评Marek Czachor题为《论由算术与概率的相对性所蕴含的量子性的相对性》的文章
Comment on Marek Czachor article entitled "On Relativity of Quantumness as Implied by Relativity of Arithmetic and Probability"
AI总结：
本文评论Czachor的分层算术模型，指出其关键概率映射g取自标准量子力学的玻恩定则与Fubini-Study度规，与量子关联的一致性为设计植入而非新物理推导，不构成Bell定理的真正反例。
摘要：
Czachor的分层算术模型以合理的形式化前提为起点，但通过引入标准量子力学中的玻恩（Born）定则和富比尼-施图迪（Fubini-Study）度规来确定关键的概率映射g——在标准量子力学中，玻恩概率在固定测量语境下属于柯尔莫哥洛夫（Kolmogorov）概率。随后该g被应用于非牛顿隐变量场景，由此产生的混合框架与量子关联的一致性是人为设计植入的，而非源自新物理，因此并不构成对贝尔（Bell）定理的真正反例。
英文摘要：
Czachor's model of hierarchical arithmetics begins with a valid formal premise but fixes the key probability mapping g by importing the Born rule and Fubini-Study metric from standard quantum mechanics, where Born probabilities are Kolmogorov within a fixed measurement context. This g is then applied in a non-Newtonian hidden-variable setting, producing a hybrid framework whose agreement with quantum correlations is built in by design, not derived from new physics, and thus does not constitute a genuine counterexample to Bell's theorem
机构、总结、中文摘要均由AI分析而来，可能存在错误，请以论文正文为准。
