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  • mxfactorial
  • 1
  • Opened 
    on Apr 16
  • #62

Decide whether to use, e.g, list(int) or List[int] from typing. And make it consistent across all tips and solution code in the chapters.
  • j2kun
  • 1
  • Opened 
    on Jul 30, 2022
  • #54

Issue local_gradient_for_argument might read a corrupted float value from the successor. Say we have the computation graph: h | | f - $h$ has parameters $w$ - $f$ has parameters ...
  • Banyc
  • 4
  • Opened 
    on Jul 3, 2022
  • #52

On page 192 of the first edition of the book, it says “Let A be the matrix representation of a linear map f, written with respect to the standard basis. Let U be a change of basis matrix. That is, the ...
  • bzrry
  • 1
  • Opened 
    on Jun 29, 2022
  • #51

The first term should be $f(a)$, not $p(a)$
  • Banyc
  • Opened 
    on May 9, 2022
  • #46

Coming to github via https://pimbook.org/, kinda confused that there is no table of content available. And no way to know the outline unless I download the full EBook
  • liyuankui
  • 2
  • Opened 
    on Sep 17, 2021
  • #38

Shouldn t it be (x - x_j) here, like in in formula from the book? https://github.com/pim-book/programmers-introduction-to-mathematics/blob/4fff911bb7933381441a7acb141265fd87a2e09a/secret-sharing/interpolate.py#L35 ...
  • lshagiev
  • 1
  • Opened 
    on Mar 9, 2021
  • #28

I m not a mathematician myself. I have just skimmed through your book. It seems you are trying a lot to say mathematics can exist without proof and can also be based on intuition. (Once again, I didn ...
  • nilsocket
  • 3
  • Opened 
    on May 18, 2020
  • #25

In the text it says ... define phi(n) by the number of positive integers less than n that are relatively prime to n but it doesn t state the edge case for phi(1).
  • ghost
  • 1
  • Opened 
    on Feb 24, 2020
  • #22

The expression f(x) = \sum\limits_{i=0}^n y_i \cdot (\prod\limits_{j \neq i}^n \frac{x-x_j}{x_i - x_j}) is introduced on page 17. However, instead of starting at zero like the summation notation describes, ...
  • ghost
  • 1
  • Opened 
    on Feb 18, 2020
  • #21
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