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    If arithmetic requires intuitive forms, why do non-Euclid... — Carmelics
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    Challenges→Kant's synthetic a priori propositions (e.g., '7+5=12') derive their necessity from the forms of intuition (space/time), not from conceptual understanding alone.

    If arithmetic requires intuitive forms, why do non-Euclidean geometries remain consistent? This suggests logical structure, not intuitive form, ensures necessity.

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    Kant's synthetic a priori propositions (e.g., '7+5=12') derive their necessity f...

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