fix

codes/quantum/qudits_galois/qldpc/generalized_bicycle.yml

@@ -84,11 +84,16 @@ relations:
       - code_id: sc_qldpc
         detail: 'Qubit GB stabilizer generator matrices can be used as sub-matrices to define a 1D SC-QLDPC code \cite{arxiv:2305.00137}.'
       - code_id: qldpc
-        detail: 'A code GB\((a,b)\) is given by the sum of weights of polynomials \(a(x)\) and \(b(x)\).
-        The GB code ansatz is convenient for designing quantum LDPC codes.'
+        detail: |
+          A code GB\((a,b)\) is given by the sum of weights of polynomials
+          \(a(x)\) and \(b(x)\). The GB code ansatz is convenient for designing
+          quantum LDPC codes.
       - code_id: single_shot
-        detail: 'In some GB error-correcting schemes, localized syndrome measurement errors only give rise to localized errors in the correction stage.
-        Then, a single round of measurements is enough, and fault-tolerant error correction is quantum-local \cite{arxiv:1404.5504}.'
+        detail: |
+          In some GB error-correcting schemes, localized syndrome measurement
+          errors only give rise to localized errors in the correction stage.
+          Then, a single round of measurements is enough, and fault-tolerant
+          error correction is quantum-local \cite{arxiv:1404.5504}.
       - code_id: quantum_cyclic
         detail: 'Given a canonical generating polynomial \(g(x)\) of a cyclic quantum code \([[n,k,d]]\), its generator matrix is a cyclic matrix \(G=g(P)\). Here \(P\) is the permutation matrix of one-step length-\(n\) cyclic shift.'
       - code_id: hypergraph_product