yego.me
💡 Stop wasting time. Read Youtube instead of watch. Download Chrome Extension

Make Bold Guesses and Weed Out the Failures


2m read
·Nov 3, 2024

Processing might take a few minutes. Refresh later.

Going even further, it's not just science. When we look at innovation and technology and building, for example, everything that Thomas Edison did and Nikola Tesla did, these were from trial and error, which is creative guesses and trying things out.

If you look at how evolution works through variation and then natural selection, where it tries a lot of random mutations and it filters out the ones that didn't work, this seems to be a general model through which all complex systems improve themselves over time. They make bold guesses and then they weed out the things that didn't work.

There's a beautiful symmetry to it across all knowledge creation. It's ultimately an act of creativity. We don't know where it comes from, and it's not just a mechanical extrapolation of observations.

The most famous example on this—we mentioned black swans, we talked about boiling water—but the fun and easy one is the turkey. You could have a turkey that's being fed very well every single day and fattened up, and it thinks that it belongs and lives in a benevolent household where the farmer comes and feeds it every day. Until Thanksgiving arrives, and then it's in for a very rude awakening, or I should say, an ending.

That shows you the limits of induction precisely. The theories have to be guessed, and all of our great scientists have always made noises similar to this. It's only the philosophers or certain mathematicians who think that this is the way that science happens—that it's this inductive trend-seeking way of extrapolating from past observations into the future.

Einstein said that he wasn't necessarily brighter than most other people; it's that he was passionately interested in particular problems, and he had a curiosity and an imagination. Imagination was key for him. He needed to imagine what could possibly explain these things.

He wasn't looking at past phenomena in order to come up with general relativity; he was seeking to explain certain problems that existed in physics. Induction wasn't a part of it. Good explanations rely on creativity.

These good explanations are testable and falsifiable, of course, but they are hard to vary and they make risky and narrow predictions. That's a good guiding point for anybody who is listening to this podcast and trying to figure out how they can incorporate this in their everyday life.

Your best theories are going to be creative guesses, not simple extrapolation.

More Articles

View All
Khanmigo: Co-create a Rubric Activity
This is Kigo, an AI-powered guide designed to help all students learn. Conmigo is not just for students; teachers can use Conmigo too by toggling from the student mode to teacher mode in any course. Teachers can always access Kigo by selecting the AI acti…
Renting vs Buying a Home: What NOBODY Is Telling You
What’s up you guys? It’s Graham here. So the other day, one of my posts on LinkedIn went somewhat viral on Reddit where I said if you were to buy a million-dollar home, you would have to put $200,000 down, take on a mortgage of $5,600 a month, pay another…
Bringing Power to Villages | Years of Living Dangerously
[Music] I want this. Who drove in? In this, find out what it’ll take for let’s just see if we can’t close this deal. [Music] Now, David Letterman is visiting a village that has no power. The number that we hear about Indians living off the grid is usually…
The Secrets To Setting Smarter Goals
Did you learn calculus and then get GA, or did you cheat and get the A? Like, it’s like you know the answer to that question. Yeah, like the A isn’t the goal; it’s the representation of your knowledge and your mastery. This is Michael Seibel with Dalton …
Conditions for IVT and EVT: graph | Existence theorems | AP Calculus AB | Khan Academy
So we have the graph of ( y ) is equal to ( h ) of ( x ) right over here and they ask us, does the intermediate value theorem apply to ( h ) over the closed interval from negative one to four? The closed interval from negative one to four right over here…
Capacitor i-v equations
We’re going to talk about the equations that describe how a capacitor works, and then I’ll give you an example of how these equations work. So, the basic equation of a capacitor says that the charge Q on a capacitor is equal to the capacitance value time…