_Description_ Some of the world's most beautiful buildings were designed upside down. Literally. In this video, we explore how architects and engineers like Christopher Wren, Robert Hooke, Antonio Gaudi, and Heinz Isler used gravity-defying models to solve complex structural challenges. From St. Paul’s Cathedral to the Sagrada Familia, these innovative techniques have shaped architecture for centuries.
_Membership_ Join this channel to get access to perks: / @stewarthicks _About Me_ Stewart Hicks is an architectural design educator that leads studios and lecture courses as an Associate Professor in the School of Architecture at the University of Illinois at Chicago. He also serves as an Associate Dean in the College of Architecture, Design, and the Arts and is the co-founder of the practice Design With Company. His work has earned awards such as the Architecture Record Design Vanguard Award or the Young Architect’s Forum Award and has been featured in exhibitions such as the Chicago Architecture Biennial and Design Miami, as well as at the V&A Museum and Tate Modern in London. His writings can be found in the co-authored book Misguided Tactics for Propriety Calibration, published with the Graham Foundation, as well as essays in MONU magazine, the AIA Journal Manifest, Log, bracket, and the guest-edited issue of MAS Context on the topic of character architecture.
_Contact_ FOLLOW me on instagram: @stewart_hicks & @designwithco Design With Company: https://designwith.co University of Illinois at Chicago School of Architecture: https://arch.uic.edu/
_Special Thanks_ Stock video and imagery provided by Getty Images, Storyblocks, and Shutterstock. Music provided by Epidemic Sound
Some buildings are designed upside down. For buildings like this, the architect crafts a model,
maybe of the whole building, or maybe just a piece of it, and then the model is suspended
by its base from above. The architect works on it like this, tweaking things until they're satisfied,
when they flip it over and build everything right side up. This convoluted process has created some
of the most incredibly beautiful and sophisticated buildings in the world, and it's been happening
for hundreds of years. Sometimes it's the only way to solve a very particular kind of problem.
The architect Christopher Wren ran into such a problem while working on the most significant
building of his career, 10 years after he'd started construction. By 1685, the foundation
and the ground level of St. Paul's Cathedral in London were already complete. It was common
practice during those days for an architect to continue designing such a large and complicated
building even while it was being built, and Wren made all kinds of models during that time to work
out the design. Wren's initial design, like this one, was actually rejected for being too radical.
So the one that was under construction was a kind of a compromise that Wren wasn't exactly happy
with. So Wren went back to the drawing board and tinkered with and sketched out a new design
that sprang from the parts that had already been built, while replacing everything above.
He figured that with this same foundation, that he could build the tallest building in London.
This meant capping everything with the highest dome ever built. The king approved the new design
from Wren's sketches, but the problem was that Wren had no idea how to make a dome like this.
It would have to be 365 feet or 111 meters off of the ground, and this impressive height was the
driving factor for the design. For a traditional dome design to reach this height, it would have
to span an opening that's 160 feet or 49 meters wide. But this made it much too heavy for the
walls below. Existing techniques for building this just couldn't work. So he consulted his friend,
Robert Hooke, who claimed that he had a new approach. Design it upside down. Hooke was a
engineer that had already been fascinated by studying how materials behave when they hang
from above, or what's called funiculars. He used chains, springs, and weights, and set them up in
various configurations and observed how each element affected the other. He noted how moving
a weight would result in the chain taking on a different shape, just by virtue of how everything
responds naturally. I used this kit by MOLA that they sent me to recreate one of the experiments
here. They're not a sponsor or anything, but these kits are really great for exploring structural
behaviors and things. Anyway, chains are strong only when you're pulling on them. They're able to
resist with incredible strength. This is described structurally as working in tension. They resist
pulling, but not pushing. That's what's called compression. Tension and compression are opposites
from one another. And Hooke's genius was that he realized that the chain in his experiments
was calculating the perfect shape for it to remain in tension, since that's all it can do.
Today, we might call this process something like material computation or self-organization.
