It is interesting to observe the distribution of scores on recent posts.
0, 0, 2, 3, 3, 14, 19, 23
these are fairly obviously clustered into "high scoring" and "very low scoring", indicating that a nonlinear effect is in play, perhaps something like an information cascade.
I think the explanation for this on LessWrong is the same as the explanation on Reddit (which, from what I understand, served as the code base for LW).
People don't have unlimited time, and they are willing to spend time on LW reading good posts, but unwilling to waste time reading bad posts. Thus many people will somehow filter lower posts (I do so by simply sorting the posts from highest rated to lowest rated, and read until I run out of time or get bored).
If many people do this, then posts which are "generally agreed as good" will then to shoot...
An information cascade is a problem in group rationality. Wikipedia has excellent introductions and links about the phenomenon, but here is a meta-ish example using likelihood ratios.
Suppose in some future version of this site, there are several well-known facts:
Let's talk about how the very first reader would vote. If they judged the post high quality, then they would multiply the prior likelihood ratio (6:4) times the bayes factor for a high private signal (4:1), get (6*4:4*1) = (6:1) and vote the post up. If they judged the post low quality then they would instead multiply by the bayes factor for a low private signal (1:4), get (6*1:4*4) = (3:8) and vote the post down.
There were two scenarios for the first reader (private information high or low). If we speculate that the first reader did in fact vote up, then there are two scenarios for the second scenario: There are two scenarios for the second reader:
Note that now there are two explanations for ending up two votes up. It could be that the second reader actually agreed, or it could be that the second reader was following the first reader and the prior against their personal judgement. That means that the third reader gets zero information from the second reader's personal judgement! The two scenarios for the third reader, and every future reader, are exactly analogous to the two scenarios for the second reader.
This has been a nightmare scenario of groupthink afflicting even diligent bayesians. Possible conclusions:
Note: Olle found an error that necessitated a rewrite. I apologize.