Rewriting Lie subalgebras and ideals to always do computations in the ambient Lie algebra #40137
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Currently, ideals$A$ of a Lie subalgebra $B$ of an ambient Lie algebra $L$ do a number of computations in $B$ . However, they are more attuned to working in $L$ . This causes problems for constructing quotients $B / A$ as there can be mismatches in the indices. We fix these problems by making sure that $A$ always does computations in $L$ whether it is constructed as an ideal of $B$ or of $L$ .
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