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Showing posts with label math. Show all posts
Showing posts with label math. Show all posts

Thursday, August 4, 2016

Will It Rain Today?

Will it rain today? According to the various weather apps on my iPhone, the answer ranges from "No, silly boy" to "Ark-worthy." Perhaps that's a bit of an exaggeration.

In actuality, the free Weather app on my iPhone calls for a 20% chance of rain today based on a 30% prediction of rain at 10:00pm. 

The Weather Channel app also calls for a 20% chance of rain based on a prediction of anywhere between 15% and 35% chance of rain.

Then there's the roguish AccuWeather app, which calls for a 60% chance of rain based on an hourly forecast from now to midnight of between 20% and 56% chance of thunderstorms.

I wasn't a math major in college (that's Our Daughter), but I'm fairly certain if your hourly report says the greatest chance of rain is 35%, then you shouldn't be low-balling at 20%. Likewise, if you're calling for a 56% chance of rain at any point in the day, then the greatest chance of rain you should be predicting is 56%, not 60%. Imagine my boss's reaction if I told her I fully expect to make 100% of my annual goal based on an expectation of never exceeding 67% of any of my monthly goals. It sounds like the kind of mathematical acumen you'd expect from an English major.

These apps don't seem to play loose and free with numbers when it comes to the temperature. 

Today's high temperature is consistently predicted by all three apps to be 86 degrees Fahrenheit and the low tonight will be 71 degrees. When I check the hourly forecasts, I clearly see where the high and low temperatures fall throughout the day. None of the apps say the high today is 86 degrees but at 3:00pm it'll be 92 degrees, or the low tonight will be 71 degrees but at 10:30pm we'll have snow. That would be ridiculous! The high is the high and the low is the low, and no other numbers are dangled out there in the minutiae to the contrary.

Maybe there's some greater-concept thinking going on at national weather central headquarters that I simply don't comprehend. Maybe an over-riding formula beyond the grasp of my simplicity is applied that factors the forecasted potential for precipitation and averages it out to a number that, while seemingly ungrounded in reality, is soundly based in scientific actuality. 

For instance: If the greatest chance of rain is 35% at 8:00pm, and the least chance of rain is 5% at 4:00pm, and there will be seven hours of cloudless sky before noon with at least three hours of severe thunderstorms (with hail) after sunset, and if the color of the liver of a sacrificed park pigeon is favorably red, and there's enough milk in the fridge for all the Oreos in the pantry, and it's been more than six months since any of the college interns have filed a sexual harrassment complaint with Human Resources, then the chance of precipitation today is 20%. That's the only way it makes sense to me.

I understand weather forecasting is just a best guess given available scientific data. Fronts move, winds change, storms stall, hurricanes shift direction and unexpectedly gain strength off the coast... Anything can happen and frequently does. I don't expect the different weather apps to agree with each other, but at the very least they should agree with themselves.

So, will it rain today? Who knows...



© 2016 Mark Feggeler

Wednesday, September 26, 2012

My Brain Hurts

I finished school almost three decades ago, so the idea of sitting down to work on math and social studies and reading for any length of time on any given day offends me. Add to that the complexity of the work our children bring home, the amount of work our children bring home, and the general lack of understanding My Lovely Wife and I are able to offer our children once they get home, and the entire situation becomes unbearable.

And I'm not talking about college-level or even high school-level work, either. I'm talking about elementary school math. Just a quick glance at our sons' math homework is enough to convince me of one of two possibilities: (1) math has changed a whole lot in thirty years, or (2) I have the equivalent innate mathematical abilities as a domesticated turkey. Neither option is good.

When I was in elementary school, we worked on four basic mathematical concepts. They were addition, subtraction, multiplication, and division. We learned to memorize the multiplication tables. We learned long division. We learned the basics and, if we paid attention, we learned them well.

These days, it isn't enough for kids to know 7 times 7 equals 49. They have to be able to prove it using any of seventeen different methods. Instead of being tested on whether they can achieve the end result, they're being tested on the different processes available to achieve the result. But it seems to me like the basic methods are being shoved aside.

I recall one night when Our Daughter was little and the teacher assigned division problems for homework but had not yet explained how division works. Our Daughter had been told if the problem asked "what is 8 divided by 2," then she should work the problem the other way around to figure out what number times 2 equals 8. This sounds easy enough, but what happens the moment you start working with two-digit and three-digit numbers? What kid would be able to figure out 3,111 divided by 183 equals 17 by trying to guess what number times 17 equals 3,111?

My favorite of the new methods for learning multiplication is the latticework process. Put simply, lattice multiplication takes simple equations and turns them into undecipherable hieroglyphics even Pythagoras and Archimedes would have trouble comprehending. Lattice multiplication stretches an equation that should take up one square inch of a piece of paper into a complex diagram that fills the entire page and consumes the lead of two pencils in the process. And, if the end result isn't correct, good luck figuring out exactly where the problem went wrong. When the teacher sends home the weekly e-newsletter instructing parents to ensure the homework is done correctly, she might as well tell us to make sure our kids understand the theory of Quantum Entanglement while we're at it.

My plea to educators around the world, if I may be so bold as to submit a plea, is to stop mucking about with the tried and true methods of teaching math. We don't need new approaches. We don't need seventeen different methods of figuring out 5 times 5 equals 25. Just teach the kids math. Sweet, simple, straightforward math that doesn't hurt my brain.

Maybe my expectations are low, but I'd be happy if the German stopped putting his shirt on backwards and the Italian stopped walking around the house tapping his athletic supporter like a percussion instrument. Complex mathematics can wait.



© 2012 Mark Feggeler