Left ideal
= Left ideal
A left <ideal> $L$ of an <associative algebra> $A$ is a <vector subspace> satisfying $AL\subseteq L$. Equivalently, it is a submodule of the left regular $A$-module.
= Left ideal
A left <ideal> $L$ of an <associative algebra> $A$ is a <vector subspace> satisfying $AL\subseteq L$. Equivalently, it is a submodule of the left regular $A$-module.