Vladimir_Nesov comments on Mathematical simplicity bias and exponential functions - Less Wrong

12 Post author: taw 26 August 2009 06:34PM

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Comment author: Psychohistorian 27 August 2009 05:33:44PM *  5 points [-]

I recall a discussion I had with a fellow econ student on the effects of higher taxes. He said something to the effect of, "Higher taxes are inefficient, and all you need to do to prove that is to draw the graph." (Unfortunately the topic changed before I could point out the problems with this statement.)

This (rather common) view reflects two major problems with modeling (particularly in economics): an amoral value (economic efficiency) becomes a normative value because it's relatively easy to understand and (in theory) measure, and, more relevant as an example for this post, the model is seen as demonstrating reality, rather than vice versa. The model thus becomes a complete way of looking at the world, as it is both normative and the world is supposed to conform to it.

I think a lot of scientists see theory as the highest good: reality is defective insofar as it fails to conform to an elegant theory, rather than the other way around. When expressed this way, it's obviously a foolish idea, but it's an insidious one nonetheless. "I'd be right if it weren't for all those confounding variables!" may be true, but you're still wrong.

Comment author: Vladimir_Nesov 27 August 2009 07:09:28PM 3 points [-]

This is related to this post by Katja Grace:

If something complicated is obvious, such as anything that anybody seriously studies, then for it to be simple you must be abstracting it a lot. When people find such things obvious, what they often mean is that the abstraction is so clear and simple its implications are unarguable. This is answering the wrong question. Most of the reasons such conclusions might be false are hidden in what you abstracted away. The question is whether you have the right abstraction for reality, not whether the abstraction has the implications it seems to.