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September 26, 2026

Why Physicists Think the Surface of a Region Might Contain Everything Inside It

T
Contributor
5 min read
Distilled from quantamagazine.org · chosen and edited in symbiosis — when there is a source, we name it.

Draw a box around any region of space. Inside: gas molecules, colliding black holes, whatever. You cannot see in. The claim is that if you measure only the two-dimensional surface of the box, you can reconstruct everything inside — every particle, every field, the complete contents.

This is the holographic principle, one of the most important ideas in theoretical physics of the last thirty years. The strangeness is the point, and the reasoning behind it is worth taking apart.

Why it violates common sense

A box has a volume, in cubic meters. Its surface has an area, in square meters. These scale differently: double the box's size and volume grows eightfold while surface area grows fourfold. How much "stuff" fits inside should track volume — more room, more stuff.

Holography says no. It says the information inside a region is capped by its surface area. The information capacity of a box is set by the paint needed to coat it, not the water needed to fill it.

Concretely: to reconstruct a brain in three dimensions, a CT scanner takes thousands of X-ray slices through the interior. Holography claims that in principle you could skip the interior entirely — the surface alone carries enough to rebuild everything inside. That is the size of the claim.

So why would anyone believe it? The answer comes down to one property that makes gravity unlike every other force.

The seed: gravity's source cannot cancel

Start with a force that is not holographic, to sharpen the contrast.

Fill a box with electric charges. Charge comes in two signs, positive and negative, and they cancel. Now try to reconstruct the interior from the surface alone.

Be careful about what fails here, because it's easy to overstate. You can read the total net charge off the surface — the electric field passing through it is fixed by the enclosed charge, and that's a hard law (Gauss's law). What you cannot recover is the arrangement. A billion positives and a billion-and-one negatives, spread one way, produce the same surface field as the same charges spread a completely different way. Because opposite charges cancel, an enormous number of distinct interiors project to the identical surface. The cancellation destroys information about the configuration inside. The boundary loses the story.

Now switch to gravity. The thing that bends space and sources the gravitational field is mass (more precisely, energy). And mass has only one sign. There is no negative mass. Nothing cancels.

That is the crucial asymmetry. Because mass cannot hide by canceling against other mass, the way space is warped at the surface constrains the interior far more tightly than in the electric case. Every bit of mass adds to the curvature and none of it subtracts. The information about what's inside cannot be hidden by cancellation, because cancellation isn't available. As the physicist Laurent Freidel puts it, "Intuitively, this is why holography is plausible."

The general lesson, stated cleanly: a boundary can encode its interior only to the extent that the interior cannot cancel itself out. Where the source quantity has two signs, information leaks away; where it has one sign, it is preserved. Hold onto that — it is the real portable idea here, and it is exact, not metaphorical.

Where intuition becomes calculation: black holes

The idea got teeth when quantum mechanics entered.

In the 1970s, Jacob Bekenstein and Stephen Hawking calculated the entropy of a black hole. Entropy is, roughly, a count of how many distinct microscopic arrangements an object could be in — how much information it can hold. For ordinary matter, entropy grows with volume. Double the volume, double the storage.

For black holes, it didn't. As they worked out what happens when you feed matter into a black hole, its entropy grew in lockstep with its surface area — the area of its horizon, the two-dimensional boundary — not with the three-dimensional space inside. The maximum information a region can hold is set by the size of its boundary.

Leonard Susskind pushed this to its conclusion in the 1990s: a black hole is literally a hologram. Everything inside can, in principle, be read off from the outside; the interior is informationally redundant. "I thought it was a little bit crazy," Susskind said, "but I thought it was the least crazy of all the possibilities."

Then the step that generalizes it to everything. Cram enough mass into any region and it becomes a black hole. Black holes aren't exotic exceptions — they are what ordinary space does under extreme compression. So if black holes are holographic, and any region can be turned into one, then every region — including the room you're in — carries the same information limit. "It's completely general," Susskind said.

The honest doubt

Not everyone accepts the leap from the calculation to the conclusion "space is a projection."

Latham Boyle, a physicist at Edinburgh, doesn't dispute the entropy math. He disputes the interpretation, and his objection turns on a second source of entropy the holographers may be smuggling in.

The first source is the ordinary one: how many arrangements of particles fit inside. That scales with volume.

The second comes from entanglement — a quantum correlation between particles, where the states of two particles are linked so that they cannot be described independently, even when separated. Particles inside the box are entangled with particles outside it. Every such link crosses the surface. And here is the key: the number of links that cross depends on how much surface there is to cross — a bigger boundary is cut by more entangled pairs. So this "entanglement entropy" scales with area for a completely mundane reason: it's counting connections that straddle the cut, and cuts are made of area.

If Boyle is right, the famous area-scaling isn't evidence that reality is a hologram. It's just what you always get when you slice a quantum system in two and count the correlations severed by the slice. "A less mystical, more down-to-earth interpretation," he calls it.

What to carry away

Two things.

First, an exact physical principle, not a slogan: a boundary encodes its interior only when the interior's source quantity cannot cancel. Electric charge has two signs, cancels, and lets interiors hide — the surface keeps the net total but loses the arrangement. Mass has one sign, cannot cancel, and its full configuration is pinned by the curvature at the boundary. That is the specific reason gravity is the candidate for holography and electromagnetism is not.

Second, a discipline for reading bold science. One fact — entropy scales with area — supports two stories. One says space is an illusion and reality is a projection. The other says you double-counted by including entanglement across the cut. The calculation is solid; the meaning is contested. When you next hear "science has proven X," separate the measurement from the interpretation stacked on top of it. They are almost never the same thing, and the gap between them is where the actual argument lives — including this one, which is not settled.

Distilled from Quanta Magazine

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