Authors: Shirali Kadyrov ; Farukh Mashurov

In this article, we provide an algorithm with Wolfram Mathematica code that gives a unified computational power in classification of finite dimensional nilpotent algebras using Skjelbred-Sund method. To illustrate the code, we obtain new finite dimensional Moufang algebras.

• 17-08 - Computational methods for problems pertaining to nonassociative rings and algebras
• 17A30 - Nonassociative algebras satisfying other identities
• 68W30 - Symbolic computation and algebraic computation