That's when material and physical behaviors are simulating real-time responses to design
operations. The system becomes this kind of calculator that spits out the right shape for
a given system. And the leap that makes this useful for Wren is that Hooke explained domes
as the exact opposite of the chains. His famous line was, as hangs the flexible line, so but
Domes are the exact opposite of the chain. Because they're built with stacked masonry or stone,
they only work in compression. If you pull on it, the individual stones will just come apart.
So if you flip the shape of Hooke's chain experiments upside down, the forces flip, and this
shape is the perfect compression system. The shape of this chain doesn't look like a traditional dome,
which is just a half of a sphere or circular. Instead, the shape observed by Hooke is narrower
at the bottom and sort of flares and tapers outward toward the top. That explains why Wren's
earlier designs, why they had to be so thick. Unless this shape could fit inside of the
thickness of those rounded versions, it would collapse. Only the material along this line
is really doing the work of carrying the weight. The rest is just almost waste.
Hooke and Wren traced the shape of the chain model onto paper,
flipped it, spun the shape around 360 degrees, and used it for the dome. This allowed them to
build taller, over a narrower opening, with less material than anyone thought possible.
But they didn't get it exactly right. Years later, mathematicians were able to determine,
with more precision, the formulas for finding this ideal shape. Luckily, Wren was close enough
to be able to make it work, and it still stands today. But their math shows that this shape should
be a catenary curve, as it's called. Today, this shape is pretty well known, and it's designed
into all sorts of incredible constructions, and we don't have to design it by working on a model
upside down. We have the math to be able to draw the correct geometry and be able to incorporate
it into the design directly through drawing. But there was this gap of time, when the principle
could only be reproduced and determined physically in mock-ups that were translated into building
instructions. And this had to be done with a model upside down. The most famous upside down
model sits in the Sagrada Familia Museum in Barcelona, Spain. And like Hooke's experiments,
this one too uses strings and weights to find the most ideal forms for an efficient,
structural solution for a building. A building that would be 10 times larger than the size of
this model. The model was made by the architect Antonio Gaudí, while creating the design for the
Church of Colonia Guell. Gaudí spent about 10 years of his life making this model, almost exactly 200
years after Wren and Hooke's work. And just like today, catenary forms were well known by the time
that Gaudí wanted to be able to use them. They were easy enough to calculate for anyone who had
studied architecture or engineering or geometry. In Spain, where Gaudí lived, they were often
deployed by the military, and then that shape extruded into making warehouses to store gunpowder.
All these structures were made without upside down models that preceded them.
So why did Gaudí make them? Gaudí was famously enamored with what some call
organic forms. These kind of flowing shapes of seamless material where elements gradually
transition into some other element with a complex fluid curvature. And for this church,
this meant incorporating multiple catenary forms that connected in really complex ways.
That's why it's called a polyfunicular model. And it allowed Gaudí to work on the design
with the assurance that the building would stand up in the end. Gaudí, he also just didn't really
like making drawings of his designs before construction. He didn't really trust them,
and he preferred to make models instead. This allowed him to visualize the space more fully
beforehand. But this upside down model was a precursor to the other kinds of models that he
would use to show the construction crew. So while he was working, he would photograph it, he would
print the photo, and then he would use it as a guide in the right side up models that he would
make out of white plaster. And then it's in these models that he would gain a more full understanding
and command of the overall space. And he would add details with the assurance that the whole thing
would stand up structurally in the end. The Sagrada Familia, the building that this model is in,
has similar forms, and it's really Gaudí's masterwork. He was designing at the same time
as the church we were just looking at. In fact, he devoted the entire rest of his career to this,
working on it until his death in 1926. Like Wren's process, where the construction and design
were happening kind of at the same time, that was true too for this Barcelona Cathedral. During that
time, Gaudí created a full, comprehensive model, all out of plaster, that dictated every single
part of the final design. And it was meant for construction crews to follow as instructions
for creating the real building. The models were the only thing for anyone to be able to look at
and understand the architect's intentions once he was no longer there. So construction went
smoothly for 10 years after Gaudí's death until 1936. And that's when the models were destroyed
as a political statement by an anarchist group during the Spanish Civil War. Without the evidence
that Gaudí left behind, construction on the building, it had to stop. And the building
sat in its half-finished state for decades. The models were eventually pieced back together as
could, but they were basically useless. There were these huge pieces that were missing,
and construction crews couldn't really build off of a model anymore, at least not even a fragmented
one. They needed actual construction document drawings or blueprints. But no one could recreate
Gaudí's complicated, organic design. Traditionally trained architects just didn't have the tools or
the know-how to be able to complete the forms. That is, until someone imagined the models
upside down. In 1979, a recent architecture school graduate realized that Gaudí was essentially
thinking of the building like a landscape. The complicated ceiling is just like an upside-down
mountain range, you know, with hills and valleys. And how do you draw a landscape? Well, you use
topography lines, these imaginary slices that cut through the ground that allow you to describe the
changes in height. And then the three-dimensional hills can be shown in two-dimensional lines on
paper. And that's how you can understand the forms of Sagrada Familia. Burry translated and
drew the construction documents for the entire design, drawing it like mountains and a landscape.
