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Manyworlds interpretation posits multiple parallel universes from "summary" of The Principles of Quantum Mechanics by P. A. M. Dirac

The Manyworlds interpretation of quantum mechanics suggests that there are multiple parallel universes existing simultaneously. This idea stems from the notion that every possible outcome of a quantum event actually occurs in its own separate universe. In these parallel universes, all potential outcomes are realized, creating a multitude of worlds that diverge from each other based on the various outcomes of quantum events. According to this interpretation, each universe branches off from the others at every quantum decision point, resulting in a vast and continuously expanding multiverse. This concept challenges traditional views of reality and suggests that there is not just one definitive outcome to any quantum event, but rather a multitude of outcomes that exist in parallel universes. In the Manyworlds interpretation, every possible quantum state is realized in one of these parallel universes, leading to a complex and intricate web of interconnected worlds. This idea implies that there are countless versions of ourselves and our reality, each existing in a different universe determined by the outcomes of quantum events. This interpretation raises profound questions about the nature of reality and our place in the universe. It suggests that the universe is far more vast and diverse than we can possibly imagine, with an infinite number of parallel worlds coexisting alongside our own. This concept challenges our understanding of existence and opens up new possibilities for exploring the mysteries of the quantum realm. The Manyworlds interpretation offers a fascinating perspective on the nature of reality, suggesting that the universe is a vast and complex tapestry of parallel worlds. This concept invites us to rethink our assumptions about the nature of reality and consider the profound implications of a multiverse filled with infinite possibilities.
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    The Principles of Quantum Mechanics

    P. A. M. Dirac

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