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Mar 16, 2021 at 4:10 comment added Manfred Weis I bet the shortest name that fits the bill is oloid disovered 1929 by Paul Schatz
Mar 14, 2021 at 7:56 history edited Carlo Beenakker CC BY-SA 4.0
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Mar 14, 2021 at 6:23 comment added user44143 This suggests that Nicomedes is the right answer to the question, since he was the one who first talked about conchoids.
Mar 13, 2021 at 14:17 history edited Carlo Beenakker CC BY-SA 4.0
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Mar 13, 2021 at 11:30 comment added quarague @LSpice I wonder whether every groupoid that is also a quasi-group has to be a group?
Mar 13, 2021 at 9:57 comment added Francois Ziegler @ArnaldoMandel No, as already commented by Benjamin Steinberg that distinction may belong to groupoid (Brandt, 12 Dec 1925, p. 361): “Eine solche Menge miteinander verknüpfte Elemente soll Gruppoid heißen, wenn...”
Mar 13, 2021 at 0:23 comment added Arnaldo Mandel First, thanks (not a thankoid) to all who answered. Still, the list presented in the answer above sort of reinforces my question, albeit slightly rephrased: Is "matroid" the first oid-named abstract structure?
Mar 12, 2021 at 23:50 comment added Michael Renardy On the other hand, the empty set (which can be described by the word v-oid) is relatively recent.
Mar 12, 2021 at 21:38 history edited Carlo Beenakker CC BY-SA 4.0
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Mar 12, 2021 at 21:33 history edited Carlo Beenakker CC BY-SA 4.0
added 173 characters in body
Mar 12, 2021 at 21:09 history edited Carlo Beenakker CC BY-SA 4.0
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Mar 12, 2021 at 21:03 history edited Carlo Beenakker CC BY-SA 4.0
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Mar 12, 2021 at 21:03 comment added LSpice Also, purely mathematically, a groupoid is not a quasi-group, I think. :-)
Mar 12, 2021 at 21:03 comment added LSpice (I took '-oid' out of math mode; I hope that was OK.) I wouldn't have expected cuboid to be so late! The first ones that occurred to me were ellipsoid and spheroid; I wonder (but not enough to check) when they first occurred.
Mar 12, 2021 at 21:02 history edited LSpice CC BY-SA 4.0
-oid out of math mode
Mar 12, 2021 at 21:01 history answered Carlo Beenakker CC BY-SA 4.0