CD Skripsi
Bp-Aljabar Dan Kaitannya Dengan Bf-Aljabar, Bh-Aljabar, Dan B-Aljabar 0 Komutatif
This nal project discusses the properties of BP-algebra and its relation to BP-
algebra with BF-algebra, BH-algebra, and B-algebra 0 commutative. Their
relationship is proven by showing that the properties of BP-algebra, BF-algebra,
BH-algebra, and B-algebra 0 commutative are interrelated. If (X; ∗; 0) BP-
algebra with (x∗y)∗z = x∗(z∗y) and then (X; ∗; 0) is B-algebra and if (X; ∗; 0)
B-algebra 0 commutative and then (X; ∗; 0) is BP-algebra. BP-algebra also has
a relation to BF-algebra, that is if (X; ∗; 0) BP-algebra and then (X; ∗; 0) is
BF-algebra, then if (X; ∗; 0) BP-algebra and then (X; ∗; 0) is BH-algebra. But
there are some relation that are not reciprocity like every BF-algebra is not
necessarily BP-algebra, every BH-algebra is not necessarily BP-algebra, and
then every B-algebra is not necessarily BP-algebra.
Keywords: BP-algebra, BF-algebra, BH-algebra, B-algebra 0 commutative.
Tidak tersedia versi lain