Because I love Pepsi, and who doesn’t love old school Michael?
I’m a math major so I am not really seeing this topic coming up as part of a lesson plan or part of normal in-class discussion per se. Yes, there are all sorts of mathematical things you could do with this magic “44oz” number: how many smaller cans would have to be consumed to equal that amount; how much pop the average American consumes in a day; what is the recommended daily soda intake maximum (a quick internet search will reveal its “zero”).
None of this is really the point of the discussion though. I wouldn’t feel like I was being honest with my material to go this route. I would be making an attempt to be “relevant” without actually addressing the core of the topic. Our Willingham reading in EDUC 606 directly cautioned against this sort of lesson planning (as I interpreted it anyway).
That doesn’t mean this topic has no relevance to math.
For discussion sake, let’s pretend my class is in NYC (would be awesome!). Let’s pretend my students roll into class one day roaring about Czar Bloomberg and his pending edict on soda consumption.
Although I am a math teacher, I love the humanities and philosophy in particular (although admittedly, due to my educational background, my experience is limited). I decide to tackle this issue in my math classroom. All year we have been learning about methodical ways to solve mathematical problems. Let’s take ‘em to the streets. No more numbers. Let’s use the same tools and ideas to solve real world problems (or at least form intelligent opinions).
First, like any good math student, we need to clearly write out what the problem is. I would probably have my students work in small groups to come up with an initial question/problem statement. Then, as a larger group, we would agree on a statement. If we couldn’t find agreement, then I would possibly do the next steps as separate groups.
In encouraging Intellectual Character in my students, I remind them that while their ideas are important, they are only the starting point. Just like in math, we need solid data and proven tools to solve problems. We need to analyze the problem in front of us objectively to know what to do with it. In Step Two I would direct the students to the internet to research data and op-ed pieces from various media outlets like the New York Times, The New Yorker, health websites, etc. I might have them work individually or in groups to go after different types of data.
The biggest mental exercise I would encourage in this step? I would tell them I don’t want their opinion anymore. I want other people’s ideas and data from respected sources. Math is not a subjective discipline. Data research should not be either if you are truly trying to find a right or best answer.
Note: Perfect anti-example (made that word up): People posting political memes on Facebook when they know nothing about the real issues and have not done objective research. While I would teach my students that everyone has the right to express their opinion, it is only the informed opinions that elicit worthwhile change…and rarely can informed opinions be condensed into Internet memes.
Step 3. So we have some objective data now. Does our problem statement change or stay the same? I would encourage discussion on this…do we need to reformulate? Can we clarify our problem statement? The better we can define our terms, the more likely we are to agree on the terms, and the more likely we can either reach a resolution, or reach an agreement to disagree. It is the lack of definition, or agreement on definition, of terms that lies at the root of most problems.
Step 4. Time to think big. Any equation in a math class is the result of a need that occurred at some point in history. We have the Pythagorean Theorem because Pythagoras (more likely others before him) had a need to more quickly calculate the hypotenuse of a triangle. We have Integration in Calculus because there was a need to figure out how acceleration was related to velocity. So why do we have laws in this country? Who gets to make the laws and why? I would drive my students up to the macro level to understand the purpose of governments. If I was feeling really ambitious, I might even break out some Plato, Thomas Hobbes, John Locke, and others for varying perspectives on government. If we can answer these questions about laws and the purpose of government, they might give us clues to solve this problem.
And that’s really all math is anyway: looking for clues and utilizing proven tools to solve problems.
Caveat: I fully acknowledge that social problems are not math problems. There is no social equivalent of y=mx+b. Often social issues are extremely complex and no complete answer exists. That doesn’t mean that mathematical concepts can’t be applied. Mathematical concepts are just another tool, another way to think about something. At the very least, we might get a clearer understanding.
There are a lot more steps I could take if I wanted. At this point in the lesson (likely due to time constraints) I would try to bring my students back to the original problem statement. We have objective data on the issue. We have some history about laws and governments in general: why we have them, who gets to make them, etc. Now what can we say about this issue? This is where the debate would come. And it would be fun and I would thoroughly enjoy it…hopefully my students would too!
Lastly, I would remind my students that we are privileged to be able to have such a debate. It is uncommon in history. We live in a country where we have collectively decided that no one person or group is above the law or below the law. We live in a country that, while certainly not flawless, strives to respect the law on both the lawmaker and law-abider sides.
As passionate as we get about our politics, we can’t ever forget that. Our respect for the law and those we have put in authority should trump petty disagreements.