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changelog fo version 0.6.1 (#855)
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# Changelog

Lastest releases: [[0.6.0] - 2022-12-14](#060---2022-12-14) and [[0.5.4] - 2022-09-07](#055---2022-09-07)
Lastest releases: [[0.6.1] - 2023-02-24](#061---2023-02-24) and [[0.6.0] - 2022-12-14](#060---2022-12-14)

## [0.6.1] - 2023-02-24

### Added

- in `mathcomp_extra.v`:
+ lemma `add_onemK`
+ function `swap`
- in file `boolp.v`,
+ new lemma `forallp_asboolPn2`.
- in `classical_sets.v`:
+ canonical `unit_pointedType`
+ lemmas `setT0`, `set_unit`, `set_bool`
+ lemmas `xsection_preimage_snd`, `ysection_preimage_fst`
+ lemma `trivIset_mkcond`
+ lemmas `xsectionI`, `ysectionI`
+ lemma `coverE`
+ new lemma `preimage_range`.
- in `constructive_ereal.v`:
+ lemmas `EFin_sum_fine`, `sumeN`
+ lemmas `adde_defDr`, `adde_def_sum`, `fin_num_sumeN`
+ lemma `fin_num_adde_defr`, `adde_defN`
+ lemma `oppe_inj`
+ lemmas `expeS`, `fin_numX`
+ lemmas `adde_def_doppeD`, `adde_def_doppeB`
+ lemma `fin_num_sume_distrr`
- in `functions.v`:
+ lemma `countable_bijP`
+ lemma `patchE`
- in `numfun.v`:
+ lemmas `xsection_indic`, `ysection_indic`
- in file `topology.v`,
+ new definition `perfect_set`.
+ new lemmas `perfectTP`, `perfect_prod`, and `perfect_diagonal`.
+ new definitions `countable_uniformity`, `countable_uniformityT`,
`sup_pseudoMetric_mixin`, `sup_pseudoMetricType`, and
`product_pseudoMetricType`.
+ new lemmas `countable_uniformityP`, `countable_sup_ent`, and
`countable_uniformity_metric`.
+ new definitions `quotient_topology`, and `quotient_open`.
+ new lemmas `pi_continuous`, `quotient_continuous`, and
`repr_comp_continuous`.
+ new definitions `hausdorff_accessible`, `separate_points_from_closed`, and
`join_product`.
+ new lemmas `weak_sep_cvg`, `weak_sep_nbhsE`, `weak_sep_openE`,
`join_product_continuous`, `join_product_open`, `join_product_inj`, and
`join_product_weak`.
+ new definition `clopen`.
+ new lemmas `clopenI`, `clopenU`, `clopenC`, `clopen0`, `clopenT`,
`clopen_comp`, `connected_closure`, `clopen_separatedP`, and
`clopen_connectedP`.
+ new lemmas `powerset_filter_fromP` and `compact_cluster_set1`.
- in `exp.v`:
+ lemma `expR_ge0`
- in `measure.v`:
+ mixin `isProbability`, structure `Probability`, type `probability`
+ lemma `probability_le1`
+ definition `discrete_measurable_unit`
+ structures `sigma_finite_additive_measure` and `sigma_finite_measure`
+ lemmas `measurable_curry`, `measurable_fun_fst`, `measurable_fun_snd`,
`measurable_fun_swap`, `measurable_fun_pair`, `measurable_fun_if_pair`
+ lemmas `dirac0`, `diracT`
+ lemma `fin_num_fun_sigma_finite`
+ structure `FiniteMeasure`, notation `{finite_measure set _ -> \bar _}`
+ definition `sfinite_measure_def`
+ mixin `Measure_isSFinite_subdef`, structure `SFiniteMeasure`,
notation `{sfinite_measure set _ -> \bar _}`
+ mixin `SigmaFinite_isFinite` with field `fin_num_measure`, structure `FiniteMeasure`,
notation `{finite_measure set _ -> \bar _}`
+ lemmas `sfinite_measure_sigma_finite`, `sfinite_mzero`, `sigma_finite_mzero`
+ factory `Measure_isFinite`, `Measure_isSFinite`
+ defintion `sfinite_measure_seq`, lemma `sfinite_measure_seqP`
+ mixin `FiniteMeasure_isSubProbability`, structure `SubProbability`,
notation `subprobability`
+ factory `Measure_isSubProbability`
+ factory `FiniteMeasure_isSubProbability`
+ factory `Measure_isSigmaFinite`
+ lemmas `fin_num_fun_lty`, `lty_fin_num_fun`
+ definition `fin_num_fun`
+ structure `FinNumFun`
- in `lebesgue_measure.v`:
+ lemma `measurable_fun_opp`
- in `lebesgue_integral.v`
+ lemmas `integral0_eq`, `fubini_tonelli`
+ product measures now take `{measure _ -> _}` arguments and their
theory quantifies over a `{sigma_finite_measure _ -> _}`.
+ notations `\x`, `\x^` for `product_measure1` and `product_measure2`

