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

What Makes Kurzgesagt So Special?


2m read
·Oct 29, 2024

We’d like to tell you a story about a kurzgesagt video that took us over 1000 hours to create. It all started with a simple idea. We stumbled upon something truly awe-inspiring. A piece of knowledge so important, we wanted to share it with as many people as possible. So we got to work.

It took many days and nights, but finally, we managed to craft a perfect script. Then the illustration and animation birbs took over and the visual magic began. With lots of love and care, they brought the script to life – image by image – scene by scene – character by character. Finally, a soundtrack was composed and the narration was recorded. And at last, after over 1000 hours of hard work, this video was ready to be released to the world, bringing joy and inspiration to so many people.

So what was this very special video that took so much time, so much love, and so much effort to create? In reality, every single video we create takes this much effort. It might seem excessive for a YouTube video, but for us it's the only way. Making each video to the best of our abilities. Be it in research, writing, or visuals. Always challenging ourselves. No compromises.

But there is one special group of people that make this exciting endeavor possible: our Patrons. They are by our side during every part of the process, lifting us up, and supporting us. Spending this much time on a single video is a really bad business decision. But our Patrons make it possible. They are a vital part of the kurzgesagt team.

If you would also like to be a part of our team and help us create inspiring stories, support us on Patreon. This way, you’re supporting and contributing to our mission of making science and humanism appealing to as many people as possible while getting some exciting, exclusive perks and insights in return. Like a sneak peek into our next video, monthly behind-the-scenes updates on what’s happening at the treehouse and what we’re working on, as well as exclusive Wallpapers, or even your own, unique kurzgesagt birb created especially for you by one of our illustrators.

Become a Patron, become a part of kurzgesagt.

More Articles

View All
$500 MILLION DOLLARS - Smarter Every Day 179
Five hundred million dollars— that’s a lot of money! If someone just handed you five hundred million dollars and said, “Here, go do something good for society,” what would you do? I don’t know if you know it, but society is kind of divided right now. It’s…
You're Either An Entrepreneur or You're WASTING MONEY | Randall Kaplan pt. 2
What is an entrepreneur, and can you learn to be one, or does it have to be in your DNA? When I was a young kid, I always knew I was going to start companies, but can you learn it if you’re not born with that gene? This is the age-old question you’ve rai…
Kathryn Minshew at Female Founders Conference 2014
So next you’re gonna meet Kathryn Minshew. Fun fact, when she was a kid, Kathryn wanted to be Zorro. Now, Kathryn is founder and CEO of The Muse, a career platform and job discovery tool. Kathryn was part of the YC Winter 2012 batch. Please welcome Kathry…
Perceive | Vocabulary | Khan Academy
Open your minds, word Smiths! We’re talking about the word “perceive.” Ah, it’s one of those E before I words; some of the hardest to spell in English. Perceive is a verb. This verb means to notice something. You might also know it from its noun form, “p…
Roe v. Wade | Civil liberties and civil rights | US government and civics | Khan Academy
Hi, this is Kim from Khan Academy. Today we’re learning more about Roe vs. Wade—the 1973 Supreme Court case that ruled that the right of privacy extends to a woman’s decision to have an abortion. To learn more about Roe vs. Wade, I spoke to two experts on…
Simplifying resistor networks | Circuit analysis | Electrical engineering | Khan Academy
We’ve learned about series and parallel resistors. We’ve learned how to simplify series and parallel resistors into an equivalent resistor. Just to review, for the series resistor, our series equivalent ( R_{series} ) is equal to the sum of resistors in …