Integral, Measure and Derivative: A Unified Approach by Shilov

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The discussion centers on the book "Integral, Measure and Derivative: A Unified Approach" by Shilov, with inquiries about its suitability for self-study in measure theory. The user seeks a text that matches the clarity and accessibility of Kreyszig's "Functional Analysis," which they find exceptionally clear. Additionally, the user mentions purchasing Cohn's text on Measure Theory, noting it seems adequate for future study but has not yet fully engaged with it. The user has previously read other works by Cohn and appreciates the quality of his writing. Overall, the focus is on finding a clear and effective resource for understanding measure theory.
jmjlt88
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Greetings!

Can anyone tell me a little bit about the book Integral, Measure and Derivative: A Unified Approach by Shilov? Is it suitable for self-study? I am wishing to study the basics of measure theory. I will be using the text alongside Kreyszig's Funcational Analysis. Having already started the Kreyszig text, I can comment that it is crystal clear! As such, I am looking for a text at a similar level of difficulty (or written at the same level of clarity). Thank you for the input.


https://www.amazon.com/dp/0486635198/?tag=pfamazon01-20

P.S. I also purchased Cohn's text on Measure Theory. I have skimmed it; it seems "alright." I would maybe like to use that text as a follow up.
 
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Frankly, I haven't. However, I have read several of his other works (Elementary Real and Complex Analysis, Linear Algebra, Elementary Functional Analysis), and so I can attest to the superb quality of his writting.
 

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