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Commit 2023-04-21 19:31 52932b3a

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chore(measure_theory/function/ess_sup): Generalise (#18669) 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.

Estimated changes

added theorem ae_ess_inf_le
added theorem ae_le_ess_sup
modified theorem ae_lt_of_ess_sup_lt
modified theorem ae_lt_of_lt_ess_inf
added theorem ennreal.coe_ess_sup
added theorem ess_inf_const'
added theorem ess_inf_eq_Sup
added theorem ess_sup_const'
added theorem meas_ess_sup_lt
added theorem meas_lt_ess_inf