首页> 外文期刊>Journal of physics, A. Mathematical and theoretical >The construction of Kochen-Specker noncolourable sets in higher-dimensional space from corresponding sets in lower dimension: modification of Cabello, Estebaranz and Garcia-Alcaine's method
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The construction of Kochen-Specker noncolourable sets in higher-dimensional space from corresponding sets in lower dimension: modification of Cabello, Estebaranz and Garcia-Alcaine's method

机译:高维空间中的Kochen-Specker无色集从低维中的对应集的构造:Cabello,Estebaranz和Garcia-Alcaine方法的修改

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摘要

By re-examination of Cabello, Estebaranz and Garcia-Alcaine's method (CEG) for constructing a ray set which gives a proof of Kochen-Specker theorem in a higher dimension from an already known set in a lower dimension, a more refined method is derived. In the construction of ray sets of higher dimension, we need fewer rays than in CEG. By using the method, an analytical proof of the KS-noncolourability of ray sets in real Hilbert spaces is also given whose KS-noncolourability was found by CEG by computer calculation.
机译:通过重新检查Cabello,Estebaranz和Garcia-Alcaine的构建射线集的方法(CEG),该射线集从较低维度的已知集合中提供了较高维度的Kochen-Specker定理的证明,从而得出了更完善的方法。在构建高维射线集时,与CEG相比,我们需要的射线更少。通过使用该方法,还给出了真实希尔伯特空间中射线集的KS-不可着色性的分析证明,其CE-不可着色性是通过CEG通过计算机计算发现的。

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