x1(m,j) * ( TI(m)-T(j) ) =g= 0 ;

x1(m,j) * ( T(j+1)-TO(m) ) =g= 0 ;

x2(m,j) * ( T(j+1)-TI(m) ) =g= 0 ;

x3(m,j) * ( TO(m)-T(j) ) =g= 0 ;

x1(m,j) +x2(m,j) +x3(m,j) =e= 1 ;

where x1, x2, x3 are binary variables. TI(m), TO(m) and T(j) are positive variables and greater than 30. T(j) are in descending order. TI(m)>=TO(m). All value of TI(m) and TO(m) can be found in T(j). The purpose of inequalities above is to use binary variables to recognize whether T(j) and T(j+1) are between TI(m) and TO(m).

Is it possible to linearize these inequalities

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