8:41 AM
linked-questions The question Can we find arbitrarily many elements of SU(2) generating a good copy of MAX($\ell_1^n$) inside VN(SU(2))? contains a link to When are certain group C*-algebras exact? - but it is not shown in the sidebar.
This is just a temporary comment - to get the linked questions in the sidebar updated: When are certain group C*-algebras exact? — Martin Sleziak 9 secs ago
linked-questions The question The definition of a group object is wrong? contains a link to this answer: Is there a “universal group object”? (answered: yes!) It is not shown in the sidebar.
This is just a temporary comment - in order to get the list of linked questions updated: Is there a “universal group object”? (answered: yes!) — Martin Sleziak 15 secs ago
3 hours later…
11:25 AM
divisors is one of the tags that are often used incorrectly - in the meaning for which the tag divisors-multiples is intended.
SEDE: data.stackexchange.com/mathoverflow/query/927958/… data.stackexchange.com/mathoverflow/query/883845/…
Queries which show also editors who added/removed the tag: data.stackexchange.com/mathoverflow/query/1105163/… data.stackexchange.com/mathoverflow/query/1038474/…
There is a suggestion on meta to change name of this tag: meta.mathoverflow.net/questions/194/help-improve-tagging/…
5 hours later…
4:17 PM
deprecated-tags The posts with deprecated tags are now down to 820. For a long time, they were around 830.
1 hour later…
5:30 PM
1
We know that the necessary condition for any partially ordered group to be a group of divisibility is that the group must be a directed group. What is the sufficient condtion for partially ordered group to be a group of divisibility?
4
It is known (after an example of A.I. Mal'cev) that there exist cancellative semigroups which do not embed into a group. On the other hand, it is not difficult to see that every linearly orderable semigroup (is cancellative and torsion-free, and) embeds into a linearly orderable monoid (see here ...
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