on neutro-d-subalgebras

This paper introduces the novel concept of neutro-d-algebra. in neutro-d-algebra, the outcome of any given two elements under an underlying operation (neutro-sophication procedure) has three cases, such as: appurtenance, non-appurtenance, or indeterminate and for an axiom: equal, non-equal, or indeterminate. this study investigates the neutro-d-algebra and shows that neutro-d-algebra is different from d-algebra. the notation of neutro-d-algebra generates a new concept of neutro poset. finally, we introduce a notation of neutro d-homomorphism and extend the structure of neutro-d-algebras.