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    Measurement contexts, observer dependence, and relational... — Carmelics
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    Challenges→If the target system's state space is itself finite and discrete, a sufficiently fine-grained computational model can achieve a bijective mapping with physical states.

    Measurement contexts, observer dependence, and relational properties in quantum mechanics may resist bijection to context-independent computational states.

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    If the target system's state space is itself finite and discrete, a sufficiently...

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    If the target system's state space is itself finite and discrete, a sufficiently...

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