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Technology· 30 Jul 2026· 4 min read

IBM and UChicago run a verified 70-logical-qubit computation beyond classical simulation

A real capability step on error-corrected hardware — and still many orders of magnitude away from breaking RSA or ECC.

On 30 July 2026 IBM and the University of Chicago announced a computation encoding 70 logical qubits with a new error-correction method, completing in roughly 15 minutes a task they argue is beyond leading classical simulation, with verification that the result is trustworthy.

The significant part for cryptography is not the runtime but the combination of logical qubits and verification: progress in error correction is the variable that governs when cryptographically relevant machines become possible.

Published resource estimates for breaking RSA-2048 still run to millions of physical qubits or, in more recent optimised estimates, hundreds of thousands, operating for days. Seventy logical qubits does not approach that regime.

What it means for your migration
  • Treat this as movement on the capability trend line, not as a change to your migration deadline.
  • The migration driver remains harvest-now-decrypt-later plus regulatory dates, both of which are already fixed.
  • Track logical qubit counts and error rates rather than headline physical qubit counts.

No published experiment has broken cryptographically relevant RSA, ECC or AES. Claims of quantum advantage are contested and often revisited by improved classical methods.

Chronology

Timeline of events

Every step in this story with its date, authority and evidence class.

  1. 23 Oct 2019B1

    Google reports random circuit sampling advantage

    Sycamore result begins the modern advantage debate; later classical work narrowed the claimed gap.

    Nature

  2. 9 Dec 2024B1

    Google Willow below-threshold error correction

    Demonstrates that adding physical qubits can reduce logical error rates.

    Google Quantum AI

  3. 30 Jul 2026B1

    IBM and UChicago encode 70 logical qubits

    Verified logical computation beyond leading classical simulation methods, completed in about 15 minutes.

    IBM Newsroom