Jacobian comments on The Importance of Sidekicks - Less Wrong

127 Post author: Swimmer963 08 January 2015 11:21PM

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Comment author: Jacobian 08 January 2015 11:27:46PM 2 points [-]

Do start-ups distribute according to a power law? In that case they would be somewhere in the middle between sports and saving the world.

In American sports leagues there's a salary cap that's the same for each team (flat distribution). Being the second best player on a championship team almost always means less money than being the #1 star on a bad one. Usually athletes only start taking pay cuts to play for contenders towards the end of their careers. If start up earnings are distributed exponentially, it would seem that being #5 on a top 20 start-up is better than #1 on top-200 one. On the other hand, you mentioned other incentives, like fame (decision power, ego..) that would confound the issue. It's hard to care about "the company" as a goal separate from yourself, otherwise being fired from a company wouldn't change our opinion of it (for those who haven't ever been fired: I have, it does). If you're trying to save the world, the payoff distribution should be discrete: 0 if you fail, [your favorite number here] if you win. If Sauron wins, all hobbits are equally screwed. Once the ring was destroyed, did Frodo get a higher payout than Sam? Not if you derive positive utility from having 10 fingers :)

Comment author: Vaniver 09 January 2015 12:34:58AM 3 points [-]

Do start-ups distribute according to a power law?

Paul Graham thinks so.

Comment author: homunq 22 February 2015 02:30:14PM 0 points [-]

I think you've misunderstood the question. As I understand it, it's not "is the distribution of startup values a power law" but "do startups distribute their profits to employees according to a power law".

Comment author: Vaniver 22 February 2015 07:52:16PM 0 points [-]

do startups distribute their profits to employees according to a power law

I hear that ownership is distributed roughly so that founders get 1/f, and early employees get 1/n^2, where f is the number of founders and n is the employee number (counting the first non-founder as employee f+1). (Both are obviously proportional; there's some constant term in there.)