Quantum Computers Cross Critical Error Threshold
The Quanta Podcast
Quanta Magazine
4.7 • 640 Ratings
🗓️ 8 May 2025
⏱️ 19 minutes
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The post Quantum Computers Cross Critical Error Threshold first appeared on Quanta Magazine
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| 0:00.0 | Welcome to the quantum science podcast. |
| 0:07.0 | Each episode we bring you stories about developments in science and mathematics. |
| 0:11.0 | I'm Susan Vallett. |
| 0:13.0 | In the first, researchers have shown that adding more qubits to a quantum computer can make it more resilient. |
| 0:20.0 | It's an essential step on the long road to practical applications. |
| 0:24.6 | That's next. |
| 0:25.6 | Quantum Magazine is an editorially independent online publication |
| 0:31.6 | supported by the Simons Foundation to enhance public understanding of science. |
| 0:46.2 | How do you construct a perfect machine out of imperfect parts? |
| 0:50.4 | That's the central challenge for researchers building quantum computers. |
| 0:56.0 | The trouble is that their elementary building blocks, called cubits, are exceedingly sensitive to disturbance from the outside world. Today's prototype quantum computers are too |
| 1:01.9 | error-prone to do anything useful. In the 1990s, researchers worked out the theoretical foundations |
| 1:08.5 | for a way to overcome these errors, called quantum error |
| 1:12.1 | correction. The key idea was to coax a cluster of physical cubits to work together as a single, |
| 1:19.1 | high-quality, logical cubit. The computer would then use many such logical cubits to perform |
| 1:25.5 | calculations. They'd make that perfect machine by transmuting |
| 1:29.6 | many faulty components into fewer reliable ones. Here's Michael Newman, an error correction researcher |
| 1:36.1 | at Google Quantum AI on quantum computers. They get exponentially better as they get bigger. And so |
| 1:42.1 | that's really the only path that we have, |
| 1:49.9 | that we know of, towards building a large-scale quantum computer. This computational alchemy has its limits. If the physical cubits are too failure-prone, error correction is counterproductive. In that case, |
| 1:57.8 | adding more physical cubits will make the logical cubits worse, not better. |
| 2:03.2 | But if the error rate goes below a specific threshold, the balance tips. |
... |
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