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Compatible with MathComp 1.12 #275
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Thanks ! So |
@mkerjean Performing I think now you can rebase your PR #205 on top of this PR or otherwise |
and isn't the fact that |
@mkerjean For concrete intervals whose bounds are known to be one of unbounded, open, or close, the former behavior of |
I think @CohenCyril may have an opinion on this issue. |
Indeed, there seems to be a tension between generic intervals
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if b is BOpen_if false _ then true else false. | ||
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Lemma interval_open a b : ~~ isBClosed a -> ~~ isBClosed b -> | ||
Lemma interval_open a b : ~~ bound_side true a -> ~~ bound_side false b -> | ||
open [set x : R^o | x \in Interval a b]. |
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@CohenCyril Thanks for fixing! Splitting Interval a b
into two intervals using itv_splitI
would be an easier way to prove this and interval_closed
. (But we can do it later.)
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Sure, I discovered a problem with the uses of eq_set
here that I am a bit worried about... but, later as well...
I am switching this PR back to a draft to prevent untimely merges. |
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- fixes math-comp#277 - add the same fail-on-warnings as MathComp - fixes math-comp#259
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I feel that the difference between inE
in in_itv
for intervals is worth documenting.
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- ltr_distW and ler_distW are now subsumed by MathComp lemmas
I'm fine with the changes done by Cyril and Reynald. Shall we merge? (I hope to take a look at #205 tomorrow. Merging this PR would help its process.) |
Let's merge since it is waited for for PR #205. |
This PR makes MathComp analysis compatible with the master branch of MathComp and math-comp/real-closed#28.
CC: @affeldt-aist @mkerjean