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I don't think it's harsh. It is a reasonable question to ask. Academia is rife with people who have never worked in the industry, completely disconnected from r
by eska 6y ago
I don't think it's harsh. It is a reasonable question to ask. Academia is rife with people who have never worked in the industry, completely disconnected from reality.
- andy99 6y agoFrom what I understand reading the course outline, this is an introductory class. Foundational material in a subject is often "completely disconnected" from the reality of the discipline. If I was an engineer taking a first course in integral calculus, should I worry that my teacher may not be a seasoned practitioner, or should I worry that they are good at getting me to understand the fundamentals? I can definitely see your argument if this was a professional practice class, or something vocational, but it's a 100 level CS class.
- eska 6y agoI think you should worry. One of my math professors taught us how factoring to a(x+b(x+c*(...))) is a great optimization in an introductory class, because he had no idea about CPU pipelines for example.
- vladf 6y agoHorner’s method for polynomial evaluation is used because of numerical stability, not speed.
- gregod 6y agoCould you elaborate? I'm working on a project where the evaluation of a 4th degree polynomial is on the hot path. My micro benchmark (evaluating two polynomials + little bit of addition) shows that using simple Horner's rule is already somewhat faster, and implementing Horner's rule with fused-mul-add is more than twice as fast.