useful stuff
pdf:
1*2print:1*2print:https://pdfresizer.com/optimize
Sejdacrop:Sejdacrop:https://www.sejda.com/crop-pdf
pdfcalendar:pdfcalendar:https://www.timeanddate.com/calendar/create.html
onlinelatex:
Latexmathsymbols..Latexmathsymbols..http://web.ift.uib.no/Teori/KURS/WRK/TeX/symALL.html
xymatrixforcomm.diag.:xymatrixforcomm.diag.:http://www.jmilne.org/not/Mxymatrix.pdf
tikzcdcomm.diag.:tikzcdcomm.diag.:https://tikzcd.yichuanshen.de/
Book suggestions
Book suggestions for undergrad/master students
Suppose you already learnt some abstract algebra (rings, ideals, modules etc.):
1. You should learn Galois theory. I recommend Hungerford's book ``Algebra" Chapter V (try to solve most of the exercises there).
2. More algebraic preparations:
Learn some language of categories, e.g., Hungerford's book ``Algebra" Chapter X.
Learn some commutative algebra. Standard book: Atiyah-Macdonald ``Introduction to Commutative Algebra" (try to solve most of the exercises there).
Learn some homological algebra. For example, Hilton-Stambach: ``A Course in Homological Algebra", Chapter 1-4. (some of Chapter 5, 6 if you like).
3. Venturing into AG and NT.
For AG, can start with Hartshorne ``Algebraic Geometry" Chapter 1-3.
For NT, Local class field theory, Serre: ``Local fields". Global CFT, Neukirch book; and/or Cassels-Frohlich book.
With some AG learnt, can learn Elliptic curves. Silverman, ``The Arithmetic of Elliptic Curves".
Relation between EC and MF, Diamond-Shurman, ``A First Course in Modular Forms".