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An implementation of the zeroth Tanaka prolongation of a free nilpotent Lie algebra. A free nilpotent Lie algebra of nilpotency step s is a graded Lie algebra V_1+...+V_s generated by its homogeneous component of degree 1.
The zeroth Tanaka prolongation is a larger graded Lie algebra V_0+V_1+...+V_s, where the V_0 component consists of all possible grading-preserving derivations of the original Lie algebra.
See Warhurst: Tanaka prolongation of free Lie algebras.
An implementation of the zeroth Tanaka prolongation of a free nilpotent Lie algebra. A free nilpotent Lie algebra of nilpotency step s is a graded Lie algebra V_1+...+V_s generated by its homogeneous component of degree 1.
The zeroth Tanaka prolongation is a larger graded Lie algebra V_0+V_1+...+V_s, where the V_0 component consists of all possible grading-preserving derivations of the original Lie algebra.
See Warhurst: Tanaka prolongation of free Lie algebras.
Depends on #26076
Component: algebra
Keywords: Lie algebras, Tanaka prolongation, derivations
Issue created by migration from https://trac.sagemath.org/ticket/26081
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