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Currently we only have Bochner integral w.r.t. the "canonical" measure. It would be nice to add
integral w.r.t. a measure, see measure.integral for an example. Probably measure.integral should be renamed to measure.lintegral for consistency, and Bochner integral should take the name measure.integral.
integral over a subset; either use restriction of a measure to a subset, or integrate an ite. Probably we'll need a proof of the fact that these two approaches are equivalent. See also Define boole? #1472.
as a special case, it would be nice to have real.integral f a b. It should be the integral over [a, b] or [a, b) if a ≤ b, and -real.integral f b a otherwise. This way for a functions integrable on all finite intervals, real.integral will be linear in f and additive in a and b.
The text was updated successfully, but these errors were encountered:
Currently we only have Bochner integral w.r.t. the "canonical" measure. It would be nice to add
measure.integral
for an example. Probablymeasure.integral
should be renamed tomeasure.lintegral
for consistency, and Bochner integral should take the namemeasure.integral
.ite
. Probably we'll need a proof of the fact that these two approaches are equivalent. See also Defineboole
? #1472.real.integral f a b
. It should be the integral over[a, b]
or[a, b)
ifa ≤ b
, and-real.integral f b a
otherwise. This way for a functions integrable on all finite intervals,real.integral
will be linear inf
and additive ina
andb
.The text was updated successfully, but these errors were encountered: