Show that the function:
is:
a) always upper-semicontinuous;
b) has a derivative for all x belonging to N (natural numbers).
Thanks in advance for the help all you mathwizzes out there.
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Show that the function:
a) always upper-semicontinuous;
b) has a derivative for all x belonging to N (natural numbers).
Thanks in advance for the help all you mathwizzes out there.
sorry folks I made a terrible typing mistake.
the question's part b should be:
b) for all x not belonging to Z.
And now that I come to think of it the solution is rather simple, so I take back the question to this part.
However part a) is still puzzling me (and I'm sure there are no typos here) Any ideas?