tec.txt~

Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{0}_{1}\]\\
Answer :
$$+1.0\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{1}_{0} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{1}_{0} ,  E^{0}_{1}\]\\
Answer :
$$+1.0\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+4.0\delta_{00}\delta_{00}\delta_{00}\delta_{00}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\delta_{00}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\delta_{00}\\$$
$$+4.0\delta_{00}\delta_{00}\delta_{00}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\delta_{10}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{11}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+2.0\delta_{00}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{11}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{01}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{00}_{10}\}\\$$
$$+2.0\delta_{00}\delta_{10}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{11}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{00}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$+2.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+4.0\delta_{00}\delta_{00}\delta_{10}\delta_{01}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{11}\delta_{00}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{10}\delta_{01}\\$$
$$+4.0\delta_{00}\delta_{00}\delta_{11}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{0100}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{1100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{1100}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{001}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0001}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{011}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{111}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1001}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{001}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{101}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1001}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{011}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{111}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{011}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{010}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{0}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0101}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{011}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{010}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{010}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{1}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{011}_{001}\}\\$$
$$-1.0\delta_{11}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$+1.0\delta_{01}\{E^{010}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{0}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0101}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{011}_{011}\}\\$$
$$-1.0\delta_{11}\{E^{010}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{111}\}\\$$
$$+1.0\delta_{01}\{E^{010}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^0_{1}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1101}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{111}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{110}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1101}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{111}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{110}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1101}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{111}_{001}\}\\$$
$$-1.0\delta_{11}\{E^{110}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{101}\}\\$$
$$+1.0\delta_{01}\{E^{110}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{01}\{E^{10}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{0}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1101}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{111}_{011}\}\\$$
$$-1.0\delta_{11}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{111}\}\\$$
$$+1.0\delta_{01}\{E^{110}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\{E^{11}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{01}\{E^{10}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{10}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{11}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{10}\delta_{01}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{1}\delta_{11}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{01}_{01}\}\\$$
$$+0.333333333333\delta_{10}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-0.333333333333\delta_{11}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333\delta_{01}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-0.333333333333\delta_{10}\delta_{01}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+0.333333333333\delta_{11}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{0000}_{0011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1000}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1100}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1100}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1100}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$+1.0\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\delta_{00}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{0010}_{0010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{0000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{0011}_{0010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{010}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{1010}_{0000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{11}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{1010}_{0010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{010}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{11}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{1011}_{0000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{11}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{000}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{1011}_{0010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{11}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{010}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{011}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{110}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{0010}_{0110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{011}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{0100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{0011}_{0110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{011}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{110}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{110}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{11}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{011}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{110}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{1010}_{0100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{11}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{1010}_{0110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{110}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{11}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^0_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{1011}_{0100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{11}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{11}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{001}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{1011}_{0110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{011}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{110}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{11}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{011}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{1010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{1000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{1010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+0.5\eta^0_{0}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{1000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{0010}_{1010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{0}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{01}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{1000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{0011}_{1010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$+0.5\eta^1_{0}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{0}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{01}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{1000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{000}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{1010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{101}\}\\$$
$$+0.5\eta^0_{0}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{1000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{100}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{000}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{1010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{101}\}\\$$
$$+0.5\eta^0_{0}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.25\eta^0_{0}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\eta^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{1010}_{1000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{000}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{11}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{1010}_{1010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{101}\}\\$$
$$+0.5\eta^1_{0}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{0}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{11}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{0}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.5\eta^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{1011}_{1000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{100}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{000}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{11}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{00}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{100}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{1011}_{1010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{101}\}\\$$
$$+0.5\eta^1_{0}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{0}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{11}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{01}\}\\$$
