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

Jane Goodall's Inspiration | StarTalk


2m read
·Nov 11, 2024

Back in the 1960s, Jane Goodall, with no formal training in science at the time. I mean, holding aside her four-year-old exploits. The fact is, in the real world, people look, well, what's your resume? Where did you get your degrees in science? She had no formal training in science and she went alone into the Tanzanian jungle to study chimpanzees.

Which, by the way, had never been done before. So I asked her how and why she found herself on that path, without having any science background at all? Certainly not anthropology. Let's check it out. So in the 1960s, there's of course, we're in the Cold War, we're going to the moon, and you're thinking about chimps. I'm desperately trying to get into their world and find out about them.

If no one had really done that before, then you're not following in anyone's footsteps. No, and my mentor, Dr. Lewis Leakey, you know, paleontologist, spent his life searching for the remains of the earliest humans in Africa. So not even he is looking for chimps. Or he's looking for something en route to humans.

His argument was, OK, about 60 million years ago, there's an ape-like, human-like creature, and if you uncover a fossil of an early human, you can tell an awful lot from the muscle attachment, from the wear on the teeth, from the tools associated with their living. So you can learn a lot about the behavior, social behavior. That doesn't fossilize.

So his theory was if Jane sees behavior that's similar or the same between chimpanzees today and humans today, perhaps that same behavior was brought by humans and by chimps along a long evolutionary journey, and originated in that ape-like, human-like creature. That's why he sent me out to Gombe. But he didn't know anything about the field work. He just sent me off on my own to go and find out about the chimps.

More Articles

View All
_-substitution: definite integrals | AP Calculus AB | Khan Academy
What we’re going to do in this video is get some practice applying u-substitution to definite integrals. So let’s say we have the integral. So we’re going to go from x equals 1 to x equals 2, and the integral is (2x \times (x^2 + 1)^3 \, dx). So, I alrea…
Making $1,000 Per Day Washing Windows | Undercover Millionaire
What’s up, you guys? It’s Graham here. So, a few months ago my security system caught this guy showing up at the house. At first, I had no idea what he was doing. He honestly looked to be up to no good. But the next day, my neighbor told me that he was go…
How to sell private jets to billionaires
Excuse me, what do you do for a living? I sell jets. Wait, are you Steve Bano? It depends who’s asking. Oh my God, Steve, can you show me around the showroom? Yeah, sure, come on in. Steve, I love this sign! You love this thing? Time is money, buy a je…
Why Fuel Injectors are AWESOME (28,000 fps Slow Mo) Part 1 - Smarter Every Day 281
Hey, it’s me Destin, welcome back to Smarter Every Day! You remember in an earlier video we talked about how carburetors work? We made this see-through carburetor, and you can see that there’s a bowl… there’s the float… there’s a needle and then there’s t…
Adding multi digit numbers with regrouping
What we’re going to do in this video is add 48,029 to 233,930. And like always, pause this video, and I really encourage you to try to figure it out on your own. Let’s see if we get the same answer, and if we don’t, why. All right, so the way I’m going t…
Partial sums: term value from partial sum | Series | AP Calculus BC | Khan Academy
We’re told that the nth partial sum of the series from N equals one to infinity of a sub n is given by, and so the sum of the first n terms is N squared plus 1 over n plus 1. They want us to figure out what is the actual seventh term. And like always, pau…