Quantum threat tracker Updated 9 Nov 2026, 05:21 UTC
All threats

Bitcoin, Ethereum and crypto wallets

Also Signal, SSH and WireGuard logins: all use the same 256-bit curves

2028
Needed today19,397 physical qubitsSep 2026 paper · also 835 logical qubits
Since the first estimatedown 85%from 126,133 in Feb 2023
Machine announced20,000 by 2028IonQ, enough for this attack

How many qubits an attack needs, over time

Each dot is a published attack. Lower means an easier attack, so a falling line is bad news.

Physical qubits needed

The real qubits in a machine.

10,00020,00050,000100,000200,0002023202420252026202713 Feb 2023: 126,133 physical qubits4 Sep 2026: 19,397 physical qubits27 Oct 2026: 30,000 physical qubits27 Oct 2026: 29,588 physical qubits27 Oct 2026: 29,588 physical qubits126,133first estimate19,397down 85%
10,00020,00050,000100,000200,0002023202420252026202713 Feb 2023: 126,133 physical qubits4 Sep 2026: 19,397 physical qubits27 Oct 2026: 30,000 physical qubits27 Oct 2026: 29,588 physical qubits27 Oct 2026: 29,588 physical qubits126,133first estimate19,397down 85%

Best today: 19,397, down 85% since Feb 2023

Logical qubits needed

Error-corrected qubits, each made from many physical ones.

5001,0002,0005,0002018202020222024202621 Jun 2017: 2,330 logical qubits30 Mar 2026: 1,200 logical qubits15 Jul 2026: 835 logical qubits2,330first estimate1,200down 48%835down 30%
5001,0002,0005,0002018202020222024202621 Jun 2017: 2,330 logical qubits30 Mar 2026: 1,200 logical qubits15 Jul 2026: 835 logical qubits2,330first estimate1,200down 48%835down 30%

Best today: 835, down 64% since Jun 2017

Machines big enough

Announced plans from vendors. Not delivered machines.

IonQ

202820,000 physical / 1,600 logical qubitsCould break: 256-bit curves
2029200,000 physical / 8,000 logical qubits
20302 million physical / 80,000 logical qubits
Source

The papers (6)

Newest first. A red change is a new low: how much smaller than the best figure before it.

The paper behind the smallest figure

4 Sep 2026 · arXiv 2609.05625

Computing 256-bit elliptic curve discrete logarithms in 26 days on a fault-tolerant trapped-ion quantum computer with 20,000 qubits

All results and optimizations combined, we conclude that a trapped-ion quantum computer based on our architecture can solve the ECDLP on secp256k1 in approximately 25.7 days using 19,397 physical qubits with an estimated success probability of 63%.
Read the paper