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[Merged by Bors] - chore(measure_theory/function/ess_sup): Generalise #18669
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t-measure-probability
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Co-authored-by: Eric Wieser <wieser.eric@gmail.com>
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What's the relationship between this PR and ennreal.eventually_le_limsup
and its uses throughout the library?
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Well spotted! My lemma is a direct generalisation of the |
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bors r+ |
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A handful of lemmas hold for bounded filters in conditionally complete lattices, rather than just filter in complete lattices (which are automatically bounded). Also prove that `μ {y | x < f y} = 0` when `x` is greater than the essential supremum of `f`, and dually. Co-authored-by: sgouezel <sebastien.gouezel@univ-rennes1.fr>
Pull request successfully merged into master. Build succeeded: |
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chore(measure_theory/function/ess_sup): Generalise
[Merged by Bors] - chore(measure_theory/function/ess_sup): Generalise
Apr 21, 2023
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Match leanprover-community/mathlib#18669 * [`order.filter.ennreal`@`57ac39bd365c2f80589a700f9fbb664d3a1a30c2`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/order/filter/ennreal?range=57ac39bd365c2f80589a700f9fbb664d3a1a30c2..52932b3a083d4142e78a15dc928084a22fea9ba0) * [`topology.algebra.order.liminf_limsup`@`98e83c3d541c77cdb7da20d79611a780ff8e7d90`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/topology/algebra/order/liminf_limsup?range=98e83c3d541c77cdb7da20d79611a780ff8e7d90..52932b3a083d4142e78a15dc928084a22fea9ba0)
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Match leanprover-community/mathlib#18669 * [`order.filter.ennreal`@`57ac39bd365c2f80589a700f9fbb664d3a1a30c2`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/order/filter/ennreal?range=57ac39bd365c2f80589a700f9fbb664d3a1a30c2..52932b3a083d4142e78a15dc928084a22fea9ba0) * [`topology.algebra.order.liminf_limsup`@`98e83c3d541c77cdb7da20d79611a780ff8e7d90`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/topology/algebra/order/liminf_limsup?range=98e83c3d541c77cdb7da20d79611a780ff8e7d90..52932b3a083d4142e78a15dc928084a22fea9ba0)
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Match leanprover-community/mathlib#18669 * [`order.filter.ennreal`@`57ac39bd365c2f80589a700f9fbb664d3a1a30c2`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/order/filter/ennreal?range=57ac39bd365c2f80589a700f9fbb664d3a1a30c2..52932b3a083d4142e78a15dc928084a22fea9ba0) * [`topology.algebra.order.liminf_limsup`@`98e83c3d541c77cdb7da20d79611a780ff8e7d90`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/topology/algebra/order/liminf_limsup?range=98e83c3d541c77cdb7da20d79611a780ff8e7d90..52932b3a083d4142e78a15dc928084a22fea9ba0)
hrmacbeth
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Match leanprover-community/mathlib#18669 * [`order.filter.ennreal`@`57ac39bd365c2f80589a700f9fbb664d3a1a30c2`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/order/filter/ennreal?range=57ac39bd365c2f80589a700f9fbb664d3a1a30c2..52932b3a083d4142e78a15dc928084a22fea9ba0) * [`topology.algebra.order.liminf_limsup`@`98e83c3d541c77cdb7da20d79611a780ff8e7d90`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/topology/algebra/order/liminf_limsup?range=98e83c3d541c77cdb7da20d79611a780ff8e7d90..52932b3a083d4142e78a15dc928084a22fea9ba0)
hrmacbeth
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May 11, 2023
Match leanprover-community/mathlib#18669 * [`order.filter.ennreal`@`57ac39bd365c2f80589a700f9fbb664d3a1a30c2`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/order/filter/ennreal?range=57ac39bd365c2f80589a700f9fbb664d3a1a30c2..52932b3a083d4142e78a15dc928084a22fea9ba0) * [`topology.algebra.order.liminf_limsup`@`98e83c3d541c77cdb7da20d79611a780ff8e7d90`..`52932b3a083d4142e78a15dc928084a22fea9ba0`](https://leanprover-community.github.io/mathlib-port-status/file/topology/algebra/order/liminf_limsup?range=98e83c3d541c77cdb7da20d79611a780ff8e7d90..52932b3a083d4142e78a15dc928084a22fea9ba0)
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A handful of lemmas hold for bounded filters in conditionally complete lattices, rather than just filter in complete lattices (which are automatically bounded).
Also prove that
μ {y | x < f y} = 0
whenx
is greater than the essential supremum off
, and dually.