That reminds me of the ending of the novel/movie "Contact" by Carl Sagan. When calculating pi in base 11, there was an implausibly long run of 0's and 1's, which made a pretty picture when you plotted it in two dimensions. So if you entered that picture as your file, the file system would make a major discovery :-). Someone actually wrote a paper on the properties of these numbers: http://arxiv.org/abs/1209.2348 This…
100% Compression Using Pi
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You can never mention Carl Sagan too much, only too little.
Re: 100% Compression Using Pi
#32It's always wonderful to see solid implementations of really terrible ideas.
I hate to sound overly optimistic about these types of things, but this kind of fun and ridiculous stuff is what inspires real innovation as well.
Re: 100% Compression Using Pi
#33That reminds me of the ending of the novel/movie "Contact" by Carl Sagan. When calculating pi in base 11, there was an implausibly long run of 0's and 1's, which made a pretty picture when you plotted it in two dimensions. So if you entered that picture as your file, the file system would make a major discovery :-). Someone actually wrote a paper on the properties of these numbers: http://arxiv.org/abs/1209.2348 This…
You can never mention Carl Sagan too much, only too little.
Try watching a Cosmos marathon. The hyperbolic introductions are inspiring until you watch them back to back.
Re: 100% Compression Using Pi
#34The article is obviously a joke, but it's worth mentioning that the square root of any non-perfect-square number would do as well as Pi. All of them contain infinite sequences of apparently perfect randomness.
Also, not only is it true that any imaginable sequence appears in Pi, but it appears there an infinite number of times.