David Blaine: Do Not Attempt | Official First Look | National Geographic

less than 1m read

·Nov 10, 2024

For years, I've had this idea in my head of jumping from a bridge on fire. Wow! I've always loved things that look like magic but are actually real.

So, I'm traveling around the world to find the most incredible people that have the most incredible talent that have been passed down for generations. Many of the things I'm seeing, I didn't even know were possible.

This is the one Rob said he's most concerned with. Rob, why didn't you like this? He's setting his head on fire. Can't make it simpler than that!

This is giving me a new perspective on what I think of as magic. I'm going into the hidden parts of all these places. I'm learning the history of what they do, and they're giving me a crash course and letting me into their world.

And every episode culminates in me taking these skills that I've learned, and I'm trying something that I've never done and never could have imagined.

I will see you guys in a little bit, okay? You? I'm meeting the most unbelievable people, understanding why they do it, and sometimes the method.

It's okay. Uhoh, are we safe to come out? This is the whole secret of everything in magic that looks so good. It's kind of the dream show. [Music]

How This Prawn Can Kill You - Allergies Explained

Texas Teachers! Here's how to use TEKS-aligned unit guides on Khan Academy

View All

How does minimum wage hurt workers? (again)

After watching Edgar the Exploiter, some people still don’t follow exactly why we should suppose that raising or introducing the minimum wage will result in a greater number of workers judged to be capable of only low productivity by their employers end u…

Direction Game | Brain Games

It’s time to look at one of the most important brain functions of all: memory. Of course, to get to our next location, we’ll need directions, so let’s play a direction game. Here’s a simple memory test. Pay attention to the directions we give you. Betwee…

How to subtract mixed numbers that have unlike denominators | Fractions | Pre-Algebra | Khan Academy

Let’s try to evaluate 7 and 6 9ths - 3 and 25ths. So, like always, I like to separate out the whole number parts from the fractional parts. This is the same thing as 7 + 6⁄9 - 3 - 25⁄100. The reason why I’m saying -3 and -25⁄100 is this is the same thing…

Earthquakes 101 | National Geographic