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\noindent (iii) intuitionistic fuzzy semi open (resp. intuitionistic fuzzy semi closed) [6] if there exists an intuitionistic fuzzy open (resp. intuitionistic fuzzy closed) such that U$\subseteq$A $\subseteq$ Cl(U) (resp. int(U) $\subseteq$ A $\subseteq$ U).  \noindent \textbf{Definition 2.11:} An intuitionistic fuzzy set A of an intuitionistic fuzzy topological space\textbf{ }(X,\includegraphics*[width=0.14in, height=0.20in, keepaspectratio=false]{image79}) keepaspectratio=false]{image79.eps})  is called \noindent (i) an intuitionistic fuzzy w-closed \textbf{[14]} if cl(A) $\subseteq$ O whenever A$\subseteq$O and O is intuitionistic fuzzy semi open. (X, \includegraphics*[width=0.14in, height=0.20in, keepaspectratio=false]{image81})