Editing Measure (mathematics) (section)

==Bibliography==
{{refbegin}}
* [[Robert G. Bartle]] (1995) ''The Elements of Integration and Lebesgue Measure'', Wiley Interscience.
* {{citation | last=Bauer|first=Heinz|authorlink=Heinz Bauer|title=Measure and Integration Theory|year=2001|publisher=de Gruyter|location=Berlin|isbn=978-3110167191}}
* {{citation | last=Bear|first=H.S.|title=A Primer of Lebesgue Integration|year=2001|publisher=Academic Press|location=San Diego|isbn=978-0120839711}}
* {{cite book |last1=Berberian |first1=Sterling K |title=Measure and Integration |date=1965 |publisher=MacMillan}}
* {{citation | last=Bogachev|first=Vladimir I.|authorlink=Vladimir Bogachev|title=Measure theory|year=2006|publisher=Springer|location=Berlin|isbn=978-3540345138}}
* {{citation | last=Bourbaki| first=Nicolas | title=Integration I |  year=2004 | publisher=[[Springer Verlag]] | isbn=3-540-41129-1}} Chapter III.
* {{cite book |last=Dudley|first=Richard M.|authorlink=Richard M. Dudley| title=Real Analysis and Probability | year=2002 |publisher=Cambridge University Press|isbn=978-0521007542}}
* {{cite book |last1=Edgar |first1=Gerald A. |title=Integral, Probability, and Fractal Measures |date=1998 |publisher=Springer |isbn=978-1-4419-3112-2}}
* {{cite book |last1=Folland |first1=Gerald B. |authorlink=Gerald Folland|title=Real Analysis: Modern Techniques and Their Applications |date=1999 |publisher=Wiley |isbn=0-471-31716-0 |edition=Second}}
* Federer, Herbert. Geometric measure theory. Die Grundlehren der mathematischen Wissenschaften, Band 153 Springer-Verlag New York Inc., New York 1969 xiv+676 pp.
* {{cite book |last1=Fremlin |first1=D.H. |title=Measure Theory, Volume 2: Broad Foundations |date=2016 |publisher=Torres Fremlin |edition=Hardback}} Second printing.
* {{cite book |last1=Hewitt |first1=Edward |last2=Stromberg |first2=Karl |title=Real and Abstract Analysis: A Modern Treatment of the Theory of Functions of a Real Variable |date=1965 |publisher=Springer |isbn=0-387-90138-8}}
* {{citation | last=Jech| first=Thomas | title=Set Theory: The Third Millennium Edition, Revised and Expanded |  year=2003 | publisher=[[Springer Verlag]] | isbn=3-540-44085-2}}
* [[R. Duncan Luce]] and Louis Narens (1987). "measurement, theory of", ''The [[New Palgrave: A Dictionary of Economics]]'', v. 3, pp.&nbsp;428–32.
* {{cite journal |last1=Luther |first1=Norman Y |title=A decomposition of measures |journal=Canadian Journal of Mathematics |date=1967 |volume=20 |pages=953–959 |doi=10.4153/CJM-1968-092-0 |s2cid=124262782 |doi-access=free }}
* {{cite book |last1=Mukherjea |first1=A |last2=Pothoven |first2=K |title=Real and Functional Analysis, Part A: Real Analysis |date=1985 |publisher=Plenum Press |edition=Second |url=https://link.springer.com/book/9781441974587}}
** The first edition was published with ''Part B: Functional Analysis'' as a single volume: {{cite book |last1=Mukherjea |first1=A |last2=Pothoven |first2=K |title=Real and Functional Analysis |date=1978 |publisher=Plenum Press |doi=10.1007/978-1-4684-2331-0 |isbn=978-1-4684-2333-4 |edition=First |url=https://link.springer.com/book/10.1007/978-1-4684-2331-0}}
* M. E. Munroe, 1953. ''Introduction to Measure and Integration''. Addison Wesley.
* {{cite book |last1=Nielsen |first1=Ole A |title=An Introduction to Integration and Measure Theory |date=1997 |publisher=Wiley |isbn=0-471-59518-7}}
* {{Citation|author=K. P. S. Bhaskara Rao and M. Bhaskara Rao|title=Theory of Charges: A Study of Finitely Additive Measures| publisher=Academic Press|location=London|year=1983|pages=x + 315|isbn=0-12-095780-9}}
* {{cite book |last1=Royden |first1=H.L. |last2=Fitzpatrick |first2=P.M. |author1-link=Halsey Royden |title=Real Analysis |date=2010 |publisher=Prentice Hall |page=342, Exercise 17.8 |edition=Fourth}} First printing. There is a later (2017) second printing. Though usually there is little difference between the first and subsequent printings, in this case the second printing not only deletes from page 53 the Exercises 36, 40, 41, and 42 of Chapter 2 but also offers a (slightly, but still substantially) different presentation of part (ii) of Exercise 17.8. (The second printing's presentation of part (ii) of Exercise 17.8 (on the Luther{{sfn|Luther|1967|loc=Theorem 1}} decomposition) agrees with usual presentations,{{sfn|Mukherjea|Pothoven|1985|p=90}}{{sfn|Folland|1999|p=27|loc=Exercise 1.15.a}} whereas the first printing's presentation provides a fresh perspective.)
* Shilov, G. E., and Gurevich, B. L., 1978. ''Integral, Measure, and Derivative: A Unified Approach'', Richard A. Silverman, trans. Dover Publications. {{isbn|0-486-63519-8}}. Emphasizes the [[Daniell integral]].
* {{citation | last = Teschl| first = Gerald| author-link = Gerald Teschl| title = Topics in Real Analysis| url = https://www.mat.univie.ac.at/~gerald/ftp/book-ra/index.html|publisher = (lecture notes)}}
* {{cite book|last1=Tao|first1=Terence|author-link=Terence Tao|title=An Introduction to Measure Theory|date=2011|publisher=American Mathematical Society|location=Providence, R.I.|isbn=9780821869192}}
* {{cite book|last1=Weaver|first1=Nik|title=Measure Theory and Functional Analysis|date=2013|publisher= [[World Scientific]]|isbn=9789814508568}}
{{refend}}