deletions | additions       diff --git a/Ternary Ladders.tex b/Ternary Ladders.tex  index b3b241b..0cb64b5 100644  --- a/Ternary Ladders.tex  +++ b/Ternary Ladders.tex 
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So in Triplet operations exists operations which have an eigenstate of $|\alpha>$ and counting triplets and also binary operations in the same way quarks combine. \begin{equation}  aaa^+|\alpha>=\beta^{\alpha}_{a^+}\beta^{\alpha+\frac{2}{3}}_a\beta^{\alpha+\frac{1}{3}}_a|\alpha> \\  a^+a^+a|\alpha>=\beta^{\alpha}_{a}\beta^{\alpha-\frac{1}{3}}_{a^+}\beta^{\alpha+\frac{1}{3}}_{a^+}|\alpha+1> \\  aaa|\alpha>=\beta^{\alpha}_{a}\beta^{\alpha-\frac{1}{3}}_{a}\beta^{\alpha-\frac{2}{3}}_{a}|\alpha-1>  \end{equation}  For doublet (meson) operations take an operator and it's anti-operator\begin{equation}  \hat{a}^+a^+|\alpha>=\beta^{\alpha}_{a^+}\beta^{\alpha +\frac{2}{3}}_{\hat{a}^+}|\alpha> \\  a^+\hat{a}^+|\alpha>=\beta^{\alpha}_{\hat{a}^+}\beta^{\alpha -\frac{2}{3}}_{a^+}|\alpha>\\  aaa|\alpha>=\beta^{\alpha}_{a}\beta^{\alpha-\frac{1}{3}}_{a}\beta^{\alpha-\frac{2}{3}}_{a}|\alpha-1>  \end{equation}