Elliptic curves and complex multiplication: the talk

So, here comes the link for the Jupyter notebook I used during my presentations. The English notebook is already in its final location. Just a few words of caution, though:

• apparently Sage does not support opening Jupyter notebooks directly so please use either the non-interactive html version or save the file into any of your projects on Sage cloud,
• it includes both the Jupyter notebooks and my notes for the talk, which served as a guideline for me and an attempt how to summarise my thoughts on the matter,
• the notes are by no means in their final version, they were meant for personal use,
• feel free to do whatever you with with these resources and please, do contact me if you have any questions or have anything to say, even just "Hello, it was a fun read" would be great: then I would know that this format is good and perhaps I should finish and post some other endeavours in number theory I am toying with from time to time,
• none of the things include any references whatsoever: The standard reference for elliptic curves is Joseph Silverman's books, then I read some parts of some articles by René Schoof and Francois Morain, Reinier Bröker's thesis, good sources are past elliptic curve crypto conferences, I enjoyed Andreas Enge's slides and Ben Smith's and then, of course, the best source for me is everything written by Peter Stevenhagen, from whom I am learning how to enjoy algebraic number theory via playing with curves. And that's a lot of fun.

This is an updated link to the folder with all the files:

https://cloud.sagemath.com/projects/d2b6ab7d-a1b1-4f3d-a4f7-3ae39b7ff889/files/