Impact of spoken language on ability to do math?

Dec 11, 2011 12:34

I recently came across an interesting book that devoted a chapter to the impact of language on learning math. It didn't come as a surprise to me that the author slated Chinese (and other Asian) students as having a natural advantage in math, because of the language they learn it in.

The rest is under a cut for length! )

syntax, cultural perceptions, linguistics, asian languages, semantics, research projects, language

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cattiechaos December 11 2011, 23:15:12 UTC
Zero time is given to mental math in American schools.

I couldn't agree with this more. Math in American schools seems to be a lot about rote memorization - I'm sure I'm not the only one that drilled with flash cards over and over, simply memorizing the results. There's also the note that Chinese students spend much more time in school than American ones. Thanks for your input.

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jess_faraday December 11 2011, 23:36:59 UTC
I *wish* our (California) school district believed in rote memorization. Instead, they make the kids learn unbelievably stupid and complex ways of doing simple things (like double-digit addition and subtraction), and confuse them to the point that when you show them "carry the one," they act like you've just used magic.

But rant aside, as a native English speaker, I studied Arabic for four years, and found that memorizing the logical system of roots and patterns made my thought processes more mathematical. I would buy that having a logical system built into one's native language would make learning the logical systems of arithmetic easier.

But I think if you look at math education around the world, you'll find more of an advantage comes from the developmental level of the country, and the importance that that particular country gives its educational system. this 2009 study, for example, shows the United States students being handily outpaced by Korean and Chinese students, but also by those in Scandinavian countries--countries ( ... )

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cattiechaos December 11 2011, 23:42:28 UTC
I think I know what you mean - I attended a seminar about "Singaporean math" and it was ridiculously convoluted...

Thank you for your insight, and the handy study! One question - how exactly are Arabic numbers translated into English? If you wanted to do 12 + 15, for example, would the process be similar to the English-speaking one or the Chinese-speaking one that was illustrated in the post?

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nachtebuch December 12 2011, 01:02:26 UTC
This amuses me because I am exactly one of those people raised in the Singaporean education system. What exactly was the seminar on "Singaporean math" about?

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cattiechaos December 12 2011, 01:07:18 UTC
I will try to explain what I was thought, please bear with me!

I will use the example 16 + 27 = ?

16 plus 4 is twenty.
27 plus 3 is thirty.

(The objective thus far is to get our 16 and 27 into a ten-based number.)

So now we have fifty.

Now we must subtract the 4 that we added to 16 and the 3 that we added to thirty. Fifty minus seven is 43. 16 + 27 is 43.

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cattiechaos December 12 2011, 01:07:33 UTC
Guh, "taught", not "thought"! Goodness :P

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nachtebuch December 12 2011, 01:13:23 UTC
LOL it's fine. HMM. I do remember that method being brought up in class, but mostly we were taught to do such additions using normal diagrammatic methods. Assuming it is normal. Like:

(1)
1 6
+ 2 7
______
4 3

Sorry about the crappy 'diagram'. The bracketed 1 represents the 10 that spills over into the tens column.

Please tell me this is how people do math in other countries around the world. Or I will feel like I have been cheated and deceived ;_;

Unless, of course, the method you presented is a way of calculating these things purely by mental effort. In which case, I'm not surprised if it was indeed taught as a method of mental calculation: those things use the strangest tricks. Although it is said that the most effective method is by first learning the abacus: apparently, those things really aid mental calculation.

I only have my mom's testimony on that, though. Apparently my brother is tons better than me at math because he was trained in the abacus and in mental sums. I preferred the piano. Hehe.

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nachtebuch December 12 2011, 01:13:47 UTC
Ah crap, the diagram screwed up. Hope you get the point.

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cattiechaos December 12 2011, 01:28:36 UTC
No worries, I get the diagram - and that's exactly how I learned it in the United States! I'm not sure about other areas of the world, though XD

Yes, the method I mentioned was strictly for mental math - which the American system really does not place enough emphasis on. For us, it's rote memorization and flashcards, although now everyone just uses a calculator, even for the simplest arithmetic.

Piano > abacus in my book! :D

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jomas_45 December 12 2011, 05:26:55 UTC
This is how I do maths in my head, but I had to figure it out for myself. In NZ, we get taught 'carry the one'.

In NZ, I've noticed that the asian children aren't necessarily better at maths than the NZ children, it's just that their English skills are so abysmal that maths becomes the easiest subject for them.

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cattiechaos December 12 2011, 07:51:35 UTC
"...their English skills are so abysmal that maths becomes the easiest subject for them."

How unfortunate! It's really sad to hear that. Is there an ESL class or maybe a buddy system so they can be helped out? It's really not a problem where I live because mainly get Japanese exchange students, and we have a very large Japanese population so it's a lot easier to help them.

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jomas_45 December 13 2011, 04:14:11 UTC
Oh yes, it's just that they tend to come over after learning American English at school in their home country, and NZ English is so different, as it's based mostly on British English, that they have problems understanding us. There was a whole block of classrooms at my school dedicated to ESOL language.

I don't think there was a majority of any one country though, so they were always learning English from people who didn't speak their language, which is harder.

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cattiechaos December 12 2011, 02:16:40 UTC
Wow, I've never tried using it for multiplication before! That's brilliant - I can see it being really helpful, so long as you trust yourself not to make little mistakes. Thanks for all your input, I appreciate it.

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conuly December 12 2011, 03:17:37 UTC
And I'd do that one using factors (or, since nobody taught me that term until I started doing it on my own, "reducing").

16 x 5 is the same as 8 x 10 = 80!

It works well with bigger numbers as well - just find the factors and rearrange until you move from a tricky problem (anything with a 7) to an easier problem (anything with a 10, 5, or 2 if you can swing it!)

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