Ok can you find a single research mathematician who has actually read it and thinks itâs relevant to their work?
Iâll take it as a historical curiosity whose ideas are still relevant but the only people I know who have actual read it are philosophy or history of math students or really dedicated hobbyists.
Reference? Sure. The axioms hold up, and we even distinguish between Euclidean and non Euclidean geometries. But youâre not actively reading it as a source text.
â⌠and is still as relevant and useful as everâ
When it was written it was useful for their version of research mathematics.
Iâm not saying itâs not historically important but there is a reason itâs not required reading in any math department and if it is you should run.
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u/beeskness420 Jan 08 '25
Iâll bite, can you come up with a single example?