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    Cover of Linear Algebra

    Linear Algebra

    Kenneth Hoffman, Ray Kunze · 1961

    Mathematics
    Open LibraryAmazon
    Stats for nerds
    2recommend
    4mentions
    4people
    2015–2021years
    50% recommend50% neutral

    Mentions per year

    2015201620172018201920202021

    What Hacker News says

    1. wyclifFeb 2015
      For linear algebra, I'm a fan of Hoffman & Kunze. The clearest, most useful book on the subject I've used: http://www.amazon.com/Linear-Algebra-2nd-Kenneth-Hoffman/dp/...
      thread
    2. MrBraJan 2015
      "An overview of Inter-universal Teichmüller Theory and [...] how we can begin to understand this theory":

      http://www.quora.com/Joseph-Heavner/Posts/An-overview-of-Int...

      Also, from an anonymous post on 4chan @ http://boards.4chan.org/sci/thread/6931488/are-you-ready-for... :

      "How to understand IUTeich from the bottom up:

      - Algebra (Israel Gelfand)

      - The Method of Coordinates (Israel Gelfand)

      - How to Prove It: A Structured Approach (Daniel Velleman)

      - Kiselev's Geometry - Planimetry and Stereometry

      - Trigonometry (Israel Gelfand)

      - What Is Mathematics? An Elementary Approach to Ideas and Methods (Richard Courant)

      - A Course of Pure Mathematics (G.H. Hardy)

      - Linear Algebra (Kenneth Hoffman and Ray Kunze)

      - Elementary Differential Equations (William Boyce and Richard DiPrima)

      - Topology (James Munkres)

      - Calculus On Manifolds (Michael Spivak)

      - Principles of Mathematical Analysis (Walter Rudin)

      - Real and Complex Analysis (Walter Rudin)

      - Functional Analysis (Walter Rudin)

      - Partial Differential Equations (Lawrence Evans)

      - Analysis On Manifolds (James Munkres)

      - Abstract Algebra (David Dummit and Richard Foote)

      - Algebraic Topology (Allen Hatcher)

      - Introduction to Smooth Manifolds (John Lee)

      - Foundations of Differentiable Manifolds and Lie Groups - (Frank Warner)

      - Galois Theory (Harold Edwards)

      - Linear Representations of Finite Groups (Jean-Pierre Serre and Leonhard Scott)

      - A Classical Introduction to Modern Number Theory (Kenneth Ireland and Michael Rosen)

      - Introduction to Analytic Number Theory (Tom Apostol)

      - Modular Functions and Dirichlet Series in Number Theory (Tom Apostol)

      - Riemannian geometry (Peter Petersen)

      - The Theory of the Riemann Zeta-Function (Edward Charles Titchmarsh)

      - An Introduction to Teichmüller Spaces (Yoichi Imayoshi and Masahiko Taniguchi)

      - A Course in p-adic Analysis (Alain Robert)

      - Foundations of p-Adic Teichmuller Theory (Shinichi Mochizuki)

      - Mochizuki's papers at http://www.kurims.kyoto-u.ac.jp/~motizuki/papers-english.htm... "

      thread
    3. JenssonNov 2021
      My understanding is that in the 90s and 2000s publishers started realizing that they could sell bare bones textbooks and then sell those problem examples in compendiums, effectively double dipping on each student.

      Edit: For example, books like this: https://www.amazon.com/-/es/Gregory-Grant/dp/B08FP7SNZJ

      > In addition to well-explained solutions, this manual includes corrections and clarifications to the classic textbook Linear Algebra, second edition, by Kenneth Hoffman and Ray Kunze.

      thread
    4. abhghFeb 2020
      Definitely - I went through some of his lectures after I had read up on Linear Algebra as part of a course (from [1]) and had used it in a bunch of applications, but I still found the lectures worth going through if only because his fantastic exposition helped me visualize things better.

      [1]we followed Huffman-Kunze https://www.amazon.com/Linear-Algebra-Kunze-Hoffman/dp/93325...

      thread

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