see ) extended the concept of cubic set to subalgebras, ideals and closed ideals of B-algebra with lots of properties investigated.
A B-algebra is an important class of logical algebras introduced by Neggers and Kim  and extendedly investigated by several researchers.
A non-empty set X with constant 0 and a binary operation x is called to be B-algebra  if it satisfies the following axioms:
A non-empty subset S of B-algebra X is called a subalgebra  of X if x x y [member of] S [for all] x, y [member of] S.
25] defined the cubic subalgebras of B-algebra by combining the definitions of subalgebra over crisp set and the cubic sets.
Let X denote a B-algebra then the concept of cubic subalgebra can be extended to neutrosophic cubic subalgebra.
5]} be a B-algebra with the following Cayley table.
Proof: Let X be a B-algebra and x, y [member of] X.
T,I,F]) in the B-algebra X is said to have rsup-property and inf-property if for any subset S of X, there exist [s.
4 suppose f | X [right arrow] Y be a homomorphism from a B-algebra X onto a B-algebra Y.
5 Assume that f | X [right arrow] Y is a homomorphism of B-algebra and [A.
7 Let f be an isomorphism from a B-algebra X onto a B-algebra Y.