论文标题
基于几何代数的量子相关性的局部起源
Local origins of quantum correlations rooted in geometric algebra
论文作者
论文摘要
在以前的出版物中,我提出了一个几何框架,该框架是基于自然界观察到的强量子相关性的本地,现实和确定性起源的基础,而无需诉诸超级认定,倒退或其他阴谋漏洞,通常是为了避免贝尔反对这种可能性的论点。 The geometrical framework I have proposed is based on a Clifford-algebraic interplay between the quaternionic 3-sphere, or $S^3$, which I have taken to model the geometry of the three-dimensional physical space in which we are confined to perform all our physical experiments, and an octonion-like 7-sphere, or $S^7$, which arises as an algebraic representation space of this Quaternionic 3-Sphere。在本文中,我首先回顾了上述几何框架,然后加强其使用几何代数语言的Clifford-Elgebraic基础,最后驳斥了其一些批评。
In previous publications I have proposed a geometrical framework underpinning the local, realistic, and deterministic origins of the strong quantum correlations observed in Nature, without resorting to superdeterminism, retrocausality, or other conspiracy loopholes usually employed to circumvent Bell's argument against such a possibility. The geometrical framework I have proposed is based on a Clifford-algebraic interplay between the quaternionic 3-sphere, or $S^3$, which I have taken to model the geometry of the three-dimensional physical space in which we are confined to perform all our physical experiments, and an octonion-like 7-sphere, or $S^7$, which arises as an algebraic representation space of this quaternionic 3-sphere. In this paper I first review the above geometrical framework, then strengthen its Clifford-algebraic foundations employing the language of geometric algebra, and finally refute some of its critiques.