Earlier quoted context omitted.
'order' has many meanings in mathematics, and I'm not sure of the best metaphor that is actually called an order there, but when people talk colloquially about 'second order effects' etc. IME they mean something like a vertex v2 (doing something) in response to a change to v1, where there exists a vertex vj and edges (v1, vj) & (vj, v2) - and implicitly no edge (v1, v2). Higher 'orders' similarly extending the chain.…
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…
Second-Order Thinking
111–120 of 266 posts
Re: Second-Order Thinking
#112This 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…
I think people just interpret "future" very differently. For some "future" does include your second and third paragraph, since it is also a potential causality down the line. For others, it's only first paragraph example. Future for some is a branching tree, for others just a linked list.
Re: Second-Order Thinking
#113Earlier quoted context omitted.
'order' has many meanings in mathematics, and I'm not sure of the best metaphor that is actually called an order there, but when people talk colloquially about 'second order effects' etc. IME they mean something like a vertex v2 (doing something) in response to a change to v1, where there exists a vertex vj and edges (v1, vj) & (vj, v2) - and implicitly no edge (v1, v2). Higher 'orders' similarly extending the chain.…
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…
Re: Second-Order Thinking
#114IMO the problem is the perception that fast thinkers or fast decision makers are smart folks. I know a lots of people who would not give instant answers to problems, they will be always "I will come back to this, let me think through". They give much better solve, but take time. But we are surrounded by people who want fast solutions.
You have to define 'better'. If an entity can process their OODA loop faster than competing entities, they will have an advantage. I agree with you that people who are quick to talk in meetings can sometimes incorrectly come across as smarter, but I caution you to completely discount speed.
Re: Second-Order Thinking
#115Is it me, or does everyone here have a different definition of what n-th order thinking means ?
Re: Second-Order Thinking
#116This is just "long term thinking". I would say the article isn't worth reading. But at least, it's a good reminder to focus on thinking about the long term consequences of actions/decisions.
In my day job, I encounter a lot of suggested solutions from my team and colleagues that will not succeed for various reasons. Just because we will not discover those failures until after the implementation in a couple of weeks does not make my better solutions "long term thinking". Long term thinking is "will this solution that will work perfectly fine right now, still be the right solution in 2023"
Re: Second-Order Thinking
#117Re: Second-Order Thinking
#118Earlier 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…
I really doubt this is where "nth order" comes from colloquially.
Re: Second-Order Thinking
#119Re: Second-Order Thinking
#120Earlier quoted context omitted.
Humility essentially the core virtue of Christianity, as well as active recognition of pride as a sin. If you dig deep, you’ll find that pride is the root of virtually every evil. I’m only pointing this out because of the perception of Christianity that you mention in your post. There’s a very big difference between what Reddit claims is Christian behavior and what the Bible actually claims. https://www.readnotmisled…
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