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Mathcomp master hausdorff close #177
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Is it ready for review? |
I would say yet (provided we do the squash just before an eventual merge). |
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so that this branch becomes a superset of PR#174 Co-authored-by: Marie Kerjean <kerjean@irif.fr>
- equip extended reals with a structure of topological space - show that extended reals are hausdorff - fix documentation of topology.v - add a few more lemmas Co-authored-by: Cyril Cohen <cohen@crans.org>
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This PR:
topology.v
andnormedtype.v
using thehausdorff
predicate:close x y
for two points of a topological space (was previously defined at the level of pseudometric spaces)flim_unique
,locally_flim_unique
,lim_id
,flim_lim
,flim_map_lim
, etc. are now defined at the level of topogical spaceshausdorff
for topological spaces (lemmaopen_hausdorff
)hausdorff
for pseudometric spaces (lemmaball_hausdorff
)normedModType_hausdorff
)ereal_locally
,ereal_locally'
)Start of this PR: 4 cherry-picked commits from the branch
mathcomp_master_integral_ereal
ca4995d
87788a5
42f184e
8dcc72a
Add modifications introduced by commits
5e75df1
d64953e
0d11d38
29d807d
8f4c265
80f11f6
(Yet, the changes made to files specific to
mathcomp_master_integral_ereal
such asintegral.v
have not been reported here.)Relation with PR #174: The contents of these 4 commits have been modified to be a superset of PR #174 (checked with @mkerjean):
flimi_cluster
(nowflimi_close
) andflim_clusterP
(nowflim_closeP
).locally_flim_unique
,lim_id
,flim_map_lim
,flimi_unique
, andflimi_map_lim
have been generalized like they were in PR Mathcomp master hausdorff #174.