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Parallel Worlds Probably Exist. Here’s Why thumbnail

Parallel Worlds Probably Exist. Here’s Why

Veritasium·
5 min read

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TL;DR

Quantum states evolve deterministically under the Schrödinger equation, but measurements appear random because early interpretations added a separate collapse/probability rule.

Briefing

Quantum mechanics can be made fully deterministic by treating the wave function as the complete description of reality and replacing “wavefunction collapse” with continuous evolution plus branching. That shift matters because it turns Schrödinger’s cat—from a paradox about contradictory outcomes—into a consequence of how quantum systems entangle with their surroundings, without adding an extra, non-dynamical rule for measurement.

In classical mechanics, knowing a system’s state (like position and velocity) lets Newton’s laws predict its future. Quantum mechanics parallels this: knowing a particle’s wave function lets the Schrödinger equation evolve that state smoothly over time, typically spreading out in space. The tension arises because measurements don’t reveal a spread-out wave; they produce a single detected outcome. Early quantum theory leaned on measurement as more “real” than the wave function, and Max Born’s interpretation provided the missing link: the wave function’s complex amplitude squared gives the probability of finding a particle at a point. That “Born rule” effectively introduces randomness into the core picture.

Schrödinger’s cat dramatizes the problem. A radioactive atom can be in a superposition of decayed and not decayed. When coupled to a detector and then to a macroscopic cat, the combined system becomes entangled so that, before anyone looks, the cat is described by a superposition of alive and dead. Traditional Copenhagen-style accounts say the wave function collapses when the box is opened, selecting one outcome.

A different approach keeps only the Schrödinger evolution rule and treats measurement as just another quantum interaction. Superposition is supported by experiments like the double-slit setup: individual electrons produce an interference pattern that can’t be explained as a simple “either slit A or slit B” story. Entanglement is supported by momentum-correlation experiments: after two particles interact, they are described by a single shared wave function, so measuring one immediately determines the other’s correlated property—without needing separate wave functions for each particle.

In the many-worlds interpretation, the cat paradox resolves through environmental decoherence. As the atom’s superposition entangles with the detector, the detector then entangles with countless uncontrolled degrees of freedom—air molecules, photons, and other environmental particles. That entanglement “branches” the universe into effectively non-interacting copies corresponding to different outcomes. When the box is opened, an observer finds either alive or dead, but the other outcome has already occurred in a separate branch associated with a different “copy” of the observer.

Caltech physicist Sean Carroll addresses common objections. Energy conservation is handled at the level of the total wave function; branches correspond to different internal configurations that together fit within conserved quantities. The number and rate of branching are unknown, though branching happens extremely often—for instance, radioactive decays in the body occur thousands of times per second. Many-worlds does not mean every logically possible event occurs; the Schrödinger equation assigns zero probability to outcomes that violate conservation laws. Finally, whether branching is instantaneous or spread out across space can be described in multiple equivalent ways that make the same predictions, making “branches” more like a useful bookkeeping framework than a fundamental feature carved into reality.

The bottom line: many-worlds replaces collapse with continuous quantum evolution, making all outcomes occur with probabilities encoded in the structure of the wave function—while decoherence explains why observers experience only one result.

Cornell Notes

Quantum mechanics evolves wave functions smoothly via the Schrödinger equation, but measurements yield single outcomes. Many-worlds keeps only the evolution rule by treating measurement as an ordinary quantum interaction: a superposed system becomes entangled with a detector and then with the environment. Environmental decoherence effectively splits the universe into branches, so an observer inside the box finds either alive or dead without invoking a special collapse step. Experiments like the double slit support superposition, and entanglement experiments support the idea of a shared wave function. The interpretation aims to restore determinism: the wave function is complete, and “collapse” is replaced by branching that makes different outcomes appear separate to different observers.

Why does the wave function’s smooth evolution clash with what detectors record as single outcomes?

