In the present paper, the author introduces the notion of fuzzy IC-bags and does some
characterizations of them. The concepts of fuzzy base sets, base equivalent fuzzy IC-Bags, cardinally equispaced fuzzy IC-Bags, and cardinally equivalent fuzzy IC-Bags have been developed. The types of peak elements, and the concerned types of peak membership grades have been discussed. It is observed that the collection of any particular type of peak elements together with their membership grades actually form fuzzy bags. A set of operations on fuzzy IC-Bags have been defined and some propositions have been proved. We note that under the conditions of uncertainty, where the counts of objects are not fixed, then the interval counts can occur with different fuzzy membership grades for each particular object in the collection, and the framework for fuzzy IC-Bags provides us with the opportunity to justify and model the organized complexity as a part of the associated intolerance embedded in the subjective patterns.

該篇論文中，作者介紹了模糊集成電路包的概念，并刻畫了部分內容。模糊基礎的設定這一觀念，是基于對等的模糊集成電路包，基數等區(qū)間模糊集成電路包，而且基數的等區(qū)間模糊集成電路包現在已經得到了發(fā)展。峰值元素的類型，及關注的峰值關系等級也已得到了探討。值得注意的是，事實上形成模糊包的是峰值元素類型與它們的從屬關系等級的任何部分的集成。模糊集成電路包的操作設定已經得到定義，并且一些提議也獲得了批準通過。我們知道，在不確定的狀況下，要是目標的數量不確定，那么區(qū)間的數量將隨著集成里的各個特定目標的不同模糊關系等級而出現，而且模糊集成電路包的框架也為我們提供了證明和塑造有組織的復雜事物的機會，作為一種關系到嵌入目標模式的相容性。