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Category Theory in Context by Emily Riehl is a sophisticated, university-level text that introduces core category theory concepts through a broad range of mathematical examples. Drawing from Harvard and Johns Hopkins courses, it is designed for readers with basic set theory and logic knowledge, offering a deep dive into the foundational language of modern mathematics and its applications in emerging scientific fields. With a 4.7-star rating and strong endorsements, it’s a definitive resource for advanced students and professionals aiming to stay ahead in math and theoretical physics.

| Best Sellers Rank | 444,585 in Books ( See Top 100 in Books ) 221 in Algebra (Books) 318 in Mathematical Logic (Books) 20,005 in Scientific, Technical & Medical |
| Customer Reviews | 4.7 out of 5 stars 172 Reviews |
W**G
Category Theory is the bedrock of mathematics
Riehl may well be the most talented category theorist of her generation - and as such, could well become one of the more influential mathematicians of the coming decade or so. Category theory is not just the foundation of Mathematics, but the bedrock upon which other foundations can support structures. As we move from a world where Moore's law and classical mechanics dominated our purview to one where quantum physics and quantum information start to directly influence our lives, Category theory will become an essential tool for navigating a synthesis between maths and physics that will become more more enabled than at any time in our past. For one thing, a simulation of even the most basic quantum systems will push the boundaries of what can and cannot be computed. In her recent work Riehl has gone from being a skilled and exciting young mathematician to one who challenges our understanding of the structure of reality, and in this book she exhibits a wonderful and refreshing ability to wear her talent lightly whilst providing a refreshing approach to the context of category theory. The book is not for beginners and it is not easy to read if you have not yet grasped the basics (or the specialised vocabulary). I am a big fan of Tom Leinster who is another category theorist from the maths side, and I am also very keen on Bob Coecke and Bartosz Milewski who approach CT from a different (theoretical physics and computer sciencefor Coecke and programming for Milewski) who I think also display an intuitive understanding of this beautiful subject, but Riehl stands out as the intellectual leader of the pack
N**S
Interesting book
Very good book on category theory, but certainly not the first one you should get. You probably need a good level in Algebra, and compared to Awodey's book it's much more difficult. That said, it's very cheap and incredibly well written.
S**S
Great book
Explaining a lot of mathematical concepts in category theory for a programmer with mathematical incline.
A**R
Essential Reading For A Mathematics PhD Student
I have been working through various drafts of this book online, before it was published by Dover. It really is a fantastic guide to Category Theory; it is more through (alas longer) than Tom Leinster's book, and more accessible than Saunders MacLane's bible on Category Theory. As a graduate student in Mathematics, this really is the bible for an introduction to Category Theory and the book has so many examples and uses of Category Theory that it is accessible and of use to research in almost any area of mathematics. This should be top on the list for many mathematics research students!
D**R
Not "basic", despite the blurb
This is probably a great book if you have the right background, but be warned, it is certainly not the case that "Prerequisites are limited to familiarity with some basic set theory and logic" as claimed in the blurb. The author has kindly provided a PDF of the book on her web site, and the very first sentence of chapter 1 there is: "A group extension of an abelian group H by an abelian group G consists of a group E together with an inclusion of G ,→ E as a normal subgroup and a surjective homomorphism E H that displays H as the quotient group E/G." If you call that "basic", then go for it - this is the book for you. If not, Lawvere and Schanuel's "Conceptual Mathematics" will be a better choice.
C**N
Excelente libro
Muy buen libro para profundizar en teoría de categorías, aunque no lo recomendaría para un primer contacto con la materia (Awodey es un buen comienzo). Si bien la impresión no es de buena calidad (bajo gramaje de las hojas), no se puede pedir más por un precio tan bajo. También es de destacar que la autora haya tenido la gentileza de dejar disponible el pdf gratis para descargar desde su página web.
O**N
Livro sobre teoria matemática de categoria
Recebi hoje 29/04/24. Livro de capa comum, excelente impressão, porém letras são pequenas.
C**.
Bueno pero difícil
Es difícil de leer para estudiantes de licenciatura (como yo), pero presenta muchísimos ejemplos y la teoría se expone de manera muy interesante. Varias veces he quedado asombrado por los resultados que aparecen y cómo generalizan conceptos de diferentes ramas de la matemática simultáneamente. Me encanta!
A**T
Better than CWM!
Riehl always exhibits plenty of examples of mathematical phenomena BEFORE giving the categorical concept that subsumes them all. The effect is that category theory is seen as revelatory. In reponse to the usual saying that "there are no theorems in category theory," she also gives lots of categorical theorems, in other branches of math as well as in category theory itself. A fun and elucidating read!
L**D
Fantastic book for those interested in pure mathematics!
For those with some familiarity in Algebra and Topology, this is a fantastic first read on category theory! I read this book having only learned basic group theory and it was very readable, though some of the "context" went over my head. As time has gone on since reading it for the first time, I have appreciated more and more of the examples that Riehl has in this book. Great for any pure mathematician!
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