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An animation shows a sloped landscape with shifting hills and valleys. A ball placed on the highest point rolls down and is trapped in valleys. Its color change reflects into which valley it is being funneled.

Mark Belan/Quanta Magazine

Latest Articles

How Does Life Unfold? A Landscape Metaphor Comes Into Its Own.

C.H. Waddington’s powerful image of embryonic stem cells specializing on a rolling landscape has captivated biologists since the 1950s. Experimental data is finally confirming, and complicating, his visionary ideas.

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As AI Closed In on ‘Unique Games’ Proof, Researchers Raced to Beat the Machines

In the shadow of a rumored AI proof of one of the biggest problems in their field, three computer scientists rushed to publish their own milestone result.

Is AI the End of Math As We Know It?

Mathematicians are facing the sudden shift with grief, anger, and a desperate search for fresh ideas: “If we don’t adapt, there’s just no more math in 50 years.”

Sea Monkeys Show Scientists How To Rewrite a Rule of Turbulence

Scientists assumed that energy flows in only one direction in a turbulent system. What they didn’t know, until they looked closely at brine shrimp, was that a simple factor can reverse the flow.

Surprisingly Complex Waves Reveal the Brain’s Inner Workings

Unexpected patterns traveling across the human brain may be reorganizing its activity in real time.

Gravity Seems Holographic. What Does That Mean for Reality?

The biggest breakthrough in modern theoretical physics is the discovery that gravity can collapse the dimensions of space. Physicists don’t yet understand the implications.

Biology Might Not Be Quantum, but Its Math Is Quantumlike

Scientists have a history of trying — and failing — to link biology and quantum mechanics. The real connection between them may be in the math.

How Virus-like ‘Jumping Genes’ Became Our Partners in Evolution

Half of our genome is made of transposons — snips of DNA that can move and copy themselves. But they’re more than parasites or genetic junk.

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The Navier-Stokes Equations, Explained

Emily Buder/Quanta Magazine and Emily Zhang

Special Features

The Joy of Why


00:00 / 53:20

Maggie Miller explains why our intuition about three dimensions breaks down in four, and how she visualizes 4D spaces as a reel of three-dimensional snapshots.

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How Can Infinity Come in Many Sizes?

Intuition breaks down once we’re dealing with the endless. To begin with: Some infinities are bigger than others.

About Quanta Magazine

Illuminating basic science and math research through public service journalism.

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Quanta Magazine is committed to in-depth, accurate journalism that serves the public interest. Each article braids the complexities of science with the malleable art of storytelling and is meticulously reported, edited and fact-checked. Launched and funded by the Simons Foundation, Quanta is editorially independent — our articles do not reflect or represent the views of the foundation.

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