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

Don’t Rely on Credibility Stamps


2m read
·Nov 3, 2024

Processing might take a few minutes. Refresh later.

There are a lot of institutions in our society today that are relying upon credibility stamps. They used to be how you gain credibility in society. So, if you were a journalist writing for the New York Times or Washington Post, then you had the masthead of the New York Times and Washington Post. If you're a professor at Harvard, you have credibility because you're a professor at Harvard.

So, of course, those systems got hacked. A lot of social scientists who have no business telling the world what to do are now in there with their nonsense political models masquerading as economists or natural scientists. Or you have people who are activists writing under the mastheads of these formerly great newspapers and burning up the credibility capital that these newspapers have built up over time.

The internet is exposing them slowly but steadily. We're going through a transition phase where the masses still believe in the institutions, and we're caught in this shelling point, this coordination point for the institutions. How do I know if I should hire you? Well, you have a diploma from Harvard. I know it's not as good as it used to be. I know a Harvard humanities diploma is probably nonsense at this point, but I don't have any other credibility metric to filter you, and I need to do it in an efficient way.

What we're seeing is the transition of power from institutions to individuals, but it's going to be messy. It's going to take a couple of generations, or at least a generation, and in the meantime, the institutions are fighting back. We're in the Empire Strikes Back phase where they're trying to take over the new platforms like Twitter, Facebook, and Patreon, which empower the individuals.

The university, in all of academia, has a very big stick in terms of being able to train their own next generation of teachers, who then go on to teach the next generation of primary and secondary school students. Yeah, it's a priesthood. You're only allowed to say what the priests have approved, and you can only say that if you're yourself a priest, and the priest gets to decide who's a priest.

More Articles

View All
Krystle Wright Climbs to Capture a Perfect Photo in Moab | Photographer | National Geographic
Today is definitely the day for us to nail this project. We’re all here on a time-sensitive schedule. Thankfully, we found the perfect climb. Angela’s never climbed Seventh Serpent before, but she’s definitely a phenomenal climber. You can throw Angela in…
Know the Law - Smarter Every Day 8
So a couple of days ago a guy named Chris was detained here in Baltimore, right here at the Cultural Center light rail station. Well, all he was doing was taking video of trains. It was his hobby. Why shouldn’t he be able to do that? ”…that’s your story.…
Article I of the Constitution | US Government and Politics | Khan Academy
Hey, this is Kim from Khan Academy, and today I’m learning about Article One of the U.S. Constitution. Article One is jam-packed with information about how our government is supposed to work. But principally, what it does is create the legislative branch …
Warren Buffett's Financial Advice to Students
Testing 1 million, 2 million, 3 million that’s working okay. I’d like to, uh, talk to you about your financial future and I hope those figures become applicable to all of you as we go along. At, uh, uh, and I’d like to start, uh, by posing a problem for …
The Spirit of Takumi | National Geographic
[Music] While I was in Hiroshima, Japan, I met craftsmen who embodied the Japanese tradition of takumi. Takumi means, in Japanese, a master craftsman, but it is so much more than that. It’s not just a job; it’s a passion; it’s a total dedication to a sing…
Taking and visualizing powers of a complex number | Precalculus | Khan Academy
We’re told to consider the complex number ( z ) is equal to negative one plus ( i ) times the square root of three. Find ( z ) to the fourth in polar and rectangular form. So pause this video and see if you can figure that out. All right, now let’s work …