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From mathcomp Require Import all_ssreflect ssralg ereal. Open Scope ring_scope. Goal forall (R : nmodType) (x : R), x + x = x.
is displayed wrongly:
============================ forall (R : nmodType) (x : R), (x + x)%E = x
(everything is fine if ereal is not imported)
ereal
The text was updated successfully, but these errors were encountered:
Likely
analysis/reals/constructive_ereal.v
Lines 480 to 481 in e9483b0
Sorry, something went wrong.
Likely analysis/reals/constructive_ereal.v Lines 480 to 481 in e9483b0 Notation "x + y" := (GRing.add (x%dE : \bar^d _) y%dE) : ereal_dual_scope. Notation "x + y" := (GRing.add x%E y%E) : ereal_scope. that is not precise enough
Notation "x + y" := (GRing.add (x%dE : \bar^d _) y%dE) : ereal_dual_scope. Notation "x + y" := (GRing.add x%E y%E) : ereal_scope. that is not precise enough
It looks like the only possible origin, but it still does not explain why the ereal_scope is triggered in the first place
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is displayed wrongly:
(everything is fine if
ereal
is not imported)The text was updated successfully, but these errors were encountered: