论文标题
Clifford Odd甚至对象分别提供了Fermions和Bosons的内部空间的描述，分别对田地的第二个量化开辟了新的见解
Clifford odd and even objects offer the description of the internal space of fermions and bosons, respectively, opening new insight into the second quantization of fields
论文作者
论文摘要
在一系列的作品中，作者证明了名为{\ it Spin-Charge-family}理论的模型为{\ it标准模型}中所有人提供了解释，假定了费米昂和波森场的属性，以及如果时空的$ \ ge（13 +1）与fermity相互作用，则迄今为止的许多观察到的属性，同时观察到了。在本文中，我简要地报告了该理论的迄今为止的成就。 The main contribution demonstrates the offer of the Clifford odd and even objects for the description of the internal spaces of fermion (Clifford odd) and boson (Clifford even) fields, which is opening up a new understanding of the second quantization postulates for the fermion and boson fields: The "basis vectors" determined by the Clifford odd objects demonstrate all the properties of the internal space of fermions and transfer their anticommutativity to their creation和歼灭操作员，而克利福德（Clifford）确定的“基础向量”甚至对象都展示了玻色子场内部空间的所有属性，并将其交换性转移到其创建和歼灭操作员上。 $ d =（5+1）$的玩具模型说明了语句。
In a long series of works the author has demonstrated that the model named the {\it spin-charge-family} theory offers the explanation for all in the {\it standard model} assumed properties of the fermion and boson fields, as well as for many of their so far observed properties if the space-time is $\ge (13 +1)$ while fermions interact with gravity only. In this paper, I briefly report on the so far achievements of the theory. The main contribution demonstrates the offer of the Clifford odd and even objects for the description of the internal spaces of fermion (Clifford odd) and boson (Clifford even) fields, which is opening up a new understanding of the second quantization postulates for the fermion and boson fields: The "basis vectors" determined by the Clifford odd objects demonstrate all the properties of the internal space of fermions and transfer their anticommutativity to their creation and annihilation operators, while the "basis vectors" determined by the Clifford even objects demonstrate all the properties of the internal space of boson fields and transfer their commutativity to their creation and annihilation operators. The toy model with $d=(5+1)$ illustrates the statements.