### Changed

- in `fsbigop.v`:
+ implicits of `eq_fsbigr`
- in file `topology.v`,
+ lemma `compact_near_coveringP`
- in `functions.v`:
+ notation `mem_fun_`
- move from `lebesgue_integral.v` to `classical_sets.v`
+ lemmas `trivIset_preimage1`, `trivIset_preimage1_in`
- move from `lebesgue_integral.v` to `numfun.v`
+ lemmas `fimfunE`, `fimfunEord`, factory `FiniteDecomp`
+ lemmas `fimfun_mulr_closed`
+ canonicals `fimfun_mul`, `fimfun_ring`, `fimfun_ringType`
+ defintion `fimfun_ringMixin`
+ lemmas `fimfunM`, `fimfun1`, `fimfun_prod`, `fimfunX`,
`indic_fimfun_subproof`.
+ definitions `indic_fimfun`, `scale_fimfun`, `fimfun_comRingMixin`
+ canonical `fimfun_comRingType`
+ lemma `max_fimfun_subproof`
+ mixin `IsNonNegFun`, structure `NonNegFun`, notation `{nnfun _ >-> _}`
- in `measure.v`:
+ order of arguments of `isContent`, `Content`, `measure0`, `isMeasure0`,
`Measure`, `isSigmaFinite`, `SigmaFiniteContent`, `SigmaFiniteMeasure`

### Renamed

- in `measurable.v`:
+ `measurable_fun_comp` -> `measurable_funT_comp`
- in `numfun.v`:
+ `IsNonNegFun` -> `isNonNegFun`
- in `lebesgue_integral.v`:
+ `IsMeasurableFunP` -> `isMeasurableFun`
- in `measure.v`:
+ `{additive_measure _ -> _}` -> `{content _ -> _}`
+ `isAdditiveMeasure` -> `isContent`
+ `AdditiveMeasure` -> `Content`
+ `additive_measure` -> `content`
+ `additive_measure_snum_subproof` -> `content_snum_subproof`
+ `additive_measure_snum` -> `content_snum`
+ `SigmaFiniteAdditiveMeasure` -> `SigmaFiniteContent`
+ `sigma_finite_additive_measure` -> `sigma_finite_content`
+ `{sigma_finite_additive_measure _ -> _}` -> `{sigma_finite_content _ -> _}`
- in `constructive_ereal.v`:
+ `fin_num_adde_def` -> `fin_num_adde_defl`
+ `oppeD` -> `fin_num_oppeD`
+ `oppeB` -> `fin_num_oppeB`
+ `doppeD` -> `fin_num_doppeD`
+ `doppeB` -> `fin_num_doppeB`
- in `topology.v`:
+ `finSubCover` -> `finite_subset_cover`
- in `sequences.v`:
+ `eq_eseries` -> `eq_eseriesr`
- in `esum.v`:
+ `summable_nneseries_esum` -> `summable_eseries_esum`
+ `summable_nneseries` -> `summable_eseries`

### Generalized

- in `classical_sets.v`:
+ `xsection_preimage_snd`, `ysection_preimage_fst`
- in `constructive_ereal.v`:
+ `oppeD`, `oppeB`
- in `esum.v`:
+ lemma `esum_esum`
- in `measure.v`
+ lemma `measurable_fun_comp`
+ lemma `measure_bigcup` generalized,
+ lemma `eq_measure`
+ `sigma_finite` generalized from `numFieldType` to `numDomainType`
+ `fin_num_fun_sigma_finite` generalized from `measurableType` to `algebraOfSetsType`
- in `lebesgue_integral.v`:
+ lemma `measurable_sfunP`
+ lemma `integrable_abse`

### Removed

- in `esum.v`:
+ lemma `fsbig_esum`

## [0.6.0] - 2022-12-14

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190 changes: 0 additions & 190 deletions CHANGELOG_UNRELEASED.md
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### Added

- in `classical_sets.v`:
+ canonical `unit_pointedType`
- in `measure.v`:
+ mixin `isProbability`, structure `Probability`, type `probability`
+ lemma `probability_le1`
+ definition `discrete_measurable_unit`
+ structures `sigma_finite_additive_measure` and `sigma_finite_measure`