$$-0.25\eta^1_{0}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{0}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.5\eta^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\eta^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{110}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{1110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{111}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{000}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{1100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{1110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{111}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{001}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{1100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{0010}_{1110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{111}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{001}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{01}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{010}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{0011}_{1100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{0}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+0.166666666667\Gamma^0_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{0011}_{1110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{111}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{001}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{001}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{01}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^0_{1}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$+0.166666666667\Gamma^0_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{011}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{1100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{1110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{111}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{100}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{100}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{1100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{11}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{1110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{111}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{11}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{11}\}\\$$
$$-0.25\eta^0_{1}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^0_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{101}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{1010}_{1100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{11}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{1010}_{1110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{111}\}\\$$
$$+0.5\eta^1_{1}\{E^{100}_{110}\}\\$$
$$-0.5\eta^0_{1}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{110}\}\\$$
$$+0.5\eta^0_{1}\{E^{101}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{11}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{11}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^0_{1}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^0_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\eta^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.5\eta^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{110}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{1011}_{1100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{11}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{11}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{10}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{0}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$+0.166666666667\Gamma^1_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{101}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{1011}_{1110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{111}_{111}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{110}\}\\$$
$$-0.5\eta^1_{1}\{E^{101}_{110}\}\\$$
$$+0.5\eta^1_{1}\{E^{101}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{11}_{11}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{11}_{11}\}\\$$
$$-0.25\eta^1_{1}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\eta^1_{1}\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.125\Gamma^1_{1}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\delta_{00}\eta^1_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.5\eta^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\eta^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{10}_{10}\}\\$$
$$+0.166666666667\Gamma^1_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{111}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Lambda^{111}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{0000}_{0011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{000}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0001}_{0011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{011}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{001}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{1000}_{0001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1000}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{100}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1001}_{0001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{001}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1001}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{101}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0100}_{0010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{010}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{00})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{0100}_{0011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{011}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{01})\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{010}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0000}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0101}_{0010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{010}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{00})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0001}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0101}_{0011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{011}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{01})\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\Lambda^{011}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1100}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1100}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{1100}_{0001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{110}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{001}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1100}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\eta^0_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\eta^0_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{110}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1101}_{0000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{000}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{000}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{000}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1101}_{0010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{010}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{100}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{100}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1101}_{0001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{000}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{110}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{001}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{001}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{001}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{00} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1101}_{0011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{001}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{011}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$-0.166666666667\eta^1_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\eta^1_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-1.0\Lambda^{111}_{101}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{101}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{000}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{0000}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{000}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{000}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{000}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{001}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0001}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{001}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{001}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{001}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{1000}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1000}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{100}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{100}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.166666666667\Gamma^0_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.166666666667\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1001}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1001}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{100}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\Gamma^0_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{101}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{101}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0100}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{10})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{000}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{0100}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{000}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{11})\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{010}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{010}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0100}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0101}_{0110}\}\\$$
$$-0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{110}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.125\Gamma^0_{0}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{10})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0101}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{001}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{0}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{0101}_{0111}\}\\$$
$$-0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{001}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{111}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.125\Gamma^0_{1}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^0_{1}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{11})\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-1.0\Lambda^{011}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{011}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1100}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1100}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{1100}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{100}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{110}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{10})\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{00}_{11}\]\\
Answer :
$$+1.0\{E^{1100}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{100}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{100}_{011}\}\\$$
$$-0.5\eta^0_{1}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{110}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{01}\}\\$$
$$-0.166666666667\eta^0_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{1}\}\\$$
