Quantum Computer Builds a Spacetime Framework from Entanglement

Original: "Observation of gravity-like signatures in holographic codes on a quantum computer"
arXiv:2607.12047 · 2026-07-13 · CC BY 4.0 · 2 min
For the first time, a holographic formula has been reproduced on an ion processor: the boundary of a quantum code stores exactly as much information as needed so that the "area" inside remains unchanged until you add magic.

On a quantum computer with 36 ytterbium ions, a model of spacetime was built that fits into a few dozen qubits. The ions are held in a trap and controlled by laser pulses, and their states become entangled so that they form a framework resembling the beams of an invisible building. Each beam is a connection between two qubits, and the more such connections, the stronger the structure.\n\n

The key idea of holography: everything that happens in the bulk can be read on the boundary. The quantum code here works like a blueprint: boundary qubits store information about the interior ones, and the area of the "room" inside the code is calculated from the difference in entropies.

\n\nThe experiment tested a formula that was previously known only on paper. In the code without magic, the measured "proto-area" remained equal to two, no matter how strongly the entanglement of the interior qubits changed. This means that the boundary of the code monitors the interior with bit precision: if something changes inside, the boundary immediately updates its information, and the area does not budge.\n\nThen magic was added to the code. In the quantum world, magic is not a trick but a resource that cannot be obtained from ordinary operations, those that cover stabilizer circuits. Shifting the rotation angles of the gates by fractions of a radian activated this resource, and the proto-area began to grow along with the entanglement inside. The more magic, the steeper the slope: at the maximum value, the difference between the extreme points was about 0.2.\n\n

Magic makes the framework's connections mobile. Without it, the building stands rigid, and rearranging the furniture inside changes nothing in the blueprint. With magic, the walls begin to respond to what happens in the rooms.

\n\nA second experiment connected two such codes, like two buildings with a common corridor stretched between them. The more the qubits of one code were entangled with the qubits of the other, the smaller the proto-area became. This is similar to how a bridge between two regions of space shortens when it is "stitched" with greater quantum connection. The slopes ranged from −0.17 to −0.91 depending on the size of the circuit and the amount of magic.\n\nThe result brings us back to the image of the framework: entanglement provides the beams, and magic turns them into living connections that allow the building to change shape in response to internal events. For the first time, a quantum computer has shown this in the laboratory, not in an equation.

The experiment used up to 56 two-qubit ZZ gates in a single circuit, and tomography of a three-qubit state required measuring 27 different Pauli bases, each with 2100 shots. In total, more than 10^6 measurements were performed.

The idea that spacetime may be "woven" from quantum entanglement echoes Greg Egan's novel Schild's Ladder, in which physicists discover that the vacuum has a hidden structure, as well as John Wheeler's "It from Qubit" concept, popularized in science fiction.

S_{PA}(A) = S(\rho_A) - S(\rho_a)
An entropic analogue of the area of the minimal surface in a holographic code
S_A = \frac{\text{Area}(\gamma_A)}{4G_N} + S_a
The boundary entropy equals the area of the minimal surface plus the entropy of the bulk degrees of freedom
Concepts
AdS/CFT correspondence quantum gravity anti de sitter space topological quantum code homotopy gravitational superposition experiments CPT theorem