merrak wrote:
It is simple to prove using the
multiplication principle. If a monkey is typing keys at random, the probability it types an "A" is (1/26). The probability it types "AA" is (1/26)
2. The probability it types "AAA" is (1/26)
3, the probability it types "AAAA" is (1/26)
4, and so on.
So if a monkey were to reproduce, say, Hitchhiker's Guide to the Galaxy (about 44,000 words), the probability of that happening in any one typing session is (1/26)
44000 - certainly a small number, but greater than zero.
Correct according to the law of probability
I never deepen the argument but i was impressed by something i read about chaos theories and incongruities with law of probability
I try to summarize with a example :
you take a photo as start, then you apply a series of random transforms to the image data, each corresponding to a new image
Now the chances to get something even vaguely recognizable as similar should be really low , instead somehow that happens much more often then supposed...let say that often would look stretched, or multiplied, or distorted but yet will remain readable much more often that should be expected
This was i remember but i i had read long ago and i don't remember the source , i trusted also because was coherent with my experience ... i.e. the chances to discover a cool graphic effect by mistake , for involuntary but serious errors in the procedure, should be quite low, yet it seems to happen much more often of what could be expected