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In #1900 and #2106, we consider the (funext-free) 0-groupoid universal property of the coequalizer. We should prove a similar universal property for GraphQuotient and investigate whether we can use this to deduce 0-groupoid universal properties for other colimits as well as the related results in Colimits/CoeqUnivProp.v.
See also #1259 and Homotopy/Suspension, which provided the template for the work on coequalizers.
The text was updated successfully, but these errors were encountered:
In #1900 and #2106, we consider the (funext-free) 0-groupoid universal property of the coequalizer. We should prove a similar universal property for GraphQuotient and investigate whether we can use this to deduce 0-groupoid universal properties for other colimits as well as the related results in
Colimits/CoeqUnivProp.v
.See also #1259 and
Homotopy/Suspension
, which provided the template for the work on coequalizers.The text was updated successfully, but these errors were encountered: