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    Everettian quantum theory

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    • Introduction to Quantum Mechanics
      • 1.1Overview of Quantum Mechanics
      • 1.2Historical Developments
      • 1.3Basic Concepts and Principles
    • Wave-Particle Duality
      • 2.1Concept of Wave-Particle Duality
      • 2.2Double Slit Experiment
      • 2.3Implications for Quantum Theory
    • Schrodinger's Equation
      • 3.1Introduction to Schrodinger's Equation
      • 3.2Wave Function
      • 3.3Probability Distribution
    • The Copenhagen Interpretation
      • 4.1Background and Principles
      • 4.2Measurement Problem
      • 4.3Criticisms and Controversies
    • Introduction to Everettian Quantum Theory
      • 5.1The Many-Worlds Interpretation
      • 5.2Wave Function Collapse and Superposition
      • 5.3Decoherence
    • Implications of The Many-Worlds Interpretation
      • 6.1Determinism and Reality
      • 6.2Quantum Mechanics and Philosophy
      • 6.3Quantum Immortality and Ethics
    • Criticisms and Alternatives to Everettian Quantum Theory
      • 7.1Criticisms of The Many-Worlds Interpretation
      • 7.2The Bohmian Interpretation
      • 7.3The Many Minds Interpretation
    • Wrap-up and Future Directions
      • 8.1Quantum Computing and Everettian Theory
      • 8.2Quantum Gravity: Theories and Controversies
      • 8.3Future Directions in Quantum Theory Research

    Introduction to Everettian Quantum Theory

    The Many-Worlds Interpretation: An Introduction

    interpretation of quantum mechanics which denies the collapse of the wavefunction

    Interpretation of quantum mechanics which denies the collapse of the wavefunction.

    The Many-Worlds Interpretation (MWI) of quantum mechanics is a theory that proposes a very large—perhaps infinite—number of universes exist in parallel to our own. This theory, also known as Everettian Quantum Theory, was first proposed by physicist Hugh Everett III in 1957.

    Historical Context and Development

    The MWI emerged as a radical solution to the measurement problem in quantum mechanics. The measurement problem arises from the fact that the principles of quantum mechanics seem to break down during a measurement. Before a measurement, a quantum system can exist in a superposition of states. However, after a measurement, the system appears to 'collapse' into one of these states.

    Everett proposed the MWI as a way to resolve this problem. Instead of the wave function collapsing upon measurement, Everett suggested that all possible outcomes of the measurement occur in some universe. Each universe is as real as the others, but they are all mutually unobservable.

    Understanding the Concept of 'Branching' Universes

    The MWI is often described in terms of 'branching' universes. When a quantum event occurs that has multiple possible outcomes, the universe 'branches' into separate universes for each possible outcome. For example, if a quantum particle can be in one of two states, then after a measurement, there will be one universe where the particle is in the first state and another universe where the particle is in the second state.

    The Role of the Observer

    In the MWI, the observer plays a crucial role. The observer is also subject to the laws of quantum mechanics and can exist in a superposition of states. When an observer makes a measurement, they become entangled with the system they are measuring. This leads to a branching of the observer's universe: in one branch, the observer measures one outcome, and in another branch, the observer measures a different outcome.

    In conclusion, the Many-Worlds Interpretation offers a radical but compelling interpretation of quantum mechanics. It resolves the measurement problem by proposing that all possible outcomes of a quantum event occur in some universe. This leads to the concept of 'branching' universes, where each branch represents a different possible outcome of a quantum event. The observer, who is also subject to the laws of quantum mechanics, becomes entangled with the system they are measuring, leading to a branching of their own universe.

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