@article{Lie Algebras with BCL Algebras_2018, place={Maryland, USA}, volume={11}, url={https://ejpam.com/index.php/ejpam/article/view/3219}, DOI={10.29020/nybg.ejpam.v11i2.3219}, abstractNote={The subject matter of this work is hoping for a new relationship between the Lie algebras and the algebra of logic, which will constitute an important part of our study of "pure'' algebra theory. $BCL$ algebras as a class of logical algebras is can be generated by a Lie algebra. The opposite is also true that when special conditions occur. The aim of this paper is to prove several theorems on Lie algebras with $BCL$ algebras. I introduce the notion of a "pseudo-association'' which I propose as the adjoint notion of $BCL$ algebra in the abelian group.}, number={2}, journal={European Journal of Pure and Applied Mathematics}, year={2018}, month={Apr.}, pages={444–448} }