Linear Algebra over integers modulo 2?

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I've studied linear algebra about a decade ago and now I teach linear algebra to my colleges.

The problem is, my colleges are interested in computer science and/or deep learning and I meet needs about linear algebra on finite field, especially $\mathbb{Z}_2$.

I had scrutinized several books, from Linear algebra by Lang, Algebra by Lang, Linear algebra by Friedberg, etc.

However, I cannot find proper book that formulates linear algebra on $\mathbb{Z}_2$ or finite fields.

Is there any appropriate references?