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May 16th, 2018, 09:48 AM   #11
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I think the point that is missing is that Americans suffer from selection bias in rating Asians on technical subjects.

It is extremely likely that if the individuals or their recent ancestors didn't show aptitude in technical, or at least professional subjects, they simply wouldn't be in the US.
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May 16th, 2018, 11:14 AM   #12
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Beer soaked query follows
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Originally Posted by helen510 View Post
Is there anyone think that Asian students always good at mathematical problems. Seems like they always on top of all classes.
Says who?
Are you trying to start an urban legend?
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May 17th, 2018, 10:43 AM   #13
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Originally Posted by jonah View Post
Beer soaked query follows

Are you trying to start an urban legend?
Urban legends are quite useful in demoralizing the competition, especially if reinforced by the media.

Romsek's objectivity is irrelevant. It's all about impression.
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May 17th, 2018, 11:03 AM   #14
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Quote:
Originally Posted by zylo View Post
Urban legends are quite useful in demoralizing the competition, especially if reinforced by the media.

Romsek's objectivity is irrelevant. It's all about impression.
what are you talking about?
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May 17th, 2018, 11:46 AM   #15
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Quote:
Originally Posted by zylo View Post
Romsek's objectivity is irrelevant. It's all about impression.
Quote:
what are you talking about?
I too thought Romsek's comment about the possibility/danger of selection bias a pertinent one, quite undeserving of a facetious remark.

Last edited by studiot; May 17th, 2018 at 11:48 AM.
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May 17th, 2018, 12:39 PM   #16
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Frankly my dear, ......
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May 17th, 2018, 01:13 PM   #17
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Originally Posted by romsek View Post
what are you talking about?
Objectivity doesn't matter, Impression does.

The NYT and Fox announce a remarkable new thesis, and Romsek proves absolutely and irrevocably that it is wrong, but nobody sees his proof, other than a few colleaqjes. Is the thesis correct?

Denis, thanks for the publicity.
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May 17th, 2018, 01:23 PM   #18
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Quote:
Originally Posted by zylo View Post
Objectivity doesn't matter, Impression does.

The NYT and Fox announce a remarkable new thesis, and Romsek proves absolutely and irrevocably that it is wrong, but nobody sees his proof, other than a few colleaqjes. Is the thesis correct?

Denis, thanks for the publicity.
If I understand you correctly

i) NYT and Fox announced that Asians are better at math than non-Asians.

Ok, I suppose that's possible, I didn't see it but I'll accept it happened.

ii) I suggest that selection bias is an issue in this conclusion and you credit me with proving it absolutely and irrevocably wrong.

iii) I'm not sure what proof you're talking about since I didn't give any but yes, only a few folks on here will see that I mentioned selection bias.

Does this sum it all up?
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May 21st, 2018, 03:31 PM   #19
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This could not possibly be the case. There are billions of Asians, therefore say hundreds of millions or so Asian students at any given moment, and they can not possibly all be good at math.
I mostly agree with this assessment. I'm curious about certain things though. I read an article about SAT scores that said even when controlling for the difference in population, individuals of east asian and south asian background tended to do better than other ethnicities. Of course, that only refers to the US. Also, when we look at the history of mathematical discoveries, there were an impressive amount of discoveries attributed to people of east and south asian as well as arabic descent, some of which were either appropriated by european mathematicians, or were never discovered due to the closed of nature of asian regions at that time.

More generally, there are also lots of other interesting anecdotal evidence that suggests that certain ethnicities might have more mathematical ability than others. For example, a lot of the mathematical geniuses around the time of Einstein all seemed to have austro-hungarian descent (Richard Rhodes- the making of the atomic bomb, made the statement, and a quick search on google seemed to support that). Then we had the greeks who laid an undeniably strong mathematical foundation Currently, a lot of big mathematical names seem to be: eastern european, and south or east asian.

What really strikes me is this; if we were to discount the hypotheses that some ethnicities are just better at math, then does that mean we have to consider another hypothesis that says that some ethnicities just seem to have a greater interest in mathematical problems? Otherwise, why is it that there seems to be a predisposition towards the field of math in individuals from certain ethnic groups and noticeably less in others? Is the answer really as simple as just the culture and tradition? if so, is it possible that this interest in mathematical problems occurs at certain points in cultural development, and therefore, any country who is at the right stage culturally will naturally develop this interest in math?


Also, my opinion is that memorization would play a factor in math only up to the level of standardized testing. Sure it might mean a higher score on the SATs, but it wouldn't explain the discoveries and interest in math by these individuals. Lastly, one suggestive piece of somewhat "empirical" evidence is this: one of the biggest complaints I've noticed from university students in math courses, is the language barrier when dealing with profs in mathematical fields, because most of their professors are asian. I don't have a Phd, but my understanding is that it requires producing some novel work. To me this means, they must possess mathematical creativity, and I'm not sure any amount of memorization will make someone creative.
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