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I'm one of the two authors of the selfish mining paper. Let me chime in on the selfish mining aspect of this generally insightful comment: >The interesting question remains: what happens when some pools start to implement this strategy? >I do not know for sure, but I suspect that the result will be a wash, so to speak, and most likely will end poorly for the cheaters (when they are caught). Their entire paper is based on the absurd claim that a single selfish pool will grow, like some sort of cancer, until it reaches 51% proportions (and then it's game over). While this is a possibility, at the moment it seems like an exceedingly remote one. In fact, the more cheating pools there are that use this strategy, the less likely their vision of a BTC doomsday becomes. Which group of bandits should one join, and is it worth the risk? The revenue dynamics of selfish mining (SM) are such that two SM pools working independently are better off joining forces. The excess revenue for SM is super-linear in pool size. So, with X% of the mining power working selfishly, you make (X(1+eps))%, with Y% mining selfishly, I make (Y(1+iota))%, but if we combine forces, we make (X+Y)*(1+delta)%, where delta>eps+iota. So we not only get our normal winnings, but we win an additional reward for joining forces. And since there is nothing at the protocol level to break up large mining pools, there is an incentive for SM pools to get large and grow until the 50% point. We deliberately deferred a game-theoretic analysis of selfish mining to a future paper, because such analyses tend to be highly dependent on modeling assumptions. E.g. would an attacker view reaching the >50% point as a complete failure event when all coin value drops down to 0, or as a complete success event? The answers on how to model this apocalypse depend on too many assumptions about the attacker, his motivation, and what others can detect about his power. A thorough job of modeling the game-theoretic dynamics of Bitcoin (with selfish mining) would indeed make an exciting follow-on paper. |
> if we combine forces, we make (X+Y)•(1+delta)%, where delta>eps+iota. So we not only get our normal winnings, but we win an additional reward for joining forces.
I'm not convinced that that matters. Let's say you're right and that your math is flawless (it's late, so I haven't verified it).
If there is just one cancerous pool growing, then doesn't that make the job of policing the network even easier? Have a look at Stephen's post on btctalk: https://bitcointalk.org/index.php?topic=324413.msg3478147#ms...
Using his method (or something similar) it would be rather obvious that something was fishy about the blocks this group was publishing. If it could be developed into a proof, then the entire selfish pool would be permabanned from the network, publicly tarred and feathered, etc. and there would be no problem.
Am I missing something? (If I am, don't jump too hard on me please, I'm about to head to sleep! :p)