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

Neil and Seth on the Science of Family Guy | StarTalk


2m read
·Nov 11, 2024

Seth, I called you into my office. Yes, I got to talk to you. Want me to help you clean up? Clean up the office? At some point, I had to find you and talk to you about the science in Family Guy.

Yeah, yeah, and I said to myself before I even met you, there's science lurking within the creator of this show. The only question is: is accuracy? CU, you know, we have a—it’s a cartoon; you have a talking dog. So I'll give you freedom on the accuracy part.

Just a couple of weeks ago, I saw an episode, and Brian the dog was sweating. He was in some nervous situation, and he’s sweating on his neck and his forehead. I was ready to like jump all over it. I said, "Dogs don’t have sweat glands," or not on your—and halfway through the tweet, I said, "I’m complaining about SW GLS on a talking dog without commenting on the talking."

So then, because I said I was about to post this critique, and then I withdrew. I was delighted when your production people, your post-production people, called me when you were making Ted 1 and said, "Christmas, some town outside of Boston, 1985 in this direction, we need a meteor to streak through the sky, a shooting star. Can you tell us about it and what sky is that?"

Right, right, and I said, "Well sure, but what’s your interest in this?" And they said, "We saw what you did to Titanic. We don’t want to be—we don’t want to be the crap out Cameron, so we don’t want to be next in line. Feel your wrath."

I would later tweet this fact, and people had a field day with it. They started saying, like, "Ted one, Titanic zero." Your Twitter is huge; you have like 3,000 followers now. 3,000, right? Or three—3 million? 3 million, 3 million, 3 million.

What happened to my mom? But it's all like, you know, plates of food and selfies and pictures of you at the beach, you know? Yeah, that’s why I read something about science for once. I'm charmed by the level at which you and others, which I think is a growing force, people are reaching for science as a point of creativity.

I think that’s—stay with that, if you can, always, my friend. Thank you.

Thank you, Neil. Do you mind doing a couple of—?

Oh yeah, sure! Hi, say this is Stewie Griffin, and you’re listening to Star Talk Radio.

More Articles

View All
First Native Congresswoman Elected in America | National Geographic
[Music] To win this election, I think it would mean the world to across the country. In the Congress, there have been roughly 12,000 people elected to 1789, and of that number, about 300 Native Americans and yet never a woman. Why you and why now? Why me…
Meth Hidden in a Spare Tire | To Catch A Smuggler
[suspenseful music] [dog panting] [power tool whirring] Oh yeah, it’s a pretty big load. Yeah. OFFICER ON RADIO 1: [inaudible] OFFICER ON RADIO 2: Copy, thank you. This is a pretty significant load, right here. Roll it over this way. Yeah, they’…
Product rule example
So let’s see if we can find the derivative with respect to ( x ) of ( F = e^x \cdot \cos(x) ). And like always, pause this video and give it a go on your own before we work through it. So when you look at this, you might say, “Well, I know how to find th…
David Rusenko at Startup School 2012
Well, thanks for having me, guys. Uh, you can hear me all right? Cool. So, I wanted to start by just uh, going over the Weebly story a little bit, telling you uh, kind of how we got to where we got to today and some of the lessons we learned along the wa…
Monetizing Podcasts and Newsletters - Chris Best of Substack and Jonathan Gill of Backtracks
So Chris, what do you do? I’m the CEO of Substack. We make it simple to start a paid newsletter, and also you can put audio in it now. In Jonathan. I’m Jonathan Gill, co-founder and CEO of Backtracks. We help audio content creators know and grow their …
Finding decreasing interval given the function | AP Calculus AB | Khan Academy
So we have the function ( f(x) = x^6 - 3x^5 ) and we want to know over what intervals is ( f ) decreasing. We’re going to do it without even having to graph ( y = f(x) ). The way we do that is we look at the derivative of ( f ) with respect to ( x ) and t…