Topological quantum computing emerges as a revolutionary paradigm where quantum states are preserved not by fragile energy levels, but by robust topological invariants—resistance to local disturbances akin to how cyclic patterns resist erasure in Mersenne cycles. This approach…
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Matrix geometry serves as a foundational language in topological quantum computing, enabling precise encoding of quantum states, errors, and logical operations through high-dimensional operators. This framework underpins stabilizer codes and topological protection, offering structured ways to represent entanglement…
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