The coin that I have with the most sides is a 1993 Riyal from Yemen. It has 21 sides [referred to on Numista as Henicosagonal (21-sided)]. There are other varieties from Yemen that also have 21 sides.
This could be an interesting topic. How many sides can a coin have? I would assume there is some mathematical or geometric formula that can determine this. Say, as the size of a coins increases then the possibility of the number of sides increases. An increase in sides is directly proportional to the size or diameter of the coin. Something like that I guess...
Citeer: "Idolenz"If you want to go to the extreme ... a circle has an endless amount of sides
Spoken by a true mathematician, but I don't know the first thing about the calculus or how much it can be applied to coins. But it looks like 24 is tops at the moment.
And how about moving to the y-axis?
Which coin has the most sides in 3D?
Thou I don't consider them coins but catalogs include them as such. So; any mentions?
Also, for the flat coins I think there are several map-shaped ones that have a LOT of sides.
Numista referee for the "Viceroyalty of the New Spain" (most of it).
History through coins.
Eli V
The common garden variety Australian 50 cent is 12 sided (Dodecagonal) ..... here is an example
However some of them are 14 sided (Tetra-Decagonal) ..... here is an example
Just thought members might be interested in that little known fact.
Cheers Mike
Master Referee - See my profile for what I collect.