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

See How Termites Inspired a Building That Can Cool Itself | Decoder


2m read
·Nov 11, 2024

In 1991, architect Mick Pearce had a problem. An investment group in Harare, Zimbabwe, hired him to design the largest office and retail building in the country. But they didn't want to pay for the expensive air conditioning needed to cool such a large building. So that left Pearce with a seemingly impossible challenge: How do you design a building that cools itself?

This is a termite mound. Millions of termites live inside these structures, some of which stretch an astonishing 30 feet high. Although these termite skyscrapers may look solid from the outside, they are actually covered in tiny holes that allow air to pass through freely. Like a giant lung, the structure inhales and exhales as temperatures rise and fall throughout the day.

This termite ventilation inspired Pearce to use an approach known as biomimicry, imitating the ingenuity found in nature to solve human problems. Meet the Eastgate Centre. The building is made from concrete slabs and brick. Just like the soil inside a termite mound, these materials have a high “thermal mass” — which means they can absorb a lot of heat without really changing temperature.

The exterior of the building is prickly like a cactus. By increasing the amount of surface area, heat loss is improved at night, while heat gain is reduced during the day. Inside the building, low-power fans pull in cool night air from outside and disperse it throughout the seven floors. The concrete blocks absorb the cold, insulating the building and chilling the circulating air.

When the morning comes and temperatures rise, warm air is vented up through the ceiling and released by the chimneys. Thanks to this innovative design, temperatures inside stay at a comfortable 82 degrees during the day and 57 degrees at night. Not to mention, it uses up to 35 percent less energy than similar buildings in Zimbabwe.

Since opening its doors in 1996, Mick Pearce's 90% natural climate control system has made the Eastgate Centre a global landmark for sustainability. So, we must ask ourselves: If an architect could design a self-cooling building with termite-inspired climate control, what other innovations can Mother Nature inspire if we just paid closer attention?

More Articles

View All
Finding features of quadratic functions | Mathematics II | High School Math | Khan Academy
So I have three different functions here. I know they’re all called f, but we’ll just assume they are different functions. For each of these, I want to do three things. I want to find the zeros, and so the zeros are the input values that make the value of…
AP US history DBQ example 1 | The historian's toolkit | US History | Khan Academy
All right, in this video we’re talking about the document-based question or DBQ section on the AP US History exam. Now, this is one of two main essays that are on the exam. One is based on documents that are provided to you, and the other is based on your…
Living Alone🌈 a day in my life in Tokyo, shopping spree 🛍, eating yummy stuff 🍣🇯🇵
Foreign [Music] Good morning everyone! Today we’re gonna spend the whole day in Tokyo shopping, eating yummy stuff, chilling. But we learned you are gonna do our laundry routine first. One habit that I never skip in the mornings is doing my skincare routi…
Ian Hogarth
Now we’re going to move on to the next speaker, which is Ian Hogarth of Sonick. He’s the co-founder and CEO. Y Combinator funded Sonick in 2007, and a fun fact, it’s actually through Ian that I found out about Y Combinator all that time ago. So if you don…
Love, Lust & Stoicism
You might be wondering; how did the ancient Stoics view lust and love? Were they hopeless romantics or rather cold and distant? Were they pleasure seekers enjoying polyamory or did they value the duties of marriage? In this video, I will explore lust, lov…
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…