@robjohn At any time you want to. Pretty much away from the noisy places of the world (mostly) for a long time in order to be capable to listen to my deepest ideas.
@robjohn True. I wanted to share a kind of problem you would probably enjoy a lot (good to try when you have time) $$\displaystyle \log^2(2)=\lim_{n\to\infty}\sum_{k=1}^{n} \left(\frac{H_{k+n}}{k+3n}-\frac{n H_k}{(k+n) (k+2n)}\right)$$.
I was thinking to ask you a question, but maybe I think more over it before, as regards the existence of a class of integrals in literature with a certain property (they certainly exist, but not sure if the bear a name).
One more thing that these tests don't catch is when someone has ideas to attack a question, but more time is necessary, and the case when someone simply has no idea about what to do further.
I point out that I consider these tests only out of curiosity, to see (if the case) how mathematics performed in the long term affects someone's power of pattern recognition, and not as a means of measuring intelligence (whatever that would mean).
Hi, robjohn. How is it going? I recently took this test test.mensa.no and since I couldn't finish all within the given amount of time (25 minutes) I scored 135. With a bit of extra time I could figure out how to go further, and that would have probably led to about 140 or slightly above.
@robjohn It should deserve many upvotes (I'm sure that many creative ways - speaking in general - can be obtained by reducing everything to simple differential equations).
@Cerberus It sounds good. So, by the same reasoning lines, we can also use a worked out solution, right? Meaning that the whole process of obtaining the solution is exposed.
Do "The paper contains more examples with worked out problems." and "The paper contains more examples with solved problems" sound to have the same meaning?