超统一场论的基础I --基本积木与对称性
The foundation of the hyperunified field theory I -- fundamental building block and symmetry
摘要：
从基于路径积分公式作用量原理的泛函场运动性质出发，以最大相干运动原理和最大局域纠缠量子比特运动原理为指导，证明了作为基本构造块的泛函场自然地表现为量子比特的局域纠缠态所表示的纠缠量子比特-旋量场.它的运动导致了闵可夫斯基时空的出现，其维数由运动相关$\cM_c$ -自旋荷决定，并导致了$\cM_c$ -自旋/超自旋对称性作为基本对称性的出现。内禀$\cQ_c$ -自旋电荷表现出模4量子比特数的周期性特征，这使得我们能够将所有纠缠的量子比特-旋量场和时空维度分为四类，分别对应于四个$\cQ_c$ -自旋电荷$\cC_{\cQ_c}=0,1,2,3$。在19维超时空中发现一个纠缠的十量子位旋量场是一个超统一的量子位旋量场，它统一了所有已发现的轻子和夸克，并导致了镜像轻子-夸克态的存在.非均匀超自旋对称性WS（1，18）作为超统一对称性，与非均匀Lorentz型对称性PO（1，18）和整体标度对称性相结合，提供了一个统一的基本对称性。最大局域纠缠量子比特运动原理为超统一场论奠定了基础，使我们能够理解粒子物理和量子场论中长期存在的问题。
英文摘要：
Starting from the motional property of functional field based on the action principle of path integral formulation while proposing maximum coherence motion principle and maximum locally entangled-qubits motion principle as guiding principles, we show that such a functional field as fundamental building block appears naturally as an entangled qubit-spinor field expressed by a locally entangled state of qubits. Its motion brings about the appearance of Minkowski spacetime with dimension determined by the motion-correlation $\cM_c$-spin charge and the emergence of $\cM_c$-spin/hyperspin symmetry as fundamental symmetry. Intrinsic $\cQ_c$-spin charge displays a periodic feature as the mod 4 qubit number, which enables us to classify all entangled qubit-spinor fields and spacetime dimensions into four categories with respective to four $\cQ_c$-spin charges $\cC_{\cQ_c}=0,1,2,3$. An entangled decaqubit-spinor field in 19-dimensional hyper-spacetime is found to be a hyperunified qubit-spinor field which unifies all discovered leptons and quarks and brings on the existence of mirror lepton-quark states. The inhomogeneous hyperspin symmetry WS(1,18) as hyperunified symmetry in association with inhomogeneous Lorentz-type symmetry PO(1,18) and global scaling symmetry provides a unified fundamental symmetry. The maximum locally entangled-qubits motion principle is shown to lay the foundation of hyperunified field theory, which enables us to comprehend longstanding questions raised in particle physics and quantum field theory.
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