In this paper, the dependence spaces are discussed for textural formal concepts considering the method given by Ma et al. A complete congruence on a complete lattice is an equivalence relation if it satisfies the infinite substitution property. More generally, a join-dependence and a meet-dependence space with respect to infinite domain of discourse are presented. Using the duality in textures, the closure and interior operators are defined to obtain the intensions and co-intensions of concept lattices, respectively. The main theorem for dual formal concept lattices given by Chen and Yao is stated. Further, it is shown that the co-intensions of a dual formal concept lattice can be obtained using an interior operator. Finally, the independency notion of Novotný for t-formal concepts is discussed.

在本文中，考虑到 Ma 等人给出的方法，讨论了纹理形式概念的依赖空间。一个完全格上的完全同余是一个等价关系，如果它满足无限代换性质。更一般地，提出了关于无限话语域的连接依赖和相遇依赖空间。利用纹理中的对偶性，定义闭包和内部算子分别获得概念格的内涵和共内涵。陈述了陈和姚给出的对偶形式概念格的主要定理。此外，还表明可以使用内部算子获得对偶形式概念格的共内涵。最后，讨论了 t 形式概念的 Novotný 独立性概念。