Z122 第二零点 = 胶子:光子与胶子站两零点,关于半圈对称、相隔 θ_物质

$$ \boxed{\;\text{两零点}:\quad M(\theta)=1+\sqrt2\cos\theta=0\iff\theta=\tfrac{3\pi}{4}\ (\tfrac38\text{圈})\ \text{或}\ \tfrac{5\pi}{4}\ (\tfrac58\text{圈}).\;} \tag{1.1} $$ $$ \boxed{\;\text{映射}:\quad \text{光子}\ \gamma\to\tfrac38\text{圈}\ (135^\circ),\qquad \textbf{胶子}\ g\to\tfrac58\text{圈}\ (225^\circ).\;} \tag{1.2} $$ $$ \boxed{\;\text{对称}:\quad \tfrac38,\ \tfrac58\ \text{关于半圈}\ \tfrac48=\pi\ \text{对称},\ \text{各}\pm\tfrac18\text{圈},\ \text{相隔}\ \theta_{\text{物质}}=\tfrac28\text{圈}=\tfrac\pi2.\;} \tag{1.3} $$ $$ \boxed{\;\text{边界}:\quad \text{Zero 给不出胶子八重态}\ (\text{Z057}),\ \text{色八重仅维度匹配候选}\ (\text{Z095});\ \text{"站 }5/8\ \text{"是相角映射},\ \text{不解禁闭}.\;} \tag{1.4} $$ ---