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> > Talent is distributed unfairly, but there is no limit on how much we can improve what we start with. > That's just not true. I will never be an Alan Turing
by gspr 7y ago
> > Talent is distributed unfairly, but there is no limit on how much we can improve what we start with.
> That's just not true. I will never be an Alan Turing or a John von Neumann, and I dare say neither will you, dear reader.
The author doesn't claim this either. I believe he means that you shouldn't discount how much you can improve yourself.
- MaxBarraclough 7y agoWhich would be solid advice, but he put there is no limit. That's the part I'm questioning. You'll never get anywhere without self-improvement, of course, but there's no sense pretending we can all be a prodigy like von Neumann - whose natural intelligence was shocking even to the top professors of his day - if we just work hard enough. There very much is a limit, but one need not be deluded to be motivated or successful. edit Perhaps the point is meant to be read as 'you can always improve yourself further', rather than 'there is no ceiling on your abilities'. Which seems far more reasonable.
- Aeolun 7y agoThere is no limit on your ability to improve yourself, but the effect can be described as a log function.
- MaxBarraclough 7y agoA sublinear function seems like the way to model it, but even log(x) will eventually reach a very high value. Even if I could live forever, I'd never reach von Neumann's intelligence. Better to use a function that tends toward an asymptote, such as 1 - 1/(x+1)
- shadowfox 7y ago> Even if I could live forever, I'd never reach von Neumann's intelligence Forever is a long time ...
- MaxBarraclough 7y agoI mean, things rather fall down in the extreme case. If my brain is spared the ravages of time, we could say I'm guaranteed to continue to close the gap as time passes, but I don't think this is a helpful way to look at things. In reality, there are limits to what you can do with a trained ape. An usually long-lived ape doesn't much help you. I suspect the same applies here.