- #71
Nereid
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pilots, doctors, Lynn, Nachtwolf, races ...
Assuming the same normal curve as jerryel's 50 profs, with a standard deviation that scales according to the average, the high end tail of the total populations in Ghana and Sierra Leone (based on the respective studies quoted by Lynn) would look something like this:
IQ above 100: 6,700 (Sierra Leone); 400 (Ghana)
IQ above 130: 0 (Sierra Leone); 0 (Ghana).
I took the current populations from the US Census Dept's website (18.4m Ghana; 13.1m Sierra Leone).
According to this website (http://www.isep.org/nus/ghana/ ), "The University of Ghana is the largest of the four universities in Ghana and currently enrolls nearly 7,000 students." This would appear to be further prima facie evidence of systematic errors in the work used by Lynn (or that Nachtwolf has got it quite wrong).
I wonder how many pilots, surgeons, accountants, university academics, etc - people employed in positions which Nachtwolf (and hitssquad?) believe an above average IQ is an essential pre-requisite for - have parents born in Ghana or Sierra Leone?
Further, if there is just one member of Mensa in Ghana or Sierra Leone (or who is a first generation migrant in another country), we would have even more evidence of systematic errors or bias.
Just so that the point here is clear:
- in the US the IQ distribution curve is the normal Gaussian, with an SD of 15
- Lynn (or was it hitssquad?) claims that IQ measures between groups can be compared, and used without needing to be corrected for any systematic differences, whether arising from the tests themselves, the test protocols, the sampling methods, time, age distribution of the sample, or anything else.
- there is evidence that the IQ distribution curve is not Gaussian, for at least two African countries
- unless and until it can be clearly shown that this difference does not have a systematic effect on the analysis, we must regard Lynn's conclusions as tentative at best, and quite likely flawed.
Somewhere (I can't find it just now) hitssquad said that an IQ of 130 (97th percentile) would get you into Mensa (AFAIK, Mensa takes the top 2%, which if we take the 50 profs that jerryel quotes at their word, would be ~131; and 130 is the 97.7th percentile; mere quibbles).Nachtwolf wrote: The minimum IQ needed to graduate from a 4 year university is 100. The average IQ of college graduates is 115, *SNIP
Assuming the same normal curve as jerryel's 50 profs, with a standard deviation that scales according to the average, the high end tail of the total populations in Ghana and Sierra Leone (based on the respective studies quoted by Lynn) would look something like this:
IQ above 100: 6,700 (Sierra Leone); 400 (Ghana)
IQ above 130: 0 (Sierra Leone); 0 (Ghana).
I took the current populations from the US Census Dept's website (18.4m Ghana; 13.1m Sierra Leone).
According to this website (http://www.isep.org/nus/ghana/ ), "The University of Ghana is the largest of the four universities in Ghana and currently enrolls nearly 7,000 students." This would appear to be further prima facie evidence of systematic errors in the work used by Lynn (or that Nachtwolf has got it quite wrong).
I wonder how many pilots, surgeons, accountants, university academics, etc - people employed in positions which Nachtwolf (and hitssquad?) believe an above average IQ is an essential pre-requisite for - have parents born in Ghana or Sierra Leone?
Further, if there is just one member of Mensa in Ghana or Sierra Leone (or who is a first generation migrant in another country), we would have even more evidence of systematic errors or bias.
Just so that the point here is clear:
- in the US the IQ distribution curve is the normal Gaussian, with an SD of 15
- Lynn (or was it hitssquad?) claims that IQ measures between groups can be compared, and used without needing to be corrected for any systematic differences, whether arising from the tests themselves, the test protocols, the sampling methods, time, age distribution of the sample, or anything else.
- there is evidence that the IQ distribution curve is not Gaussian, for at least two African countries
- unless and until it can be clearly shown that this difference does not have a systematic effect on the analysis, we must regard Lynn's conclusions as tentative at best, and quite likely flawed.
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