- in file `topology.v`,
+ new definition `perfect_set`.
+ new lemmas `perfectTP`, `perfect_prod`, and `perfect_diagonal`.
- in `constructive_ereal.v`:
+ lemmas `EFin_sum_fine`, `sumeN`
+ lemmas `adde_defDr`, `adde_def_sum`, `fin_num_sumeN`
+ lemma `fin_num_adde_defr`, `adde_defN`

- in `constructive_ereal.v`:
+ lemma `oppe_inj`

- in `mathcomp_extra.v`:
+ lemma `add_onemK`
+ function `swap`
- in `classical_sets.v`:
+ lemmas `setT0`, `set_unit`, `set_bool`
+ lemmas `xsection_preimage_snd`, `ysection_preimage_fst`
- in `exp.v`:
+ lemma `expR_ge0`
- in `measure.v`
+ lemmas `measurable_curry`, `measurable_fun_fst`, `measurable_fun_snd`,
`measurable_fun_swap`, `measurable_fun_pair`, `measurable_fun_if_pair`
+ lemmas `dirac0`, `diracT`
+ lemma `fin_num_fun_sigma_finite`
- in `lebesgue_measure.v`:
+ lemma `measurable_fun_opp`
- in `lebesgue_integral.v`
+ lemmas `integral0_eq`, `fubini_tonelli`
+ product measures now take `{measure _ -> _}` arguments and their
theory quantifies over a `{sigma_finite_measure _ -> _}`.

- in `classical_sets.v`:
+ lemma `trivIset_mkcond`
- in `numfun.v`:
+ lemmas `xsection_indic`, `ysection_indic`
- in `classical_sets.v`:
+ lemmas `xsectionI`, `ysectionI`
- in `lebesgue_integral.v`:
+ notations `\x`, `\x^` for `product_measure1` and `product_measure2`

- in `constructive_ereal.v`:
+ lemmas `expeS`, `fin_numX`

- in `functions.v`:
+ lemma `countable_bijP`
+ lemma `patchE`

- in file `topology.v`,
+ new definitions `countable_uniformity`, `countable_uniformityT`,
`sup_pseudoMetric_mixin`, `sup_pseudoMetricType`, and
`product_pseudoMetricType`.
+ new lemmas `countable_uniformityP`, `countable_sup_ent`, and
`countable_uniformity_metric`.

- in `constructive_ereal.v`:
+ lemmas `adde_def_doppeD`, `adde_def_doppeB`
+ lemma `fin_num_sume_distrr`
- in `classical_sets.v`:
+ lemma `coverE`

- in file `topology.v`,
+ new definitions `quotient_topology`, and `quotient_open`.
+ new lemmas `pi_continuous`, `quotient_continuous`, and
`repr_comp_continuous`.

- in file `boolp.v`,
+ new lemma `forallp_asboolPn2`.
- in file `classical_sets.v`,
+ new lemma `preimage_range`.
- in file `topology.v`,
+ new definitions `hausdorff_accessible`, `separate_points_from_closed`, and
`join_product`.
+ new lemmas `weak_sep_cvg`, `weak_sep_nbhsE`, `weak_sep_openE`,
`join_product_continuous`, `join_product_open`, `join_product_inj`, and
`join_product_weak`.
- in `measure.v`:
+ structure `FiniteMeasure`, notation `{finite_measure set _ -> \bar _}`

- in file `topology.v`,
+ new definition `clopen`.
+ new lemmas `clopenI`, `clopenU`, `clopenC`, `clopen0`, `clopenT`,
`clopen_comp`, `connected_closure`, `clopen_separatedP`, and
`clopen_connectedP`.

- in file `topology.v`,
+ new lemmas `powerset_filter_fromP` and `compact_cluster_set1`.

- in `measure.v`:
+ definition `sfinite_measure_def`
+ mixin `Measure_isSFinite_subdef`, structure `SFiniteMeasure`,
notation `{sfinite_measure set _ -> \bar _}`
+ mixin `SigmaFinite_isFinite` with field `fin_num_measure`, structure `FiniteMeasure`,
notation `{finite_measure set _ -> \bar _}`
+ lemmas `sfinite_measure_sigma_finite`, `sfinite_mzero`, `sigma_finite_mzero`
+ factory `Measure_isFinite`, `Measure_isSFinite`
+ defintion `sfinite_measure_seq`, lemma `sfinite_measure_seqP`
+ mixin `FiniteMeasure_isSubProbability`, structure `SubProbability`,
notation `subprobability`
+ factory `Measure_isSubProbability`
+ factory `FiniteMeasure_isSubProbability`
+ factory `Measure_isSigmaFinite`
+ lemmas `fin_num_fun_lty`, `lty_fin_num_fun`
+ definition `fin_num_fun`
+ structure `FinNumFun`

