I removed the broken index.html, sorry. Now you can see the whole (messy) directory. The README is actually a list of commands with some comments, the source code consists of parse.py and convolution.py.
Best of Rationality Quotes, 2012 Edition
I finished creating the 2012 edition of the Best of Rationality Quotes collection. (Here is last year's.)
Best of Rationality Quotes 2012 (500kB page, 434 quotes)
and Best of Rationality Quotes 2009-2012 (1200kB page, 1140 quotes)
The page was built by a short script (source code here) from all the LW Rationality Quotes threads so far. (We had such a thread each month since April 2009.) The script collects all comments with karma score 10 or more, and sorts them by score. Replies are not collected, only top-level comments.
As is now usual, I provide various statistics and top-lists based on the data. (Source code for these is also at the above link, see the README.) I added these as comments to the post:
- Top quote contributors by total karma score collected
- Top quote contributors by karma score collected in 2012
- Top quote contributors by statistical significance level (See this comment for a description of this metric.)
- Top original authors by number of quotes
- Top original authors by total karma score collected
When I stated that the middle is roughly exponential, this was the graph that I was looking at:
d <- density(karma)
plot(log(d$y) ~ d$x)
I don't do this for a living, so I am not sure at all, but if I really really had to make this formal, I would probably use maximum likelihood to fit an exponential distribution on the relevant interval, and then Kolmogorov-Smirnoff. It's what shminux said, except there is probably no closed formula because the cutoffs complicate the thing. And at least one of the cutoffs is really necessary, because below 3 it is obviously not exponential.
I am afraid I don't understand your methodology. How is a rank versus value function supposed to look like for an exponentially distributed sample?
Top original authors by karma collected.
- 454 Russell
- 392 Chesterton
- 365 Pratchett
- 322 Feynman
- 214 Nietzsche
- 196 Friedman
- 190 Heinlein
- 190 Dennett
- 183 Sagan
- 172 Voltaire
- 169 Wilson
- 162 Friedrich
- 157 Egan
- 149 Darwin
- 144 Moldbug
- 138 Plato
- 137 Einstein
- 134 Dawkins
- 133 Buffett
- 129 Aristotle
- 127 Aaronson
- 125 Marcus
- 124 Kahneman
- 123 Mencken
- 123 Asimov
- 122 Orwell
- 119 SMBC
- 119 Johnson
- 117 Hitler
- 117 Descartes
- 113 Kaas
- 110 Taleb
- 109 Hume
- 108 Confucius
- 103 Godin
- 102 Keynes
- 99 Stephenson
- 98 Munroe
Top original authors by number of quotes. (Note that authors and mentions are not disambiguated.)
- Feynman 28
- Russell 26
- Pratchett 18
- Nietzsche 18
- Heinlein 18
- Einstein 15
- Dawkins 14
- Chesterton 12
- Wilson 11
- Johnson 11
- Asimov 11
- Taleb 10
- Dennett 10
- Darwin 10
- Voltaire 9
- Meier 9
- Hume 9
- Clark 9
- Buffett 9
- Neumann 8
- Thoreau 7
- Rochefoucauld 7
- Peirce 7
- Medawar 7
- Keynes 7
- Huxley 7
- Gould 7
- Dijkstra 7
- Aristotle 7
- Yudkowsky 6
- Plato 6
- Orwell 6
- Munroe 6
- Mencken 6
- Marx 6
- Marshall 6
- Lichtenberg 6
- Kant 6
- Jaynes 6
- Holmes 6
- Hitler 6
- Egan 6
- Drexler 6
- Descartes 6
- Carlyle 6
- Binmore 6
Top quote contributors by statistical significance level:
- 0.00003 (20.14 in 29): Alejandro1
- 0.00005 (19.31 in 32): GabrielDuquette
- 0.00014 (28.11 in 9): Oscar_Cunningham
- 0.00020 (25.45 in 11): peter_hurford
- 0.00119 (47.50 in 2): Delta
- 0.00127 (18.55 in 22): Yvain
- 0.00136 (17.06 in 31): Jayson_Virissimo
- 0.00219 (62.00 in 1): Solvent
- 0.00394 (18.00 in 19): Tesseract
- 0.00544 (22.25 in 8): Maniakes
- 0.00620 (56.00 in 1): RomeoStevens
- 0.00777 (30.00 in 3): benelliott
- 0.00882 (35.00 in 2): michaelkeenan
- 0.00936 (24.40 in 5): Ezekiel
- 0.01276 (45.00 in 1): Mycroft65536
- 0.01296 (33.00 in 2): summerstay
- 0.01563 (15.91 in 22): James_Miller
- 0.01713 (43.00 in 1): alexzagal
- 0.01713 (43.00 in 1): Liron
- 0.01968 (41.00 in 1): Andy_McKenzie
- 0.02114 (40.00 in 1): bentarm
- 0.02350 (13.61 in 54): Rain
- 0.02414 (29.50 in 2): gRR
- 0.02435 (19.57 in 7): fortyeridania
- 0.02727 (19.29 in 7): Unnamed
- 0.02733 (15.63 in 19): DSimon
- 0.02850 (15.88 in 17): Nominull
- 0.02851 (15.72 in 18): Stabilizer
- 0.03630 (18.00 in 8): wallowinmaya
- 0.03746 (19.17 in 6): Mark_Eichenlaub
- 0.03938 (13.24 in 54): MichaelGR
- 0.04005 (23.00 in 3): cata
- 0.04005 (23.00 in 3): tingram
- 0.04309 (22.67 in 3): Oligopsony
- 0.04394 (14.76 in 21): Grognor
- 0.04752 (17.86 in 7): VKS
- 0.04766 (25.00 in 2): Automaton
- 0.04922 (19.20 in 5): Lightwave
- 0.05288 (16.09 in 11): J_Taylor
- 0.05729 (21.33 in 3): Miller
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If it really has only finitely many utility levels, then for a sufficiently small epsilon and some even smaller delta, it will not care whether it ends up in Hell with probability epsilon or probability delta.