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Jul 1 at 21:55 comment added Toby Bartels By the way, not only is every groupoid a heapoid, but another sign that this works is that every object in a heapoid has an endmorphism heap. And another sign is that every heapoid has a structure groupoid, although this one is trickier. (A groupoid morphism from $ x $ to $ y $ should be a pair of morphisms $ f \colon x \to z $ and $ g \colon y \to z $, but two such morphisms should be equal if mediated by an isomorphism $ z \sim z ' $; yet such isomorphisms are what we are trying to define!)
Jul 1 at 21:49 comment added Toby Bartels This look quite reasonable. But it wasn't me who added it to the nLab; that was Zoran Škoda in revision 2. What I did in revision 3 was to fix a related spelling typo.
Aug 21, 2022 at 6:19 comment added Mozibur Ullah Thanks. I can now add that to my collection of oids!
Aug 21, 2022 at 6:19 vote accept Mozibur Ullah
Aug 21, 2022 at 6:12 history answered Mike Shulman CC BY-SA 4.0