This is true but its assessment did match my personal experience as a developer who has built quite a few apps with React + Node.js + Postgres combo. The project I had written with my framework was only about 1400 lines of code (mostly declarative HTML) and my experience is that applications of that complexity would normally approach or exceed 10k lines if well written with React/Node/Postgres. So its assessment even seemed conservative based on my own estimate.
I once also worked on a simpler application (feature-wise) for someone else which was approaching 100k lines but it was poorly architected with a lot of bad abstractions and over-engineered. In this case I could claim that my framework is cutting almost 99% of the code but that's comparing to the worst possible situation. Still, even that's not necessarily an unfair comparison because, in practice, a lot of real projects do end up bloated to such extent after a decade or so, likely even more so now with AI. Any framework which can prevent that bloat code from being generated is genuinely delivering long term benefits.
The Polish HoMM III Championship is happening right now, with last semi-finals match scheduled for 30/31 October, ahead of Grand Finals in Gdańsk 13-15 November.
I mean the guy has a PhD in mathematics so I'm sure he understands his tools deeply. Certainly more deeply than I did when I was an undergraduate in his class. Sometimes the right analogy, even if imperfect, is more helpful to build intuition than pages of rigorous proofs. Chill out.
I’m not sure why you feel the need to keep arguing about this. I’m not going to go back to my Alma Mater and tell the prof that some nobody on hacker news doesn’t like an analogy he used 12 years ago.
Whatever point you’re trying to make is not working.
Im sorry if I come across as aggressive, Im myself chill and just here to talk, share and discover new things. Analogies are essential to learning I agree with you
There is proof of this theorem in it that blew my mind some years ago [1]. Someday I want to finish reading the rest of the book.
> Starting with a given convex quadrilateral, construct a square, external to the quadrilateral, on each side. Van Aubel's theorem states that the two line segments between the centers of opposite squares are of equal lengths and are at right angles to one another.
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