The Schrödinger equation evolves a quantum state continuously, often producing a spatially spread wave function. Yet measurements register a particle at a single point in space. Early quantum theory reconciled this by adding a second rule: Born’s interpretation says the probability of a particular outcome equals the squared magnitude of the corresponding complex amplitude. That extra rule introduces irreducible randomness compared with classical determinism.

What experimental evidence supports superposition rather than “either/or” behavior?

The double-slit experiment with individual electrons produces an interference pattern on the screen. The pattern is not the sum of two independent “electrons went through slit 1” and “electrons went through slit 2” distributions; it requires interference between the alternatives. That forces the conclusion that a single electron is described by a superposition of paths until detection.

How does entanglement differ from having two separate wave functions?

After two particles interact, entanglement means they are described by one joint wave function rather than independent states. For example, if two electrons scatter with equal and opposite momenta, measuring one’s momentum immediately determines the other’s correlated momentum. The key point is that the correlation follows from the shared wave function collapsing (in the usual account) or, in many-worlds, from the structure of branching after interaction.

How does many-worlds reinterpret Schrödinger’s cat without collapse?

The atom starts in a superposition of decayed and not decayed. That superposition entangles with the detector, and then the detector entangles with the environment (photons, air molecules, etc.). Decoherence makes the “alive” and “dead” components effectively stop interfering. When the box is opened, the observer becomes entangled with one branch, so they experience either alive or dead, while the other outcome persists in a separate branch.

What does Sean Carroll say about how many worlds exist and how often branching happens?

The branching rate is unknown in detail, but branching is happening extremely frequently whenever a superposed quantum system becomes entangled with its environment. Carroll gives radioactive decay in the body as an example: decays occur thousands of times per second, and each decay corresponds to a branching event. The total number of branches could be finite or effectively infinite, depending on aspects of quantum gravity and cosmology that remain unclear.

Does many-worlds mean every conceivable event happens?

No. Many-worlds follows the Schrödinger equation, which assigns zero probability to outcomes that violate conservation laws. For instance, an electron converting into a proton would contradict conservation of mass and charge, so such transitions have zero probability in the formalism. The interpretation can include worlds where a person becomes president, but those worlds occur only to the extent allowed by quantum dynamics and their (possibly tiny) amplitudes.

Review Questions

  1. How does Born’s rule connect the squared amplitude of a wave function to measurement probabilities, and why does that matter for determinism?
  2. In many-worlds, what role does environmental decoherence play in turning a superposition into effectively separate observed outcomes?
  3. Why do conservation laws constrain what kinds of “branches” can occur in the many-worlds picture?

Key Points

  1. 1

    Quantum states evolve deterministically under the Schrödinger equation, but measurements appear random because early interpretations added a separate collapse/probability rule.

  2. 2

    Born’s rule links the probability of an outcome to the squared magnitude of the wave function’s complex amplitude.

  3. 3

    Schrödinger’s cat becomes less paradoxical when measurement is treated as entanglement with the detector and environment rather than a special collapse event.

  4. 4

    Superposition is supported by interference patterns in experiments like the double slit, which require alternatives to combine rather than add incoherently.

  5. 5

    Entanglement means interacting particles are described by a single shared wave function, producing strong correlations upon measurement.

  6. 6

    Many-worlds replaces collapse with environmental decoherence, branching the universe into effectively non-interacting copies corresponding to different outcomes.

  7. 7

    Key open questions remain about the total number of branches and the exact branching rate, even though branching is expected to occur extremely often in everyday systems.

Highlights

Born’s interpretation makes probability fundamental by turning complex amplitudes into probabilities via squaring—an abrupt philosophical leap from deterministic evolution.
Many-worlds treats “opening the box” as just another quantum interaction: the observer becomes entangled with one outcome branch.
Environmental decoherence explains why branches stop interfering, making alive vs. dead outcomes appear mutually exclusive to each observer.
Sean Carroll emphasizes that branching happens constantly—radioactive decays in the body occur thousands of times per second—though the total number of branches is unknown.
Many-worlds does not license every imaginable event; conservation laws and the Schrödinger equation assign zero probability to forbidden transitions.

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