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Created with Raphaël 2.2.09Nov231Oct30292821201513762129Sep161583231Aug3028724Jul2117161514102129Jun2523191817151429May282726191276130Apr292320171615111098765432131Mar302519181713109528Feb2625242320191817141311130Jan181716151319Dec622Nov2111762131Oct7119Sep1211529Aug27262423151413713Jul98754330Jun2827262521201814230May26252117151210984330Apr262524231926Mar161514643128Feb2322212017131076129Jan28252419131119Dec1615141230Nov28262220121110984115Oct7430Sep181Aug23Jul171030Jun292825232120181410976530May2928242314927Apr24211811109Add lemmas about list_to_mapupdate MakefileUpdate CHANGELOG for Qp changes.move Qp changelogs entries together, and remove outdated onesfix sed scriptMerge branch 'robbert/Qp' into 'master'Update sed script.CHANGELOG.Tweaks based on feedback Ralf.Add lemmas for 1/4 + 1/4.Make `Qp` lemma names consistent with those for `Nat`, `Z` and friends.Rename `Qp_plus` → `Qp_add`, `Qp_mult` → `Qp_mul`, and `Qp_minus` → `Qp_sub`.Define `Qp` numerals in terms of `pos_to_Qp`.Add conversion function `pos_to_Qp` from `positive` to `Qp`.Define `Qp_inv`, and generalize `Qp_div` so both arguments range over `Qp`.Use `let '(...) = ...` in definitions of `Qp_le` and `Qp_lt` to avoid eager unfolding.Rename `Qp_eq` into `Qp_to_Qc_inj_iff`.Extend the theory of the positive rationals `Qp`.Remove space.reduce TC assumptions made by fin_to_setmore old Coq failuresfix build on old Coqfix buildMerge branch 'ralf/fin_to_set' into 'master'add SetUnfoldElemOf instanceOops.Merge branch 'ralf/dom_insert_lookup' into 'master'Apply 1 suggestion(s) to 1 file(s)Merge branch 'robbert/cleanup' into 'master'CHANGELOG.Remove dead type classes and notations.add a way to obtain a set with all elements of a finite typeadd dom_insert_lookupMerge branch 'add-union-fmap' into 'master'Add map_fmap_union for FinMapMerge branch 'robbert/implicit_names' into 'master'Avoid relying on implicit instance generalization, and name some instances.Merge branch 'ci/ralf/drop-8.9' into 'master'fix typo in MakefileMerge branch 'ci/ralf/makefile' into 'master'
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