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In this paper, the notion of fuzzy strongly semiregular space is introduced and studied. It is established that fuzzy strongly semiregular spaces are fuzzy quasi- regular spaces and fuzzy almost P-spaces. The conditions under which fuzzy strongly semiregular spaces become fuzzy Baire spaces, are also obtained. It is observed that fuzzy strongly semiregular and fuzzy hyperconnected spaces are fuzzy semi-$P-$spaces and fuzzy $\partial$-spaces. It is found that fuzzy globally disconnected and fuzzy quasi-regular spaces are fuzzy strongly semiregular spaces. A condition under which fuzzy $G_{\delta}$-sets become fuzzy Baire dense sets in fuzzy strongly semiregular spaces is also obtained.
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