Marcus and myself had an improvised meeting with the Department's administrative resources right now.
You can contact him on the matter, and
the Department has agreed to forward communication from him, most likely early next week - thus, keep an eye on the inbox of your UiO e-mail (the one that the University uses in formal communication, e.g. "student.*.uio.no" type).
Nobody showed up for today's consultation hours, so I doubt there is much demand for the following. Nevertheless, given that next Wednesday I have reserved half the "consultation hour" slot for Mathematics 3 (1215-14 to be more precise), here is a suggestion: I will be available next Tuesday, "lecture time" (1415-16). Open agenda. If enough people will leave me an e-mail that they want to show up, then we can find a room. If only a couple ... then my office is just as convenient.
I will not be as much in office as one could hope - I've got an issue with my back, and have been ordered to spend less time in the chair and more walking. If you send an e-mail I can easily be in office by appointment, but the chance of finding me by just knocking my door are somewhat reduced.
Exam problem sets for next week: Spring 2011 and Spring 2014.
Before you do those, you should likely do a couple of quadratic approximation problems, and maybe also a couple involving homogeneity.
For homogeneity: Give a simple argument why a homogeneous f(x ,y) can be written as xk u(y/x) as long as x>0, where k is the degree of homogeneity. (Hint: f(x,xy/x) = ... ?)
Do Problem 22 part (d), which concerns quadratic approximation. Parts abc will likely not be given priority.
Find the quadratic approximation of ln(1+x2) around x = 0. Compare it to the first-order approximation of ln(1+x). Comment?
Find the quadratic approximation of ln(1+ ex) around ln 2.
I got an e-mail that there is no specific reference in the schedule. You already know that the Lagrange multipliers do have an interpretation, and I will make that more precise, in the context of the envelope theorem.
I do not have the books in front of me right now, and when I am back at Blindern you will most likely have looked up those parts by yourselves. So, I will cover:
the envelope theorem ("omhyllingssetningen" in Norwegian);
interpretations of the Lagrange multipliers;
remaining bits and pieces on optimization;
a few examples
if I start on homogeneous and homothetic functions tomorrow, we will be very light on it.