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

There Is No End of Science


2m read
·Nov 3, 2024

That's an excellent example of what's called a crucial test, which is sort of the pinnacle of what science is all about. If we do a test and it doesn't agree with a particular theory that we have, that's problematic. But that doesn't mean that it refutes the theory because if you were to refute the only theory that you have, where do you jump to? You don't have any alternative.

If we were to do a scientific test tomorrow and it was inconsistent with the theory of general relativity, then what? There is no alternative to general relativity. In fact, when there have been experiments over the years that seem to have been inconsistent with general relativity, guess what? They've all turned out to be faulty. If you had to choose between whether or not general relativity has been refuted by your test or your test is flawed, go with the fact that your test is being flawed.

In the case of Eddington's experiment, we had two viable theories for what gravity was. We had Newton's theory of universal gravitation on the one hand, and we had Einstein's general theory of relativity on the other. This experiment that you described of how much the light was bent during a solar eclipse, the correct way of describing what happened is not that we showed that general relativity was correct in some final sense, but rather we refuted Newton's theory of gravitation.

Newton's theory was ruled out because it was inconsistent with the test, while general relativity was consistent with the test. This doesn't mean that general relativity is the final word in science; it means that it's the best theory we have for now. There are a whole bunch of reasons that we might think general relativity ultimately has to turn out false. We never have the final word, and that's a good thing.

That's a really positive, optimistic thing because it means we can keep on improving, we can keep on making progress, and we keep on discovering new things. There is no end of science. The long thought-about idea that so many have feared—that one day progress will come to a halt, that science will end—in fact, we are at the beginning of infinity, and we will always be at the beginning of infinity precisely because we can improve our ideas.

Because we're fallible human beings, none of our theories are perfect, because we aren't, and our process by which we create knowledge isn't perfect either; it's error-prone.

More Articles

View All
Thank You for Watching! | Ingredients With George Zaidan
So, National Geographic gave us the green light to produce Ingredients way back in September of 2015. We made 11 episodes. We’ve been airing them weekly, and if you’ve been keeping track, you know that that means that last week’s episode about gum sweeten…
Area model for multiplying polynomials with negative terms
In previous videos, we’ve already looked at using area models to think about multiplying expressions, like multiplying x plus seven times x plus three. In those videos, we saw that we could think about it as finding the area of a rectangle, where we could…
Lorentz transformation for change in coordinates | Physics | Khan Academy
We spent several videos now getting familiar with the Laurence Transformations. What I want to do now, instead of thinking of what X Prime and CT Prime is in terms of X and CT, I’m going to think about what is the change in X Prime and the change in CT Pr…
Application of the fundamental laws (solve) | Electrical engineering | Khan Academy
So in the last video, we did our circuit analysis. We set up the four equations that we needed to solve in order to figure out all the voltages and currents in our example circuit. And so now we’re going to solve it. This is a matter of doing the algebra …
Zillow's $1.6 Billion Dollar Mistake: What NOT To Do
What’s up you guys, it’s Graham here! So we all know Zillow. It’s the site we go and snoop on to find out how much someone’s home is worth. We’ve all done that. But despite some incredible success, Zillow has recently run into a few hurdles that it might…
Integration using completing the square and the derivative of arctan(x) | Khan Academy
All right, let’s see if we can find the indefinite integral of ( \frac{1}{5x^2 - 30x + 65} \, dx ). Pause this video and see if you can figure it out. All right, so this is going to be an interesting one. It’ll be a little bit hairy, but we’re going to w…