Quantum low-density parity-check codes face challenges due to degeneracy, which hinders the convergence of belief-propagation decoding. Researchers have found that adding linearly independent rows to a stabilizer code's check matrix can mitigate this issue by reducing the search space for valid degenerate solutions. This approach, known as Affine Subcode Ensemble Decoding, enhances the decoding process for these codes. By appending carefully selected rows, the method improves the code's ability to correct errors, making it a valuable tool for fault-tolerant quantum computing. The study demonstrates the potential of this technique to overcome degeneracy-related limitations, paving the way for more efficient quantum error correction1. This development matters to practitioners because it brings quantum computing closer to practical applications, potentially disrupting traditional cryptography and computation methods.