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5:28 AM
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Q: Do we need (derivation) tag?

Martin SleziakI have noticed that there exists derivation tag. It contains two questions at the moment, so it might be quite recent. Maybe it was created here. The tag-wiki is empty, but it seems that the tag is intended for questions about derivation of some fact, steps in some derivation, etc. (Judging fro...

1
Q: derivation tag removed

Nick AlgerThis is not a big deal and I don't mind however it turns out, but I mildly object to the removal of the "derivation" tag from my question here: https://math.stackexchange.com/posts/953057/revisions Apparently the tag was previously deleted based on the colloquial meaning (eg., "deriving a formul...

In mathematics, a derivation is a function on an algebra which generalizes certain features of the derivative operator. Specifically, given an algebra A over a ring or a field K, a K-derivation is a K-linear map D : A → A that satisfies Leibniz's law: D ( a b ) = a D ( b ) + D ( a ) b . {\displaystyle D(ab)=aD(b)+D(a)b.} More generally, if M is an A-bimodule, a K-linear map D : A → M that satisfies the Leibniz law is also...
A new tag was created.
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Q: Noether Normalization and Lie Algebra of derivations on a commutative algebra $A$

shadow10In my Lie algebra course, the professor asked us to use Noether's Normalization Theorem and use it to say something about the Lie algebra of derivations over a commutative, associative algebra. Now, Noether Normalization theorem goes like this : Let $A$ be a commutative finitely generated algebr...

 
 
17 hours later…
10:59 PM
-1
Q: I want at least one new tag for questions specific to Bourbaki's math' treatises, especially measure theory

Ulysse KellerToo bad that there are still so many anti-bourbaki-ists among mathematicians. I myself am not a Bourbaki fanatic but appreciate much of their publications (Bourbaki is not an individual but a name for a group of mathematicians with variable membership, they publish in French) - not being a fanati...

 

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