Lebesgue-measurable Function

In mathematics, a Lebesgue-measurable function is a real function f : RR such that for every real number a, the set
\{x \in \R : f(x)>a \}
is a Lebesgue-measurable set. See Lebesgue measure.

 

<< PreviousWord BrowserNext >>
jacques de vaucanson
uss golet (ss 361)
book of kings
synthetic chord
adam stegerwald
earl of mar
the valley
1st canadian tank brigade
wupatki national monument
podlasie
hexachord
scram
richard carpenter
1st czechoslovakian armoured brigade
list of skiing deaths
royal netherlands motorized infantry brigade
petrified wood
eduardo najera
secret of evermore
polish 1st armoured division
list of deaths through alcohol
phalloplasty
royal air maroc
commonwealth day
bradford city a.f.c.
spondylus
charnwood forest
catholic minister
game freak
economics of location
differential equations of mathematical physics
people express
pokmon stadium
trac
edgewall
oonopid spider
bayonne bridge
uss bainbridge
gregor strasser
william martin conway
the regents
national underwater and marine agency
queen of australia
robigalia