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The Cat Qubit in Plain English

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Abstract

Introduction

Quantum computing is a paradigm shift in computational technology, addressing problems that are intractable for classical computers. The development of a fault-tolerant quantum computer could accelerate both applied research and scientific discovery. However, practical quantum error correction remains a challenge.

Several error correction approaches have been proposed, and recent experiments show encouraging results. In 2024, Google Quantum AI presented the first logical qubit with error correction1, while other research groups achieved similar milestones2,3,4. However, these approaches require an impractical amount of hardware resources to achieve useful quantum computing.



The Cat Qubit

An alternative approach to quantum error correction lies in the design of the qubits themselves, aiming to incorporate intrinsic protection against certain types of quantum errors.

Dissipative cat qubits are designed to protect against bit-flip errors by default. Cats can be configured to exponentially suppress bit-flip errors5. This phenomenon, the “noise bias,” allows for more hardware-efficient error correction codes. Such efficiency can drastically reduce the number of qubits required to achieve fault tolerance, making useful quantum computers more feasible6,7,8.

In this presentation, we will provide an intuition of both the physics and engineering behind the cat qubit. We'll explain how its unique design achieves noise bias and highlight some recent research advancements.

Publication: 1. Google Quantum AI and Collaborators (2024) Quantum error correction below the surface code threshold, Arxiv.<br>2. AWS Center for Quantum Computing and Collaborators (2024) Hardware-efficient quantum error correction using concatenated bosonic qubits, Arxiv.<br>3. Ben W. Reichardt et al. (2024) Demonstration of quantum computation and error correction with a tesseract code, Arxiv.<br>4. D. Bluvstein et al. (2023) Logical quantum processor based on reconfigurable atom arrays, Nature.<br>5. U. Réglade et al. (2024) Quantum control of a cat-qubit with bit-flip times exceeding ten seconds, Nature.<br>6. E. Gouzien et al. Performance Analysis of a Repetition Cat Code Architecture: Computing 256-bit Elliptic Curve Logarithm in 9 Hours with 126 133 Cat Qubits, Physical Review Letters.<br>7. D. Ruiz et al. (2024) LDPC-cat codes for low-overhead quantum computing in 2D, Arxiv.<br>8. C. Gidney, M. Ekerå (2019) How to factor 2048-bit RSA integers in 8 hours using 20 million noisy qubits, Arxiv.

Presenters

  • Niccolo Coppola

    ALICE & BOB

Authors

  • Niccolo Coppola

    ALICE & BOB

  • Laurent Prost

    Alice & Bob

  • Matija Zesko

    Alice & Bob

  • Raphael Lescanne

    ALICE & BOB