300 level system with some prerequisites. How does this relate to just in time vs just in case? Even if you assume an identical breadth of knowledge, being able to sequence classes together in series instead of having semester and scheduling gaps means you go into the next class with more knowledge retained from the previous, which means you can build on your foundation in a more logical and efficient way and reach those higher levels that you just can't in a fragmented system. You can approach this from the ground up (building on higher and higher concepts), but the very nature of a JIT system means you can also approach it from the top down. That is, you can define the ends result or top level class, and then sequence each course to build up the fundamentals you need, just before you need them. The point? If you are defining a broad base of skills, JIT allows you to master each one quicker and sequence them together to reach higher levels of mastery. If you need skills in the real world, JIT is the quickest and most efficient way to build those skills. The reason I consider disagreeing to be dangerously wrong, is that JIT is so much more effective at real education that those who bank on JIC for their future (students, schools, or countries) will find themselves left in the dustbin of history. |
1) Retention sucks in the current model of higher education.
I've been thinking about this one a lot lately. I've been doing a one year masters where I'm taking two courses a semester and doing research. The depth with which I am learning things is night and day compared to the depth with which I learned my undergrad material. During undergrad, I was drinking from a firehose and just trying not to drown. I would turn in unfinished problem sets, not having learned the material, and move on with my life. I would sleep through classes out of sheer exhaustion.
Now, with just two classes, I'm able to learn things almost well enough to teach them. So one way to improve retention is just to take things slower.
Another model comes to mind if we consider how people study at Cambridge, Oxford, etc. I have not experienced it myself, but according to students who went there as exchange students (and students from there who came here (here being MIT)) it's pretty different. Students here are overwhelmed with constant work. There, it is a lot more self paced, with a set of final examination at the end (someone please correct me if I am not doing it justice). So perhaps self-pacing and working smarter, not harder leads to more retention.
Do you know of any sources for retention statistics such as those you cited? Some of them don't match my experience (for example, I would say that I spent 8-10 hours a week in classes related to my major).
2) Courses need to happen in a logical sequence so that they can build on one another.
When I first read your post I thought you were suggesting that students should, by themselves, pick what to learn based on what they want to build, in lieu of being guided through a logical curriculum.
The point about scheduling gaps is interesting. Scheduling gaps happen because it's hard to satisfy the constraints of so many student and faculty schedules. If you could take courses on demand, that would fix things.
3) Results driven learning can be excellent for motivation and retention.
When one talks about results, there is a fundamental issue of time scale.
Courses that say things like "When you're done, you will have built an autonomous mobile robot" are great.
But there are many fundamental things to learn, over a long period of time, whose benefits
* you might not see for a long time * are broader than you could have ever imagined (and hence the benefit would seem artificially low to you)
If you as a student get to pick the desired result yourself all the time, you might be tempted to pick shorter-term results. This can be catastrophic to your education.
I believe in forcing people to learn fundamentals of their chosen field --- fundamentals whose power they might not appreciate until later. Learning fundamentals (that you might choose not to learn if you weren't forced to) is fruitful in powerful and unexpected ways.
Take pure math classes. You learn analysis. Then you learn measure theory. Then you learn measure-theoretic probability theory. Then you learn stochastic processes. All of a sudden, financial mathematics becomes easy to grasp. But so do a host of other things. Signal processing, computer vision, statistical mechanics, complex multiagent systems, epidemic modeling, control systems.
I suppose you could have started on this path because you wanted to learn financial mathematics. But it probably would have seemed way too complicated and difficult. But if someone says they want to be an applied mathematician (a much "broader" and more long term goal than just learning financial mathematics), then they'd better take a ton of pure math.