4 ms·
> Only if you approach Philosophy with a lot more rigor and math than what people have historically done. The useful parts of discussing what you call the 'phil
by TelmoMenezes 8y ago
> Only if you approach Philosophy with a lot more rigor and math than what people have historically done. The useful parts of discussing what you call the 'philosophy of science' involves quite a bit of statistics for example.
I disagree. For example, Karl Popper's positions on the philosophy of science became the current mainstream view. His positions are not based on statistics, but on good-old-fashioned qualitative reasoning. I know many scientists who mention Popper by name when discussing such matters. Carl Sagan also helped popularize it in his book "Demon-Haunted World", with his "invisible dragon in the garage" story.
The ability to do statistics at incredible scales (currently known as Machine Learning) raises further questions about what science should be. Questions about such quantitative methods themselves. Rigor does not have to be quantitative in nature -- and let's not forget that the very idea of quantitative science was introduced by Descartes, another famous philosopher.
> What people call useless is cruft dealing with Known Unknowable's which suck up time without getting anywhere.
Depends on where you want to get. Noncommunicable knowledge is a very interesting topic, for those with the inclination. It is ok if you are not curious about such things, but I would argue that it is also ok to be. It deeply intersects mathematical logic (e.g. Gödel) and theoretical computer science (e.g. the halting problem). Will it help us create better gadgets? Probably not? Will it help us better understand the human condition? Probably yes.
- Retric 8y agoGödel is vast overkill. The list of things you can't compute with small finite amounts of processing power is vastly longer than the list of things you can't compute with infinite processing power. AKA, Gödel is true but irreverent because it's not on the border of anything decidable. If you say the bonds are between 9^9 and 9↑↑↑↑9 that's just not useful.
- humanrebar 8y agoThe general idea that certain statistical problems are intractible is fair though. But we don't exactly discourage the idea that we will solve, say, nutrition some day.
- chrisweekly 8y ago>"Gödel is true but irreverent" quite sure "irrelevant" is the intended word here. :)