Calendar

Apr
19
Wed
16.2 (applications) (16.1 due)
Apr 19 @ 9:30 am – 10:30 am
Apr
21
Fri
Solving jellybeans equation + 17.1
Apr 21 @ 9:30 am – 10:30 am
Apr
24
Mon
Week 14 starts
Apr 24 all-day
17.1
Apr 24 @ 9:30 am – 10:30 am
Apr
26
Wed
“Week 15″ starts: polar coordinates
Apr 26 all-day
10.1 (16.2 due)
Apr 26 @ 9:30 am – 10:30 am
Apr
28
Fri
10.2 (graphing r=f(theta))
Apr 28 @ 9:30 am – 10:30 am
Logic Seminar: Jack Yoon @ Keller 404
Apr 28 @ 2:30 pm – 3:30 pm

Jack Yoon will continue his explication of Proof Mining.

May
1
Mon
3.9, 10.3
May 1 @ 9:30 am – 10:30 am
May
3
Wed
Review (17.1, 10.1, 10.2, 3.9, 10.3 due)
May 3 @ 9:30 am – 10:30 am
May
5
Fri
Logic Seminar: David Webb
May 5 @ 1:00 pm – May 5 @ 2:00 pm

David Webb will speak at 1:00-2:00 in Keller 402

Title: Every Function Can be Computable

Abstract: I will relay an interesting result of Joel David Hamkins: that
there is an algorithm which can compute any function f of natural
numbers, if it is carried out in the right model of arithmetic
(corresponding to f). In particular, I will construct the necessary
models using Rosser sentences and describe the algorithm.

May
7
Sun
TA’s review session in Bilger 335 @ Bilger 335
May 7 @ 10:45 am – 12:00 pm
May
9
Tue
Review session MATH 252A Keller 401
May 9 @ 10:30 am – 11:45 am
May
10
Wed
MATH 252A final exam in Sakamaki A-101
May 10 @ 12:00 pm – May 10 @ 2:00 pm
Aug
21
Mon
Weeks 1-2 start
Aug 21 all-day
Aug
22
Tue
11.1, 11.2
Aug 22 @ 1:30 pm – Aug 22 @ 2:45 pm
Aug
23
Wed
253A
Aug 23 @ 11:30 am – 12:20 pm
Aug
24
Thu
11.2, 11.3
Aug 24 @ 1:30 pm – Aug 24 @ 2:30 pm
Aug
29
Tue
11.4, 11.5
Aug 29 @ 1:30 pm – Aug 29 @ 2:30 pm
Aug
30
Wed
253A
Aug 30 @ 11:30 am – 12:20 pm
Aug
31
Thu
11.1-3 due
Aug 31 @ 1:30 pm – Aug 31 @ 2:30 pm
11.5, 11.6
Aug 31 @ 1:30 pm – Aug 31 @ 2:30 pm
Logic seminar: David Ross
Aug 31 @ 2:50 pm – 3:40 pm

This semester the Logic Seminar will meet on Thursdays, 2:50 – 3:40 pm in Keller 402.

This Thursday we will have a (probably brief) organizational meeting.

Title: Some nonstandard remarks about Egyptian fractions

Abstract: An Egyptian fraction is a finite sum of fractions of the form $1/n$, where $n$ is a natural number. I’ll give simple proofs of some results about such fractions (also about Znám fractions). The proofs only require the compactness theorem from first order logic, though I’ll use the language of nonstandard analysis.

Sep
4
Mon
Weeks 3-4 start
Sep 4 all-day
Sep
5
Tue
12.1, 12.2
Sep 5 @ 1:30 pm – Sep 5 @ 2:30 pm
Sep
6
Wed
253A
Sep 6 @ 11:30 am – 12:20 pm
Sep
7
Thu
11.4-6 due
Sep 7 @ 1:30 pm – Sep 7 @ 2:30 pm
12.2, 12.3
Sep 7 @ 1:30 pm – Sep 7 @ 2:30 pm
Sep
12
Tue
12.4, 12.5
Sep 12 @ 1:30 pm – Sep 12 @ 2:30 pm
Sep
13
Wed
253A
Sep 13 @ 11:30 am – 12:20 pm