Piggybacking on the thread below, I'd be curious to hear any new sites/apps/books/practices the HN community recommends. This is more of a mental exercise than an application towards a particular problem. Thanks in advance!
https://news.ycombinator.com/item?id=3569761
Linear Algebra: https://www.youtube.com/playlist?list=PLlXfTHzgMRUKXD88IdzS1...
Probability: https://www.youtube.com/watch?v=KbB0FjPg0mw&list=PL2SOU6wwxB...
Calculus: https://www.youtube.com/user/professorleonard57/playlists
Be sure to work through problems and not just watch lectures, because otherwise you'll forget the content. For example, the linear algebra course has a companion site with problems, and the professor of the probability course wrote an excellent book with problems.
[1] https://khanacademy.org [2] https://ocw.mit.edu/resources/#Mathematics
But, they really don't give enough info about what, where, why. What data? Who is this intended for? Etc.
Because Anaconda is a package of tools that include numpy,scipy (python numerical and scientific computing) and a notebook (a "live editing" utility).
While this might help, I wonder if this is too roundabout a way to learn math.
My basis was I wanted something like Charles Petzold's "Code" from 1995 which is the BEST way to understand computers.
The recommended book by far was..."Mathematics: From the Birth of Numbers".
See here: https://www.reddit.com/r/math/comments/673yxa/best_book_for_...
My plan was just to take a textbook and see if I can just relearn. Probably are better options out there, but I'm clueless.
Probably will start with either linear algebra or maybe set theory?
Happy to hear other ideas of how people would do this. For me, there's no practical application. I just used to love this stuff and hate how much I've forgotten.
This can work. I spent a year or so before grad school at work, I brushed up by spending a summer drilling through a Linear Algebra book.
A new thing I have been trying out recently is find an application, find something I am confused by, dig deeper through the layers of mathematics till I uncover the basics of the confusion, then re-learn and work up.
So BFS vs DFS. The latter seems more like up my alley. YMMV