On Novel Results about the Algebraic Properties of Symbolic 3-Plithogenic and 4-Plithogenic Real Square Matrices

Symbolic n-plithogenic sets are considered to be modern concepts that carry within their framework both an algebraic and logical structure. The concept of symbolic rings is a novel generalization classical with many symmetric properties. These structures can written as linear combinations elements taken from other structures, where the square k-plithogenic real matrices entries. In this research, we will find easy-to-use algorithms for calculating determinant 3-plithogenic/4-plithogenic matrix, finding its inverse based on components, even diagonalizing these types. On hand, present new algorithm eigenvalues eigenvectors associated Also, exponent 3-plithogenic 4-plithogenic presented, examples clarify novelty work.