How to get help

Post your question to our Campuswire page. Don't hesitate to post anonymously. This is the easiest way for us to do math together asynchronously.
or
Schedule an appointment with me. Please contact me by email or on Teams to arrange it.

Turning in work

Please turn in all work on Gradescope · How to submit an assignment on Gradescope
How to scan with your phone · How to scan to OneDrive (follow Installation & Sign-In then Scan, sign, and share documents)

Course information

Our course syllabus and expanded course syllabus

Homework 1

Homework 2

Homework 3

Homework 4

Homework 5

· · ·

January

MondayWednesdayFriday
17

MLK Day
19

Section III.1
Section I.2 for projective space
21

No class
24

Sections III.1 and III.2
26

No class
28

No class

January/February

MondayWednesdayFriday
31

Section III.2
2

Sections III.2 and III.1
Section I.1 for singularity
4

Sections III.2 and III.3
Section II.3 for divisors
Sections I.3 and II.2 for morphisms
7

Section III.4
Sections I.1 and I.2 for function fields
Sections I.3 and II.2 for morphisms
9

Section III.4
Sections I.1 and I.2 for function fields
11

Section III.4
14

Section III.4
16

Section III.4
18

Section III.4
Section II.2 for morphisms
21

President's Day
23

Section III.4
25

Section III.4
Section II.2, Theorem 2.4 and Remark 2.5 for the equivalence of categories

February/March

MondayWednesdayFriday
28

Sections III.4 and III.5
Section II.4 for differentials
2

Section III.5
Section II.3 for divisors
4

Section III.5
7

Spring break
9

Spring break
11

Spring break
14

Section III.6
Section II.2 for the Frobenius morphism
Section II.3 for divisors
16

Section III.6
Section II.3 for divisors
18

Section III.6, Introduction to l-adic integers
21

Section III.7
23

Section III.7
25

Sections III.7 and III.9

I have recorded asynchronous videos covering Sections III.8 and III.10. They are pinned in our Meetings channel on Teams.

March/April

MondayWednesdayFriday
28

Sections III.9 and V.1
30

Section V.2
1

Sections V.2, V.3
4

No class
6

Section V.3
8

No class
11

Elliptic curves over CC
(overview of Silverman Chapter VI)
13

Elliptic curves over CC
(overview of Silverman Chapter VI)
15

No class
18

Elliptic curves over CC
(overview of Silverman Chapter VI)
20

Koblitz III.2
22

Koblitz III.2
Propositions 1, 2, 3 and 4 of III.1
25

Koblitz III.2
27
29

I have recorded an asynchronous video that completes Section V.3. It is pinned in our Meetings channel on Teams. I will also record an overview of Section V.4.

May

MondayWednesdayFriday
2
4
6