$$+0.166666666667\eta^0_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{10}_{11})\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{110}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{110}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1101}_{0100}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{110}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{100}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{010}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{010}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1101}_{0110}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{110}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{110}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.125\Gamma^1_{0}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$-0.166666666667\Gamma^1_{0}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+0.166666666667\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{110}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{110}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{1101}_{0101}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{010}\}\\$$
$$-0.5\Gamma^1_{0}\{E^{101}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{110}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{101}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{0}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{10})\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{011}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{011}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{11}_{01} ,  E^{01}_{11}\]\\
Answer :
$$+1.0\{E^{1101}_{0111}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$-0.5\Gamma^1_{1}\{E^{101}_{011}\}\\$$
$$-0.5\eta^1_{1}\{E^{110}_{011}\}\\$$
$$-1.0\delta_{00}\{E^{111}_{111}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.125\Gamma^1_{1}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.25\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+0.5\Gamma^1_{1}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{01}_{01}\}\\$$
$$-0.166666666667\eta^1_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\eta^1_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$-0.166666666667\Gamma^1_{1}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+0.166666666667\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}(\Lambda^{11}_{11})\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{1}_{1}\}\\$$
$$-1.0\Lambda^{111}_{111}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Lambda^{111}_{111}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0010}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{010}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0110}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0110}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{010}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{0}\delta_{00}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{010}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0010}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{011}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{001}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$+1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{010}\}\\$$
$$+0.5\eta^0_{1}\{E^{010}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0110}_{0100}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{010}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{01} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0110}_{0101}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{011}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{010}\}\\$$
$$+0.5\eta^1_{1}\{E^{010}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{1}\delta_{00}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\delta_{00}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\delta_{00}\eta^0_{0}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\delta_{00}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\delta_{00}\eta^1_{0}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\delta_{00}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{00}-\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\delta_{00}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{01}-\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\delta_{00}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{00}-\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0010}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\delta_{00}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{01}-\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+0.5\eta^0_{0}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\delta_{00}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$+0.5\eta^0_{0}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\delta_{00}\eta^0_{0}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$+0.5\eta^1_{0}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\delta_{00}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$+0.5\eta^1_{0}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\delta_{00}\eta^1_{0}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\delta_{00}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{00}-\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{001}\}\\$$
$$-0.5\eta^0_{0}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\delta_{00}\eta^0_{0}\\$$
$$+0.333333333333(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{01}-\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0110}_{0000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\delta_{00}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{00}-\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{00} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0110}_{0001}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{001}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{001}\}\\$$
$$-0.5\eta^1_{0}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{01}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\delta_{00}\eta^1_{0}\\$$
$$+0.333333333333(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{01}-\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\delta_{00}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\eta^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\delta_{00}\eta^0_{1}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.25\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\delta_{00}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0001}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$+0.5\eta^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.25\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\delta_{00}\eta^1_{1}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\delta_{00}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{10}-\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0000}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{101}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\delta_{00}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{00}_{11}-\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{0}\delta_{00}\eta^1_{1}\\$$
$$+0.333333333333(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{10}-\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0010}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{101}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^0_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^0_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^0_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^0_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^0_{1}\delta_{00}\eta^1_{1}\\$$
$$+0.333333333333(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{01}_{11}-\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+0.5\eta^0_{1}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\delta_{00}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{101}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$+0.5\eta^0_{1}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\delta_{00}\eta^0_{1}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0101}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$+0.5\eta^1_{1}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.25\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\delta_{00}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{01}_{01}\]\\
Answer :
$$+1.0\{E^{0101}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{101}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$+0.5\eta^1_{1}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.25\delta_{00}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.25\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\delta_{00}\eta^1_{1}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0100}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\delta_{00}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{10}-\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{00}_{01}\]\\
Answer :
$$+1.0\{E^{0100}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{101}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{101}\}\\$$
$$-0.5\eta^0_{1}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{11}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\delta_{00}\eta^0_{1}\\$$
$$+0.333333333333(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{10}_{11}-\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0110}_{1000}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{000}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{0}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{0}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{0}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{0}\delta_{00}\eta^1_{1}\\$$
$$+0.333333333333(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{10}-\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{01}_{10} ,  E^{10}_{01}\]\\
Answer :
$$+1.0\{E^{0110}_{1001}\}\\$$
$$+1.0\delta_{00}\{E^{110}_{101}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{011}_{101}\}\\$$
$$-0.5\eta^1_{1}\{E^{010}_{001}\}\\$$
$$+0.5\delta_{00}\Gamma^1_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{10}_{01}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.25\Gamma^1_{1}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{01}_{01}\}\\$$
$$-1.0\delta_{00}\Gamma^1_{1}\delta_{00}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\Gamma^1_{1}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\Gamma^1_{1}\delta_{00}\eta^1_{1}\\$$
$$+0.333333333333(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{00}_{00}\}\\$$
$$-0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$+0.333333333333\delta_{00}\delta_{00}(\Lambda^{11}_{11}-\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-0.5\eta^0_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\eta^0_{0}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\eta^0_{0}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{0000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{000}\}\\$$
$$-0.5\eta^1_{0}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\eta^1_{0}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\eta^1_{0}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{1000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{100}\}\\$$
