Editing Simpson's rule (section)

== References ==
{{sfn whitelist|CITEREFWeisstein}}
* {{Cite book |last=Atkinson |first=Kendall E. |year=1989 |title=An Introduction to Numerical Analysis |edition=2nd |publisher=John Wiley & Sons |isbn=0-471-50023-2}}
* {{Cite book |last1=Burden |first1=Richard L. |last2=Faires |first2=J. Douglas |year=2000 |title=Numerical Analysis |edition=7th |publisher=Brooks/Cole |isbn=0-534-38216-9 |url-access=registration |url=https://archive.org/details/numericalanalysi0000burd|ref=none}}
* {{Cite journal |last1=Cartwright |first1=Kenneth V. |date=September 2017 |title=Simpson's Rule Cumulative Integration with MS Excel and Irregularly-spaced Data |url=http://www.msme.us/2017-2-1.pdf |journal=Journal of Mathematical Sciences and Mathematics Education |volume=12 |issue=2 |pages=1{{ndash}}9 |access-date=December 18, 2022}}
*{{Cite journal |last1=Kalambet |first1=Yuri |last2=Kozmin |first2=Yuri |last3=Samokhin |first3=Andrey |date=2018 |title=Comparison of integration rules in the case of very narrow chromatographic peaks |journal=Chemometrics and Intelligent Laboratory Systems |volume=179 |pages=22–30 |doi=10.1016/j.chemolab.2018.06.001 |issn=0169-7439}}
* {{Cite web |last = Matthews |first = John H. |url = http://math.fullerton.edu/mathews/n2003/Simpson38RuleMod.html |title = Simpson's 3/8 Rule for Numerical Integration | work = Numerical Analysis - Numerical Methods Project |publisher = California State University, Fullerton |access-date = November 11, 2008 |year = 2004 |url-status = dead |archive-url = https://web.archive.org/web/20081204012519/http://math.fullerton.edu/mathews/n2003/Simpson38RuleMod.html |archive-date = December 4, 2008}}
*{{cite journal |last1=Shklov |first1=N. |title=Simpson's Rule for Unequally Spaced Ordinates |journal=The American Mathematical Monthly |date=December 1960 |volume=67 |issue=10 |pages=1022{{ndash}}1023 |doi=10.2307/2309244 |jstor=2309244}}
* {{Cite book |last1=Süli |first1=Endre |last2=Mayers |first2=David |year=2003 |title=An Introduction to Numerical Analysis |publisher=Cambridge University Press |isbn=0-521-00794-1}}
* {{MathWorld |id=Newton-CotesFormulas|title=Newton-Cotes Formulas |access-date= December 14, 2022}}