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feat (Topology/Compactness/CompactSystem): The set system of finite unions of sets in a compact system is a compact system
A compact system is a set system with the following property: If all finite intersections of a sequence in the set system is non-empty, the countable intersection is not empty.
Starting with a compact system, consider the finite unions of sets in the copact system. Such sets again form a compact system (IsCompactSystem.union.isCompactSystem).
## summary with just the declaration names:
./scripts/declarations_diff.sh <optional_commit>## more verbose report:
./scripts/declarations_diff.sh long <optional_commit>
The doc-module for script/declarations_diff.sh contains some details about this script.
No changes to technical debt.
You can run this locally as
./scripts/technical-debt-metrics.sh pr_summary
The relative value is the weighted sum of the differences with weight given by the inverse of the current value of the statistic.
The absolute value is the relative value divided by the total sum of the inverses of the current values (i.e. the weighted average of the differences).
pfaffelh
changed the title
feat (Topology/Compactness/CompactSystem): Set set system of finite unions of sets in a compact system is again a compact system
feat (Topology/Compactness/CompactSystem): Set system of finite unions of sets in a compact system is again a compact system
May 2, 2025
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blocked-by-other-PRThis PR depends on another PR (this label is automatically managed by a bot)new-contributorThis PR was made by a contributor with at most 5 merged PRs. Welcome to the community!t-topologyTopological spaces, uniform spaces, metric spaces, filters
6 participants
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feat (Topology/Compactness/CompactSystem): The set system of finite unions of sets in a compact system is a compact system
A compact system is a set system with the following property: If all finite intersections of a sequence in the set system is non-empty, the countable intersection is not empty.
Starting with a compact system, consider the finite unions of sets in the copact system. Such sets again form a compact system (
IsCompactSystem.union.isCompactSystem).