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The mathematics of this seem sound. The ideological overhead ("cooperation is good"), however, seems wrong. The same outcome that the author achieves with pooli
by levzettelin 3y ago
The mathematics of this seem sound. The ideological overhead ("cooperation is good"), however, seems wrong. The same outcome that the author achieves with pooling in a group can be achieved by an individual just splitting their wealth into N pools, and then playing the coin-toss individually with each of those N pools.
Also, I suspect an even better outcome for an individual would be achieved by essentially using the Kelly criterion, which means that you wager a certain fraction of year wealth on every coin-toss. The optimal fraction that should be wagered on each toss can be calculated with pretty basic math.
For the lefties: this doesn't mean that cooperation is bad, of course. It just means that the argument in the article can not be used in support of your ideology.
- _0ffh 3y agoI don't think the ideological overhead of "cooperation is good" is a leftist one. Quite the opposite, if we qualify it down to "voluntary cooperation is good" it forms the heart of capitalism. The problem with leftism is that often it is also fine with "forced cooperation is good", and that's where it goes bad.
- pcrh 3y agoThe classic Prisoner's Dilemma demonstrates "cooperation is good". Perhaps this is an extension of that.