A research paper on fault-tolerant neutral-atom quantum computing estimates that cryptographically relevant executions of Shor’s algorithm may require far fewer physical qubits than earlier surface-code-based projections. Combining reconfigurable atom arrays, high-rate qLDPC codes, improved decoding, low-overhead logical operations, and optimized compilation, the authors estimate that solving the discrete logarithm problem for ECC P-256 could require roughly 10,000–26,000 physical qubits; RSA-2048 would need comparable or larger systems and longer execution times. Under a 1 ms stabilizer-cycle assumption, projections range from about 10 days for a parallel ECC-256 attack to roughly 97 days for RSA-2048 using approximately 102,000 qubits.
The estimates reinforce warnings that organizations should accelerate post-quantum cryptography migration before capable fault-tolerant systems emerge. Enterprises remain exposed to harvest-now, decrypt-later collection of data protected by RSA and elliptic-curve cryptography, while cryptographic migrations can take years. Security leaders should inventory cryptographic dependencies, prioritize high-value and internet-facing systems, establish multiyear PQC roadmaps, and build crypto-agility so algorithms and implementations can be replaced progressively rather than through a disruptive wholesale migration.

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Google Quantum AI published research estimating that fewer than 500,000 physical qubits could crack the encryption underpinning Bitcoin.
Peter Shor published research describing quantum algorithms relevant to breaking public-key cryptography.
Google accelerated its cryptographic migration timeline from the 2030s to 2029 in response to the projected quantum-computing threat.
A study of reconfigurable neutral-atom fault-tolerant architectures estimated that cryptographically relevant implementations of Shor's algorithm could require as few as roughly 10,000 physical qubits. It projected ECC/P-256 discrete logarithms could be solved in about 10 days with approximately 26,000 qubits, while RSA-2048 factoring could take about 97 days with roughly 102,000 qubits in a parallelized architecture.
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