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Depends on the rules which vary by location, but you want your kid to be the oldest in the class. Your older kid is going to believe she is very bright in 1st grade, and have a lifetime of confidence to achieve great things. The real reason she was such a good student in 1st grade is because she was just older.


I can't cite any off the top of my head, but more recent research has actually directly contradicted this. Being the oldest is definitely a benefit in athletics due to greater size and strength throughout school. And you're right that older kids have an advantage in early grades in academics as well. In later grades though, that advantage disappears, and in fact, reverses. (The hypothesis I've read is that the reversal is due to greater effort being required in early grades by younger children, resulting in better preparedness for later grades, when the innate advantage of slightly greater age becomes less significant.)


I found two papers that seem to back jcampbell1 up.

http://www.mussioassociates.com/PDF_files/June8.pdf

>Results from this study suggest that a substantial number of students will fall behind their peers in meeting reading and numeracy standard and graduating from grade 12, simply because they are the youngest and most immature in their kindergarten class.

http://www.hks.harvard.edu/pepg/PDF/events/Munich/PEPG-04-24...

>The paper explores the strict school enrolment rules to estimate the effect of age at school entry on school achievement for 15-16 year old students in Norway using achievement tests in reading from OECD-PISA. Since enrolment date is common and compulsory for all students born in a particular calendar year, it is possible to identify the pure effect of enrolment age holding the length of schooling constant. The results indicate that the youngest children (born in December) face a significant disadvantage in reading compared to their older classmates.

Note that the first study track them all the way until age 18, and the second until 15-16.


Hmm, I found this New Yorker article supporting my statement: http://www.newyorker.com/tech/elements/youngest-kid-smartest...

However, it seems to be drawing skewed conclusions from the research it cites.

From the article:

"When a group of economists followed Norwegian children born between 1962 and 1988, until the youngest turned eighteen, in 2006, they found that, at age eighteen, children who started school a year later had I.Q. scores that were significantly lower than their younger counterparts. Their earnings also suffered: through age thirty, men who started school later earned less."

From the abstract of the paper it references [1]:

"We find evidence for a small positive effect of starting school younger on IQ scores measured at age 18. In contrast, we find evidence of much larger positive effects of age at test, and these results are very robust. [...] There appears to be a short-run positive effect on earnings of beginning school at a younger age; however, this effect has essentially disappeared by age 30."

Not quite as sensationalist as the summary in the article! Students starting school younger had slightly higher test scores at age 18. However, the age when taking the test had a greater effect, so students starting older would still presumably have an advantage in tests taken at graduation (given that they would still be older). Students starting younger earned more, but only slightly and only until age 30.

I expect the real conclusion to be drawn is that it's silly to obsess over what age to start your kid in school. Start them when they seem ready, and spend more time focusing on supporting them at home (in their education and otherwise) than worrying about the findings of these studies.

[1]: http://www.nber.org/papers/w13969


Ah, I remember that study and have mentioned it elsewhere in the comments here but couldn't remember where it was from.

In Norwegian newspapers one the authors of the study basically wrote about it with the opposite slant of what the New Yorker did, pointing out what the abstract says: that the long term results are the same either way.


I know this sub-thread started in half-jest, but your response got me thinking:

1. Month of birth directly determines a child's age compared to their classmates.

2. An older child among younger peers performs better academically.

3. Academic aptitude is correlated with income.

4. Income is correlated with longevity.

Admittedly, hypothesis #2 is iffy. And the good old "correlation is not causation" adage applies for #3 and #4.


> And the good old "correlation is not causation" adage applies for #3 and #4.

It does, but it's not hard to come up with plausible causes for the correlation to support in those cases.

It is probably more accurate to say "Academic aptitutde correlates with job stability which correlates with lower overall stress levels which is part of the definition for better health which correlates with longevity."


You could easily reverse 2.

2. A younger child among older peers needs to work harder to achieve comparable results.

3. Work ethics are correlated with income.


Yes but how much does this explain? Even being convinced of the significance of the effect, I'd like to know the magnitude, as well as how much the magnitude changes conditioned on success. E.g. do the very successful (however defined) have a higher likelihood of being the oldest in their class?


> The real reason she was such a good student in 1st grade is because she was just older.

That may be an intuitive reasoning but not sure it holds true. I have seen numerous times the youngest students performing actually better in class than older ones. Do you have hard data to support this ?


I have no hard data, but I have 10 years of anecdotal data (my wife was a 4th grade teacher for ten years and saw just about 1000 students over her career).

She says the younger kids definitely do worse by all measures in 4th grade, in large part because of their lack of maturity.


> in large part because of their lack of maturity.

Maybe that depends on the topic you are teaching then ?


This is particularly true in sports. There is a chapter in Malcom Gladwell's Outliers all about it.




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