Fiducial inference: Difference between revisions

From formulasearchengine
Jump to navigation Jump to search
← Older edit
en>Monkbot
Clarified the penultimate paragraph in "Background".
 
Line 1: Line 1:
{{unreferenced|date=July 2013}}
Hi there. My title is Sophia Meagher although it is not the name on my beginning certificate. Kentucky is where I've usually been living. The preferred pastime for him and his kids is style and he'll be beginning something else alongside with it. Office supervising is where her primary earnings comes from.<br><br>Here is my site  [http://kard.dk/?p=24252 free tarot readings] accurate [http://appin.co.kr/board_Zqtv22/688025 best psychic readings] predictions ([http://www.weddingwall.com.au/groups/easy-advice-for-successful-personal-development-today/ visite site])
In [[mathematics]], the '''Tonelli–Hobson test''' gives sufficient criteria for a function ''&fnof;'' on '''R'''<sup>2</sup> to be an [[integrable function]]. It is often used to establish that [[Fubini's theorem]] may be applied to ''&fnof;''. It is named for [[Leonida Tonelli]] and [[E. W. Hobson]].
 
More precisely, the Tonelli–Hobson test states that if ''&fnof;'' is a [[real-valued function|real-valued]] [[measurable function]] on '''R'''<sup>2</sup>, and either of the two [[iterated integral]]s
 
:<math>\int_\mathbb{R}\left(\int_\mathbb{R}|f(x,y)|\,dx\right)\, dy</math>
 
or
 
:<math>\int_\mathbb{R}\left(\int_\mathbb{R}|f(x,y)|\,dy\right)\, dx</math>
 
is finite, then ''&fnof;'' is [[Lebesgue-integrable]] on '''R'''<sup>2</sup>.
 
{{DEFAULTSORT:Tonelli-Hobson test}}
[[Category:Integral calculus]]
[[Category:Theorems in analysis]]
 
 
{{mathanalysis-stub}}

Latest revision as of 00:36, 11 August 2014

Hi there. My title is Sophia Meagher although it is not the name on my beginning certificate. Kentucky is where I've usually been living. The preferred pastime for him and his kids is style and he'll be beginning something else alongside with it. Office supervising is where her primary earnings comes from.

Here is my site free tarot readings accurate best psychic readings predictions (visite site)

Retrieved from "https://en.formulasearchengine.com/index.php?title=Fiducial_inference&oldid=250655"