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When I read the first meaty chapter about graphs and commutativity I initially thought he just spends too long explaining simple concepts.

But then ai realized I would always forget the names for all the mathy c' words - commutativity commutativity, qssociativity... and for the first time I could actually remember commutativity and what it means, just because he tied it into a graphical representation (which actually made me laugh out loud because, initially, I thought it was a joke). So the concept of "x + y = y + x" always made sense to me but never really stuck like the graphical representation, which also made me remember its name for the first time.

I am sold.



It's because the graphs are visual metaphors that encode privileged information[0]. Which is an often overlooked aspect of teaching imo. Your own initial dismissive reaction kind of shows why: people don't really get the point until they realize it works, and even then they're not sure why.

[0] https://web.archive.org/web/20140402025221/http://m.nautil.u...


Which chapter is that? It's not in the ToC


3!


Chapter 6, got it




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