Editing List of algorithms (section)

===General combinatorial algorithms===
* [[Cycle detection#Brent's algorithm|Brent's algorithm]]: finds a cycle in function value iterations using only two iterators<ref>{{Cite journal |last=Gegenfurtner |first=Karl R. |date=1992-12-01 |title=PRAXIS: Brent's algorithm for function minimization |journal=Behavior Research Methods, Instruments, & Computers |language=en |volume=24 |issue=4 |pages=560–564 |doi=10.3758/BF03203605 |issn=1532-5970|doi-access=free }}</ref>
* [[Floyd's cycle-finding algorithm]]: finds a cycle in function value iterations<ref>{{Cite web |date=2013-09-30 |title=richardshin.com {{!}} Floyd's Cycle Detection Algorithm |url=http://www.richardshin.com/floyds-cycle-detection-algorithm/ |access-date=2023-10-26 |language=en-US}}</ref>
* [[Gale–Shapley algorithm]]: solves the [[stable matching problem]]<ref>{{cite web |author=Tesler, G.|url=https://mathweb.ucsd.edu/~gptesler/154/slides/154_galeshapley_20-handout.pdf|website=mathweb.ucsd.edu|title=Ch. 5.9: Gale-Shapley Algorithm|date= 2020|publisher=[[University of California San Diego]]|access-date=26 April 2025|url-status=|archive-url=|archive-date=}}</ref><ref>{{cite web|last1=Kleinberg|first1=Jon |last2=Tardos|first2=Éva |url=https://www.cs.princeton.edu/~wayne/kleinberg-tardos/pdf/01StableMatching.pdf|website=www.cs.princeton.edu|title=Algorithmn Design: 1. Stable Matching|date= 2005|publisher=[[Pearson PLC|Pearson]]-[[Addison Wesley]]: [[Princeton University]]|access-date=26 April 2025|url-status=|archive-url=|archive-date=}}</ref><ref>{{cite web |last1=Goel|first1=Ashish |editor1-last=Ramseyer|editor1-first=Geo  |url=https://web.stanford.edu/~ashishg/cs261/win21/notes/l5_note.pdf|website=web.stanford.edu|title=CS261 Winter 2018- 2019 Lecture 5: Gale-Shapley Algorith|date= 21 January 2019|publisher=[[Stanford University]]|access-date=26 April 2025|url-status=|archive-url=|archive-date=}}</ref>
* [[Pseudorandom number generator]]s (uniformly distributed—see also [[List of random number generators#Pseudorandom number generators (PRNGs)|List of pseudorandom number generators]] for other PRNGs with varying degrees of convergence and varying statistical quality):{{citation needed|date=June 2024}}
** [[ACORN (PRNG)|ACORN generator]]
** [[Blum Blum Shub]]
** [[Lagged Fibonacci generator]]
** [[Linear congruential generator]]
** [[Mersenne Twister]]