Sean Carroll describes the Many Worlds Interpretation of Quantum Mechanics. (5 mins):
The Many-Worlds Interpretation (MWI) of quantum mechanics is a realist, deterministic interpretation proposed by Hugh Everett III in 1957. It aims to resolve the measurement problem without invoking wave function collapse.
The Many-Worlds Interpretation (MWI) of quantum mechanics is a realist, deterministic interpretation proposed by Hugh Everett III in 1957. It aims to resolve the measurement problem without invoking wave function collapse.
Core Ideas of MWI:
- Universal Wave Function:
The wave function of the universe evolves deterministically according to the Schrödinger equation, with no collapse. - Branching of Worlds:
Every time a quantum measurement or interaction occurs with multiple possible outcomes, the universe branches. Each possible outcome is realized in a separate, non-communicating "world." - Superposition Is Real:
All components of a superposition correspond to real, distinct outcomes—each exists in a different branch. - No Special Role for Observers:
Consciousness does not cause collapse. Observers are part of the quantum system and also become entangled and branched. - Probability as Subjective:
Since all outcomes happen, probabilities are understood in terms of subjective uncertainty or decision theory (e.g., the Born rule emerges from rational behavior across branches—per some proponents).
Implications:
- Solves the Measurement Problem without invoking collapse or hidden variables.
- No Randomness in fundamental laws—only deterministic evolution.
- All Outcomes Exist, leading to a vast (perhaps infinite) number of parallel worlds.
Criticisms:
- Ontology Overload: Requires a huge number of unobservable worlds.
- Preferred Basis Problem: What defines a “branch” or world?
- Born Rule Derivation: It's controversial whether MWI can recover the usual quantum probabilities without additional assumptions.