View source for Absity

{{AFC comment|1=The topic is covered in [[Absement]] and so it does not require another article of its own. It's still a neologism and may not have gotten into common use. <b><span style="background:#444;padding:2px 12px;font-size:12px;color:#FC0"><span style="color:#fff">❯❯❯</span>[[User:Raydann|<span style="color:#fff"> Raydann</span>]][[User talk:Raydann|<sup><i><span style="color:#D3D3D3">(Talk)</span></i></sup>]]</span></b> 06:24, 25 June 2023 (UTC)}}

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{{Short description|Measure of sustained absement of an object}}
{{Draft topics|physics}}
{{AfC topic|stem}}
{{Infobox physical quantity
| name = Absity
| image = MotionParticleIntegralSign.svg
| caption = {{longitem|When an object moves, its motion can be described by the integrals of displacement, including absement, absity, abseleration, etc., as well as the derivatives of displacement, including velocity, acceleration, jerk, jounce, etc.}}
| unit     = metre-second squared
| baseunits = m·s{{sup|2}}
| dimension =  '''L''' '''T'''{{sup|2}}
}}
{{Classical mechanics |Fundamentals |width=20.5em}}

[[File:MotionIntegralsDerivativesAbsementActergy.svg|400px|thumb|Integrals and derivatives of displacement, including absity, as well as integrals and derivatives of energy, including actergy. (Janzen et al. 2014)]]

In [[kinematics]], '''absity''' is a measure of sustained [[absement]] of an object. The word '''absity''' is a [[portmanteau]] of the words '''absence''' and '''velocity'''. It is the [[double integral]] of [[displacement]] and thus the [[integral]] of absement.<ref>{{Cite web |last=Amarashiki |date=2012-11-10 |title=LOG#053. Derivatives of position |url=http://www.thespectrumofriemannium.com/2012/11/10/log053-derivatives-of-position/ |access-date=2023-05-18 |website=The Spectrum Of Riemannium |archive-date=2022-09-10 |archive-url=https://web.archive.org/web/20220910154008/http://www.thespectrumofriemannium.com/2012/11/10/log053-derivatives-of-position/ |dead-url=yes }}</ref>

== References ==
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