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A code with high fault-tolerance threshold making it suitable for quantum computation using physical qubits with higher error rates.

A class of quantum error-correcting codes where errors can be detected and corrected by measuring stabilizer operators.

They are derived from classical Reed-Muller codes and are capable of correcting quantum errors.

A nine-qubit code that corrects arbitrary single-qubit errors through quantum error correction.

The smallest possible code that can correct single-qubit errors and is also known as the perfect quantum code.

A type of topological code that uses a lattice with qubits at vertices; encodes one logical qubit into several physical qubits.

Codes that encode information in the global features of entangled quantum states, protecting against local errors.

A quantum error-correcting code extending the classical Hamming code, typically capable of correcting single-qubit errors.

This code uses a rectangular array of qubits and can correct for errors along rows or columns.

These codes are the quantum analog of classical convolutional codes and suitable for streaming quantum data.

Based on the concept of channel polarization, they offer a constructive way to achieve channel capacity with low encoding and decoding complexity.

A quantum error-correcting code that uses superpositions of coherent states (so-called 'cat states') to detect and correct errors.

A seven-qubit code also known as the perfect code; it encodes one logical qubit into seven physical qubits.

A topological code used to store quantum information in two dimensions, which is robust against local errors.