Thursday, December 17, 2009

Are taboos a way of winning freedom- looks like yes, they are.

More about "The Logic of Life" by Tim Harford.

Tim Harford writes about Thomas Schelling, who won the Nobel Prize for Economics in 2005, and his approach to Cold War- he was instrumental in forming the Cold War strategy:-

"His argument was that 'bright lines, slippery slopes and well-defined boundaries' were everything in this debate. In the quest to avoid a full-blown nuclear exchange only one focal point should be emphasises: that nuclear weapons could never be used. There was no such thing as a 'minor' use of nuclear weapons any more than one could become slightly pregnant. The taboo was purely psychological, invisible to a mathematician like Von Neumann, but real and very useful".

It looks like taboos have their use- for Schelling seems to suggest, Hartford discusses this elsewhere, our internal conflicts are a kind of cold war, where our selves battle it out for control. Schelling fought his smoking habit, and won it, using this kind of 'bright lines, slippery slopes and well-defined boundaries' strategy.

What he seems to suggest that you should form a taboo- "I won't smoke before breakfast", "I won't brush my teeth before writing at least hundred words", and so on. When you do that, chances are that you can succeed in doing that.

I am making this post mainly because I thought that taboos were all superstitious, and we should be free to act as the situation demands- any sort of psychological restraint is a denial of freedom. But people who have formed habits, and can't quit their addictive activities are not free- and taboos might be a way to break their chains.

What do you think of this- people who want to do something but can't do it- are they not free, and as such, their idea of freedom is a false one- and if it works, is it right to use taboos?

Before setting yourself a focal point or a taboo or whatever in the quest of changing your habits, dear cold war warrior, please take a look at this post in the blog: Mathematics under the Microscope

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