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- fix changelog after rebase
- renaming following caratheodory PR
- adapt to more recent HB versions
- adapt measure_wip to the new master and csum.v
- duplicate uncurry definition for the CI
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affeldt-aist committed May 6, 2021
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23 changes: 23 additions & 0 deletions CHANGELOG_UNRELEASED.md
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+ definition `csum`, lemmas `csum0`, `csumE`, `csum_ge0`, `csum_fset`
`csum_image`, `ereal_pseries_csum`, `csum_bigcup`
+ notation `\csum_(i in S) a i`
+ definition `gsum`, lemmas `gsum0`, `gsumE`, `gsum_ge0`, `gsum_fset`
`gsum_image`, `gsum_nat_lim`, `gsum_bigcup`
+ notation `\gsum_(i in S) a i`
+ lemma `ub_ereal_sup_adherent2`
+ definition `csum`, lemmas `csum0`, `csum_ge0`, `csum_fset`,
`csum_countable`, `csum_nat_lim`, `csum_bigcup`
- file `cardinality.v`
+ lemmas `in_inj_comp`, `enum0`, `enum_recr`, `eq_set0_nil`, `eq_set0_fset0`,
`image_nat_maximum`, `fset_nat_maximum`
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+ definition `inverse`
+ lemmas `injective_left_inverse`, `injective_right_inverse`,
`surjective_right_inverse`,
+ defintion `surjective`, lemmas `surjective_id`, `surjective_set0`,
`surjective_image`, `surjective_image_eq0`, `surjective_comp`
+ definition `set_bijective`
+ definition `inverse`
+ lemmas `inj_left_inverse`, `inj_right_inverse`, `sur_right_inverse`,
+ notation `` `I_n ``
+ lemmas `II0`, `II1`, `IIn_eq0`, `II_recr`
+ lemmas `set_bijective_D1`, `pigeonhole`, `Cantor_Bernstein`
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+ definition `card_eq`, notation `_ #= _`
+ lemmas `card_eq_sym`, `card_eq_trans`, `card_eq00`, `card_eqP`, `card_eqTT`,
`card_eq_II`, `card_eq_le`, `card_eq_ge`, `card_leP`
+ lemmas `card_le_surj`, `card_lexx`, `card_le0x`, `card_le_trans`, `card_le0P`,
`card_le_II`
+ definition `card_eq`, notation `_ #= _`
+ lemmas `card_eq_sym`, `card_eq_trans`, `card_eq00`, `card_eqP`, `card_eqTT`,
`card_eq_II`, `card_eq_le`
+ lemma `card_leP`
+ lemma `set_bijective_inverse`
+ definition `countable`
+ lemmas `countable0`, `countable_injective`, `countable_trans`
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`set_bijective_enum_wo_rep`, `enumration_enum_wo_rep`, `countable_enumeration`
+ lemmas `infinite_nat`, `infinite_prod_nat`, `countable_prod_nat`,
`countably_infinite_prod_nat`
+ lemmas `injective_set_finite`, `injective_card_le`
+ lemmas `surjective_set_finite`, `surjective_card_le`
+ lemmas `set_finite_diff`, `card_le_diff`
+ lemmas `set_finite_inter_set0_union`, `set_finite_inter`
+ definitions `enumeration`, `enum_wo_rep`
+ lemmas `infinite_nat`, `infinite_prod_nat`

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