id	author	title	date	pages	extension	mime	words	sentence	flesch	summary	cache	txt
ejpam-6501	Phattarachaleekul, Maliwan	On Quotient INK-algebras	2025	8	.pdf	application/pdf	3360	189	75	Similarly, we can prove that ((z ∗ x) ∗ (y ∗ x)) ∗ (z ∗ y) = 0 ∈ I, then (z ∗ x) ∗ (y ∗ x) ∈ I, thus z ∗ x ∈ I and hence x ∼ I z. ∈ I and y ∗ x ∈ I for any x, y ∈ X. Define an equivalence classes [x]I = {y ∈ X|x ∼ I y} and hence the set of all equivalence classes forms a partition of X. Moreover, this paper aims to explore the construction and properties of quotient INK-algebras (X/N,⊙, [0]I), including the role of normal subsets defining these structures.	cache/ejpam-6501.pdf	txt/ejpam-6501.txt