### Changed

- in `fsbigop.v`:
+ implicits of `eq_fsbigr`
- move from `lebesgue_integral.v` to `classical_sets.v`
+ lemmas `trivIset_preimage1`, `trivIset_preimage1_in`
- move from `lebesgue_integral.v` to `numfun.v`
+ lemmas `fimfunE`, `fimfunEord`, factory `FiniteDecomp`
+ lemmas `fimfun_mulr_closed`
+ canonicals `fimfun_mul`, `fimfun_ring`, `fimfun_ringType`
+ defintion `fimfun_ringMixin`
+ lemmas `fimfunM`, `fimfun1`, `fimfun_prod`, `fimfunX`,
`indic_fimfun_subproof`.
+ definitions `indic_fimfun`, `scale_fimfun`, `fimfun_comRingMixin`
+ canonical `fimfun_comRingType`
+ lemma `max_fimfun_subproof`
+ mixin `IsNonNegFun`, structure `NonNegFun`, notation `{nnfun _ >-> _}`

- in file `topology.v`,
+ lemma `compact_near_coveringP`
- in `functions.v`:
+ notation `mem_fun_`
- in `measure.v`:
+ order of arguments of `isContent`, `Content`, `measure0`, `isMeasure0`,
`Measure`, `isSigmaFinite`, `SigmaFiniteContent`, `SigmaFiniteMeasure`

### Renamed

- in `measurable.v`:
+ `measurable_fun_comp` -> `measurable_funT_comp`
- in `numfun.v`:
+ `IsNonNegFun` -> `isNonNegFun`
- in `lebesgue_integral.v`:
+ `IsMeasurableFunP` -> `isMeasurableFun`
- in `measure.v`:
+ `{additive_measure _ -> _}` -> `{content _ -> _}`
+ `isAdditiveMeasure` -> `isContent`
+ `AdditiveMeasure` -> `Content`
+ `additive_measure` -> `content`
+ `additive_measure_snum_subproof` -> `content_snum_subproof`
+ `additive_measure_snum` -> `content_snum`
+ `SigmaFiniteAdditiveMeasure` -> `SigmaFiniteContent`
+ `sigma_finite_additive_measure` -> `sigma_finite_content`
+ `{sigma_finite_additive_measure _ -> _}` -> `{sigma_finite_content _ -> _}`
- in `constructive_ereal.v`:
+ `fin_num_adde_def` -> `fin_num_adde_defl`
+ `oppeD` -> `fin_num_oppeD`
+ `oppeB` -> `fin_num_oppeB`
+ `doppeD` -> `fin_num_doppeD`
+ `doppeB` -> `fin_num_doppeB`
- in `topology.v`:
+ `finSubCover` -> `finite_subset_cover`
- in `sequences.v`:
+ `eq_eseries` -> `eq_eseriesr`
- in `esum.v`:
+ `summable_nneseries_esum` -> `summable_eseries_esum`
+ `summable_nneseries` -> `summable_eseries`

### Generalized

- in `esum.v`:
+ lemma `esum_esum`
- in `measure.v`
+ lemma `measurable_fun_comp`
- in `lebesgue_integral.v`:
+ lemma `measurable_sfunP`
- in `measure.v`:
+ lemma `measure_bigcup` generalized,
- in `classical_sets.v`:
+ `xsection_preimage_snd`, `ysection_preimage_fst`
- in `constructive_ereal.v`:
+ `oppeD`, `oppeB`
- in `measure.v`:
+ lemma `eq_measure`
- in `lebesgue_integral.v`:
+ lemma `integrable_abse`

+ `sigma_finite` generalized from `numFieldType` to `numDomainType`
+ `fin_num_fun_sigma_finite` generalized from `measurableType` to `algebraOfSetsType`

### Deprecated

### Removed

- in `esum.v`:
+ lemma `fsbig_esum`

### Infrastructure

### Misc
4 changes: 2 additions & 2 deletions INSTALL.md
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Expand Up @@ -2,7 +2,7 @@

## Requirements

- [The Coq Proof Assistant version ≥ 8.13](https://coq.inria.fr)
- [The Coq Proof Assistant version ≥ 8.14](https://coq.inria.fr)
- [Mathematical Components version ≥ 1.13.0](https://github.com/math-comp/math-comp)
- [Finmap library version ≥ 1.5.1](https://github.com/math-comp/finmap)
- [Hierarchy builder version >= 1.2.0](https://github.com/math-comp/hierarchy-builder)
Expand Down Expand Up @@ -47,7 +47,7 @@ $ opam install coq-mathcomp-analysis
```
To install a precise version, type, say
```
$ opam install coq-mathcomp-analysis.0.6.0
$ opam install coq-mathcomp-analysis.0.6.1
```
4. Everytime you want to work in this same context, you need to type
```
Expand Down

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