本論文對軟集合理論的基本性質以及軟度量空間的結構特徵進行了全面性的
探討。特別地，我們著重於固定點理論在此理論架構中的重要性，並在完備的
軟度量空間中建立了一個關於軟度量空間中軟可比較 M T -γ 收縮映射的全新固
定點定理。此一結果不僅為該領域帶來嶄新觀點，也顯著地擴展並統整了現有
文獻中若干固定點定理的成果。透過提出一般性條件以保證固定點的存在，我
們的研究為未來在理論與應用領域中的延伸發展奠定了堅實基礎，特別是在軟
計算、決策模型與不確定性分析等應用情境中。

This paper presents a comprehensive investigation into the foundational aspects of soft set theory and the structural characteristics of soft metric spaces. Emphasizing the importance of fixed point theory within this framework, we establish a novel fixed point theorem concerning soft comparable $MT$-$\gamma$-contractions in the context of complete soft metric spaces. This result not only contributes a new perspective to the field but also significantly broadens and unifies various fixed point theorems previously established in the literature. By introducing general conditions under which the fixed point exists, our work lays the groundwork for further exploration and applications in both theoretical and applied domains involving soft computing, decision-making models, and uncertainty analysis.