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    The success of General Relativity's curved spacetime fram... — Carmelics
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    Challenges→Poincaré demonstrated that multiple incompatible axiom sets yield equally consistent geometries, making axiom choice empirically underdetermined.

    The success of General Relativity's curved spacetime framework demonstrates that geometry is not merely conventional—it's answerable to objective physical facts about the universe's structure.

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    Key Terms

    Answerable to(describing how geometry must conform to physical reality)
    Required to match up with or be justified by; accountable to the demands or evidence of something.
    Curved spacetime(as a key concept in General Relativity)
    The idea that space and time aren't flat and independent—instead, they're woven together and actually bend and curve around heavy objects like planets and stars.
    General relativity(as used in physics)
    Einstein's theory explaining how gravity works by describing space and time as flexible, bendable things affected by massive objects like stars and planets.
    Objective physical facts(as what constrains how we describe reality)
    Real, measurable features of the universe that exist independently of what any human thinks or believes about them.
    conventional

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    (social ontology)
    In ordinary usage, 'conventional' may mean merely that a phenomenon is social, or that something about it is arbitrary or a matter of choice. In social ontology, however, 'conventional' is understood more precisely, following variants of David Lewis's 1969 analysis or analyses that challenge Lewis's approach.
    geometry(Abstract view following the acceptance of non-Euclidean and Riemannian geometries)
    Whatever can be described within the Riemannian formalism; an abstract structure defined by a consistent metric, not necessarily tied to physical or Euclidean space.

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    Poincaré demonstrated that multiple incompatible axiom sets yield equally consis...

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