The purpose of this study is to highlight the importance of the "common limit range property" in determining the existence of a common fixed point in fuzzy metric spaces. Several examples are provided to demonstrate the validity of the hypothesis and the utility of our findings. We prove a fixed point theorem for four finite families of self-mappings that may be used to prove general fixed point theorems for any finite number of mappings. We prove an integral-type fixed point theorem in fuzzy metric space as an application to our main result. Our findings augment and extend a slew of previously published findings, including those contained.
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