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[[File:Juggling Shannon's theorem Cascade.png|150px|thumb|[[Juggling#Mathematics|Shannon's theorem]] for the cascade pattern]]
'''Juggling notation''' is the written depiction of concepts and practices in [[juggling]].<ref name=newsci>{{cite journal|issue=2479 |url=https://www.newscientist.com/article/mg18424792.100 |title= New juggling tricks created by maths (archived, only accessible for paying subscribers)|date=December 25, 2004 |first=Erica |last=Klarreich |journal=[[New Scientist]] |
A juggling notation system (based on [[percussion notation|music notation]]) was first proposed by Dave Storer in 1978 and while the first juggling diagram (a ladder diagram), by [[Claude Shannon]] around 1981, was not printed till 2010, the first printed diagram and second oldest notation system were proposed by Jeff Walker in 1982.<ref name="Lewbel">Lewbel, Arthur (1996). "[http://www.juggle.org/history/archives/jugmags/49-2/v49no2-page%2057.htm The Academic Juggler: The Invention Of Juggling Notations] {{webarchive|url=https://web.archive.org/web/20140714182339/http://www.juggle.org/history/archives/jugmags/49-2/v49no2-page%2057.htm |date=2014-07-14 }}", ''Juggle.org''.</ref>
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===Siteswap===
{{Main|Siteswap}}
Developed by mathematically inclined jugglers Bengt Magnusson and Bruce Boppo Tiemann in 1985,<ref name=newsci/><ref name=nyt>{{cite news|last=Donahue |first=Bill |url=https://www.nytimes.com/1996/04/16/science/jugglers-now-juggle-numbers-to-compute-new-tricks-for-ancient-art.html |title=Jugglers Now Juggle Numbers to Compute New Tricks for Ancient Art |publisher=[[The New York Times Company]] |work=[[The New York Times]] |date=1996-04-16 |
A given juggling pattern is represented by a sequence of digits, like "333", "97531", or "744". Each digit represents the number of throws that occur by the time that same prop will be caught. For example, "333" represents a common three-ball [[cascade (juggling)|cascade]], where three props are thrown before the same prop will be caught and thrown again. Within the "531531" pattern, the prop thrown first, the '5' throw, will not be caught until five throws have been made, including itself, where it will be thrown again as a '1'. The prop thrown next, the '3', will be thrown again on the third throw afterwards, the next '3'. And the next prop is thrown with a '1' throw, which is a direct pass to the other hand and will be thrown on the very next throw as a '5'.
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