What, specifically, is “damning” about those quotes?
Suppose creationists took over a formerly respected biology journal. Wouldn’t you expect to find quotes like the above (with climate sceptics replaced by creationists) from the private correspondence of biologists?
For the most part, I don’t think you’re quite answering my question.
You present two explanations for the lack of peer-reviewed articles that are sceptical of the scientific consensus on global warming. The first is that there is unjust suppression of such views. The second is that such scepticism is based on bad science. You say that you think the leaked emails support the first explanation, and that there is sufficient evidence of biased (I’m guessing “biased” means “unmerited by the quality of the science” here) selection by journals. What is that sufficient evidence? More specifically, how does the information conveyed by the leaked emails distinguish between the first and second scenarios?
Now I’m sure the AGW believers feel that they are rejecting bad science rather than rejecting conclusions they don’t like but emails like the above certainly make it appear that it is the conclusions as much as the methods that they are actually objecting to.
This addresses my questions, but I was asking for more specifics. Let A = “AGW sceptics are being suppressed from journals without proper evaluation of their science” and B = “AGW sceptics are being suppressed from journals because their science is unsound”. Let E be the information provided by the email leaks. How do you get to the conclusion that the likelihood ratio P(E|A)/P(E|B) is significantly above 1?
Personally I can’t see how the likelihood ratio would be anything but about 1, and it seems to me that those who act if the ratio is significantly greater than 1 are simply ignoring the estimation of P(E|B) because their prior for P(B) is small.
(EDIT: I originally wrote P(A|E) and P(B|E) instead P(E|A) and P(E|B). My text was still, apparently, clear enough that this wrong notation didn’t cause confusion. I’ve now fixed the notation.)
You’re still talking about how the e-mails fit into the scenario of fraudulent climate scientists, that is, P(E|A) by my notation. I specifically said that I feel P(E|B) is being ignored by those who claim the e-mails are evidence of misconduct. Your link, for example, mostly lists things like climatologists talking about discrediting journals that publish AGW-sceptical stuff, which is exactly what they would do if they, in good faith, thought that AGW-scepticism is based on quack science. Reading the e-mails and concluding that sceptical papers are being suppressed without merit seems like merely assuming the conclusion.
(Regarding the FOI requests, that might indeed be something that might reasonably set off alarms and significantly reduce P(E|B) - if you believe the sceptics’ commentaries accompanying the relevant quotes. But googling for “mcintyre foi harassment” and doing some reading gives a different story.)
(EDIT: Fixed notation, as in the parent.)
Would you expect to see evolutionary biologists discuss the methodological errors of creationist arguments in private correspondence?
(I don’t think this is the place for this, since I don’t think we’re getting anywhere.)
Do you have any specific examples in mind, or is this an expression of the general idea that the academia is mad?
Just remember that Jaynes was not a mathematician and many of his claims about pure mathematics (as opposed to computations and their applications) in the book are wrong. Especially, infinity is not mysterious.
Infinity is mysterious was intended as a paraphrase of Jaynes’ chapter on “paradoxes” of probability theory, and I intended mysterious precisely in the sense of inherently mysterious. As far as I know, Jaynes didn’t use the word mysterious himself. But he certainly claims that rules of reasoning about infinity (which he conveniently ignores) are not to be trusted and that they lead to paradoxes.
According to these statistics, Helsinki has the eighth largest population of LW-readers out of all the cities in the world. Even if that number is for some reason bloated compared to other cities in the list, I think it’d be a good idea to try and have a meet-up here. So, is anyone else from around Helsinki interested? A couple of answers in this thread should be enough for us to settle on a date (I prefer a weekend in March) and post an announcement on the front page.
Judging from the comments, I guess we can fix the date of the meet as Saturday 5th of March. Any suggestions for a place? I’d think a not-too-noisy cafe in the center would be ideal, but I don’t really know the options to recommend any. Just to provide a default suggestion in case nobody has a preference, let’s say we meet at Cafe Aalto.
I wouldn’t expect that having the meetup in English would be a problem for most of the prospective participants.
I didn’t have any specific topics in mind when proposing the meetup. Since this is the first Helsinki meetup, I think it might be a good idea to start with something like rationalist origin stories to get the discussion started.
Thanks to everyone who attended!
For the next meetup we should probably think of discussion topics in advance. Risto asked about the concrete benefits of having read Less Wrong. At least I feel that I wasn’t able to articulate a satisfactory answer, so that might be one topic for next time. Since most of us were quite young, another thing that comes to mind is optimal career or study choices.
This post inspires me. I’ll definitely keep this in mind when considering the next meetup in Helsinki.
(Unfortunately for organizing meetups, I’ll be traveling until August. I hope my motivation won’t have subsided when I come back.)
A mailing list is a fine idea. With the amount of traffic on the front page these days, a dedicated mailing list might be a more reliable way of contacting less active readers. Assuming, of course, that we can get them to sign up on the list :)
Unfortunately I’m unable to participate in the meetup this time, as I’ll be out of the country for quite some time starting on friday.
