Quantum Networking: Entanglement as Infrastructure
A quantum network distributes entanglement — correlations between distant qubits stronger than any classical link can produce — enabling QKD without trusted nodes, distributed sensing, and eventually networked quantum computers. The core primitives (entanglement swapping, quantum memory, repeaters) are all physically demonstrated in laboratories, but no quantum repeater network operates in production anywhere: the quantum internet is honestly classified as lab-demonstrated, not practical today.
Why is a quantum network different from the internet?
The classical internet works because information can be copied: routers buffer packets, amplifiers boost signals, retries resend lost data. Quantum information forbids all of that — the no-cloning theorem (a proved result: an unknown quantum state cannot be duplicated) means no buffering, no amplification, no retransmission of a qubit in flight. The previous chapter's loss arithmetic showed the consequence: direct photon transmission dies exponentially with distance, hitting a wall around a few hundred kilometers.
So a quantum network is built around a different commodity: entanglement — a correlation between two qubits such that measuring them yields outcomes no classical coordination could reproduce (see entanglement and the developer-course chapter). The plan is not to ship data qubits down fiber. It is to establish shared entangled pairs between distant nodes, then consume them: for QKD keys without trusted intermediate nodes, for teleporting qubit states between processors, for distributed sensing and clock synchronization. Entanglement becomes infrastructure the way bandwidth is infrastructure.
Three primitives make it work: entanglement distribution (creating pairs across a fiber segment), entanglement swapping (splicing two short-range pairs into one long-range pair), and quantum memory (holding entanglement alive until both segments are ready). This chapter demonstrates the first two in the simulator and puts honest numbers on the third.
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