Second-Order Thinking
211–220 of 266 posts
Re: Second-Order Thinking
#212Earlier quoted context omitted.
It's simply about looking further down up the casual chain, not stopping at the initial cause-effect: thinking about the effects of effect themselves (and, in third order, the effects of the effects of the effects, and so on). A simple example of failing to do so and only considering the first level cause-effect: "The British government, concerned about the number of venomous cobras in Delhi, offered a bounty for eve…
Hawaiians? I thought the second story was set in Jamaica.
Re: Second-Order Thinking
#213Earlier quoted context omitted.
Ooh, interesting. Up until now, I'd just imagine myself solving the problem manually, then describe that with code. I'll try to imagine building a machine to see how it feels
For me, building a machine is identical to writing code. I can’t really see a difference.
Re: Second-Order Thinking
#214Earlier quoted context omitted.
Cynicism is not a substitute for wisdom.
A healthy skepticism can be a useful way to avoid vacuous thinking.
Re: Second-Order Thinking
#215This article, and some of the comments here, seem to confuse "second-order" with "long-term". Long-term just means doing the same analysis far out into the future: "If I spend less on maintaining software product $LEGACY, I will save money. If I continue to do this, I will save more and more money by each passing month." Second-order means discovering neighbouring causal links. "If I spend less on maintaining softwar…
Re: Second-Order Thinking
#216Modeling: What Engineers Use to Outperform
Re: Second-Order Thinking
#217Re: Second-Order Thinking
#218Quoted post unavailable.
We detached this subthread from https://news.ycombinator.com/item?id=32467495.
Re: Second-Order Thinking
#219Earlier quoted context omitted.
IMHO, the figure of speech "n-th order" generally comes from Taylor series approximation, where n-th term is indeed expressed using n-th derivative. Also, if the series converges, the higher order terms will become smaller, thus the practice of approximating the reality up to n-th order term. Also, it's often practical to ignore 2nd order and higher terms, because then you have a linear function - something really ea…
Higher order functions have nothing to do with derivatives however.