I can’t make it before mid-August, so waiting for me is probably not a good idea.
The argument is that simple numbers like 3^^^3 should be considered much more likely than random numbers with a similar size, since they have short descriptions and so the mechanisms by which that many people (or whatever) hang in the balance are less complex.
Consider the options A = “a proposed action affects 3^^^3 people” and B = “the number 3^^^3 was made up to make a point”. Given my knowledge about the mechanisms that affect people in the real world and about the mechanisms people use to make points in arguments, I would say that the likelihood of A versus B is hugely in favor of B. This is because the relevant probabilities for calculating the likelihood scale (for large values and up to a first order approximation) with the size of the number in question for option A and the complexity of the number for option B. I didn’t read de Blanc’s paper further than the abstract, but from that and your description of the paper it seems that its setting is far more abstract and uninformative than the setting of Pascal’s mugging, in which we also have the background knowledge of our usual life experience.
What would be the point of criticizing technology on the basis of its appropriate use?
Technologies do not exist in a vacuum, and even if they did, there’d be nobody around to use them. Thus restricting to only the “technology itself” is bound to miss the point of the criticism of technology. When considering the potential effects of future technology we need to take into account how the technologies will be used, and it is certainly reasonable to believe that some technologies have been and will be used to cause more harm than good. That a critical argument takes into account the relevant features of the society that uses the technology is not a flaw of the argument, but rather the opposite.
Maybe I misinterpreted your first comment. I agree almost completely with this one, especially the part
(...) not relying on some magic future technology that will solve the existing problems.
I am troubled by the vehemence by which people seem to reject the notion of using the language of the second-order simulacrum—especially in communities that should be intimately aware of the concept that the map is not the territory.
Understanding signaling in communication is almost as basic as understanding the difference between the map and the territory.
A choice of words always contains an element of signaling. Generalizing statements are not always made in order to describe the territory with a simpler map, they are also made in order to signal that the exceptions from the general case are not worth mentioning. This element of signaling is also present, even if the generalization is made out of a simple desire to not “waste space”—indeed the exceptional cases were not mentioned! Thus a sweeping generalization is evidence for the proposition that the speaker doesn’t consider the exceptions to the stated general rule worth much (an upper bound is the trouble of mentioning them). And when dealing with matters of personal identity, not all explanations for the small worth of the set of exceptional people are as charitable as a supposedly small size of the set.
Inspired by reading this blog for quite some time, I started reading E.T. Jaynes’ Probability Theory. I’ve read most of the book by now, and I have incredibly mixed feelings about it.
On one hand, the development of probability calculus starting from the needs of plausible inference seems very appealing as far as the needs of statistics, applied science and inferential reasoning in general are concerned. The Bayesian viewpoint of (applied) probability is developed with such elegance and clarity that alternative interpretations can hardly be considered appealing next to it.
On the other hand, the book is very painful reading for the pure mathematician. The repeated pontification about how wrong mathematicians are for desiring rigor and generality is strange, distracting and useless. What could possibly be wrong about the desire to make the steps and assumptions of deductive reasoning as clear and explicit as possible? Contrary to what Jaynes says or at least very strongly implies (in Appendix B and elsewhere), clarity and explicitness of mathematical arguments are not opposites or mutually contradictory; in my experience, they are complementary.
Even worse, Jaynes makes several strong claims about mathematics that seem to admit no favorable interpretation: the are simply wrong. All of the “paradoxes” surrounding the concepts of infinity he gives in Chapter 15 (*) are so fundamentally flawed that even a passing familiarity of what measure theory actually says dispels them as mere word-plays caused by fuzzy or shifting definitions, or simply erroneous applications of the theory. Intuitionism and other finitist positions are certainly consistent philosophical positions, but they aren’t made appealing by advocates like Jaynes who claim to find errors in standard mathematics while simply misunderstanding what the standard theory says.
Also, Jaynes’ claims about mathematics that I know to be wrong make it very difficult to take him seriously when he goes into rant mode about other things I know less about (such as “orthodox” statistics or thermodynamics).
I’m extremely frustrated by the book, but I still find it valuable. But I definitely wouldn’t recommend it to anyone who didn’t know enough mathematics to correct Jaynes’ errors in the “paradoxes” he gives. So.. why haven’t I seen qualifications, disclaimers or warnings in recommendations of the book here? Are the matters concerning pure mathematics just not considered important by those recommending the book here?
(*) I admit I only glanced at the longer ones, “tumbling tetrahedron” and the “marginalization paradox”. They seemed to be more about the interpretation of probability than about supposed problems with the concepts of infinity; and given how Jaynes misunderstands and/or misrepresents the mathematical theories of measure and infinities in general elsewhere in the book, I wouldn’t expect them to contain any real problems with mathematics anyway.