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05-11-2003, 05:08 PM | #1 | |
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100 monkeys on 100 typewriters ?
Well, scientifically validating the adage was probably overdue …
http://www.tiscali.co.za/news/news_c...09.610034.html Quote:
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05-11-2003, 06:02 PM | #2 |
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Punting to Sci & Skep...
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05-11-2003, 07:20 PM | #3 |
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ThE Mnokeys lernt More ten thaT SS ssSSSSSssSSSSsssssssssssssssssssssssssssssssssssss sssssssssssssSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSSS SSSSSSSSSSSSsssssssssssssSSSSSSSSSSSSSSSSsssssssss ssssssssssssssssssssssssssssssssssssssssssssssssss sssssssssssssssssssssss
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05-11-2003, 08:42 PM | #4 | |
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Quote:
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05-12-2003, 01:29 AM | #5 | |
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from this link
Quote:
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05-12-2003, 01:45 AM | #6 |
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I must apologise. I just noticed that Wounded King beat me to the punch over in E/C.
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05-12-2003, 01:22 PM | #7 |
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Theese results seem pretty predictable... An animal will have a preferance for a certain letter, and it will hit the coresponding key until the keyboard cracks...
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05-12-2003, 04:12 PM | #8 |
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The best way I've seen this described was:
"Art students confuse infinity with six." |
05-13-2003, 06:43 AM | #9 |
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05-14-2003, 03:44 AM | #10 |
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I’ve never liked that adage. At the very least, it propagates an incorrect understanding of probability. Simply because an event A has some probability P(A) < 1 of occurring, does not mean it will occur given enough time. This is especially true when you consider the mind bogglingly low probability of randomly generating all of Shakespeare’s works. Now, I know we all see this argument from creationists in their attempts to use probability arguments against evolution. But their mistake is in how they attempt to calculate their probability, based on some very wrong assumptions about the nature of evolution.
Let’s look at the probability of randomly typing out the complete works of Shakespeare. Let’s make a few assumptions to simplify the calculation. We’ll consider punctuation and whitespace, but ignore capitalization. Also, we’ll assume a one hundred key keyboard. The probability of two independent events, A and B occurring together is P(A)* P(B). The probability of any particular character being selected in our problem is .01. Thus we have a total probability of .01^x, where x is the total number of characters in the complete works. I don’t know what that number is, but I’m sure it is in the millions. So even in our simplified case, the overall probability is damn near 0. So close that I’d bet anything you like against it ever happening. |
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