another view of bz-algebras

In this work, sheffer stroke bz-algebra (briefly, sbz-algebra) is introduced and its properties are examined. then a partial order is defined on sbz-algebras. it is shown that a cartesian product of two sbz-algebras is an sbz-algebra. after giving sbz-ideals and sbzsubalgebras, it is proved that any sbz-ideal of an sbz-algebra is an ideal of this sbz-algebra andvice versa, and that it is also an sbz-subalgebra. also, a congruence relation on an sbz-algebra is determined by an sbz-ideal, and the quotient of an sbz-algebra by a congruence relation on this algebra is constructed. thus, it is proved that the quotient of the sbz-algebra is an sbzalgebra. furthermore, we define sbz-homomorphisms between sbz-algebras and state that the kernel of an sbz-homomorphism is an sbz-ideal and so an sbz-subalgebra. hence, a new sbz-homomorphism is described by means of the kernel of an sbz-homomorphism. finally, we show that some properties are preserved under sbz-homomorphisms.