Newbetuts
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New posts in measure-theory
Does the equality $\lambda (\pi ^{-1}(B+g))=\lambda (\pi^{-1}(B))$ holds for any $B\in \mathfrak{B}_G$ and $g\in G$?
measure-theory
lebesgue-measure
borel-measures
Why is the Monotone Convergence Theorem more famous than it's stronger cousin?
real-analysis
analysis
measure-theory
convergence-divergence
lebesgue-integral
Various kinds of derivatives
real-analysis
measure-theory
distribution-theory
lp-spaces
Example of a function that has the Luzin $n$-property and is not absolutely continuous.
real-analysis
measure-theory
continuity
examples-counterexamples
absolute-continuity
Proving two measures of Borel sigma-algebra are equal
real-analysis
analysis
measure-theory
A set of positive measure contains a product set of positive measure?
measure-theory
probability-theory
What distinguishes the Measure Theory and Probability Theory?
measure-theory
probability-theory
soft-question
Is the intersection of two countably generated $\sigma$-algebras countably generated?
measure-theory
Self Study Measure Theory: Proof Not An Algebra
self-learning
measure-theory
Properties of Haar measure
reference-request
measure-theory
harmonic-analysis
locally-compact-groups
Everything in the Power Set is measurable?
probability
measure-theory
A net version of dominated convergence?
measure-theory
functional-analysis
topological-groups
harmonic-analysis
locally-compact-groups
Examples of properties that hold almost everywhere, but such that explicit examples are not known
measure-theory
big-list
Fatou's lemma and measurable sets
real-analysis
measure-theory
measurable-sets
How to show the diagonal of product of Hausdorff spaces is not in the product of its Borel-$\sigma$ algebras?
measure-theory
descriptive-set-theory
What's the quickest way to see that the subset of a set of measure zero has measure zero?
measure-theory
Concavity of the $n$th root of the volume of $r$-neighborhoods of a set
measure-theory
convex-analysis
volume
If $E \in \sigma(\mathcal{C})$ then there exists a countable subset $\mathcal{C}_0 \subseteq \mathcal{C}$ with $E \in \sigma(\mathcal{C}_0)$
real-analysis
measure-theory
What does it mean to be an $L^1$ function?
measure-theory
lebesgue-integral
lp-spaces
Most functions are measurable
real-analysis
measure-theory
axiom-of-choice
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