id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-5837	Khramrot, Pannawit; Chaisuwan, Paramaphon ; Keawton, Panara; Wangsamphao, Chadarat; Gaketem, Thiti	Almost (m, n)-quasi-ideals and Fuzzy almost (m, n)-quasi-ideals in Ordered Semigroups	2025	13	.pdf	application/pdf	6214	351	86	Conversely, suppose that χB is a minimal fuzzy almost (m,n)-quasi-ideal of T. Then χB is a fuzzy almost (m,n)-quasi-ideal of T. Thus by Theorem 6, B is an almost (m,n)-quasi-ideal of T. Let R be an almost (m,n)-quasi-ideal of T such that R ⊆ B. Then χR is a fuzzy almost (m,n)-quasi-ideal of T such that χR ≤ χB. Hence, R = supp(χR) = supp(χB) It is clearly, every fuzzy strongly prime almost (m,n)-quasi-ideal of a ternary semigroup is a fuzzy prime almost (m,n)-quasi-ideal, and every fuzzy prime almost (m,n)-quasi-ideal of a ternary semigroup is a fuzzy semiprime almost (m,n)-quasi-ideal.	cache/ejpam-5837.pdf	txt/ejpam-5837.txt