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

The Science of Alien Sightings | StarTalk


2m read
·Nov 11, 2024

Set a lot of people. They think UFOs and alien visits are the same thing. So what's up with that? Well, I think that most people who are into the UFO phenomenon—and by the way, that's not a small percentage—it's one third of the public. One third of the public thinks there's his gun. That's right, one, two, three together, there are ten thousand, twenty thousand sightings reported per year in the US. So that's a lot.

So, is it a delusion that people think this way? Do we worry about it psychologically? You know, I used to worry about it because I get phone calls every day from people who are having difficulties with the aliens in their personal lives. And well, in an institute, I'm sure people feel really distressed about this. Well, you know, an 8% of the public, according to one poll, is actually being abducted by them, hauled out of their bedrooms for experiments. Their mom! All right, so you know, I mean, maybe it improves their social life. Who's to say?

I think it's no different than the instinct towards religion, and indeed the instinct towards science. It is feeling ourselves to be a small part of something much grander and in sending out tendrils to find what those things could be. We do that in our storytelling, cinematically. Yes, and these files and ET, Men in Black, Independence Day, or the world’s… So you look at the range of how aliens have been portrayed. Yet, if you ask anybody who has met them, they all kind of look the same. They all have this common report.

Do we have an image? Do we have an image of that? See, they all look like that, right? So, Seth, why do they all look like that? How do you get convergence on what an alien looks like in that way? Yeah, well, there is something in biology called indeed convergence. You know, I tell you what the aliens really look like. I don't know if you can handle this, but think of what we're going to do, and I scan.

I can't handle the truth! Think what we're going to do in this century, which is invent Thinking Machines. The aliens have probably already done that, so the real aliens probably look like machines. Okay, so now that we've all heard it out of his mouth, we just need everyone to look right here. It's focus right there. Okay, thank you, thank you for that. What were we talking about?

[Applause]
[Music]
[Music]
Oh.

More Articles

View All
How I started my business. 📈
How did you end up in London and why London? I read originally you’re from New York. Yeah, I am from New York. I left the business for a while. I was in private equity, working with guys doing some corporate takeovers. And then I decided to get back into…
Two Chapters From Our New Book – Exclusive Preview!
Hello everybody! Today we’re doing something different: an exclusive preview. We’ll listen to the introduction and a chapter from the KTZ Gazar book Immune: A Journey into the Mysterious System that Keeps You Alive, written by KTZ Gazar founder and headwr…
The Soul of Music: Meklit Hadero Tells Stories of Migration | Overheard at National Geographic
[Music] Hey there, I’m Kyrie Douglas. I’m a producer here at Overheard, and this is the final episode of our four-part series focusing on music exploration and Black history. It’s called “The Soul of Music,” and National Geographic explorers will be sitti…
Diana Hu on Augmented Reality and Building a Startup in a New Market
All right, Diana! Whoo! Welcome to the podcast. Thank you for having me here. Correct, so maybe we should start from now and then go backward in time. So, you’re working on AR at Niantic after your company, Escher Reality, has been acquired. How did you s…
Trig functions differentiation | Derivative rules | AP Calculus AB | Khan Academy
So let’s say that we have ( y ) is equal to the secant of (\frac{3\pi}{2} - x), and what we want to do is we want to figure out what (\frac{dy}{dx}) is, the derivative of ( y ) with respect to ( x ) at ( x = \frac{\pi}{4} ). Like always, pause this video…
Gradient and graphs
So here I’d like to talk about what the gradient means in the context of the graph of a function. In the last video, I defined the gradient, um, but let me just take a function here. The one that I have graphed is (x^2 + y^2) (f of xy = (x^2 + y^2)). So,…