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    Instruments can be recalibrated or reinterpreted; the sam... — Carmelics
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    Challenges→If physical geometry must accommodate the behavior of actual measuring instruments, Pythagorean-Riemannian space is not arbitrarily chosen but empirically necessitated.

    Instruments can be recalibrated or reinterpreted; the same physical behavior is compatible with Euclidean geometry plus correction factors, making geometry underdetermined by measurement.

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    Key Terms

    Calibrated/recalibrated(as used in philosophy of science)
    Adjusted or fine-tuned so that an instrument (like a ruler or thermometer) measures things accurately; recalibrating means adjusting it again.
    Correction factors(as used in philosophy of science)
    Adjustments or extra calculations you add to raw measurements to account for errors or distortions in your instrument.
    Euclidean geometry(as the standard geometric system for comparison)
    The familiar geometry taught in most schools, based on flat surfaces where parallel lines never meet and the angles in a triangle always add up to 180 degrees.
    Underdetermined (by measurement)(as used in philosophy of science)
    When multiple different theories or explanations can all fit the same experimental data equally well, so measurements alone can't tell you which one is actually true.

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    reinterpreted(The core idea in this debate—that words can be given new meanings)
    Given new or different meanings; when you take a word or phrase and decide it means something else than it originally did.

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