Hatcher's book Algebraic Topology is a standard text in the subject, and I was wondering if there were any lecture notes or even syllabi to accompany it. I am mostly concerned with sequencing, meaning the most useful order for a reader to go through the book the first time. Any additional resources for one going through Hatcher would also be welcome, like hints on exercises. Ideally this would be for a more elementary course in algebraic topology, although I have already completed from lecture 24 on of "introduction to Algebraic Topology" lectures by N. J. Wieldberger (found on youtube), and so I have had a basic foundation in some of the concepts, however this seems at a much lower level than Hatcher.
EDIT: I found MIT's Algebraic Topology and it is a good example of what I am looking for. This one focuses on the homology and cohomology sections of the book, and excludes the homotopy sections. I was looking for more like it, but perhaps focusing on other parts of the book?
Best Answer
Here are some typed up lecture notes from a few people:
$\textbf{1. Arun Debray}$
https://www.ma.utexas.edu/users/a.debray/lecture_notes/
He has course notes for a large selection of courses. In particular, for algebraic topology: https://www.ma.utexas.edu/users/a.debray/lecture_notes/215b_notes.pdf
follows Soren Galatius' course found at: http://math.stanford.edu/~galatius/215B15/
$\textbf{2. Evan Chen}$
http://www.mit.edu/~evanchen/coursework.html
He has notes for various courses. In particular, his algebraic topology notes (which don't follow Hatcher) seem to be at a more elementary level:
http://www.mit.edu/~evanchen/notes/SJSU275.pdf
$\textbf{3. Akhil Mathew}$
http://math.uchicago.edu/~amathew/notes.html
He has notes for algebraic topology and various other things.
$\textbf{4. Zev Chonoles}$
http://math.uchicago.edu/~chonoles/expository-notes/
He has notes for Benson Farb's AT class (in fact, you may look at Farb's notes by pressing the "+")
$\textbf{5. Kiyoshi Igusa}$
http://people.brandeis.edu/~igusa/Courses.html
Has lecture notes to courses he taught. In particular, there's an algebraic topology course here:
http://people.brandeis.edu/~igusa/Math121b/Math121b.htm
(there are homotopy theory notes too)
$\textbf{6. Anton Geraschenko}$
http://stacky.net/wiki/index.php?title=Course_notes
Lots of notes for various Berkeley classes (algebraic topology included).
$\textbf{7. Alvin Jin}$
https://sites.google.com/view/alvinjin/exposition
I've begun typing up notes for various things.
Other people of interest for other courses/topics (while I'm at it):
$\textbf{1. Keith Conrad}$
http://www.math.uconn.edu/~kconrad/blurbs/
Lots of nice notes.
$\textbf{2. Brian Conrad}$
http://math.stanford.edu/~conrad/
Lots of nice lecture notes (if you click on his courses and click on "handouts")
$\textbf{3. Moor Xu}$
https://math.berkeley.edu/~moorxu/oldsite/
Some course notes typed up.
$\textbf{4. Robert Ash}$
http://www.math.uiuc.edu/~r-ash/
Nice set of books with solutions provided.
I might add more later as they come to mind...