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CHANGELOG_UNRELEASED.md

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- in `realfun.v`:
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+ lemma `derivable_sqrt`
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- in `topology_structure.v`
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+ lemma `interiorS`
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- in `order_topology.v`
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+ lemma `itv_closed_ends_closed`
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- in `classical_sets.v`
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+ lemma `in_set1_eq`
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- in `set_interval.v`
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+ definitions `itv_is_closed_unbounded`, `itv_is_cc`, `itv_closed_ends`
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- in `Rstruct.v`:
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+ lemmas `R0E` and `R1E`
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+ multirule `RealsE` to convert from Stdlib reals to Analysis ones
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- in `Rstruct_topology.v`:
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+ lemma `RlnE`
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- in probability.v
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+ lemma `pmf_ge0`
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+ lemmas `pmf_gt0_countable`, `pmf_measurable`
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- in `unstable.v`:
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+ lemmas `oppr_itvNy`, `oppr_itvy`
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+ lemmas `ltr_norm_bound`, `real_ltr_bound`, `real_ltrNbound`, `ltr_bound`,
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`ltrNbound`
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- in `set_interval.v`:
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+ lemmas `opp_preimage_itvbndy`, `opp_preimage_itvbndbnd`
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- in `lebesgue_measure.v`:
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+ lemma `lebesgue_measure_unique`
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- in `lebesgue_integral_nonneg.v`:
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+ lemmas `lebesgue_measureN`, `ge0_integration_by_substitution0`
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- in `measurable_realfun.v`:
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+ definition `min_mfun`
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- in `random_variable.v`
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+ lemmas `lebesgue_integral_pmf`, `cdf_measurable`, `ccdf_measurable`,
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`le0_expectation_cdf`
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- in `lebesgue_integral_nonneg.v`:
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+ lemma `integral_setU`
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- in `measurable_realfun.v`:
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+ lemmas `emeasurable_fun_itv_obnd_cbndP`, `emeasurable_fun_itv_bndo_bndcP`,
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`emeasurable_fun_itv_cc`
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- in `derive.v`:
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+ lemmas `derivable_mxP`, `derive_mx`
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- in `subtype_topology.v`:
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+ lemma `within_continuous_comp`
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- in `pseudometric_normed_Zmodule.v`:
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+ lemmas `within_continuousB`, `within_continuousD`
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- in `normed_module.v`:
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+ lemma `within_continuous_compN`
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- in `normed_module.v`:
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+ lemma `compact_has_sup`
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- in `derive.v`:
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+ lemmas `compact_EVT_max`, `compact_EVT_min`, `EVT_max_rV`, `EVT_min_rV`
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- in `tvs.v`
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+ lemmas `cvg_sum`, `sum_continuous`
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- in `unstable.v`:
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+ structure `Norm`

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