i like my big school... i don't think i would do as well at a smaller school.

i think i could have learned more at a larger school with more resources, but it was easier for me to perform well at a smaller school. it's also enabled me to finish a year early.

I don't know if I'm at a big school, but there's definetly way too many people here. I really enjoy the resources (such as big library) but not when they're used by thousands of people. I tend to do better with smaller crowds. The price we pay for a good philosophy department, eh?

Yes... the philosophy department attracted all these students. I like the big school. Big enough classes that I can just sit there and not have to do anything. Though I am currently enrolled in a class with only 6 students... that's pretty weird.

i had a class last semester, i think 6 were enrolled, but on some days, only 2 of us showed up

I have 4 classes this semester:

Internship in Museology - 1 student, just me. It's an internship, so go figure.
Elementary Partial Differential Equations - 4 students enrolled, often only 2 attend.
Archaeological Lab Methods - 10 students.
Music Fundamentals - 30-ish students.

This is my smallest semester ever.

smallest in terms of class sizes?

all of my classes have around 20 students. except the online class... who knows

Smallest in class size. There were 2 class periods where I was the only one in my math class... it was weird.

The teacher asked me to prove something, then came and looked at my notes. I thought, "This seems a little backwards."

Then she tried to correct me on a little mistake. I had that the derivative of a function was equal to some other function, so I took the integral from a to x of that function (I didn't actually compute it, it was just g(s) or something, and we wanted it in integral form for the proof). She said that I needed to add a constant to it, but she didn't notice that it was from a to x instead of 0 to x. That took care of the constant thing, and I liked it better for the proof, since instead of cancelling constants and combining integrals from x - ct to 0 and 0 to x + ct, all I had to do was combine integral from x - ct to a and a to x + ct.

Vague explanation of a fairly specific thing I guess... hope someone can follow that.