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February 21 Information

Books on measure theory & probability

Can someone suggest some books which teach measure theory together with probability. I know of Billingsley's Probability and Measure, but are there other less dense books? Thanks - Abdul Muhsy talk 05:08, 21 February 2021 (UTC) reply

Here are some titles, ordered by year.
  • J. F. C. Kingman; S. J. Taylor (1996). Introduction to Measure and Probability. Cambridge University Press. ISBN  978-0-521-05888-9.
  • Robert B. Ash; Catherine A. Doléans-Dade (2000). Probability and Measure Theory. Academic Press. ISBN  978-0-12-065202-0.
  • David Pollard (2001). A User's Guide to Measure Theoretic Probability. Cambridge University Press. ISBN  978-0-521-80242-0.
  • Krishna B. Athreya; Soumendra N. Lahiri (2006). Measure Theory and Probability Theory. Springer Science+Business Media. ISBN  978-0-387-32903-1.
  • George G. Roussas (2014). An Introduction to Measure-Theoretic Probability. Academic Press. ISBN  978-0-12-800042-7.
I haven't inspected any of them, but one might expect a "user's guide" to be more gentle. Amazon has user reviews for some. The ISBNs above are generally of the hardcover editions. There is a later edition of the Kingman & Taylor text, which differs only in some corrections.  -- Lambiam 09:21, 21 February 2021 (UTC) reply
From Wikipedia, the free encyclopedia
Mathematics desk
< February 20 << Jan | February | Mar >> Current desk >
Welcome to the Wikipedia Mathematics Reference Desk Archives
The page you are currently viewing is a transcluded archive page. While you can leave answers for any questions shown below, please ask new questions on one of the current reference desk pages.


February 21 Information

Books on measure theory & probability

Can someone suggest some books which teach measure theory together with probability. I know of Billingsley's Probability and Measure, but are there other less dense books? Thanks - Abdul Muhsy talk 05:08, 21 February 2021 (UTC) reply

Here are some titles, ordered by year.
  • J. F. C. Kingman; S. J. Taylor (1996). Introduction to Measure and Probability. Cambridge University Press. ISBN  978-0-521-05888-9.
  • Robert B. Ash; Catherine A. Doléans-Dade (2000). Probability and Measure Theory. Academic Press. ISBN  978-0-12-065202-0.
  • David Pollard (2001). A User's Guide to Measure Theoretic Probability. Cambridge University Press. ISBN  978-0-521-80242-0.
  • Krishna B. Athreya; Soumendra N. Lahiri (2006). Measure Theory and Probability Theory. Springer Science+Business Media. ISBN  978-0-387-32903-1.
  • George G. Roussas (2014). An Introduction to Measure-Theoretic Probability. Academic Press. ISBN  978-0-12-800042-7.
I haven't inspected any of them, but one might expect a "user's guide" to be more gentle. Amazon has user reviews for some. The ISBNs above are generally of the hardcover editions. There is a later edition of the Kingman & Taylor text, which differs only in some corrections.  -- Lambiam 09:21, 21 February 2021 (UTC) reply

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