18.定义全集UUU的子集AAA的特征函数fA(x)={1,x∈A0,x∈∁UAf_{A}(x)=\left\{\begin{array}{l}{1,x\in A}\\ {0,x\in {\complement }_{U}A}\end{array}\right.fA(x)={1,x∈A0,x∈∁UA,这里∁UA\complement _{U}A∁UA表示AAA在全集UUU中的补集,那么对于集合AAA、B⊆UB\sube UB⊆U,下列所有正确说法的序号是 [ (1)(2)(4) ].(1)A⊆B⇒fA(x)⩽fB(x)A\sube B\Rightarrow f_{A}(x)\leqslant f_{B}(x)A⊆B⇒fA(x)⩽fB(x);(2)f∁UA(x)=1−fA(x){f}_{{\complement }_{U}A}(x)=1-f_{A}(x)f∁UA(x)=1−fA(x);(3)fA⋃B(x)=fA(x)+fB(x)f_{A\bigcup B}(x)=f_{A}(x)+f_{B}(x)fA⋃B(x)=fA(x)+fB(x);(4)fA⋂B(x)=fA(x)⋅fB(x)f_{A\bigcap B}(x)=f_{A}(x)\cdot f_{B}(x)fA⋂B(x)=fA(x)⋅fB(x).