Outrider
08-02-2000, 03:19 PM
About half a year ago, I read an article in the New Yorker which put forth some interesting theories.
The basic idea is:
1) Statistically, you are probably not special
2) Therefore, the safest bet is to always assume that you are in the average group
I know this makes no sense yet, so here are some examples:
If you open the newspaper and discover the fact that a Broadway play has been running for 4 years, chances are that it is not at the beginning of a 200 year run, nor that it will close the next day. Therefore you can assume with something like 97% accuracy that the play will probably finish its run in another 4 years, resulting in a total run of 8. However, if you check up on the same play the next day, and it is still running, that expextancy goes up a little bit. And a little bit more the next day, and so forth. Of course, you will eventually be wrong. But the total accuracy for your predictions should be good (can anyone prove/disprove this mathematically?)
Another example:
Let's assume that humanity will be destroyed in a nuclear war or by some other disaster. That means that the graph of the population of the earth vs. time results in the first half of a bell curve, followed by a sharp drop-off. Statistically, you are most likely to be living in the period where the most humans are on the planet (because you are unlikely to be "special" enough to live at the extreme ends of the curve.) In other words, if the human race will ever be suddenly destroyed, this event is statistically likely to occur in our lifetime!
I have several questions:
1) Does anyone know who proposed this concept?
2) Can anyone explain it in better detail than me?
3) Can anyone propose any flaws or strengths in this form of logic?
The basic idea is:
1) Statistically, you are probably not special
2) Therefore, the safest bet is to always assume that you are in the average group
I know this makes no sense yet, so here are some examples:
If you open the newspaper and discover the fact that a Broadway play has been running for 4 years, chances are that it is not at the beginning of a 200 year run, nor that it will close the next day. Therefore you can assume with something like 97% accuracy that the play will probably finish its run in another 4 years, resulting in a total run of 8. However, if you check up on the same play the next day, and it is still running, that expextancy goes up a little bit. And a little bit more the next day, and so forth. Of course, you will eventually be wrong. But the total accuracy for your predictions should be good (can anyone prove/disprove this mathematically?)
Another example:
Let's assume that humanity will be destroyed in a nuclear war or by some other disaster. That means that the graph of the population of the earth vs. time results in the first half of a bell curve, followed by a sharp drop-off. Statistically, you are most likely to be living in the period where the most humans are on the planet (because you are unlikely to be "special" enough to live at the extreme ends of the curve.) In other words, if the human race will ever be suddenly destroyed, this event is statistically likely to occur in our lifetime!
I have several questions:
1) Does anyone know who proposed this concept?
2) Can anyone explain it in better detail than me?
3) Can anyone propose any flaws or strengths in this form of logic?