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Given a well-order of uncountable cofinality, we can define a measurable space, consisting of sets which either contain or entirely omit a club set. On this space, the indicator function of stationary sets is a measure, known as the Dieudonné measure. It is a zero-one measure, which is nevertheless not a Dirac measure; it in fact has empty support.
## from your `mathlib4` directory:
git clone https://github.com/leanprover-community/mathlib-ci.git ../mathlib-ci
## summary with just the declaration names:
../mathlib-ci/scripts/pr_summary/declarations_diff.sh <optional_commit>## more verbose report:
../mathlib-ci/scripts/pr_summary/declarations_diff.sh long <optional_commit>
The doc-module for scripts/pr_summary/declarations_diff.sh in the mathlib-ci repository contains some details about this script.
No changes to strong technical debt.No changes to weak technical debt.
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blocked-by-other-PRThis PR depends on another PR (this label is automatically managed by a bot)merge-conflictThe PR has a merge conflict with master, and needs manual merging. (this label is managed by a bot)t-measure-probabilityMeasure theory / Probability theoryt-set-theorySet theory
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Given a well-order of uncountable cofinality, we can define a measurable space, consisting of sets which either contain or entirely omit a club set. On this space, the indicator function of stationary sets is a measure, known as the Dieudonné measure. It is a zero-one measure, which is nevertheless not a Dirac measure; it in fact has empty support.
Ici/Ioiare cofinal/closed under directed suprema #39747coe_mklemma forOuterMeasure#40167