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Comment on "A Loophole of All "Loophole-Free" Bell-Type Theorems"

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abstract

In a recent article (Found Sci (2020) https://doi.org/10.1007/s10699-020-09666-0) Marek Czachor claims that the Bell inequality cannot be proved because variables of complementary measurements cannot be added or multiplied. Even though he has correctly identified the problems existing with the orthodox interpretation of the Bell inequality and dealt with them in an original way, the interpretation he addresses do not pertain to the original formulation given by John Stewart Bell.

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Comment on "Unifying Aspects of Generalized Calculus"

quant-ph · 2025-08-08 · conditional · novelty 3.0

Czachor's non-Newtonian calculus is criticized as unfalsifiable and physically inert, but the criticism is undermined by a mischaracterization of the Cantor function and unsupported claims.

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  • Comment on "Unifying Aspects of Generalized Calculus" quant-ph · 2025-08-08 · conditional · none · ref 5 · internal anchor

    Czachor's non-Newtonian calculus is criticized as unfalsifiable and physically inert, but the criticism is undermined by a mischaracterization of the Cantor function and unsupported claims.