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Theorems · Theorem · measure theory

MeasurableSpace.gc_comap_map

∀ {α : Type u_1} {β : Type u_2} (f : α → β), GaloisConnection (MeasurableSpace.comap f) (MeasurableSpace.map f)
Defined in
Mathlib.MeasureTheory.MeasurableSpace.Basic
Cited by
10 results in Mathlib
Foundations
Depth 16 from the axioms · uses propext, Classical.choice, Quot.sound
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MeasurableSpace.comap_iSup · cited by 4MeasurableSpace.comap_iSupMeasurableSpace.comap_mono · cited by 4MeasurableSpace.comap_monoMeasurableSpace.le_map_comap · cited by 2MeasurableSpace.le_map_co…MeasurableSpace.comap_sup · cited by 2MeasurableSpace.comap_supMeasurableSpace.map_mono · cited by 1MeasurableSpace.map_monoMeasurableSpace.map_top · cited by 0MeasurableSpace.map_topMeasurableSpace.comap_bot · cited by 0MeasurableSpace.comap_botMeasurableSpace.comap_map_le · cited by 0MeasurableSpace.comap_map…MeasurableSpace.map_iInf · cited by 0MeasurableSpace.map_iInfMeasurableSpace.map_inf · cited by 0MeasurableSpace.map_infMeasurableSpace · cited by 13106MeasurableSpaceGaloisConnection · cited by 253GaloisConnectionMeasurableSpace.comap · cited by 124MeasurableSpace.comapMeasurableSpace.map · cited by 23MeasurableSpace.mapMeasurableSpace.comap_le_iff_le_map · cited by 10MeasurableSpace.comap_le_…MeasurableSpace.gc_comap_mapCITED BYCITES

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Cited by10

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