The building is due to be completed in 2026, 100 years after Gaudí's death. Despite the fact that
the cathedral appears smooth and solid, structurally, it really works a lot like those
chain models. Structural forces collect into specific lines that take them down to the ground.
The chains are basically translated into stone structural ribbing. The surfaces between the ribs,
they're filled in, but they're not really acting structurally. They don't help the ribs out at all.
If that entire surface were part of the structure, it would behave more like a shell.
And that's where forces flow evenly across a surface. And as you can imagine, that is much
more complicated form and set of equations to be able to calculate. But when done, the resulting
thin shells are some of the most impressive spaces and feats of engineering that you can
imagine. The same year of Gaudí's death in 1926, an engineer was born that discovered a way to
design perfectly efficient shell structures. And of course, it involved building models upside down.
For years, Heinz Isler was designing and making thin shell structures,
along with notable folks like Luigi Nervi and Felix Candela. All these engineers were using
complex mathematics to be able to arrive at solutions, which seem almost impossible,
spanning dozens, if not hundreds of feet with only inches of material. But these were limited
to simple, known and mathematically predictable shapes. But Isler was channeling Robert Hooke's
experimental mindset. And he figured that hanging fabric is the same for shells as hanging strings
are for arches. So he hung some burlap from a wooden frame. And to preserve his structurally
perfect sculpture, he took it outside into the cold Swiss winter and sprayed the fabric with
water. In a few hours, his fabric was coated in only one millimeter thick of ice. And that
incredibly thin membrane that was made spanned three meters across without any internal support.
And he went on to test all kinds of starting points to observe the results. He also built a
few, mostly as canopies for indoor tennis. In some ways, this process of using material
properties of models while upside down is like a structural failsafe. While working on it like
this, the project inhabits this other universe with these special rules where no matter what
you do, the outcome will be structurally efficient and plausible to build. The architect and the
designer working this way can do what they want with the assurance that it'll all work out in the
end. But it also makes it hard to understand the space that you're creating. I mean, it's upside
down. I'm not. And architects like Antonio Gaudí, he didn't really use the upside down model to be
able to create forms. He kind of mistrusted the chain models. Instead, those plaster versions
are what really mattered to him. While the upside down chain versions were just there to ensure the
rigid structural solution. Also, Isler, he wasn't an architect. He was an engineer. While Christopher
Wren and Robert Hooke together formed an architecture engineer duo. That's why I think examples like
Isler's don't quite have the same level of spatial sophistication overall in the final buildings,
even though they're incredible engineering achievements. All these examples use this
flipping process when the task was just too complicated for technology at the time to handle,
or the tools for calculating everything were just too cumbersome to be able to make decisions
quickly for the architect. It demonstrates the power of what's possible when architects and
engineers work closely together. It also shows how we can look at buildings in truly isolated and
fragmented ways, separate from how they're eventually going to be built. And the fact that
you can work on it like this while it's upside down, I think is a cool step that might lead to
completely new and super efficient solutions. And that's always something worth exploring.
The magic of turning things upside down doesn't just work in architecture. It also applies to
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Links down below. Enjoy, and thanks for watching.