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

Armie Hammer Ascends From an Underground Cave | Running Wild With Bear Grylls


2m read
·Nov 11, 2024

[music playing]

ARMIE HAMMER: Whew! Yeah. Good to go.

BEAR GRYLLS: OK. Our gear weighs nearly 75 pounds, and it's too heavy to carry up this ladder. So we're going to cache it on the sea floor like Navy SEALs do when they hide their gear until it can be retrieved later. The danger is when we're resurfacing. You've got to make sure you continually breathe out. If we hold our breath as we ascend, the change in pressure is going to expand the air inside your lungs and can cause them to rupture. Right there. Good job, Armie. OK. I'm gonna go first. Go for it. You're good to climb. Good job, you. Good job.

OK. So that's where the last cove-- that's where we're gonna get through. All right. We went in the water, we went down, we swam for a bit. And it got pitch black.

ARMIE HAMMER: I mean, like, scary dark. The next thing you know, we're in a cave. And now we're about to crawl through what looks to be a birth canal. OK, we're good.

ARMIE HAMMER: [groan] It's really-- came to Sardinia for the comfort. All right. Oh. [groan]

BEAR GRYLLS: Good. [inaudible] out. That's how they access these cliffs.

ARMIE HAMMER: Amazing.

BEAR GRYLLS: I've got our clothes and our boots and backpacks and stuff. Let's get geared up. We do a lot of things on these journeys. That was definitely, though, for me was on the edge and is committing, just because one thing goes wrong in a cave like that in the dark, you could-- I mean, you can feel it here, this swell, you know. It goes wrong very fast.

I mean, just have a look down there. It's like a [inaudible]. But we're now into this journey. We're committed. And the only way from here is up.

More Articles

View All
Binomial variables | Random variables | AP Statistics | Khan Academy
What we’re going to do in this video is talk about a special class of random variables known as binomial variables. As we will see as we build up our understanding of them, not only are they interesting in their own right, but there’s a lot of very powerf…
Integrating power series | Series | AP Calculus BC | Khan Academy
So we’re told that ( f(x) ) is equal to the infinite series we’re going from ( n = 1 ) to infinity of ( \frac{n + 1}{4^{n + 1}} x^n ). What we want to figure out is what is the definite integral from 0 to 1 of this ( f(x) ). And like always, if you feel i…
Justification with the intermediate value theorem: equation | AP Calculus AB | Khan Academy
Let g of x equal one over x. Can we use the intermediate value theorem to say that there is a value c such that g of c is equal to zero and negative one is less than or equal to c is less than or equal to one? If so, write a justification. So in order t…
15 Biggest Obstacles You'll Have in Your Life
Hey there, Alaer! Welcome back. Today’s chat is a little bit longer than usual because we really wanted to do all of these obstacles justice. You might not face every one of them in your life; we certainly hope not, but chances are you faced some of these…
McCulloch v. Maryland | Foundations of American democracy | US government and civics | Khan Academy
In this video, we’re going to talk about one of the most important U.S. Supreme Court cases that has helped determine the balance of power between the federal government and the states, and that’s McCulloch versus Maryland. So the year is 1816. After the…
Critiquing Software Startup Websites with CEO of Glide
Developer tools have been exploding in popularity recently, and the way that you would design a website to appeal to developers is a bit unique versus other types of websites. So I’m excited to be joined by David from Glide. Thank you for joining us! “He…