We have eight people in uniform at every intersection, four police and four traffic officers; that is our system for soft closures.
After several years of "soft closures", in which the Minister of Agriculture and Marine Resources announced a fishing closure during the spawning season at the last minute each year, The Bahamas announced today that it has legislated a permanent annual closure of the Nassau Grouper fishery during the two months that they migrate and spawn.
We have established several results relating soft interior, soft exterior, soft closure, and soft boundary.
We establish several important results relating soft interior, soft exterior, soft closure, and soft boundary in soft topological spaces.
As a different approach to soft topology Çağman et al. [6] defined the concepts of soft open set, soft interior, soft closure, soft limit point, soft Hausdorff space.
We establish several interesting properties of soft interior, soft exterior, soft closure, and soft boundary and their relationship which are fundamental for further research on soft topology and will strengthen the foundations of the theory of soft topological spaces.
They defined basic notions and concepts of soft topological spaces such as soft open and closed sets, soft interior, soft closure, soft basis, soft nbd of a point, soft limit point of a soft set, soft complement, soft difference, and soft boundary and established several properties of these soft notions.
Consequently, they defined basic notions of soft topological spaces such as soft open and closed sets, soft subspace, soft closure, soft nbd of a point, soft T i spaces, i=1,2,3,4, soft regular spaces, and soft normal spaces and established their several properties.
Next, we prove the following theorem which relates the concepts of soft interior and soft closure: Theorem 5. Let F B be a soft set of soft topological space ( F A, τ ~ ) Open image in new window.Then, (1) ( ¯ F B c ~ ) = ( F B ° ) c ~ Open image in new window.
Then, the soft closure of F B, denoted F B ¯ Open image in new window, is defined as the soft intersection of all soft closed supersets of F B. Note that F B ¯ Open image in new window is the smallest soft closed set containing F B. Theorem 3. Let ( F A, τ ~ ) Open image in new window be a soft topological space and F B ⊆ ~ F A Open image in new window.
soft palate closure + vomer flap (delayed hard palate closure).
