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

Trekking Through One of Africa's Most Majestic Places | National Geographic


less than 1m read
·Nov 11, 2024

The Delta of the Okavango is, for me, the most majestic place on earth. From the expedition, you learn so much; it's much more than science. It's much more than just being in a pretty place. Personally, it changed every molecule in my body. It changed the way I perceive being human.

The Okavango Delta has unique properties with unique traits, such an incredible biodiversity. Now we have 20 new species designed that are unique to the system, which we found in the past. The first expedition revealed species that are only found in that area—nowhere else in the world.

The delta of the Okavango is a world UNESCO heritage site, and what we want is to extend that status, which is only given to the most extraordinary places on earth. We aim to extend it to the entire basin, which includes Namibia and Angola, all the way to the source of the Quito's.

Considering animal lives, they don't know borders; they don't know that that is a completely human concept. So to have that completely stripped away and give them the opportunity to go back and forth as they'd like, it changes you. It changes the way you see everything. [Music]

More Articles

View All
What Game Theory Reveals About Life, The Universe, and Everything
This is a video about the most famous problem in game theory. Problems of this sort pop up everywhere, from nations locked in conflict to roommates doing the dishes. Even game shows have been based around this concept. Figuring out the best strategy can m…
For this week's National Financial Awareness Day...
Man, bro, let me tell you what had went down, and I was two beds away from getting bro whole Barbershop, bro. Yeah, oh my mama, bro, peanut gonna call my phone talking about I just got paid. I looked at the phone, “You just got paid? What, man? What the d…
Polynomial special products: difference of squares | Algebra 2 | Khan Academy
Earlier in our mathematical adventures, we had expanded things like ( x + y \times x - y ). Just as a bit of review, this is going to be equal to ( x \times x ), which is ( x^2 ), plus ( x \times \text{negative } y ), which is negative ( xy ), plus ( y \t…
Warren Buffett: How Most People Should Invest in 2023
Since 1965, Warren Buffett, the world’s best investor, has been laser-focused on buying individual stocks and trying to beat the market to benefit the shareholders of Berkshire Hathaway. And he’s done that very successfully, with an average annual return …
Derivatives of sin(x) and cos(x) | Derivative rules | AP Calculus AB | Khan Academy
What I’d like to do in this video is get an intuitive sense for what the derivative with respect to x of sine of x is and what the derivative with respect to x of cosine of x is. I’ve graphed y is equal to cosine of x in blue and y is equal to sine of x i…
Fibonnaci on a Marble-Powered Computer
This is the Turing Tumble. It is a marble powered computer. So sorry nerds, it’s kind of a jock thing now. What you are watching is my solution to a puzzle posted on their forums. I have programmed the machine to output marbles according to the Fibonacci…