“…is concept handles problems involving imprecise, indeterminacy, and inconsistent data and describes an important role in the modelling of unsure hypernetworks in all sciences. Recently, due to the importance of these subjects, by combining the neutrosophic sets and (hyper) BCK-algebras, some researchers worked in more branches of neutrosophic (hyper) BCK-algebras such as MBJ-neutrosophic hyper BCK-ideals in hyper BCK-algebras, an approach to BMBJ-neutrosophic hyper BCK-ideals of hyper BCK-algebras, structures on doubt neutrosophic ideals of (BCK/BCI)-algebras under (S, T)-norms, BMBJ-neutrosophic subalgebras in (BCI/BCK)-algebras, MBJ-neutrosophic ideals of (BCK/BCI)-algebras, implicative neutrosophic quadruple BCK-algebras and ideals, neutrosophic hyper BCK-ideals, implicative neutrosophic quadruple BCK-algebras and ideals, bipolar-valued fuzzy soft hyper BCK ideals in hyper BCKalgebras, single-valued neutrosophic ideals in Sostak's sense, and multipolar intuitionistic fuzzy hyper BCK-ideals in hyper BCK-algebras [6][7][8][9][10][11][12][13][14][15][16]. Recently, a novel concept of neutrosophy theory titled neutro (hyper) algebra as development of classical (hyper) algebra and partial (hyper) algebra is introduced by Smarandache [17].…”