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1:45 PM
Maybe somebody who is more familiar with the topic would be able to say whether would be a suitable tag for Infinity categorical analogue of 2-dimensional monad theory.
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Q: Infinity categorical analogue of 2-dimensional monad theory

Martin BidlingmaierI'm wondering whether there is an infinity categorical analogue to the results of Two-dimensional monad theory. For the most part, I'm interested in the relation between strict functors of infinity categories (with algebraic structure) and non-strict functors. For example, it follows from the af...

 
 
5 hours later…
6:21 PM
The question Does this deceptively simple nonlinear recurrence relation have a closed form solution? has one of deprecated tags and it is also missing a top-level tag. Are there some suggestions which tag to choose?
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Q: Does this deceptively simple nonlinear recurrence relation have a closed form solution?

Stuart LaForgeGiven the base case $a_0 = 1$, does $a_n = a_{n-1} + \frac{1}{\left\lfloor{a_{n-1}}\right \rfloor}$ have a closed form solution? The sequence itself is divergent and simply goes {$1, 2, 2\frac{1}{2}, 3, 3\frac{1}{3}, 3\frac{2}{3}, 4, 4\frac{1}{4}, 4\frac{2}{4}, 4\frac{3}{4}, . . .$} and so forth....

I will point out that the tag (discrete-mathematics) is deprecated on MathOverflow, see the tag-info. Moreover, the question is also missing top-level tag. Since I am not really sure about a suitable choice of tags for this question, I'll leave retagging to more experienced users. — Martin Sleziak 32 secs ago
 

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