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Ivanov

So, err, when are we gonna get medical MDMA and medical LCD?
Perspectives. Facebook, for example, turned out to be a great success, financially speaking. But I find it severely uninteresting as a product.
Re:How Academia Resembles a Drug Gang (2013) on Sunday July 26, 2015 @12:54PM (#9951522)
> Once outside you realise you were wasting your life on trivia of the most meaningless kind.

I think it depends. From the outside, industry looks to be churning out nothing, but trivial stuff for sale.

Re:Chicago undergraduate mathematics bibliography on Wednesday July 22, 2015 @09:01AM (#9929318)
I am not really complaining about Discrete Math. The book listed in Intermediate is fairly/horrendously difficult for someone who hasn't seen elementary treatment of the subject before.

Also, there are newer books of comparable quality to old classics like Algebra by Birkhoff/Maclane. If nothing, they have updated prose. Chapter 0 by Aluffi is phenomenal, for example.

Re:Chicago undergraduate mathematics bibliography on Wednesday July 22, 2015 @08:44AM (#9929241)
I think this list could use some updating. Most books on the list are super old. Also, from cursory look, there appears to be only one book on discrete math in Intermediate. There are tons of discrete math books that should serve as stepping stones for the one listed. For example, Discrete Intro to Math by Edward Scheinerman and Discrete Math by Susanna Epp.
Re:Swift Functors, Applicatives, and Monads in Pictures on Tuesday July 14, 2015 @08:57PM (#9889102)
Being able to use something and knowing the whys are two different things. Many people know Calculus(practice), but not many know Real Analysis(theory behind Calculus, the academical bit).

"In mathematics, the quaternions are a number system that extends the complex numbers."

Naturals are a subset of integers. Integers are a subset of rationals. Rational are a subset of reals. Reals are a subset of complex numbers. The latter are a subset of quaternions. It's not difficult to construct each number system. If you look inside any undergrad math textbook, you'll find exact same writing style showcased in the Wikipedia article on quaternions.