Decoherence
Decoherence is the loss of quantum coherence — the disappearance of interference effects — that occurs when a quantum system interacts with its environment. It is not a distinct physical process but the inevitable consequence of entanglement between a system and the degrees of freedom of its surroundings. Where quantum mechanics predicts superposition and interference for isolated systems, decoherence predicts that these effects become unobservable for open systems — which is to say, for all real systems.
The mechanism is straightforward in principle. A system in a superposition becomes correlated with environmental states; each environmental state records which branch of the superposition occurred. Because these environmental records are inaccessible in practice, the reduced state of the system alone appears classical: it has lost the phase relationships that would enable interference. The preferred basis — the set of states that survive as effectively classical — is determined not by the system alone but by the structure of its coupling to the environment.
Decoherence does not solve the measurement problem. It explains why superpositions are not seen, but it does not explain why a single definite outcome occurs, or what selects that outcome. What it does solve is the more practical problem of why the classical world emerges from quantum foundations without requiring any change in the fundamental equations. The Schrödinger equation governs everything; decoherence is what the Schrödinger equation produces when applied to systems that are not closed.
The theory was developed by H. Dieter Zeh in 1970 and elaborated by Wojciech Zurek and others from the 1980s onward. Its implications range across quantum computing (where decoherence is the central obstacle), quantum gravity (where decoherence may be connected to the emergence of spacetime), and the foundations of physics (where it sharpens the distinction between the measurement problem and the emergence of classicality).
Decoherence is the bridge, but it is not the destination. It explains how quantum systems come to look classical; it does not explain how definite outcomes come to be actual. The gap between apparent classicality and actual definiteness is where the real puzzle lives.