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Gravity seems holographic. What does that mean for reality?

Original article
quantamagazine.org|263 points|201 comments|by ibobev|Sep 25, 2026

Gravity Seems Holographic: What Does That Mean for Reality?

By Charlie Wood | September 25, 2026

The most significant leap in contemporary theoretical physics is the realization that gravity possesses the ability to effectively collapse the dimensions of our space.

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Introduction: The Mystery of AdS/CFT

About a decade ago, during my early days as a physics journalist, I constantly encountered a cryptic acronym: AdS/CFT. I eventually discovered that this stands for anti-de Sitter/conformal field theory, a theoretical bridge connecting two realms that usually refuse to get along: gravity and quantum mechanics.

Even more startling is the implication of this correspondence: gravity seems to erase the boundary between volume (3D) and area (2D). This concept is known as the Holographic Principle, and in my view, it represents the most profound theoretical proposal of the last thirty years.

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"Qualia are 'the ways things seem to us,'" — The late philosopher Daniel Dennett

In the context of philosophy, "qualia" describes the subjective nature of experience—the specific "blueness" of blue or the internal feeling of joy. In this series of essays, we explore scientific inquiries that are driven by curiosity, even if they don't have immediate answers.

The Impact of Holography

The physics community has reacted to AdS/CFT with an almost religious fervor. The three seminal papers from the late 1990s are the most cited theoretical works of the digital age. Physicists often describe the phenomenon as "miraculous" or "magical."

One of the most tangible wins for this theory is the resolution of the black hole paradox. It suggests that black holes are inescapable prisons (as Stephen Hawking once argued), but are instead systems from which information can be recovered.

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Despite the hype, I remained confused. I had heard conflicting reports:

  • Is gravity and quantum mechanics actually the same thing?
  • Is space-time merely an illusion?
  • Is this a proven mathematical fact or just a wild speculation?

My goal was to triangulate these ideas to understand what the holographic principle actually tells us about the universe.

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The Evidence: The Box Thought Experiment

Imagine a conceptual box enclosing a region of space-time. The holographic principle claims that regardless of the complexity inside—whether it's colliding black holes or drifting gas—the entire state of the interior can be decoded by measuring the surface.

The Dimensional Collapse

In this framework, the distinction between square meters and cubic meters vanishes. The "amount of stuff" inside the volume is equivalent to the "amount of paint" on the surface.

InformationVolume∝AreaSurface\text{Information}_{\text{Volume}} \propto \text{Area}_{\text{Surface}}InformationVolume​∝AreaSurface​

Holography Spot

Bartek Czech of Tsinghua University compares this to a CT scan. While a CT scan uses X-rays to reconstruct a 3D image of a brain from 2D slices, holography suggests something even more radical: you could reconstruct every single neuron and vessel in the brain simply by photographing the surface.

Why Gravity is Different

This ability to reconstruct the interior from the exterior is a "miracle of gravity." To understand why, we have to compare gravity to other fundamental forces, such as electromagnetism.

FeatureElectromagnetismGravity (Holographic)
Interior AccessRequires internal probes/X-raysCan be inferred from surface
DimensionalityVolume ≠\neq= AreaVolume ≈\approx≈ Area
InformationDistributed throughout volumeEncoded on the boundary

Astronaut

If you have a box of electric charges, the field passing through the surface isn't enough to perfectly map the internal arrangement of those charges. Gravity, however, behaves differently.

The Logic of the Mapping

If we were to write a pseudo-code for how this holographic reconstruction works, it might look like this:

def reconstruct_reality(surface_measurements):
    # Gravity allows the mapping of 2D boundary to 3D bulk
    bulk_volume = apply_gravity_transform(surface_measurements)
    return bulk_volume

# The 'Miracle':
# interior_state == surface_state

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