> Questions about the Monster group, the largest of the sporadic simple groups. This group acts as symmetries on a vertex operator algebra whose graded dimension is the elliptic $j$-function.
> Questions in which books play a key-role, such as questions on antique books, e-books, difference between various editions of a book, etc. For questions asking for recommendations of books on some subject the tag textbook-recommendation is often more suitable.
Per the title, what are some of the oldest calculus, real analysis books out there with exercises? Maybe there are some hidden gems from before the 20th century out there.
Edit. Unsolved exercises are fine.
@MartinSleziak The tag darboux no longer exists. Since I do not see it in the revision history I suppose it was removed by the automated process which removed the tags with single occurrence if they are at least 6 months old.
It seems that noetherian falls into the same category as some other problematic tags - darboux, gaussian, dieudonne, hecke, belyi, riemannian. I have mentioned some of them before: https://chat.stackexchange.com/transcript/10243/2017/11/30
From the tags mentioned in the above message, only gaussian, dieudonne and belyi exist at the moment.
For an Abelian topological group $G$ by $G^{\wedge}$ we denote the Pontryagin dual of $G$, i.e. the group of continuous homomorphisms $G\to\mathbb T:=\{z\in\mathbb C:|z|=1\}$. The group $G^{\wedge}$ is endowed with the topology of uniform convergence on compact subsets of $G$. A topological group...