Let $A$ be a commutative finite dimensional $K$-algebra over a field $K$ that is local over $K$, meaning $A/m =K$ with unique maximal ideal $m$ of $A$.
Question: Is there a way to obtain the i-th betti number of the $A$-module $K$ using Sage?
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Let $A$ be a commutative finite dimensional $K$-algebra over a field $K$ that is local over $K$, meaning $A/m =K$ with unique maximal ideal $m$ of $A$.
Question: Is there a way to obtain the i-th betti number of the $A$-module $K$ using Sage?
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