Please recommend a textbook for first-time learning Linear Algebra like Stewart's Calculus? I'm trying to learn linear algebra on my own. When I taught myself calculus I-III a year ago, I used Stewart's Concepts and Contexts 4th edition and I absolutely loved it. Theorems and definitions were displayed clearly, the graphs were detailed, and the problem selection was quite large.
Is there a linear algebra textbook similar to how Stewart's textbook was designed?
Additionally, I'm eventually planning to learn differential equations and I'm aware that quite a few texts overlap when teaching these topics. I'd prefer to learn them individually, so I'd like to avoid texts with a good amount of differential equation, unless there is a text that covers both fields completely  in the same way that Stewart's text covered single and multivariable calculus together.
P.S I don't mean to be praising Stewart's. It's the only mathematics textbook I've used to self-study so I don't have much else to relate to. 
 A: I'd say the closest contender is David Lay's Linear Algebra and its Applications.
The material is presented in an approachable way.  The text is neither terse nor overly expository.  It is made clear exactly what the important pieces are, with true/false questions in the exercises to ensure you're paying attention.  He strikes a good balance between emphasizing matrices and emphasizing the underlying vector space structures.  
That being said, the textbook (like Stewarts') is not perfect.  Lay tends to emphasize row reduction a bit more than I'd like, and emphasizes computational (as opposed to proof oriented) questions a bit much for my taste.  However, you can do much worse than Lay for an introduction.
A: I recommend Gilbert Strang's book  "Introduction to linear algebra ". This book is just a joy to read. 
A: Ron Larson's Elementary Linear Algebra
Ron Larson's Calculus textbook has the same beginner-friendly approach as Stewart's, so Larson's linear algebra textbook should be what someone like you may be looking for.