$$-0.5\eta^0_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\eta^0_{1}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\eta^0_{1}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{0010}_{1000}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{010}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$-0.5\eta^1_{1}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+0.5\delta_{00}\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-2.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\eta^1_{1}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\eta^1_{1}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{0001}_{0100}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{100}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{01}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{10}\delta_{01}\\$$
$$+2.0\Gamma^0_{0}\delta_{00}\delta_{11}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{0001}_{0110}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{001}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{001}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{001}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{000}_{110}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{01}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{11}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{01}_{11}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{00}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{0}_{1}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{0}_{1}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{10}\delta_{01}\\$$
$$+2.0\Gamma^0_{1}\delta_{00}\delta_{11}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{1001}_{0100}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{010}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{000}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{100}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{100}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{11}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{11}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{10}_{10}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{1}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{10}\delta_{01}\\$$
$$+2.0\Gamma^1_{0}\delta_{00}\delta_{11}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{1001}_{0110}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{101}_{011}\}\\$$
$$+1.0\delta_{10}\{E^{101}_{010}\}\\$$
$$-1.0\delta_{11}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{101}_{110}\}\\$$
$$+1.0\delta_{01}\{E^{100}_{110}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{01}_{01}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\{E^{01}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{11}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{01}_{10}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{01}\{E^{00}_{10}\}\\$$
$$-1.0\delta_{00}\delta_{10}\{E^{11}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{11}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{11}_{11}\}\\$$
$$-1.0\delta_{00}\delta_{01}\{E^{10}_{11}\}\\$$
$$-1.0\delta_{10}\delta_{01}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{11}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\delta_{10}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{11}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\delta_{01}\{E^{0}_{1}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{10}\delta_{01}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{11}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{10}\delta_{01}\{E^{1}_{1}\}\\$$
$$+2.0\delta_{00}\delta_{11}\delta_{00}\{E^{1}_{1}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{10}\delta_{01}\\$$
$$+2.0\Gamma^1_{1}\delta_{00}\delta_{11}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{0000}_{0000}\}\\$$
$$+0.5\Gamma^0_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{000}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{0}\delta_{00}\delta_{00}\delta_{00}\\$$
$$+2.0\Gamma^0_{0}\delta_{00}\delta_{00}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{0000}_{0010}\}\\$$
$$+0.5\Gamma^0_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{000}_{010}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^0_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{0}_{1}\}\\$$
$$-1.0\Gamma^0_{1}\delta_{00}\delta_{00}\delta_{00}\\$$
$$+2.0\Gamma^0_{1}\delta_{00}\delta_{00}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{1000}_{0000}\}\\$$
$$+0.5\Gamma^1_{0}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{000}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{0}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{0}\}\\$$
$$-1.0\Gamma^1_{0}\delta_{00}\delta_{00}\delta_{00}\\$$
$$+2.0\Gamma^1_{0}\delta_{00}\delta_{00}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{1000}_{0010}\}\\$$
$$+0.5\Gamma^1_{1}\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{001}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{100}_{010}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\{E^{00}_{00}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$+2.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{01}\}\\$$
$$-1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-0.5\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$+1.0\Gamma^1_{1}\delta_{00}\delta_{00}\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$+2.0\delta_{00}\delta_{00}\delta_{00}\{E^{1}_{1}\}\\$$
$$-1.0\Gamma^1_{1}\delta_{00}\delta_{00}\delta_{00}\\$$
$$+2.0\Gamma^1_{1}\delta_{00}\delta_{00}\delta_{00}\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{0}\{E^{10}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{0}\{E^{10}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{10}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{10}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{00} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{10}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{00} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{000}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{10}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{01} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^0_{1}\{E^{10}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{01} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{010}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{1}\{E^{10}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{10} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^0_{0}\{E^{10}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{10} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{100}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{0}\{E^{10}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{10}_{00}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{000}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{00}_{11} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{001}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{0}_{0}\]\\
Answer :
$$+1.0\{E^{100}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{10}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{10}_{11} ,  E^{1}_{0}\]\\
Answer :
$$+1.0\{E^{101}_{110}\}\\$$
$$-1.0\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{10}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{10}_{10}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{000}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{000}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{01}\}\\$$
$$+0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{001}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{00}\}\\$$
$$+0.5\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{001}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{01}\}\\$$
$$+0.5\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{010}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{010}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{01}\}\\$$
$$+0.5\eta^1_{0}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{011}_{000}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{00}\}\\$$
$$+0.5\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{0}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{00})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{00})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{0} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{011}_{010}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{01}\}\\$$
$$+0.5\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{0}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{0}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{10})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{10})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{00}_{00}\]\\
Answer :
$$+1.0\{E^{000}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{10}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{00}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{00}_{10}\]\\
Answer :
$$+1.0\{E^{000}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{00}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{00}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{00}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{01}_{00}\]\\
Answer :
$$+1.0\{E^{001}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{10}\}\\$$
$$+0.5\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$-1.0(\Lambda^{01}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{01}_{10}\]\\
Answer :
$$+1.0\{E^{001}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{01}_{11}\}\\$$
$$+0.5\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$-1.0(\Lambda^{01}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{01}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{10}_{00}\]\\
Answer :
$$+1.0\{E^{010}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{10}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{00}\}\\$$
$$-0.5\eta^0_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{0}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{10}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{10}_{10}\]\\
Answer :
$$+1.0\{E^{010}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{10}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{00}_{10}\}\\$$
$$-0.5\eta^0_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{0}_{1}\}\\$$
$$+1.0\delta_{00}\eta^0_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{10}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{10}_{11})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{11}_{00}\]\\
Answer :
$$+1.0\{E^{011}_{100}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{10}\}\\$$
$$+0.5\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\eta^1_{1}\{E^{01}_{00}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{0}\}\\$$
$$-1.0(\Lambda^{11}_{01})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{01})\\$$
Equation : Doing : Normal ordering of String\\Here are the operator strings : \[E^{0}_{1} ,  E^{11}_{10}\]\\
Answer :
$$+1.0\{E^{011}_{110}\}\\$$
$$+1.0\delta_{00}\{E^{11}_{11}\}\\$$
$$+0.5\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\eta^1_{1}\{E^{01}_{10}\}\\$$
$$-0.5\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$+1.0\delta_{00}\eta^1_{1}\{E^{1}_{1}\}\\$$
$$-1.0(\Lambda^{11}_{11})\{E^{0}_{0}\}\\$$
$$-1.0\delta_{00}(\Lambda^{11}_{11})\\$$